pax_global_header00006660000000000000000000000064131070145170014511gustar00rootroot0000000000000052 comment=dbf05edc44537b694b19eb787b2ea71dd2e607f5 libpll-0.3.1/000077500000000000000000000000001310701451700127705ustar00rootroot00000000000000libpll-0.3.1/.gitignore000066400000000000000000000001171310701451700147570ustar00rootroot00000000000000src/libpll.so src/parse_rtree.h src/parse_utree.h src/parse_phylip.h *.o$ *.so libpll-0.3.1/.travis.yml000066400000000000000000000052311310701451700151020ustar00rootroot00000000000000language: c matrix: include: - os: linux compiler: gcc addons: apt: sources: ['ubuntu-toolchain-r-test'] packages: ['gcc-4.6'] env: - COMPILER=gcc-4.6 CONFPARAMS="--disable-avx2" - os: linux compiler: gcc addons: apt: sources: ['ubuntu-toolchain-r-test'] packages: ['gcc-4.7'] env: - COMPILER=gcc-4.7 CONFPARAMS="" - os: linux compiler: gcc addons: apt: sources: ['ubuntu-toolchain-r-test'] packages: ['gcc-4.8'] env: - COMPILER=gcc-4.8 CONFPARAMS="" - os: linux compiler: gcc addons: apt: sources: ['ubuntu-toolchain-r-test'] packages: ['gcc-4.9'] env: - COMPILER=gcc-4.9 CONFPARAMS="" - os: linux compiler: gcc addons: apt: sources: ['ubuntu-toolchain-r-test'] packages: ['gcc-5'] env: - COMPILER=gcc-5 CONFPARAMS="" - os: linux compiler: gcc addons: apt: sources: ['ubuntu-toolchain-r-test'] packages: ['gcc-6'] env: - COMPILER=gcc-6 CONFPARAMS="" - os: linux compiler: clang addons: apt: sources: ['ubuntu-toolchain-r-test', 'llvm-toolchain-precise-3.5'] packages: ['clang-3.5'] env: - COMPILER=clang-3.5 CONFPARAMS="" - os: linux compiler: clang addons: apt: sources: ['ubuntu-toolchain-r-test', 'llvm-toolchain-precise-3.6'] packages: ['clang-3.6'] env: - COMPILER=clang-3.6 CONFPARAMS="" - os: linux compiler: clang addons: apt: sources: ['ubuntu-toolchain-r-test', 'llvm-toolchain-precise-3.7'] packages: ['clang-3.7'] env: - COMPILER=clang-3.7 CONFPARAMS="" - os: linux compiler: clang addons: apt: sources: ['ubuntu-toolchain-r-test', 'llvm-toolchain-precise-3.8'] packages: ['clang-3.8'] env: - COMPILER=clang-3.8 CONFPARAMS="" - os: linux dist: trusty compiler: clang addons: apt: sources: ['ubuntu-toolchain-r-test', 'llvm-toolchain-trusty-3.9'] packages: ['clang-3.9'] env: - COMPILER=clang-3.9 CONFPARAMS="" - os: linux dist: trusty compiler: clang addons: apt: sources: ['ubuntu-toolchain-r-test', 'llvm-toolchain-trusty-4.0'] packages: ['clang-4.0'] env: - COMPILER=clang-4.0 CONFPARAMS="" script: ./autogen.sh && CC=$COMPILER ./configure $CONFPARAMS && make && make check libpll-0.3.1/ChangeLog.md000066400000000000000000000075101310701451700151440ustar00rootroot00000000000000# Change Log All notable changes to `libpll` will be documented in this file. This project adheres to [Semantic Versioning](http://semver.org/). ## [0.3.1] - 2017-05-17 ### Added - Checks for older versions of clang and gcc to use assembly instructions for cpu features detection - Include guards for pll.h ### Fixed - Correct updating of padded eigen-decomposition arrays for models with a number of states not being a power of two - Changed to the usage of builtin functions for cpu features detection - Check for x86intrin.h ## [0.3.0] - 2017-05-15 ### Added - Run-time detection of cpu features - Vectorized (AVX) computation of 20-state transition probability matrices - Faster tip-inner kernels for 20-state models - Improved AVX vectorization of derivatives - Faster PHYLIP parser - vectorized scaling for 20-state and arbitrary-state models - AVX2 vectorizations for partials, likelihood and derivatives - Unweighted parsimony functions including SSE, AVX and AVX2 vectorizations - Randomized stepwise addition - Portable functions for parsing trees from a C-string - Optional per-rate category scalers to prevent numerical underflows on large trees - Setting of identity matrix if all exponentiations of eigenvalues multiplied by branch length and rate are approximately equal to one - Re-entrant cross-platform pseudo-random number generator - Wrapper tree structures - Custom exporting of tree structures using a callback function - Support for median category rates in discrete gamma model ### Fixed - Derivatives computation - Parsing of branch lengths in newick trees - Invariant sites computation - Multiplication of log-likelihood with pattern weight after scaling term - Added destructors for eliminating memory leaks when tree parsing fails - Sumtable computation when having multiple substitution matrices - Ascertainment bias computation - Per-site log-likelihood computation - Uninitialized values in testing framework ## [0.2.0] - 2016-09-09 ### Added - Methods for ascertainment bias correction (Lewis, Felsenstein, Stamatakis) - Functions for performing NNI and SPR moves on unrooted trees - Iterator function (pll_utree_every) - Vectorized (AVX) computation of derivatives and sumtable - restructure of source code such that higher-level functions call lower level (core) functions - Vectorized (AVX and SSE) functions for log-likelihood computation on rooted and unrooted trees - Implementation of Sankoff's dynamic programming parsimony algorithm, which allows for arbitrary scoring matrices and facilitates ancestral state reconstruction - Faster vectorization scheme for computing partials under an arbitrary number of states - SSE vectorization for computing partials - Faster lookup table constructionf or tip-tip case (PLL_ATTRIB_PATTERN_TIP) - More error codes - AVX and SSE vectorized functions for updating transition probability matrices - SVG visualization for unrooted trees - man pages ### Fixed - When the number of states is not a power of 2, the log-likelihood results to -inf if PLL_ATTRIB_PATTERN_TIP is used - Missing memory initialization when using site pattern compression - Erroneous charmap usage in pattern compression - Removed likelihood computation from the function computing derivatives - bug in unrooted tree clone function ## [0.1.0] - 2016-05-25 ### Added - AVX implementation for updating partials - Core functions - Selection between character states and cond. probability vectors for tips - Compatibility with MS Windows - Added basic PHYLIP parsing - Functions for obtaining first/second derivatives to approximate LH function - Trimming of line-feed/carriage-return when reading FASTA files ### Changed - Selection of a specific rate matrix selection for each rate category ### Fixed - Newick parsers handle arbitrary string literals as taxon names libpll-0.3.1/LICENSE.txt000066400000000000000000001033301310701451700146130ustar00rootroot00000000000000 GNU AFFERO GENERAL PUBLIC LICENSE Version 3, 19 November 2007 Copyright (C) 2007 Free Software Foundation, Inc. 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Copyright (C) This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Also add information on how to contact you by electronic and paper mail. If your software can interact with users remotely through a computer network, you should also make sure that it provides a way for users to get its source. For example, if your program is a web application, its interface could display a "Source" link that leads users to an archive of the code. 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For more information on this, and how to apply and follow the GNU AGPL, see . libpll-0.3.1/Makefile.am000066400000000000000000000002111310701451700150160ustar00rootroot00000000000000ACLOCAL_AMFLAGS = -I m4 --install AUTOMAKE_OPTIONS = foreign SUBDIRS = src man examples EXTRA_DIST = autogen.sh ChangeLog.md LICENSE.txt libpll-0.3.1/README.md000066400000000000000000000440271310701451700142560ustar00rootroot00000000000000# libpll [![Build Status](https://travis-ci.org/xflouris/libpll.svg?branch=dev)](https://magnum.travis-ci.com/xflouris/libpll) [![License](https://img.shields.io/badge/license-AGPL-blue.svg)](http://www.gnu.org/licenses/agpl-3.0.en.html) ## Introduction The aim of this project is to implement a versatile high-performance software library for phylogenetic analysis. The library should serve as a lower-level interface of PLL (Flouri et al. 2014) and should have the following properties: * open source code with an appropriate open source license. * 64-bit multi-threaded design that handles very large datasets. * easy to use and well-documented. * SIMD implementations of time-consuming parts. * as fast or faster likelihood computations than RAxML (Stamatakis 2014). * fast implementation of the site repeats algorithm (Kobert 2016). * generic and clean design. * Linux, Mac, and Microsoft Windows compatibility. ## Compilation instructions Currently, `libpll` requires that [GNU Bison](http://www.gnu.org/software/bison/) and [Flex](http://flex.sourceforge.net/) are installed on the target system. On a Debian-based Linux system, the two packages can be installed using the command `apt-get install flex bison` The library also requires that a GNU system is available as it uses several functions (e.g. `asprintf`) which are not present in the POSIX standard. This, however might change in the future in order to have a more portable and cross-platform library. The library can be compiled using the included Makefile: ```bash git clone https://github.com/xflouris/libpll.git cd libpll ./autogen.sh ./configure make make install # as root, otherwise run: sudo make install ``` The library will be installed on the operating system's standard paths. For some GNU/Linux distributions it might be necessary to add that standard path (typically `/usr/local/lib`) to `/etc/ld.so.conf` and run `ldconfig`. Microsoft Windows compatibility was tested with a cross-compiler and seems to work out-of-the-box using [MingW](http://www.mingw.org/). ## Available functionality libpll currently implements the General Time Reversible (GTR) model (Tavare 1986) which can be used for nucleotide and amino acid data. It supports models of variable rates among sites, the Inv+Γ (Gu et al. 1995) and has functions for computing the discretized rate categories for the gamma model (Yang 1994). Furthermore, it supports several methods for [pascertainment bias correction](https://github.com/xflouris/libpll/wiki/Ascertainment-bias-correction) (Kuhner et al. 2000, McGill et al. 2013, Lewis 2011, Leaché et al. 2015). Additional functionality includes tree visualization, functions for parsimony (minimum mutation cost) calculation and ancestral state reconstruction using Sankoff's method (Sankoff 1975, Sankof and Rousseau 1975). The functions for computing partials, evaluating the log-likelihood and updating transition probability matrices are vectorized using both SSE3 and AVX instruction sets. ## Documentation Please refer to the [wiki page](https://github.com/xflouris/libpll/wiki). Below is a list of available functions in the current version. ### Partition (instance) manipulation * `pll_partition_t * pll_partition_create(unsigned int tips, unsigned int clv_buffers, unsigned int states, unsigned int sites, unsigned int rate_matrices, unsigned int prob_matrices, unsigned int rate_cats, unsigned int scale_buffers, int attributes);` * `void pll_partition_destroy(pll_partition_t * partition);` ### Linked lists * `int pll_dlist_append(pll_dlist_t ** dlist, void * data);` * `int pll_dlist_prepend(pll_dlist_t ** dlist, void * data);` * `int pll_dlist_remove(pll_dlist_t ** dlist, void * data);` ### Models setup * `void pll_set_subst_params(pll_partition_t * partition, unsigned int params_index, const double * params);` * `void pll_set_frequencies(pll_partition_t * partition, unsigned int params_index, const double * frequencies);` * `void pll_set_category_rates(pll_partition_t * partition, const double * rates);` * `void pll_update_prob_matrices(pll_partition_t * partition, unsigned int params_index, unsigned int * matrix_indices, double * branch_lenghts, unsigned int count);` * `int pll_set_tip_states(pll_partition_t * partition, unsigned int tip_index, const unsigned int * map, const char * sequence);` * `void pll_set_tip_clv(pll_partition_t * partition, unsigned int tip_index, const double * clv);` * `void pll_set_pattern_weights(pll_partition_t * partition, const unsigned int * pattern_weights);` * `int pll_update_invariant_sites_proportion(pll_partition_t * partition, unsigned int params_index, double prop_invar);` * `int pll_update_invariant_sites(pll_partition_t * partition);` * `int pll_set_asc_bias_type(pll_partition_t * partition, int asc_bias_type);` * `void pll_set_asc_state_weights(pll_partition_t * partition, const unsigned int * state_weights);` ### Likelihood computation * `void pll_update_partials(pll_partition_t * partition, const pll_operation_t * operations, unsigned int count);` * `double pll_compute_root_loglikelihood(pll_partition_t * partition, unsigned int clv_index, int scaler_index, unsigned int freqs_index);` * `double pll_compute_edge_loglikelihood(pll_partition_t * partition, unsigned int parent_clv_index, int parent_scaler_index, unsigned int child_clv_index, int child_scaler_index, unsigned int matrix_index, unsigned int freqs_index);` ### Output functions * `void pll_show_pmatrix(pll_partition_t * partition, unsigned int index, unsigned int float_precision);` * `void pll_show_clv(pll_partition_t * partition, unsigned int index, int scaler_index, unsigned int float_precision);` ### Functions for parsing files * `pll_fasta_t * pll_fasta_open(const char * filename, const unsigned int * map);` * `int pll_fasta_getnext(pll_fasta_t * fd, char ** head, long * head_len, char ** seq, long * seq_len, long * seqno);` * `void pll_fasta_close(pll_fasta_t * fd);` * `long pll_fasta_getfilesize(pll_fasta_t * fd);` * `long pll_fasta_getfilepos(pll_fasta_t * fd);` * `int pll_fasta_rewind(pll_fasta_t * fd);` * `pll_utree_t * pll_utree_parse_newick(const char * filename, unsigned int * tip_count);` * `pll_rtree_t * pll_rtree_parse_newick(const char * filename, unsigned int * tip_count);` * `void pll_utree_destroy(pll_utree_t * root);` * `void pll_rtree_destroy(pll_rtree_t * root);` * `pll_msa_t * pll_phylip_parse_msa(const char * filename, unsigned int * msa_count);` * `void pll_msa_destroy(pll_msa_t * msa);` ### Tree manipulation functions * `void pll_utree_show_ascii(pll_utree_t * tree);` * `void pll_rtree_show_ascii(pll_rtree_t * tree);` * `char * pll_utree_export_newick(pll_utree_t * root);` * `char * pll_rtree_exprot_newick(pll_rtree_t * root);` * `int pll_utree_query_tipnodes(pll_utree_t * root, pll_utree_t ** node_list);` * `int pll_utree_query_innernodes(pll_utree_t * root, pll_utree_t ** node_list);` * `void pll_utree_create_operations(pll_utree_t ** trav_buffer, unsigned int trav_buffer_size, double * branches, unsigned int * pmatrix_indices, pll_operation_t * ops, unsigned int * matrix_count, unsigned int * ops_count);` * `int pll_rtree_query_tipnodes(pll_rtree_t * root, pll_rtree_t ** node_list);` * `int pll_rtree_query_innernodes(pll_rtree_t * root, pll_rtree_t ** node_list);` * `void pll_rtree_create_operations(pll_utree_t ** trav_buffer, unsigned int trav_buffer_size, double * branches, unsigned int * pmatrix_indices, pll_operation_t * ops, unsigned int * matrix_count, unsigned int * ops_count);` * `int pll_utree_traverse(pll_utree_t * tree, int (*cbtrav)(pll_utree_t *), pll_utree_t ** outbuffer);` * `int pll_rtree_traverse(pll_rtree_t * tree, int (*cbtrav)(pll_rtree_t *), pll_rtree_t ** outbuffer);` ### Core functions * `void pll_core_create_lookup(unsigned int states, unsigned int rate_cats, double * lookup, const double * left_matrix, const double * right_matrix, unsigned int * tipmap, unsigned int tipmap_size);` * `void pll_core_update_partial_tt(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const char * left_tipchars, const char * right_tipchars, const unsigned int * tipmap, unsigned int tipmap_size, const double * lookup, unsigned int attrib);` * `void pll_core_update_partial_ti(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const char * left_tipchars, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, const unsigned int * tipmap, unsigned int attrib);` * `void pll_core_update_partial_ii(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const double * left_clv, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * left_scaler, const unsigned int * right_scaler, unsigned int attrib);` * `void pll_core_create_lookup_4x4(unsigned int rate_cats, double * lookup, const double * left_matrix, const double * right_matrix);` * `void pll_core_update_partial_tt_4x4(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const char * left_tipchars, const char * right_tipchars, const double * lookup);` * `void pll_core_update_partial_ti_4x4(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const char * left_tipchars, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, unsigned int attrib);` * `void pll_core_create_lookup_avx(unsigned int states, unsigned int rate_cats, double * lookup, const double * left_matrix, const double * right_matrix, unsigned int * tipmap, unsigned int tipmap_size);` * `void pll_core_update_partial_tt_avx(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const char * left_tipchars, const char * right_tipchars, const double * lookup, unsigned int tipstates_count);` * `void pll_core_update_partial_ti_avx(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const char * left_tipchars, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, const unsigned int * tipmap);` * `void pll_core_update_partial_ii_avx(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const double * left_clv, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * left_scaler, const unsigned int * right_scaler);` * `void pll_core_create_lookup_4x4_avx(unsigned int rate_cats, double * lookup, const double * left_matrix, const double * right_matrix);` * `void pll_core_update_partial_tt_4x4_avx(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const char * left_tipchars, const char * right_tipchars, const double * lookup);` * `void pll_core_update_partial_ti_4x4_avx(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const char * left_tipchar, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler);` * `void pll_core_update_partial_ii_4x4_avx(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const double * left_clv, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * left_scaler, const unsigned int * right_scaler );` ### Auxiliary functions * `int pll_compute_gamma_cats(double alpha, unsigned int categories, double * output_rates);` * `void * pll_aligned_alloc(size_t size, size_t alignment);` * `void pll_aligned_free(void * ptr);` * `unsigned int * pll_compress_site_patterns(char ** sequence, int count, int * length);` ## Usage examples Please refer to the [wiki page](https://github.com/xflouris/libpll/wiki) and/or the [examples directory](https://github.com/xflouris/libpll/tree/master/examples). ## libpll license and third party licenses The code is currently licensed under the [GNU Affero General Public License version 3](http://www.gnu.org/licenses/agpl-3.0.en.html). ## Code The code is written in C. File | Description ---------------------------|---------------- **compress.c** | Functions for compressing alignment into site patterns. **core_derivatives_avx.c** | AVX vectorized core functions for computing derivatives of the likelihood function. **core_derivatives.c** | Core functions for computing derivatives of the likelihood function. **core_derivatives_sse.c** | SSE vectorized core functions for computing derivatives of the likelihood function. **core_likelihood_avx.c** | AVX vectorized core functions for computing the log-likelihood. **core_likelihood.c** | Core functions for computing the log-likelihood, that do not require partition instances. **core_likelihood_sse.c** | SSE vectorized core functions for computing the log-likelihood. **core_partials_avx.c** | AVX vectorized core functions for updating vectors of conditional probabilities (partials). **core_partials.c** | Core functions for updating vectors of conditional probabilities (partials). **core_partials_sse.c** | SSE vectorized core functions for updating vectors of conditional probabilities (partials). **core_pmatrix_avx.c** | AVX vectorized core functions for updating transition probability matrices. **core_pmatrix.c** | Core functions for updating transition probability matrices. **core_pmatrix_sse.c** | SSE vectorized core functions for updating transition probability matrices. **derivatives.c** | Functions for computing derivatives of the likelihood function. **fasta.c** | Functions for parsing FASTA files. **gamma.c** | Functions related to Gamma (Γ) function and distribution. **lex_phylip.l** | Lexical analyzer for parsing phylip files. **lex_rtree.l** | Lexical analyzer for parsing newick rooted trees. **lex_utree.l** | Lexical analyzer for parsing newick unrooted trees. **likelihood.c** | Functions ofr computing the log-likelihood of a tree given a partition instance. **list.c** | (Doubly) Linked-list implementations. **Makefile** | Makefile. **maps.c** | Character mapping arrays for converting sequences to the internal representation. **models.c** | Model parameters related functions. **output.c** | Functions for output in terminal (i.e. conditional likelihood arrays, probability matrices). **parse_phylip.y** | Functions for parsing phylip files. **parse_rtree.y** | Functions for parsing rooted trees in newick format. **parse_utree.y** | Functions for parsing unrooted trees in newick format. **parsimony.c** | Parsimony functions. **partials.c** | Functions for updating vectors of conditional probabilities (partials). **pll.c** | Functions for setting PLL partitions (instances). **rtree.c** | Rooted tree manipulation functions. **utree.c** | Unrooted tree manipulation functions. **utree_moves.c** | Functions for topological rearrangements on unrooted trees. **utree_svg.c** | Functions for SVG visualization of unrooted trees. ## Bugs The source code in the master branch is thoroughly tested before commits. However, mistakes may happen. All bug reports are highly appreciated. ## libpll core team * Tomáš Flouri * Diego Darriba * Kassian Kobert * Mark T. Holder * Alexandros Stamatakis ## Contributing to libpll Please read the section [Contributing to `libpll`](https://github.com/xflouris/libpll/wiki#contributing-to-libpll) of the [wiki](https://github.com/xflouris/libpll/wiki). ## References * Flouri T., Izquierdo-Carrasco F., Darriba D., Aberer AJ, Nguyen LT, Minh BQ, von Haeseler A., Stamatakis A. (2014) **The Phylogenetic Likelihood Library.** *Systematic Biology*, 64(2): 356-362. doi:[10.1093/sysbio/syu084](http://dx.doi.org/10.1093/sysbio/syu084) * Gu X., Fu YX, Li WH. (1995) **Maximum Likelihood Estimation of the Heterogeneity of Substitution Rate among Nucleotide Sites.** *Molecular Biology and Evolution*, 12(4): 546-557. * Kobert K., Stamatakis A., Flouri T. (2016) **Efficient detection of repeating sites to accelerate phylogenetic likelihood calculations.** *Systematic Biology*, in press. doi:[10.1093/sysbio/syw075](http://dx.doi.org/10.1093/sysbio/syw075) * Leaché AL, Banbury LB, Felsenstein J., de Oca ANM, Stamatakis A. (2015) **Short Tree, Long Tree, Right Tree, Wrong Tree: New Acquisition Bias Corrections for Inferring SNP Phylogenies.** *Systematic Biology*, 64(6): 1032-1047. doi:[10.1093/sysbio/syv053](http://dx.doi.org/10.1093/sysbio/syv053) * Lewis LO. (2001) **A Likelihood Approach to Estimating Phylogeny from Discrete Morphological Character Data.** *Systematic Biology*, 50(6): 913-925. doi:[10.1080/106351501753462876](http://dx.doi.org/10.1080/106351501753462876) * Sankoff D. (1975) **Minimal Mutation Trees of Sequences.** *SIAM Journal on Applied Mathematics*, 28(1): 35-42. doi:[10.1137/0128004](http://dx.doi.org/10.1137/0128004) * Sankoff D, Rousseau P. (1975) **Locating the Vertices of a Steiner Tree in Arbitrary Metric Space.** *Mathematical Programming*, 9: 240-246. doi:[10.1007/BF01681346](http://dx.doi.org/10.1007/BF01681346) * Stamatakis A. (2014) **RAxML version 8: a tool for phylogenetic analysis and post-analysis of large phylogenies.** *Bioinformatics*, 30(9): 1312-1313. doi:[10.1093/bioinformatics/btu033](http://dx.doi.org/10.1093/bioinformatics/btu033) * Tavaré S. (1986) **Some probabilistic and statistical problems in the analysis of DNA sequences.** *American Mathematical Sciety: Lectures on Mathematics in the Life Sciences*, 17: 57-86. * Yang Z. (2014) **Maximum likelihood phylogenetic estimation from dna sequences with variable rates over sites: Approximate methods.** *Journal of Molecular Evolution*, 39(3): 306-314. doi:[10.1007/BF00160154](http://dx.doi.org/10.1007/BF00160154) libpll-0.3.1/autogen.sh000077500000000000000000000000471310701451700147720ustar00rootroot00000000000000#!/bin/sh autoreconf --force --install libpll-0.3.1/configure.ac000066400000000000000000000067611310701451700152700ustar00rootroot00000000000000# -*- Autoconf -*- # Process this file with autoconf to produce a configure script. AC_PREREQ([2.63]) AC_INIT([libpll], [0.3.1], [Tomas.Flouri@h-its.org]) AM_INIT_AUTOMAKE([subdir-objects]) AC_LANG([C]) AC_CONFIG_SRCDIR([src/pll.c]) AC_CONFIG_HEADERS([config.h]) AC_CONFIG_MACRO_DIR([m4]) AC_CANONICAL_HOST # set default gcc options CFLAGS='-g' # Checks for programs. AC_PROG_CC AC_PROG_LIBTOOL AC_PROG_LEX AC_PROG_YACC AC_PROG_INSTALL if test "x$LEX" != xflex; then AC_MSG_ERROR(could not find required installation of FLEX) fi if test "x$YACC" != x"bison -y"; then AC_MSG_ERROR(could not find required installation of BISON) fi LT_INIT # Checks for libraries. AC_CHECK_LIB([m],[exp]) # Checks for header files. AC_CHECK_HEADERS([assert.h math.h stdio.h stdlib.h string.h ctype.h x86intrin.h]) # Checks for typedefs, structures, and compiler characteristics. AC_C_INLINE AC_TYPE_SIZE_T AC_TYPE_UINT32_T AC_TYPE_INT64_T AC_TYPE_UINT64_T AC_TYPE_UINT8_T # Checks for library functions. AC_FUNC_MALLOC AC_FUNC_ALLOCA AC_FUNC_REALLOC AC_CHECK_FUNCS([asprintf memcpy memset posix_memalign]) have_avx2=no have_avx=no have_sse3=no have_ps2pdf=no # Compile-time detection of processor features - now disabled #AX_EXT # #if test "x${ax_cv_have_fma3_ext}" = "xyes"; then # have_avx2=yes #fi # #if test "x${ax_cv_have_avx_ext}" = "xyes"; then # have_avx=yes #fi # #if test "x${ax_cv_have_sse3_ext}" = "xyes"; then # have_sse3=yes #fi # #AC_ARG_ENABLE(avx2, AS_HELP_STRING([--disable-avx2], [Build without AVX2/FMA support])) #AS_IF([test "x${ax_cv_have_fma3_ext}" = "xyes"], [ # have_avx2=yes #]) # #AC_ARG_ENABLE(avx, AS_HELP_STRING([--disable-avx], [Build without AVX support])) #AS_IF([test "x${ax_cv_have_avx_ext}" = "xyes"], [ # have_avx=yes #]) # #AC_ARG_ENABLE(sse, AS_HELP_STRING([--disable-sse],[Build without SSE support])) #AS_IF([test "x${ax_cv_have_sse3_ext}" = "xyes"], [ # have_sse3=yes #]) # AC_ARG_ENABLE(pdfman, AS_HELP_STRING([--disable-pdfman], [Disable PDF manual creation])) AS_IF([test "x$enable_pdfman" != "xno"], [ have_ps2pdf=yes AC_CHECK_PROG(HAVE_PS2PDF, ps2pdf, yes, no) if test "x$HAVE_PS2PDF" = "xno"; then AC_MSG_WARN([*** ps2pdf is required to build a PDF version of the manual]) have_ps2pdf=no fi ]) AC_ARG_ENABLE(sse, AS_HELP_STRING([--disable-sse], [Build without SSE support])) AS_IF([test "x$enable_sse" != "xno"], [ have_sse3=yes AC_DEFINE([HAVE_SSE3], [1], [Define to 1 to support Streaming SIMD Extensions 3]) ]) AC_ARG_ENABLE(avx, AS_HELP_STRING([--disable-avx], [Build without AVX support])) AS_IF([test "x$enable_avx" != "xno"], [ have_avx=yes AC_DEFINE([HAVE_AVX], [1], [Define to 1 to support Advanced Vector Extensions]) ]) AC_ARG_ENABLE(avx2, AS_HELP_STRING([--disable-avx2], [Build without AVX2/FMA support])) AS_IF([test "x$enable_avx2" != "xno"], [ have_avx2=yes AC_DEFINE([HAVE_AVX2], [1], [Define to 1 to support Advanced Vector Extensions 2]) ]) AM_CONDITIONAL(HAVE_AVX2, test "x${have_avx2}" = "xyes") AM_CONDITIONAL(HAVE_AVX, test "x${have_avx}" = "xyes") AM_CONDITIONAL(HAVE_SSE3, test "x${have_sse3}" = "xyes") AM_CONDITIONAL(HAVE_PS2PDF, test "x${have_ps2pdf}" = "xyes") AM_PROG_CC_C_O AC_CONFIG_FILES([Makefile src/Makefile man/Makefile examples/Makefile]) AC_OUTPUT AC_MSG_RESULT([ $PACKAGE $VERSION Target: $host_os $host_cpu Compiler: ${CC} CFLAGS: ${CFLAGS} ${CPPFLAGS} LIBS: ${LIBS} ${LDFLAGS} Continue with 'make' command ]) libpll-0.3.1/examples/000077500000000000000000000000001310701451700146065ustar00rootroot00000000000000libpll-0.3.1/examples/Makefile.am000066400000000000000000000006551310701451700166500ustar00rootroot00000000000000include heterotachy/target.mk include lg4/target.mk include load-utree/target.mk include newick-fasta-rooted/target.mk include newick-fasta-unrooted/target.mk include newick-phylip-unrooted/target.mk include newton/target.mk include parsimony/target.mk include partial-traversal/target.mk include protein-list/target.mk include rooted/target.mk include rooted-tacg/target.mk include unrooted/target.mk include stepwise/target.mk libpll-0.3.1/examples/README.md000066400000000000000000000063431310701451700160730ustar00rootroot00000000000000# List of examples ## [`rooted`](https://github.com/xflouris/libpll/tree/master/examples/rooted) This example shows how to evaluate the log-likelihood of a rooted tree by creating a custom post-order traversal that drives the likelihood computation. It also demonstrates how to account for invariant sites when computing the likelihood. The example covers the following: * partition instance creation, * setting variable rates among sites (four discrete rates from Γ), * setting the parameters for the GTR model, * computation of probability matrices, * setting frequencies, * setting tip CLVs by passing the sequence and a map, * creating a tree traversal for driving the likelihood function, * computing the CLVs at inner nodes, * evaluating the log-likelihood at the root, * considering the Inv+Γ model, * displaying the CLVs and probability matrices on the console, * deallocating the partition instance. ## [`newick-fasta-unrooted`](https://github.com/xflouris/libpll/tree/master/examples/newick-fasta-unrooted) This example shows how to evaluate the log-likelihood of an [unrooted binary tree](http://en.wikipedia.org/wiki/Unrooted_binary_tree) tree which is loadded from a [newick](http://en.wikipedia.org/wiki/Newick_format) file using the `libpll` newick parser. The alignment is loaded from a FASTA file using the `libpll` fasta parser, and each sequence is associated to the corresponding tree taxon via the use of the standard [GNU C Library (glibc)](http://www.gnu.org/software/libc/) hash table. The parsed newick tree is stored in an intermediate structure which may be used to automagically and conveniently create the `libpll` operations structure. The example covers the following: * loading a newick tree file using the `libpll` parser into an intermediate unrooted binary tree structure, * loading sequences from a FASTA file, * querying the intermediate tree structure for a list of tip names * associating sequences to taxa using the `glibc` hash table functions, * getting a filled operations structure by using library functions to iterate over the parsed tree structure, * setting default branch lengths to branches which did not have an associated length in the newick format, ## [`unrooted`](https://github.com/xflouris/libpll/tree/master/examples/unrooted) This example shows how to evaluate the log-likelihood at an edge of an [unrooted binary tree](http://en.wikipedia.org/wiki/Unrooted_binary_tree) tree. This examples covers the following: * obtaining the rate categories from a discretized gamma distribution by providing the alpha shape parameter, * evaluating the log-likelihood at an edge of the unroted tree. ## [`newton`](https://github.com/xflouris/libpll/tree/master/examples/newton) This example shows how to evaluate the log-likelihood at an edge of an [unrooted binary tree](http://en.wikipedia.org/wiki/Unrooted_binary_tree) tree, and how to optimize the length of a given branch using [Newton's method](https://en.wikipedia.org/wiki/Newton's_method). This examples covers the following: * obtaining the rate categories from a discretized gamma distribution by providing the alpha shape parameter, * evaluating the log-likelihood at an edge of the unroted tree. * optimizing the length of a given branch using Newton's method. libpll-0.3.1/examples/heterotachy/000077500000000000000000000000001310701451700171255ustar00rootroot00000000000000libpll-0.3.1/examples/heterotachy/Makefile000066400000000000000000000022571310701451700205730ustar00rootroot00000000000000# Copyright (C) 2015 Diego Darriba # # This program is free software: you can redistribute it and/or modify # it under the terms of the GNU Affero General Public License as # published by the Free Software Foundation, either version 3 of the # License, or (at your option) any later version. # # This program is distributed in the hope that it will be useful, # but WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the # GNU Affero General Public License for more details. # # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # # Contact: Diego Darriba , # Heidelberg Institute for Theoretical Studies, # Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany PROFILING=-g # Compiler warnings WARN=-Wall -Wsign-compare CC = gcc CFLAGS = -Wall -g -O3 $(WARN) LINKFLAGS = -L. $(PROFILING) LIBS=-lpll -lm PROG=heterotachy all: $(PROG) OBJS=heterotachy.o $(PROG): $(OBJS) $(CC) $(LINKFLAGS) -o $@ $+ $(LIBS) $(LDFLAGS) %.o: %.c $(CC) $(CPPFLAGS) $(CFLAGS) -c -o $@ $< clean: rm -f *~ $(OBJS) $(PROG) libpll-0.3.1/examples/heterotachy/README.md000066400000000000000000000117671310701451700204200ustar00rootroot00000000000000# Heterotachous models example This examples evaluates the log-likelihood of the unrooted tree presented in the figure below, by creating a custom post-order traversal that drives the likelihood computation. The model used accounts for heterotachy, using 3 different rate matrices, which are applied on different branches of the tree. ![unrooted tree](https://github.com/xflouris/assets/raw/master/libpll/images/unrooted.png) ## Explanation of the example The example is based on the unrooted tree example. Here are explained the features related to heterotachous models. ```C partition = pll_partition_create(4, 2, 4, 6, rmatrix_count, 5, 4, 1, PLL_ATTRIB_ARCH_SSE); ``` The number of different rate matrices (composed from substitution rates and frequencies) has to be defined when calling the function `pll_partition_create`. It might happen that these number changes through time, for example if we want to optimize the number of per-branch models. In that case, here specify the **maximum** number of different models we would like to store. For a more detailed explanation of the function arguments refer to the [API Reference](https://github.com/xflouris/libpll/wiki/API-Reference#pll_partition_create). We set the frequencies and substitution rates for each of the `rmatrix_count` rate matrices. [`pll_set_frequencies(partition, i, 0, frequencies[i]);`](https://github.com/xflouris/libpll/wiki/API-Reference#void-pll_set_frequencies) [`pll_set_subst_params(partition, i, 0, subst_params[i], 6);`](https://github.com/xflouris/libpll/wiki/API-Reference#void-pll_set_subst_params) Next, we compute the transition probability matrices for each unique branch length in the tree. The plan here is to create the first two transition matrices (p-matrices) using the first rate matrix, p-matrices 3 and 4 using the second rate matrix, and p-matrix 5 using the third rate matrix. We accomplish this assignment with the following three arrays ```C unsigned int matrix_indices[5] = {0,1,2,3,4}; unsigned int matrix_start[3] = {0,2,4}; unsigned int matrix_count[3] = {2,2,1}; ``` and the custom function `update_pmatrices` ```C static void update_pmatrix_het(pll_partition_t * partition, unsigned int * matrix_indices, unsigned int * matrix_start, unsigned int * matrix_count, double * branch_lengths) { unsigned int i; unsigned int params_indices[4]; for (i=0; i. * * Contact: Diego Darriba , * Heidelberg Institute for Theoretical Studies, * Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ /** * Example of heterotachous models * We define a sample tree with 4 tips (4 DNA sequences / 6 sites) * * Most of the stuff here was already commented in the "unrooted" example * Only the relevant parts are pointed out * * We use 3 different models. One for root branch, and one for each subtree. */ #include "pll.h" static const unsigned int rmatrix_count = 3; static void update_pmatrices(pll_partition_t * partition, unsigned int * matrix_indices, unsigned int * matrix_start, unsigned int * matrix_count, double * branch_lengths) { unsigned int i,j; unsigned int params_indices[4]; for (i=0; i. # # Contact: Tomas Flouri , # Heidelberg Institute for Theoretical Studies, # Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany # Profiling #PROFILING=-g -pg PROFILING=-g # Compiler warnings WARN=-Wall -Wsign-compare CC = gcc CFLAGS = -Wall -g -O3 $(WARN) LINKFLAGS = -L. $(PROFILING) LIBS=-lpll -lm PROG=lg4 all: $(PROG) OBJS=lg4.o $(PROG): $(OBJS) $(CC) $(LINKFLAGS) -o $@ $+ $(LIBS) $(LDFLAGS) %.o: %.c $(CC) $(CPPFLAGS) $(CFLAGS) -c -o $@ $< clean: rm -f *~ $(OBJS) gmon.out $(PROG) libpll-0.3.1/examples/lg4/data/000077500000000000000000000000001310701451700162055ustar00rootroot00000000000000libpll-0.3.1/examples/lg4/data/example.fas000066400000000000000000000051121310701451700203320ustar00rootroot00000000000000>RL5X_THETH PIGLRVTLRRDRMWIFLEKLLNVALPRIRDFRGLN--PNSFDGRGNYNLGLREQLIFPEITYDMVDALRGMDIAVVT------TAETDEE----------ARALLELLGFPFR >RL5_THEMA PIGLKVTLRGARMYNFLYKLINIVLPKVRDFRGLD--PNSFDGRGNYSFGLSEQLVFPELNPDEVRRIQGMDITIVT------TAKTDQE----------ARRLLELFGMPFK >RL5_MYCCA AIGAKVTLRGKKMYDFLDKLINVALPRVRDFRGVS--KTSFDGFGNFYTGIKEQIIFPEVDHDKVIRLRGMDITIVT------SAKTNKE----------AFALLQKIGMPFE >RK5_CYAPA PIGVMVTLRGDYMYAFLDRLINLSLPRIRDFRGIT--AKSFDGRGNYNLGLKEQLIFPEVDYDGIEQIRGMDISIVT------TAKTDQE----------GLALLKSLGMPFA >RL5_MICLU PIGTHATLRGDRMWEFLDRLVTLPLPRIRDFRGLS--DRQFDGNGNYTFGLSEQTVFHEIDQDKIDRVRGMDITVVT------TAKNDDE----------GRALLKALGFPFK >RL5_BUCAK PIGCKVTLRGERMWEFFERLISIAVPRIRDFRGLS--AKSFDGRGNYSMGVREQIIFPEIDYDKVDRVRGLDITITT------TAKSDDE----------GRALLAAFNFPFR >RL5_MYCGE LIGCKVTLRNKKMWSFLEKLIYIALPRVRDFRGLS--LRSFDGKGNYTIGIKEQIIFPEIVYDDIKRIRGFDITIVT------STNKDSE----------ALALLRALKMPFV >RK5_EUGGR PVGMFLTLRSEKMYSFLDRLINLSLPRIRDFQGIN--KNCFDGSGNFSFGLSEQSMFPEINFDKMIKVQGLNITIVT------TAETNQE----------AFFLLKELGIPFR >RK5_ODOSI ELGLTVTLRGSKMYSFLTKLIFFTFAQIRDFRGLS--VRSFDKAGNYTLGLKEQLIFPEIDYDDVDQTQGFSITLVF------SSTAPKSRSKTMDRVLNGMVLFKFLRFPLN >RL5_SULAC PIGVKATLRRQAAVEFLKKVL-----PAVNFRLK---QSSFDNYGNVSFGIAEHVLIPGTRYDPEIGIFGMDVAITLVRPGYRTMKRKRKKA----SIPRRHRVTKEEAINFM >RL5_METVA PIGLKVTLRGKNAEEFLENAF-----VAFKVSGKVLYASSFDKVGNFSFGVPEHIDFPGQKYDPTVGIYGMDICVTFEKPGYRVKSRKLKRS----HIPAKHLVKKEEAIEYI >RL5_METJA PIGLKVTLRGKKAEEFLKNAF-----EAFQKEGKKLYDYSFDDYGNFSFGIHEHIDFPGQKYDPMIGIFGMDVCVTLERPGFRVKRRKRCRA----KIPRRHRLTREEAIEFI >RL5_HALMA PIGAKVTLRDEMAEEFLQTAL-----PLAELATS-----QFDDTGNFSFGVEEHTEFPSQEYDPSIGIYGLDVTVNLVRPGYRVAKRDKASR----SIPTKHRLNPADAVAFI >RL11_YEAST KIAVHVTVRGPKAEEILERGL-----KVKEYQLR---DRNFSATGNFGFGIDEHIDL-GIKYDPSIGIFGMDFYVVMNRPGARVTRRKRCKG----TVGNSHKTTKEDTVSWF >RL11_SCHPO KIACHVTVRGPKAEEILERGL-----KVKEYELK---KRNFSATGNFGFGIQEHIDL-GIKYDPSIGIYGMDFYVVMDRPGMRVARRKAQRG----RVGYTHKINAEDTINWF >RL11_LEICH KIAVHCTVRGKKAEELLEKGL-----KVKEFELK---SYNFSDTGSFGFGIDEHIDL-GIKYDPSTGIYGMDFYVVLGRRGERVAHRKRKCS----RVGHSHHVTKEEAMKWF >RL11_DROME KIAVHCTVRGAKAEEILERGL-----KVREYELR---RENFSSTGNFGFGIQEHIDL-GIKYDPSIGIYGLDFYVVLGRPGYNVNHRKRKSG----TVGFQHRLTKEDAMKWF >RL11_HUMAN KIAVHCTVRGAKAEEILEKGL-----KVREYELR---KNNFSDTGNFGFGIQEHIDL-GIKYDPSIGIYGLDFYVVLGRPGFSIADKKRRTG----CIGAKHRISKEEAMRWF >RL11_CHLRE KISCYVTVRGEKAYDLVKRGL-----AVKEFELI---RKNFSDTGNFGFGIQEHIDL-GLKYDPSTGIYGMDFYVCLERRGYRVARRRKQKA----HVGVKHKVTKEDAIKWF >R111_ARATH KIACYVTVRGEKAMQLLESGL-----KVKEYELL---RRNFSDTGCFGFGIQEHIDL-GIKYDPSTGIYGMDFYVVLERPGYRVARRRRCKA----RVGIQHRVTKDDAMKWF >RL11_TETTH KMAVHVTIRGDKARDILTRGL-----KVKEMELR---KKNFSNTGNFGFGIQEHIDL-GMKYDPSTGIFGMDFYVVLERPGTRVARRRRATS----RVGNNQMISKEECINWF libpll-0.3.1/examples/lg4/data/example.tree000066400000000000000000000012201310701451700205140ustar00rootroot00000000000000(((((((((((RL11_HUMAN:0.1551800,RL11_DROME:0.0854900):0.0882500,(((RL11_YEAST: 0.1429600,RL11_SCHPO:0.0875000):0.0873900,RL11_TETTH:0.2339800):0.0652200, (R111_ARATH:0.0698900,RL11_CHLRE:0.1904000):0.0941200):0.0839000):0.0287300, RL11_LEICH:0.1414200):0.4521600,((RL5_METJA:0.1374100,RL5_METVA:0.2718300) :0.1528200,RL5_SULAC:0.3595300):0.0839100):0.0845700,RL5_HALMA:0.3691600) :0.8932200,RL5_MYCCA:0.1851800):0.1082600,RL5_MYCGE:0.2360800):0.0507100, RK5_ODOSI:0.6278600):0.0727300,(RL5_BUCAK:0.1570200,RL5_MICLU:0.2811600) :0.1017400):0.0420600,(RK5_CYAPA:0.1638300,RK5_EUGGR:0.4177100):0.0974800) :0.0807800,RL5X_THETH:0.2117200,RL5_THEMA:0.2253200); libpll-0.3.1/examples/lg4/lg4.c000066400000000000000000000346321310701451700161360ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri, Diego Darriba This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" #include #include #define STATES 20 #define RATE_CATS 4 #define PROT_MODELS_COUNT 19 static void fatal(const char * format, ...) __attribute__ ((noreturn)); static void * xmalloc(size_t size) { void * t; t = malloc(size); if (!t) fatal("Unable to allocate enough memory."); return t; } static char * xstrdup(const char * s) { size_t len = strlen(s); char * p = (char *)xmalloc(len+1); return strcpy(p,s); } /* a callback function for performing a full traversal */ static int cb_full_traversal(pll_unode_t * node) { return 1; } /* branch lengths not present in the newick file get a value of 0.000001 */ static void set_missing_branch_length(pll_utree_t * tree, double length) { unsigned int i; for (i = 0; i < tree->tip_count; ++i) if (!tree->nodes[i]->length) tree->nodes[i]->length = length; for (i = tree->tip_count; i < tree->tip_count + tree->inner_count; ++i) { if (!tree->nodes[i]->length) tree->nodes[i]->length = length; if (!tree->nodes[i]->next->length) tree->nodes[i]->next->length = length; if (!tree->nodes[i]->next->next->length) tree->nodes[i]->next->next->length = length; } } static void fatal(const char * format, ...) { va_list argptr; va_start(argptr, format); vfprintf(stderr, format, argptr); va_end(argptr); fprintf(stderr, "\n"); exit(EXIT_FAILURE); } int main(int argc, char * argv[]) { unsigned int i; unsigned int tip_nodes_count, inner_nodes_count, nodes_count, branch_count; unsigned int matrix_count, ops_count; unsigned int * matrix_indices; double * branch_lengths; pll_partition_t * partition; pll_operation_t * operations; pll_unode_t ** travbuffer; /* we accept only two arguments - the newick tree (unrooted binary) and the alignment in the form of FASTA reads */ if (argc != 3) fatal(" syntax: %s [newick] [fasta]", argv[0]); /* parse the unrooted binary tree in newick format, and store the number of tip nodes in tip_nodes_count */ pll_utree_t * tree = pll_utree_parse_newick(argv[1]); if (!tree) fatal("%s", pll_errmsg); tip_nodes_count = tree->tip_count; /* fix all missing branch lengths (i.e. those that did not appear in the newick) to 0.000001 */ set_missing_branch_length(tree, 0.000001); /* compute and show node count information */ inner_nodes_count = tip_nodes_count - 2; nodes_count = inner_nodes_count + tip_nodes_count; branch_count = nodes_count - 1; printf("Number of tip/leaf nodes in tree: %d\n", tip_nodes_count); printf("Number of inner nodes in tree: %d\n", inner_nodes_count); printf("Total number of nodes in tree: %d\n", nodes_count); printf("Number of branches in tree: %d\n", branch_count); /* pll_utree_show_ascii(tree, PLL_UTREE_SHOW_LABEL | PLL_UTREE_SHOW_BRANCH_LENGTH | PLL_UTREE_SHOW_CLV_INDEX); char * newick = pll_utree_export_newick(tree,NULL); printf("%s\n", newick); free(newick); */ /* create a libc hash table of size tip_nodes_count */ hcreate(tip_nodes_count); /* populate a libc hash table with tree tip labels */ unsigned int * data = (unsigned int *)xmalloc(tip_nodes_count * sizeof(unsigned int)); for (i = 0; i < tip_nodes_count; ++i) { data[i] = tree->nodes[i]->clv_index; ENTRY entry; #ifdef __APPLE__ entry.key = xstrdup(tree->nodes[i]->label); #else entry.key = tree->nodes[i]->label; #endif entry.data = (void *)(data+i); hsearch(entry, ENTER); } /* open FASTA file */ pll_fasta_t * fp = pll_fasta_open(argv[2], pll_map_fasta); if (!fp) fatal("Error opening file %s", argv[2]); char * seq = NULL; char * hdr = NULL; long seqlen; long hdrlen; long seqno; /* allocate arrays to store FASTA headers and sequences */ char ** headers = (char **)calloc(tip_nodes_count, sizeof(char *)); char ** seqdata = (char **)calloc(tip_nodes_count, sizeof(char *)); /* read FASTA sequences and make sure they are all of the same length */ int sites = -1; for (i = 0; pll_fasta_getnext(fp,&hdr,&hdrlen,&seq,&seqlen,&seqno); ++i) { if (i >= tip_nodes_count) fatal("FASTA file contains more sequences than expected"); if (sites != -1 && sites != seqlen) fatal("FASTA file does not contain equal size sequences\n"); if (sites == -1) sites = seqlen; headers[i] = hdr; seqdata[i] = seq; } /* did we stop reading the file because we reached EOF? */ if (pll_errno != PLL_ERROR_FILE_EOF) fatal("Error while reading file %s", argv[2]); /* close FASTA file */ pll_fasta_close(fp); if (sites == -1) fatal("Unable to read alignment"); if (i != tip_nodes_count) fatal("Some taxa are missing from FASTA file"); /* create the PLL partition instance tip_nodes_count : the number of tip sequences we want to have inner_nodes_count : the number of CLV buffers to be allocated for inner nodes STATES : the number of states that our data have 4 : mixture size 4 : number of different substitution models (or eigen decomposition) to use concurrently (multiple of mixture size) branch_count: number of probability matrices to be allocated RATE_CATS : number of rate categories we will use inner_nodes_count : how many scale buffers to use PLL_ATTRIB_ARCH_SSE : list of flags for hardware acceleration */ partition = pll_partition_create(tip_nodes_count, inner_nodes_count, STATES, (unsigned int)sites, 4, branch_count, RATE_CATS, inner_nodes_count, PLL_ATTRIB_ARCH_CPU); /* find sequences in hash table and link them with the corresponding taxa */ for (i = 0; i < tip_nodes_count; ++i) { ENTRY query; query.key = headers[i]; ENTRY * found = NULL; found = hsearch(query,FIND); if (!found) fatal("Sequence with header %s does not appear in the tree", headers[i]); unsigned int tip_clv_index = *((unsigned int *)(found->data)); pll_set_tip_states(partition, tip_clv_index, pll_map_aa, seqdata[i]); } /* destroy hash table */ hdestroy(); /* we no longer need these two arrays (keys and values of hash table... */ free(data); /* ...neither the sequences and the headers as they are already present in the form of probabilities in the tip CLVs */ for(i = 0; i < tip_nodes_count; ++i) { free(seqdata[i]); free(headers[i]); } free(seqdata); free(headers); /* allocate a buffer for storing pointers to nodes of the tree in postorder traversal */ travbuffer = (pll_unode_t **)xmalloc(nodes_count * sizeof(pll_unode_t *)); branch_lengths = (double *)xmalloc(branch_count * sizeof(double)); matrix_indices = (unsigned int *)xmalloc(branch_count * sizeof(unsigned int)); operations = (pll_operation_t *)xmalloc(inner_nodes_count * sizeof(pll_operation_t)); /* compute a partial postorder traversal starting from the inner node that was the the root of the parsed 'unrooted' binary tree */ pll_unode_t * root = tree->nodes[tip_nodes_count+inner_nodes_count-1]; unsigned int traversal_size; if (!pll_utree_traverse(root, PLL_TREE_TRAVERSE_POSTORDER, cb_full_traversal, travbuffer, &traversal_size)) fatal("Function pll_utree_traverse() requires inner nodes as parameters"); /* given the computed traversal descriptor, generate the operations structure, and the corresponding probability matrix indices that may need recomputing */ pll_utree_create_operations(travbuffer, traversal_size, branch_lengths, matrix_indices, operations, &matrix_count, &ops_count); /* we'll use 4 rate categories, and currently initialize them to 0 */ double rate_cats[4] = {0}; /* compute the discretized category rates from a gamma distribution with alpha shape 1 and store them in rate_cats */ pll_compute_gamma_cats(1.00000, 4, rate_cats, PLL_GAMMA_RATES_MEAN); /* set rate categories */ pll_set_category_rates(partition, rate_cats); for (i=0; irate_matrices; i++) { /* set frequencies for rate matrix i */ pll_set_frequencies(partition, i, pll_aa_freqs_lg4m[i]); /* set substitution rates for rate matrix i */ pll_set_subst_params(partition, i, pll_aa_rates_lg4m[i]); } /* update matrix_count probability matrices using the rate matrix with index 0. The i-th matrix (i ranges from 0 to matrix_count - 1) is generated using branch length branch_lengths[i] and rate matrix (substitution rates + frequencies) params_indices[i], and can be refered to with index matrix_indices[i] */ unsigned int params_indices[4] = {0,1,2,3}; pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, matrix_count); /* for (i = 0; i < branch_count; ++i) { printf ("P-matrices (%d) for branch length %f\n", i, branch_lengths[i]); pll_show_pmatrix(partition, i,4); printf ("\n"); } */ /* use the operations array to compute all tip_count-2 inner CLVs. Operations will be carried out sequentially starting from operation 0 and upwards */ pll_update_partials(partition, operations, ops_count); /* compute the likelihood on an edge of the unrooted tree by specifying the CLV indices at the two end-point of the branch, the probability matrix index for the concrete branch length, and the index of the model of whose frequency vector is to be used */ double logl = pll_compute_edge_loglikelihood(partition, root->clv_index, root->scaler_index, root->back->clv_index, root->back->scaler_index, root->pmatrix_index, params_indices, NULL); printf("\nRates: "); for (i = 0; i < partition->rate_cats; i++) printf("%.6f ", partition->rates[i]); printf("\nLog-L (LG4M): %f\n", logl); /* now let's switch into LG4X model with fixed rates and weights */ for (i = 0; i < partition->rate_matrices; i++) { /* set frequencies for rate matrix i */ pll_set_frequencies (partition,i,pll_aa_freqs_lg4x[i]); /* set substitution rates for rate matrix i */ pll_set_subst_params (partition,i,pll_aa_rates_lg4x[i]); } /* set rates and weights */ double weights[4] = { 0.209224645, 0.224707726, 0.277599198, 0.288468431 }; double rates[4] = { 0.498991136, 0.563680734, 0.808264032, 1.887769458 }; pll_set_category_rates(partition, rates); pll_set_category_weights(partition, weights); /* update transition probability matrices */ pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, matrix_count); /* Uncomment to display the P matrices for (i = 0; i < branch_count; ++i) { printf ("P-matrices (%d) for branch length %f\n", i, branch_lengths[i]); pll_show_pmatrix (partition, i, 4); printf ("\n"); } */ pll_update_partials(partition, operations, ops_count); logl = pll_compute_edge_loglikelihood(partition, root->clv_index, root->scaler_index, root->back->clv_index, root->back->scaler_index, root->pmatrix_index, params_indices, NULL); printf("\nWeights: "); for (i = 0; i < partition->rate_cats; i++) printf("%.6f ", partition->rate_weights[i]); printf("\nRates: "); for (i = 0; i < partition->rate_cats; i++) printf("%.6f ", partition->rates[i]); printf("\nLog-L (LG4X): %f\n", logl); logl = pll_compute_edge_loglikelihood(partition, root->back->clv_index, root->back->scaler_index, root->clv_index, root->scaler_index, root->pmatrix_index, params_indices, NULL); printf("\nWeights: "); for (i = 0; i < partition->rate_cats; i++) printf("%.6f ", partition->rate_weights[i]); printf("\nRates: "); for (i = 0; i < partition->rate_cats; i++) printf("%.6f ", partition->rates[i]); printf("\nLog-L (LG4X): %f\n", logl); /* destroy all structures allocated for the concrete PLL partition instance */ pll_partition_destroy(partition); free(travbuffer); free(branch_lengths); free(matrix_indices); free(operations); /* we will no longer need the tree structure */ pll_utree_destroy(tree,NULL); return (EXIT_SUCCESS); } libpll-0.3.1/examples/lg4/target.mk000066400000000000000000000002611310701451700171120ustar00rootroot00000000000000lg4dir = $(docdir)/examples/lg4 lg4_datadir = $(docdir)/examples/lg4/data dist_lg4_DATA = lg4/lg4.c lg4/Makefile dist_lg4_data_DATA = lg4/data/example.fas lg4/data/example.tree libpll-0.3.1/examples/load-utree/000077500000000000000000000000001310701451700166475ustar00rootroot00000000000000libpll-0.3.1/examples/load-utree/Makefile000066400000000000000000000023211310701451700203050ustar00rootroot00000000000000# Copyright (C) 2015 Tomas Flouri # # This program is free software: you can redistribute it and/or modify # it under the terms of the GNU Affero General Public License as # published by the Free Software Foundation, either version 3 of the # License, or (at your option) any later version. # # This program is distributed in the hope that it will be useful, # but WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the # GNU Affero General Public License for more details. # # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # # Contact: Tomas Flouri , # Heidelberg Institute for Theoretical Studies, # Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany # Profiling #PROFILING=-g -pg PROFILING=-g # Compiler warnings WARN=-Wall -Wsign-compare CC = gcc CFLAGS = -Wall -g -O3 $(WARN) LINKFLAGS = -L. $(PROFILING) LIBS=-lpll -lm PROG=load-utree all: $(PROG) OBJS=load-utree.o $(PROG): $(OBJS) $(CC) $(LINKFLAGS) -o $@ $+ $(LIBS) $(LDFLAGS) %.o: %.c $(CC) $(CPPFLAGS) $(CFLAGS) -c -o $@ $< clean: rm -f *~ $(OBJS) gmon.out $(PROG) libpll-0.3.1/examples/load-utree/README.md000066400000000000000000000052411310701451700201300ustar00rootroot00000000000000# Rooted tree example This example demonstrates how to write a function that loads an unrooted binary tree from a newick file. In case the newick file contains a binary rooted tree, it is automatically unrooted by removing the root node and summing up the root's two edges. ## Explanation of the example The example program composes of the following function ```C pll_utree_t * load_tree_unrooted(const char * filename, unsigned int * tip_count) { pll_utree_t * utree; pll_rtree_t * rtree; if (!(rtree = pll_rtree_parse_newick(filename, tip_count))) { if (!(utree = pll_utree_parse_newick(filename, tip_count))) { fprintf(stderr, "%s\n", pll_errmsg); return NULL; } } else { utree = pll_rtree_unroot(rtree); /* optional step if using default PLL clv/pmatrix index assignments */ pll_utree_reset_template_indices(utree, *tip_count); } return utree; } ``` which accepts two parameters, the name of the newick file and a variable where the number of tips will be stored. The function first attempts to load the tree as a rooted one, and if it fails, it attempts to read it as unrooted. In case the file contained a rooted binary tree, then it is converted to unrooted using the call ```C utree = pll_rtree_unroot(rtree); ``` and, optionally, calls the function ```C pll_utree_reset_template_indices(utree, *tip_count); ``` to reset CLV, p-matrix and scaler indices to the defaults used by the PLL functions. That means, tips will be assigned CLV and p-matrix indices ranging from 0 to `tip_count - 1`, and inner nodes indices from `tip_count` to `2*tip_count - 3`. Tips are assigned `PLL_SCALE_BUFFER_NONE` for scaler indices (since no scaling is required for tips) and inner nodes get scaler indices from 0 to `tip_count - 3`. ## Instructions to compile Before proceeding with the compilation, make sure that `pll.h` is accessible, by copying it to the current example directory, or modifying the line `#include "pll.h"` You will also need to make the shared object `libpll.so` accessible by either placing it in your system's library directory (typically `/lib` or `/usr/local/lib`), or by copying it to the current example directory. Now you may compile the example by running the included Makefile using `make` ## Instructions to run Make absolutely sure that the shared object `libpll.so` is accessible by either placing it in your system's library directory (typically `/lib` or `/usr/local/lib`). If it is not, you may copy it to a directory (for example $PWD), and run the command `export LD_LIBRARY_PATH=$PWD` Now, run the example by changing to the directory of the compiled file and typing: `./rooted` libpll-0.3.1/examples/load-utree/load-utree.c000066400000000000000000000046101310701451700210550ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" #include static void fatal(const char * format, ...) __attribute__ ((noreturn)); static void fatal(const char * format, ...) { va_list argptr; va_start(argptr, format); vfprintf(stderr, format, argptr); va_end(argptr); fprintf(stderr, "\n"); exit(EXIT_FAILURE); } pll_utree_t * load_tree_unrooted(const char * filename) { pll_utree_t * utree; pll_rtree_t * rtree; if (!(rtree = pll_rtree_parse_newick(filename))) { if (!(utree = pll_utree_parse_newick(filename))) { fprintf(stderr, "%s\n", pll_errmsg); return NULL; } } else { utree = pll_rtree_unroot(rtree); pll_unode_t * root = utree->nodes[utree->tip_count+utree->inner_count-1]; /* optional step if using default PLL clv/pmatrix index assignments */ pll_utree_reset_template_indices(root, utree->tip_count); pll_rtree_destroy(rtree,NULL); } return utree; } int main(int argc, char * argv[]) { if (argc != 2) fatal("syntax: %s [newick]", argv[0]); pll_utree_t * utree = load_tree_unrooted(argv[1]); if (!utree) fatal("Tree must be a rooted or unrooted binary."); /* select a random inner node */ long int r = random() % utree->inner_count; pll_unode_t * root = utree->nodes[utree->tip_count + r]; /* export the tree to newick format with the selected inner node as the root of the unrooted binary tree */ char * newick = pll_utree_export_newick(root,NULL); printf("%s\n", newick); free(newick); pll_utree_destroy(utree,NULL); return 0; } libpll-0.3.1/examples/load-utree/target.mk000066400000000000000000000002061310701451700204640ustar00rootroot00000000000000load_utreedir = $(docdir)/examples/load-utree dist_load_utree_DATA = load-utree/load-utree.c load-utree/Makefile load-utree/README.md libpll-0.3.1/examples/newick-export/000077500000000000000000000000001310701451700174055ustar00rootroot00000000000000libpll-0.3.1/examples/newick-export/Makefile000066400000000000000000000023451310701451700210510ustar00rootroot00000000000000# Copyright (C) 2015 Tomas Flouri # # This program is free software: you can redistribute it and/or modify # it under the terms of the GNU Affero General Public License as # published by the Free Software Foundation, either version 3 of the # License, or (at your option) any later version. # # This program is distributed in the hope that it will be useful, # but WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the # GNU Affero General Public License for more details. # # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # # Contact: Tomas Flouri , # Heidelberg Institute for Theoretical Studies, # Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany # Profiling #PROFILING=-g -pg PROFILING=-g # Compiler warnings WARN=-Wall -Wsign-compare CC = gcc CFLAGS = -Wall -g -O3 -D_GNU_SOURCE $(WARN) LINKFLAGS = -L. $(PROFILING) LIBS=-lpll -lm PROG=newick-export all: $(PROG) OBJS=newick-export.o $(PROG): $(OBJS) $(CC) $(LINKFLAGS) -o $@ $+ $(LIBS) $(LDFLAGS) %.o: %.c $(CC) $(CPPFLAGS) $(CFLAGS) -c -o $@ $< clean: rm -f *~ $(OBJS) gmon.out $(PROG) libpll-0.3.1/examples/newick-export/newick-export.c000066400000000000000000000115211310701451700223500ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" #include #include static void fatal(const char * format, ...) __attribute__ ((noreturn)); static void fatal(const char * format, ...) { va_list argptr; va_start(argptr, format); vfprintf(stderr, format, argptr); va_end(argptr); fprintf(stderr, "\n"); exit(EXIT_FAILURE); } typedef struct nodedata_s { double support; double rvalue; } nodedata_t; /* a callback function that prints the following information for the two types * of nodes, tips and inners: for tip nodes: label, branch length and support value for inner nodes: label, branch length, support value, and a random value Note that this is not a standard format that can be read by all tree viewers Check the extended newick format for a more widespread notation: http://dmi.uib.es/~gcardona/BioInfo/enewick.html */ static char * cb_serialize(const pll_unode_t * node) { char * s = NULL; nodedata_t * nd; /* inner node */ if (node->next) { /* find which node of the round-about has the data element */ if (node->data) nd = (nodedata_t *)(node->data); else if (node->next->data) nd = (nodedata_t *)(node->next->data); else nd = (nodedata_t *)(node->next->next->data); asprintf(&s, "%s[&support=%f,rvalue=%f]:%f", node->label ? node->label : "", nd->support, nd->rvalue, node->length); } else { nd = (nodedata_t *)(node->data); asprintf(&s, "%s[&support=%f]:%f", node->label ? node->label : "", nd->support, node->length); } return s; } pll_utree_t * load_tree_unrooted(const char * filename) { pll_utree_t * utree; pll_rtree_t * rtree; if (!(rtree = pll_rtree_parse_newick(filename))) { if (!(utree = pll_utree_parse_newick(filename))) { fprintf(stderr, "%s\n", pll_errmsg); return NULL; } } else { utree = pll_rtree_unroot(rtree); pll_unode_t * root = utree->nodes[utree->tip_count+utree->inner_count-1]; /* optional step if using default PLL clv/pmatrix index assignments */ pll_utree_reset_template_indices(root, utree->tip_count); pll_rtree_destroy(rtree,NULL); } return utree; } int main(int argc, char * argv[]) { unsigned int i; if (argc != 2) fatal("syntax: %s [newick]", argv[0]); /* initialize pseudo-random number generator */ srandom(time(NULL)); /* load tree as unrooted */ pll_utree_t * utree = load_tree_unrooted(argv[1]); if (!utree) fatal("Tree must be a rooted or unrooted binary."); /* set random support values for tip nodes */ for (i = 0; i < utree->tip_count; ++i) { pll_unode_t * node = utree->nodes[i]; nodedata_t * data; node->data = malloc(sizeof(nodedata_t)); data = (nodedata_t *)(node->data); data->support = random() / (double)RAND_MAX; } /* set random support values and a random value to each inner node, but allocate the structure in only one of the three round-about nodes that make up an inner node */ for (i = utree->tip_count; i < utree->tip_count + utree->inner_count; ++i) { pll_unode_t * node = utree->nodes[i]; nodedata_t * data; node->data = malloc(sizeof(nodedata_t)); data = (nodedata_t *)(node->data); data->support = random() / (double)RAND_MAX; data->rvalue = data->support * random(); } /* select a random inner node */ long int r = random() % utree->inner_count; pll_unode_t * root = utree->nodes[utree->tip_count + r]; /* export the tree to newick format with the selected inner node as the root of the unrooted binary tree. If we pass NULL as the callback function, then the tree is printed in newick format with branch lengths only, i.e. char * newick = pll_utree_export_newick(root,NULL); */ char * newick = pll_utree_export_newick(root,cb_serialize); printf("%s\n", newick); free(newick); pll_utree_destroy(utree,free); return 0; } libpll-0.3.1/examples/newick-export/target.mk000066400000000000000000000002031310701451700212170ustar00rootroot00000000000000newick_exportdir = $(docdir)/examples/newick-export dist_newick_export_DATA = newick-export/newick-export.c newick-export/Makefile libpll-0.3.1/examples/newick-fasta-rooted/000077500000000000000000000000001310701451700204545ustar00rootroot00000000000000libpll-0.3.1/examples/newick-fasta-rooted/.gitignore000066400000000000000000000000041310701451700224360ustar00rootroot00000000000000nfr libpll-0.3.1/examples/newick-fasta-rooted/Makefile000066400000000000000000000023271310701451700221200ustar00rootroot00000000000000# Copyright (C) 2015 Tomas Flouri # # This program is free software: you can redistribute it and/or modify # it under the terms of the GNU Affero General Public License as # published by the Free Software Foundation, either version 3 of the # License, or (at your option) any later version. # # This program is distributed in the hope that it will be useful, # but WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the # GNU Affero General Public License for more details. # # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # # Contact: Tomas Flouri , # Heidelberg Institute for Theoretical Studies, # Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany # Profiling #PROFILING=-g -pg PROFILING=-g # Compiler warnings WARN=-Wall -Wsign-compare CC = gcc CFLAGS = -Wall -g -O3 $(WARN) LINKFLAGS = -L. $(PROFILING) LIBS=-lpll -lm PROG=newick-fasta-rooted all: $(PROG) OBJS=$(PROG).o $(PROG): $(OBJS) $(CC) $(LINKFLAGS) -o $@ $+ $(LIBS) $(LDFLAGS) %.o: %.c $(CC) $(CPPFLAGS) $(CFLAGS) -c -o $@ $< clean: rm -f *~ $(OBJS) gmon.out $(PROG) libpll-0.3.1/examples/newick-fasta-rooted/newick-fasta-rooted.c000066400000000000000000000276261310701451700245030ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri, Diego Darriba This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" #include #include #define STATES 4 #define RATE_CATS 4 static void fatal(const char * format, ...) __attribute__ ((noreturn)); static void * xmalloc(size_t size) { void * t; t = malloc(size); if (!t) fatal("Unable to allocate enough memory."); return t; } static char * xstrdup(const char * s) { size_t len = strlen(s); char * p = (char *)xmalloc(len+1); return strcpy(p,s); } /* a callback function for performing a full traversal */ static int cb_full_traversal(pll_rnode_t * node) { return 1; } /* branch lengths not present in the newick file get a value of 0.000001 */ static void set_missing_branch_length(pll_rtree_t * tree, double length) { unsigned int i; for (i = 0; i < tree->tip_count + tree->inner_count; ++i) if (!tree->nodes[i]->length) tree->nodes[i]->length = length; } static void fatal(const char * format, ...) { va_list argptr; va_start(argptr, format); vfprintf(stderr, format, argptr); va_end(argptr); fprintf(stderr, "\n"); exit(EXIT_FAILURE); } int main(int argc, char * argv[]) { unsigned int i; unsigned int tip_nodes_count, inner_nodes_count, nodes_count, branch_count; unsigned int matrix_count, ops_count; unsigned int * matrix_indices; double * branch_lengths; pll_partition_t * partition; pll_operation_t * operations; pll_rnode_t ** travbuffer; if (argc != 3) fatal(" syntax: %s [newick] [fasta]", argv[0]); pll_rtree_t * tree = pll_rtree_parse_newick(argv[1]); if (!tree) fatal("Tree must be an rooted binary tree"); /* fix all missing branch lengths (i.e. those that did not appear in the newick) to 0.000001 */ set_missing_branch_length(tree, 0.000001); /* compute and show node count information */ tip_nodes_count = tree->tip_count; inner_nodes_count = tip_nodes_count - 1; nodes_count = inner_nodes_count + tip_nodes_count; branch_count = nodes_count - 1; printf("Number of tip/leaf nodes in tree: %d\n", tip_nodes_count); printf("Number of inner nodes in tree: %d\n", inner_nodes_count); printf("Total number of nodes in tree: %d\n", nodes_count); printf("Number of branches in tree: %d\n", branch_count); /* Uncomment to display ASCII tree and newick format printf("Number of tips in tree: %d\n", tip_nodes_count); pll_rtree_show_ascii(tree, PLL_UTREE_SHOW_LABEL | PLL_UTREE_SHOW_BRANCH_LENGTH | PLL_UTREE_SHOW_CLV_INDEX); char * newick = pll_rtree_export_newick(tree,NULL); printf("%s\n", newick); free(newick); */ /* create a libc hash table of size tip_count */ hcreate(tip_nodes_count); /* populate a libc hash table with tree tip labels */ unsigned int * data = (unsigned int *)xmalloc(tip_nodes_count * sizeof(unsigned int)); for (i = 0; i < tip_nodes_count; ++i) { data[i] = tree->nodes[i]->clv_index; ENTRY entry; #ifdef __APPLE__ entry.key = xstrdup(tree->nodes[i]->label); #else entry.key = tree->nodes[i]->label; #endif entry.data = (void *)(data+i); hsearch(entry, ENTER); } /* open FASTA file */ pll_fasta_t * fp = pll_fasta_open(argv[2], pll_map_fasta); if (!fp) fatal("Error opening file %s", argv[2]); char * seq = NULL; char * hdr = NULL; long seqlen; long hdrlen; long seqno; /* allocate arrays to store FASTA headers and sequences */ char ** headers = (char **)calloc(tip_nodes_count, sizeof(char *)); char ** seqdata = (char **)calloc(tip_nodes_count, sizeof(char *)); /* read FASTA sequences and make sure they are all of the same length */ int sites = -1; for (i = 0; pll_fasta_getnext(fp,&hdr,&hdrlen,&seq,&seqlen,&seqno); ++i) { if (i >= tip_nodes_count) fatal("FASTA file contains more sequences than expected"); /* assert that sequence length is not longer than the number unsigned int can store */ assert(!(seqlen & ((unsigned long)(~0) ^ (unsigned int)(~0)))); if (sites != -1 && sites != seqlen) fatal("FASTA file does not contain equal size sequences\n"); if (sites == -1) sites = seqlen; headers[i] = hdr; seqdata[i] = seq; } /* did we stop reading the file because we reached EOF? */ if (pll_errno != PLL_ERROR_FILE_EOF) fatal("Error while reading file %s", argv[2]); /* close FASTA file */ pll_fasta_close(fp); if (sites == -1) fatal("Unable to read alignment"); if (i != tip_nodes_count) fatal("Some taxa are missing from FASTA file"); /* create the PLL partition instance tip_nodes_count : the number of tip sequences we want to have inner_nodes_count : the number of CLV buffers to be allocated for inner nodes STATES : the number of states that our data have 1 : number of different substitution models (or eigen decomposition) to use concurrently (i.e. 4 for LG4) branch_count: number of probability matrices to be allocated RATE_CATS : number of rate categories we will use inner_nodes_count : how many scale buffers to use PLL_ATTRIB_ARCH_SSE : list of flags for hardware acceleration */ partition = pll_partition_create(tip_nodes_count, inner_nodes_count, STATES, (unsigned int)sites, 1, branch_count, RATE_CATS, inner_nodes_count, PLL_ATTRIB_ARCH_CPU); /* find sequences in hash table and link them with the corresponding taxa */ for (i = 0; i < tip_nodes_count; ++i) { ENTRY query; query.key = headers[i]; ENTRY * found = NULL; found = hsearch(query,FIND); if (!found) fatal("Sequence with header %s does not appear in the tree", headers[i]); unsigned int tip_clv_index = *((unsigned int *)(found->data)); pll_set_tip_states(partition, tip_clv_index, pll_map_nt, seqdata[i]); } /* destroy hash table */ hdestroy(); /* we no longer need these two arrays (keys and values of hash table... */ free(data); /* ...neither the sequences and the headers as they are already present in the form of probabilities in the tip CLVs */ for(i = 0; i < tip_nodes_count; ++i) { free(seqdata[i]); free(headers[i]); } free(seqdata); free(headers); /* allocate a buffer for storing pointers to nodes of the tree in postorder traversal */ travbuffer = (pll_rnode_t **)xmalloc(nodes_count * sizeof(pll_rnode_t *)); branch_lengths = (double *)xmalloc(branch_count * sizeof(double)); matrix_indices = (unsigned int *)xmalloc(branch_count * sizeof(unsigned int)); operations = (pll_operation_t *)xmalloc(inner_nodes_count * sizeof(pll_operation_t)); /* perform a postorder traversal of the rooted tree */ unsigned int traversal_size; if (!pll_rtree_traverse(tree->root, PLL_TREE_TRAVERSE_POSTORDER, cb_full_traversal, travbuffer, &traversal_size)) fatal("Function pll_rtree_traverse() requires inner nodes as parameters"); /* given the computed traversal descriptor, generate the operations structure, and the corresponding probability matrix indices that may need recomputing */ pll_rtree_create_operations(travbuffer, traversal_size, branch_lengths, matrix_indices, operations, &matrix_count, &ops_count); printf ("Traversal size: %d\n", traversal_size); printf ("Operations: %d\n", ops_count); printf ("Probability Matrices: %d\n", matrix_count); /* initialize the array of base frequencies */ double frequencies[4] = { 0.17, 0.19, 0.25, 0.39 }; /* substitution rates for the 4x4 GTR model. This means we need exactly (4*4-4)/2 = 6 values, i.e. the number of elements above the diagonal */ double subst_params[6] = {1,1,1,1,1,1}; /* we'll use 4 rate categories, and currently initialize them to 0 */ double rate_cats[4] = {0}; /* compute the discretized category rates from a gamma distribution with alpha shape 1 and store them in rate_cats */ pll_compute_gamma_cats(1, 4, rate_cats, PLL_GAMMA_RATES_MEAN); /* set frequencies at model with index 0 (we currently have only one model) */ pll_set_frequencies(partition, 0, frequencies); /* set 6 substitution parameters at model with index 0 */ pll_set_subst_params(partition, 0, subst_params); /* set rate categories */ pll_set_category_rates(partition, rate_cats); /* update matrix_count probability matrices for model with index 0. The i-th matrix (i ranges from 0 to matrix_count-1) is generated using branch length branch_lengths[i] and can be refered to with index matrix_indices[i]. Note that for our case, branch_count = matrix_count since we have one matrix per branch */ unsigned int params_indices[4] = {0,0,0,0}; pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, matrix_count); /* Uncomment to output the probability matrices (for each branch and each rate category) on screen for (i = 0; i < branch_count; ++i) { printf ("P-matrix (%d) for branch length %f\n", i, branch_lengths[i]); pll_show_pmatrix(partition, i,17); printf ("\n"); } */ /* use the operations array to compute all inner_nodes_count inner CLVs. Operations will be carried out sequentially starting from operation 0 and upwards */ pll_update_partials(partition, operations, inner_nodes_count); /* Uncomment to print on screen the CLVs at tip and inner nodes. From 0 to 0 to tip_nodes_count-1 are tip CLVs, the rest are inner node CLVs. for (i = 0; i < nodes_count; ++i) { printf ("CLV %d: ", i); pll_show_clv(partition,i,17); } */ /* compute the likelihood on an edge of the unrooted tree by specifying the CLV indices at the two end-point of the branch, the probability matrix index for the concrete branch length, and the index of the model of whose frequency vector is to be used */ double logl = pll_compute_root_loglikelihood(partition, tree->root->clv_index, tree->root->scaler_index, params_indices, NULL); printf("Log-L: %f\n", logl); /* destroy all structures allocated for the concrete PLL partition instance */ pll_partition_destroy(partition); /* deallocate traversal buffer, branch lengths array, matrix indices array and operations */ free(travbuffer); free(branch_lengths); free(matrix_indices); free(operations); /* we will no longer need the tree structure */ pll_rtree_destroy(tree,NULL); return (EXIT_SUCCESS); } libpll-0.3.1/examples/newick-fasta-rooted/target.mk000066400000000000000000000002471310701451700222760ustar00rootroot00000000000000newick_fasta_rooteddir = $(docdir)/examples/newick-fasta-rooted dist_newick_fasta_rooted_DATA = newick-fasta-rooted/newick-fasta-rooted.c newick-fasta-rooted/Makefile libpll-0.3.1/examples/newick-fasta-unrooted/000077500000000000000000000000001310701451700210175ustar00rootroot00000000000000libpll-0.3.1/examples/newick-fasta-unrooted/.gitignore000066400000000000000000000000051310701451700230020ustar00rootroot00000000000000nfu libpll-0.3.1/examples/newick-fasta-unrooted/Makefile000066400000000000000000000023311310701451700224560ustar00rootroot00000000000000# Copyright (C) 2015 Tomas Flouri # # This program is free software: you can redistribute it and/or modify # it under the terms of the GNU Affero General Public License as # published by the Free Software Foundation, either version 3 of the # License, or (at your option) any later version. # # This program is distributed in the hope that it will be useful, # but WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the # GNU Affero General Public License for more details. # # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # # Contact: Tomas Flouri , # Heidelberg Institute for Theoretical Studies, # Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany # Profiling #PROFILING=-g -pg PROFILING=-g # Compiler warnings WARN=-Wall -Wsign-compare CC = gcc CFLAGS = -Wall -g -O3 $(WARN) LINKFLAGS = -L. $(PROFILING) LIBS=-lpll -lm PROG=newick-fasta-unrooted all: $(PROG) OBJS=$(PROG).o $(PROG): $(OBJS) $(CC) $(LINKFLAGS) -o $@ $+ $(LIBS) $(LDFLAGS) %.o: %.c $(CC) $(CPPFLAGS) $(CFLAGS) -c -o $@ $< clean: rm -f *~ $(OBJS) gmon.out $(PROG) libpll-0.3.1/examples/newick-fasta-unrooted/newick-fasta-unrooted.c000066400000000000000000000314211310701451700253750ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri, Diego Darriba This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" #include #include #include #define STATES 4 #define RATE_CATS 4 static void fatal(const char * format, ...) __attribute__ ((noreturn)); static void * xmalloc(size_t size) { void * t; t = malloc(size); if (!t) fatal("Unable to allocate enough memory."); return t; } static char * xstrdup(const char * s) { size_t len = strlen(s); char * p = (char *)xmalloc(len+1); return strcpy(p,s); } /* a callback function for performing a full traversal */ static int cb_full_traversal(pll_unode_t * node) { return 1; } /* branch lengths not present in the newick file get a value of 0.000001 */ static void set_missing_branch_length(pll_utree_t * tree, double length) { unsigned int i; for (i = 0; i < tree->tip_count; ++i) if (!tree->nodes[i]->length) tree->nodes[i]->length = length; for (i = tree->tip_count; i < tree->tip_count + tree->inner_count; ++i) { if (!tree->nodes[i]->length) tree->nodes[i]->length = length; if (!tree->nodes[i]->next->length) tree->nodes[i]->next->length = length; if (!tree->nodes[i]->next->next->length) tree->nodes[i]->next->next->length = length; } } static void fatal(const char * format, ...) { va_list argptr; va_start(argptr, format); vfprintf(stderr, format, argptr); va_end(argptr); fprintf(stderr, "\n"); exit(EXIT_FAILURE); } int main(int argc, char * argv[]) { unsigned int i; unsigned int tip_nodes_count, inner_nodes_count, nodes_count, branch_count; unsigned int matrix_count, ops_count; unsigned int * matrix_indices; double * branch_lengths; pll_partition_t * partition; pll_operation_t * operations; pll_unode_t ** travbuffer; unsigned int params_indices[RATE_CATS] = {0,0,0,0}; /* we accept only two arguments - the newick tree (unrooted binary) and the alignment in the form of FASTA reads */ if (argc != 3) fatal(" syntax: %s [newick] [fasta]", argv[0]); /* parse the unrooted binary tree in newick format, and store the number of tip nodes in tip_nodes_count */ pll_utree_t * tree = pll_utree_parse_newick(argv[1]); if (!tree) fatal("Tree must be an unrooted binary tree"); tip_nodes_count = tree->tip_count; /* fix all missing branch lengths (i.e. those that did not appear in the newick) to 0.000001 */ set_missing_branch_length(tree, 0.000001); /* compute and show node count information */ inner_nodes_count = tip_nodes_count - 2; nodes_count = inner_nodes_count + tip_nodes_count; branch_count = nodes_count - 1; printf("Number of tip/leaf nodes in tree: %d\n", tip_nodes_count); printf("Number of inner nodes in tree: %d\n", inner_nodes_count); printf("Total number of nodes in tree: %d\n", nodes_count); printf("Number of branches in tree: %d\n", branch_count); /* Uncomment to display the parsed tree ASCII tree together with information as to which CLV index, branch length and label is associated with each node. The code will also write (and print on screen) the newick format of the tree. pll_utree_show_ascii(tree, PLL_UTREE_SHOW_LABEL | PLL_UTREE_SHOW_BRANCH_LENGTH | PLL_UTREE_SHOW_CLV_INDEX); char * newick = pll_utree_export_newick(tree,NULL); printf("%s\n", newick); free(newick); */ /* create a libc hash table of size tip_nodes_count */ hcreate(tip_nodes_count); /* populate a libc hash table with tree tip labels */ unsigned int * data = (unsigned int *)xmalloc(tip_nodes_count * sizeof(unsigned int)); for (i = 0; i < tip_nodes_count; ++i) { data[i] = tree->nodes[i]->clv_index; ENTRY entry; #ifdef __APPLE__ entry.key = xstrdup(tree->nodes[i]->label); #else entry.key = tree->nodes[i]->label; #endif entry.data = (void *)(data+i); hsearch(entry, ENTER); } /* open FASTA file */ pll_fasta_t * fp = pll_fasta_open(argv[2], pll_map_fasta); if (!fp) fatal("Error opening file %s", argv[2]); char * seq = NULL; char * hdr = NULL; long seqlen; long hdrlen; long seqno; /* allocate arrays to store FASTA headers and sequences */ char ** headers = (char **)calloc(tip_nodes_count, sizeof(char *)); char ** seqdata = (char **)calloc(tip_nodes_count, sizeof(char *)); /* read FASTA sequences and make sure they are all of the same length */ int sites = -1; for (i = 0; pll_fasta_getnext(fp,&hdr,&hdrlen,&seq,&seqlen,&seqno); ++i) { if (i >= tip_nodes_count) fatal("FASTA file contains more sequences than expected"); if (sites != -1 && sites != seqlen) fatal("FASTA file does not contain equal size sequences\n"); if (sites == -1) sites = seqlen; headers[i] = hdr; seqdata[i] = seq; } /* did we stop reading the file because we reached EOF? */ if (pll_errno != PLL_ERROR_FILE_EOF) fatal("Error while reading file %s", argv[2]); /* close FASTA file */ pll_fasta_close(fp); if (sites == -1) fatal("Unable to read alignment"); if (i != tip_nodes_count) fatal("Some taxa are missing from FASTA file"); /* create the PLL partition instance tip_nodes_count : the number of tip sequences we want to have inner_nodes_count : the number of CLV buffers to be allocated for inner nodes STATES : the number of states that our data have 1 : number of different substitution models (or eigen decomposition) to use concurrently (i.e. 4 for LG4) branch_count: number of probability matrices to be allocated RATE_CATS : number of rate categories we will use inner_nodes_count : how many scale buffers to use PLL_ATTRIB_ARCH_SSE : list of flags for hardware acceleration (not yet implemented) */ partition = pll_partition_create(tip_nodes_count, inner_nodes_count, STATES, (unsigned int)sites, 1, branch_count, RATE_CATS, inner_nodes_count, PLL_ATTRIB_PATTERN_TIP | PLL_ATTRIB_ARCH_AVX); /* initialize the array of base frequencies */ double frequencies[4] = { 0.17, 0.19, 0.25, 0.39 }; /* substitution rates for the 4x4 GTR model. This means we need exactly (4*4-4)/2 = 6 values, i.e. the number of elements above the diagonal */ double subst_params[6] = {1,1,1,1,1,1}; /* we'll use 4 rate categories, and currently initialize them to 0 */ double rate_cats[4] = {0}; /* compute the discretized category rates from a gamma distribution with alpha shape 1 and store them in rate_cats */ pll_compute_gamma_cats(1, 4, rate_cats, PLL_GAMMA_RATES_MEAN); /* set frequencies at model with index 0 (we currently have only one model) */ pll_set_frequencies(partition, 0, frequencies); /* set 6 substitution parameters at model with index 0 */ pll_set_subst_params(partition, 0, subst_params); /* set rate categories */ pll_set_category_rates(partition, rate_cats); /* find sequences in hash table and link them with the corresponding taxa */ for (i = 0; i < tip_nodes_count; ++i) { ENTRY query; query.key = headers[i]; ENTRY * found = NULL; found = hsearch(query,FIND); if (!found) fatal("Sequence with header %s does not appear in the tree", headers[i]); unsigned int tip_clv_index = *((unsigned int *)(found->data)); pll_set_tip_states(partition, tip_clv_index, pll_map_nt, seqdata[i]); } /* destroy hash table */ hdestroy(); /* we no longer need these two arrays (keys and values of hash table... */ free(data); /* ...neither the sequences and the headers as they are already present in the form of probabilities in the tip CLVs */ for(i = 0; i < tip_nodes_count; ++i) { free(seqdata[i]); free(headers[i]); } free(seqdata); free(headers); /* allocate a buffer for storing pointers to nodes of the tree in postorder traversal */ travbuffer = (pll_unode_t **)xmalloc(nodes_count * sizeof(pll_unode_t *)); branch_lengths = (double *)xmalloc(branch_count * sizeof(double)); matrix_indices = (unsigned int *)xmalloc(branch_count * sizeof(unsigned int)); operations = (pll_operation_t *)xmalloc(inner_nodes_count * sizeof(pll_operation_t)); /* perform a postorder traversal of the unrooted tree */ /* perform a postorder traversal starting from the inner node that was the the root of the parsed 'unrooted' binary tree */ pll_unode_t * root = tree->nodes[tip_nodes_count+inner_nodes_count-1]; unsigned int traversal_size; if (!pll_utree_traverse(root, PLL_TREE_TRAVERSE_POSTORDER, cb_full_traversal, travbuffer, &traversal_size)) fatal("Function pll_utree_traverse() requires inner nodes as parameters"); /* given the computed traversal descriptor, generate the operations structure, and the corresponding probability matrix indices that may need recomputing */ pll_utree_create_operations(travbuffer, traversal_size, branch_lengths, matrix_indices, operations, &matrix_count, &ops_count); printf ("Traversal size: %d\n", traversal_size); printf ("Operations: %d\n", ops_count); printf ("Probability Matrices: %d\n", matrix_count); /* update matrix_count probability matrices for model with index 0. The i-th matrix (i ranges from 0 to matrix_count - 1) is generated using branch length branch_lengths[i] and can be refered to with index matrix_indices[i] */ pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, matrix_count); /* Uncomment to output the probability matrices (for each branch and each rate category) on screen for (i = 0; i < branch_count; ++i) { printf ("P-matrix (%d) for branch length %f\n", i, branch_lengths[i]); pll_show_pmatrix(partition, i,17); printf ("\n"); } */ /* use the operations array to compute all ops_count inner CLVs. Operations will be carried out sequentially starting from operation 0 towrds ops_count-1 */ pll_update_partials(partition, operations, ops_count); /* Uncomment to print on screen the CLVs at tip and inner nodes. From 0 to tip_nodes_count-1 are tip CLVs, the rest are inner node CLVs. for (i = 0; i < nodes_count; ++i) { printf ("CLV %d: ", i); pll_show_clv(partition,i,17); } */ /* compute the likelihood on an edge of the unrooted tree by specifying the CLV indices at the two end-point of the branch, the probability matrix index for the concrete branch length, and the index of the model of whose frequency vector is to be used */ double logl = pll_compute_edge_loglikelihood(partition, root->clv_index, root->scaler_index, root->back->clv_index, root->back->scaler_index, root->pmatrix_index, params_indices, NULL); printf("Log-L: %f\n", logl); /* destroy all structures allocated for the concrete PLL partition instance */ pll_partition_destroy(partition); /* deallocate traversal buffer, branch lengths array, matrix indices array and operations */ free(travbuffer); free(branch_lengths); free(matrix_indices); free(operations); /* we will no longer need the tree structure */ pll_utree_destroy(tree,NULL); return (EXIT_SUCCESS); } libpll-0.3.1/examples/newick-fasta-unrooted/target.mk000066400000000000000000000002631310701451700226370ustar00rootroot00000000000000newick_fasta_unrooteddir = $(docdir)/examples/newick-fasta-unrooted dist_newick_fasta_unrooted_DATA = newick-fasta-unrooted/newick-fasta-unrooted.c newick-fasta-unrooted/Makefile libpll-0.3.1/examples/newick-phylip-unrooted/000077500000000000000000000000001310701451700212265ustar00rootroot00000000000000libpll-0.3.1/examples/newick-phylip-unrooted/Makefile000066400000000000000000000023321310701451700226660ustar00rootroot00000000000000# Copyright (C) 2015 Tomas Flouri # # This program is free software: you can redistribute it and/or modify # it under the terms of the GNU Affero General Public License as # published by the Free Software Foundation, either version 3 of the # License, or (at your option) any later version. # # This program is distributed in the hope that it will be useful, # but WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the # GNU Affero General Public License for more details. # # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # # Contact: Tomas Flouri , # Heidelberg Institute for Theoretical Studies, # Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany # Profiling #PROFILING=-g -pg PROFILING=-g # Compiler warnings WARN=-Wall -Wsign-compare CC = gcc CFLAGS = -Wall -g -O3 $(WARN) LINKFLAGS = -L. $(PROFILING) LIBS=-lpll -lm PROG=newick-phylip-unrooted all: $(PROG) OBJS=$(PROG).o $(PROG): $(OBJS) $(CC) $(LINKFLAGS) -o $@ $+ $(LIBS) $(LDFLAGS) %.o: %.c $(CC) $(CPPFLAGS) $(CFLAGS) -c -o $@ $< clean: rm -f *~ $(OBJS) gmon.out $(PROG) libpll-0.3.1/examples/newick-phylip-unrooted/newick-phylip-unrooted.c000066400000000000000000000305111310701451700260120ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" #include #include #include #define STATES 4 #define RATE_CATS 4 #define COMPRESS static void fatal(const char * format, ...) __attribute__ ((noreturn)); typedef struct { int clv_valid; } node_info_t; static void * xmalloc(size_t size) { void * t; t = malloc(size); if (!t) fatal("Unable to allocate enough memory."); return t; } static char * xstrdup(const char * s) { size_t len = strlen(s); char * p = (char *)xmalloc(len+1); return strcpy(p,s); } /* a callback function for performing a full traversal */ static int cb_full_traversal(pll_unode_t * node) { return 1; } /* branch lengths not present in the newick file get a value of 0.000001 */ static void set_missing_branch_length(pll_utree_t * tree, double length) { unsigned int i; for (i = 0; i < tree->tip_count; ++i) if (!tree->nodes[i]->length) tree->nodes[i]->length = length; for (i = tree->tip_count; i < tree->tip_count + tree->inner_count; ++i) { if (!tree->nodes[i]->length) tree->nodes[i]->length = length; if (!tree->nodes[i]->next->length) tree->nodes[i]->next->length = length; if (!tree->nodes[i]->next->next->length) tree->nodes[i]->next->next->length = length; } } static void fatal(const char * format, ...) { va_list argptr; va_start(argptr, format); vfprintf(stderr, format, argptr); va_end(argptr); fprintf(stderr, "\n"); exit(EXIT_FAILURE); } int main(int argc, char * argv[]) { unsigned int i; unsigned int tip_nodes_count, inner_nodes_count, nodes_count, branch_count; unsigned int matrix_count, ops_count; unsigned int * matrix_indices; double * branch_lengths; pll_partition_t * partition; pll_operation_t * operations; pll_unode_t ** travbuffer; /* we accept only two arguments - the newick tree (unrooted binary) and the alignment in the form of FASTA reads */ if (argc != 3) fatal(" syntax: %s [newick] [phylip]", argv[0]); /* parse the unrooted binary tree in newick format, and store the number of tip nodes in tip_nodes_count */ pll_utree_t * tree = pll_utree_parse_newick(argv[1]); if (!tree) fatal("Tree must be an unrooted binary tree"); tip_nodes_count = tree->tip_count; /* fix all missing branch lengths (i.e. those that did not appear in the newick) to 0.000001 */ set_missing_branch_length(tree, 0.000001); /* compute and show node count information */ inner_nodes_count = tip_nodes_count - 2; nodes_count = inner_nodes_count + tip_nodes_count; branch_count = nodes_count - 1; printf("Number of tip/leaf nodes in tree: %d\n", tip_nodes_count); printf("Number of inner nodes in tree: %d\n", inner_nodes_count); printf("Total number of nodes in tree: %d\n", nodes_count); printf("Number of branches in tree: %d\n", branch_count); /* Uncomment to display the parsed tree ASCII tree together with information as to which CLV index, branch length and label is associated with each node. The code will also write (and print on screen) the newick format of the tree. pll_utree_show_ascii(tree, PLL_UTREE_SHOW_LABEL | PLL_UTREE_SHOW_BRANCH_LENGTH | PLL_UTREE_SHOW_CLV_INDEX); char * newick = pll_utree_export_newick(tree,NULL); printf("%s\n", newick); free(newick); */ /* create a libc hash table of size tip_nodes_count */ hcreate(tip_nodes_count); /* populate a libc hash table with tree tip labels */ unsigned int * data = (unsigned int *)malloc(tip_nodes_count * sizeof(unsigned int)); for (i = 0; i < tip_nodes_count; ++i) { data[i] = tree->nodes[i]->clv_index; ENTRY entry; #ifdef __APPLE__ entry.key = xstrdup(tree->nodes[i]->label); #else entry.key = tree->nodes[i]->label; #endif entry.data = (void *)(data+i); hsearch(entry, ENTER); } /* read PHYLIP alignment */ pll_phylip_t * fd = pll_phylip_open(argv[2], pll_map_phylip); if (!fd) fatal(pll_errmsg); pll_msa_t * msa = pll_phylip_parse_interleaved(fd); if (!msa) fatal(pll_errmsg); pll_phylip_close(fd); /* compress site patterns */ if ((unsigned int)(msa->count) != tip_nodes_count) fatal("Number of sequences does not match number of leaves in tree"); #ifdef COMPRESS printf("Original sequence (alignment) length : %d\n", msa->length); unsigned int * weight = pll_compress_site_patterns(msa->sequence, pll_map_nt, tip_nodes_count, &(msa->length)); printf("Number of unique site patterns: %d\n", msa->length); #endif /* create the PLL partition instance tip_nodes_count : the number of tip sequences we want to have inner_nodes_count : the number of CLV buffers to be allocated for inner nodes STATES : the number of states that our data have 1 : number of different substitution models (or eigen decomposition) to use concurrently (i.e. 4 for LG4) branch_count: number of probability matrices to be allocated RATE_CATS : number of rate categories we will use inner_nodes_count : how many scale buffers to use PLL_ATTRIB_ARCH_SSE : list of flags for hardware acceleration (not yet implemented) */ partition = pll_partition_create(tip_nodes_count, inner_nodes_count, STATES, (unsigned int)(msa->length), 1, branch_count, RATE_CATS, inner_nodes_count, PLL_ATTRIB_ARCH_AVX); /* initialize the array of base frequencies */ double frequencies[4] = { 0.17, 0.19, 0.25, 0.39 }; /* substitution rates for the 4x4 GTR model. This means we need exactly (4*4-4)/2 = 6 values, i.e. the number of elements above the diagonal */ double subst_params[6] = {1,1,1,1,1,1}; /* we'll use 4 rate categories, and currently initialize them to 0 */ double rate_cats[4] = {0}; /* compute the discretized category rates from a gamma distribution with alpha shape 1 and store them in rate_cats */ pll_compute_gamma_cats(1, 4, rate_cats, PLL_GAMMA_RATES_MEAN); /* set frequencies at model with index 0 (we currently have only one model) */ pll_set_frequencies(partition, 0, frequencies); /* set 6 substitution parameters at model with index 0 */ pll_set_subst_params(partition, 0, subst_params); /* set rate categories */ pll_set_category_rates(partition, rate_cats); #ifdef COMPRESS /* set pattern weights and free the weights array */ pll_set_pattern_weights(partition, weight); free(weight); #endif /* find sequences in hash table and link them with the corresponding taxa */ for (i = 0; i < tip_nodes_count; ++i) { ENTRY query; query.key = msa->label[i]; ENTRY * found = NULL; found = hsearch(query,FIND); if (!found) fatal("Sequence with header %s does not appear in the tree", msa->label[i]); unsigned int tip_clv_index = *((unsigned int *)(found->data)); pll_set_tip_states(partition, tip_clv_index, pll_map_nt, msa->sequence[i]); } pll_msa_destroy(msa); /* destroy hash table */ hdestroy(); /* we no longer need these two arrays (keys and values of hash table... */ free(data); /* allocate a buffer for storing pointers to nodes of the tree in postorder traversal */ travbuffer = (pll_unode_t **)malloc(nodes_count * sizeof(pll_unode_t *)); branch_lengths = (double *)malloc(branch_count * sizeof(double)); matrix_indices = (unsigned int *)malloc(branch_count * sizeof(unsigned int)); operations = (pll_operation_t *)malloc(inner_nodes_count * sizeof(pll_operation_t)); /* perform a postorder traversal of the unrooted tree */ pll_unode_t * root = tree->nodes[tip_nodes_count+inner_nodes_count-1]; unsigned int traversal_size; if (!pll_utree_traverse(root, PLL_TREE_TRAVERSE_POSTORDER, cb_full_traversal, travbuffer, &traversal_size)) fatal("Function pll_utree_traverse() requires inner nodes as parameters"); /* given the computed traversal descriptor, generate the operations structure, and the corresponding probability matrix indices that may need recomputing */ pll_utree_create_operations(travbuffer, traversal_size, branch_lengths, matrix_indices, operations, &matrix_count, &ops_count); printf ("Traversal size: %d\n", traversal_size); printf ("Operations: %d\n", ops_count); printf ("Probability Matrices: %d\n", matrix_count); /* update matrix_count probability matrices using the rate matrix with index 0. The i-th matrix (i ranges from 0 to matrix_count - 1) is generated using branch length branch_lengths[i] and rate matrix (substitution rates + frequencies) params_indices[i], and can be refered to with index matrix_indices[i] */ unsigned int params_indices[4] = {0,0,0,0}; pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, matrix_count); /* Uncomment to output the probability matrices (for each branch and each rate category) on screen for (i = 0; i < branch_count; ++i) { printf ("P-matrix (%d) for branch length %f\n", i, branch_lengths[i]); pll_show_pmatrix(partition, i,17); printf ("\n"); } */ /* use the operations array to compute all ops_count inner CLVs. Operations will be carried out sequentially starting from operation 0 towrds ops_count-1 */ pll_update_partials(partition, operations, ops_count); /* Uncomment to print on screen the CLVs at tip and inner nodes. From 0 to tip_nodes_count-1 are tip CLVs, the rest are inner node CLVs. for (i = 0; i < nodes_count; ++i) { printf ("CLV %d: ", i); pll_show_clv(partition,i,17); } */ /* compute the likelihood on an edge of the unrooted tree by specifying the CLV indices at the two end-point of the branch, the probability matrix index for the concrete branch length, and the array of indices of rate matrix whose frequency vector is to be used for each rate category */ double logl = pll_compute_edge_loglikelihood(partition, root->clv_index, root->scaler_index, root->back->clv_index, root->back->scaler_index, root->pmatrix_index, params_indices, NULL); printf("Log-L: %.15f\n", logl); /* destroy all structures allocated for the concrete PLL partition instance */ pll_partition_destroy(partition); /* deallocate traversal buffer, branch lengths array, matrix indices array and operations */ free(travbuffer); free(branch_lengths); free(matrix_indices); free(operations); /* we will no longer need the tree structure */ pll_utree_destroy(tree,NULL); return (EXIT_SUCCESS); } libpll-0.3.1/examples/newick-phylip-unrooted/target.mk000066400000000000000000000002711310701451700230450ustar00rootroot00000000000000newick_phylip_unrooteddir = $(docdir)/examples/newick-phylip-unrooted dist_newick_phylip_unrooted_DATA = newick-phylip-unrooted/newick-phylip-unrooted.c newick-phylip-unrooted/Makefile libpll-0.3.1/examples/newton/000077500000000000000000000000001310701451700161205ustar00rootroot00000000000000libpll-0.3.1/examples/newton/Makefile000066400000000000000000000023111310701451700175550ustar00rootroot00000000000000# Copyright (C) 2015 Tomas Flouri # # This program is free software: you can redistribute it and/or modify # it under the terms of the GNU Affero General Public License as # published by the Free Software Foundation, either version 3 of the # License, or (at your option) any later version. # # This program is distributed in the hope that it will be useful, # but WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the # GNU Affero General Public License for more details. # # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # # Contact: Tomas Flouri , # Heidelberg Institute for Theoretical Studies, # Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany # Profiling #PROFILING=-g -pg PROFILING=-g # Compiler warnings WARN=-Wall -Wsign-compare CC = gcc CFLAGS = -Wall -g -O3 $(WARN) LINKFLAGS = -L. $(PROFILING) LIBS=-lpll -lm PROG=newton all: $(PROG) OBJS=newton.o $(PROG): $(OBJS) $(CC) $(LINKFLAGS) -o $@ $+ $(LIBS) $(LDFLAGS) %.o: %.c $(CC) $(CPPFLAGS) $(CFLAGS) -c -o $@ $< clean: rm -f *~ $(OBJS) gmon.out $(PROG) libpll-0.3.1/examples/newton/README.md000066400000000000000000000261441310701451700174060ustar00rootroot00000000000000# Newton method example This examples evaluates the log-likelihood of the unrooted tree presented in the figure below, by creating a custom post-order traversal that drives the likelihood computation. It then implements the Newton's method to optimize a branch length of the tree. ![unrooted tree](https://github.com/xflouris/assets/raw/master/libpll/images/unrooted.png) ## Explanation of the example The program first instantiates a partition using the function call ```C partition = pll_create_partition(4, 2, 4, 6, 1, 5, 4, 2, PLL_ATTRIB_ARCH_CPU); ``` The parameters of the function (in the order passed) indicate * the number of tip sequences that will be used for this partition (4), * the extra number of Conditional Likelihood Vectors (CLVs) that should be allocated apart from those created for the tip sequences (typically, number of tips minus two for unrooted trees) (2), * number of states in the dataset (for instance 4 for nucleotide datasets, 20 for aminoacid datasets) (4), * the length of the alignment, i.e. the number of sites at the tip sequences (6), * how many different substitution models we want to have at one time (1), * the number of probability matrices that should be allocated (typically 2 times the number of tip sequences minus 3 for unrooted trees) (5) , * number of discrete rate categories (rate heterogeneity) (4), * number of scale buffers to be allocated (2), * attributes that specify what kind of hardware acceleration should be used (PLL\_ATTRIB\_ARCH\_AVX). For a more detailed explanation of the function arguments refer to the [API Reference](https://github.com/xflouris/libpll/wiki/API-Reference#pll_create_partition). Model parameters are set with the function calls [`pll_set_frequencies(partition, 0, frequencies);`](https://github.com/xflouris/libpll/wiki/API-Reference#void-pll_set_frequencies) [`pll_set_subst_params(partition, 0, subst_params, 6);`](https://github.com/xflouris/libpll/wiki/API-Reference#void-pll_set_subst_params) `pll_set_category_rates(partition, rate_cats);` The CLVs at tips are set by calling, for example, [`pll_set_tip_states(partition, 0, pll_map_nt, "WAAAAB");`](https://github.com/xflouris/libpll/wiki/API-Reference#void-pll_set_tip_states) This function sets the sequence for tip 0 (first tip). Note that it is necessary to specify a map for converting the sequence to partials. The map is essentially a 256-long array of `unsigned int` values that map each ASCII character to a number. The set bits of the number indicate which CLV entries will be set to 1. For nucleotide data, the predefined map `pll_map_nt` may be used, which accounts for degenerate (ambiguous) base-calls as well. Also note that CLVs for tips are numbered from 0 to _n-1_, where _n_ is the number of tips. For inner node CLVs you may use any number starting from _n_ upto _n+x-1_, where _x_ is the second parameter of [`pll_create_partition(...)`](https://github.com/xflouris/libpll/wiki/API-Reference#pll_create_partition). Next, we compute the transition probability matrices for each unique branch length in the tree by calling the function ```C unsigned int params_indices[4] = {0,0,0,0}; pll_update_prob_matrices(partition, 0, matrix_indices, branch_lengths, 5); ``` which computes the probability matrices at indices `matrix_indices` from the corresponding branch lengths specified in `branch_lengths` and the corresponding rate matrices whose index is specified with `params_indices` (second parameter). The last argument indicates the size of the two arrays. Note that the function will compute probability matrices for all available rate categories. For more information on this function check the documentation. The next step is to create a traversal descriptor for driving the likelihood computation. This is done by allocating a `pll_operation_t` structure which we fill with information on how to compute each CLV corresponding to an internal node. ```C operations[0].parent_clv_index = 4; operations[0].child1_clv_index = 0; operations[0].child2_clv_index = 1; operations[0].child1_matrix_index = 0; operations[0].child2_matrix_index = 1; operations[0].parent_scaler_index = 0; operations[0].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child2_scaler_index = PLL_SCALE_BUFFER_NONE; ``` `parent_clv_index` indicates which CLV we want to update/compute, using the CLVs specified by `child1_clv_index` and `child2_clv_index`. The probability matrices used for each child CLV is specified by `child1_matrix_index` and `child2_matrix_index`, respectively. Note that the node indices in the tree illustration directly correspond to the indices used in the example program. For the two tip nodes (child1 and child2) we use no scalers for maintaining numerical stability, and we use one scaler for the inner node with index 4. Note that, a scaler is an array of integer values which holds how many times each partial entry was scaled. Now we can use the created `pll_operation_t` structure to compute the CLVs by calling `pll_update_partials(partition, operations, 2);` where the last parameter (2) sets the number of operations to be carried in sequential order (0 to 1). Finally, we obtain the log-likelihood of the dataset by a call to ```C logl = pll_compute_edge_loglikelihood(partition, 4, 0, 5, 1, 4, params_indices, NULL); ``` where the parameters (in order of appearance) specify the * partition * index of one of the end-point nodes of the edge on which the log-likelihood will be computed * index of the scaler for the particular CLV * index of the other end-point node * index of the scaler for the other end-point node CLV * index of the probability matrix for that particular edge, * array of indices indicating the frequency array to use for each rate category. * array to store per-site log-likelihood values, or `NULL` otherwise. Next, we implement the function ```C static double newton(pll_partition_t * partition, unsigned int parent_clv_index, int parent_scaler_index, unsigned int child_clv_index, int child_scaler_index, const unsigned int * params_indices, double initial_length); ``` to estimate the length of the branch between the nodes with CLV indices `parent_clv_index` and `child_clv_index`, that maximizes the likelihood function. In this example we attempt to optimize the branch length between nodes 4 and 5, which initially has a length of 0.6. Therefore, we call the `newton` function in the following way: ```C newton(partition, 4, 0, 5, 1, params_indices, branch_lengths[4]); ``` where the first two pairs of parameters indicate the CLV and scaler indices of each of the two end-point nodes, the fifth parameter is the rate matrix/frequency array to use for each rate category, and the last parameter is the initial length of the branch we intend to optimize. Newton's method can be used to find the maximum (or minimum) of a function. Since the derivation is zero at a minimum or maximum, optima can be found by applying Newton's method to the derivative. The iteration is: ![Newton's method](https://raw.githubusercontent.com/xflouris/assets/master/libpll/images/newton/newton.png) where _xi_ is the current branch length and _f'(x)_ resp. _f''(x)_ is the first resp. second derivative of the phylogenetic likelihood function. We have set the function to perform at most 32 iterations if the first derivative does not converge to zero. To compute the derivatives, we use the following two `libpll` API functions: ```C PLL_EXPORT int pll_update_sumtable(pll_partition_t * partition, unsigned int parent_clv_index, unsigned int child_clv_index, const unsigned int * params_indices, double *sumtable); PLL_EXPORT double pll_compute_likelihood_derivatives(pll_partition_t * partition, int parent_scaler_index, int child_scaler_index, double branch_length, const unsigned int * params_indices, const double * sumtable, double * d_f, double * dd_f); ``` Function `pll_update_sumtable` calculates and stores the 'sumtable', i.e. the part of the conditional probability vector that remains constant when the branch length (and therefore the transition probability matrix) is changed. This is used to save operations (and run-time) when executing the `pll_compute_likelihood_derivatives` function. Note that, the `sumtable` must be an array of size `sites * rate_cats * states_padded * sizeof(double)`. The variable `states_padded` is equal to: * `states` when no vectorization techniques are used, (i.e. `PLL_ATTRIB_ARCH_CPU`), * the smallest multiple of 2 greater or equal to `states` in the case of SSE (`PLL_ATTRIB_ARCH_SSE`), * the smallest multiple of 4 greater or equal to `states` in the case of AVX (`PLL_ATTRIB_ARCH_AVX`). Moreover, if SSE or AVX is used, the address of `sumtable` must be a multiple of 16 (SSE) or 32 (AVX). Hence, for memory allocation we recommend using the cross-platform function `pll_aligned_alloc` in combination with the `pll_aligned_free`. Function `pll_compute_likelihood_derivatives` computes the first (`d_f`) and the second (`dd_f`) derivatives of the phylogenetic likelihood function. Before exiting, we dispose of the allocated memory by calling ```C pll_destroy_partition(partition); ``` ## Instructions to compile Before proceeding with the compilation, make sure that `pll.h` is accessible, by copying it to the current example directory, or modifying the line `#include "pll.h"` You will also need to make the shared object `libpll.so` accessible by either placing it in your system's library directory (typically `/lib` or `/usr/local/lib`), or by copying it to the current example directory. Now you may compile the example by running the included Makefile using `make` ## Instructions to run Make absolutely sure that the shared object `libpll.so` is accessible by either placing it in your system's library directory (typically `/lib` or `/usr/local/lib`). If it is not, you may copy it to a directory (for example $PWD), and run the command `export LD_LIBRARY_PATH=$PWD` Now, run the example by changing to the directory of the compiled file and typing: `./newton` libpll-0.3.1/examples/newton/newton.c000066400000000000000000000230231310701451700175760ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" #define RATES 4 /* number of rate categories */ #define STATES 4 /* number of states */ #define MAX_ITER 32 /* max iterations when optimizing branch lengths */ #define EPSILON 1e-5 /* threshold for detecting zero */ /* optimize the length of branch having parent and child as end-points */ static double newton(pll_partition_t * partition, unsigned int parent_clv_index, int parent_scaler_index, unsigned int child_clv_index, int child_scaler_index, const unsigned int * params_indices, double initial_length) { int i; double d1, d2; double len; /* allocate space for the sumtable, for storing the constant part of the conditional probability vector computation that remains constant even if we change the branch length. This is done to avoid unnecessary computations when optimizing the branch length */ double * sumtable = (double *)pll_aligned_alloc(partition->sites * partition->rate_cats * partition->states_padded * sizeof(double), PLL_ALIGNMENT_CPU); /* compute the sumtable for the particular branch once before proceeding with the optimization */ pll_update_sumtable(partition, parent_clv_index, child_clv_index, parent_scaler_index, child_scaler_index, params_indices, sumtable); /* compute the derivatives of the likelihood function at most MAX_ITER times, */ len = initial_length; for (i=0; i. # # Contact: Tomas Flouri , # Heidelberg Institute for Theoretical Studies, # Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany # Profiling #PROFILING=-g -pg PROFILING=-g # Compiler warnings WARN=-Wall -Wsign-compare CC = gcc CFLAGS = -Wall -g -O3 $(WARN) LINKFLAGS = -L. $(PROFILING) LIBS=-lpll -lm PROG=npr-pars all: $(PROG) OBJS=$(PROG).o $(PROG): $(OBJS) $(CC) $(LINKFLAGS) -o $@ $+ $(LIBS) $(LDFLAGS) %.o: %.c $(CC) $(CPPFLAGS) $(CFLAGS) -c -o $@ $< clean: rm -f *~ $(OBJS) gmon.out $(PROG) libpll-0.3.1/examples/parsimony/npr-pars.c000066400000000000000000000217721310701451700205460ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" #include #include #include #define STATES 20 #define MAP pll_map_aa static void fatal(const char * format, ...) __attribute__ ((noreturn)); static void * xmalloc(size_t size) { void * t; t = malloc(size); if (!t) fatal("Unable to allocate enough memory."); return t; } static char * xstrdup(const char * s) { size_t len = strlen(s); char * p = (char *)xmalloc(len+1); return strcpy(p,s); } /* a callback function for performing a full traversal */ static int cb_full_traversal(pll_rnode_t * node) { return 1; } static void fatal(const char * format, ...) { va_list argptr; va_start(argptr, format); vfprintf(stderr, format, argptr); va_end(argptr); fprintf(stderr, "\n"); exit(EXIT_FAILURE); } int main(int argc, char * argv[]) { unsigned int i,j,n; unsigned int tip_nodes_count, inner_nodes_count, nodes_count, branch_count; unsigned int ops_count; pll_parsimony_t * pars; pll_pars_buildop_t * operations; pll_pars_recop_t * recops; pll_rnode_t ** travbuffer; /* we accept only two arguments - the newick tree (unrooted binary) and the alignment in the form of PHYLIP reads */ if (argc != 3) fatal(" syntax: %s [newick] [phylip]", argv[0]); /* parse the unrooted binary tree in newick format, and store the number of tip nodes in tip_nodes_count */ pll_rtree_t * tree = pll_rtree_parse_newick(argv[1]); if (!tree) fatal("Tree must be a rooted binary tree"); /* compute and show node count information */ tip_nodes_count = tree->tip_count; inner_nodes_count = tip_nodes_count - 1; nodes_count = inner_nodes_count + tip_nodes_count; branch_count = nodes_count - 1; printf("Number of tip/leaf nodes in tree: %d\n", tip_nodes_count); printf("Number of inner nodes in tree: %d\n", inner_nodes_count); printf("Total number of nodes in tree: %d\n", nodes_count); printf("Number of branches in tree: %d\n", branch_count); /* Uncomment to display the parsed tree ASCII tree together with information as to which CLV index, branch length and label is associated with each node. The code will also write (and print on screen) the newick format of the tree. pll_utree_show_ascii(tree, PLL_UTREE_SHOW_LABEL | PLL_UTREE_SHOW_BRANCH_LENGTH | PLL_UTREE_SHOW_CLV_INDEX); char * newick = pll_utree_export_newick(tree,NULL); printf("%s\n", newick); free(newick); */ /* create a libc hash table of size tip_nodes_count */ hcreate(tip_nodes_count); /* populate a libc hash table with tree tip labels */ unsigned int * data = (unsigned int *)xmalloc(tip_nodes_count * sizeof(unsigned int)); for (i = 0; i < tip_nodes_count; ++i) { data[i] = tree->nodes[i]->clv_index; ENTRY entry; #ifdef __APPLE__ entry.key = xstrdup(tree->nodes[i]->label); #else entry.key = tree->nodes[i]->label; #endif entry.data = (void *)(data+i); hsearch(entry, ENTER); } /* read PHYLIP alignment */ pll_phylip_t * fd = pll_phylip_open(argv[2], pll_map_phylip); if (!fd) fatal(pll_errmsg); pll_msa_t * msa = pll_phylip_parse_interleaved(fd); if (!msa) fatal(pll_errmsg); pll_phylip_close(fd); if ((unsigned int)(msa->count) != tip_nodes_count) fatal("Number of sequences does not match number of leaves in tree"); /* create the PLL parsimony instance parameters: tips : number of tip sequences we want to have states : number of states that our data have sites : number of sites score_matrix : score matrix to use score_buffers: number of score buffers to allocate (typically one per inner node) ancestral_buffers: number of ancestral state buffers to allocate (typically one per inner node) */ /* set a matrix where mutations are penalized equally by 1 */ double score_matrix[STATES*STATES]; for (i = 0; i < STATES*STATES; ++i) score_matrix[i] = 1; for (i = 0; i < STATES; ++i) score_matrix[i*STATES+i] = 0; pars = pll_parsimony_create(tip_nodes_count, STATES, (unsigned int)(msa->length), score_matrix, inner_nodes_count, inner_nodes_count); /* find sequences in hash table and link them with the corresponding taxa */ for (i = 0; i < tip_nodes_count; ++i) { ENTRY query; query.key = msa->label[i]; ENTRY * found = NULL; found = hsearch(query,FIND); if (!found) fatal("Sequence with header %s does not appear in the tree", msa->label[i]); unsigned int tip_clv_index = *((unsigned int *)(found->data)); printf("Setting sequence: %s\n", msa->sequence[i]); pll_set_parsimony_sequence(pars, tip_clv_index, MAP, msa->sequence[i]); } pll_msa_destroy(msa); /* destroy hash table */ hdestroy(); /* we no longer need these two arrays (keys and values of hash table... */ free(data); /* allocate a buffer for storing pointers to nodes of the tree in postorder traversal */ travbuffer = (pll_rnode_t **)xmalloc(nodes_count * sizeof(pll_rnode_t *)); operations = (pll_pars_buildop_t *)xmalloc(inner_nodes_count * sizeof(pll_pars_buildop_t)); /* perform a postorder traversal of the rooted tree */ unsigned int traversal_size; if (!pll_rtree_traverse(tree->root, PLL_TREE_TRAVERSE_POSTORDER, cb_full_traversal, travbuffer, &traversal_size)) fatal("Function pll_rtree_traverse() requires inner nodes as parameters"); /* given the computed traversal descriptor, generate the build operations structure */ pll_rtree_create_pars_buildops(travbuffer, traversal_size, operations, &ops_count); printf ("Traversal size: %d\n", traversal_size); printf ("Operations: %d\n", ops_count); double minscore = pll_parsimony_build(pars, operations, ops_count); printf("Minimum parsimony score: %f\n", minscore); /* print score buffer for each inner node */ for (i = 0; i < traversal_size; ++i) { unsigned int id = travbuffer[i]->clv_index; if (id >= tip_nodes_count) { printf ("%s : ",travbuffer[i]->label); for (n = 0; n < pars->sites; ++n) { for (j = 0; j < STATES; ++j) printf("%.0f ", pars->sbuffer[id][n*pars->states+j]); printf("+ "); } printf("\n"); } } /* perform a preorder traversal of the rooted tree */ if (!pll_rtree_traverse(tree->root, PLL_TREE_TRAVERSE_PREORDER, cb_full_traversal, travbuffer, &traversal_size)) fatal("Function pll_rtree_traverse() requires inner nodes as parameters"); /* create the reconstruct operations */ recops = (pll_pars_recop_t *)xmalloc(inner_nodes_count * sizeof(pll_pars_recop_t)); pll_rtree_create_pars_recops(travbuffer, traversal_size, recops, &ops_count); /* reconstruct ancestral sequences */ pll_parsimony_reconstruct(pars, MAP, recops, ops_count); printf("\n\nReconstruction:\n"); /* print reconstructed sequences at inner nodes */ for (i = 0; i < traversal_size; ++i) { unsigned int id = travbuffer[i]->clv_index; if (id >= tip_nodes_count) { printf ("%s : ",travbuffer[i]->label); for (j = 0; j < pars->sites; ++j) printf("%c", pars->anc_states[id][j]); printf("\n"); } } /* free traversal, build operations and reconstruct operations */ free(travbuffer); free(operations); free(recops); /* we will no longer need the tree structure */ pll_rtree_destroy(tree,NULL); /* destroy the parsimony structure */ pll_parsimony_destroy(pars); return (EXIT_SUCCESS); } libpll-0.3.1/examples/parsimony/target.mk000066400000000000000000000001521310701451700204440ustar00rootroot00000000000000parsimonydir = $(docdir)/examples/parsimony dist_parsimony_DATA = parsimony/npr-pars.c parsimony/Makefile libpll-0.3.1/examples/partial-traversal/000077500000000000000000000000001310701451700202435ustar00rootroot00000000000000libpll-0.3.1/examples/partial-traversal/.gitignore000066400000000000000000000000101310701451700222220ustar00rootroot00000000000000partial libpll-0.3.1/examples/partial-traversal/Makefile000066400000000000000000000023251310701451700217050ustar00rootroot00000000000000# Copyright (C) 2015 Tomas Flouri # # This program is free software: you can redistribute it and/or modify # it under the terms of the GNU Affero General Public License as # published by the Free Software Foundation, either version 3 of the # License, or (at your option) any later version. # # This program is distributed in the hope that it will be useful, # but WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the # GNU Affero General Public License for more details. # # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # # Contact: Tomas Flouri , # Heidelberg Institute for Theoretical Studies, # Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany # Profiling #PROFILING=-g -pg PROFILING=-g # Compiler warnings WARN=-Wall -Wsign-compare CC = gcc CFLAGS = -Wall -g -O3 $(WARN) LINKFLAGS = -L. $(PROFILING) LIBS=-lpll -lm PROG=partial-traversal all: $(PROG) OBJS=partial.o $(PROG): $(OBJS) $(CC) $(LINKFLAGS) -o $@ $+ $(LIBS) $(LDFLAGS) %.o: %.c $(CC) $(CPPFLAGS) $(CFLAGS) -c -o $@ $< clean: rm -f *~ $(OBJS) gmon.out $(PROG) libpll-0.3.1/examples/partial-traversal/partial.c000066400000000000000000000371151310701451700220520ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri, Diego Darriba This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" #include #include #include #define STATES 4 #define RATE_CATS 4 static void fatal(const char * format, ...) __attribute__ ((noreturn)); typedef struct { int clv_valid; } node_info_t; static void * xmalloc(size_t size) { void * t; t = malloc(size); if (!t) fatal("Unable to allocate enough memory."); return t; } static char * xstrdup(const char * s) { size_t len = strlen(s); char * p = (char *)xmalloc(len+1); return strcpy(p,s); } /* call-back function to destroy the data element of each node */ static void cb_data_destroy(void * data) { free(data); } /* a callback function for performing a partial traversal */ static int cb_partial_traversal(pll_unode_t * node) { node_info_t * node_info; /* if we don't want tips in the traversal we must return 0 here. For now, allow tips */ if (!node->next) return 1; /* get the data element from the node and check if the CLV vector is oriented in the direction that we want to traverse. If the data element is not yet allocated then we allocate it, set the direction and instruct the traversal routine to place the node in the traversal array by returning 1 */ node_info = (node_info_t *)(node->data); if (!node_info) { /* allocate data element */ node->data = (node_info_t *)calloc(1,sizeof(node_info_t)); node->next->data = (node_info_t *)calloc(1,sizeof(node_info_t)); node->next->next->data = (node_info_t *)calloc(1,sizeof(node_info_t)); /* set orientation on selected direction and traverse the subtree */ node_info = node->data; node_info->clv_valid = 1; return 1; } /* if the data element was already there and the CLV on this direction is set, i.e. the CLV is valid, we instruct the traversal routine not to traverse the subtree rooted in this node/direction by returning 0 */ if (node_info->clv_valid) return 0; /* otherwise, set orientation on selected direction */ node_info->clv_valid = 1; /* reset orientation on the other two directions and return 1 (i.e. traverse the subtree */ node_info = node->next->data; node_info->clv_valid = 0; node_info = node->next->next->data; node_info->clv_valid = 0; return 1; } /* branch lengths not present in the newick file get a value of 0.000001 */ static void set_missing_branch_length(pll_utree_t * tree, double length) { unsigned int i; for (i = 0; i < tree->tip_count; ++i) if (!tree->nodes[i]->length) tree->nodes[i]->length = length; for (i = tree->tip_count; i < tree->tip_count + tree->inner_count; ++i) { if (!tree->nodes[i]->length) tree->nodes[i]->length = length; if (!tree->nodes[i]->next->length) tree->nodes[i]->next->length = length; if (!tree->nodes[i]->next->next->length) tree->nodes[i]->next->next->length = length; } } static void fatal(const char * format, ...) { va_list argptr; va_start(argptr, format); vfprintf(stderr, format, argptr); va_end(argptr); fprintf(stderr, "\n"); exit(EXIT_FAILURE); } int main(int argc, char * argv[]) { unsigned int i,j,r; unsigned int tip_nodes_count, inner_nodes_count, nodes_count, branch_count; unsigned int matrix_count, ops_count; unsigned int * matrix_indices; double * branch_lengths; pll_partition_t * partition; pll_operation_t * operations; pll_unode_t ** travbuffer; pll_unode_t ** inner_nodes_list; /* we accept only two arguments - the newick tree (unrooted binary) and the alignment in the form of FASTA reads */ if (argc != 3) fatal(" syntax: %s [newick] [fasta]", argv[0]); /* parse the unrooted binary tree in newick format, and store the number of tip nodes in tip_nodes_count */ pll_utree_t * tree = pll_utree_parse_newick(argv[1]); if (!tree) fatal("Tree must be an unrooted binary tree"); tip_nodes_count = tree->tip_count; /* fix all missing branch lengths (i.e. those that did not appear in the newick) to 0.000001 */ set_missing_branch_length(tree, 0.000001); /* compute and show node count information */ inner_nodes_count = tip_nodes_count - 2; nodes_count = inner_nodes_count + tip_nodes_count; branch_count = nodes_count - 1; printf("Number of tip/leaf nodes in tree: %d\n", tip_nodes_count); printf("Number of inner nodes in tree: %d\n", inner_nodes_count); printf("Total number of nodes in tree: %d\n", nodes_count); printf("Number of branches in tree: %d\n", branch_count); /* Uncomment to display the parsed tree ASCII tree together with information as to which CLV index, branch length and label is associated with each node. The code will also write (and print on screen) the newick format of the tree. pll_utree_show_ascii(tree, PLL_UTREE_SHOW_LABEL | PLL_UTREE_SHOW_BRANCH_LENGTH | PLL_UTREE_SHOW_CLV_INDEX); char * newick = pll_utree_export_newick(tree,NULL); printf("%s\n", newick); free(newick); */ /* create a libc hash table of size tip_nodes_count */ hcreate(tip_nodes_count); /* populate a libc hash table with tree tip labels */ unsigned int * data = (unsigned int *)xmalloc(tip_nodes_count * sizeof(unsigned int)); for (i = 0; i < tip_nodes_count; ++i) { data[i] = tree->nodes[i]->clv_index; ENTRY entry; #ifdef __APPLE__ entry.key = xstrdup(tree->nodes[i]->label); #else entry.key = tree->nodes[i]->label; #endif entry.data = (void *)(data+i); hsearch(entry, ENTER); } /* open FASTA file */ pll_fasta_t * fp = pll_fasta_open(argv[2], pll_map_fasta); if (!fp) fatal("Error opening file %s", argv[2]); char * seq = NULL; char * hdr = NULL; long seqlen; long hdrlen; long seqno; /* allocate arrays to store FASTA headers and sequences */ char ** headers = (char **)calloc(tip_nodes_count, sizeof(char *)); char ** seqdata = (char **)calloc(tip_nodes_count, sizeof(char *)); /* read FASTA sequences and make sure they are all of the same length */ int sites = -1; for (i = 0; pll_fasta_getnext(fp,&hdr,&hdrlen,&seq,&seqlen,&seqno); ++i) { if (i >= tip_nodes_count) fatal("FASTA file contains more sequences than expected"); if (sites != -1 && sites != seqlen) fatal("FASTA file does not contain equal size sequences\n"); if (sites == -1) sites = seqlen; headers[i] = hdr; seqdata[i] = seq; } /* did we stop reading the file because we reached EOF? */ if (pll_errno != PLL_ERROR_FILE_EOF) fatal("Error while reading file %s", argv[2]); /* close FASTA file */ pll_fasta_close(fp); if (sites == -1) fatal("Unable to read alignment"); if (i != tip_nodes_count) fatal("Some taxa are missing from FASTA file"); /* create the PLL partition instance tip_nodes_count : the number of tip sequences we want to have inner_nodes_count : the number of CLV buffers to be allocated for inner nodes STATES : the number of states that our data have 1 : number of different substitution models (or eigen decomposition) to use concurrently (i.e. 4 for LG4) branch_count: number of probability matrices to be allocated RATE_CATS : number of rate categories we will use inner_nodes_count : how many scale buffers to use PLL_ATTRIB_ARCH_SSE : list of flags for hardware acceleration (not yet implemented) */ partition = pll_partition_create(tip_nodes_count, inner_nodes_count, STATES, (unsigned int)sites, 1, branch_count, RATE_CATS, inner_nodes_count, PLL_ATTRIB_ARCH_CPU); /* initialize the array of base frequencies */ double frequencies[4] = { 0.17, 0.19, 0.25, 0.39 }; /* substitution rates for the 4x4 GTR model. This means we need exactly (4*4-4)/2 = 6 values, i.e. the number of elements above the diagonal */ double subst_params[6] = {1,1,1,1,1,1}; /* we'll use 4 rate categories, and currently initialize them to 0 */ double rate_cats[4] = {0}; /* compute the discretized category rates from a gamma distribution with alpha shape 1 and store them in rate_cats */ pll_compute_gamma_cats(1, 4, rate_cats, PLL_GAMMA_RATES_MEAN); /* set frequencies at model with index 0 (we currently have only one model) */ pll_set_frequencies(partition, 0, frequencies); /* set 6 substitution parameters at model with index 0 */ pll_set_subst_params(partition, 0, subst_params); /* set rate categories */ pll_set_category_rates(partition, rate_cats); /* find sequences in hash table and link them with the corresponding taxa */ for (i = 0; i < tip_nodes_count; ++i) { ENTRY query; query.key = headers[i]; ENTRY * found = NULL; found = hsearch(query,FIND); if (!found) fatal("Sequence with header %s does not appear in the tree", headers[i]); unsigned int tip_clv_index = *((unsigned int *)(found->data)); pll_set_tip_states(partition, tip_clv_index, pll_map_nt, seqdata[i]); } /* destroy hash table */ hdestroy(); /* we no longer need these two arrays (keys and values of hash table... */ free(data); /* ...neither the sequences and the headers as they are already present in the form of probabilities in the tip CLVs */ for(i = 0; i < tip_nodes_count; ++i) { free(seqdata[i]); free(headers[i]); } free(seqdata); free(headers); /* allocate a buffer for storing pointers to nodes of the tree in postorder traversal */ travbuffer = (pll_unode_t **)xmalloc(nodes_count * sizeof(pll_unode_t *)); branch_lengths = (double *)xmalloc(branch_count * sizeof(double)); matrix_indices = (unsigned int *)xmalloc(branch_count * sizeof(unsigned int)); operations = (pll_operation_t *)xmalloc(inner_nodes_count * sizeof(pll_operation_t)); /* get inner nodes */ inner_nodes_list = (pll_unode_t **)xmalloc(inner_nodes_count * sizeof(pll_unode_t *)); memcpy(inner_nodes_list, tree->nodes+tip_nodes_count, inner_nodes_count*sizeof(pll_unode_t *)); /* get random directions for each inner node */ for (i = 0; i < inner_nodes_count; ++i) { r = (unsigned int)(rand() % 3); for (j = 0; j < r; j++) inner_nodes_list[i] = inner_nodes_list[i]->next; } /* initialize the random number generator for randomly selecting inner nodes */ srand((unsigned int)time(NULL)); for (i = 0; i < 10; ++i) { /* randomly select an inner node */ r = (unsigned int)rand() % inner_nodes_count; pll_unode_t * node = inner_nodes_list[r]; /* compute a partial traversal starting from the randomly selected inner node */ unsigned int traversal_size; if (!pll_utree_traverse(node, PLL_TREE_TRAVERSE_POSTORDER, cb_partial_traversal, travbuffer, &traversal_size)) fatal("Function pll_utree_traverse() requires inner nodes as parameters"); /* given the computed traversal descriptor, generate the operations structure, and the corresponding probability matrix indices that may need recomputing */ pll_utree_create_operations(travbuffer, traversal_size, branch_lengths, matrix_indices, operations, &matrix_count, &ops_count); printf("\nComputing logL between CLV %d and %d - " "(pmatrix %d with branch length %f)\n", node->clv_index, node->back->clv_index, node->pmatrix_index, node->length); printf ("Traversal size: %d\n", traversal_size); printf ("Operations: %d\n", ops_count); printf ("Matrices: %d\n", matrix_count); /* update matrix_count probability matrices using the rate matrix with index 0. The i-th matrix (i ranges from 0 to matrix_count - 1) is generated using branch length branch_lengths[i] and rate matrix (substitution rates + frequencies) params_indices[i], and can be refered to with index matrix_indices[i] */ unsigned int params_indices[4] = {0,0,0,0}; pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, matrix_count); /* Uncomment to output the probability matrices (for each branch and each rate category) on screen for (i = 0; i < branch_count; ++i) { printf ("P-matrix (%d) for branch length %f\n", i, branch_lengths[i]); pll_show_pmatrix(partition, i,17); printf ("\n"); } */ /* use the operations array to compute all ops_count inner CLVs. Operations will be carried out sequentially starting from operation 0 towrds ops_count-1 */ pll_update_partials(partition, operations, ops_count); /* Uncomment to print on screen the CLVs at tip and inner nodes. From 0 to tip_nodes_count-1 are tip CLVs, the rest are inner node CLVs. for (i = 0; i < nodes_count; ++i) { printf ("CLV %d: ", i); pll_show_clv(partition,i,17); } */ /* compute the likelihood on an edge of the unrooted tree by specifying the CLV indices at the two end-point of the branch, the probability matrix index for the concrete branch length, and the array of indices of rate matrix whose frequency vector is to be used for each rate category */ double logl = pll_compute_edge_loglikelihood(partition, node->clv_index, node->scaler_index, node->back->clv_index, node->back->scaler_index, node->pmatrix_index, params_indices, NULL); printf("Log-L: %f\n", logl); } /* deallocate the inner nodes list */ free(inner_nodes_list); /* destroy all structures allocated for the concrete PLL partition instance */ pll_partition_destroy(partition); /* deallocate traversal buffer, branch lengths array, matrix indices array and operations */ free(travbuffer); free(branch_lengths); free(matrix_indices); free(operations); /* we will no longer need the tree structure */ pll_utree_destroy(tree,cb_data_destroy); return (EXIT_SUCCESS); } libpll-0.3.1/examples/partial-traversal/target.mk000066400000000000000000000002211310701451700220550ustar00rootroot00000000000000partial_traversaldir = $(docdir)/examples/partial-traversal dist_partial_traversal_DATA = partial-traversal/partial.c partial-traversal/Makefile libpll-0.3.1/examples/protein-list/000077500000000000000000000000001310701451700172375ustar00rootroot00000000000000libpll-0.3.1/examples/protein-list/.gitignore000066400000000000000000000000031310701451700212200ustar00rootroot00000000000000pl libpll-0.3.1/examples/protein-list/Makefile000066400000000000000000000023241310701451700207000ustar00rootroot00000000000000# Copyright (C) 2015 Tomas Flouri # # This program is free software: you can redistribute it and/or modify # it under the terms of the GNU Affero General Public License as # published by the Free Software Foundation, either version 3 of the # License, or (at your option) any later version. # # This program is distributed in the hope that it will be useful, # but WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the # GNU Affero General Public License for more details. # # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # # Contact: Tomas Flouri , # Heidelberg Institute for Theoretical Studies, # Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany # Profiling #PROFILING=-g -pg PROFILING=-g # Compiler warnings WARN=-Wall -Wsign-compare CC = gcc CFLAGS = -I. -Wall -g -O3 $(WARN) LINKFLAGS = -L. $(PROFILING) LIBS=-lpll -lm PROG=protein-list all: $(PROG) OBJS=$(PROG).o $(PROG): $(OBJS) $(CC) $(LINKFLAGS) -o $@ $+ $(LIBS) $(LDFLAGS) %.o: %.c $(CC) $(CPPFLAGS) $(CFLAGS) -c -o $@ $< clean: rm -f *~ $(OBJS) gmon.out $(PROG) libpll-0.3.1/examples/protein-list/protein-list.c000066400000000000000000000334061310701451700220420ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri, Diego Darriba This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" #include #include #define STATES 20 #define RATE_CATS 4 #define PROT_MODELS_COUNT 19 static void fatal(const char * format, ...) __attribute__ ((noreturn)); static void * xmalloc(size_t size) { void * t; t = malloc(size); if (!t) fatal("Unable to allocate enough memory."); return t; } static char * xstrdup(const char * s) { size_t len = strlen(s); char * p = (char *)xmalloc(len+1); return strcpy(p,s); } static const double * protein_models_rates_list[PROT_MODELS_COUNT] = { pll_aa_rates_dayhoff, pll_aa_rates_lg, pll_aa_rates_dcmut, pll_aa_rates_jtt, pll_aa_rates_mtrev, pll_aa_rates_wag, pll_aa_rates_rtrev, pll_aa_rates_cprev, pll_aa_rates_vt, pll_aa_rates_blosum62, pll_aa_rates_mtmam, pll_aa_rates_mtart, pll_aa_rates_mtzoa, pll_aa_rates_pmb, pll_aa_rates_hivb, pll_aa_rates_hivw, pll_aa_rates_jttdcmut, pll_aa_rates_flu, pll_aa_rates_stmtrev }; static const double * protein_models_freqs_list[PROT_MODELS_COUNT] = { pll_aa_freqs_dayhoff, pll_aa_freqs_lg, pll_aa_freqs_dcmut, pll_aa_freqs_jtt, pll_aa_freqs_mtrev, pll_aa_freqs_wag, pll_aa_freqs_rtrev, pll_aa_freqs_cprev, pll_aa_freqs_vt, pll_aa_freqs_blosum62, pll_aa_freqs_mtmam, pll_aa_freqs_mtart, pll_aa_freqs_mtzoa, pll_aa_freqs_pmb, pll_aa_freqs_hivb, pll_aa_freqs_hivw, pll_aa_freqs_jttdcmut, pll_aa_freqs_flu, pll_aa_freqs_stmtrev }; static const char * protein_models_names_list[PROT_MODELS_COUNT] = { "DAYHOFF", "LG", "DCMUT", "JTT", "MTREV", "WAG", "RTREV", "CPREV", "VT", "BLOSUM62", "MTMAM", "MTART", "MTZOA", "PMB", "HIVB", "HIVW", "JTTDCMUT", "FLU", "STMTREV" }; /* a callback function for performing a full traversal */ static int cb_full_traversal(pll_unode_t * node) { return 1; } /* branch lengths not present in the newick file get a value of 0.000001 */ static void set_missing_branch_length(pll_utree_t * tree, double length) { unsigned int i; for (i = 0; i < tree->tip_count; ++i) if (!tree->nodes[i]->length) tree->nodes[i]->length = length; for (i = tree->tip_count; i < tree->tip_count + tree->inner_count; ++i) { if (!tree->nodes[i]->length) tree->nodes[i]->length = length; if (!tree->nodes[i]->next->length) tree->nodes[i]->next->length = length; if (!tree->nodes[i]->next->next->length) tree->nodes[i]->next->next->length = length; } } static void fatal(const char * format, ...) { va_list argptr; va_start(argptr, format); vfprintf(stderr, format, argptr); va_end(argptr); fprintf(stderr, "\n"); exit(EXIT_FAILURE); } int main(int argc, char * argv[]) { unsigned int i; unsigned int tip_nodes_count, inner_nodes_count, nodes_count, branch_count; unsigned int matrix_count, ops_count; unsigned int * matrix_indices; double * branch_lengths; pll_partition_t * partition; pll_operation_t * operations; pll_unode_t ** travbuffer; /* we accept only two arguments - the newick tree (unrooted binary) and the alignment in the form of FASTA reads */ if (argc != 3) fatal(" syntax: %s [newick] [fasta]", argv[0]); /* parse the unrooted binary tree in newick format, and store the number of tip nodes in tip_nodes_count */ pll_utree_t * tree = pll_utree_parse_newick(argv[1]); if (!tree) fatal("Tree must be an unrooted binary tree"); tip_nodes_count = tree->tip_count; /* fix all missing branch lengths (i.e. those that did not appear in the newick) to 0.000001 */ set_missing_branch_length(tree, 0.000001); /* compute and show node count information */ inner_nodes_count = tip_nodes_count - 2; nodes_count = inner_nodes_count + tip_nodes_count; branch_count = nodes_count - 1; printf("Number of tip/leaf nodes in tree: %d\n", tip_nodes_count); printf("Number of inner nodes in tree: %d\n", inner_nodes_count); printf("Total number of nodes in tree: %d\n", nodes_count); printf("Number of branches in tree: %d\n", branch_count); /* Uncomment to display the parsed tree ASCII tree together with information as to which CLV index, branch length and label is associated with each node. The code will also write (and print on screen) the newick format of the tree. pll_utree_show_ascii(tree, PLL_UTREE_SHOW_LABEL | PLL_UTREE_SHOW_BRANCH_LENGTH | PLL_UTREE_SHOW_CLV_INDEX); char * newick = pll_utree_export_newick(tree,NULL); printf("%s\n", newick); free(newick); */ /* create a libc hash table of size tip_nodes_count */ hcreate(tip_nodes_count); /* populate a libc hash table with tree tip labels */ unsigned int * data = (unsigned int *)xmalloc(tip_nodes_count * sizeof(unsigned int)); for (i = 0; i < tip_nodes_count; ++i) { data[i] = tree->nodes[i]->clv_index; ENTRY entry; #ifdef __APPLE__ entry.key = xstrdup(tree->nodes[i]->label); #else entry.key = tree->nodes[i]->label; #endif entry.data = (void *)(data+i); hsearch(entry, ENTER); } /* open FASTA file */ pll_fasta_t * fp = pll_fasta_open(argv[2], pll_map_fasta); if (!fp) fatal("Error opening file %s", argv[2]); char * seq = NULL; char * hdr = NULL; long seqlen; long hdrlen; long seqno; /* allocate arrays to store FASTA headers and sequences */ char ** headers = (char **)calloc(tip_nodes_count, sizeof(char *)); char ** seqdata = (char **)calloc(tip_nodes_count, sizeof(char *)); /* read FASTA sequences and make sure they are all of the same length */ int sites = -1; for (i = 0; pll_fasta_getnext(fp,&hdr,&hdrlen,&seq,&seqlen,&seqno); ++i) { if (i >= tip_nodes_count) fatal("FASTA file contains more sequences than expected"); if (sites != -1 && sites != seqlen) fatal("FASTA file does not contain equal size sequences\n"); if (sites == -1) sites = seqlen; headers[i] = hdr; seqdata[i] = seq; } /* did we stop reading the file because we reached EOF? */ if (pll_errno != PLL_ERROR_FILE_EOF) fatal("Error while reading file %s", argv[2]); /* close FASTA file */ pll_fasta_close(fp); if (sites == -1) fatal("Unable to read alignment"); if (i != tip_nodes_count) fatal("Some taxa are missing from FASTA file"); /* create the PLL partition instance tip_nodes_count : the number of tip sequences we want to have inner_nodes_count : the number of CLV buffers to be allocated for inner nodes STATES : the number of states that our data have 1 : number of different substitution models (or eigen decomposition) to use concurrently (i.e. 4 for LG4) branch_count: number of probability matrices to be allocated RATE_CATS : number of rate categories we will use inner_nodes_count : how many scale buffers to use PLL_ATTRIB_ARCH_SSE : list of flags for hardware acceleration (not yet implemented) */ partition = pll_partition_create(tip_nodes_count, inner_nodes_count, STATES, (unsigned int)sites, 1, branch_count, RATE_CATS, inner_nodes_count, PLL_ATTRIB_ARCH_AVX); /* find sequences in hash table and link them with the corresponding taxa */ for (i = 0; i < tip_nodes_count; ++i) { ENTRY query; query.key = headers[i]; ENTRY * found = NULL; found = hsearch(query,FIND); if (!found) fatal("Sequence with header %s does not appear in the tree", headers[i]); unsigned int tip_clv_index = *((unsigned int *)(found->data)); pll_set_tip_states(partition, tip_clv_index, pll_map_aa, seqdata[i]); } /* destroy hash table */ hdestroy(); /* we no longer need these two arrays (keys and values of hash table... */ free(data); /* ...neither the sequences and the headers as they are already present in the form of probabilities in the tip CLVs */ for(i = 0; i < tip_nodes_count; ++i) { free(seqdata[i]); free(headers[i]); } free(seqdata); free(headers); /* allocate a buffer for storing pointers to nodes of the tree in postorder traversal */ travbuffer = (pll_unode_t **)xmalloc(nodes_count * sizeof(pll_unode_t *)); branch_lengths = (double *)xmalloc(branch_count * sizeof(double)); matrix_indices = (unsigned int *)xmalloc(branch_count * sizeof(unsigned int)); operations = (pll_operation_t *)xmalloc(inner_nodes_count * sizeof(pll_operation_t)); /* compute a partial traversal starting from the randomly selected inner node */ pll_unode_t * root = tree->nodes[tip_nodes_count+inner_nodes_count-1]; unsigned int traversal_size; if (!pll_utree_traverse(root, PLL_TREE_TRAVERSE_POSTORDER, cb_full_traversal, travbuffer, &traversal_size)) fatal("Function pll_utree_traverse() requires inner nodes as parameters"); /* given the computed traversal descriptor, generate the operations structure, and the corresponding probability matrix indices that may need recomputing */ pll_utree_create_operations(travbuffer, traversal_size, branch_lengths, matrix_indices, operations, &matrix_count, &ops_count); /* we'll use 4 rate categories, and currently initialize them to 0 */ double rate_cats[4] = {0}; /* compute the discretized category rates from a gamma distribution with alpha shape 1 and store them in rate_cats */ pll_compute_gamma_cats(1, 4, rate_cats, PLL_GAMMA_RATES_MEAN); /* set rate categories */ pll_set_category_rates(partition, rate_cats); /* iterate through all protein models and compute the log-likelihood */ for (i = 0; i < PROT_MODELS_COUNT; ++i) { /* set frequencies at model with index 0 (we currently have only one model) */ pll_set_frequencies(partition, 0, protein_models_freqs_list[i]); /* set 6 substitution parameters at model with index 0 */ pll_set_subst_params(partition, 0, protein_models_rates_list[i]); /* update matrix_count probability matrices using the rate matrix with index 0. The i-th matrix (i ranges from 0 to matrix_count - 1) is generated using branch length branch_lengths[i] and rate matrix (substitution rates + frequencies) params_indices[i], and can be refered to with index matrix_indices[i] */ unsigned int params_indices[4] = {0,0,0,0}; pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, matrix_count); /* Uncomment to output the probability matrices (for each branch and each rate category) on screen for (i = 0; i < branch_count; ++i) { printf ("P-matrix (%d) for branch length %f\n", i, branch_lengths[i]); pll_show_pmatrix(partition, i,17); printf ("\n"); } */ /* use the operations array to compute all tip_count-2 inner CLVs. Operations will be carried out sequentially starting from operation 0 and upwards */ pll_update_partials(partition, operations, ops_count); /* Uncomment to print on screen the CLVs at tip and inner nodes. From 0 to tip_count-1 are tip CLVs, the rest are inner node CLVs. for (i = 0; i < 2*tip_count-2; ++i) { printf ("CLV %d: ", i); pll_show_clv(partition,i,17); } */ /* compute the likelihood on an edge of the unrooted tree by specifying the CLV indices at the two end-point of the branch, the probability matrix index for the concrete branch length, and the array of indices of rate matrix whose frequency vector is to be used for each rate category */ double logl = pll_compute_edge_loglikelihood(partition, root->clv_index, root->scaler_index, root->back->clv_index, root->back->scaler_index, root->pmatrix_index, params_indices, NULL); printf("Log-L (%s): %f\n", protein_models_names_list[i], logl); } /* destroy all structures allocated for the concrete PLL partition instance */ pll_partition_destroy(partition); free(travbuffer); free(branch_lengths); free(matrix_indices); free(operations); /* we will no longer need the tree structure */ pll_utree_destroy(tree,NULL); return (EXIT_SUCCESS); } libpll-0.3.1/examples/protein-list/target.mk000066400000000000000000000001751310701451700210610ustar00rootroot00000000000000protein_listdir = $(docdir)/examples/protein-list dist_protein_list_DATA = protein-list/protein-list.c protein-list/Makefile libpll-0.3.1/examples/rooted-tacg/000077500000000000000000000000001310701451700170165ustar00rootroot00000000000000libpll-0.3.1/examples/rooted-tacg/Makefile000066400000000000000000000022701310701451700204570ustar00rootroot00000000000000# Copyright (C) 2015 Tomas Flouri # # This program is free software: you can redistribute it and/or modify # it under the terms of the GNU Affero General Public License as # published by the Free Software Foundation, either version 3 of the # License, or (at your option) any later version. # # This program is distributed in the hope that it will be useful, # but WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the # GNU Affero General Public License for more details. # # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # # Contact: Tomas Flouri , # Heidelberg Institute for Theoretical Studies, # Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany # Profiling #PROFILING=-g -pg PROFILING=-g # Compiler warnings WARN=-Wall -Wsign-compare CC = gcc CFLAGS = -Wall -g -O3 $(WARN) LINKFLAGS = -L. $(PROFILING) LIBS=-lpll -lm PROG=rooted-tacg all: $(PROG) OBJS=$(PROG).o $(PROG): $(OBJS) $(CC) $(LINKFLAGS) -o $@ $+ $(LIBS) %.o: %.c $(CC) $(CFLAGS) -c -o $@ $< clean: rm -f *~ $(OBJS) gmon.out $(PROG) libpll-0.3.1/examples/rooted-tacg/rooted-tacg.c000066400000000000000000000265541310701451700214060ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri, Diego Darriba This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" /* encodes the sequence in a TACG order (CLVs and p-matrix). Note that it would be more elegant to do it with a map, i.e. create a pll_map_nt_tacg but we use this example to demonstrate pll_set_tip_clv instead */ static double * encode_tacg(const char * seq) { const int states = 4; size_t i,j; size_t len = strlen(seq); double * enc = (double *)malloc(states * len * sizeof(double)); for (i = 0, j = 0; i < len; ++i) { switch (seq[i]) { /* solid characters */ case 'a': case 'A': enc[j+0] = 0; enc[j+1] = 1; enc[j+2] = 0; enc[j+3] = 0; break; case 'c': case 'C': enc[j+0] = 0; enc[j+1] = 0; enc[j+2] = 1; enc[j+3] = 0; break; case 'g': case 'G': enc[j+0] = 0; enc[j+1] = 0; enc[j+2] = 0; enc[j+3] = 1; break; case 't': case 'T': case 'u': case 'U': enc[j+0] = 1; enc[j+1] = 0; enc[j+2] = 0; enc[j+3] = 0; break; /* now degenerates */ case 'B': /* T,C,G */ case 'b': enc[j+0] = 1; enc[j+1] = 0; enc[j+2] = 1; enc[j+3] = 1; break; case 'D': /* T,A,G */ case 'd': enc[j+0] = 1; enc[j+1] = 1; enc[j+2] = 0; enc[j+3] = 1; break; case 'H': /* T,A,C */ case 'h': enc[j+0] = 1; enc[j+1] = 1; enc[j+2] = 1; enc[j+3] = 0; break; case 'K': /* T,G */ case 'k': enc[j+0] = 1; enc[j+1] = 0; enc[j+2] = 0; enc[j+3] = 1; break; case 'M': /* A,C */ case 'm': enc[j+0] = 0; enc[j+1] = 1; enc[j+2] = 1; enc[j+3] = 0; break; case 'n': /* T,A,C,G */ case 'N': case 'o': case 'O': case 'x': case 'X': case '-': case '?': enc[j+0] = 1; enc[j+1] = 1; enc[j+2] = 1; enc[j+3] = 1; break; case 'R': /* A,G */ case 'r': enc[j+0] = 0; enc[j+1] = 1; enc[j+2] = 0; enc[j+3] = 1; break; case 'S': /* C,G */ case 's': enc[j+0] = 0; enc[j+1] = 0; enc[j+2] = 1; enc[j+3] = 1; break; case 'V': /* A,C,G */ case 'v': enc[j+0] = 0; enc[j+1] = 1; enc[j+2] = 1; enc[j+3] = 1; break; case 'W': /* T,A */ case 'w': enc[j+0] = 1; enc[j+1] = 1; enc[j+2] = 0; enc[j+3] = 0; break; case 'Y': /* T,C */ case 'y': enc[j+0] = 1; enc[j+1] = 0; enc[j+2] = 1; enc[j+3] = 0; break; default: fprintf(stderr,"Invalid base or I probably forgot it\n"); assert(0); } j += states; } return enc; } int main(int argc, char * argv[]) { unsigned int i; pll_partition_t * partition; pll_operation_t * operations; /* create the PLL partition instance */ partition = pll_partition_create(5, /* How many tip sequences do we have */ 4, /* How many extra CLV buffers (apart from the tip sequences) should we allocate */ 4, /* How many states do our data have */ 6, /* How long are the tip sequences (number of sites) */ 1, /* How many different substitution models (or eigen decompositions) do we want to use concurrently (i.e. 4 for LG4) */ 5, /* How many probability matrices should we allocate */ 4, /* Number of rate categories */ 4, /* How many scale buffers do we want */ PLL_ATTRIB_ARCH_AVX); /* various attributes */ /* initialize an array of two different branch lengths */ double branch_lengths[5] = { 0.36, 0.722, 0.985, 0.718, 1.44}; /* initialize an array of frequencies. Note that for this particular example we put them in T,A,C,G order since we are going to encode our CLVs in the T,A,C,G order */ double frequencies[4] = { 0.39, 0.17, 0.19, 0.25 }; /* To be used together with branch_lengths to map branch lengths to probability matrices */ unsigned int matrix_indices[5] = { 0, 1, 2, 3, 4}; /* substitution rates for the GTR model */ double subst_params[6] = {1,1,1,1,1,1}; /* discretized category rates from a gamma distribution with alpha shape 1 */ double rate_cats[4] = {0.13695378267140107, 0.47675185617665189, 0.99999999997958422, 2.38629436117236260}; /* set frequencies */ pll_set_frequencies(partition, 0, frequencies); /* set substitution parameters */ pll_set_subst_params(partition, 0, subst_params); /* set rate categories */ pll_set_category_rates(partition, rate_cats); /* set the 5 tip CLVs, and use the pll_map_nt map for converting the sequences to CLVs */ double * enc = encode_tacg("WAAAAB"); assert(pll_set_tip_clv(partition, 0, enc)); free(enc); enc = encode_tacg("CACACD"); assert(pll_set_tip_clv(partition, 1, enc)); free(enc); enc = encode_tacg("AGGACA"); assert(pll_set_tip_clv(partition, 2, enc)); free(enc); enc = encode_tacg("CGTAGT"); assert(pll_set_tip_clv(partition, 3, enc)); free(enc); enc = encode_tacg("CGAATT"); assert(pll_set_tip_clv(partition, 4, enc)); free(enc); /* update two probability matrices for the corresponding branch lengths */ unsigned int params_indices[4] = {0,0,0,0}; pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 5); /* output the two probability matrices (for each rate category) on screen */ for (i = 0; i < 5; ++i) { printf ("P-matrix for branch length %f\n", branch_lengths[i]); pll_show_pmatrix(partition, i, 7); printf ("\n"); } /* create an operations array for specifying the traversal descriptor when computing the CLVs */ operations = (pll_operation_t *)malloc(4 * sizeof(pll_operation_t)); operations[0].parent_clv_index = 5; operations[0].parent_scaler_index = 0; operations[0].child1_clv_index = 0; operations[0].child2_clv_index = 1; operations[0].child1_matrix_index = 0; operations[0].child2_matrix_index = 0; operations[0].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].parent_clv_index = 6; operations[1].parent_scaler_index = 1; operations[1].child1_clv_index = 5; operations[1].child2_clv_index = 2; operations[1].child1_matrix_index = 1; operations[1].child2_matrix_index = 2; operations[1].child1_scaler_index = 0; operations[1].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].parent_clv_index = 7; operations[2].parent_scaler_index = 2; operations[2].child1_clv_index = 3; operations[2].child2_clv_index = 4; operations[2].child1_matrix_index = 0; operations[2].child2_matrix_index = 0; operations[2].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[3].parent_clv_index = 8; operations[3].parent_scaler_index = 3; operations[3].child1_clv_index = 6; operations[3].child2_clv_index = 7; operations[3].child1_matrix_index = 3; operations[3].child2_matrix_index = 4; operations[3].child1_scaler_index = 1; operations[3].child2_scaler_index = 2; /* use the operations array to compute 4 CLVs. Operations will be carried out starting from operation 0 to 3 */ pll_update_partials(partition, operations, 4); /* print out the CLVs at tip and inner nodes*/ printf ("Tip 0: "); pll_show_clv(partition,0,PLL_SCALE_BUFFER_NONE,7); printf ("Tip 1: "); pll_show_clv(partition,1,PLL_SCALE_BUFFER_NONE,7); printf ("Tip 2: "); pll_show_clv(partition,2,PLL_SCALE_BUFFER_NONE,7); printf ("Tip 3: "); pll_show_clv(partition,3,PLL_SCALE_BUFFER_NONE,7); printf ("Tip 4: "); pll_show_clv(partition,4,PLL_SCALE_BUFFER_NONE,7); printf ("CLV 5: "); pll_show_clv(partition,5,0,7); printf ("CLV 6: "); pll_show_clv(partition,6,1,7); printf ("CLV 7: "); pll_show_clv(partition,7,2,7); printf ("CLV 8: "); pll_show_clv(partition,8,3,7); /* compute the likelihood at the root of the rooted tree by specifying the CLV index of the root CLV and the index of the frequency vector to be used */ double logl = pll_compute_root_loglikelihood(partition,8,3,params_indices,NULL); printf("Log-L: %f\n", logl); /* What if we want to consider invariant sites? Let's first update the partition with information about which sites are invariant */ pll_update_invariant_sites(partition); /* Now let's set the log-likelihood proportion that invariant sites affect to 0.5 */ pll_update_invariant_sites_proportion(partition, 0, 0.5); /* we need to update the probability matrices after stating that we want to use invariant sites */ pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 5); /* recompute the CLVs using the same traversal */ pll_update_partials(partition, operations, 4); /* re-evaluate the log-likelihood */ logl = pll_compute_root_loglikelihood(partition,8,3,params_indices,NULL); printf("Log-L (Inv+Gamma 0.5): %f\n", logl); /* Let's assume now we want to use a proportion of 0.75 for invariants. Since tip states haven't changed, we should only update the proportion and then update the probability matrices */ pll_update_invariant_sites_proportion(partition, 0, 0.75); pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 5); /* recompute the CLVs using the same traversal */ pll_update_partials(partition, operations, 4); /* re-evaluate the log-likelihood */ logl = pll_compute_root_loglikelihood(partition,8,3,params_indices,NULL); printf("Log-L (Inv+Gamma 0.75): %f\n", logl); /* we may now free the operations structure */ free(operations); /* destroy all structures allocated for the concrete PLL partition instance */ pll_partition_destroy(partition); return (0); } libpll-0.3.1/examples/rooted-tacg/target.mk000066400000000000000000000001671310701451700206410ustar00rootroot00000000000000rooted_tacgdir = $(docdir)/examples/rooted-tacg dist_rooted_tacg_DATA = rooted-tacg/rooted-tacg.c rooted-tacg/Makefile libpll-0.3.1/examples/rooted/000077500000000000000000000000001310701451700161025ustar00rootroot00000000000000libpll-0.3.1/examples/rooted/Makefile000066400000000000000000000022621310701451700175440ustar00rootroot00000000000000# Copyright (C) 2015 Tomas Flouri # # This program is free software: you can redistribute it and/or modify # it under the terms of the GNU Affero General Public License as # published by the Free Software Foundation, either version 3 of the # License, or (at your option) any later version. # # This program is distributed in the hope that it will be useful, # but WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the # GNU Affero General Public License for more details. # # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # # Contact: Tomas Flouri , # Heidelberg Institute for Theoretical Studies, # Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany # Profiling #PROFILING=-g -pg PROFILING=-g # Compiler warnings WARN=-Wall -Wsign-compare CC = gcc CFLAGS = -Wall -g -O3 $(WARN) LINKFLAGS = -L. $(PROFILING) LIBS=-lpll -lm PROG=rooted all: $(PROG) OBJS=rooted.o $(PROG): $(OBJS) $(CC) $(LINKFLAGS) -o $@ $+ $(LIBS) %.o: %.c $(CC) $(CFLAGS) -c -o $@ $< clean: rm -f *~ $(OBJS) gmon.out $(PROG) libpll-0.3.1/examples/rooted/README.md000066400000000000000000000165541310701451700173740ustar00rootroot00000000000000# Rooted tree example This examples evaluates the log-likelihood of the rooted tree presented in the figure below, by creating a custom post-order traversal that drives the likelihood computation. ![rooted tree](https://github.com/xflouris/assets/raw/master/libpll/images/rooted.png) ## Explanation of the example The program first instantiates a partition using the function call ```C partition = pll_create_partition(5, 4, 4, 6, 1, 8, 4, 1, PLL_ATTRIB_ARCH_SSE); ``` The parameters of the function (in the order passed) indicate * the number of tip sequences that will be used for this partition, * the extra number of Conditional Likelihood Vectors (CLVs) that should be allocated apart from those created for the tip sequences (typically, number of tips minus one for rooted trees), * number of states in the dataset (for instance 4 for nucleotide datasets, 20 for aminoacid datasets), * the length of the alignment, i.e. the number of sites at the tip sequences, * how many different substitution models (or eigen decompositions) we want to have at one time, * the number of probability matrices that should be allocated (typically 2 times the number of tip sequences minus 2), * number of discrete rate categories (rate heterogeneity), * number of scale buffers to be allocated, * attributes that specify what kind of hardware acceleration should be used. For a more detailed explanation of the function arguments refer to the [API Reference](https://github.com/xflouris/libpll/wiki/API-Reference#pll_create_partition). Model parameters are set with the function calls [`pll_set_frequencies(partition, 0, frequencies);`](https://github.com/xflouris/libpll/wiki/API-Reference#void-pll_set_frequencies) [`pll_set_subst_params(partition, 0, subst_params);`](https://github.com/xflouris/libpll/wiki/API-Reference#void-pll_set_subst_params) `pll_set_category_rates(partition, rate_cats);` The CLVs at tips are set by calling, for example, [`pll_set_tip_states(partition, 0, pll_map_nt, "WAAAAB");`](https://github.com/xflouris/libpll/wiki/API-Reference#void-pll_set_tip_states) This function sets the sequence for tip 0 (first tip). Note that it is necessary to specify a map for converting the sequence to partials. The map is essentially a 256-long array of `unsigned int` values that map each ASCII character to a number. The set bits of the number indicate which CLV entries will be set to 1. For nucleotide data, the predefined map `pll_map_nt` may be used, which accounts for degenerate (ambiguous) base-calls as well. Also note that CLVs for tips are numbered from 0 to _n-1_, where _n_ is the number of tips. For inner node CLVs you may use any number starting from _n_ upto _n+x-1_, where _x_ is the second parameter of [`pll_create_partition(...)`](https://github.com/xflouris/libpll/wiki/API-Reference#pll_create_partition). Next, we compute the transition probability matrices for each branch in the tree by calling the function ```C unsigned int params_indices[4] = {0,0,0,0}; pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 5); ``` which computes the probability matrices at indices `matrix_indices` from the corresponding branch lengths specified in `branch_lengths` and the corresponding rate matrices whose index is specified with `params_indices` (second parameter). The last argument indicates the size of the two arrays. Note that the function will compute probability matrices for all available rate categories. For more information on this function check the [documentation](https://github.com/xflouris/libpll/wiki/Updating-transition-probability-matrices). The next step is to create a traversal descriptor for driving the likelihood computation. This is done by allocating a `pll_operation_t` structure which we fill with information on how to compute each CLV corresponding to an internal node. ```C operations[0].parent_clv_index = 5; operations[0].parent_scaler_index = 0; operations[0].child1_clv_index = 0; operations[0].child2_clv_index = 1; operations[0].child1_matrix_index = 0; operations[0].child2_matrix_index = 0; operations[0].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child2_scaler_index = PLL_SCALE_BUFFER_NONE; ``` `parent_clv_index` indicates which CLV we want to update/compute, using the CLVs specified by `child1_clv_index` and `child2_clv_index`. The probability matrices used for each child CLV is specified by `child1_matrix_index` and `child2_matrix_index`, respectively. Note that the node indices in the tree illustration directly correspond to the indices used in the example program. For the two tip nodes (child1 and child2) we use no scalers for maintaining numerical stability, and we use one scaler for the inner node with index 5. Note that, a scaler is an array of integer values which holds how many times each partial entry was scaled. Now we can use the created `pll_operation_t` structure to compute the CLVs by calling ```C pll_update_partials(partition, operations, 4); ``` where the last parameter (4) sets the number of operations to be carried in sequential order (0 to 3). Finally, we obtain the log-likelihood of the dataset by a call to ```C logl = pll_compute_root_loglikelihood(partition, 8, 3, params_indices, NULL); ``` where the parameters specify: * the partition * index of the CLV to be used for integrating the log-likelihood over sites, * index of the scaler for the particular CLV * array of indices indicating the frequency array to use for each rate category. * array to store per-site log-likelihood values, or `NULL` otherwise. In the example, we use only one rate matrix and one frequency array, which results in four different p-matrices per tree branch due to the four different rate categories. Therefore, we use use the array `freqs_indices`composed of four identical indices to denote that we want the same frequency array used for each CLV obtained from one of the four different p-matrices. Before exiting, we dispose of the allocated memory by calling `pll_destroy_partition(partition);` ## Instructions to compile Before proceeding with the compilation, make sure that `pll.h` is accessible, by copying it to the current example directory, or modifying the line `#include "pll.h"` You will also need to make the shared object `libpll.so` accessible by either placing it in your system's library directory (typically `/lib` or `/usr/local/lib`), or by copying it to the current example directory. Now you may compile the example by running the included Makefile using `make` ## Instructions to run Make absolutely sure that the shared object `libpll.so` is accessible by either placing it in your system's library directory (typically `/lib` or `/usr/local/lib`). If it is not, you may copy it to a directory (for example $PWD), and run the command `export LD_LIBRARY_PATH=$PWD` Now, run the example by changing to the directory of the compiled file and typing: `./rooted` libpll-0.3.1/examples/rooted/rooted.c000066400000000000000000000172601310701451700175500ustar00rootroot00000000000000#include "pll.h" int main(int argc, char * argv[]) { unsigned int i; pll_partition_t * partition; pll_operation_t * operations; /* create the PLL partition instance */ partition = pll_partition_create(5, /* How many tip sequences do we have */ 4, /* How many extra CLV buffers (apart from the tip sequences) should we allocate */ 4, /* How many states do our data have */ 6, /* How long are the tip sequences (number of sites) */ 1, /* How many different substitution models (or eigen decompositions) do we want to use concurrently (i.e. 4 for LG4) */ 5, /* How many probability matrices should we allocate */ 4, /* Number of rate categories */ 4, /* How many scale buffers do we want */ PLL_ATTRIB_ARCH_AVX); /* various attributes */ /* initialize an array of two different branch lengths */ double branch_lengths[5] = { 0.36, 0.722, 0.985, 0.718, 1.44}; /* initialize an array of frequencies */ double frequencies[4] = { 0.17, 0.19, 0.25, 0.39 }; /* To be used together with branch_lengths to map branch lengths to probability matrices */ unsigned int matrix_indices[5] = { 0, 1, 2, 3, 4}; /* substitution rates for the GTR model */ double subst_params[6] = {1,1,1,1,1,1}; /* discretized category rates from a gamma distribution with alpha shape 1 */ double rate_cats[4] = {0.13695378267140107, 0.47675185617665189, 0.99999999997958422, 2.38629436117236260}; /* set frequencies */ pll_set_frequencies(partition, 0, frequencies); /* set substitution parameters */ pll_set_subst_params(partition, 0, subst_params); /* set rate categories */ pll_set_category_rates(partition, rate_cats); /* set the 5 tip CLVs, and use the pll_map_nt map for converting the sequences to CLVs */ pll_set_tip_states(partition, 0, pll_map_nt, "WAAAAB"); pll_set_tip_states(partition, 1, pll_map_nt, "CACACD"); pll_set_tip_states(partition, 2, pll_map_nt, "AGGACA"); pll_set_tip_states(partition, 3, pll_map_nt, "CGTAGT"); pll_set_tip_states(partition, 4, pll_map_nt, "CGAATT"); /* update five probability matrices using the rate matrix with index 0. The i-th matrix (i ranges from 0 to matrix_count - 1) is generated using branch length branch_lengths[i] and rate matrix (substitution rates + frequencies) params_indices[i], and can be refered to with index matrix_indices[i] */ unsigned int params_indices[4] = {0,0,0,0}; pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 5); /* output the two probability matrices (for each rate category) on screen */ for (i = 0; i < 5; ++i) { printf ("P-matrix for branch length %f\n", branch_lengths[i]); pll_show_pmatrix(partition, i, 7); printf ("\n"); } /* create an operations array for specifying the traversal descriptor when computing the CLVs */ operations = (pll_operation_t *)malloc(4 * sizeof(pll_operation_t)); operations[0].parent_clv_index = 5; operations[0].parent_scaler_index = 0; operations[0].child1_clv_index = 0; operations[0].child2_clv_index = 1; operations[0].child1_matrix_index = 0; operations[0].child2_matrix_index = 0; operations[0].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].parent_clv_index = 6; operations[1].parent_scaler_index = 1; operations[1].child1_clv_index = 5; operations[1].child2_clv_index = 2; operations[1].child1_matrix_index = 1; operations[1].child2_matrix_index = 2; operations[1].child1_scaler_index = 0; operations[1].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].parent_clv_index = 7; operations[2].parent_scaler_index = 2; operations[2].child1_clv_index = 3; operations[2].child2_clv_index = 4; operations[2].child1_matrix_index = 0; operations[2].child2_matrix_index = 0; operations[2].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[3].parent_clv_index = 8; operations[3].parent_scaler_index = 3; operations[3].child1_clv_index = 6; operations[3].child2_clv_index = 7; operations[3].child1_matrix_index = 3; operations[3].child2_matrix_index = 4; operations[3].child1_scaler_index = 1; operations[3].child2_scaler_index = 2; /* use the operations array to compute 4 CLVs. Operations will be carried out starting from operation 0 to 3 */ pll_update_partials(partition, operations, 4); /* print out the CLVs at tip and inner nodes*/ if (!(partition->attributes & PLL_ATTRIB_PATTERN_TIP)) { printf ("Tip 0: "); pll_show_clv(partition,0,PLL_SCALE_BUFFER_NONE,7); printf ("Tip 1: "); pll_show_clv(partition,1,PLL_SCALE_BUFFER_NONE,7); printf ("Tip 2: "); pll_show_clv(partition,2,PLL_SCALE_BUFFER_NONE,7); printf ("Tip 3: "); pll_show_clv(partition,3,PLL_SCALE_BUFFER_NONE,7); printf ("Tip 4: "); pll_show_clv(partition,4,PLL_SCALE_BUFFER_NONE,7); } printf ("CLV 5: "); pll_show_clv(partition,5,0,7); printf ("CLV 6: "); pll_show_clv(partition,6,1,7); printf ("CLV 7: "); pll_show_clv(partition,7,2,7); printf ("CLV 8: "); pll_show_clv(partition,8,3,7); /* compute the likelihood at the root of the rooted tree by specifying the CLV index of the root CLV and the index of the frequency vector to be used */ double logl = pll_compute_root_loglikelihood(partition,8,3,params_indices,NULL); printf("Log-L: %f\n", logl); /* What if we want to consider invariant sites? Let's first update the partition with information about which sites are invariant */ pll_update_invariant_sites(partition); /* Now let's set the log-likelihood proportion that invariant sites affect to 0.5 */ pll_update_invariant_sites_proportion(partition, 0, 0.5); /* we need to update the probability matrices after stating that we want to use invariant sites */ pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 5); /* recompute the CLVs using the same traversal */ pll_update_partials(partition, operations, 4); /* re-evaluate the log-likelihood */ logl = pll_compute_root_loglikelihood(partition,8,3,params_indices,NULL); printf("Log-L (Inv+Gamma 0.5): %f\n", logl); /* Let's assume now we want to use a proportion of 0.75 for invariants. Since tip states haven't changed, we should only update the proportion and then update the probability matrices */ pll_update_invariant_sites_proportion(partition, 0, 0.75); pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 5); /* recompute the CLVs using the same traversal */ pll_update_partials(partition, operations, 4); /* re-evaluate the log-likelihood */ logl = pll_compute_root_loglikelihood(partition,8,3,params_indices,NULL); printf("Log-L (Inv+Gamma 0.75): %f\n", logl); /* we may now free the operations structure */ free(operations); /* destroy all structures allocated for the concrete PLL partition instance */ pll_partition_destroy(partition); return (0); } libpll-0.3.1/examples/rooted/target.mk000066400000000000000000000001521310701451700177170ustar00rootroot00000000000000rooteddir = $(docdir)/examples/rooted dist_rooted_DATA = rooted/rooted.c rooted/Makefile rooted/README.md libpll-0.3.1/examples/stepwise/000077500000000000000000000000001310701451700164515ustar00rootroot00000000000000libpll-0.3.1/examples/stepwise/Makefile000066400000000000000000000023141310701451700201110ustar00rootroot00000000000000# Copyright (C) 2015 Tomas Flouri # # This program is free software: you can redistribute it and/or modify # it under the terms of the GNU Affero General Public License as # published by the Free Software Foundation, either version 3 of the # License, or (at your option) any later version. # # This program is distributed in the hope that it will be useful, # but WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the # GNU Affero General Public License for more details. # # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # # Contact: Tomas Flouri , # Heidelberg Institute for Theoretical Studies, # Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany # Profiling #PROFILING=-g -pg PROFILING=-g # Compiler warnings WARN=-Wall -Wsign-compare CC = gcc CFLAGS = -Wall -g -O3 $(WARN) LINKFLAGS = -L. $(PROFILING) LIBS=-lpll -lm PROG=stepwise all: $(PROG) OBJS=$(PROG).o $(PROG): $(OBJS) $(CC) $(LINKFLAGS) -o $@ $+ $(LIBS) $(LDFLAGS) %.o: %.c $(CC) $(CPPFLAGS) $(CFLAGS) -c -o $@ $< clean: rm -f *~ $(OBJS) gmon.out $(PROG) libpll-0.3.1/examples/stepwise/stepwise.c000066400000000000000000000172601310701451700204660ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" #include #include #include #define RATE_CATS 4 static void fatal(const char * format, ...) __attribute__ ((noreturn)); static void fatal(const char * format, ...) { va_list argptr; va_start(argptr, format); vfprintf(stderr, format, argptr); va_end(argptr); fprintf(stderr, "\n"); exit(EXIT_FAILURE); } int main(int argc, char * argv[]) { unsigned int i; unsigned int tip_nodes_count, inner_nodes_count, nodes_count, branch_count; pll_partition_t * partition; unsigned int arch = PLL_ATTRIB_ARCH_CPU; /* we accept only two arguments - the newick tree (unrooted binary) and the alignment in the form of FASTA reads */ if (argc != 5) fatal(" syntax: %s [fasta] [seed] [attrib] [states]", argv[0]); /* open FASTA file */ pll_fasta_t * fp = pll_fasta_open(argv[1], pll_map_fasta); if (!fp) fatal("Error opening file %s", argv[1]); if (!strcasecmp(argv[3], "avx")) arch = PLL_ATTRIB_ARCH_AVX; else if (!strcasecmp(argv[3], "avx2")) arch = PLL_ATTRIB_ARCH_AVX2; else if (!strcasecmp(argv[3], "sse")) arch = PLL_ATTRIB_ARCH_SSE; else if (!strcasecmp(argv[3], "tpavx")) arch = PLL_ATTRIB_ARCH_AVX | PLL_ATTRIB_PATTERN_TIP; else if (!strcasecmp(argv[3], "tpavx2")) arch = PLL_ATTRIB_ARCH_AVX2 | PLL_ATTRIB_PATTERN_TIP; else if (!strcasecmp(argv[3], "tpsse")) arch = PLL_ATTRIB_ARCH_SSE | PLL_ATTRIB_PATTERN_TIP; else if (!strcasecmp(argv[3], "tpcpu")) arch = PLL_ATTRIB_ARCH_CPU| PLL_ATTRIB_PATTERN_TIP; printf("Setting flags:\n"); if (arch & PLL_ATTRIB_ARCH_CPU) printf("\tPLL_ATTRIB_ARCH_CPU\n"); if (arch & PLL_ATTRIB_ARCH_SSE) printf("\tPLL_ATTRIB_ARCH_SSE\n"); if (arch & PLL_ATTRIB_ARCH_AVX) printf("\tPLL_ATTRIB_ARCH_AVX\n"); if (arch & PLL_ATTRIB_ARCH_AVX2) printf("\tPLL_ATTRIB_ARCH_AVX2\n"); if (arch & PLL_ATTRIB_PATTERN_TIP) printf("\tPLL_ATTRIB_PATTERN_TIP\n"); unsigned int states = atoi(argv[4]); unsigned const int * map = pll_map_nt; if (states == 20) { map = pll_map_aa; } char * seq = NULL; char * hdr = NULL; long seqlen; long hdrlen; long seqno; unsigned int max_alloc = 100; /* allocate arrays to store FASTA headers and sequences */ char ** headers = (char **)calloc(max_alloc, sizeof(char *)); char ** seqdata = (char **)calloc(max_alloc, sizeof(char *)); /* read FASTA sequences and make sure they are all of the same length */ int sites = -1; for (i = 0; pll_fasta_getnext(fp,&hdr,&hdrlen,&seq,&seqlen,&seqno); ++i) { if (i >= max_alloc) { max_alloc += 100; char ** tmpheaders = (char **)calloc(max_alloc, sizeof(char *)); char ** tmpseqdata = (char **)calloc(max_alloc, sizeof(char *)); memcpy(tmpheaders,headers,(max_alloc-100)*sizeof(char *)); memcpy(tmpseqdata,seqdata,(max_alloc-100)*sizeof(char *)); free(headers); free(seqdata); headers = tmpheaders; seqdata = tmpseqdata; } if (sites != -1 && sites != seqlen) fatal("FASTA file does not contain equal size sequences\n"); if (sites == -1) sites = seqlen; headers[i] = hdr; seqdata[i] = seq; } /* did we stop reading the file because we reached EOF? */ if (pll_errno != PLL_ERROR_FILE_EOF) { printf("errno %d %s\n", pll_errno, pll_errmsg); fatal("Error while reading file %s", argv[1]); } /* close FASTA file */ pll_fasta_close(fp); if (sites == -1) fatal("Unable to read alignment"); if (i <= 0) fatal("FASTA error"); tip_nodes_count = i; inner_nodes_count = tip_nodes_count - 2; nodes_count = inner_nodes_count + tip_nodes_count; branch_count = nodes_count - 1; printf("Number of tip/leaf nodes in tree: %d\n", tip_nodes_count); printf("Number of inner nodes in tree: %d\n", inner_nodes_count); printf("Total number of nodes in tree: %d\n", nodes_count); printf("Number of branches in tree: %d\n", branch_count); printf("Number of sites: %d\n", sites); unsigned int * weight = pll_compress_site_patterns(seqdata, map, tip_nodes_count, &sites); printf("Number of unique sites: %d\n", sites); /* create the PLL partition instance tip_nodes_count : the number of tip sequences we want to have inner_nodes_count : the number of CLV buffers to be allocated for inner nodes STATES : the number of states that our data have 1 : number of different substitution models (or eigen decomposition) to use concurrently (i.e. 4 for LG4) branch_count: number of probability matrices to be allocated RATE_CATS : number of rate categories we will use inner_nodes_count : how many scale buffers to use PLL_ATTRIB_ARCH_SSE : list of flags for hardware acceleration (not yet implemented) */ partition = pll_partition_create(tip_nodes_count, inner_nodes_count, states, (unsigned int)sites, 1, branch_count, RATE_CATS, inner_nodes_count, arch); /* set pattern weights and free the weights array */ pll_set_pattern_weights(partition,weight); free(weight); /* find sequences in hash table and link them with the corresponding taxa */ for (i = 0; i < tip_nodes_count; ++i) pll_set_tip_states(partition, i, map, seqdata[i]); unsigned int score; pll_parsimony_t * parsimony = pll_fastparsimony_init(partition); pll_utree_t * tree = pll_fastparsimony_stepwise(&parsimony, headers, &score,1,atoi(argv[2])); printf("Score: %u\n", score); /* select a random inner node */ long int r = random() % tree->inner_count; pll_unode_t * root = tree->nodes[tree->tip_count + r]; /* export the tree to newick format with the selected inner node as the root of the unrooted binary tree */ char * newick = pll_utree_export_newick(root,NULL); printf("%s\n", newick); free(newick); /* uncomment the following code to output an SVG file pll_svg_attrib_t * attr = pll_svg_attrib_create(); attr->width = 1920; pll_utree_export_svg(tree,tip_nodes_count,attr,"parsimony.svg"); pll_svg_attrib_destroy(attr); */ pll_parsimony_destroy(parsimony); /* destroy all structures allocated for the concrete PLL partition instance */ pll_partition_destroy(partition); /* we will no longer need the tree structure */ pll_utree_destroy(tree,NULL); /* ...neither the sequences and the headers as they are already present in the form of probabilities in the tip CLVs */ for(i = 0; i < tip_nodes_count; ++i) { free(seqdata[i]); free(headers[i]); } free(seqdata); free(headers); return (EXIT_SUCCESS); } libpll-0.3.1/examples/stepwise/target.mk000066400000000000000000000001451310701451700202700ustar00rootroot00000000000000stepwisedir = $(docdir)/examples/stepwise dist_stepwise_DATA = stepwise/stepwise.c stepwise/Makefile libpll-0.3.1/examples/unrooted/000077500000000000000000000000001310701451700164455ustar00rootroot00000000000000libpll-0.3.1/examples/unrooted/.gitignore000066400000000000000000000000111310701451700204250ustar00rootroot00000000000000unrooted libpll-0.3.1/examples/unrooted/Makefile000066400000000000000000000023261310701451700201100ustar00rootroot00000000000000# Copyright (C) 2015 Tomas Flouri # # This program is free software: you can redistribute it and/or modify # it under the terms of the GNU Affero General Public License as # published by the Free Software Foundation, either version 3 of the # License, or (at your option) any later version. # # This program is distributed in the hope that it will be useful, # but WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the # GNU Affero General Public License for more details. # # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # # Contact: Tomas Flouri , # Heidelberg Institute for Theoretical Studies, # Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany # Profiling #PROFILING=-g -pg PROFILING=-g # Compiler warnings WARN=-Wall -Wsign-compare CC = gcc CFLAGS = -Wall -g -O3 $(WARN) -std=c99 LINKFLAGS = -L. $(PROFILING) LIBS=-lpll -lm PROG=unrooted all: $(PROG) OBJS=unrooted.o $(PROG): $(OBJS) $(CC) $(LINKFLAGS) -o $@ $+ $(LIBS) $(LDFLAGS) %.o: %.c $(CC) $(CPPFLAGS) $(CFLAGS) -c -o $@ $< clean: rm -f *~ $(OBJS) gmon.out $(PROG) libpll-0.3.1/examples/unrooted/README.md000066400000000000000000000165311310701451700177320ustar00rootroot00000000000000# Unrooted tree example This examples evaluates the log-likelihood of the unrooted tree presented in the figure below, by creating a custom post-order traversal that drives the likelihood computation. ![unrooted tree](https://github.com/xflouris/assets/raw/master/libpll/images/unrooted.png) ## Explanation of the example The program first instantiates a partition using the function call ```C partition = pll_create_partition(4, 2, 4, 6, 1, 5, 4, 2, PLL_ATTRIB_ARCH_AVX); ``` The parameters of the function (in the order passed) indicate * the number of tip sequences that will be used for this partition (4), * the extra number of Conditional Likelihood Vectors (CLVs) that should be allocated apart from those created for the tip sequences (typically, number of tips minus two for unrooted trees) (2), * number of states in the dataset (for instance 4 for nucleotide datasets, 20 for aminoacid datasets) (4), * the length of the alignment, i.e. the number of sites at the tip sequences (6), * how many different substitution models we want to have at one time (1), * the number of probability matrices that should be allocated (typically 2 times the number of tip sequences minus 3 for unrooted trees) (5) , * number of discrete rate categories (rate heterogeneity) (4), * number of scale buffers to be allocated (2), * attributes that specify what kind of hardware acceleration should be used (PLL\_ATTRIB\_ARCH\_AVX). For a more detailed explanation of the function arguments refer to the [API Reference](https://github.com/xflouris/libpll/wiki/API-Reference#pll_create_partition). Model parameters are set with the function calls [`pll_set_frequencies(partition, 0, frequencies);`](https://github.com/xflouris/libpll/wiki/API-Reference#void-pll_set_frequencies) [`pll_set_subst_params(partition, 0, subst_params, 6);`](https://github.com/xflouris/libpll/wiki/API-Reference#void-pll_set_subst_params) `pll_set_category_rates(partition, rate_cats);` The CLVs at tips are set by calling, for example, [`pll_set_tip_states(partition, 0, pll_map_nt, "WAAAAB");`](https://github.com/xflouris/libpll/wiki/API-Reference#void-pll_set_tip_states) This function sets the sequence for tip 0 (first tip). Note that it is necessary to specify a map for converting the sequence to partials. The map is essentially a 256-long array of `unsigned int` values that map each ASCII character to a number. The set bits of the number indicate which CLV entries will be set to 1. For nucleotide data, the predefined map `pll_map_nt` may be used, which accounts for degenerate (ambiguous) base-calls as well. Also note that CLVs for tips are numbered from 0 to _n-1_, where _n_ is the number of tips. For inner node CLVs you may use any number starting from _n_ upto _n+x-1_, where _x_ is the second parameter of [`pll_create_partition(...)`](https://github.com/xflouris/libpll/wiki/API-Reference#pll_create_partition). Next, we compute the transition probability matrices for each unique branch length in the tree by calling the function ```C unsigned int params_indices[4] = {0,0,0,0}; pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 5); ``` which computes the probability matrices at indices `matrix_indices` from the corresponding branch lengths specified in `branch_lengths` and the corresponding rate matrices whose index is specified with `params_indices` (second parameter). The last argument indicates the size of the last two arrays. Note that the function will compute probability matrices for all available rate categories. For more information on this function check the [documentation](https://github.com/xflouris/libpll/wiki/Updating-transition-probability-matrices). The next step is to create a traversal descriptor for driving the likelihood computation. This is done by allocating a `pll_operation_t` structure which we fill with information on how to compute each CLV corresponding to an internal node. ```C operations[0].parent_clv_index = 4; operations[0].child1_clv_index = 0; operations[0].child2_clv_index = 1; operations[0].child1_matrix_index = 0; operations[0].child2_matrix_index = 1; operations[0].parent_scaler_index = 0; operations[0].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child2_scaler_index = PLL_SCALE_BUFFER_NONE; ``` `parent_clv_index` indicates which CLV we want to update/compute, using the CLVs specified by `child1_clv_index` and `child2_clv_index`. The probability matrices used for each child CLV is specified by `child1_matrix_index` and `child2_matrix_index`, respectively. Note that the node indices in the tree illustration directly correspond to the indices used in the example program. For the two tip nodes (child1 and child2) we use no scalers for maintaining numerical stability, and we use one scaler for the inner node with index 4. Note that, a scaler is an array of integer values which holds how many times each partial entry was scaled. Now we can use the created `pll_operation_t` structure to compute the CLVs by calling `pll_update_partials(partition, operations, 2);` where the last parameter (2) sets the number of operations to be carried in sequential order (0 to 1). Finally, we obtain the log-likelihood of the dataset by a call to ```C logl = pll_compute_edge_loglikelihood(partition, 4, 0, 5, 1, 4, params_indices, NULL); ``` where the parameters (in order of appearance) specify the * partition * index of one of the end-point nodes of the edge on which the log-likelihood will be computed * index of the scaler for the particular CLV * index of the other end-point node * index of the scaler for the other end-point node CLV * index of the probability matrix for that particular edge, * array of indices indicating the frequency array to use for each rate category. * array to store per-site log-likelihood values, or `NULL` otherwise. Before exiting, we dispose of the allocated memory by calling `pll_destroy_partition(partition);` ## Instructions to compile Before proceeding with the compilation, make sure that `pll.h` is accessible, by copying it to the current example directory, or modifying the line `#include "pll.h"` You will also need to make the shared object `libpll.so` accessible by either placing it in your system's library directory (typically `/lib` or `/usr/local/lib`), or by copying it to the current example directory. Now you may compile the example by running the included Makefile using `make` ## Instructions to run Make absolutely sure that the shared object `libpll.so` is accessible by either placing it in your system's library directory (typically `/lib` or `/usr/local/lib`). If it is not, you may copy it to a directory (for example $PWD), and run the command `export LD_LIBRARY_PATH=$PWD` Now, run the example by changing to the directory of the compiled file and typing: `./unrooted` libpll-0.3.1/examples/unrooted/target.mk000066400000000000000000000001701310701451700202620ustar00rootroot00000000000000unrooteddir = $(docdir)/examples/unrooted dist_unrooted_DATA = unrooted/unrooted.c unrooted/Makefile unrooted/README.md libpll-0.3.1/examples/unrooted/unrooted.c000066400000000000000000000206211310701451700204510ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" int main(int argc, char * argv[]) { unsigned int i; pll_partition_t * partition; pll_operation_t * operations; double alpha = 1.0; /* create the PLL partition instance */ partition = pll_partition_create(4, /* How many tip sequences do we have */ 2, /* How many extra CLV buffers (apart from the tip sequences) should we allocate */ 4, /* How many states do our data have */ 6, /* How long are the tip sequences (number of sites) */ 1, /* How many different substitution models (or eigen decompositions) do we want to use concurrently (i.e. 4 for LG4) */ 5, /* How many probability matrices should we allocate */ 4, /* Number of rate categories */ 2, /* How many scale buffers do we want */ PLL_ATTRIB_ARCH_AVX); /* various attributes */ /* initialize an array of two different branch lengths */ double branch_lengths[5] = { 0.2, 0.4, 0.3, 0.5, 0.6}; /* initialize an array of frequencies */ double frequencies[4] = { 0.17, 0.19, 0.25, 0.39 }; /* To be used together with branch_lengths to map branch lengths to probability matrices */ unsigned int matrix_indices[5] = { 0, 1, 2, 3, 4}; /* substitution rates for the GTR model */ double subst_params[6] = {1,1,1,1,1,1}; /* discretized category rates from a gamma distribution with alpha shape 1 */ double rate_cats[4]; pll_compute_gamma_cats(alpha, 4, rate_cats, PLL_GAMMA_RATES_MEAN); /* set frequencies */ pll_set_frequencies(partition, 0, frequencies); /* set substitution parameters */ pll_set_subst_params(partition, 0, subst_params); /* set rate categories */ pll_set_category_rates(partition, rate_cats); /* set the 5 tip CLVs, and use the pll_map_nt map for converting the sequences to CLVs */ pll_set_tip_states(partition, 0, pll_map_nt, "WAAAAB"); pll_set_tip_states(partition, 1, pll_map_nt, "CACACD"); pll_set_tip_states(partition, 2, pll_map_nt, "AGGACA"); pll_set_tip_states(partition, 3, pll_map_nt, "CGTAGT"); /* update five probability matrices using the rate matrix with index 0. The i-th matrix (i ranges from 0 to matrix_count - 1) is generated using branch length branch_lengths[i] and rate matrix (substitution rates + frequencies) params_indices[i], and can be refered to with index matrix_indices[i] */ unsigned int params_indices[4] = {0,0,0,0}; pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 5); /* output the two probability matrices (for each rate category) on screen */ for (i = 0; i < 5; ++i) { printf ("P-matrix for branch length %f\n", branch_lengths[i]); pll_show_pmatrix(partition, i, 7); printf ("\n"); } /* create an operations array for specifying the traversal descriptor when computing the CLVs */ operations = (pll_operation_t *)malloc(4 * sizeof(pll_operation_t)); operations[0].parent_clv_index = 4; operations[0].child1_clv_index = 0; operations[0].child2_clv_index = 1; operations[0].child1_matrix_index = 0; operations[0].child2_matrix_index = 1; operations[0].parent_scaler_index = 0; operations[0].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].parent_clv_index = 5; operations[1].child1_clv_index = 2; operations[1].child2_clv_index = 3; operations[1].child1_matrix_index = 2; operations[1].child2_matrix_index = 3; operations[1].parent_scaler_index = 1; operations[1].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child2_scaler_index = PLL_SCALE_BUFFER_NONE; /* use the operations array to compute 4 CLVs. Operations will be carried out starting from operation 0 to 3 */ pll_update_partials(partition, operations, 2); /* print out the CLVs at tip and inner nodes*/ printf ("Tip 0: "); pll_show_clv(partition,0,PLL_SCALE_BUFFER_NONE,7); printf ("Tip 1: "); pll_show_clv(partition,1,PLL_SCALE_BUFFER_NONE,7); printf ("Tip 2: "); pll_show_clv(partition,2,PLL_SCALE_BUFFER_NONE,7); printf ("Tip 3: "); pll_show_clv(partition,3,PLL_SCALE_BUFFER_NONE,7); printf ("CLV 4: "); pll_show_clv(partition,4,0,7); printf ("CLV 5: "); pll_show_clv(partition,5,1,7); /* compute the likelihood at the root of the rooted tree by specifying the CLV index of the root CLV and the index of the frequency vector to be used */ double logl = pll_compute_edge_loglikelihood(partition, 4, 0, 5, 1, 4, params_indices, NULL); printf("Log-L: %f\n", logl); /* What if we want to consider invariant sites? Let's first update the partition with information about which sites are invariant */ pll_update_invariant_sites(partition); /* Now let's set the log-likelihood proportion that invariant sites affect to 0.5 */ pll_update_invariant_sites_proportion(partition, 0, 0.5); /* we need to update the probability matrices after stating that we want to use invariant sites */ pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 5); /* recompute the CLVs using the same traversal */ pll_update_partials(partition, operations, 2); /* re-evaluate the log-likelihood */ logl = pll_compute_edge_loglikelihood(partition, 4, 0, 5, 1, 4, params_indices, NULL); printf("Log-L (Inv+Gamma 0.5): %f\n", logl); /* Let's assume now we want to use a proportion of 0.75 for invariants. Since tip states haven't changed, we should only update the proportion and then update the probability matrices */ pll_update_invariant_sites_proportion(partition, 0, 0.75); pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 5); /* recompute the CLVs using the same traversal */ pll_update_partials(partition, operations, 2); /* re-evaluate the log-likelihood */ logl = pll_compute_edge_loglikelihood(partition, 4, 0, 5, 1, 4, params_indices, NULL); printf("Log-L (Inv+Gamma 0.75): %f\n", logl); /* we may now free the operations structure */ free(operations); /* destroy all structures allocated for the concrete PLL partition instance */ pll_partition_destroy(partition); return (0); } libpll-0.3.1/m4/000077500000000000000000000000001310701451700133105ustar00rootroot00000000000000libpll-0.3.1/m4/ax_check_compile_flag.m4000066400000000000000000000064021310701451700200220ustar00rootroot00000000000000# =========================================================================== # http://www.gnu.org/software/autoconf-archive/ax_check_compile_flag.html # =========================================================================== # # SYNOPSIS # # AX_CHECK_COMPILE_FLAG(FLAG, [ACTION-SUCCESS], [ACTION-FAILURE], [EXTRA-FLAGS], [INPUT]) # # DESCRIPTION # # Check whether the given FLAG works with the current language's compiler # or gives an error. 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Execute an SSE instruction. If it raises SIGILL then OS doesn't support SSE based instructions */ void sig_handler(int signum){ exit(1); } int main(){ signal(SIGILL, sig_handler); /* SSE instruction xorps %xmm0,%xmm0 */ __asm__ __volatile__ (".byte 0x0f, 0x57, 0xc0"); return 0; }], ax_cv_have_sse_os_support_ext=yes, ax_cv_have_sse_os_support_ext=no, ax_cv_have_sse_os_support_ext=no) AC_LANG_POP([C]) fi ]) xgetbv_eax=0 if test "$((0x$ecx_cpuid1>>28&0x01))" = 1; then AX_GCC_X86_AVX_XGETBV(0x00000000) if test x"$ax_cv_gcc_x86_avx_xgetbv_0x00000000" != x"unknown"; then xgetbv_eax=`echo $ax_cv_gcc_x86_avx_xgetbv_0x00000000 | cut -d ":" -f 1` fi AC_CACHE_VAL([ax_cv_have_avx_os_support_ext], [ ax_cv_have_avx_os_support_ext=no if test "$((0x$ecx_cpuid1>>27&0x01))" = 1; then if test "$((0x$xgetbv_eax&0x6))" = 6; then ax_cv_have_avx_os_support_ext=yes fi fi ]) fi AC_CACHE_VAL([ax_cv_have_avx512_os_support_ext], [ ax_cv_have_avx512_os_support_ext=no if test "$ax_cv_have_avx_os_support_ext" = yes; then if test "$((0x$xgetbv_eax&0xe6))" = "$((0xe6))"; then ax_cv_have_avx512_os_support_ext=yes fi fi ]) for ac_instr_info dnl in "none;rdrnd;RDRND;ecx_cpuid1,30;-mrdrnd;HAVE_RDRND;CPUEXT_FLAGS" dnl "none;bmi1;BMI1;ebx_cpuid7,3;-mbmi;HAVE_BMI1;CPUEXT_FLAGS" dnl "none;bmi2;BMI2;ebx_cpuid7,8;-mbmi2;HAVE_BMI2;CPUEXT_FLAGS" dnl "none;adx;ADX;ebx_cpuid7,19;-madx;HAVE_ADX;CPUEXT_FLAGS" dnl "none;mpx;MPX;ebx_cpuid7,14;-mmpx;HAVE_MPX;CPUEXT_FLAGS" dnl "none;prefetchwt1;PREFETCHWT1;ecx_cpuid7,0;-mprefetchwt1;HAVE_PREFETCHWT1;CPUEXT_FLAGS" dnl "none;abm;ABM;ecx_cpuid80000001,5;-mabm;HAVE_ABM;CPUEXT_FLAGS" dnl "mmx;mmx;MMX;edx_cpuid1,23;-mmmx;HAVE_MMX;SIMD_FLAGS" dnl "sse;sse;SSE;edx_cpuid1,25;-msse;HAVE_SSE;SIMD_FLAGS" dnl "sse;sse2;SSE2;edx_cpuid1,26;-msse2;HAVE_SSE2;SIMD_FLAGS" dnl "sse;sse3;SSE3;ecx_cpuid1,1;-msse3;HAVE_SSE3;SIMD_FLAGS" dnl "sse;ssse3;SSSE3;ecx_cpuid1,9;-mssse3;HAVE_SSSE3;SIMD_FLAGS" dnl "sse;sse41;SSE4.1;ecx_cpuid1,19;-msse4.1;HAVE_SSE4_1;SIMD_FLAGS" dnl "sse;sse42;SSE4.2;ecx_cpuid1,20;-msse4.2;HAVE_SSE4_2;SIMD_FLAGS" dnl "sse;sse4a;SSE4a;ecx_cpuid80000001,6;-msse4a;HAVE_SSE4a;SIMD_FLAGS" dnl "sse;sha;SHA;ebx_cpuid7,29;-msha;HAVE_SHA;SIMD_FLAGS" dnl "sse;aes;AES;ecx_cpuid1,25;-maes;HAVE_AES;SIMD_FLAGS" dnl "avx;avx;AVX;ecx_cpuid1,28;-mavx;HAVE_AVX;SIMD_FLAGS" dnl "avx;fma3;FMA3;ecx_cpuid1,12;-mfma;HAVE_FMA3;SIMD_FLAGS" dnl "avx;fma4;FMA4;ecx_cpuid80000001,16;-mfma4;HAVE_FMA4;SIMD_FLAGS" dnl "avx;xop;XOP;ecx_cpuid80000001,11;-mxop;HAVE_XOP;SIMD_FLAGS" dnl "avx;avx2;AVX2;ebx_cpuid7,5;-mavx2;HAVE_AVX2;SIMD_FLAGS" dnl "avx512;avx512f;AVX512-F;ebx_cpuid7,16;-mavx512f;HAVE_AVX512_F;SIMD_FLAGS" dnl "avx512;avx512cd;AVX512-CD;ebx_cpuid7,28;-mavx512cd;HAVE_AVX512_CD;SIMD_FLAGS" dnl "avx512;avx512pf;AVX512-PF;ebx_cpuid7,26;-mavx512pf;HAVE_AVX512_PF;SIMD_FLAGS" dnl "avx512;avx512er;AVX512-ER;ebx_cpuid7,27;-mavx512er;HAVE_AVX512_ER;SIMD_FLAGS" dnl "avx512;avx512vl;AVX512-VL;ebx_cpuid7,31;-mavx512vl;HAVE_AVX512_VL;SIMD_FLAGS" dnl "avx512;avx512bw;AVX512-BW;ebx_cpuid7,30;-mavx512bw;HAVE_AVX512_BW;SIMD_FLAGS" dnl "avx512;avx512dq;AVX512-DQ;ebx_cpuid7,17;-mavx512dq;HAVE_AVX512_DQ;SIMD_FLAGS" dnl "avx512;avx512ifma;AVX512-IFMA;ebx_cpuid7,21;-mavx512ifma;HAVE_AVX512_IFMA;SIMD_FLAGS" dnl "avx512;avx512vbmi;AVX512-VBMI;ecx_cpuid7,1;-mavx512vbmi;HAVE_AVX512_VBMI;SIMD_FLAGS" dnl # do ac_instr_os_support=$(eval echo \$ax_cv_have_$(echo $ac_instr_info | cut -d ";" -f 1)_os_support_ext) ac_instr_acvar=$(echo $ac_instr_info | cut -d ";" -f 2) ac_instr_shortname=$(echo $ac_instr_info | cut -d ";" -f 3) ac_instr_chk_loc=$(echo $ac_instr_info | cut -d ";" -f 4) ac_instr_chk_reg=0x$(eval echo \$$(echo $ac_instr_chk_loc | cut -d "," -f 1)) ac_instr_chk_bit=$(echo $ac_instr_chk_loc | cut -d "," -f 2) ac_instr_compiler_flags=$(echo $ac_instr_info | cut -d ";" -f 5) ac_instr_have_define=$(echo $ac_instr_info | cut -d ";" -f 6) ac_instr_flag_type=$(echo $ac_instr_info | cut -d ";" -f 7) AC_CACHE_CHECK([whether ${ac_instr_shortname} is supported by the processor], [ax_cv_have_${ac_instr_acvar}_cpu_ext], [ eval ax_cv_have_${ac_instr_acvar}_cpu_ext=no if test "$((${ac_instr_chk_reg}>>${ac_instr_chk_bit}&0x01))" = 1 ; then eval ax_cv_have_${ac_instr_acvar}_cpu_ext=yes fi ]) if test x"$(eval echo \$ax_cv_have_${ac_instr_acvar}_cpu_ext)" = x"yes"; then AC_CACHE_CHECK([whether ${ac_instr_shortname} is supported by the processor and OS], [ax_cv_have_${ac_instr_acvar}_ext], [ eval ax_cv_have_${ac_instr_acvar}_ext=no if test x"${ac_instr_os_support}" = x"yes"; then eval ax_cv_have_${ac_instr_acvar}_ext=yes fi ]) if test "$(eval echo \$ax_cv_have_${ac_instr_acvar}_ext)" = yes; then AX_CHECK_COMPILE_FLAG(${ac_instr_compiler_flags}, eval ax_cv_support_${ac_instr_acvar}_ext=yes, eval ax_cv_support_${ac_instr_acvar}_ext=no) if test x"$(eval echo \$ax_cv_support_${ac_instr_acvar}_ext)" = x"yes"; then eval ${ac_instr_flag_type}=\"\$${ac_instr_flag_type} ${ac_instr_compiler_flags}\" AC_DEFINE_UNQUOTED([${ac_instr_have_define}]) else AC_MSG_WARN([Your processor and OS supports ${ac_instr_shortname} instructions but not your compiler, can you try another compiler?]) fi else if test x"${ac_instr_os_support}" = x"no"; then AC_CACHE_VAL(ax_cv_support_${ac_instr_acvar}_ext, eval ax_cv_support_${ac_instr_acvar}_ext=no) AC_MSG_WARN([Your processor supports ${ac_instr_shortname}, but your OS doesn't]) fi fi else AC_CACHE_VAL(ax_cv_have_${ac_instr_acvar}_ext, eval ax_cv_have_${ac_instr_acvar}_ext=no) AC_CACHE_VAL(ax_cv_support_${ac_instr_acvar}_ext, eval ax_cv_support_${ac_instr_acvar}_ext=no) fi done ;; esac AH_TEMPLATE([HAVE_RDRND],[Define to 1 to support Digital Random Number Generator]) AH_TEMPLATE([HAVE_BMI1],[Define to 1 to support Bit Manipulation Instruction Set 1]) AH_TEMPLATE([HAVE_BMI2],[Define to 1 to support Bit Manipulation Instruction Set 2]) AH_TEMPLATE([HAVE_ADX],[Define to 1 to support Multi-Precision Add-Carry Instruction Extensions]) AH_TEMPLATE([HAVE_MPX],[Define to 1 to support Memory Protection Extensions]) AH_TEMPLATE([HAVE_PREFETCHWT1],[Define to 1 to support Prefetch Vector Data Into Caches WT1]) AH_TEMPLATE([HAVE_ABM],[Define to 1 to support Advanced Bit Manipulation]) AH_TEMPLATE([HAVE_MMX],[Define to 1 to support Multimedia Extensions]) AH_TEMPLATE([HAVE_SSE],[Define to 1 to support Streaming SIMD Extensions]) AH_TEMPLATE([HAVE_SSE2],[Define to 1 to support Streaming SIMD Extensions]) AH_TEMPLATE([HAVE_SSE3],[Define to 1 to support Streaming SIMD Extensions 3]) AH_TEMPLATE([HAVE_SSSE3],[Define to 1 to support Supplemental Streaming SIMD Extensions 3]) AH_TEMPLATE([HAVE_SSE4_1],[Define to 1 to support Streaming SIMD Extensions 4.1]) AH_TEMPLATE([HAVE_SSE4_2],[Define to 1 to support Streaming SIMD Extensions 4.2]) AH_TEMPLATE([HAVE_SSE4a],[Define to 1 to support AMD Streaming SIMD Extensions 4a]) AH_TEMPLATE([HAVE_SHA],[Define to 1 to support Secure Hash Algorithm Extension]) AH_TEMPLATE([HAVE_AES],[Define to 1 to support Advanced Encryption Standard New Instruction Set (AES-NI)]) AH_TEMPLATE([HAVE_AVX],[Define to 1 to support Advanced Vector Extensions]) AH_TEMPLATE([HAVE_FMA3],[Define to 1 to support Fused Multiply-Add Extensions 3]) AH_TEMPLATE([HAVE_FMA4],[Define to 1 to support Fused Multiply-Add Extensions 4]) AH_TEMPLATE([HAVE_XOP],[Define to 1 to support eXtended Operations Extensions]) AH_TEMPLATE([HAVE_AVX2],[Define to 1 to support Advanced Vector Extensions 2]) AH_TEMPLATE([HAVE_AVX512_F],[Define to 1 to support AVX-512 Foundation Extensions]) AH_TEMPLATE([HAVE_AVX512_CD],[Define to 1 to support AVX-512 Conflict Detection Instructions]) AH_TEMPLATE([HAVE_AVX512_PF],[Define to 1 to support AVX-512 Conflict Prefetch Instructions]) AH_TEMPLATE([HAVE_AVX512_ER],[Define to 1 to support AVX-512 Exponential & Reciprocal Instructions]) AH_TEMPLATE([HAVE_AVX512_VL],[Define to 1 to support AVX-512 Vector Length Extensions]) AH_TEMPLATE([HAVE_AVX512_BW],[Define to 1 to support AVX-512 Byte and Word Instructions]) AH_TEMPLATE([HAVE_AVX512_DQ],[Define to 1 to support AVX-512 Doubleword and Quadword Instructions]) AH_TEMPLATE([HAVE_AVX512_IFMA],[Define to 1 to support AVX-512 Integer Fused Multiply Add Instructions]) AH_TEMPLATE([HAVE_AVX512_VBMI],[Define to 1 to support AVX-512 Vector Byte Manipulation Instructions]) AC_SUBST(SIMD_FLAGS) AC_SUBST(CPUEXT_FLAGS) ]) libpll-0.3.1/m4/ax_gcc_x86_avx_xgetbv.m4000066400000000000000000000064211310701451700177430ustar00rootroot00000000000000# =========================================================================== # http://www.gnu.org/software/autoconf-archive/ax_gcc_x86_avx_xgetbv.html # =========================================================================== # # SYNOPSIS # # AX_GCC_X86_AVX_XGETBV # # DESCRIPTION # # On later x86 processors with AVX SIMD support, with gcc or a compiler # that has a compatible syntax for inline assembly instructions, run a # small program that executes the xgetbv instruction with input OP. This # can be used to detect if the OS supports AVX instruction usage. # # On output, the values of the eax and edx registers are stored as # hexadecimal strings as "eax:edx" in the cache variable # ax_cv_gcc_x86_avx_xgetbv. # # If the xgetbv instruction fails (because you are running a # cross-compiler, or because you are not using gcc, or because you are on # a processor that doesn't have this instruction), # ax_cv_gcc_x86_avx_xgetbv_OP is set to the string "unknown". # # This macro mainly exists to be used in AX_EXT. # # LICENSE # # Copyright (c) 2013 Michael Petch # # This program is free software: you can redistribute it and/or modify it # under the terms of the GNU General Public License as published by the # Free Software Foundation, either version 3 of the License, or (at your # option) any later version. # # This program is distributed in the hope that it will be useful, but # WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU General # Public License for more details. # # You should have received a copy of the GNU General Public License along # with this program. If not, see . # # As a special exception, the respective Autoconf Macro's copyright owner # gives unlimited permission to copy, distribute and modify the configure # scripts that are the output of Autoconf when processing the Macro. You # need not follow the terms of the GNU General Public License when using # or distributing such scripts, even though portions of the text of the # Macro appear in them. The GNU General Public License (GPL) does govern # all other use of the material that constitutes the Autoconf Macro. # # This special exception to the GPL applies to versions of the Autoconf # Macro released by the Autoconf Archive. When you make and distribute a # modified version of the Autoconf Macro, you may extend this special # exception to the GPL to apply to your modified version as well. #serial 2 AC_DEFUN([AX_GCC_X86_AVX_XGETBV], [AC_REQUIRE([AC_PROG_CC]) AC_LANG_PUSH([C]) AC_CACHE_CHECK(for x86-AVX xgetbv $1 output, ax_cv_gcc_x86_avx_xgetbv_$1, [AC_RUN_IFELSE([AC_LANG_PROGRAM([#include ], [ int op = $1, eax, edx; FILE *f; /* Opcodes for xgetbv */ __asm__ __volatile__ (".byte 0x0f, 0x01, 0xd0" : "=a" (eax), "=d" (edx) : "c" (op)); f = fopen("conftest_xgetbv", "w"); if (!f) return 1; fprintf(f, "%x:%x\n", eax, edx); fclose(f); return 0; ])], [ax_cv_gcc_x86_avx_xgetbv_$1=`cat conftest_xgetbv`; rm -f conftest_xgetbv], [ax_cv_gcc_x86_avx_xgetbv_$1=unknown; rm -f conftest_xgetbv], [ax_cv_gcc_x86_avx_xgetbv_$1=unknown])]) AC_LANG_POP([C]) ]) libpll-0.3.1/m4/ax_gcc_x86_cpuid.m4000066400000000000000000000071651310701451700167000ustar00rootroot00000000000000# =========================================================================== # http://www.gnu.org/software/autoconf-archive/ax_gcc_x86_cpuid.html # =========================================================================== # # SYNOPSIS # # AX_GCC_X86_CPUID(OP) # AX_GCC_X86_CPUID_COUNT(OP, COUNT) # # DESCRIPTION # # On Pentium and later x86 processors, with gcc or a compiler that has a # compatible syntax for inline assembly instructions, run a small program # that executes the cpuid instruction with input OP. This can be used to # detect the CPU type. AX_GCC_X86_CPUID_COUNT takes an additional COUNT # parameter that gets passed into register ECX before calling cpuid. # # On output, the values of the eax, ebx, ecx, and edx registers are stored # as hexadecimal strings as "eax:ebx:ecx:edx" in the cache variable # ax_cv_gcc_x86_cpuid_OP. # # If the cpuid instruction fails (because you are running a # cross-compiler, or because you are not using gcc, or because you are on # a processor that doesn't have this instruction), ax_cv_gcc_x86_cpuid_OP # is set to the string "unknown". # # This macro mainly exists to be used in AX_GCC_ARCHFLAG. # # LICENSE # # Copyright (c) 2008 Steven G. Johnson # Copyright (c) 2008 Matteo Frigo # Copyright (c) 2015 Michael Petch # # This program is free software: you can redistribute it and/or modify it # under the terms of the GNU General Public License as published by the # Free Software Foundation, either version 3 of the License, or (at your # option) any later version. # # This program is distributed in the hope that it will be useful, but # WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU General # Public License for more details. # # You should have received a copy of the GNU General Public License along # with this program. If not, see . # # As a special exception, the respective Autoconf Macro's copyright owner # gives unlimited permission to copy, distribute and modify the configure # scripts that are the output of Autoconf when processing the Macro. You # need not follow the terms of the GNU General Public License when using # or distributing such scripts, even though portions of the text of the # Macro appear in them. The GNU General Public License (GPL) does govern # all other use of the material that constitutes the Autoconf Macro. # # This special exception to the GPL applies to versions of the Autoconf # Macro released by the Autoconf Archive. When you make and distribute a # modified version of the Autoconf Macro, you may extend this special # exception to the GPL to apply to your modified version as well. #serial 9 AC_DEFUN([AX_GCC_X86_CPUID], [AX_GCC_X86_CPUID_COUNT($1, 0) ]) AC_DEFUN([AX_GCC_X86_CPUID_COUNT], [AC_REQUIRE([AC_PROG_CC]) AC_LANG_PUSH([C]) AC_CACHE_CHECK(for x86 cpuid $1 output, ax_cv_gcc_x86_cpuid_$1, [AC_RUN_IFELSE([AC_LANG_PROGRAM([#include ], [ int op = $1, level = $2, eax, ebx, ecx, edx; FILE *f; __asm__ __volatile__ ("xchg %%ebx, %1\n" "cpuid\n" "xchg %%ebx, %1\n" : "=a" (eax), "=r" (ebx), "=c" (ecx), "=d" (edx) : "a" (op), "2" (level)); f = fopen("conftest_cpuid", "w"); if (!f) return 1; fprintf(f, "%x:%x:%x:%x\n", eax, ebx, ecx, edx); fclose(f); return 0; ])], [ax_cv_gcc_x86_cpuid_$1=`cat conftest_cpuid`; rm -f conftest_cpuid], [ax_cv_gcc_x86_cpuid_$1=unknown; rm -f conftest_cpuid], [ax_cv_gcc_x86_cpuid_$1=unknown])]) AC_LANG_POP([C]) ]) libpll-0.3.1/man/000077500000000000000000000000001310701451700135435ustar00rootroot00000000000000libpll-0.3.1/man/Makefile.am000066400000000000000000000006221310701451700155770ustar00rootroot00000000000000dist_man_MANS=libpll.3 if HAVE_PS2PDF doc_DATA = libpll_manual.pdf libpll_manual.pdf : libpll.3 TEMP=$$(mktemp temp.XXXXXXXX) ; \ if [ $$(uname) == "Darwin" ] ; then \ ${SED} -e 's/\\-/-/g' $< | \ iconv -f UTF-8 -t ISO-8859-1 > $$TEMP ; \ else \ ${SED} -e 's/\\-/-/g' $< > $$TEMP ; \ fi ; \ man -t ./$$TEMP | ps2pdf -sPAPERSIZE=a4 - $@ ; \ rm $$TEMP CLEANFILES=libpll_manual.pdf endif libpll-0.3.1/man/libpll.3000066400000000000000000000656521310701451700151230ustar00rootroot00000000000000.\" -*- coding: utf-8 -*- .\" ============================================================================ .TH libpll 3 "May 17, 2017" "libpll 0.3.1" "Library Functions Manual" .\" ============================================================================ .SH NAME libpll \(em Phylogenetic Likelihood Library .\" ============================================================================ .SH SYNOPSIS .\" left justified, ragged right .ad l Partition management .RS .BI "pll_partition_t * pll_partition_create(unsigned int " tips ", unsigned int\ " clv_buffers ", unsigned int " states ", unsigned int " sites ", unsigned int\ " rate_matrices ", unsigned int " prob_matrices ", unsigned int " rate_cats ",\ unsigned int " scale_buffers ", unsigned int " attributes ");" .PP .BI "void pll_partition_destroy(pll_partition_t * " partition ");" .PP .RE Partition parameters setup .RS .BI "int pll_set_tip_states(pll_partition_t * " partition ", unsigned int "\ tip_index ", const unsigned int * " map ", const char * " sequence ");" .PP .BI "int pll_set_tip_clv(pll_partition_t * " partition ", unsigned int "\ tip_index ", const double * " clv ");" .PP .BI "void pll_set_pattern_weights(pll_partition_t * " partition ", const\ unsigned int * " pattern_weights ");" .PP .BI "int pll_set_asc_bias_type(pll_partition_t * " partition ", int "\ asc_bias_type ");" .PP .BI "void pll_set_asc_state_weights(pll_partition_t * " partition ", const\ unsigned int * " state_weights ");" .PP .BI "void pll_set_subst_params(pll_partition_t * " partition ", unsigned int\ " params_index ", const double * " params ");" .PP .BI "void pll_set_frequencies(pll_partition_t * " partition ", unsigned int\ " params_index ", const double * " frequencies ");" .PP .BI "void pll_set_category_rates(pll_partition_t * " partition ", const double\ * " rates ");" .PP .BI "void pll_set_category_weights(pll_partition_t * " partition ", const\ double * " rate_weights ");" .PP .RE Transition probability matrices .RS .BI "int pll_update_prob_matrices(pll_partition_t * " partition ", const\ unsigned int * " params_index ", const unsigned int * " matrix_indices ",\ const double * " branch_lengths ", unsigned int " count ");" .PP .BI "int pll_update_eigen(pll_partition_t * " partition ", unsigned int "\ params_index ");" .PP .BI "void pll_show_pmatrix(pll_partition_t * " partition ", unsigned int "\ index ", unsigned int " float_precision ");" .PP .RE Invariant sites .RS .BI "unsigned int pll_count_invariant_sites(pll_partition_t * " partition ",\ unsigned int * " state_inv_count ");" .PP .BI "int pll_update_invariant_sites(pll_partition_t * " partition ");" .PP .BI "int pll_update_invariant_sites_proportion(pll_partition_t * " partition ",\ unsigned int " params_index ", double " prop_invar ");" .PP .RE Conditional probability vectors .RS .BI "void pll_update_partials(pll_partition_t * " partition ", const\ pll_operation_t * " operations ", unsigned int " count ");" .PP .BI "void pll_show_clv(pll_partition_t * " partition ", unsigned int "\ clv_index ", int " scaler_index ", unsigned int " float_precision ");" .PP .RE Evaluation of log-Likelihood .RS .BI "double pll_compute_root_loglikelihood(pll_partition_t * " partition ",\ unsigned int " clv_index ", int " scaler_index ", const unsigned int * "\ freqs_index ", double * "persite_lnl ");" .PP .BI "double pll_compute_edge_loglikelihood(pll_partition_t * " partition ",\ unsigned int " parent_clv_index ", int " parent_scaler_index ", unsigned int\ " child_clv_index ", int " child_scaler_index ", unsigned int " matrix_index\ ", const unsigned int * " freqs_index ", double * " persite_lnl ");" .PP .RE Likelihood function derivatives .RS .BI "int pll_update_sumtable(pll_partition_t * " partition ", unsigned int "\ parent_clv_index ", unsigned int " child_clv_index ", const unsigned int * "\ params_indices ", double * " sumtable ");" .PP .BI "int pll_compute_likelihood_derivatives(pll_partition_t * " partition ",\ int " parent_scaler_index ", int " child_scaler_index ", double "\ branch_length ", const unsigned int * " params_indices ", const double * "\ sumtable ", double * " d_f ", double * " dd_f ");" .PP .RE FASTA file handling .RS .BI "pll_fasta_t * pll_fasta_open(const char * " filename ", const unsigned\ int * " map ");" .PP .BI "int pll_fasta_getnext(pll_fasta_t * " fd ", char ** " head ", long * "\ head_len ", char ** " seq ", long * " seq_len ", long * " seqno ");" .PP .BI "void pll_fasta_close(pll_fasta_t * " fd ");" .PP .BI "long pll_fasta_getfilesize(pll_fasta_t * " fd ");" .PP .BI "long pll_fasta_getfilepos(pll_fasta_t * " fd ");" .PP .BI "int pll_fasta_rewind(pll_fasta_t * " fd ");" .PP .RE PHYLIP file handling .RS .BI "pll_msa_t * pll_phylip_parse_msa(const char * " filename ", unsigned int\ * " msa_count ");" .PP .BI "void pll_msa_destroy(pll_msa_t * " msa ");" .PP .RE Newick handling .RS .BI "pll_rtree_t * pll_rtree_parse_newick(const char * " filename ", unsigned\ int * " tip_count ");" .PP .BI "pll_utree_t * pll_utree_parse_newick(const char * " filename ", unsigned\ int * " tip_count ");" .PP .BI "pll_utree_t * pll_utree_parse_newick_string(char * " s ", unsigned int *\ " tip_count ");" .PP .RE Unrooted tree structure manipulation .RS .BI "void pll_utree_destroy(pll_utree_t * " root ");" .PP .BI "void pll_utree_show_ascii(pll_utree_t * " tree ", int " options ");" .PP .BI "char * pll_utree_export_newick(pll_utree_t * " root ");" .PP .BI "int pll_utree_traverse(pll_utree_t * " root ", int (*" cbtrav\ ")(pll_utree_t *), pll_utree_t ** " outbuffer ", unsigned int * " trav_size\ ");" .PP .BI "unsigned int pll_utree_query_tipnodes(pll_utree_t * " root ", pll_utree_t\ ** " node_list ");" .PP .BI "unsigned int pll_utree_query_innernodes(pll_utree_t * " root ",\ pll_utree_t ** " node_list ");" .PP .BI "void pll_utree_create_operations(pll_utree_t ** " trav_buffer ", unsigned\ int " trav_buffer_size ", double * " branches ", unsigned int * "\ pmatrix_indices ", pll_operation_t * " ops ", unsigned int * " matrix_count ",\ unsigned int * " ops_count ");" .PP .BI "int pll_utree_check_integrity(pll_utree_t * " root ");" .PP .BI "pll_utree_t * pll_utree_clone(pll_utree_t * " root ");" .PP .BI "pll_utree_t * pll_rtree_unroot(pll_rtree_t * " root ");" .PP .BI "int pll_utree_every(pll_utree_t * " node ", int (*" cb\ ")(pll_utree_t *));" .PP .RE Rooted tree structure manipulation .RS .BI "void pll_rtree_destroy(pll_rtree_t * " root ");" .PP .BI "void pll_rtree_show_ascii(pll_rtree_t * " tree ", int " options ");" .PP .BI "char * pll_rtree_export_newick(pll_rtree_t * " root ");" .PP .BI "int pll_rtree_traverse(pll_rtree_t * " root ", int (*"\ cbtrav ")(pll_rtree_t *), pll_rtree_t ** " outbuffer ", unsigned int * "\ trav_size ");" .PP .BI "unsigned int pll_rtree_query_tipnodes(pll_rtree_t * " root ",\ pll_rtree_t ** " node_list ");" .PP .BI "unsigned int pll_rtree_query_innernodes(pll_rtree_t * " root ",\ pll_rtree_t ** " node_list ");" .PP .BI "void pll_rtree_create_operations(pll_rtree_t ** " trav_buffer ",\ unsigned int " trav_buffer_size ", double * " branches ", unsigned int * "\ pmatrix_indices ", pll_operation_t * " ops ", unsigned int * " matrix_count\ ", unsigned int * " ops_count ");" .PP .BI "void pll_rtree_create_pars_buildops(pll_rtree_t ** " trav_buffer ",\ unsigned int " trav_buffer_size ", pll_pars_buildop_t * " ops ",\ unsigned int * " ops_count ");" .PP .BI "void pll_rtree_create_pars_recops(pll_rtree_t ** " trav_buffer ",\ unsigned int " trav_buffer_size ", pll_pars_recop_t * " ops ", unsigned int *\ " ops_count ");" .PP .RE Topological rearrangement moves .RS .BI "int pll_utree_spr(pll_utree_t * " p ", pll_utree_t * " r ",\ pll_utree_rb_t * " rb ", double * " branch_lengths ", unsigned int * "\ matrix_indices ");" .PP .BI "int pll_utree_spr_safe(pll_utree_t * " p ", pll_utree_t * " r ",\ pll_utree_rb_t * " rb ", double * " branch_lengths ", unsigned int * "\ matrix_indices ");" .PP .BI "int pll_utree_nni(pll_utree_t * " p ", int " type ", pll_utree_rb_t * "\ rb ");" .PP .BI "int pll_utree_rollback(pll_utree_rb_t * " rollback ",\ double * " branch_lengths ", unsigned int * " matrix_indices ");" .PP .RE Parsimony functions .RS .BI "int pll_set_parsimony_sequence(pll_parsimony_t * " pars ", unsigned int "\ tip_index ", const unsigned int * " map ", const char * " sequence ");" .PP .BI "pll_parsimony_t * pll_parsimony_create(unsigned int * " tips ", unsigned\ int " states ", unsigned int " sites ", double * " score_matrix ", unsigned\ int " score_buffers ", unsigned int " ancestral_buffers ");" .PP .BI "double pll_parsimony_build(pll_parsimony_t * " pars ", pll_pars_buildop_t\ * " operations ", unsigned int " count ");" .PP .BI "void pll_parsimony_reconstruct(pll_parsimony_t * " pars ", const unsigned\ int * " map ", pll_pars_recop_t * " operations ", unsigned int " count ");" .PP .BI "double pll_parsimony_score(pll_parsimony_t * " pars ", unsigned int "\ score_buffer_index ");" .PP .BI "void pll_parsimony_destroy(pll_parsimony_t * " pars ");" .PP .RE Auxiliary functions .RS .BI "int pll_compute_gamma_cats(double " alpha ", unsigned int " categories ",\ double * " output_rates ");" .PP .BI "void * pll_aligned_alloc(size_t " size ", size_t " alignment ");" .PP .BI "void pll_aligned_free(void * " ptr ");" .PP .BI "unsigned int * pll_compress_site_patterns(char ** " sequence ",\ const unsigned int * " map ", int " count ", int * " length ");" .PP .RE Core functions .RS .BI "void pll_core_create_lookup(unsigned int " states ", unsigned int "\ rate_cats ", double * " lookup ", const double * " left_matrix ",\ const double * " right_matrix ", unsigned int * " tipmap ", unsigned int "\ tipmap_size ", unsigned int " attrib ");" .PP .BI "void pll_core_update_partial_tt(unsigned int " states ", unsigned int "\ sites ", unsigned int " rate_cats ", double * " parent_clv ", unsigned int * "\ parent_scaler ", const unsigned char * " left_tipchars ", const unsigned char\ * " right_tipchars ", const unsigned int * " tipmap ", unsigned int "\ tipmap_size ", const double * " lookup ", unsigned int " attrib ");" .PP .BI "void pll_core_update_partial_ti(unsigned int " states ", unsigned int\ " sites ", unsigned int " rate_cats ", double * " parent_clv ", unsigned int *\ " parent_scaler ", const unsigned char * " left_tipchars ", const double * "\ right_clv ", const double * " left_matrix ", const double * " right_matrix ",\ const unsigned int * " right_scaler ", const unsigned int * " tipmap ",\ unsigned int " attrib ");" .PP .BI "void pll_core_update_partial_ii(unsigned int " states ", unsigned int "\ sites ", unsigned int " rate_cats ", double * " parent_clv ", unsigned int * "\ parent_scaler ", const double * " left_clv ", const double * " right_clv ",\ const double * " left_matrix ", const double * " right_matrix ", const\ unsigned int * " left_scaler ", const unsigned int * " right_scaler ", unsigned\ int " attrib ");" .PP .BI "int pll_core_update_sumtable_ti(unsigned int " states ", unsigned int "\ sites ", unsigned int " rate_cats ", const double * " parent_clv ", const\ unsigned char * " left_tipchars ", double ** " eigenvecs ", double ** "\ inv_eigenvecs ", double ** " freqs ", unsigned int * " tipmap ", double * "\ sumtable ", unsigned int " attrib ");" .PP .BI "int pll_core_likelihood_derivatives(unsigned int " states ", unsigned int"\ sites ", unsigned int " rate_cats ", const double * " rate_weights ", const\ unsigned int * " parent_scaler ", const unsigned int * " child_scaler ", const\ int * " invariant ", const unsigned int * " pattern_weights ", double "\ branch_length ", const double * " prop_invar ", double ** " freqs ", const\ double * " rates ", double ** " eigenvals ", const double * " sumtable ",\ double * " d_f ", double * " dd_f ", unsigned int " attrib ");" .PP .BI "double pll_core_edge_loglikelihood_ii(unsigned int " states ", unsigned\ int " sites ", unsigned int " rate_cats ", const double * " parent_clv ",\ const unsigned int * " parent_scaler ", const double * " child_clv ", const\ unsigned int * " child_scaler ", const double * " pmatrix ", double ** "\ frequencies ", const double * " rate_weights ", const unsigned int * "\ pattern_weights ", const double * " invar_proportion ", const int * "\ invar_indices ", const unsigned int * " freqs_indices ", double * "\ persite_lnl ", unsigned int " attrib ");" .PP .BI "double pll_core_edge_loglikelihood_ti(unsigned int " states ", unsigned\ int " sites ", unsigned int " rate_cats ", const double * " parent_clv ",\ const unsigned int * " parent_scaler ", const unsigned char * " tipchars ",\ const unsigned int * " tipmap ", const double * " pmatrix ", double ** "\ frequencies ", const double * " rate_weights ", const unsigned int * "\ pattern_weights ", const double * " invar_proportion ", const int * "\ invar_indices ", const unsigned int * " freqs_indices ", double * "\ persite_lnl ", unsigned int " attrib ");" .PP .BI "int pll_core_update_pmatrix(double * " pmatrix ", unsigned int " states ",\ double " rate ", double " prop_invar ", double " branch_length ", double * "\ eigenvals ", double * " eigenvecs ", double * " inv_eigenvecs ", unsigned int\ " attrib ");" .PP .RE .\" left and right justified (default) .ad b .\" ============================================================================ .SH DESCRIPTION \fBlibpll\fR is a library for phylogenetics. .PP .TP .BI "pll_partition_t * pll_partition_create(unsigned int " tips ", unsigned int\ " clv_buffers ", unsigned int " states ", unsigned int " sites ", unsigned int\ " rate_matrices ", unsigned int " prob_matrices ", unsigned int " rate_cats ",\ unsigned int " scale_buffers ", unsigned int " attributes ");" Creates a partition with either \fItips\fR character arrays or \fItips\fR CLV arrays (depending on \fIattributes\fR, see \fBPartition Attributes\fR), and, additionally, \fIclv_buffers\fR CLV vectors, for storing conditional probabilities at inner nodes. The partition structure is constructed for \fIstates\fR number of states (e.g. 4 for nucleotide and 20 for amino-acid data) and sufficient space is allocated to host an alignment of size \fIsites\fR*\fItips\fR. The number of rate matrices that can be used is given by \fIrate_matrices\fR. Additionally, the function allocates space for hosting \fIrate_matrices\fR arrays of substitution parameters, frequencies, and auxiliary eigen-decomposition arrays (transparent to the user). The parameter \fIprob_matrices\fR dictates the number of probability matrices for which space will be allocated. This parameter is typically set to the number of branches the tree has (e.g., 2n-3 for unrooted and 2n-2 for rooted, where n is the number of tips/leaves). libpll will automatically create space for \fIprob_matrices\fR*\fIrate_cats\fR, where \fIrate_cats\fR is the number of different rate categories. The array of probability matrices is indexed from 0 to \fIprob_matrices\fR-1. Each matrix entry consists of sufficient space to accommodate \fIrate_cats\fR matrices, which are stored consecutively in memory. Note that libpll will not allocate space for the different substitution matrices specified by \fIrate_matrices\fR. The user must indicate that to libpll by multiplying \fIprob_matrices\fR with the corresponding factor. Finally, \fIscale_buffers\fR sets the number of scaling buffers to be allocated, and attributes states the hardware acceleration options to be used (see \fBPartition Attributes\fR). The function returns a pointer to the allocated \fBpll_partition_t\fR structure. Note that, \fIrate_matrices\fR are used to address heterotachy, i.e. transition probability matrices computed from different rate matrices. For more information, see \fBUpdating transition probability matrices\fR. .PP .TP .BI "void pll_partition_destroy(pll_partition_t * " partition ");" Deallocates all data associated with the partition pointed by \fIpartition\fR. .PP .TP .BI "int pll_set_tip_states(pll_partition_t * " partition ", unsigned int "\ tip_index ", const unsigned int * " map ", const char * " sequence ");" Set the tip CLV (or tip character array) with index \fItip_index\fR of instance partition, according to the character sequence \fIsequence\fR and the conversion table \fImap\fR, which translates (or maps) characters to states. For an example see \fBSetting CLV vectors at tips from sequences and maps\fR. .PP .TP .BI "int pll_set_tip_clv(pll_partition_t * " partition ", unsigned int "\ tip_index ", const double * " clv ");" Set the tip CLV with index \fItip_index\fR of instance \fIpartition\fR, to the contents of the array \fIclv\fR. For an example see \fBSetting CLV vectors manually\fR. Note, this function cannot be used in conjuction with the \fBPLL_ATTRIB_PATTERN_TIP\fR (see \fBPartition Attributes\fR). .PP .TP .BI "void pll_set_subst_params(pll_partition_t * " partition ", unsigned int\ " params_index ", const double * " params ");" Sets the parameters for substitution model with index \fIparams_index\fR, where \fIparams_index\fR ranges from 0 to \fIrate_matrices\fR-1, as specified in the \fBpll_partition_create()\fR call. Array \fIparams\fR should contain exactly (\fIstates\fR*\fIstates\fR-\fIstates\fR)/2 parameters of type \fBdouble\fR. These values correspond to the upper triangle elements (above the main diagonal) of the rate matrix. .PP .TP .BI "void pll_set_frequencies(pll_partition_t * " partition ", unsigned int\ " params_index ", const double * " frequencies ");" Sets the base frequencies for the substitution model with index \fIparams_index\fR, where \fIparams_index\fR ranges from 0 to \fIrate_matrices\fR-1, as specified in the \fBpll_partition_create()\fR call. The array of base frequencies (frequencies) is copied into the instance. The order of bases in the array depends on the encoding used when converting tip sequences to CLV. For example, if the \fBpll_map_nt\fR map was used with the \fBpll_set_tip_states()\fR function to describe nucleotide data, then the order is A, C, G, T. However, this can be arbitrarily set by adjusting the provided map. .PP .TP .BI "void pll_set_pattern_weights(pll_partition_t * " partition ", const\ unsigned int * " pattern_weights ");" Sets the vector of pattern weights (\fIpattern_weights\fR) for partition. The function reads and copies the first \fIpartition\fR->sites elements of \fIpattern_weights\fR into \fIpartition\fR->pattern_weights. .PP .TP .BI "void pll_set_category_rates(pll_partition_t * " partition ", const double\ * " rates ");" Sets the rate categories for \fIpartition\fR. The function reads and copies the first \fIpartition\fR->rate_cats elements of array rates into \fIpartition\fR->rates. .PP .TP .BI "int pll_update_invariant_sites(pll_partition_t * " partition ");" Updates the invariant sites array \fIpartition\fR->invariant, according to the sequences in the partition. This function is implicitly called by \fBpll_update_invariant_sites_proportion()\fR when the specified proportion of invariant sites is greater than zero, but it must be explicitly called by the client code if the sequences change. .PP .TP .BI "int pll_update_invariant_sites_proportion(pll_partition_t * " partition ",\ unsigned int " params_index ", double " prop_invar ");" Updates the proportion of invariant sites for the \fIpartition\fR rate matrix with with index \fIparams_index\fR. Note that, this call will not implicitly update the transition probability matrices computed from the particular rate matrix, but must be done explicitly for example with a call to \fBpll_update_prob_matrices()\fR. .PP .TP .BI "int pll_update_prob_matrices(pll_partition_t * " partition ", const\ unsigned int * " params_index ", const unsigned int * " matrix_indices ",\ const double * " branch_lengths ", unsigned int " count ");" Computes the transition probability matrices specified by the \fIcount\fR indices in \fImatrix_indices\fR, for all rate categories. A matrix with index \fImatrix_indices\fR[i] will be computed using the branch length \fIbranch_lengths\fR[i]. To compute the matrix for rate category j, the function uses the rate matrix with index \fIparams_indices\fR[j]. Matrices are stored in \fIpartition\fR->pmatrix[\fImatrix_indices\fR[i]]. Note that, each such entry holds the matrices for all rate categories, stored consecutively in memory. .PP .TP .BI "int pll_update_eigen(pll_partition_t * " partition ", unsigned int "\ params_index ");" Updates the eigenvectors (\fIpartition\fR->eigenvecs[\fIparams_index\fR]), inverse eigenvectors (\fIpartition\fR->eigenvecs[\fIparams_index\fR]), and eigenvalues (\fIpartition\fR->eigenvals[\fIparams_index\fR]) using the substitution parameters (\fIpartition\fR->subst_params[\fIparams_index\fR]) and base frequencies (\fIpartition\fR->frequencies[\fIparams_index\fR]) specified by \fIparams_index\fR. .PP .TP .BI "void pll_show_pmatrix(pll_partition_t * " partition ", unsigned int "\ index ", unsigned int " float_precision ");" Prints the transition probability matrices for each rate category of \fIpartition\fR associated with \fIindex\fR to standard output. The floating point precision is dictated by \fIfloat_precision\fR. .PP .TP .BI "unsigned int pll_count_invariant_sites(pll_partition_t * " partition ",\ unsigned int * " state_inv_count ");" Returns the number of invariant sites in the sequence alignment from \fIpartition\fR. The array \fIstate_inv_count\fR must be of size \fIpartition\fR->states and is filled such that entry i contains the count of invariant sites for state i. .PP .TP .BI "int pll_update_invariant_sites(pll_partition_t * " partition ");" Updates the invariant sites array \fIpartition\fR->invariant, according to the sequences in the partition. This function is implicitly called by \fBpll_update_invariant_sites_proportion()\fR when the specified proportion of invariant sites is greater than zero, but it must be explicitly called by the client code if the sequences change. .PP .TP .BI "int pll_update_invariant_sites_proportion(pll_partition_t * " partition ",\ unsigned int " params_index ", double " prop_invar ");" Updates the proportion of invariant sites for the rate matrix of \fIpartition\fR with index \fIparams_index\fR. Note that, this call will not implicitly update the transition probability matrices computed from the particular rate matrix, but must be done explicitly for example with a call to \fBpll_update_prob_matrices()\fR. .PP .TP .BI "void pll_update_partials(pll_partition_t * " partition ", const\ pll_operation_t * " operations ", unsigned int " count ");" Updates the \fIcount\fR conditional probability vectors (CPV) defined by the entries of \fIoperations\fR, in the order they appear in the array. Each \fIoperations\fR entry describes one CPV from \fIpartition\fR. See also \fBpll_operation_t\fR. .PP .TP .BI "void pll_show_clv(pll_partition_t * " partition ", unsigned int "\ clv_index ", int " scaler_index ", unsigned int " float_precision ");" Prints to standard output the conditional probability vector for index \fIclv_index\fR from \fIpartition\fR, using the scale buffer with index \fIscaler_index\fR. If no scale buffer was used, then \fIscaler_index\fR must be passed the value \fBPLL_SCALE_BUFFER_NONE\fR. The floating precision (number of digits after decimal point) is dictated by \fIfloat_precision\fR. The output contains brackets, curly braces and round brackets to separate the values as sites, rate categories and states related, respectively. .PP .TP .BI "double pll_compute_root_loglikelihood(pll_partition_t * " partition ",\ unsigned int " clv_index ", int " scaler_index ", const unsigned int * "\ freqs_index ", double * "persite_lnl ");" Evaluates the log-likelihood of a rooted tree, for the vector of conditional probabilities (partials) with index \fIclv_index\fR, scale buffer with index \fIscaler_index\fR (or \fBPLL_SCALE_BUFFER_NONE\fR), and base frequencies arrays with indices \fIfreqs_index\fR (one per rate category). If \fIpersite_lnl\fR is not \fBNULL\fR, then it must be large enough to hold \fIpartition\fR->sites double-precision values, and will be filled with the per-site log-likelihoods. .PP .TP .BI "double pll_compute_edge_loglikelihood(pll_partition_t * " partition ",\ unsigned int " parent_clv_index ", int " parent_scaler_index ", unsigned int\ " child_clv_index ", int " child_scaler_index ", unsigned int " matrix_index\ ", const unsigned int * " freqs_index ", double * " persite_lnl ");" Evaluates the log-likelihood of an unrooted tree, by providing the conditional probability vectors (partials) for two nodes that share an edge with indices \fIparent_clv_index\fR resp. \fIchild_clv_index\fR, scale buffers with indices \fIparent_scaler_index\fR resp. \fIchild_clv_index\fR (or \fBPLL_SCALE_BUFFER_NONE\fR), the transition probability matrix with index \fImatrix_index\fR and base frequencies arrays with indices \fIfreqs_index\fR (one per rate category). If \fIpersite_lnl\fR is not \fBNULL\fR, then it must be large enough to hold \fIpartition\fR>sites` double-precision values, and will be filled with the per-site log-likelihoods. .PP .\" ============================================================================ .SH AVAILABILITY Source code and binaries are available at . .\" ============================================================================ .SH COPYRIGHT Copyright (C) 2015-2016, Tomas Flouri, Diego Darriba .PP All rights reserved. .PP Contact: Tomas Flouri , Scientific Computing, Heidelberg Insititute for Theoretical Studies, 69118 Heidelberg, Germany .PP This software is licensed under the terms of the GNU Affero General Public License version 3. .PP \fBGNU Affero General Public License version 3\fR .PP This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. .PP This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. .PP You should have received a copy of the GNU Affero General Public License along with this program. If not, see . .SH VERSION HISTORY New features and important modifications of \fBlibpll\fR (short lived or minor bug releases may not be mentioned): .RS .TP .BR v0.2.0\~ "released September 9th, 2016" First public release. .TP .BR v0.3.0\~ "released May 15th, 2017" Added faster vectorizations for 20-state and arbitrary-state models, unweighted parsimony functions, randomized stepwise addition, portable functions for parsing trees from C-strings, per-rate category scalers for preventing numberical underflows. Modified newick exporting function to accept callbacks for custom printing. Fixed derivatives computation, parsing of branch lengths, invariant sites computation, log-likelihood computation for cases where we have scaling and patterns, ascertainment bias computation, per-site log-likelihood computation, memory leaks. Added run-time detection of hardware. .TP .BR v0.3.1\~ "released May 17th, 2017" Correct updating of paddded eigen-decomposition arrays for models with a number of states not being a power of two. Added portable hardware detection for clang and GCC. .RE .LP libpll-0.3.1/src/000077500000000000000000000000001310701451700135575ustar00rootroot00000000000000libpll-0.3.1/src/Makefile.am000066400000000000000000000036271310701451700156230ustar00rootroot00000000000000lib_LTLIBRARIES=libpll.la AM_CFLAGS=-Wall -Wsign-compare -D_GNU_SOURCE -std=c99 -O3 -fPIC LIBPLLHEADERS=\ pll.h AM_YFLAGS = -d -p `${SED} -n 's/.*_\(.*\)/pll_\1_/p' <<<"$*"` AM_LFLAGS = -P `${SED} -n 's/.*_\(.*\)/pll_\1_/p' <<<"$*"` -o lex.yy.c libpll_la_SOURCES=\ fasta.c \ gamma.c \ likelihood.c \ list.c \ maps.c \ models.c \ pll.c \ output.c \ utree.c \ rtree.c \ derivatives.c \ partials.c \ compress.c \ utree_moves.c \ utree_svg.c \ parsimony.c \ core_derivatives.c \ core_partials.c \ core_pmatrix.c \ core_likelihood.c \ parse_utree.y \ parse_rtree.y \ lex_utree.l \ lex_rtree.l \ fast_parsimony.c \ stepwise.c \ random.c \ phylip.c \ hardware.c libpll_la_CFLAGS = $(AM_CFLAGS) # To allow cross-compilation, those SIMD flags will be used for the respective source files only AVX2FLAGS=-mfma -mavx2 AVXFLAGS=-mavx SSEFLAGS=-msse3 SIMD_KERNELS= if HAVE_AVX2 SIMD_KERNELS+=libsimd_avx2.la libsimd_avx2_la_CFLAGS=$(AM_CFLAGS) $(AVX2FLAGS) libsimd_avx2_la_SOURCES=\ core_partials_avx2.c \ core_derivatives_avx2.c \ core_pmatrix_avx2.c \ core_likelihood_avx2.c \ fast_parsimony_avx2.c endif if HAVE_AVX SIMD_KERNELS+=libsimd_avx.la libsimd_avx_la_CFLAGS=$(AM_CFLAGS) $(AVXFLAGS) libsimd_avx_la_SOURCES=\ core_partials_avx.c \ core_derivatives_avx.c \ core_pmatrix_avx.c \ core_likelihood_avx.c \ fast_parsimony_avx.c endif if HAVE_SSE3 SIMD_KERNELS+=libsimd_sse.la libsimd_sse_la_CFLAGS=$(AM_CFLAGS) $(SSEFLAGS) libsimd_sse_la_SOURCES=\ core_partials_sse.c \ core_derivatives_sse.c \ core_likelihood_sse.c \ core_pmatrix_sse.c \ fast_parsimony_sse.c endif libpll_la_LIBADD = $(SIMD_KERNELS) noinst_LTLIBRARIES = $(SIMD_KERNELS) # This is the version information for libtool and not the libpll version. For # more information see: # https://www.gnu.org/software/libtool/manual/html_node/Updating-version-info.html libpll_la_LDFLAGS = -version-info 0:0:0 pkgincludedir=$(includedir)/libpll pkginclude_HEADERS = pll.h libpll-0.3.1/src/compress.c000066400000000000000000000147411310701451700155650ustar00rootroot00000000000000/* Copyright (C) 2016 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Heidelberg Institute for Theoretical Studies, Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" static void vecswap(int i, int j, int n, char ** x) { while (n--) { PLL_SWAP(x[i],x[j]); ++i; ++j; } } static void ssort1(char ** x, int n, int depth) { int a,b,c,d,r,v; if (n <= 1) return; a = rand() % n; PLL_SWAP(x[0], x[a]); v = x[0][depth]; a = b = 1; c = d = n-1; while (1) { while (b <= c && (r = x[b][depth]-v) <= 0) { if (r == 0) { PLL_SWAP(x[a], x[b]); ++a; } ++b; } while (b <= c && (r = x[c][depth]-v) >= 0) { if (r == 0) { PLL_SWAP(x[c], x[d]); --d; } --c; } if (b > c) break; PLL_SWAP (x[b], x[c]); ++b; --c; } r = PLL_MIN(a,b-a); vecswap(0,b-r,r,x); r = PLL_MIN(d-c,n-d-1); vecswap(b,n-r,r,x); r = b-a; ssort1(x,r,depth); if (x[r][depth] != 0) ssort1 (x + r, a + n - d - 1, depth + 1); r = d - c; ssort1(x+n-r,r,depth); } static void remap_range(const unsigned int * map, unsigned char * charmap) { unsigned int oldmap[PLL_ASCII_SIZE]; unsigned int i,j; unsigned char k = 1; memcpy(oldmap, map, PLL_ASCII_SIZE * sizeof(unsigned int)); memset(charmap, 0, PLL_ASCII_SIZE * sizeof(unsigned char)); for (i = 0; i < PLL_ASCII_SIZE; ++i) if (oldmap[i]) { charmap[i] = k; for (j = i+1; j < PLL_ASCII_SIZE; ++j) if (oldmap[i] == oldmap[j]) { charmap[j] = k; oldmap[j] = 0; } ++k; } } static unsigned int findmax(const unsigned int * map) { int i; unsigned int max = 0; for (i = 0; i < PLL_ASCII_SIZE; ++i) if (map[i] > max) max = map[i]; return max; } static void encode(char ** sequence, const unsigned char * map, int count, int len) { int i,j; char * p; for (i = 0; i < count; ++i) { p = sequence[i]; j = len; while (j--) { *p = map[(int)(*p)]; ++p; } } } PLL_EXPORT unsigned int * pll_compress_site_patterns(char ** sequence, const unsigned int * map, int count, int * length) { int i,j; char * memptr; char ** column; unsigned int * weight; unsigned char charmap[PLL_ASCII_SIZE]; unsigned char inv_charmap[PLL_ASCII_SIZE]; /* check that at least one sequence is given */ if (!count) return NULL; /* a map must be given */ if (!map) return NULL; /* a zero can never be used as a state */ if (map[0]) return NULL; /* if map states are out of the BYTE range, remap */ if (findmax(map) >= PLL_ASCII_SIZE) { remap_range(map,charmap); } else { for (i = 0; i < PLL_ASCII_SIZE; ++i) charmap[i] = (unsigned char)(map[i]); } /* create inverse charmap to decode states back to characters when compression is finished */ for (i = 0; i < PLL_ASCII_SIZE; ++i) if (map[i]) inv_charmap[charmap[i]] = (unsigned char)i; /* encode sequences using charmap */ encode(sequence,charmap,count,*length); /* allocate memory for columns */ column = (char **)malloc((size_t)(*length)*sizeof(char *)); if (!column) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf (pll_errmsg, 200, "Cannot allocate space for matrix columns."); return NULL; } /* allocate memory for the alignment */ memptr = column[0] = (char *)malloc((size_t)((*length)+1) * (size_t)count * sizeof(char *)); if (!memptr) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf (pll_errmsg, 200, "Cannot allocate space for matrix data."); free(column); return NULL; } /* map memory to each column */ for (i = 1; i < *length; ++i) { column[i] = column[i-1] + (count+1); } /* allocate space for weight vector */ weight = (unsigned int *)malloc((size_t)(*length)*sizeof(unsigned int)); if (!weight) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Cannot allocate space for storing site weights."); free(column); free(memptr); return NULL; } /* split alignment into columns instead of rows */ for (i = 0; i < (*length); ++i) { for (j = 0; j < count; ++j) column[i][j] = sequence[j][i]; column[i][j] = 0; } /* sort the columns */ ssort1(column, *length, 0); /* we have at least one unique site with weight 1 (the first site) */ int compressed_length = 1; size_t ref = 0; weight[ref] = 1; /* find all unique columns and set their weights */ for (i = 1; i < *length; ++i) { if (strcmp(column[i],column[i-1])) { column[ref+1] = column[i]; ++ref; ++compressed_length; weight[ref] = 1; } else weight[ref]++; } /* copy the unique columns over the original sequences */ for (i = 0; i < compressed_length; ++i) for (j = 0; j < count; ++j) sequence[j][i] = column[i][j]; /* add terminating zero */ for (j = 0; j < count; ++j) sequence[j][compressed_length] = 0; /* deallocate memory */ free(memptr); free(column); /* adjust weight vector size to compressed length */ unsigned int * mem = (unsigned int *)malloc((size_t)compressed_length * sizeof(unsigned int)); if (mem) { /* copy weights */ for (i = 0; i < compressed_length; ++i) mem[i] = weight[i]; /* free and re-point */ free(weight); weight = mem; } /* update length */ *length = compressed_length; /* decode sequences using inv_charmap */ encode(sequence,inv_charmap,count,compressed_length); return weight; } libpll-0.3.1/src/core_derivatives.c000066400000000000000000000577021310701451700172730ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri, Diego Darriba This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include #include "pll.h" PLL_EXPORT int pll_core_update_sumtable_ti_4x4(unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned char * left_tipchars, const unsigned int * parent_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs, const unsigned int * tipmap, double * sumtable, unsigned int attrib) { unsigned int i, j, k, n; unsigned int tipstate; double lefterm = 0; double righterm = 0; double * sum = sumtable; const double * t_clvc = parent_clv; const double * t_eigenvecs; const double * t_inv_eigenvecs; const double * t_freqs; unsigned int states = 4; unsigned int min_scaler; unsigned int * rate_scalings = NULL; int per_rate_scaling = (attrib & PLL_ATTRIB_RATE_SCALERS) ? 1 : 0; /* powers of scale threshold for undoing the scaling */ double scale_minlh[PLL_SCALE_RATE_MAXDIFF]; if (per_rate_scaling) { rate_scalings = (unsigned int*) calloc(rate_cats, sizeof(unsigned int)); double scale_factor = 1.0; for (i = 0; i < PLL_SCALE_RATE_MAXDIFF; ++i) { scale_factor *= PLL_SCALE_THRESHOLD; scale_minlh[i] = scale_factor; } } /* build sumtable */ for (n = 0; n < sites; n++) { if (per_rate_scaling) { /* compute minimum per-rate scaler -> common per-site scaler */ min_scaler = UINT_MAX; for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = (parent_scaler) ? parent_scaler[n*rate_cats+i] : 0; if (rate_scalings[i] < min_scaler) min_scaler = rate_scalings[i]; } /* compute relative capped per-rate scalers */ for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = PLL_MIN(rate_scalings[i] - min_scaler, PLL_SCALE_RATE_MAXDIFF); } } for (i = 0; i < rate_cats; ++i) { t_eigenvecs = eigenvecs[i]; t_inv_eigenvecs = inv_eigenvecs[i]; t_freqs = freqs[i]; for (j = 0; j < states; ++j) { tipstate = (unsigned int) left_tipchars[n]; lefterm = 0; righterm = 0; for (k = 0; k < states; ++k) { lefterm += (tipstate & 1) * t_freqs[k] * t_inv_eigenvecs[k * states + j]; righterm += t_eigenvecs[j * states + k] * t_clvc[k]; tipstate >>= 1; } sum[j] = lefterm * righterm; if (rate_scalings && rate_scalings[i] > 0) sum[j] *= scale_minlh[rate_scalings[i]-1]; } t_clvc += states; sum += states; } } if (rate_scalings) free(rate_scalings); return PLL_SUCCESS; } PLL_EXPORT int pll_core_update_sumtable_ii(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const double * child_clv, const unsigned int * parent_scaler, const unsigned int * child_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs, double * sumtable, unsigned int attrib) { unsigned int i, j, k, n; double lefterm = 0; double righterm = 0; double * sum = sumtable; const double * t_clvp = parent_clv; const double * t_clvc = child_clv; const double * t_eigenvecs; const double * t_inv_eigenvecs; const double * t_freqs; unsigned int states_padded = states; #ifdef HAVE_SSE3 if (attrib & PLL_ATTRIB_ARCH_SSE && PLL_STAT(sse3_present)) { return pll_core_update_sumtable_ii_sse(states, sites, rate_cats, parent_clv, child_clv, parent_scaler, child_scaler, eigenvecs, inv_eigenvecs, freqs, sumtable, attrib); } #endif #ifdef HAVE_AVX if (attrib & PLL_ATTRIB_ARCH_AVX && PLL_STAT(avx_present)) { return pll_core_update_sumtable_ii_avx(states, sites, rate_cats, parent_clv, child_clv, parent_scaler, child_scaler, eigenvecs, inv_eigenvecs, freqs, sumtable, attrib); } #endif #ifdef HAVE_AVX2 if (attrib & PLL_ATTRIB_ARCH_AVX2 && PLL_STAT(avx2_present)) { return pll_core_update_sumtable_ii_avx2(states, sites, rate_cats, parent_clv, child_clv, parent_scaler, child_scaler, eigenvecs, inv_eigenvecs, freqs, sumtable, attrib); } #endif unsigned int min_scaler; unsigned int * rate_scalings = NULL; int per_rate_scaling = (attrib & PLL_ATTRIB_RATE_SCALERS) ? 1 : 0; /* powers of scale threshold for undoing the scaling */ double scale_minlh[PLL_SCALE_RATE_MAXDIFF]; if (per_rate_scaling) { rate_scalings = (unsigned int*) calloc(rate_cats, sizeof(unsigned int)); double scale_factor = 1.0; for (i = 0; i < PLL_SCALE_RATE_MAXDIFF; ++i) { scale_factor *= PLL_SCALE_THRESHOLD; scale_minlh[i] = scale_factor; } } /* build sumtable */ for (n = 0; n < sites; n++) { if (per_rate_scaling) { /* compute minimum per-rate scaler -> common per-site scaler */ min_scaler = UINT_MAX; for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = (parent_scaler) ? parent_scaler[n*rate_cats+i] : 0; rate_scalings[i] += (child_scaler) ? child_scaler[n*rate_cats+i] : 0; if (rate_scalings[i] < min_scaler) min_scaler = rate_scalings[i]; } /* compute relative capped per-rate scalers */ for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = PLL_MIN(rate_scalings[i] - min_scaler, PLL_SCALE_RATE_MAXDIFF); } } for (i = 0; i < rate_cats; ++i) { t_eigenvecs = eigenvecs[i]; t_inv_eigenvecs = inv_eigenvecs[i]; t_freqs = freqs[i]; for (j = 0; j < states; ++j) { lefterm = 0; righterm = 0; for (k = 0; k < states; ++k) { lefterm += t_clvp[k] * t_freqs[k] * t_inv_eigenvecs[k * states_padded + j]; righterm += t_eigenvecs[j * states_padded + k] * t_clvc[k]; } sum[j] = lefterm * righterm; if (rate_scalings && rate_scalings[i] > 0) sum[j] *= scale_minlh[rate_scalings[i]-1]; } t_clvc += states; t_clvp += states; sum += states; } } if (rate_scalings) free(rate_scalings); return PLL_SUCCESS; } PLL_EXPORT int pll_core_update_sumtable_ti(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned char * left_tipchars, const unsigned int * parent_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs, const unsigned int * tipmap, unsigned int tipmap_size, double * sumtable, unsigned int attrib) { unsigned int i, j, k, n; unsigned int tipstate; double lefterm = 0; double righterm = 0; double * sum = sumtable; const double * t_clvc = parent_clv; const double * t_eigenvecs; const double * t_inv_eigenvecs; const double * t_freqs; unsigned int states_padded = states; #ifdef HAVE_SSE3 if (attrib & PLL_ATTRIB_ARCH_SSE && PLL_STAT(sse3_present)) { return pll_core_update_sumtable_ti_sse(states, sites, rate_cats, parent_clv, left_tipchars, parent_scaler, eigenvecs, inv_eigenvecs, freqs, tipmap, sumtable, attrib); } #endif #ifdef HAVE_AVX if (attrib & PLL_ATTRIB_ARCH_AVX && PLL_STAT(avx_present)) { return pll_core_update_sumtable_ti_avx(states, sites, rate_cats, parent_clv, left_tipchars, parent_scaler, eigenvecs, inv_eigenvecs, freqs, tipmap, tipmap_size, sumtable, attrib); } #endif #ifdef HAVE_AVX2 if (attrib & PLL_ATTRIB_ARCH_AVX2 && PLL_STAT(avx2_present)) { return pll_core_update_sumtable_ti_avx2(states, sites, rate_cats, parent_clv, left_tipchars, parent_scaler, eigenvecs, inv_eigenvecs, freqs, tipmap, tipmap_size, sumtable, attrib); } #endif /* non-vectorized version, special case for 4 states */ if (states == 4) { return pll_core_update_sumtable_ti_4x4(sites, rate_cats, parent_clv, left_tipchars, parent_scaler, eigenvecs, inv_eigenvecs, freqs, tipmap, sumtable, attrib); } /* build sumtable: non-vectorized version, general case */ for (n = 0; n < sites; n++) { for (i = 0; i < rate_cats; ++i) { t_eigenvecs = eigenvecs[i]; t_inv_eigenvecs = inv_eigenvecs[i]; t_freqs = freqs[i]; for (j = 0; j < states; ++j) { tipstate = tipmap[(unsigned int)left_tipchars[n]]; lefterm = 0; righterm = 0; for (k = 0; k < states; ++k) { lefterm += (tipstate & 1) * t_freqs[k] * t_inv_eigenvecs[k * states_padded + j]; righterm += t_eigenvecs[j * states_padded + k] * t_clvc[k]; tipstate >>= 1; } sum[j] = lefterm * righterm; } t_clvc += states_padded; sum += states_padded; } } return PLL_SUCCESS; } static void core_site_likelihood_derivatives(unsigned int states, unsigned int states_padded, unsigned int rate_cats, const double * rate_weights, const int * invariant, const double * prop_invar, double * const * freqs, const double * sumtable, const double * diagptable, double * site_lk) { unsigned int i,j; double inv_site_lk = 0.0; double cat_sitelk[3]; const double *sum = sumtable; const double * diagp = diagptable; const double * t_freqs; double t_prop_invar; site_lk[0] = site_lk[1] = site_lk[2] = 0; for (i = 0; i < rate_cats; ++i) { t_freqs = freqs[i]; cat_sitelk[0] = cat_sitelk[1] = cat_sitelk[2] = 0; for (j = 0; j < states; ++j) { cat_sitelk[0] += sum[j] * diagp[0]; cat_sitelk[1] += sum[j] * diagp[1]; cat_sitelk[2] += sum[j] * diagp[2]; diagp += 4; } /* account for invariant sites */ t_prop_invar = prop_invar[i]; if (t_prop_invar > 0) { inv_site_lk = (invariant[0] == -1) ? 0 : t_freqs[invariant[0]] * t_prop_invar; cat_sitelk[0] = cat_sitelk[0] * (1. - t_prop_invar) + inv_site_lk; cat_sitelk[1] = cat_sitelk[1] * (1. - t_prop_invar); cat_sitelk[2] = cat_sitelk[2] * (1. - t_prop_invar); } site_lk[0] += cat_sitelk[0] * rate_weights[i]; site_lk[1] += cat_sitelk[1] * rate_weights[i]; site_lk[2] += cat_sitelk[2] * rate_weights[i]; sum += states_padded; } } PLL_EXPORT int pll_core_likelihood_derivatives(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * rate_weights, const unsigned int * parent_scaler, const unsigned int * child_scaler, const int * invariant, const unsigned int * pattern_weights, double branch_length, const double * prop_invar, double * const * freqs, const double * rates, double * const * eigenvals, const double * sumtable, double * d_f, double * dd_f, unsigned int attrib) { unsigned int n, i, j; unsigned int ef_sites; const double * sum; double deriv1, deriv2; double site_lk[3]; const double * t_eigenvals; double t_branch_length; unsigned int scale_factors; double *diagptable, *diagp; const int * invariant_ptr; double ki; unsigned int states_padded = states; /* For Stamatakis correction, the likelihood derivatives are computed in the usual way for the additional per-state sites. */ if ((attrib & PLL_ATTRIB_AB_MASK) == PLL_ATTRIB_AB_STAMATAKIS) { ef_sites = sites + states; } else { ef_sites = sites; } *d_f = 0.0; *dd_f = 0.0; diagptable = (double *) pll_aligned_alloc( rate_cats * states * 4 * sizeof(double), PLL_ALIGNMENT_AVX); if (!diagptable) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf (pll_errmsg, 200, "Cannot allocate memory for diagptable"); return PLL_FAILURE; } /* pre-compute the derivatives of the P matrix for all discrete GAMMA rates */ diagp = diagptable; for(i = 0; i < rate_cats; ++i) { t_eigenvals = eigenvals[i]; ki = rates[i]/(1.0 - prop_invar[i]); t_branch_length = branch_length; for(j = 0; j < states; ++j) { diagp[0] = exp(t_eigenvals[j] * ki * t_branch_length); diagp[1] = t_eigenvals[j] * ki * diagp[0]; diagp[2] = t_eigenvals[j] * ki * t_eigenvals[j] * ki * diagp[0]; diagp[3] = 0; diagp += 4; } } // SSE3 vectorization in missing as of now #ifdef HAVE_SSE3 if (attrib & PLL_ATTRIB_ARCH_SSE && PLL_STAT(sse3_present)) { states_padded = (states+1) & 0xFFFFFFFE; } #endif #ifdef HAVE_AVX2 if (attrib & PLL_ATTRIB_ARCH_AVX2 && PLL_STAT(avx2_present)) { states_padded = (states+3) & 0xFFFFFFFC; pll_core_likelihood_derivatives_avx2(states, states_padded, rate_cats, ef_sites, pattern_weights, rate_weights, invariant, prop_invar, freqs, sumtable, diagptable, d_f, dd_f); } else #endif #ifdef HAVE_AVX if (attrib & PLL_ATTRIB_ARCH_AVX && PLL_STAT(avx_present)) { states_padded = (states+3) & 0xFFFFFFFC; pll_core_likelihood_derivatives_avx(states, states_padded, rate_cats, ef_sites, pattern_weights, rate_weights, invariant, prop_invar, freqs, sumtable, diagptable, d_f, dd_f); } else #endif { sum = sumtable; invariant_ptr = invariant; for (n = 0; n < ef_sites; ++n) { core_site_likelihood_derivatives(states, states_padded, rate_cats, rate_weights, invariant_ptr, prop_invar, freqs, sum, diagptable, site_lk); invariant_ptr++; sum += rate_cats * states_padded; /* build derivatives */ deriv1 = (-site_lk[1] / site_lk[0]); deriv2 = (deriv1 * deriv1 - (site_lk[2] / site_lk[0])); *d_f += pattern_weights[n] * deriv1; *dd_f += pattern_weights[n] * deriv2; } } /* account for ascertainment bias correction */ if (attrib & PLL_ATTRIB_AB_MASK) { double asc_Lk[3] = {0.0, 0.0, 0.0}; unsigned int sum_w_inv = 0; double asc_scaling; int asc_bias_type = attrib & PLL_ATTRIB_AB_MASK; if (asc_bias_type != PLL_ATTRIB_AB_STAMATAKIS) { /* check that no additional sites have been evaluated */ assert(ef_sites == sites); sum = sumtable + sites * rate_cats * states_padded; for (n=0; n. Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include #include "pll.h" static int core_update_sumtable_ii_4x4_avx(unsigned int sites, unsigned int rate_cats, const double * clvp, const double * clvc, const unsigned int * parent_scaler, const unsigned int * child_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs, double *sumtable, unsigned int attrib) { unsigned int i, j, k, n; /* build sumtable */ double * sum = sumtable; const double * t_clvp = clvp; const double * t_clvc = clvc; double * t_freqs; unsigned int states = 4; unsigned int min_scaler = 0; unsigned int * rate_scalings = NULL; int per_rate_scaling = (attrib & PLL_ATTRIB_RATE_SCALERS) ? 1 : 0; /* powers of scale threshold for undoing the scaling */ __m256d v_scale_minlh[PLL_SCALE_RATE_MAXDIFF]; if (per_rate_scaling) { rate_scalings = (unsigned int*) calloc(rate_cats, sizeof(unsigned int)); double scale_factor = 1.0; for (i = 0; i < PLL_SCALE_RATE_MAXDIFF; ++i) { scale_factor *= PLL_SCALE_THRESHOLD; v_scale_minlh[i] = _mm256_set1_pd(scale_factor); } } /* transposed inv_eigenvecs */ double * tt_inv_eigenvecs = (double *) pll_aligned_alloc ( (states * states * rate_cats) * sizeof(double), PLL_ALIGNMENT_AVX); if (!tt_inv_eigenvecs) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf (pll_errmsg, 200, "Cannot allocate memory for tt_inv_eigenvecs"); return PLL_FAILURE; } for (i = 0; i < rate_cats; ++i) { t_freqs = freqs[i]; for (j = 0; j < states; ++j) for (k = 0; k < states; ++k) { tt_inv_eigenvecs[i * states * states + j * states + k] = inv_eigenvecs[i][k * states + j] * t_freqs[k]; } } /* vectorized loop from update_sumtable() */ for (n = 0; n < sites; n++) { /* compute per-rate scalers and obtain minimum value (within site) */ if (per_rate_scaling) { min_scaler = UINT_MAX; for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = (parent_scaler) ? parent_scaler[n*rate_cats+i] : 0; rate_scalings[i] += (child_scaler) ? child_scaler[n*rate_cats+i] : 0; if (rate_scalings[i] < min_scaler) min_scaler = rate_scalings[i]; } /* compute relative capped per-rate scalers */ for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = PLL_MIN(rate_scalings[i] - min_scaler, PLL_SCALE_RATE_MAXDIFF); } } const double * c_eigenvecs; const double * c_inv_eigenvecs = tt_inv_eigenvecs; for (i = 0; i < rate_cats; ++i) { c_eigenvecs = eigenvecs[i]; __m256d v_lefterm[4], v_righterm[4]; __m256d v_eigen; __m256d v_clvp, v_clvc; v_clvp = _mm256_load_pd (t_clvp); v_clvc = _mm256_load_pd (t_clvc); v_eigen = _mm256_load_pd (c_inv_eigenvecs); v_lefterm[0] = _mm256_mul_pd (v_eigen, v_clvp); v_eigen = _mm256_load_pd (c_eigenvecs); v_righterm[0] = _mm256_mul_pd (v_eigen, v_clvc); c_eigenvecs += 4; c_inv_eigenvecs += 4; v_eigen = _mm256_load_pd (c_inv_eigenvecs); v_lefterm[1] = _mm256_mul_pd (v_eigen, v_clvp); v_eigen = _mm256_load_pd (c_eigenvecs); v_righterm[1] = _mm256_mul_pd (v_eigen, v_clvc); c_eigenvecs += 4; c_inv_eigenvecs += 4; v_eigen = _mm256_load_pd (c_inv_eigenvecs); v_lefterm[2] = _mm256_mul_pd (v_eigen, v_clvp); v_eigen = _mm256_load_pd (c_eigenvecs); v_righterm[2] = _mm256_mul_pd (v_eigen, v_clvc); c_eigenvecs += 4; c_inv_eigenvecs += 4; v_eigen = _mm256_load_pd (c_inv_eigenvecs); v_lefterm[3] = _mm256_mul_pd (v_eigen, v_clvp); v_eigen = _mm256_load_pd (c_eigenvecs); v_righterm[3] = _mm256_mul_pd (v_eigen, v_clvc); c_eigenvecs += 4; c_inv_eigenvecs += 4; /* compute lefterm */ __m256d xmm0 = _mm256_unpackhi_pd (v_lefterm[0], v_lefterm[1]); __m256d xmm1 = _mm256_unpacklo_pd (v_lefterm[0], v_lefterm[1]); __m256d xmm2 = _mm256_unpackhi_pd (v_lefterm[2], v_lefterm[3]); __m256d xmm3 = _mm256_unpacklo_pd (v_lefterm[2], v_lefterm[3]); xmm0 = _mm256_add_pd (xmm0, xmm1); xmm1 = _mm256_add_pd (xmm2, xmm3); xmm2 = _mm256_permute2f128_pd (xmm0, xmm1, _MM_SHUFFLE(0, 2, 0, 1)); xmm3 = _mm256_blend_pd (xmm0, xmm1, 12); __m256d v_lefterm_sum = _mm256_add_pd (xmm2, xmm3); /* compute righterm */ xmm0 = _mm256_unpackhi_pd (v_righterm[0], v_righterm[1]); xmm1 = _mm256_unpacklo_pd (v_righterm[0], v_righterm[1]); xmm2 = _mm256_unpackhi_pd (v_righterm[2], v_righterm[3]); xmm3 = _mm256_unpacklo_pd (v_righterm[2], v_righterm[3]); xmm0 = _mm256_add_pd (xmm0, xmm1); xmm1 = _mm256_add_pd (xmm2, xmm3); xmm2 = _mm256_permute2f128_pd (xmm0, xmm1, _MM_SHUFFLE(0, 2, 0, 1)); xmm3 = _mm256_blend_pd (xmm0, xmm1, 12); __m256d v_righterm_sum = _mm256_add_pd (xmm2, xmm3); /* update sum */ __m256d v_sum = _mm256_mul_pd (v_lefterm_sum, v_righterm_sum); /* apply per-rate scalers */ if (rate_scalings && rate_scalings[i] > 0) { v_sum = _mm256_mul_pd(v_sum, v_scale_minlh[rate_scalings[i]-1]); } _mm256_store_pd (sum, v_sum); t_clvc += states; t_clvp += states; sum += states; } } pll_aligned_free (tt_inv_eigenvecs); if (rate_scalings) free(rate_scalings); return PLL_SUCCESS; } PLL_EXPORT int pll_core_update_sumtable_ii_avx(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * clvp, const double * clvc, const unsigned int * parent_scaler, const unsigned int * child_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs, double * sumtable, unsigned int attrib) { unsigned int i, j, k, n; /* build sumtable */ double * sum = sumtable; const double * t_clvp = clvp; const double * t_clvc = clvc; double * t_freqs; /* dedicated functions for 4x4 matrices */ if (states == 4) { return core_update_sumtable_ii_4x4_avx(sites, rate_cats, clvp, clvc, parent_scaler, child_scaler, eigenvecs, inv_eigenvecs, freqs, sumtable, attrib); } unsigned int states_padded = (states+3) & 0xFFFFFFFC; /* padded eigenvecs */ double * tt_eigenvecs = (double *) pll_aligned_alloc ( (states_padded * states_padded * rate_cats) * sizeof(double), PLL_ALIGNMENT_AVX); if (!tt_eigenvecs) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf (pll_errmsg, 200, "Cannot allocate memory for tt_eigenvecs"); return PLL_FAILURE; } /* transposed padded inv_eigenvecs */ double * tt_inv_eigenvecs = (double *) pll_aligned_alloc ( (states_padded * states_padded * rate_cats) * sizeof(double), PLL_ALIGNMENT_AVX); if (!tt_inv_eigenvecs) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf (pll_errmsg, 200, "Cannot allocate memory for tt_inv_eigenvecs"); return PLL_FAILURE; } memset(tt_eigenvecs, 0, (states_padded * states_padded * rate_cats) * sizeof(double)); memset(tt_inv_eigenvecs, 0, (states_padded * states_padded * rate_cats) * sizeof(double)); /* add padding to eigenvecs matrices and multiply with frequencies */ for (i = 0; i < rate_cats; ++i) { t_freqs = freqs[i]; for (j = 0; j < states; ++j) for (k = 0; k < states; ++k) { tt_inv_eigenvecs[i * states_padded * states_padded + j * states_padded + k] = inv_eigenvecs[i][k * states_padded + j] * t_freqs[k]; tt_eigenvecs[i * states_padded * states_padded + j * states_padded + k] = eigenvecs[i][j * states_padded + k]; } } /* vectorized loop from update_sumtable() */ for (n = 0; n < sites; n++) { const double * c_eigenvecs = tt_eigenvecs; const double * ct_inv_eigenvecs = tt_inv_eigenvecs; for (i = 0; i < rate_cats; ++i) { for (j = 0; j < states_padded; j += 4) { /* point to the four rows of the eigenvecs matrix */ const double * em0 = c_eigenvecs; const double * em1 = em0 + states_padded; const double * em2 = em1 + states_padded; const double * em3 = em2 + states_padded; c_eigenvecs += 4*states_padded; /* point to the four rows of the inv_eigenvecs matrix */ const double * im0 = ct_inv_eigenvecs; const double * im1 = im0 + states_padded; const double * im2 = im1 + states_padded; const double * im3 = im2 + states_padded; ct_inv_eigenvecs += 4*states_padded; __m256d v_lefterm0 = _mm256_setzero_pd (); __m256d v_righterm0 = _mm256_setzero_pd (); __m256d v_lefterm1 = _mm256_setzero_pd (); __m256d v_righterm1 = _mm256_setzero_pd (); __m256d v_lefterm2 = _mm256_setzero_pd (); __m256d v_righterm2 = _mm256_setzero_pd (); __m256d v_lefterm3 = _mm256_setzero_pd (); __m256d v_righterm3 = _mm256_setzero_pd (); __m256d v_eigen; __m256d v_clvp; __m256d v_clvc; for (k = 0; k < states_padded; k += 4) { v_clvp = _mm256_load_pd (t_clvp + k); v_clvc = _mm256_load_pd (t_clvc + k); /* row 0 */ v_eigen = _mm256_load_pd (im0 + k); v_lefterm0 = _mm256_add_pd (v_lefterm0, _mm256_mul_pd (v_eigen, v_clvp)); v_eigen = _mm256_load_pd (em0 + k); v_righterm0 = _mm256_add_pd (v_righterm0, _mm256_mul_pd (v_eigen, v_clvc)); /* row 1 */ v_eigen = _mm256_load_pd (im1 + k); v_lefterm1 = _mm256_add_pd (v_lefterm1, _mm256_mul_pd (v_eigen, v_clvp)); v_eigen = _mm256_load_pd (em1 + k); v_righterm1 = _mm256_add_pd (v_righterm1, _mm256_mul_pd (v_eigen, v_clvc)); /* row 2 */ v_eigen = _mm256_load_pd (im2 + k); v_lefterm2 = _mm256_add_pd (v_lefterm2, _mm256_mul_pd (v_eigen, v_clvp)); v_eigen = _mm256_load_pd (em2 + k); v_righterm2 = _mm256_add_pd (v_righterm2, _mm256_mul_pd (v_eigen, v_clvc)); /* row 3 */ v_eigen = _mm256_load_pd (im3 + k); v_lefterm3 = _mm256_add_pd (v_lefterm3, _mm256_mul_pd (v_eigen, v_clvp)); v_eigen = _mm256_load_pd (em3 + k); v_righterm3 = _mm256_add_pd (v_righterm3, _mm256_mul_pd (v_eigen, v_clvc)); } /* compute lefterm */ __m256d xmm0 = _mm256_unpackhi_pd (v_lefterm0, v_lefterm1); __m256d xmm1 = _mm256_unpacklo_pd (v_lefterm0, v_lefterm1); __m256d xmm2 = _mm256_unpackhi_pd (v_lefterm2, v_lefterm3); __m256d xmm3 = _mm256_unpacklo_pd (v_lefterm2, v_lefterm3); xmm0 = _mm256_add_pd (xmm0, xmm1); xmm1 = _mm256_add_pd (xmm2, xmm3); xmm2 = _mm256_permute2f128_pd (xmm0, xmm1, _MM_SHUFFLE(0, 2, 0, 1)); xmm3 = _mm256_blend_pd (xmm0, xmm1, 12); __m256d v_lefterm_sum = _mm256_add_pd (xmm2, xmm3); /* compute righterm */ xmm0 = _mm256_unpackhi_pd (v_righterm0, v_righterm1); xmm1 = _mm256_unpacklo_pd (v_righterm0, v_righterm1); xmm2 = _mm256_unpackhi_pd (v_righterm2, v_righterm3); xmm3 = _mm256_unpacklo_pd (v_righterm2, v_righterm3); xmm0 = _mm256_add_pd (xmm0, xmm1); xmm1 = _mm256_add_pd (xmm2, xmm3); xmm2 = _mm256_permute2f128_pd (xmm0, xmm1, _MM_SHUFFLE(0, 2, 0, 1)); xmm3 = _mm256_blend_pd (xmm0, xmm1, 12); __m256d v_righterm_sum = _mm256_add_pd (xmm2, xmm3); /* update sum */ __m256d v_prod = _mm256_mul_pd (v_lefterm_sum, v_righterm_sum); _mm256_store_pd (sum + j, v_prod); } t_clvc += states_padded; t_clvp += states_padded; sum += states_padded; } } pll_aligned_free (tt_inv_eigenvecs); pll_aligned_free (tt_eigenvecs); return PLL_SUCCESS; } static int core_update_sumtable_ti_4x4_avx(unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned char * left_tipchars, const unsigned int * parent_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs, double *sumtable, unsigned int attrib) { const unsigned int states = 4; unsigned int i, k, n; unsigned int tipstate; double * sum = sumtable; const double * t_clvc = parent_clv; const double * t_eigenvecs_trans; unsigned int min_scaler = 0; unsigned int * rate_scalings = NULL; int per_rate_scaling = (attrib & PLL_ATTRIB_RATE_SCALERS) ? 1 : 0; /* powers of scale threshold for undoing the scaling */ __m256d v_scale_minlh[PLL_SCALE_RATE_MAXDIFF]; if (per_rate_scaling) { rate_scalings = (unsigned int*) calloc(rate_cats, sizeof(unsigned int)); double scale_factor = 1.0; for (i = 0; i < PLL_SCALE_RATE_MAXDIFF; ++i) { scale_factor *= PLL_SCALE_THRESHOLD; v_scale_minlh[i] = _mm256_set1_pd(scale_factor); } } double * eigenvecs_trans = (double *) pll_aligned_alloc ( (states * states * rate_cats) * sizeof(double), PLL_ALIGNMENT_AVX); double * precomp_left = (double *) pll_aligned_alloc ( (16 * states * rate_cats) * sizeof(double), PLL_ALIGNMENT_AVX); if (!eigenvecs_trans || !precomp_left) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf (pll_errmsg, 200, "Cannot allocate memory for tt_inv_eigenvecs"); return PLL_FAILURE; } /* transpose eigenvecs matrix -> for efficient vectorization */ __m256d xmm0,xmm1,xmm2,xmm3,xmm4,xmm5,xmm6,xmm7; double * evecs; double * transev = eigenvecs_trans; for (i = 0; i < rate_cats; ++i) { evecs = eigenvecs[i]; /* load each row of the matrix */ xmm0 = _mm256_load_pd(evecs+0); xmm1 = _mm256_load_pd(evecs+4); xmm2 = _mm256_load_pd(evecs+8); xmm3 = _mm256_load_pd(evecs+12); /* transpose eigenvectors */ xmm4 = _mm256_unpacklo_pd(xmm0,xmm1); xmm5 = _mm256_unpackhi_pd(xmm0,xmm1); xmm6 = _mm256_unpacklo_pd(xmm2,xmm3); xmm7 = _mm256_unpackhi_pd(xmm2,xmm3); xmm0 = _mm256_permute2f128_pd(xmm4,xmm6,_MM_SHUFFLE(0,2,0,0)); xmm1 = _mm256_permute2f128_pd(xmm5,xmm7,_MM_SHUFFLE(0,2,0,0)); xmm2 = _mm256_permute2f128_pd(xmm4,xmm6,_MM_SHUFFLE(0,3,0,1)); xmm3 = _mm256_permute2f128_pd(xmm5,xmm7,_MM_SHUFFLE(0,3,0,1)); _mm256_store_pd(transev+0, xmm0); _mm256_store_pd(transev+4, xmm1); _mm256_store_pd(transev+8, xmm2); _mm256_store_pd(transev+12, xmm3); transev += 16; } memset(precomp_left, 0, 16 * states * rate_cats * sizeof(double)); double * t_precomp = precomp_left + states * rate_cats; /* precompute left terms for all 15 DNA states (incl. ambiguities) */ for (n = 1; n < 16; ++n) { for (i = 0; i < rate_cats; ++i) { __m256d v_lefterm = _mm256_setzero_pd(); for (k = 0; k < states; ++k) { if ((n >> k) & 1) { __m256d v_freqs = _mm256_set1_pd(freqs[i][k]); __m256d v_eigen = _mm256_load_pd(inv_eigenvecs[i] + k*states); v_lefterm = _mm256_add_pd(v_lefterm, _mm256_mul_pd(v_eigen, v_freqs)); } } _mm256_store_pd(t_precomp, v_lefterm); t_precomp += 4; } } /* build sumtable */ for (n = 0; n < sites; n++) { /* compute per-rate scalers and obtain minimum value (within site) */ if (per_rate_scaling) { min_scaler = UINT_MAX; for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = (parent_scaler) ? parent_scaler[n*rate_cats+i] : 0; if (rate_scalings[i] < min_scaler) min_scaler = rate_scalings[i]; } /* compute relative capped per-rate scalers */ for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = PLL_MIN(rate_scalings[i] - min_scaler, PLL_SCALE_RATE_MAXDIFF); } } tipstate = (unsigned int) left_tipchars[n]; /* set pointer to the precomputed lefterm values for the current tipstate */ t_precomp = precomp_left + tipstate * rate_cats * states; t_eigenvecs_trans = eigenvecs_trans; for (i = 0; i < rate_cats; ++i) { __m256d v_lefterm = _mm256_load_pd(t_precomp); __m256d v_righterm = _mm256_setzero_pd(); for (k = 0; k < states; ++k) { __m256d v_clvc = _mm256_set1_pd(t_clvc[k]); __m256d v_eigen = _mm256_load_pd(t_eigenvecs_trans + k*states); v_righterm = _mm256_add_pd(v_righterm, _mm256_mul_pd(v_eigen, v_clvc)); } __m256d v_sum = _mm256_mul_pd(v_lefterm, v_righterm); /* apply per-rate scalers */ if (rate_scalings && rate_scalings[i] > 0) { v_sum = _mm256_mul_pd(v_sum, v_scale_minlh[rate_scalings[i]-1]); } _mm256_store_pd(sum, v_sum); t_eigenvecs_trans += states * states; t_precomp += states; t_clvc += states; sum += states; } } pll_aligned_free(eigenvecs_trans); pll_aligned_free(precomp_left); if (rate_scalings) free(rate_scalings); return PLL_SUCCESS; } PLL_EXPORT int pll_core_update_sumtable_ti_avx(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned char * left_tipchars, const unsigned int * parent_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs, const unsigned int * tipmap, unsigned int tipmap_size, double * sumtable, unsigned int attrib) { if (states == 4) { return core_update_sumtable_ti_4x4_avx(sites, rate_cats, parent_clv, left_tipchars, parent_scaler, eigenvecs, inv_eigenvecs, freqs, sumtable, attrib); } unsigned int states_padded = (states+3) & 0xFFFFFFFC; unsigned int span = states_padded * rate_cats; unsigned int maxstates = tipmap_size; unsigned int i, j, k, n; unsigned int tipstate; double * sum = sumtable; const double * t_clvc = parent_clv; const double * t_eigenvecs_padded; double * eigenvecs_padded = (double *) pll_aligned_alloc ( (states_padded * states_padded * rate_cats) * sizeof(double), PLL_ALIGNMENT_AVX); double * precomp_left = (double *) pll_aligned_alloc ( (maxstates * states_padded * rate_cats) * sizeof(double), PLL_ALIGNMENT_AVX); if (!eigenvecs_padded || !precomp_left) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf (pll_errmsg, 200, "Cannot allocate memory for tt_inv_eigenvecs"); return PLL_FAILURE; } /* add padding to eigenvecs matrix -> for efficient vectorization */ for (i = 0; i < rate_cats; ++i) { for (j = 0; j < states_padded; ++j) for (k = 0; k < states_padded; ++k) { eigenvecs_padded[i*states_padded*states_padded + j*states_padded + k] = (j < states && k < states) ? eigenvecs[i][j*states_padded + k] : 0.; } } /* precompute left terms since they are the same for every site */ double * t_precomp = precomp_left; for (n = 0; n < maxstates; ++n) { unsigned int state = tipmap ? tipmap[n] : n; int ss = __builtin_popcount(state) == 1 ? __builtin_ctz(state) : -1; for (i = 0; i < rate_cats; ++i) { for (j = 0; j < states_padded; j += 4) { __m256d v_lefterm; if (ss != -1) { /* special case for non-ambiguous state */ __m256d v_freqs = _mm256_set1_pd(freqs[i][ss]); __m256d v_eigen = _mm256_load_pd(inv_eigenvecs[i] + ss*states_padded + j); v_lefterm = _mm256_mul_pd(v_eigen, v_freqs); } else { v_lefterm = _mm256_setzero_pd(); for (k = 0; k < states; ++k) { if ((state>>k) & 1) { __m256d v_freqs = _mm256_set1_pd(freqs[i][k]); __m256d v_eigen = _mm256_load_pd(inv_eigenvecs[i] + k*states_padded + j); v_lefterm = _mm256_add_pd(v_lefterm, _mm256_mul_pd(v_eigen, v_freqs)); } } } _mm256_store_pd(t_precomp, v_lefterm); t_precomp += 4; } } } /* build sumtable */ for (n = 0; n < sites; n++) { tipstate = (unsigned int) left_tipchars[n]; unsigned int loffset = tipstate * span; t_eigenvecs_padded = eigenvecs_padded; t_precomp = precomp_left + loffset; for (i = 0; i < rate_cats; ++i) { for (j = 0; j < states_padded; j += 4) { /* point to the four rows of the eigenvec matrix */ const double * em0 = t_eigenvecs_padded; const double * em1 = em0 + states_padded; const double * em2 = em1 + states_padded; const double * em3 = em2 + states_padded; t_eigenvecs_padded += 4*states_padded; __m256d v_righterm0 = _mm256_setzero_pd(); __m256d v_righterm1 = _mm256_setzero_pd(); __m256d v_righterm2 = _mm256_setzero_pd(); __m256d v_righterm3 = _mm256_setzero_pd(); for (k = 0; k < states_padded; k += 4) { /* load 4 entries of CLV */ __m256d v_clvc = _mm256_load_pd(t_clvc + k); /* row 0 */ __m256d v_eigen = _mm256_load_pd(em0 + k); v_righterm0 = _mm256_add_pd(v_righterm0, _mm256_mul_pd(v_eigen, v_clvc)); /* row 1 */ v_eigen = _mm256_load_pd(em1 + k); v_righterm1 = _mm256_add_pd(v_righterm1, _mm256_mul_pd(v_eigen, v_clvc)); /* row 2 */ v_eigen = _mm256_load_pd(em2 + k); v_righterm2 = _mm256_add_pd(v_righterm2, _mm256_mul_pd(v_eigen, v_clvc)); /* row 3 */ v_eigen = _mm256_load_pd(em3 + k); v_righterm3 = _mm256_add_pd(v_righterm3, _mm256_mul_pd(v_eigen, v_clvc)); } /* reduce righterm */ __m256d xmm0, xmm1, xmm2, xmm3; xmm0 = _mm256_unpackhi_pd(v_righterm0,v_righterm1); xmm1 = _mm256_unpacklo_pd(v_righterm0,v_righterm1); xmm2 = _mm256_unpackhi_pd(v_righterm2,v_righterm3); xmm3 = _mm256_unpacklo_pd(v_righterm2,v_righterm3); xmm0 = _mm256_add_pd(xmm0,xmm1); xmm1 = _mm256_add_pd(xmm2,xmm3); xmm2 = _mm256_permute2f128_pd(xmm0,xmm1, _MM_SHUFFLE(0,2,0,1)); xmm3 = _mm256_blend_pd(xmm0,xmm1,12); __m256d v_righterm = _mm256_add_pd(xmm2,xmm3); __m256d v_lefterm = _mm256_load_pd(t_precomp + j); __m256d v_sum = _mm256_mul_pd(v_lefterm, v_righterm); _mm256_store_pd(sum + j, v_sum); } t_clvc += states_padded; t_precomp += states_padded; sum += states_padded; } } pll_aligned_free(eigenvecs_padded); pll_aligned_free(precomp_left); return PLL_SUCCESS; } PLL_EXPORT int pll_core_likelihood_derivatives_avx(unsigned int states, unsigned int states_padded, unsigned int rate_cats, unsigned int ef_sites, const unsigned int * pattern_weights, const double * rate_weights, const int * invariant, const double * prop_invar, double * const * freqs, const double * sumtable, const double * diagptable, double * d_f, double * dd_f) { unsigned int i,j,k,n; unsigned int span_padded = rate_cats * states_padded; double * t_diagp = NULL; const double * diagp_start = NULL; double * invar_lk = NULL; /* check for special cases in which we can save some computation later on */ int use_pinv = 0; int eq_weights = 1; for (i = 0; i < rate_cats; ++i) { /* check if proportion of invariant site is used */ use_pinv |= (prop_invar[i] > 0); /* check if rate weights are all equal (e.g. GAMMA) */ eq_weights &= (rate_weights[i] == rate_weights[0]); } if (use_pinv) { invar_lk = (double *) pll_aligned_alloc(rate_cats * states * sizeof(double), PLL_ALIGNMENT_AVX); if (!invar_lk) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } /* pre-compute invariant site likelihoods*/ for(i = 0; i < states; ++i) { for(j = 0; j < rate_cats; ++j) { invar_lk[i * rate_cats + j] = freqs[j][i] * prop_invar[j]; } } } if (states == 4) { diagp_start = diagptable; } else { t_diagp = (double *) pll_aligned_alloc( 3 * span_padded * sizeof(double), PLL_ALIGNMENT_AVX); if (!t_diagp) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } memset(t_diagp, 0, 3 * span_padded * sizeof(double)); /* transpose diagptable */ for(i = 0; i < rate_cats; ++i) { for(j = 0; j < states; ++j) { for(k = 0; k < 3; ++k) { t_diagp[i * states_padded * 3 + k * states_padded + j] = diagptable[i * states * 4 + j * 4 + k]; } } } diagp_start = t_diagp; } /* here we will temporary store per-site LH, 1st and 2nd derivatives */ double site_lk[16] __attribute__( ( aligned ( PLL_ALIGNMENT_AVX ) ) ) ; /* vectors for accumulating 1st and 2nd derivatives */ __m256d v_df = _mm256_setzero_pd (); __m256d v_ddf = _mm256_setzero_pd (); __m256d v_all1 = _mm256_set1_pd(1.); const double *sum = sumtable; const int * invariant_ptr = invariant; unsigned int offset = 0; for (n = 0; n < ef_sites; ++n) { const double * diagp = diagp_start; __m256d v_sitelk = _mm256_setzero_pd (); for (i = 0; i < rate_cats; ++i) { __m256d v_cat_sitelk = _mm256_setzero_pd (); if (states == 4) { /* use unrolled loop */ __m256d v_diagp = _mm256_load_pd(diagp); __m256d v_sum = _mm256_set1_pd(sum[0]); v_cat_sitelk = _mm256_add_pd (v_cat_sitelk, _mm256_mul_pd(v_sum, v_diagp)); v_diagp = _mm256_load_pd(diagp + 4); v_sum = _mm256_set1_pd(sum[1]); v_cat_sitelk = _mm256_add_pd (v_cat_sitelk, _mm256_mul_pd(v_sum, v_diagp)); v_diagp = _mm256_load_pd(diagp + 8); v_sum = _mm256_set1_pd(sum[2]); v_cat_sitelk = _mm256_add_pd (v_cat_sitelk, _mm256_mul_pd(v_sum, v_diagp)); v_diagp = _mm256_load_pd(diagp + 12); v_sum = _mm256_set1_pd(sum[3]); v_cat_sitelk = _mm256_add_pd (v_cat_sitelk, _mm256_mul_pd(v_sum, v_diagp)); diagp += 16; sum += 4; } else { /* pointer to 3 "rows" of diagp with values for lk0, lk1 and lk2 */ const double * r0 = diagp; const double * r1 = r0 + states_padded; const double * r2 = r1 + states_padded; /* unroll 1st iteration to save a couple of adds */ __m256d v_sum = _mm256_load_pd(sum); __m256d v_diagp = _mm256_load_pd(r0); __m256d v_lk0 = _mm256_mul_pd(v_sum, v_diagp); v_diagp = _mm256_load_pd(r1); __m256d v_lk1 = _mm256_mul_pd(v_sum, v_diagp); v_diagp = _mm256_load_pd(r2); __m256d v_lk2 = _mm256_mul_pd(v_sum, v_diagp); /* iterate over remaining states (if any) */ for (j = 4; j < states_padded; j+= 4) { v_sum = _mm256_load_pd(sum + j); v_diagp = _mm256_load_pd(r0 + j); v_lk0 = _mm256_add_pd (v_lk0, _mm256_mul_pd(v_sum, v_diagp)); v_diagp = _mm256_load_pd(r1 + j); v_lk1 = _mm256_add_pd (v_lk1, _mm256_mul_pd(v_sum, v_diagp)); v_diagp = _mm256_load_pd(r2 + j); v_lk2 = _mm256_add_pd (v_lk2, _mm256_mul_pd(v_sum, v_diagp)); } /* reduce lk0 (=LH), lk1 (=1st deriv) and v_lk2 (=2nd deriv) */ v_lk0 = _mm256_hadd_pd(v_lk0, v_lk0); double lk0 = ((double *)&v_lk0)[0] + ((double *)&v_lk0)[2]; v_lk1 = _mm256_hadd_pd(v_lk1, v_lk1); double lk1 = ((double *)&v_lk1)[0] + ((double *)&v_lk1)[2]; v_lk2 = _mm256_hadd_pd(v_lk2, v_lk2); double lk2 = ((double *)&v_lk2)[0] + ((double *)&v_lk2)[2]; v_cat_sitelk = _mm256_setr_pd (lk0, lk1, lk2, 0.); sum += states_padded; diagp += 3 * states_padded; } /* account for invariant sites */ if (use_pinv && prop_invar[i] > 0) { __m256d v_inv_prop = _mm256_set1_pd(1. - prop_invar[i]); v_cat_sitelk = _mm256_mul_pd(v_cat_sitelk, v_inv_prop); if (invariant && *invariant_ptr != -1) { double site_invar_lk = invar_lk[(*invariant_ptr) * rate_cats + i]; __m256d v_inv_lk = _mm256_setr_pd(site_invar_lk, 0., 0., 0.); v_cat_sitelk = _mm256_add_pd(v_cat_sitelk, v_inv_lk); } } /* apply rate category weights */ if (eq_weights) { /* all rate weights are equal -> no multiplication needed */ v_sitelk = _mm256_add_pd (v_sitelk, v_cat_sitelk); } else { __m256d v_weight = _mm256_set1_pd(rate_weights[i]); v_sitelk = _mm256_add_pd (v_sitelk, _mm256_mul_pd(v_cat_sitelk, v_weight)); } } _mm256_store_pd(&site_lk[offset], v_sitelk); offset += 4; invariant_ptr++; /* build derivatives for 4 adjacent sites at once */ if (offset == 16) { __m256d v_term0 = _mm256_setr_pd(site_lk[0], site_lk[4], site_lk[8], site_lk[12]); __m256d v_term1 = _mm256_setr_pd(site_lk[1], site_lk[5], site_lk[9], site_lk[13]); __m256d v_term2 = _mm256_setr_pd(site_lk[2], site_lk[6], site_lk[10], site_lk[14]); __m256d v_recip0 = _mm256_div_pd(v_all1, v_term0); __m256d v_deriv1 = _mm256_mul_pd(v_term1, v_recip0); __m256d v_deriv2 = _mm256_sub_pd(_mm256_mul_pd(v_deriv1, v_deriv1), _mm256_mul_pd(v_term2, v_recip0)); /* assumption: no zero weights */ if ((pattern_weights[n-3] | pattern_weights[n-2] | pattern_weights[n-1] | pattern_weights[n]) == 1) { /* all 4 weights are 1 -> no multiplication needed */ v_df = _mm256_sub_pd (v_df, v_deriv1); v_ddf = _mm256_add_pd (v_ddf, v_deriv2); } else { __m256d v_patw = _mm256_setr_pd(pattern_weights[n-3], pattern_weights[n-2], pattern_weights[n-1], pattern_weights[n]); v_df = _mm256_sub_pd (v_df, _mm256_mul_pd(v_deriv1, v_patw)); v_ddf = _mm256_add_pd (v_ddf, _mm256_mul_pd(v_deriv2, v_patw)); } offset = 0; } } *d_f = *dd_f = 0.; /* remainder loop */ while (offset > 0) { offset -= 4; n--; double deriv1 = (-site_lk[offset+1] / site_lk[offset]); double deriv2 = (deriv1 * deriv1 - (site_lk[offset+2] / site_lk[offset])); *d_f += pattern_weights[n] * deriv1; *dd_f += pattern_weights[n] * deriv2; } assert(offset == 0 && n == ef_sites / 4 * 4); /* reduce 1st derivative */ _mm256_store_pd(site_lk, v_df); *d_f += site_lk[0] + site_lk[1] + site_lk[2] + site_lk[3]; /* reduce 2nd derivative */ _mm256_store_pd(site_lk, v_ddf); *dd_f += site_lk[0] + site_lk[1] + site_lk[2] + site_lk[3]; if (t_diagp) pll_aligned_free(t_diagp); if (invar_lk) pll_aligned_free(invar_lk); return PLL_SUCCESS; } libpll-0.3.1/src/core_derivatives_avx2.c000066400000000000000000000565151310701451700202340ustar00rootroot00000000000000/* Copyright (C) 2016 Tomas Flouri, Diego Darriba, Alexey Kozlov This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" PLL_EXPORT int pll_core_update_sumtable_ii_avx2(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * clvp, const double * clvc, const unsigned int * parent_scaler, const unsigned int * child_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs, double * sumtable, unsigned int attrib) { unsigned int i, j, k, n; /* build sumtable */ double * sum = sumtable; const double * t_clvp = clvp; const double * t_clvc = clvc; double * t_freqs; /* dedicated functions for 4x4 matrices */ if (states == 4) { /* call AVX variant */ return pll_core_update_sumtable_ii_avx(states, sites, rate_cats, clvp, clvc, parent_scaler, child_scaler, eigenvecs, inv_eigenvecs, freqs, sumtable, attrib); } unsigned int states_padded = (states+3) & 0xFFFFFFFC; /* padded eigenvecs */ double * tt_eigenvecs = (double *) pll_aligned_alloc ( (states_padded * states_padded * rate_cats) * sizeof(double), PLL_ALIGNMENT_AVX); if (!tt_eigenvecs) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf (pll_errmsg, 200, "Cannot allocate memory for tt_eigenvecs"); return PLL_FAILURE; } /* transposed padded inv_eigenvecs */ double * tt_inv_eigenvecs = (double *) pll_aligned_alloc ( (states_padded * states_padded * rate_cats) * sizeof(double), PLL_ALIGNMENT_AVX); if (!tt_inv_eigenvecs) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf (pll_errmsg, 200, "Cannot allocate memory for tt_inv_eigenvecs"); return PLL_FAILURE; } memset(tt_eigenvecs, 0, (states_padded * states_padded * rate_cats) * sizeof(double)); memset(tt_inv_eigenvecs, 0, (states_padded * states_padded * rate_cats) * sizeof(double)); /* add padding to eigenvecs matrices and multiply with frequencies */ for (i = 0; i < rate_cats; ++i) { t_freqs = freqs[i]; for (j = 0; j < states; ++j) for (k = 0; k < states; ++k) { tt_inv_eigenvecs[i * states_padded * states_padded + j * states_padded + k] = inv_eigenvecs[i][k * states_padded + j] * t_freqs[k]; tt_eigenvecs[i * states_padded * states_padded + j * states_padded + k] = eigenvecs[i][j * states_padded + k]; } } /* vectorized loop from update_sumtable() */ for (n = 0; n < sites; n++) { const double * c_eigenvecs = tt_eigenvecs; const double * ct_inv_eigenvecs = tt_inv_eigenvecs; for (i = 0; i < rate_cats; ++i) { for (j = 0; j < states_padded; j += 4) { /* point to the four rows of the eigenvecs matrix */ const double * em0 = c_eigenvecs; const double * em1 = em0 + states_padded; const double * em2 = em1 + states_padded; const double * em3 = em2 + states_padded; c_eigenvecs += 4*states_padded; /* point to the four rows of the inv_eigenvecs matrix */ const double * im0 = ct_inv_eigenvecs; const double * im1 = im0 + states_padded; const double * im2 = im1 + states_padded; const double * im3 = im2 + states_padded; ct_inv_eigenvecs += 4*states_padded; __m256d v_lefterm0 = _mm256_setzero_pd (); __m256d v_righterm0 = _mm256_setzero_pd (); __m256d v_lefterm1 = _mm256_setzero_pd (); __m256d v_righterm1 = _mm256_setzero_pd (); __m256d v_lefterm2 = _mm256_setzero_pd (); __m256d v_righterm2 = _mm256_setzero_pd (); __m256d v_lefterm3 = _mm256_setzero_pd (); __m256d v_righterm3 = _mm256_setzero_pd (); __m256d v_eigen; __m256d v_clvp; __m256d v_clvc; for (k = 0; k < states_padded; k += 4) { v_clvp = _mm256_load_pd (t_clvp + k); v_clvc = _mm256_load_pd (t_clvc + k); /* row 0 */ v_eigen = _mm256_load_pd (im0 + k); v_lefterm0 = _mm256_fmadd_pd(v_eigen, v_clvp, v_lefterm0); v_eigen = _mm256_load_pd (em0 + k); v_righterm0 = _mm256_fmadd_pd(v_eigen, v_clvc, v_righterm0); /* row 1 */ v_eigen = _mm256_load_pd (im1 + k); v_lefterm1 = _mm256_fmadd_pd(v_eigen, v_clvp, v_lefterm1); v_eigen = _mm256_load_pd (em1 + k); v_righterm1 = _mm256_fmadd_pd(v_eigen, v_clvc, v_righterm1); /* row 2 */ v_eigen = _mm256_load_pd (im2 + k); v_lefterm2 = _mm256_fmadd_pd(v_eigen, v_clvp, v_lefterm2); v_eigen = _mm256_load_pd (em2 + k); v_righterm2 = _mm256_fmadd_pd(v_eigen, v_clvc, v_righterm2); /* row 3 */ v_eigen = _mm256_load_pd (im3 + k); v_lefterm3 = _mm256_fmadd_pd(v_eigen, v_clvp, v_lefterm3); v_eigen = _mm256_load_pd (em3 + k); v_righterm3 = _mm256_fmadd_pd(v_eigen, v_clvc, v_righterm3); } /* compute lefterm */ __m256d xmm0 = _mm256_unpackhi_pd (v_lefterm0, v_lefterm1); __m256d xmm1 = _mm256_unpacklo_pd (v_lefterm0, v_lefterm1); __m256d xmm2 = _mm256_unpackhi_pd (v_lefterm2, v_lefterm3); __m256d xmm3 = _mm256_unpacklo_pd (v_lefterm2, v_lefterm3); xmm0 = _mm256_add_pd (xmm0, xmm1); xmm1 = _mm256_add_pd (xmm2, xmm3); xmm2 = _mm256_permute2f128_pd (xmm0, xmm1, _MM_SHUFFLE(0, 2, 0, 1)); xmm3 = _mm256_blend_pd (xmm0, xmm1, 12); __m256d v_lefterm_sum = _mm256_add_pd (xmm2, xmm3); /* compute righterm */ xmm0 = _mm256_unpackhi_pd (v_righterm0, v_righterm1); xmm1 = _mm256_unpacklo_pd (v_righterm0, v_righterm1); xmm2 = _mm256_unpackhi_pd (v_righterm2, v_righterm3); xmm3 = _mm256_unpacklo_pd (v_righterm2, v_righterm3); xmm0 = _mm256_add_pd (xmm0, xmm1); xmm1 = _mm256_add_pd (xmm2, xmm3); xmm2 = _mm256_permute2f128_pd (xmm0, xmm1, _MM_SHUFFLE(0, 2, 0, 1)); xmm3 = _mm256_blend_pd (xmm0, xmm1, 12); __m256d v_righterm_sum = _mm256_add_pd (xmm2, xmm3); /* update sum */ __m256d v_prod = _mm256_mul_pd (v_lefterm_sum, v_righterm_sum); _mm256_store_pd (sum + j, v_prod); } t_clvc += states_padded; t_clvp += states_padded; sum += states_padded; } } pll_aligned_free (tt_inv_eigenvecs); pll_aligned_free (tt_eigenvecs); return PLL_SUCCESS; } PLL_EXPORT int pll_core_update_sumtable_ti_avx2(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned char * left_tipchars, const unsigned int * parent_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs, const unsigned int * tipmap, unsigned int tipmap_size, double *sumtable, unsigned int attrib) { if (states == 4) { /* call AVX version for the 4x4 case */ return pll_core_update_sumtable_ti_avx(states, sites, rate_cats, parent_clv, left_tipchars, parent_scaler, eigenvecs, inv_eigenvecs, freqs, tipmap, tipmap_size, sumtable, attrib); } unsigned int states_padded = (states+3) & 0xFFFFFFFC; unsigned int span = states_padded * rate_cats; unsigned int maxstates = tipmap_size; unsigned int i, j, k, n; unsigned int tipstate; double * sum = sumtable; const double * t_clvc = parent_clv; const double * t_eigenvecs_padded; double * eigenvecs_padded = (double *) pll_aligned_alloc ( (states_padded * states_padded * rate_cats) * sizeof(double), PLL_ALIGNMENT_AVX); double * precomp_left = (double *) pll_aligned_alloc ( (maxstates * states_padded * rate_cats) * sizeof(double), PLL_ALIGNMENT_AVX); if (!eigenvecs_padded || !precomp_left) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf (pll_errmsg, 200, "Cannot allocate memory for tt_inv_eigenvecs"); return PLL_FAILURE; } /* add padding to eigenvecs matrix -> for efficient vectorization */ for (i = 0; i < rate_cats; ++i) { for (j = 0; j < states_padded; ++j) for (k = 0; k < states_padded; ++k) { eigenvecs_padded[i*states_padded*states_padded + j*states_padded + k] = (j < states && k < states) ? eigenvecs[i][j*states_padded + k] : 0.; } } /* precompute left terms since they are the same for every site */ double * t_precomp = precomp_left; for (n = 0; n < maxstates; ++n) { unsigned int state = tipmap ? tipmap[n] : n; int ss = __builtin_popcount(state) == 1 ? __builtin_ctz(state) : -1; for (i = 0; i < rate_cats; ++i) { for (j = 0; j < states_padded; j += 4) { __m256d v_lefterm; if (ss != -1) { /* special case for non-ambiguous state */ __m256d v_freqs = _mm256_set1_pd(freqs[i][ss]); __m256d v_eigen = _mm256_load_pd(inv_eigenvecs[i] + ss*states_padded + j); v_lefterm = _mm256_mul_pd(v_eigen, v_freqs); } else { v_lefterm = _mm256_setzero_pd(); for (k = 0; k < states; ++k) { if ((state>>k) & 1) { __m256d v_freqs = _mm256_set1_pd(freqs[i][k]); __m256d v_eigen = _mm256_load_pd(inv_eigenvecs[i] + k*states_padded + j); v_lefterm = _mm256_fmadd_pd(v_eigen, v_freqs, v_lefterm); } } } _mm256_store_pd(t_precomp, v_lefterm); t_precomp += 4; } } } /* build sumtable */ for (n = 0; n < sites; n++) { tipstate = (unsigned int) left_tipchars[n]; unsigned int loffset = tipstate * span; t_eigenvecs_padded = eigenvecs_padded; t_precomp = precomp_left + loffset; for (i = 0; i < rate_cats; ++i) { for (j = 0; j < states_padded; j += 4) { /* point to the four rows of the eigenvec matrix */ const double * em0 = t_eigenvecs_padded; const double * em1 = em0 + states_padded; const double * em2 = em1 + states_padded; const double * em3 = em2 + states_padded; t_eigenvecs_padded += 4*states_padded; __m256d v_righterm0 = _mm256_setzero_pd(); __m256d v_righterm1 = _mm256_setzero_pd(); __m256d v_righterm2 = _mm256_setzero_pd(); __m256d v_righterm3 = _mm256_setzero_pd(); for (k = 0; k < states_padded; k += 4) { /* load 4 entries of CLV */ __m256d v_clvc = _mm256_load_pd(t_clvc + k); /* row 0 */ __m256d v_eigen = _mm256_load_pd(em0 + k); v_righterm0 = _mm256_fmadd_pd(v_eigen, v_clvc, v_righterm0); /* row 1 */ v_eigen = _mm256_load_pd(em1 + k); v_righterm1 = _mm256_fmadd_pd(v_eigen, v_clvc, v_righterm1); /* row 2 */ v_eigen = _mm256_load_pd(em2 + k); v_righterm2 = _mm256_fmadd_pd(v_eigen, v_clvc, v_righterm2); /* row 3 */ v_eigen = _mm256_load_pd(em3 + k); v_righterm3 = _mm256_fmadd_pd(v_eigen, v_clvc, v_righterm3); } /* reduce righterm */ __m256d xmm0, xmm1, xmm2, xmm3; xmm0 = _mm256_unpackhi_pd(v_righterm0,v_righterm1); xmm1 = _mm256_unpacklo_pd(v_righterm0,v_righterm1); xmm2 = _mm256_unpackhi_pd(v_righterm2,v_righterm3); xmm3 = _mm256_unpacklo_pd(v_righterm2,v_righterm3); xmm0 = _mm256_add_pd(xmm0,xmm1); xmm1 = _mm256_add_pd(xmm2,xmm3); xmm2 = _mm256_permute2f128_pd(xmm0,xmm1, _MM_SHUFFLE(0,2,0,1)); xmm3 = _mm256_blend_pd(xmm0,xmm1,12); __m256d v_righterm = _mm256_add_pd(xmm2,xmm3); __m256d v_lefterm = _mm256_load_pd(t_precomp + j); __m256d v_sum = _mm256_mul_pd(v_lefterm, v_righterm); _mm256_store_pd(sum + j, v_sum); } t_clvc += states_padded; t_precomp += states_padded; sum += states_padded; } } pll_aligned_free(eigenvecs_padded); pll_aligned_free(precomp_left); return PLL_SUCCESS; } PLL_EXPORT int pll_core_likelihood_derivatives_avx2(unsigned int states, unsigned int states_padded, unsigned int rate_cats, unsigned int ef_sites, const unsigned int * pattern_weights, const double * rate_weights, const int * invariant, const double * prop_invar, double * const * freqs, const double * sumtable, const double * diagptable, double * d_f, double * dd_f) { unsigned int i,j,k,n; unsigned int span_padded = rate_cats * states_padded; double * t_diagp = NULL; const double * diagp_start = NULL; double * invar_lk = NULL; /* check for special cases in which we can save some computation later on */ int use_pinv = 0; int eq_weights = 1; for (i = 0; i < rate_cats; ++i) { /* check if proportion of invariant site is used */ use_pinv |= (prop_invar[i] > 0); /* check if rate weights are all equal (e.g. GAMMA) */ eq_weights &= (rate_weights[i] == rate_weights[0]); } if (use_pinv) { invar_lk = (double *) pll_aligned_alloc(rate_cats * states * sizeof(double), PLL_ALIGNMENT_AVX); if (!invar_lk) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } /* pre-compute invariant site likelihoods*/ for(i = 0; i < states; ++i) { for(j = 0; j < rate_cats; ++j) { invar_lk[i * rate_cats + j] = freqs[j][i] * prop_invar[j]; } } } if (states == 4) { diagp_start = diagptable; } else { t_diagp = (double *) pll_aligned_alloc( 3 * span_padded * sizeof(double), PLL_ALIGNMENT_AVX); if (!t_diagp) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } memset(t_diagp, 0, 3 * span_padded * sizeof(double)); /* transpose diagptable */ for(i = 0; i < rate_cats; ++i) { for(j = 0; j < states; ++j) { for(k = 0; k < 3; ++k) { t_diagp[i * states_padded * 3 + k * states_padded + j] = diagptable[i * states * 4 + j * 4 + k]; } } } diagp_start = t_diagp; } /* here we will temporary store per-site LH, 1st and 2nd derivatives */ double site_lk[16] __attribute__( ( aligned ( PLL_ALIGNMENT_AVX ) ) ) ; /* vectors for accumulating 1st and 2nd derivatives */ __m256d v_df = _mm256_setzero_pd (); __m256d v_ddf = _mm256_setzero_pd (); __m256d v_all1 = _mm256_set1_pd(1.); const double *sum = sumtable; const int * invariant_ptr = invariant; unsigned int offset = 0; for (n = 0; n < ef_sites; ++n) { const double * diagp = diagp_start; __m256d v_sitelk = _mm256_setzero_pd (); for (i = 0; i < rate_cats; ++i) { __m256d v_cat_sitelk = _mm256_setzero_pd (); if (states == 4) { /* use unrolled loop */ __m256d v_diagp = _mm256_load_pd(diagp); __m256d v_sum = _mm256_set1_pd(sum[0]); v_cat_sitelk = _mm256_fmadd_pd(v_sum, v_diagp, v_cat_sitelk); v_diagp = _mm256_load_pd(diagp + 4); v_sum = _mm256_set1_pd(sum[1]); v_cat_sitelk = _mm256_fmadd_pd(v_sum, v_diagp, v_cat_sitelk); v_diagp = _mm256_load_pd(diagp + 8); v_sum = _mm256_set1_pd(sum[2]); v_cat_sitelk = _mm256_fmadd_pd(v_sum, v_diagp, v_cat_sitelk); v_diagp = _mm256_load_pd(diagp + 12); v_sum = _mm256_set1_pd(sum[3]); v_cat_sitelk = _mm256_fmadd_pd(v_sum, v_diagp, v_cat_sitelk); diagp += 16; sum += 4; } else { /* pointer to 3 "rows" of diagp with values for lk0, lk1 and lk2 */ const double * r0 = diagp; const double * r1 = r0 + states_padded; const double * r2 = r1 + states_padded; /* unroll 1st iteration to save a couple of adds */ __m256d v_sum = _mm256_load_pd(sum); __m256d v_diagp = _mm256_load_pd(r0); __m256d v_lk0 = _mm256_mul_pd(v_sum, v_diagp); v_diagp = _mm256_load_pd(r1); __m256d v_lk1 = _mm256_mul_pd(v_sum, v_diagp); v_diagp = _mm256_load_pd(r2); __m256d v_lk2 = _mm256_mul_pd(v_sum, v_diagp); /* iterate over remaining states (if any) */ for (j = 4; j < states_padded; j+= 4) { v_sum = _mm256_load_pd(sum + j); v_diagp = _mm256_load_pd(r0 + j); v_lk0 = _mm256_fmadd_pd (v_sum, v_diagp, v_lk0); v_diagp = _mm256_load_pd(r1 + j); v_lk1 = _mm256_fmadd_pd (v_sum, v_diagp, v_lk1); v_diagp = _mm256_load_pd(r2 + j); v_lk2 = _mm256_fmadd_pd (v_sum, v_diagp, v_lk2); } /* reduce lk0 (=LH), lk1 (=1st deriv) and v_lk2 (=2nd deriv) */ v_lk0 = _mm256_hadd_pd(v_lk0, v_lk0); double lk0 = ((double *)&v_lk0)[0] + ((double *)&v_lk0)[2]; v_lk1 = _mm256_hadd_pd(v_lk1, v_lk1); double lk1 = ((double *)&v_lk1)[0] + ((double *)&v_lk1)[2]; v_lk2 = _mm256_hadd_pd(v_lk2, v_lk2); double lk2 = ((double *)&v_lk2)[0] + ((double *)&v_lk2)[2]; v_cat_sitelk = _mm256_setr_pd (lk0, lk1, lk2, 0.); sum += states_padded; diagp += 3 * states_padded; } /* account for invariant sites */ if (use_pinv && prop_invar[i] > 0) { __m256d v_inv_prop = _mm256_set1_pd(1. - prop_invar[i]); v_cat_sitelk = _mm256_mul_pd(v_cat_sitelk, v_inv_prop); if (invariant && *invariant_ptr != -1) { double site_invar_lk = invar_lk[(*invariant_ptr) * rate_cats + i]; __m256d v_inv_lk = _mm256_setr_pd(site_invar_lk, 0., 0., 0.); v_cat_sitelk = _mm256_add_pd(v_cat_sitelk, v_inv_lk); } } /* apply rate category weights */ if (eq_weights) { /* all rate weights are equal -> no multiplication needed */ v_sitelk = _mm256_add_pd (v_sitelk, v_cat_sitelk); } else { __m256d v_weight = _mm256_set1_pd(rate_weights[i]); v_sitelk = _mm256_fmadd_pd(v_cat_sitelk, v_weight, v_sitelk); } } _mm256_store_pd(&site_lk[offset], v_sitelk); offset += 4; invariant_ptr++; /* build derivatives for 4 adjacent sites at once */ if (offset == 16) { __m256d v_term0 = _mm256_setr_pd(site_lk[0], site_lk[4], site_lk[8], site_lk[12]); __m256d v_term1 = _mm256_setr_pd(site_lk[1], site_lk[5], site_lk[9], site_lk[13]); __m256d v_term2 = _mm256_setr_pd(site_lk[2], site_lk[6], site_lk[10], site_lk[14]); __m256d v_recip0 = _mm256_div_pd(v_all1, v_term0); __m256d v_deriv1 = _mm256_mul_pd(v_term1, v_recip0); __m256d v_deriv2 = _mm256_sub_pd(_mm256_mul_pd(v_deriv1, v_deriv1), _mm256_mul_pd(v_term2, v_recip0)); /* assumption: no zero weights */ if ((pattern_weights[n-3] | pattern_weights[n-2] | pattern_weights[n-1] | pattern_weights[n]) == 1) { /* all 4 weights are 1 -> no multiplication needed */ v_df = _mm256_sub_pd (v_df, v_deriv1); v_ddf = _mm256_add_pd (v_ddf, v_deriv2); } else { __m256d v_patw = _mm256_setr_pd(pattern_weights[n-3], pattern_weights[n-2], pattern_weights[n-1], pattern_weights[n]); v_df = _mm256_fnmadd_pd (v_deriv1, v_patw, v_df); v_ddf = _mm256_fmadd_pd (v_deriv2, v_patw, v_ddf); } offset = 0; } } *d_f = *dd_f = 0.; /* remainder loop */ while (offset > 0) { offset -= 4; n--; double deriv1 = (-site_lk[offset+1] / site_lk[offset]); double deriv2 = (deriv1 * deriv1 - (site_lk[offset+2] / site_lk[offset])); *d_f += pattern_weights[n] * deriv1; *dd_f += pattern_weights[n] * deriv2; } assert(offset == 0 && n == ef_sites / 4 * 4); /* reduce 1st derivative */ _mm256_store_pd(site_lk, v_df); *d_f += site_lk[0] + site_lk[1] + site_lk[2] + site_lk[3]; /* reduce 2nd derivative */ _mm256_store_pd(site_lk, v_ddf); *dd_f += site_lk[0] + site_lk[1] + site_lk[2] + site_lk[3]; if (t_diagp) pll_aligned_free(t_diagp); if (invar_lk) pll_aligned_free(invar_lk); return PLL_SUCCESS; } libpll-0.3.1/src/core_derivatives_sse.c000066400000000000000000000227131310701451700201370ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri, Diego Darriba This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include #include "pll.h" /* TODO: Vectorize these functions which were created to make derivatives work with SSE (states_padded is set to the corresponding value) */ static int core_update_sumtable_ti_4x4_sse(unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned char * left_tipchars, const unsigned int * parent_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs_indices, const unsigned int * tipmap, double * sumtable, unsigned int attrib) { unsigned int i,j,k,n; unsigned int tipstate; unsigned int states = 4; double lterm = 0; double rterm = 0; const double * clvc = parent_clv; const double * ev; const double * invei; const double * freqs; double * sum = sumtable; unsigned int min_scaler; unsigned int * rate_scalings = NULL; int per_rate_scaling = (attrib & PLL_ATTRIB_RATE_SCALERS) ? 1 : 0; /* powers of scale threshold for undoing the scaling */ double scale_minlh[PLL_SCALE_RATE_MAXDIFF]; if (per_rate_scaling) { rate_scalings = (unsigned int*) calloc(rate_cats, sizeof(unsigned int)); double scale_factor = 1.0; for (i = 0; i < PLL_SCALE_RATE_MAXDIFF; ++i) { scale_factor *= PLL_SCALE_THRESHOLD; scale_minlh[i] = scale_factor; } } /* build sumtable */ for (n = 0; n < sites; n++) { if (per_rate_scaling) { /* compute minimum per-rate scaler -> common per-site scaler */ min_scaler = UINT_MAX; for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = (parent_scaler) ? parent_scaler[n*rate_cats+i] : 0; if (rate_scalings[i] < min_scaler) min_scaler = rate_scalings[i]; } /* compute relative capped per-rate scalers */ for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = PLL_MIN(rate_scalings[i] - min_scaler, PLL_SCALE_RATE_MAXDIFF); } } for (i = 0; i < rate_cats; ++i) { ev = eigenvecs[i]; invei = inv_eigenvecs[i]; freqs = freqs_indices[i]; for (j = 0; j < states; ++j) { tipstate = (unsigned int)left_tipchars[n]; lterm = 0; rterm = 0; for (k = 0; k < states; ++k) { lterm += (tipstate & 1) * freqs[k] * invei[k*states+j]; rterm += ev[j*states+k] * clvc[k]; tipstate >>= 1; } sum[j] = lterm*rterm; if (rate_scalings && rate_scalings[i] > 0) sum[j] *= scale_minlh[rate_scalings[i]-1]; } clvc += states; sum += states; } } if (rate_scalings) free(rate_scalings); return PLL_SUCCESS; } PLL_EXPORT int pll_core_update_sumtable_ii_sse(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const double * child_clv, const unsigned int * parent_scaler, const unsigned int * child_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs_indices, double * sumtable, unsigned int attrib) { unsigned int i, j, k, n; double lterm = 0; double rterm = 0; const double * clvp = parent_clv; const double * clvc = child_clv; const double * ev; const double * invev; const double * freqs; double * sum = sumtable; unsigned int states_padded = (states+1) & 0xFFFFFFFE; unsigned int min_scaler; unsigned int * rate_scalings = NULL; int per_rate_scaling = (attrib & PLL_ATTRIB_RATE_SCALERS) ? 1 : 0; /* powers of scale threshold for undoing the scaling */ double scale_minlh[PLL_SCALE_RATE_MAXDIFF]; if (per_rate_scaling) { rate_scalings = (unsigned int*) calloc(rate_cats, sizeof(unsigned int)); double scale_factor = 1.0; for (i = 0; i < PLL_SCALE_RATE_MAXDIFF; ++i) { scale_factor *= PLL_SCALE_THRESHOLD; scale_minlh[i] = scale_factor; } } /* build sumtable */ for (n = 0; n < sites; n++) { if (per_rate_scaling) { /* compute minimum per-rate scaler -> common per-site scaler */ min_scaler = UINT_MAX; for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = (parent_scaler) ? parent_scaler[n*rate_cats+i] : 0; rate_scalings[i] += (child_scaler) ? child_scaler[n*rate_cats+i] : 0; if (rate_scalings[i] < min_scaler) min_scaler = rate_scalings[i]; } /* compute relative capped per-rate scalers */ for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = PLL_MIN(rate_scalings[i] - min_scaler, PLL_SCALE_RATE_MAXDIFF); } } for (i = 0; i < rate_cats; ++i) { ev = eigenvecs[i]; invev = inv_eigenvecs[i]; freqs = freqs_indices[i]; for (j = 0; j < states; ++j) { lterm = 0; rterm = 0; for (k = 0; k < states; ++k) { lterm += clvp[k] * freqs[k] * invev[k*states_padded+j]; rterm += ev[j*states_padded+k] * clvc[k]; } sum[j] = lterm*rterm; if (rate_scalings && rate_scalings[i] > 0) sum[j] *= scale_minlh[rate_scalings[i]-1]; } clvc += states_padded; clvp += states_padded; sum += states_padded; } } if (rate_scalings) free(rate_scalings); return PLL_SUCCESS; } PLL_EXPORT int pll_core_update_sumtable_ti_sse(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned char * left_tipchars, const unsigned int * parent_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs_indices, const unsigned int * tipmap, double * sumtable, unsigned int attrib) { unsigned int i,j,k,n; unsigned int tipstate; double lterm = 0; double rterm = 0; double * sum = sumtable; const double * clvc = parent_clv; const double * ev; const double * invev; const double * freqs; if (states == 4) { return core_update_sumtable_ti_4x4_sse(sites, rate_cats, parent_clv, left_tipchars, parent_scaler, eigenvecs, inv_eigenvecs, freqs_indices, tipmap, sumtable, attrib); } unsigned int states_padded = (states+1) & 0xFFFFFFFE; /* build sumtable: non-vectorized version, general case */ for (n = 0; n < sites; n++) { for (i = 0; i < rate_cats; ++i) { ev = eigenvecs[i]; invev = inv_eigenvecs[i]; freqs = freqs_indices[i]; for (j = 0; j < states; ++j) { tipstate = tipmap[(unsigned int)left_tipchars[n]]; lterm = 0; rterm = 0; for (k = 0; k < states; ++k) { lterm += (tipstate & 1) * freqs[k] * invev[k*states_padded+j]; rterm += ev[j*states_padded+k] * clvc[k]; tipstate >>= 1; } sum[j] = lterm*rterm; } clvc += states_padded; sum += states_padded; } } return PLL_SUCCESS; } libpll-0.3.1/src/core_likelihood.c000066400000000000000000001114311310701451700170570ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include #include "pll.h" PLL_EXPORT double pll_core_root_loglikelihood(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * clv, const unsigned int * scaler, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl, unsigned int attrib) { unsigned int i,j,k; double logl = 0; const double * freqs = NULL; double prop_invar = 0; double term, term_r; double site_lk, inv_site_lk; unsigned int states_padded = states; #ifdef HAVE_SSE3 if (attrib & PLL_ATTRIB_ARCH_SSE && PLL_STAT(sse3_present)) { if (states == 4) { return pll_core_root_loglikelihood_4x4_sse(sites, rate_cats, clv, scaler, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl); } else { return pll_core_root_loglikelihood_sse(states, sites, rate_cats, clv, scaler, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl); } /* this line is never called, but should we disable the else case above, then states_padded must be set to this value */ states_padded = (states+1) & 0xFFFFFFFE; } #endif #ifdef HAVE_AVX if (attrib & PLL_ATTRIB_ARCH_AVX && PLL_STAT(avx_present)) { if (states == 4) { return pll_core_root_loglikelihood_4x4_avx(sites, rate_cats, clv, scaler, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl); } else { return pll_core_root_loglikelihood_avx(states, sites, rate_cats, clv, scaler, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl); } /* this line is never called, but should we disable the else case above, then states_padded must be set to this value */ states_padded = (states+3) & 0xFFFFFFFC; } #endif #ifdef HAVE_AVX2 if (attrib & PLL_ATTRIB_ARCH_AVX2 && PLL_STAT(avx2_present)) { if (states == 4) { return pll_core_root_loglikelihood_4x4_avx(sites, rate_cats, clv, scaler, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl); } else { return pll_core_root_loglikelihood_avx2(states, sites, rate_cats, clv, scaler, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl); } /* this line is never called, but should we disable the else case above, then states_padded must be set to this value */ states_padded = (states+3) & 0xFFFFFFFC; } #endif /* iterate through sites */ for (i = 0; i < sites; ++i) { term = 0; for (j = 0; j < rate_cats; ++j) { freqs = frequencies[freqs_indices[j]]; term_r = 0; for (k = 0; k < states; ++k) { term_r += clv[k] * freqs[k]; } /* account for invariant sites */ prop_invar = invar_proportion ? invar_proportion[freqs_indices[j]] : 0; if (prop_invar > 0) { inv_site_lk = (invar_indices[i] == -1) ? 0 : freqs[invar_indices[i]]; term += rate_weights[j] * (term_r * (1 - prop_invar) + inv_site_lk*prop_invar); } else { term += term_r * rate_weights[j]; } clv += states_padded; } site_lk = term; /* compute site log-likelihood and scale if necessary */ site_lk = log(site_lk); if (scaler && scaler[i]) site_lk += scaler[i] * log(PLL_SCALE_THRESHOLD); site_lk *= pattern_weights[i]; /* store per-site log-likelihood */ if (persite_lnl) persite_lnl[i] = site_lk; logl += site_lk; } return logl; } PLL_EXPORT double pll_core_edge_loglikelihood_ti_4x4(unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const unsigned char * tipchars, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl, unsigned int attrib) { unsigned int n,i,j,k; double logl = 0; const double * clvp = parent_clv; double prop_invar = 0; const double * pmat; const double * freqs = NULL; double terma, terma_r, termb; double site_lk, inv_site_lk; unsigned int cstate; unsigned int states = 4; unsigned int states_padded = states; #ifdef HAVE_SSE3 if (attrib & PLL_ATTRIB_ARCH_SSE && PLL_STAT(sse3_present)) { return pll_core_edge_loglikelihood_ti_4x4_sse(sites, rate_cats, parent_clv, parent_scaler, tipchars, pmatrix, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl, attrib); } #endif #ifdef HAVE_AVX if (attrib & PLL_ATTRIB_ARCH_AVX && PLL_STAT(avx_present)) { return pll_core_edge_loglikelihood_ti_4x4_avx(sites, rate_cats, parent_clv, parent_scaler, tipchars, pmatrix, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl, attrib); } #endif #ifdef HAVE_AVX2 if (attrib & PLL_ATTRIB_ARCH_AVX2 && PLL_STAT(avx2_present)) { return pll_core_edge_loglikelihood_ti_4x4_avx(sites, rate_cats, parent_clv, parent_scaler, tipchars, pmatrix, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl, attrib); } #endif unsigned int site_scalings; unsigned int * rate_scalings = NULL; int per_rate_scaling = (attrib & PLL_ATTRIB_RATE_SCALERS) ? 1 : 0; /* powers of scale threshold for undoing the scaling */ double scale_minlh[PLL_SCALE_RATE_MAXDIFF]; if (per_rate_scaling) { rate_scalings = (unsigned int*) calloc(rate_cats, sizeof(unsigned int)); double scale_factor = 1.0; for (i = 0; i < PLL_SCALE_RATE_MAXDIFF; ++i) { scale_factor *= PLL_SCALE_THRESHOLD; scale_minlh[i] = scale_factor; } } for (n = 0; n < sites; ++n) { pmat = pmatrix; terma = 0; if (per_rate_scaling) { /* compute minimum per-rate scaler -> common per-site scaler */ site_scalings = UINT_MAX; for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = (parent_scaler) ? parent_scaler[n*rate_cats+i] : 0; if (rate_scalings[i] < site_scalings) site_scalings = rate_scalings[i]; } /* compute relative capped per-rate scalers */ for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = PLL_MIN(rate_scalings[i] - site_scalings, PLL_SCALE_RATE_MAXDIFF); } } else { /* count number of scaling factors to account for */ site_scalings = (parent_scaler) ? parent_scaler[n] : 0; } for (i = 0; i < rate_cats; ++i) { freqs = frequencies[freqs_indices[i]]; prop_invar = invar_proportion[freqs_indices[i]]; terma_r = 0; for (j = 0; j < states; ++j) { termb = 0; cstate = (unsigned int) (*tipchars); for (k = 0; k < states; ++k) { if (cstate & 1) termb += pmat[k]; cstate >>= 1; } terma_r += clvp[j] * freqs[j] * termb; pmat += states_padded; } /* apply per-rate scalers, if necessary */ if (rate_scalings && rate_scalings[i] > 0) { terma_r *= scale_minlh[rate_scalings[i]-1]; } /* account for invariant sites */ if (prop_invar > 0) { inv_site_lk = (invar_indices[n] == -1) ? 0 : freqs[invar_indices[n]]; terma += rate_weights[i] * (terma_r * (1 - prop_invar) + inv_site_lk * prop_invar); } else { terma += terma_r * rate_weights[i]; } clvp += states_padded; } /* compute site log-likelihood and scale if necessary */ site_lk = log(terma); if (site_scalings) site_lk += site_scalings * log(PLL_SCALE_THRESHOLD); site_lk *= pattern_weights[n]; /* store per-site log-likelihood */ if (persite_lnl) persite_lnl[n] = site_lk; logl += site_lk; tipchars++; } if (rate_scalings) free(rate_scalings); return logl; } PLL_EXPORT double pll_core_edge_loglikelihood_ti(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const unsigned char * tipchars, const unsigned int * tipmap, unsigned int tipmap_size, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl, unsigned int attrib) { unsigned int n,i,j,k; double logl = 0; const double * clvp = parent_clv; double prop_invar = 0; const double * pmat; const double * freqs = NULL; double terma, terma_r, termb; double site_lk, inv_site_lk; unsigned int scale_factors; unsigned int cstate; unsigned int states_padded = states; #ifdef HAVE_SSE3 if (attrib & PLL_ATTRIB_ARCH_SSE && PLL_STAT(sse3_present)) { if (states == 4) { return pll_core_edge_loglikelihood_ti_4x4_sse(sites, rate_cats, parent_clv, parent_scaler, tipchars, pmatrix, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl, attrib); } else { return pll_core_edge_loglikelihood_ti_sse(states, sites, rate_cats, parent_clv, parent_scaler, tipchars, tipmap, pmatrix, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl); } /* this line is never called, but should we disable the else case above, then states_padded must be set to this value */ states_padded = (states+1) & 0xFFFFFFFE; } #endif #ifdef HAVE_AVX if (attrib & PLL_ATTRIB_ARCH_AVX && PLL_STAT(avx_present)) { if (states == 4) { return pll_core_edge_loglikelihood_ti_4x4_avx(sites, rate_cats, parent_clv, parent_scaler, tipchars, pmatrix, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl, attrib); } else if (states == 20) { return pll_core_edge_loglikelihood_ti_20x20_avx(sites, rate_cats, parent_clv, parent_scaler, tipchars, tipmap, tipmap_size, pmatrix, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl); } else { return pll_core_edge_loglikelihood_ti_avx(states, sites, rate_cats, parent_clv, parent_scaler, tipchars, tipmap, pmatrix, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl); } /* this line is never called, but should we disable the else case above, then states_padded must be set to this value */ states_padded = (states+3) & 0xFFFFFFFC; } #endif #ifdef HAVE_AVX2 if (attrib & PLL_ATTRIB_ARCH_AVX2 && PLL_STAT(avx2_present)) { if (states == 4) { return pll_core_edge_loglikelihood_ti_4x4_avx(sites, rate_cats, parent_clv, parent_scaler, tipchars, pmatrix, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl, attrib); } else if (states == 20) { return pll_core_edge_loglikelihood_ti_20x20_avx2(sites, rate_cats, parent_clv, parent_scaler, tipchars, tipmap, tipmap_size, pmatrix, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl); } else { return pll_core_edge_loglikelihood_ti_avx(states, sites, rate_cats, parent_clv, parent_scaler, tipchars, tipmap, pmatrix, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl); } /* this line is never called, but should we disable the else case above, then states_padded must be set to this value */ states_padded = (states+3) & 0xFFFFFFFC; } #endif for (n = 0; n < sites; ++n) { pmat = pmatrix; terma = 0; for (i = 0; i < rate_cats; ++i) { freqs = frequencies[freqs_indices[i]]; prop_invar = invar_proportion[freqs_indices[i]]; terma_r = 0; for (j = 0; j < states; ++j) { termb = 0; cstate = tipmap[(unsigned int)(*tipchars)]; for (k = 0; k < states; ++k) { if (cstate & 1) termb += pmat[k]; cstate >>= 1; } terma_r += clvp[j] * freqs[j] * termb; pmat += states_padded; } /* account for invariant sites */ if (prop_invar > 0) { inv_site_lk = (invar_indices[n] == -1) ? 0 : freqs[invar_indices[n]]; terma += rate_weights[i] * (terma_r * (1 - prop_invar) + inv_site_lk * prop_invar); } else { terma += terma_r * rate_weights[i]; } clvp += states_padded; } /* count number of scaling factors to acount for */ scale_factors = (parent_scaler) ? parent_scaler[n] : 0; /* compute site log-likelihood and scale if necessary */ site_lk = log(terma); if (scale_factors) site_lk += scale_factors * log(PLL_SCALE_THRESHOLD); site_lk *= pattern_weights[n]; /* store per-site log-likelihood */ if (persite_lnl) persite_lnl[n] = site_lk; logl += site_lk; tipchars++; } return logl; } PLL_EXPORT double pll_core_edge_loglikelihood_ii(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const double * child_clv, const unsigned int * child_scaler, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl, unsigned int attrib) { unsigned int n,i,j,k; double logl = 0; const double * clvp = parent_clv; const double * clvc = child_clv; double prop_invar = 0; const double * pmat; const double * freqs = NULL; double terma, terma_r, termb; double site_lk, inv_site_lk; /* TODO: We need states_padded in the AVX/SSE implementations */ unsigned int states_padded = states; #ifdef HAVE_SSE3 if (attrib & PLL_ATTRIB_ARCH_SSE && PLL_STAT(sse3_present)) { if (states == 4) { return pll_core_edge_loglikelihood_ii_4x4_sse(sites, rate_cats, clvp, parent_scaler, clvc, child_scaler, pmatrix, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl, attrib); } else { return pll_core_edge_loglikelihood_ii_sse(states, sites, rate_cats, clvp, parent_scaler, clvc, child_scaler, pmatrix, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl); } /* this line is never called, but should we disable the else case above, then states_padded must be set to this value */ states_padded = (states+1) & 0xFFFFFFFE; } #endif #ifdef HAVE_AVX if (attrib & PLL_ATTRIB_ARCH_AVX && PLL_STAT(avx_present)) { if (states == 4) { return pll_core_edge_loglikelihood_ii_4x4_avx(sites, rate_cats, clvp, parent_scaler, clvc, child_scaler, pmatrix, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl, attrib); } else { return pll_core_edge_loglikelihood_ii_avx(states, sites, rate_cats, clvp, parent_scaler, clvc, child_scaler, pmatrix, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl); } /* this line is never called, but should we disable the else case above, then states_padded must be set to this value */ states_padded = (states+3) & 0xFFFFFFFC; } #endif #ifdef HAVE_AVX2 if (attrib & PLL_ATTRIB_ARCH_AVX2 && PLL_STAT(avx2_present)) { if (states == 4) { return pll_core_edge_loglikelihood_ii_4x4_avx(sites, rate_cats, clvp, parent_scaler, clvc, child_scaler, pmatrix, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl, attrib); } else { return pll_core_edge_loglikelihood_ii_avx2(states, sites, rate_cats, clvp, parent_scaler, clvc, child_scaler, pmatrix, frequencies, rate_weights, pattern_weights, invar_proportion, invar_indices, freqs_indices, persite_lnl); } /* this line is never called, but should we disable the else case above, then states_padded must be set to this value */ states_padded = (states+3) & 0xFFFFFFFC; } #endif unsigned int site_scalings; unsigned int * rate_scalings = NULL; int per_rate_scaling = (attrib & PLL_ATTRIB_RATE_SCALERS) ? 1 : 0; /* powers of scale threshold for undoing the scaling */ double scale_minlh[PLL_SCALE_RATE_MAXDIFF]; if (per_rate_scaling) { rate_scalings = (unsigned int*) calloc(rate_cats, sizeof(unsigned int)); double scale_factor = 1.0; for (i = 0; i < PLL_SCALE_RATE_MAXDIFF; ++i) { scale_factor *= PLL_SCALE_THRESHOLD; scale_minlh[i] = scale_factor; } } for (n = 0; n < sites; ++n) { pmat = pmatrix; terma = 0; if (per_rate_scaling) { /* compute minimum per-rate scaler -> common per-site scaler */ site_scalings = UINT_MAX; for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = (parent_scaler) ? parent_scaler[n*rate_cats+i] : 0; rate_scalings[i] += (child_scaler) ? child_scaler[n*rate_cats+i] : 0; if (rate_scalings[i] < site_scalings) site_scalings = rate_scalings[i]; } /* compute relative capped per-rate scalers */ for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = PLL_MIN(rate_scalings[i] - site_scalings, PLL_SCALE_RATE_MAXDIFF); } } else { /* count number of scaling factors to account for */ site_scalings = (parent_scaler) ? parent_scaler[n] : 0; site_scalings += (child_scaler) ? child_scaler[n] : 0; } for (i = 0; i < rate_cats; ++i) { freqs = frequencies[freqs_indices[i]]; terma_r = 0; for (j = 0; j < states; ++j) { termb = 0; for (k = 0; k < states; ++k) { termb += pmat[k] * clvc[k]; } terma_r += clvp[j] * freqs[j] * termb; pmat += states_padded; } /* apply per-rate scalers, if necessary */ if (rate_scalings && rate_scalings[i] > 0) { terma_r *= scale_minlh[rate_scalings[i]-1]; } /* account for invariant sites */ prop_invar = invar_proportion ? invar_proportion[freqs_indices[i]] : 0; if (prop_invar > 0) { inv_site_lk = (invar_indices[n] == -1) ? 0 : freqs[invar_indices[n]]; terma += rate_weights[i] * (terma_r * (1 - prop_invar) + inv_site_lk * prop_invar); } else { terma += terma_r * rate_weights[i]; } clvp += states_padded; clvc += states_padded; } /* compute site log-likelihood and scale if necessary */ site_lk = log(terma); if (site_scalings) site_lk += site_scalings * log(PLL_SCALE_THRESHOLD); site_lk *= pattern_weights[n]; /* store per-site log-likelihood */ if (persite_lnl) persite_lnl[n] = site_lk; logl += site_lk; } if (rate_scalings) free(rate_scalings); return logl; } libpll-0.3.1/src/core_likelihood_avx.c000066400000000000000000001017111310701451700177350ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include #include "pll.h" PLL_EXPORT double pll_core_root_loglikelihood_avx(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * clv, const unsigned int * scaler, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl) { unsigned int i,j,k; double logl = 0; double prop_invar = 0; const double * freqs = NULL; double term, term_r; double inv_site_lk; unsigned int states_padded = (states+3) & 0xFFFFFFFC; __m256d xmm0, xmm1, xmm2, xmm3; for (i = 0; i < sites; ++i) { term = 0; for (j = 0; j < rate_cats; ++j) { freqs = frequencies[freqs_indices[j]]; xmm3 = _mm256_setzero_pd(); for (k = 0; k < states_padded; k += 4) { /* load frequencies for current rate matrix */ xmm0 = _mm256_load_pd(freqs); /* load clv */ xmm1 = _mm256_load_pd(clv); /* multiply with frequencies */ xmm2 = _mm256_mul_pd(xmm0,xmm1); xmm3 = _mm256_add_pd(xmm3,xmm2); freqs += 4; clv += 4; } /* add up the elements of xmm2 */ xmm1 = _mm256_hadd_pd(xmm3,xmm3); term_r = ((double *)&xmm1)[0] + ((double *)&xmm1)[2]; /* account for invariant sites */ prop_invar = invar_proportion ? invar_proportion[freqs_indices[j]] : 0; if (prop_invar > 0) { freqs = frequencies[freqs_indices[j]]; inv_site_lk = (invar_indices[i] == -1) ? 0 : freqs[invar_indices[i]]; term += rate_weights[j] * (term_r * (1 - prop_invar) + inv_site_lk*prop_invar); } else { term += term_r * rate_weights[j]; } } /* compute site log-likelihood and scale if necessary */ term = log(term); if (scaler && scaler[i]) term += scaler[i] * log(PLL_SCALE_THRESHOLD); term *= pattern_weights[i]; /* store per-site log-likelihood */ if (persite_lnl) persite_lnl[i] = term; logl += term; } return logl; } PLL_EXPORT double pll_core_root_loglikelihood_4x4_avx(unsigned int sites, unsigned int rate_cats, const double * clv, const unsigned int * scaler, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl) { unsigned int i,j; double logl = 0; double prop_invar = 0; const double * freqs = NULL; double term, term_r; double inv_site_lk; __m256d xmm0, xmm1, xmm2; for (i = 0; i < sites; ++i) { term = 0; for (j = 0; j < rate_cats; ++j) { freqs = frequencies[freqs_indices[j]]; /* load frequencies for current rate matrix */ xmm0 = _mm256_load_pd(freqs); /* load clv */ xmm1 = _mm256_load_pd(clv); /* multiply with frequencies */ xmm2 = _mm256_mul_pd(xmm0,xmm1); /* add up the elements of xmm2 */ xmm1 = _mm256_hadd_pd(xmm2,xmm2); term_r = ((double *)&xmm1)[0] + ((double *)&xmm1)[2]; /* account for invariant sites */ prop_invar = invar_proportion ? invar_proportion[freqs_indices[j]] : 0; if (prop_invar > 0) { inv_site_lk = (invar_indices[i] == -1) ? 0 : freqs[invar_indices[i]]; term += rate_weights[j] * (term_r * (1 - prop_invar) + inv_site_lk*prop_invar); } else { term += term_r * rate_weights[j]; } clv += 4; } /* compute site log-likelihood and scale if necessary */ term = log(term); if (scaler && scaler[i]) term += scaler[i] * log(PLL_SCALE_THRESHOLD); term *= pattern_weights[i]; /* store per-site log-likelihood */ if (persite_lnl) persite_lnl[i] = term; logl += term; } return logl; } PLL_EXPORT double pll_core_edge_loglikelihood_ti_4x4_avx(unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const unsigned char * tipchars, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl, unsigned int attrib) { unsigned int n,i; double logl = 0; double prop_invar = 0; const double * clvp = parent_clv; const double * pmat; const double * freqs = NULL; double terma, terma_r; double site_lk, inv_site_lk; unsigned int cstate; unsigned int states_padded = 4; unsigned int span = rate_cats*states_padded; __m256d xmm0, xmm1, xmm2, xmm3, xmm4, xmm5, xmm6, xmm7; __m256i mask; unsigned int site_scalings; unsigned int * rate_scalings = NULL; int per_rate_scaling = parent_scaler && (attrib & PLL_ATTRIB_RATE_SCALERS) ? 1 : 0; /* powers of scale threshold for undoing the scaling */ double scale_minlh[PLL_SCALE_RATE_MAXDIFF]; if (per_rate_scaling) { rate_scalings = (unsigned int*) calloc(rate_cats, sizeof(unsigned int)); double scale_factor = 1.0; for (i = 0; i < PLL_SCALE_RATE_MAXDIFF; ++i) { scale_factor *= PLL_SCALE_THRESHOLD; scale_minlh[i] = scale_factor; } } /* precompute a lookup table of four values per entry (one for each state), for all 16 states (including ambiguities) and for each rate category. */ double * lookup = pll_aligned_alloc(64*rate_cats*sizeof(double), PLL_ALIGNMENT_AVX); if (!lookup) { /* TODO: in the highly unlikely event that allocation fails, we should resort to a non-lookup-precomputation version of this function, available at commit e.g. a4fc873fdc65741e402cdc1c59919375143d97d1 */ pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Cannot allocate space for precomputation."); return 1; } /* skip first entry of lookup table as it is never used */ double * ptr = lookup + span; /* iterate all ambiguities skipping 0 */ for (i = 1; i < 16; ++i) { pmat = pmatrix; /* mask the entries of pmatrix row to be loaded */ mask = _mm256_set_epi64x( ((i >> 3) & 1) ? ~0 : 0, ((i >> 2) & 1) ? ~0 : 0, ((i >> 1) & 1) ? ~0 : 0, ((i >> 0) & 1) ? ~0 : 0); for (n = 0; n < rate_cats; ++n) { freqs = frequencies[freqs_indices[n]]; /* masked load of the four matrix rows */ xmm0 = _mm256_maskload_pd(pmat+0, mask); xmm1 = _mm256_maskload_pd(pmat+4, mask); xmm2 = _mm256_maskload_pd(pmat+8, mask); xmm3 = _mm256_maskload_pd(pmat+12,mask); /* create a vector containing the sums of xmm0, xmm1, xmm2, xmm3 */ xmm4 = _mm256_unpackhi_pd(xmm0,xmm1); xmm5 = _mm256_unpacklo_pd(xmm0,xmm1); xmm6 = _mm256_unpackhi_pd(xmm2,xmm3); xmm7 = _mm256_unpacklo_pd(xmm2,xmm3); xmm0 = _mm256_add_pd(xmm4,xmm5); xmm1 = _mm256_add_pd(xmm6,xmm7); xmm2 = _mm256_permute2f128_pd(xmm0,xmm1, _MM_SHUFFLE(0,2,0,1)); xmm3 = _mm256_blend_pd(xmm0,xmm1,12); xmm4 = _mm256_add_pd(xmm2,xmm3); /* load frequencies */ xmm0 = _mm256_load_pd(freqs); /* multiply sums with frequencies */ xmm1 = _mm256_mul_pd(xmm0,xmm4); /* store the result in the lookup table */ _mm256_store_pd(ptr,xmm1); /* move pointers */ ptr += 4; pmat += 16; } } for (n = 0; n < sites; ++n) { pmat = pmatrix; terma = 0; cstate = tipchars[n]; unsigned int coffset = cstate*span; if (per_rate_scaling) { const unsigned int * pscaler = parent_scaler + n*rate_cats; /* compute minimum per-rate scaler -> common per-site scaler */ site_scalings = UINT_MAX; for (i = 0; i < rate_cats; ++i) { if (pscaler[i] < site_scalings) site_scalings = pscaler[i]; } /* compute relative capped per-rate scalers */ for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = PLL_MIN(pscaler[i] - site_scalings, PLL_SCALE_RATE_MAXDIFF); } } else { /* count number of scaling factors to account for */ site_scalings = (parent_scaler) ? parent_scaler[n] : 0; } for (i = 0; i < rate_cats; ++i) { /* load precomputed lookup table into xmm3 */ xmm1 = _mm256_load_pd(lookup+coffset); /* multiply with clvp */ xmm2 = _mm256_load_pd(clvp); xmm0 = _mm256_mul_pd(xmm1,xmm2); /* add up the elements of xmm0 */ xmm1 = _mm256_hadd_pd(xmm0,xmm0); terma_r = ((double *)&xmm1)[0] + ((double *)&xmm1)[2]; /* apply per-rate scalers, if necessary */ if (rate_scalings && rate_scalings[i] > 0) { terma_r *= scale_minlh[rate_scalings[i]-1]; } if (terma_r > 0.) { /* account for invariant sites */ prop_invar = invar_proportion ? invar_proportion[freqs_indices[i]] : 0; if (prop_invar > 0) { inv_site_lk = (invar_indices[n] == -1) ? 0 : freqs[invar_indices[n]]; terma += rate_weights[i] * (terma_r * (1 - prop_invar) + inv_site_lk * prop_invar); } else { terma += terma_r * rate_weights[i]; } } clvp += states_padded; coffset += 4; } /* compute site log-likelihood and scale if necessary */ site_lk = log(terma); /* apply per-site scaler, if necessary */ if (site_scalings) site_lk += site_scalings * log(PLL_SCALE_THRESHOLD); site_lk *= pattern_weights[n]; /* store per-site log-likelihood */ if (persite_lnl) persite_lnl[n] = site_lk; logl += site_lk; } pll_aligned_free(lookup); if (rate_scalings) free(rate_scalings); return logl; } PLL_EXPORT double pll_core_edge_loglikelihood_ti_20x20_avx(unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const unsigned char * tipchars, const unsigned int * tipmap, unsigned int tipmap_size, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl) { unsigned int n,i,j,m; double logl = 0; double prop_invar = 0; const double * clvp = parent_clv; const double * pmat; const double * freqs = NULL; double terma, terma_r; double site_lk, inv_site_lk; unsigned int cstate; unsigned int scale_factors; unsigned int states = 20; unsigned int states_padded = states; __m256d xmm0, xmm1, xmm2; size_t displacement = (states_padded - states) * (states_padded); unsigned int span = states_padded * rate_cats; unsigned int maxstates = tipmap_size; /* precompute a lookup table of four values per entry (one for each state), for all 16 states (including ambiguities) and for each rate category. */ double * lookup = pll_aligned_alloc(maxstates*span*sizeof(double), PLL_ALIGNMENT_AVX); if (!lookup) { /* TODO: in the highly unlikely event that allocation fails, we should resort to a non-lookup-precomputation version of this function, available at commit e.g. a4fc873fdc65741e402cdc1c59919375143d97d1 */ pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Cannot allocate space for precomputation."); return 0.; } double * ptr = lookup; /* precompute left-side values and store them in lookup table */ for (j = 0; j < maxstates; ++j) { pmat = pmatrix; unsigned int state = tipmap[j]; int ss = __builtin_popcount(state) == 1 ? __builtin_ctz(state) : -1; for (n = 0; n < rate_cats; ++n) { freqs = frequencies[freqs_indices[n]]; for (i = 0; i < states; ++i) { double terml; if (ss != -1) { /* special case for non-ambiguous states */ terml = pmat[ss]; } else { terml = 0; for (m = 0; m < states; ++m) { if ((state>>m) & 1) { terml += pmat[m]; } } } pmat += states; ptr[i] = terml * freqs[i]; } ptr += states; } } for (n = 0; n < sites; ++n) { terma = 0; cstate = (unsigned int) tipchars[n]; unsigned int loffset = cstate*span; for (i = 0; i < rate_cats; ++i) { xmm1 = _mm256_setzero_pd(); /* iterate over quadruples of rows */ for (j = 0; j < states_padded; j += 4) { /* load value from lookup table */ xmm2 = _mm256_load_pd(lookup+loffset); /* multiply with clvp */ xmm0 = _mm256_load_pd(clvp); xmm0 = _mm256_mul_pd(xmm2,xmm0); /* add up the elements of xmm1 to the accumulator */ xmm1 = _mm256_add_pd(xmm1,xmm0); clvp += 4; loffset += 4; } xmm0 = _mm256_hadd_pd(xmm1,xmm1); terma_r = ((double *)&xmm0)[0] + ((double *)&xmm0)[2]; /* account for invariant sites */ prop_invar = invar_proportion ? invar_proportion[freqs_indices[i]] : 0; if (prop_invar > 0) { freqs = frequencies[freqs_indices[i]]; inv_site_lk = (invar_indices[n] == -1) ? 0 : freqs[invar_indices[n]]; terma += rate_weights[i] * (terma_r * (1 - prop_invar) + inv_site_lk * prop_invar); } else { terma += terma_r * rate_weights[i]; } pmat -= displacement; } /* count number of scaling factors to acount for */ scale_factors = (parent_scaler) ? parent_scaler[n] : 0; /* compute site log-likelihood and scale if necessary */ site_lk = log(terma); if (scale_factors) site_lk += scale_factors * log(PLL_SCALE_THRESHOLD); site_lk *= pattern_weights[n]; /* store per-site log-likelihood */ if (persite_lnl) persite_lnl[n] = site_lk; logl += site_lk; } pll_aligned_free(lookup); return logl; } PLL_EXPORT double pll_core_edge_loglikelihood_ti_avx(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const unsigned char * tipchars, const unsigned int * tipmap, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl) { unsigned int n,i,j,k; double logl = 0; double prop_invar = 0; const double * clvp = parent_clv; const double * pmat; const double * freqs = NULL; double terma, terma_r; double site_lk, inv_site_lk; unsigned int cstate; unsigned int scale_factors; unsigned int states_padded = (states+3) & 0xFFFFFFFC; __m256d xmm0, xmm1, xmm2, xmm3, xmm4, xmm5, xmm6, xmm7; __m256i mask; size_t displacement = (states_padded - states) * (states_padded); for (n = 0; n < sites; ++n) { pmat = pmatrix; terma = 0; cstate = tipmap[tipchars[n]]; for (i = 0; i < rate_cats; ++i) { freqs = frequencies[freqs_indices[i]]; terma_r = 0; /* iterate over quadruples of rows */ for (j = 0; j < states_padded; j += 4) { xmm0 = _mm256_setzero_pd(); xmm1 = _mm256_setzero_pd(); xmm2 = _mm256_setzero_pd(); xmm3 = _mm256_setzero_pd(); /* point to the four rows */ const double * row0 = pmat; const double * row1 = row0 + states_padded; const double * row2 = row1 + states_padded; const double * row3 = row2 + states_padded; /* set position of least significant bit in character state */ register int lsb = 0; /* iterate quadruples of columns */ for (k = 0; k < states_padded; k += 4) { /* set mask */ mask = _mm256_set_epi64x( ((cstate >> (lsb+3)) & 1) ? ~0 : 0, ((cstate >> (lsb+2)) & 1) ? ~0 : 0, ((cstate >> (lsb+1)) & 1) ? ~0 : 0, ((cstate >> (lsb+0)) & 1) ? ~0 : 0); lsb += 4; /* row 0 */ xmm4 = _mm256_maskload_pd(row0,mask); xmm0 = _mm256_add_pd(xmm0,xmm4); row0 += 4; /* row 1 */ xmm4 = _mm256_maskload_pd(row1,mask); xmm1 = _mm256_add_pd(xmm1,xmm4); row1 += 4; /* row 2 */ xmm4 = _mm256_maskload_pd(row2,mask); xmm2 = _mm256_add_pd(xmm2,xmm4); row2 += 4; /* row 3 */ xmm4 = _mm256_maskload_pd(row3,mask); xmm3 = _mm256_add_pd(xmm3,xmm4); row3 += 4; } /* point pmatrix to the next four rows */ pmat = row3; /* create a vector containing the sums of xmm0, xmm1, xmm2, xmm3 */ xmm4 = _mm256_unpackhi_pd(xmm0,xmm1); xmm5 = _mm256_unpacklo_pd(xmm0,xmm1); xmm6 = _mm256_unpackhi_pd(xmm2,xmm3); xmm7 = _mm256_unpacklo_pd(xmm2,xmm3); xmm0 = _mm256_add_pd(xmm4,xmm5); xmm1 = _mm256_add_pd(xmm6,xmm7); xmm2 = _mm256_permute2f128_pd(xmm0,xmm1, _MM_SHUFFLE(0,2,0,1)); xmm3 = _mm256_blend_pd(xmm0,xmm1,12); xmm0 = _mm256_add_pd(xmm2,xmm3); /* multiply with frequencies */ xmm1 = _mm256_load_pd(freqs); xmm2 = _mm256_mul_pd(xmm0,xmm1); /* multiply with clvp */ xmm0 = _mm256_load_pd(clvp); xmm1 = _mm256_mul_pd(xmm2,xmm0); /* add up the elements of xmm1 */ xmm0 = _mm256_hadd_pd(xmm1,xmm1); terma_r += ((double *)&xmm0)[0] + ((double *)&xmm0)[2]; freqs += 4; clvp += 4; } /* account for invariant sites */ prop_invar = invar_proportion ? invar_proportion[freqs_indices[i]] : 0; if (prop_invar > 0) { freqs = frequencies[freqs_indices[i]]; inv_site_lk = (invar_indices[n] == -1) ? 0 : freqs[invar_indices[n]]; terma += rate_weights[i] * (terma_r * (1 - prop_invar) + inv_site_lk * prop_invar); } else { terma += terma_r * rate_weights[i]; } pmat -= displacement; } /* count number of scaling factors to acount for */ scale_factors = (parent_scaler) ? parent_scaler[n] : 0; /* compute site log-likelihood and scale if necessary */ site_lk = log(terma); if (scale_factors) site_lk += scale_factors * log(PLL_SCALE_THRESHOLD); site_lk *= pattern_weights[n]; /* store per-site log-likelihood */ if (persite_lnl) persite_lnl[n] = site_lk; logl += site_lk; } return logl; } PLL_EXPORT double pll_core_edge_loglikelihood_ii_avx(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const double * child_clv, const unsigned int * child_scaler, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl) { unsigned int n,i,j,k; double logl = 0; double prop_invar = 0; const double * clvp = parent_clv; const double * clvc = child_clv; const double * pmat; const double * freqs = NULL; double terma, terma_r; double site_lk, inv_site_lk; unsigned int scale_factors; unsigned int states_padded = (states+3) & 0xFFFFFFFC; __m256d xmm0, xmm1, xmm2, xmm3, xmm4, xmm5, xmm6, xmm7; size_t displacement = (states_padded - states) * (states_padded); for (n = 0; n < sites; ++n) { pmat = pmatrix; terma = 0; for (i = 0; i < rate_cats; ++i) { freqs = frequencies[freqs_indices[i]]; terma_r = 0; /* iterate over quadruples of rows */ for (j = 0; j < states_padded; j += 4) { xmm0 = _mm256_setzero_pd(); xmm1 = _mm256_setzero_pd(); xmm2 = _mm256_setzero_pd(); xmm3 = _mm256_setzero_pd(); /* point to the four rows */ const double * row0 = pmat; const double * row1 = row0 + states_padded; const double * row2 = row1 + states_padded; const double * row3 = row2 + states_padded; /* iterate quadruples of columns */ for (k = 0; k < states_padded; k += 4) { xmm5 = _mm256_load_pd(clvc+k); /* row 0 */ xmm4 = _mm256_load_pd(row0); xmm6 = _mm256_mul_pd(xmm4,xmm5); xmm0 = _mm256_add_pd(xmm0,xmm6); row0 += 4; /* row 1 */ xmm4 = _mm256_load_pd(row1); xmm6 = _mm256_mul_pd(xmm4,xmm5); xmm1 = _mm256_add_pd(xmm1,xmm6); row1 += 4; /* row 2 */ xmm4 = _mm256_load_pd(row2); xmm6 = _mm256_mul_pd(xmm4,xmm5); xmm2 = _mm256_add_pd(xmm2,xmm6); row2 += 4; /* row 3 */ xmm4 = _mm256_load_pd(row3); xmm6 = _mm256_mul_pd(xmm4,xmm5); xmm3 = _mm256_add_pd(xmm3,xmm6); row3 += 4; } /* point pmatrix to the next four rows */ pmat = row3; /* create a vector containing the sums of xmm0, xmm1, xmm2, xmm3 */ xmm4 = _mm256_unpackhi_pd(xmm0,xmm1); xmm5 = _mm256_unpacklo_pd(xmm0,xmm1); xmm6 = _mm256_unpackhi_pd(xmm2,xmm3); xmm7 = _mm256_unpacklo_pd(xmm2,xmm3); xmm0 = _mm256_add_pd(xmm4,xmm5); xmm1 = _mm256_add_pd(xmm6,xmm7); xmm2 = _mm256_permute2f128_pd(xmm0,xmm1, _MM_SHUFFLE(0,2,0,1)); xmm3 = _mm256_blend_pd(xmm0,xmm1,12); xmm0 = _mm256_add_pd(xmm2,xmm3); /* multiply with frequencies */ xmm1 = _mm256_load_pd(freqs); xmm2 = _mm256_mul_pd(xmm0,xmm1); /* multiply with clvp */ xmm0 = _mm256_load_pd(clvp); xmm1 = _mm256_mul_pd(xmm2,xmm0); /* add up the elements of xmm1 */ xmm0 = _mm256_hadd_pd(xmm1,xmm1); terma_r += ((double *)&xmm0)[0] + ((double *)&xmm0)[2]; freqs += 4; clvp += 4; } /* account for invariant sites */ prop_invar = invar_proportion ? invar_proportion[freqs_indices[i]] : 0; if (prop_invar > 0) { freqs = frequencies[freqs_indices[i]]; inv_site_lk = (invar_indices[n] == -1) ? 0 : freqs[invar_indices[n]]; terma += rate_weights[i] * (terma_r * (1 - prop_invar) + inv_site_lk * prop_invar); } else { terma += terma_r * rate_weights[i]; } clvc += states_padded; pmat -= displacement; } /* count number of scaling factors to acount for */ scale_factors = (parent_scaler) ? parent_scaler[n] : 0; scale_factors += (child_scaler) ? child_scaler[n] : 0; /* compute site log-likelihood and scale if necessary */ site_lk = log(terma); if (scale_factors) site_lk += scale_factors * log(PLL_SCALE_THRESHOLD); site_lk *= pattern_weights[n]; /* store per-site log-likelihood */ if (persite_lnl) persite_lnl[n] = site_lk; logl += site_lk; } return logl; } PLL_EXPORT double pll_core_edge_loglikelihood_ii_4x4_avx(unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const double * child_clv, const unsigned int * child_scaler, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl, unsigned int attrib) { unsigned int n,i; double logl = 0; double prop_invar = 0; const double * clvp = parent_clv; const double * clvc = child_clv; const double * pmat; const double * freqs = NULL; double terma, terma_r; double site_lk, inv_site_lk; unsigned int states = 4; unsigned int states_padded = 4; __m256d xmm0, xmm1, xmm2, xmm3, xmm4, xmm5, xmm6; unsigned int site_scalings; unsigned int * rate_scalings = NULL; int per_rate_scaling = (attrib & PLL_ATTRIB_RATE_SCALERS) ? 1 : 0; /* powers of scale threshold for undoing the scaling */ double scale_minlh[PLL_SCALE_RATE_MAXDIFF]; if (per_rate_scaling) { rate_scalings = (unsigned int*) calloc(rate_cats, sizeof(unsigned int)); double scale_factor = 1.0; for (i = 0; i < PLL_SCALE_RATE_MAXDIFF; ++i) { scale_factor *= PLL_SCALE_THRESHOLD; scale_minlh[i] = scale_factor; } } for (n = 0; n < sites; ++n) { pmat = pmatrix; terma = 0; if (per_rate_scaling) { /* compute minimum per-rate scaler -> common per-site scaler */ site_scalings = UINT_MAX; for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = (parent_scaler) ? parent_scaler[n*rate_cats+i] : 0; rate_scalings[i] += (child_scaler) ? child_scaler[n*rate_cats+i] : 0; if (rate_scalings[i] < site_scalings) site_scalings = rate_scalings[i]; } /* compute relative capped per-rate scalers */ for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = PLL_MIN(rate_scalings[i] - site_scalings, PLL_SCALE_RATE_MAXDIFF); } } else { /* count number of scaling factors to account for */ site_scalings = (parent_scaler) ? parent_scaler[n] : 0; site_scalings += (child_scaler) ? child_scaler[n] : 0; } for (i = 0; i < rate_cats; ++i) { freqs = frequencies[freqs_indices[i]]; /* load frequencies for current rate matrix */ xmm0 = _mm256_load_pd(freqs); /* load clvc */ xmm1 = _mm256_load_pd(clvc); /* load pmatrix row 1 and multiply with clvc */ xmm2 = _mm256_load_pd(pmat); xmm3 = _mm256_mul_pd(xmm1,xmm2); /* load pmatrix row 2 and multiply with clvc */ pmat += states; xmm2 = _mm256_load_pd(pmat); xmm4 = _mm256_mul_pd(xmm1,xmm2); /* load pmatrix row 3 and multiply with clvc */ pmat += states; xmm2 = _mm256_load_pd(pmat); xmm5 = _mm256_mul_pd(xmm1,xmm2); /* load pmatrix row 4 and multiply with clvc */ pmat += states; xmm2 = _mm256_load_pd(pmat); xmm6 = _mm256_mul_pd(xmm1,xmm2); /* point to the pmatrix for the next rate category */ pmat += states; /* create a vector containing the sums of xmm3, xmm4, xmm5, xmm6 */ xmm1 = _mm256_unpackhi_pd(xmm3,xmm4); xmm2 = _mm256_unpacklo_pd(xmm3,xmm4); xmm3 = _mm256_unpackhi_pd(xmm5,xmm6); xmm4 = _mm256_unpacklo_pd(xmm5,xmm6); xmm5 = _mm256_add_pd(xmm1,xmm2); xmm6 = _mm256_add_pd(xmm3,xmm4); xmm1 = _mm256_permute2f128_pd(xmm5,xmm6, _MM_SHUFFLE(0,2,0,1)); xmm2 = _mm256_blend_pd(xmm5,xmm6,12); xmm3 = _mm256_add_pd(xmm1,xmm2); /* multiply with frequencies */ xmm1 = _mm256_mul_pd(xmm0,xmm3); /* multiply with clvp */ xmm2 = _mm256_load_pd(clvp); xmm0 = _mm256_mul_pd(xmm1,xmm2); /* add up the elements of xmm0 */ xmm1 = _mm256_hadd_pd(xmm0,xmm0); terma_r = ((double *)&xmm1)[0] + ((double *)&xmm1)[2]; /* apply per-rate scalers, if necessary */ if (rate_scalings && rate_scalings[i] > 0) { terma_r *= scale_minlh[rate_scalings[i]-1]; } if (terma_r > 0.) { /* account for invariant sites */ prop_invar = invar_proportion ? invar_proportion[freqs_indices[i]] : 0; if (prop_invar > 0) { inv_site_lk = (invar_indices[n] == -1) ? 0 : freqs[invar_indices[n]]; terma += rate_weights[i] * (terma_r * (1 - prop_invar) + inv_site_lk * prop_invar); } else { terma += terma_r * rate_weights[i]; } } clvp += states_padded; clvc += states_padded; } /* compute site log-likelihood */ site_lk = log(terma); /* apply per-site scaler, if necessary */ if (site_scalings) site_lk += site_scalings * log(PLL_SCALE_THRESHOLD); site_lk *= pattern_weights[n]; /* store per-site log-likelihood */ if (persite_lnl) persite_lnl[n] = site_lk; logl += site_lk; } if (rate_scalings) free(rate_scalings); return logl; } libpll-0.3.1/src/core_likelihood_avx2.c000066400000000000000000000322761310701451700200300ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" PLL_EXPORT double pll_core_root_loglikelihood_avx2(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * clv, const unsigned int * scaler, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl) { unsigned int i,j,k; double logl = 0; double prop_invar = 0; const double * freqs = NULL; double term, term_r; double inv_site_lk; unsigned int states_padded = (states+3) & 0xFFFFFFFC; __m256d xmm0, xmm1, xmm3; for (i = 0; i < sites; ++i) { term = 0; for (j = 0; j < rate_cats; ++j) { freqs = frequencies[freqs_indices[j]]; xmm3 = _mm256_setzero_pd(); for (k = 0; k < states_padded; k += 4) { /* load frequencies for current rate matrix */ xmm0 = _mm256_load_pd(freqs); /* load clv */ xmm1 = _mm256_load_pd(clv); /* multiply with frequencies */ xmm3 = _mm256_fmadd_pd(xmm0, xmm1, xmm3); freqs += 4; clv += 4; } /* add up the elements of xmm2 */ xmm1 = _mm256_hadd_pd(xmm3,xmm3); term_r = ((double *)&xmm1)[0] + ((double *)&xmm1)[2]; /* account for invariant sites */ prop_invar = invar_proportion ? invar_proportion[freqs_indices[j]] : 0; if (prop_invar > 0) { freqs = frequencies[freqs_indices[j]]; inv_site_lk = (invar_indices[i] == -1) ? 0 : freqs[invar_indices[i]]; term += rate_weights[j] * (term_r * (1 - prop_invar) + inv_site_lk*prop_invar); } else { term += term_r * rate_weights[j]; } } /* compute site log-likelihood and scale if necessary */ term = log(term); if (scaler && scaler[i]) term += scaler[i] * log(PLL_SCALE_THRESHOLD); term *= pattern_weights[i]; /* store per-site log-likelihood */ if (persite_lnl) persite_lnl[i] = term; logl += term; } return logl; } PLL_EXPORT double pll_core_edge_loglikelihood_ti_20x20_avx2(unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const unsigned char * tipchars, const unsigned int * tipmap, unsigned int tipmap_size, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl) { unsigned int n,i,j,m = 0; double logl = 0; double prop_invar = 0; const double * clvp = parent_clv; const double * pmat; const double * freqs = NULL; double terma, terma_r; double site_lk, inv_site_lk; unsigned int cstate; unsigned int scale_factors; unsigned int states = 20; unsigned int states_padded = states; __m256d xmm0, xmm1, xmm2; size_t displacement = (states_padded - states) * (states_padded); unsigned int span = states_padded * rate_cats; unsigned int maxstates = tipmap_size; /* precompute a lookup table of four values per entry (one for each state), for all 16 states (including ambiguities) and for each rate category. */ double * lookup = pll_aligned_alloc(maxstates*span*sizeof(double), PLL_ALIGNMENT_AVX); if (!lookup) { /* TODO: in the highly unlikely event that allocation fails, we should resort to a non-lookup-precomputation version of this function, available at commit e.g. a4fc873fdc65741e402cdc1c59919375143d97d1 */ pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Cannot allocate space for precomputation."); return 0.; } double * ptr = lookup; /* precompute left-side values and store them in lookup table */ for (j = 0; j < maxstates; ++j) { pmat = pmatrix; unsigned int state = tipmap[j]; int ss = __builtin_popcount(state) == 1 ? __builtin_ctz(state) : -1; for (n = 0; n < rate_cats; ++n) { freqs = frequencies[freqs_indices[n]]; for (i = 0; i < states; ++i) { double terml; if (ss != -1) { /* special case for non-ambiguous states */ terml = pmat[ss]; } else { terml = 0; for (m = 0; m < states; ++m) { if ((state>>m) & 1) { terml += pmat[m]; } } } pmat += states; ptr[i] = terml * freqs[i]; } ptr += states; } } for (n = 0; n < sites; ++n) { terma = 0; cstate = (unsigned int) tipchars[n]; unsigned int loffset = cstate*span; for (i = 0; i < rate_cats; ++i) { xmm1 = _mm256_setzero_pd(); /* iterate over quadruples of rows */ for (j = 0; j < states_padded; j += 4) { /* load value from lookup table */ xmm2 = _mm256_load_pd(lookup+loffset); /* multiply with clvp */ xmm0 = _mm256_load_pd(clvp); xmm1 = _mm256_fmadd_pd(xmm2, xmm0, xmm1); clvp += 4; loffset += 4; } /* add up the elements of xmm1 */ xmm0 = _mm256_hadd_pd(xmm1,xmm1); terma_r = ((double *)&xmm0)[0] + ((double *)&xmm0)[2]; /* account for invariant sites */ prop_invar = invar_proportion ? invar_proportion[freqs_indices[i]] : 0; if (prop_invar > 0) { freqs = frequencies[freqs_indices[i]]; inv_site_lk = (invar_indices[n] == -1) ? 0 : freqs[invar_indices[n]]; terma += rate_weights[i] * (terma_r * (1 - prop_invar) + inv_site_lk * prop_invar); } else { terma += terma_r * rate_weights[i]; } pmat -= displacement; } /* count number of scaling factors to acount for */ scale_factors = (parent_scaler) ? parent_scaler[n] : 0; /* compute site log-likelihood and scale if necessary */ site_lk = log(terma); if (scale_factors) site_lk += scale_factors * log(PLL_SCALE_THRESHOLD); site_lk *= pattern_weights[n]; /* store per-site log-likelihood */ if (persite_lnl) persite_lnl[n] = site_lk; logl += site_lk; } pll_aligned_free(lookup); return logl; } PLL_EXPORT double pll_core_edge_loglikelihood_ii_avx2(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const double * child_clv, const unsigned int * child_scaler, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl) { unsigned int n,i,j,k; double logl = 0; double prop_invar = 0; const double * clvp = parent_clv; const double * clvc = child_clv; const double * pmat; const double * freqs = NULL; double terma, terma_r; double site_lk, inv_site_lk; unsigned int scale_factors; unsigned int states_padded = (states+3) & 0xFFFFFFFC; __m256d xmm0, xmm1, xmm2, xmm3, xmm4, xmm5, xmm6, xmm7; size_t displacement = (states_padded - states) * (states_padded); for (n = 0; n < sites; ++n) { pmat = pmatrix; terma = 0; for (i = 0; i < rate_cats; ++i) { freqs = frequencies[freqs_indices[i]]; terma_r = 0; /* iterate over quadruples of rows */ for (j = 0; j < states_padded; j += 4) { xmm0 = _mm256_setzero_pd(); xmm1 = _mm256_setzero_pd(); xmm2 = _mm256_setzero_pd(); xmm3 = _mm256_setzero_pd(); /* point to the four rows */ const double * row0 = pmat; const double * row1 = row0 + states_padded; const double * row2 = row1 + states_padded; const double * row3 = row2 + states_padded; /* iterate quadruples of columns */ for (k = 0; k < states_padded; k += 4) { xmm5 = _mm256_load_pd(clvc+k); /* row 0 */ xmm4 = _mm256_load_pd(row0); xmm0 = _mm256_fmadd_pd(xmm4, xmm5, xmm0); row0 += 4; /* row 1 */ xmm4 = _mm256_load_pd(row1); xmm1 = _mm256_fmadd_pd(xmm4, xmm5, xmm1); row1 += 4; /* row 2 */ xmm4 = _mm256_load_pd(row2); xmm2 = _mm256_fmadd_pd(xmm4, xmm5, xmm2); row2 += 4; /* row 3 */ xmm4 = _mm256_load_pd(row3); xmm3 = _mm256_fmadd_pd(xmm4, xmm5, xmm3); row3 += 4; } /* point pmatrix to the next four rows */ pmat = row3; /* create a vector containing the sums of xmm0, xmm1, xmm2, xmm3 */ xmm4 = _mm256_unpackhi_pd(xmm0,xmm1); xmm5 = _mm256_unpacklo_pd(xmm0,xmm1); xmm6 = _mm256_unpackhi_pd(xmm2,xmm3); xmm7 = _mm256_unpacklo_pd(xmm2,xmm3); xmm0 = _mm256_add_pd(xmm4,xmm5); xmm1 = _mm256_add_pd(xmm6,xmm7); xmm2 = _mm256_permute2f128_pd(xmm0,xmm1, _MM_SHUFFLE(0,2,0,1)); xmm3 = _mm256_blend_pd(xmm0,xmm1,12); xmm0 = _mm256_add_pd(xmm2,xmm3); /* multiply with frequencies */ xmm1 = _mm256_load_pd(freqs); xmm2 = _mm256_mul_pd(xmm0,xmm1); /* multiply with clvp */ xmm0 = _mm256_load_pd(clvp); xmm1 = _mm256_mul_pd(xmm2,xmm0); /* add up the elements of xmm1 */ xmm0 = _mm256_hadd_pd(xmm1,xmm1); terma_r += ((double *)&xmm0)[0] + ((double *)&xmm0)[2]; freqs += 4; clvp += 4; } /* account for invariant sites */ prop_invar = invar_proportion ? invar_proportion[freqs_indices[i]] : 0; if (prop_invar > 0) { freqs = frequencies[freqs_indices[i]]; inv_site_lk = (invar_indices[n] == -1) ? 0 : freqs[invar_indices[n]]; terma += rate_weights[i] * (terma_r * (1 - prop_invar) + inv_site_lk * prop_invar); } else { terma += terma_r * rate_weights[i]; } clvc += states_padded; pmat -= displacement; } /* count number of scaling factors to acount for */ scale_factors = (parent_scaler) ? parent_scaler[n] : 0; scale_factors += (child_scaler) ? child_scaler[n] : 0; /* compute site log-likelihood and scale if necessary */ site_lk = log(terma); if (scale_factors) site_lk += scale_factors * log(PLL_SCALE_THRESHOLD); site_lk *= pattern_weights[n]; /* store per-site log-likelihood */ if (persite_lnl) persite_lnl[n] = site_lk; logl += site_lk; } return logl; } libpll-0.3.1/src/core_likelihood_sse.c000066400000000000000000000670231310701451700177400ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include #include "pll.h" PLL_EXPORT double pll_core_root_loglikelihood_sse(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * clv, const unsigned int * scaler, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl) { unsigned int i,j,k; double logl = 0; double prop_invar = 0; const double * freqs = NULL; double term, term_r; double inv_site_lk; unsigned int states_padded = (states+3) & 0xFFFFFFFC; __m128d xmm0, xmm1, xmm2, xmm3; for (i = 0; i < sites; ++i) { term = 0; for (j = 0; j < rate_cats; ++j) { freqs = frequencies[freqs_indices[j]]; xmm3 = _mm_setzero_pd(); for (k = 0; k < states_padded; k += 2) { /* load frequencies for current rate matrix */ xmm0 = _mm_load_pd(freqs); /* load clv */ xmm1 = _mm_load_pd(clv); /* multiply with frequencies */ xmm2 = _mm_mul_pd(xmm0,xmm1); xmm3 = _mm_add_pd(xmm3,xmm2); freqs += 2; clv += 2; } term_r = ((double *)&xmm3)[0] + ((double *)&xmm3)[1]; /* account for invariant sites */ prop_invar = invar_proportion ? invar_proportion[freqs_indices[j]] : 0; if (prop_invar > 0) { freqs = frequencies[freqs_indices[j]]; inv_site_lk = (invar_indices[i] == -1) ? 0 : freqs[invar_indices[i]]; term += rate_weights[j] * (term_r * (1 - prop_invar) + inv_site_lk*prop_invar); } else { term += term_r * rate_weights[j]; } } /* compute site log-likelihood and scale if necessary */ term = log(term); if (scaler && scaler[i]) term += scaler[i] * log(PLL_SCALE_THRESHOLD); term *= pattern_weights[i]; /* store per-site log-likelihood */ if (persite_lnl) persite_lnl[i] = term; logl += term; } return logl; } PLL_EXPORT double pll_core_root_loglikelihood_4x4_sse(unsigned int sites, unsigned int rate_cats, const double * clv, const unsigned int * scaler, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl) { unsigned int i,j; double logl = 0; double prop_invar = 0; const double * freqs = NULL; double term, term_r; double inv_site_lk; __m128d xmm0, xmm1, xmm2, xmm3, xmm4, xmm5; for (i = 0; i < sites; ++i) { term = 0; for (j = 0; j < rate_cats; ++j) { freqs = frequencies[freqs_indices[j]]; /* load frequencies for current rate matrix */ xmm0 = _mm_load_pd(freqs+0); xmm1 = _mm_load_pd(freqs+2); /* load clv */ xmm2 = _mm_load_pd(clv+0); xmm3 = _mm_load_pd(clv+2); /* multiply with frequencies */ xmm4 = _mm_mul_pd(xmm0,xmm2); xmm5 = _mm_mul_pd(xmm1,xmm3); /* add up the elements of xmm2 */ xmm1 = _mm_add_pd(xmm4,xmm5); term_r = ((double *)&xmm1)[0] + ((double *)&xmm1)[1]; /* account for invariant sites */ prop_invar = invar_proportion ? invar_proportion[freqs_indices[j]] : 0; if (prop_invar > 0) { inv_site_lk = (invar_indices[i] == -1) ? 0 : freqs[invar_indices[i]]; term += rate_weights[j] * (term_r * (1 - prop_invar) + inv_site_lk*prop_invar); } else { term += term_r * rate_weights[j]; } clv += 4; } /* compute site log-likelihood and scale if necessary */ term = log(term); if (scaler && scaler[i]) term += scaler[i] * log(PLL_SCALE_THRESHOLD); term *= pattern_weights[i]; /* store per-site log-likelihood */ if (persite_lnl) persite_lnl[i] = term; logl += term; } return logl; } PLL_EXPORT double pll_core_edge_loglikelihood_ti_sse(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const unsigned char * tipchars, const unsigned int * tipmap, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl) { unsigned int n,i,j,k; double logl = 0; double prop_invar = 0; const double * clvp = parent_clv; const double * pmat; const double * freqs = NULL; double terma, terma_r; double site_lk, inv_site_lk; unsigned int cstate; unsigned int scale_factors; unsigned int states_padded = (states+1) & 0xFFFFFFFE; __m128d xmm0, xmm1, xmm2, xmm3, xmm4, xmm5; size_t displacement = (states_padded - states) * (states_padded); xmm5 = _mm_setzero_pd(); for (n = 0; n < sites; ++n) { pmat = pmatrix; terma = 0; cstate = tipmap[tipchars[n]]; for (i = 0; i < rate_cats; ++i) { freqs = frequencies[freqs_indices[i]]; terma_r = 0; /* iterate over pairs of rows */ for (j = 0; j < states_padded; j += 2) { xmm0 = _mm_setzero_pd(); xmm1 = _mm_setzero_pd(); /* point to the two rows */ const double * row0 = pmat; const double * row1 = row0 + states_padded; /* set position of least significant bit in character state */ register int lsb = 0; /* iterate pairs of columns */ for (k = 0; k < states_padded; k += 2) { /* set mask */ xmm2 = _mm_set_pd(((cstate >> (lsb+1)) & 1) ? 1 : 0, ((cstate >> (lsb+0)) & 1) ? 1 : 0); xmm3 = _mm_cmpgt_pd(xmm2,xmm5); lsb += 2; /* row 0 */ xmm2 = _mm_load_pd(row0); xmm4 = _mm_and_pd(xmm2,xmm3); xmm0 = _mm_add_pd(xmm0,xmm4); row0 += 2; /* row 1 */ xmm2 = _mm_load_pd(row1); xmm4 = _mm_and_pd(xmm2,xmm3); xmm1 = _mm_add_pd(xmm1,xmm4); row1 += 2; } /* point pmatrix to the next four rows */ pmat = row1; /* create a vector containing the sums of xmm0 and xmm1 */ xmm3 = _mm_hadd_pd(xmm0,xmm1); /* multiply with frequencies */ xmm1 = _mm_load_pd(freqs); xmm2 = _mm_mul_pd(xmm3,xmm1); /* multiply with clvp */ xmm0 = _mm_load_pd(clvp); xmm1 = _mm_mul_pd(xmm2,xmm0); /* add up the elements of xmm1 */ terma_r += ((double *)&xmm1)[0] + ((double *)&xmm1)[1]; freqs += 2; clvp += 2; } /* account for invariant sites */ prop_invar = invar_proportion ? invar_proportion[freqs_indices[i]] : 0; if (prop_invar > 0) { freqs = frequencies[freqs_indices[i]]; inv_site_lk = (invar_indices[n] == -1) ? 0 : freqs[invar_indices[n]]; terma += rate_weights[i] * (terma_r * (1 - prop_invar) + inv_site_lk * prop_invar); } else { terma += terma_r * rate_weights[i]; } pmat -= displacement; } /* count number of scaling factors to acount for */ scale_factors = (parent_scaler) ? parent_scaler[n] : 0; /* compute site log-likelihood and scale if necessary */ site_lk = log(terma); if (scale_factors) site_lk += scale_factors * log(PLL_SCALE_THRESHOLD); site_lk *= pattern_weights[n]; /* store per-site log-likelihood */ if (persite_lnl) persite_lnl[n] = site_lk; logl += site_lk; } return logl; } PLL_EXPORT double pll_core_edge_loglikelihood_ii_sse(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const double * child_clv, const unsigned int * child_scaler, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl) { unsigned int n,i,j,k; double logl = 0; double prop_invar = 0; const double * clvp = parent_clv; const double * clvc = child_clv; const double * pmat; const double * freqs = NULL; double terma, terma_r; double site_lk, inv_site_lk; unsigned int scale_factors; unsigned int states_padded = (states+1) & 0xFFFFFFFE; __m128d xmm0, xmm1, xmm2, xmm3, xmm4, xmm5, xmm6; size_t displacement = (states_padded - states) * (states_padded); for (n = 0; n < sites; ++n) { pmat = pmatrix; terma = 0; for (i = 0; i < rate_cats; ++i) { freqs = frequencies[freqs_indices[i]]; terma_r = 0; /* iterate over pairs of rows */ for (j = 0; j < states_padded; j += 2) { xmm0 = _mm_setzero_pd(); xmm1 = _mm_setzero_pd(); /* point to the two rows */ const double * row0 = pmat; const double * row1 = row0 + states_padded; /* iterate pairs of columns */ for (k = 0; k < states_padded; k += 2) { xmm5 = _mm_load_pd(clvc+k); /* row 0 */ xmm4 = _mm_load_pd(row0); xmm6 = _mm_mul_pd(xmm4,xmm5); xmm0 = _mm_add_pd(xmm0,xmm6); row0 += 2; /* row 1 */ xmm4 = _mm_load_pd(row1); xmm6 = _mm_mul_pd(xmm4,xmm5); xmm1 = _mm_add_pd(xmm1,xmm6); row1 += 2; } /* point pmatrix to the next two rows */ pmat = row1; /* create a vector containing the sums of xmm0 and xmm1 */ xmm3 = _mm_hadd_pd(xmm0,xmm1); /* multiply with frequencies */ xmm1 = _mm_load_pd(freqs); xmm2 = _mm_mul_pd(xmm3,xmm1); /* multiply with clvp */ xmm0 = _mm_load_pd(clvp); xmm1 = _mm_mul_pd(xmm2,xmm0); /* add up the elements of xmm1 */ terma_r += ((double *)&xmm1)[0] + ((double *)&xmm1)[1]; freqs += 2; clvp += 2; } /* account for invariant sites */ prop_invar = invar_proportion ? invar_proportion[freqs_indices[i]] : 0; if (prop_invar > 0) { freqs = frequencies[freqs_indices[i]]; inv_site_lk = (invar_indices[n] == -1) ? 0 : freqs[invar_indices[n]]; terma += rate_weights[i] * (terma_r * (1 - prop_invar) + inv_site_lk * prop_invar); } else { terma += terma_r * rate_weights[i]; } clvc += states_padded; pmat -= displacement; } /* count number of scaling factors to acount for */ scale_factors = (parent_scaler) ? parent_scaler[n] : 0; scale_factors += (child_scaler) ? child_scaler[n] : 0; /* compute site log-likelihood and scale if necessary */ site_lk = log(terma); if (scale_factors) site_lk += scale_factors * log(PLL_SCALE_THRESHOLD); site_lk *= pattern_weights[n]; /* store per-site log-likelihood */ if (persite_lnl) persite_lnl[n] = site_lk; logl += site_lk; } return logl; } PLL_EXPORT double pll_core_edge_loglikelihood_ii_4x4_sse(unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const double * child_clv, const unsigned int * child_scaler, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl, unsigned int attrib) { unsigned int n,i; double logl = 0; double prop_invar = 0; const double * clvp = parent_clv; const double * clvc = child_clv; const double * pmat; const double * freqs = NULL; double terma, terma_r; double site_lk, inv_site_lk; unsigned int states = 4; unsigned int states_padded = 4; __m128d xmm0, xmm1, xmm2, xmm3, xmm4, xmm5, xmm6, xmm7; unsigned int site_scalings; unsigned int * rate_scalings = NULL; int per_rate_scaling = (attrib & PLL_ATTRIB_RATE_SCALERS) ? 1 : 0; /* powers of scale threshold for undoing the scaling */ double scale_minlh[PLL_SCALE_RATE_MAXDIFF]; if (per_rate_scaling) { rate_scalings = (unsigned int*) calloc(rate_cats, sizeof(unsigned int)); double scale_factor = 1.0; for (i = 0; i < PLL_SCALE_RATE_MAXDIFF; ++i) { scale_factor *= PLL_SCALE_THRESHOLD; scale_minlh[i] = scale_factor; } } for (n = 0; n < sites; ++n) { pmat = pmatrix; terma = 0; if (per_rate_scaling) { /* compute minimum per-rate scaler -> common per-site scaler */ site_scalings = UINT_MAX; for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = (parent_scaler) ? parent_scaler[n*rate_cats+i] : 0; rate_scalings[i] += (child_scaler) ? child_scaler[n*rate_cats+i] : 0; if (rate_scalings[i] < site_scalings) site_scalings = rate_scalings[i]; } /* compute relative capped per-rate scalers */ for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = PLL_MIN(rate_scalings[i] - site_scalings, PLL_SCALE_RATE_MAXDIFF); } } else { /* count number of scaling factors to account for */ site_scalings = (parent_scaler) ? parent_scaler[n] : 0; site_scalings += (child_scaler) ? child_scaler[n] : 0; } for (i = 0; i < rate_cats; ++i) { freqs = frequencies[freqs_indices[i]]; /* load first two frequencies for current rate matrix */ xmm0 = _mm_load_pd(freqs); /* load clvc */ xmm1 = _mm_load_pd(clvc); xmm2 = _mm_load_pd(clvc+2); /* load pmatrix row 1 */ xmm3 = _mm_load_pd(pmat); xmm4 = _mm_load_pd(pmat+2); /* load pmatrix row 2 */ pmat += states; xmm5 = _mm_load_pd(pmat); xmm6 = _mm_load_pd(pmat+2); /* multiply row 1 with clvc */ xmm7 = _mm_mul_pd(xmm3,xmm1); xmm3 = _mm_mul_pd(xmm4,xmm2); /* multiply row 2 with clvc */ xmm4 = _mm_mul_pd(xmm5,xmm1); xmm5 = _mm_mul_pd(xmm6,xmm2); /* add the four values of row 1 into a pair */ xmm6 = _mm_add_pd(xmm7,xmm3); /* add the four values of row 2 into a pair */ xmm7 = _mm_add_pd(xmm4,xmm5); /* horizontally add the two pairs */ xmm4 = _mm_hadd_pd(xmm6,xmm7); /* multiply with frequencies */ xmm5 = _mm_mul_pd(xmm4,xmm0); /* multiply with clvp */ xmm4 = _mm_load_pd(clvp); xmm6 = _mm_mul_pd(xmm5,xmm4); /* needed */ /* load pmatrix row 3 */ pmat += states; xmm3 = _mm_load_pd(pmat); xmm4 = _mm_load_pd(pmat+2); /* load pmatrix row 4 */ pmat += states; xmm5 = _mm_load_pd(pmat); xmm0 = _mm_load_pd(pmat+2); /* point pmatrix to next rate category */ pmat += states; /* multiply row 3 with clvc */ xmm7 = _mm_mul_pd(xmm3,xmm1); xmm3 = _mm_mul_pd(xmm4,xmm2); /* multiply row 4 with clvc */ xmm4 = _mm_mul_pd(xmm5,xmm1); xmm5 = _mm_mul_pd(xmm0,xmm2); /* add the four values of row 3 into a pair */ xmm0 = _mm_add_pd(xmm7,xmm3); /* add the four values of row 4 into a pair */ xmm7 = _mm_add_pd(xmm4,xmm5); /* horizontally add the two pairs */ xmm4 = _mm_hadd_pd(xmm0,xmm7); /* multiply with frequencies */ xmm0 = _mm_load_pd(freqs+2); xmm5 = _mm_mul_pd(xmm4,xmm0); /* multiply with clvp */ xmm4 = _mm_load_pd(clvp+2); xmm7 = _mm_mul_pd(xmm5,xmm4); /* needed */ /* add the two results together */ xmm0 = _mm_hadd_pd(xmm6,xmm7); terma_r = ((double *)&xmm0)[0] + ((double *)&xmm0)[1]; /* apply per-rate scalers, if necessary */ if (rate_scalings && rate_scalings[i] > 0) { terma_r *= scale_minlh[rate_scalings[i]-1]; } /* account for invariant sites */ prop_invar = invar_proportion ? invar_proportion[freqs_indices[i]] : 0; if (prop_invar > 0) { inv_site_lk = (invar_indices[n] == -1) ? 0 : freqs[invar_indices[n]]; terma += rate_weights[i] * (terma_r * (1 - prop_invar) + inv_site_lk * prop_invar); } else { terma += terma_r * rate_weights[i]; } clvp += states_padded; clvc += states_padded; } /* compute site log-likelihood and apply per-site scaler if necessary */ site_lk = log(terma); if (site_scalings) site_lk += site_scalings * log(PLL_SCALE_THRESHOLD); site_lk *= pattern_weights[n]; /* store per-site log-likelihood */ if (persite_lnl) persite_lnl[n] = site_lk; logl += site_lk; } if (rate_scalings) free(rate_scalings); return logl; } PLL_EXPORT double pll_core_edge_loglikelihood_ti_4x4_sse(unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const unsigned char * tipchars, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl, unsigned int attrib) { unsigned int i,k,n; double logl = 0; double prop_invar = 0; const double * clvp = parent_clv; const double * pmat; const double * freqs = NULL; double terma, terma_r; double site_lk, inv_site_lk; unsigned int cstate; unsigned int states_padded = 4; unsigned int span = rate_cats*states_padded; __m128d xmm0, xmm1, xmm2, xmm3, xmm4, xmm5, xmm6, xmm7; __m128d ymm0,ymm1,ymm2,ymm3; unsigned int site_scalings; unsigned int * rate_scalings = NULL; int per_rate_scaling = (attrib & PLL_ATTRIB_RATE_SCALERS) ? 1 : 0; /* powers of scale threshold for undoing the scaling */ double scale_minlh[PLL_SCALE_RATE_MAXDIFF]; if (per_rate_scaling) { rate_scalings = (unsigned int*) calloc(rate_cats, sizeof(unsigned int)); double scale_factor = 1.0; for (i = 0; i < PLL_SCALE_RATE_MAXDIFF; ++i) { scale_factor *= PLL_SCALE_THRESHOLD; scale_minlh[i] = scale_factor; } } /* precompute a lookup table of four values per entry (one for each state), for all 16 states (including ambiguities) and for each rate category. */ double * lookup = pll_aligned_alloc(64*rate_cats*sizeof(double), PLL_ALIGNMENT_SSE); if (!lookup) { /* TODO: in the highly unlikely event that allocation fails, we should resort to a non-lookup-precomputation version of this function, available at commit e.g. a4fc873fdc65741e402cdc1c59919375143d97d1 */ pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Cannot allocate space for precomputation."); return 1; } /* skip first entry of lookup table as it is never used */ double * ptr = lookup + span; ymm3 = _mm_setzero_pd(); /* iterate all ambiguities skipping 0 */ for (i = 1; i < 16; ++i) { pmat = pmatrix; /* mask the entries of pmatrix row to be loaded */ xmm1 = _mm_set_pd(((i >> 1) & 1) ? 1 : 0, ((i >> 0) & 1) ? 1 : 0); xmm0 = _mm_cmpgt_pd(xmm1,ymm3); xmm2 = _mm_set_pd(((i >> 3) & 1) ? 1 : 0, ((i >> 2) & 1) ? 1 : 0); xmm1 = _mm_cmpgt_pd(xmm2,ymm3); for (k = 0; k < rate_cats; ++k) { freqs = frequencies[freqs_indices[k]]; /* load row0 from matrix */ ymm0 = _mm_load_pd(pmat); ymm1 = _mm_load_pd(pmat+2); /* mask row0 from matrix */ xmm4 = _mm_and_pd(ymm0,xmm0); xmm5 = _mm_and_pd(ymm1,xmm1); xmm6 = _mm_add_pd(xmm4,xmm5); /* a1+a3 | a2+a4 */ pmat += 4; /* load row1 from left matrix */ ymm0 = _mm_load_pd(pmat); ymm1 = _mm_load_pd(pmat+2); /* mask row */ xmm4 = _mm_and_pd(ymm0,xmm0); xmm5 = _mm_and_pd(ymm1,xmm1); xmm7 = _mm_add_pd(xmm4,xmm5); /* a5+a7 | a3+a8 */ ymm2 = _mm_hadd_pd(xmm6,xmm7); /* laod frequencies */ xmm6 = _mm_load_pd(freqs); xmm7 = _mm_mul_pd(ymm2,xmm6); _mm_store_pd(ptr,xmm7); /* point to row2 */ pmat += 4; /* load row2 from left matrix */ ymm0 = _mm_load_pd(pmat); ymm1 = _mm_load_pd(pmat+2); /* mask row */ xmm4 = _mm_and_pd(ymm0,xmm0); xmm5 = _mm_and_pd(ymm1,xmm1); xmm6 = _mm_add_pd(xmm4,xmm5); /* a9+a11 | a10+a12 */ pmat += 4; /* load row3 from left matrix */ ymm0 = _mm_load_pd(pmat); ymm1 = _mm_load_pd(pmat+2); /* mask row */ xmm4 = _mm_and_pd(ymm0,xmm0); xmm5 = _mm_and_pd(ymm1,xmm1); xmm7 = _mm_add_pd(xmm4,xmm5); /* a13+a15 | a14+a16 */ ymm2 = _mm_hadd_pd(xmm6,xmm7); /* laod frequencies */ xmm6 = _mm_load_pd(freqs+2); xmm7 = _mm_mul_pd(ymm2,xmm6); _mm_store_pd(ptr+2,xmm7); /* move pointers */ ptr += 4; pmat += 4; } } for (n = 0; n < sites; ++n) { pmat = pmatrix; terma = 0; if (per_rate_scaling) { /* compute minimum per-rate scaler -> common per-site scaler */ site_scalings = UINT_MAX; for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = (parent_scaler) ? parent_scaler[n*rate_cats+i] : 0; if (rate_scalings[i] < site_scalings) site_scalings = rate_scalings[i]; } /* compute relative capped per-rate scalers */ for (i = 0; i < rate_cats; ++i) { rate_scalings[i] = PLL_MIN(rate_scalings[i] - site_scalings, PLL_SCALE_RATE_MAXDIFF); } } else { /* count number of scaling factors to account for */ site_scalings = (parent_scaler) ? parent_scaler[n] : 0; } cstate = tipchars[n]; unsigned int coffset = cstate*span; for (i = 0; i < rate_cats; ++i) { freqs = frequencies[freqs_indices[i]]; /* load CLV from clvp */ xmm0 = _mm_load_pd(clvp); xmm1 = _mm_load_pd(clvp+2); /* load precomputed lookup table into xmm3 */ xmm2 = _mm_load_pd(lookup+coffset); xmm3 = _mm_load_pd(lookup+coffset+2); /* multiply with clvp */ xmm4 = _mm_mul_pd(xmm0,xmm2); xmm5 = _mm_mul_pd(xmm1,xmm3); /* add up the elements of xmm0 */ xmm1 = _mm_hadd_pd(xmm4,xmm5); terma_r = ((double *)&xmm1)[0] + ((double *)&xmm1)[1]; /* apply per-rate scalers, if necessary */ if (rate_scalings && rate_scalings[i] > 0) { terma_r *= scale_minlh[rate_scalings[i]-1]; } /* account for invariant sites */ prop_invar = invar_proportion ? invar_proportion[freqs_indices[i]] : 0; if (prop_invar > 0) { inv_site_lk = (invar_indices[n] == -1) ? 0 : freqs[invar_indices[n]]; terma += rate_weights[i] * (terma_r * (1 - prop_invar) + inv_site_lk * prop_invar); } else { terma += terma_r * rate_weights[i]; } clvp += states_padded; coffset += 4; } /* compute site log-likelihood and scale if necessary */ site_lk = log(terma); if (site_scalings) site_lk += site_scalings * log(PLL_SCALE_THRESHOLD); site_lk *= pattern_weights[n]; /* store per-site log-likelihood */ if (persite_lnl) persite_lnl[n] = site_lk; logl += site_lk; } pll_aligned_free(lookup); if (rate_scalings) free(rate_scalings); return logl; } libpll-0.3.1/src/core_partials.c000066400000000000000000000703331310701451700165600ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri, Diego Darriba This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" static void fill_parent_scaler(unsigned int scaler_size, unsigned int * parent_scaler, const unsigned int * left_scaler, const unsigned int * right_scaler) { unsigned int i; if (!left_scaler && !right_scaler) memset(parent_scaler, 0, sizeof(unsigned int) * scaler_size); else if (left_scaler && right_scaler) { memcpy(parent_scaler, left_scaler, sizeof(unsigned int) * scaler_size); for (i = 0; i < scaler_size; ++i) parent_scaler[i] += right_scaler[i]; } else { if (left_scaler) memcpy(parent_scaler, left_scaler, sizeof(unsigned int) * scaler_size); else memcpy(parent_scaler, right_scaler, sizeof(unsigned int) * scaler_size); } } PLL_EXPORT void pll_core_update_partial_tt_4x4(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const unsigned char * right_tipchars, const double * lookup, unsigned int attrib) { unsigned int j,k,n; unsigned int states = 4; unsigned int span = states * rate_cats; const double * offset; size_t scaler_size = (attrib & PLL_ATTRIB_RATE_SCALERS) ? sites*rate_cats : sites; if (parent_scaler) memset(parent_scaler, 0, sizeof(unsigned int) * scaler_size); for (n = 0; n < sites; ++n) { j = (unsigned int)(left_tipchars[n]); k = (unsigned int)(right_tipchars[n]); offset = lookup; offset += ((j << 4) + k)*span; memcpy(parent_clv, offset, span*sizeof(double)); parent_clv += span; } } PLL_EXPORT void pll_core_update_partial_tt(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const unsigned char * right_tipchars, const unsigned int * tipmap, unsigned int tipmap_size, const double * lookup, unsigned int attrib) { unsigned int j,k,n; const double * offset; #ifdef HAVE_SSE3 if (attrib & PLL_ATTRIB_ARCH_SSE && PLL_STAT(sse3_present)) { if (states == 4) pll_core_update_partial_tt_4x4_sse(sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_tipchars, lookup, attrib); else pll_core_update_partial_tt_sse(states, sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_tipchars, lookup, tipmap_size, attrib); return; } #endif #ifdef HAVE_AVX if (attrib & PLL_ATTRIB_ARCH_AVX && PLL_STAT(avx_present)) { if (states == 4) pll_core_update_partial_tt_4x4_avx(sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_tipchars, lookup, attrib); else pll_core_update_partial_tt_avx(states, sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_tipchars, lookup, tipmap_size, attrib); return; } #endif #ifdef HAVE_AVX2 if (attrib & PLL_ATTRIB_ARCH_AVX2 && PLL_STAT(avx2_present)) { if (states == 4) pll_core_update_partial_tt_4x4_avx(sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_tipchars, lookup, attrib); else pll_core_update_partial_tt_avx(states, sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_tipchars, lookup, tipmap_size, attrib); return; } #endif unsigned int span = states * rate_cats; unsigned int log2_maxstates = (unsigned int)ceil(log2(tipmap_size)); size_t scaler_size = (attrib & PLL_ATTRIB_RATE_SCALERS) ? sites*rate_cats : sites; if (parent_scaler) memset(parent_scaler, 0, sizeof(unsigned int) * scaler_size); for (n = 0; n < sites; ++n) { j = (unsigned int)(left_tipchars[n]); k = (unsigned int)(right_tipchars[n]); offset = lookup; offset += ((j << log2_maxstates) + k)*span; memcpy(parent_clv, offset, span*sizeof(double)); parent_clv += span; } } PLL_EXPORT void pll_core_update_partial_ti_4x4(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, unsigned int attrib) { unsigned int states = 4; unsigned int i,j,k,n; unsigned int span = states * rate_cats; unsigned int scale_mode; /* 0 = none, 1 = per-site, 2 = per-rate */ unsigned int site_scale; unsigned int init_mask; const double * lmat; const double * rmat; #ifdef HAVE_SSE3 if (attrib & PLL_ATTRIB_ARCH_SSE && PLL_STAT(sse3_present)) { pll_core_update_partial_ti_4x4_sse(sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_clv, left_matrix, right_matrix, right_scaler, attrib); return; } #endif #ifdef HAVE_AVX if (attrib & PLL_ATTRIB_ARCH_AVX && PLL_STAT(avx_present)) { pll_core_update_partial_ti_4x4_avx(sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_clv, left_matrix, right_matrix, right_scaler, attrib); return; } #endif #ifdef HAVE_AVX2 if (attrib & PLL_ATTRIB_ARCH_AVX2 && PLL_STAT(avx2_present)) { pll_core_update_partial_ti_4x4_avx(sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_clv, left_matrix, right_matrix, right_scaler, attrib); return; } #endif /* init scaling-related stuff */ if (parent_scaler) { /* determine the scaling mode and init the vars accordingly */ scale_mode = (attrib & PLL_ATTRIB_RATE_SCALERS) ? 2 : 1; init_mask = (scale_mode == 1) ? 1 : 0; const size_t scaler_size = (scale_mode == 2) ? sites * rate_cats : sites; /* update the parent scaler with the scaler of the right child */ fill_parent_scaler(scaler_size, parent_scaler, NULL, right_scaler); } else { /* scaling disabled / not required */ scale_mode = init_mask = 0; } for (n = 0; n < sites; ++n) { lmat = left_matrix; rmat = right_matrix; site_scale = init_mask; for (k = 0; k < rate_cats; ++k) { unsigned int rate_scale = 1; for (i = 0; i < states; ++i) { double terma = 0; double termb = 0; unsigned int lstate = left_tipchars[n]; for (j = 0; j < states; ++j) { if (lstate & 1) terma += lmat[j]; termb += rmat[j] * right_clv[j]; lstate >>= 1; } parent_clv[i] = terma*termb; rate_scale &= (parent_clv[i] < PLL_SCALE_THRESHOLD); lmat += states; rmat += states; } /* check if scaling is needed for the current rate category */ if (scale_mode == 2) { /* PER-RATE SCALING: if *all* entries of the *rate* CLV were below * the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (rate_scale) { for (i = 0; i < states; ++i) parent_clv[i] *= PLL_SCALE_FACTOR; parent_scaler[n*rate_cats + k] += 1; } } else site_scale = site_scale && rate_scale; parent_clv += states; right_clv += states; } /* PER-SITE SCALING: if *all* entries of the *site* CLV were below * the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (site_scale) { parent_clv -= span; for (i = 0; i < span; ++i) parent_clv[i] *= PLL_SCALE_FACTOR; parent_clv += span; parent_scaler[n] += 1; } } } PLL_EXPORT void pll_core_update_partial_ti(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, const unsigned int * tipmap, unsigned int tipmap_size, unsigned int attrib) { int scaling; unsigned int i,j,k,n; unsigned int span = states * rate_cats; size_t scaler_size = (attrib & PLL_ATTRIB_RATE_SCALERS) ? sites*rate_cats : sites; const double * lmat; const double * rmat; #ifdef HAVE_SSE3 if (attrib & PLL_ATTRIB_ARCH_SSE && PLL_STAT(sse3_present)) { if (states == 4) pll_core_update_partial_ti_4x4_sse(sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_clv, left_matrix, right_matrix, right_scaler, attrib); else pll_core_update_partial_ti_sse(states, sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_clv, left_matrix, right_matrix, right_scaler, tipmap, tipmap_size, attrib); return; } #endif #ifdef HAVE_AVX if (attrib & PLL_ATTRIB_ARCH_AVX && PLL_STAT(avx_present)) { pll_core_update_partial_ti_avx(states, sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_clv, left_matrix, right_matrix, right_scaler, tipmap, tipmap_size, attrib); return; } #endif #ifdef HAVE_AVX2 if (attrib & PLL_ATTRIB_ARCH_AVX2 && PLL_STAT(avx2_present)) { pll_core_update_partial_ti_avx(states, sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_clv, left_matrix, right_matrix, right_scaler, tipmap, tipmap_size, attrib); return; } #endif if (states == 4) { pll_core_update_partial_ti_4x4(sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_clv, left_matrix, right_matrix, right_scaler, attrib); return; } if (parent_scaler) fill_parent_scaler(scaler_size, parent_scaler, NULL, right_scaler); for (n = 0; n < sites; ++n) { lmat = left_matrix; rmat = right_matrix; scaling = (parent_scaler) ? 1 : 0; for (k = 0; k < rate_cats; ++k) { for (i = 0; i < states; ++i) { double terma = 0; double termb = 0; unsigned int lstate = tipmap[(unsigned int)left_tipchars[n]]; for (j = 0; j < states; ++j) { if (lstate & 1) terma += lmat[j]; termb += rmat[j] * right_clv[j]; lstate >>= 1; } parent_clv[i] = terma*termb; lmat += states; rmat += states; scaling = scaling && (parent_clv[i] < PLL_SCALE_THRESHOLD); } parent_clv += states; right_clv += states; } /* if *all* entries of the site CLV were below the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (scaling) { parent_clv -= span; for (i = 0; i < span; ++i) parent_clv[i] *= PLL_SCALE_FACTOR; parent_clv += span; parent_scaler[n] += 1; } } } PLL_EXPORT void pll_core_update_partial_ii(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const double * left_clv, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * left_scaler, const unsigned int * right_scaler, unsigned int attrib) { unsigned int i,j,k,n; unsigned int scale_mode; /* 0 = none, 1 = per-site, 2 = per-rate */ unsigned int site_scale; unsigned int init_mask; const double * lmat; const double * rmat; unsigned int span = states * rate_cats; #ifdef HAVE_SSE3 if (attrib & PLL_ATTRIB_ARCH_SSE && PLL_STAT(sse3_present)) { pll_core_update_partial_ii_sse(states, sites, rate_cats, parent_clv, parent_scaler, left_clv, right_clv, left_matrix, right_matrix, left_scaler, right_scaler, attrib); return; } #endif #ifdef HAVE_AVX if (attrib & PLL_ATTRIB_ARCH_AVX && PLL_STAT(avx_present)) { pll_core_update_partial_ii_avx(states, sites, rate_cats, parent_clv, parent_scaler, left_clv, right_clv, left_matrix, right_matrix, left_scaler, right_scaler, attrib); return; } #endif #ifdef HAVE_AVX2 if (attrib & PLL_ATTRIB_ARCH_AVX2 && PLL_STAT(avx2_present)) { pll_core_update_partial_ii_avx2(states, sites, rate_cats, parent_clv, parent_scaler, left_clv, right_clv, left_matrix, right_matrix, left_scaler, right_scaler, attrib); return; } #endif /* init scaling-related stuff */ if (parent_scaler) { /* determine the scaling mode and init the vars accordingly */ scale_mode = (attrib & PLL_ATTRIB_RATE_SCALERS) ? 2 : 1; init_mask = (scale_mode == 1) ? 1 : 0; const size_t scaler_size = (scale_mode == 2) ? sites * rate_cats : sites; /* add up the scale vectors of the two children if available */ fill_parent_scaler(scaler_size, parent_scaler, left_scaler, right_scaler); } else { /* scaling disabled / not required */ scale_mode = init_mask = 0; } /* compute CLV */ for (n = 0; n < sites; ++n) { lmat = left_matrix; rmat = right_matrix; site_scale = init_mask; for (k = 0; k < rate_cats; ++k) { unsigned int rate_scale = 1; for (i = 0; i < states; ++i) { double terma = 0; double termb = 0; for (j = 0; j < states; ++j) { terma += lmat[j] * left_clv[j]; termb += rmat[j] * right_clv[j]; } parent_clv[i] = terma*termb; rate_scale &= (parent_clv[i] < PLL_SCALE_THRESHOLD); lmat += states; rmat += states; } /* check if scaling is needed for the current rate category */ if (scale_mode == 2) { /* PER-RATE SCALING: if *all* entries of the *rate* CLV were below * the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (rate_scale) { for (i = 0; i < states; ++i) parent_clv[i] *= PLL_SCALE_FACTOR; parent_scaler[n*rate_cats + k] += 1; } } else site_scale = site_scale && rate_scale; parent_clv += states; left_clv += states; right_clv += states; } /* PER-SITE SCALING: if *all* entries of the *site* CLV were below * the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (site_scale) { parent_clv -= span; for (i = 0; i < span; ++i) parent_clv[i] *= PLL_SCALE_FACTOR; parent_clv += span; parent_scaler[n] += 1; } } } PLL_EXPORT void pll_core_create_lookup_4x4(unsigned int rate_cats, double * lookup, const double * left_matrix, const double * right_matrix) { unsigned int i,j,k,n,m; unsigned int maxstates = 16; unsigned int states = 4; unsigned int index = 0; /* precompute first the entries that contain only one 1 */ double termj = 0; double termk = 0; const double * jmat; const double * kmat; /* go through all pairs j,k of states for the two tips; i is the inner node state */ for (j = 0; j < maxstates; ++j) { for (k = 0; k < maxstates; ++k) { jmat = left_matrix; kmat = right_matrix; /* precompute the likelihood for each state and each rate */ for (n = 0; n < rate_cats; ++n) { for (i = 0; i < states; ++i) { termj = 0; termk = 0; unsigned int jstate = j; unsigned int kstate = k; /* decompose basecall into the encoded residues and set the appropriate positions in the tip vector */ for (m = 0; m < states; ++m) { if (jstate & 1) termj += jmat[m]; if (kstate & 1) termk += kmat[m]; jstate >>= 1; kstate >>= 1; } jmat += states; kmat += states; lookup[index++] = termj*termk; } } } } } PLL_EXPORT void pll_core_create_lookup(unsigned int states, unsigned int rate_cats, double * lookup, const double * left_matrix, const double * right_matrix, const unsigned int * tipmap, unsigned int tipmap_size, unsigned int attrib) { #ifdef HAVE_SSE3 if (attrib & PLL_ATTRIB_ARCH_SSE && PLL_STAT(sse3_present)) { if (states == 4) pll_core_create_lookup_4x4_sse(rate_cats, lookup, left_matrix, right_matrix); else pll_core_create_lookup_sse(states, rate_cats, lookup, left_matrix, right_matrix, tipmap, tipmap_size); return; } #endif #ifdef HAVE_AVX if (attrib & PLL_ATTRIB_ARCH_AVX && PLL_STAT(avx_present)) { if (states == 4) pll_core_create_lookup_4x4_avx(rate_cats, lookup, left_matrix, right_matrix); else pll_core_create_lookup_avx(states, rate_cats, lookup, left_matrix, right_matrix, tipmap, tipmap_size); return; } #endif #ifdef HAVE_AVX2 if (attrib & PLL_ATTRIB_ARCH_AVX2 && PLL_STAT(avx2_present)) { if (states == 4) pll_core_create_lookup_4x4_avx(rate_cats, lookup, left_matrix, right_matrix); else pll_core_create_lookup_avx(states, rate_cats, lookup, left_matrix, right_matrix, tipmap, tipmap_size); return; } #endif if (states == 4) { pll_core_create_lookup_4x4(rate_cats, lookup, left_matrix, right_matrix); return; } unsigned int i,j,k,n,m; unsigned int index = 0; unsigned int maxstates = tipmap_size; unsigned int log2_maxstates = (unsigned int)ceil(log2(maxstates)); unsigned int span = states*rate_cats; /* precompute first the entries that contain only one 1 */ double termj = 0; double termk = 0; const double * jmat; const double * kmat; double * lh_statepair; /* go through all pairs j,k of states for the two tips; i is the inner node state */ for (j = 0; j < maxstates; ++j) { for (k = 0; k < maxstates; ++k) { jmat = left_matrix; kmat = right_matrix; index = 0; /* find offset of state-pair in the precomputation table */ lh_statepair = lookup; lh_statepair += ((j << log2_maxstates) + k)*span; /* precompute the likelihood for each state and each rate */ for (n = 0; n < rate_cats; ++n) { for (i = 0; i < states; ++i) { termj = 0; termk = 0; unsigned int jstate = tipmap[j]; unsigned int kstate = tipmap[k]; /* decompose basecall into the encoded residues and set the appropriate positions in the tip vector */ for (m = 0; m < states; ++m) { if (jstate & 1) termj += jmat[m]; if (kstate & 1) termk += kmat[m]; jstate >>= 1; kstate >>= 1; } jmat += states; kmat += states; lh_statepair[index++] = termj*termk; } } } } } libpll-0.3.1/src/core_partials_avx.c000066400000000000000000001343271310701451700174420ustar00rootroot00000000000000/* Copyright (C) 2016 Tomas Flouri, Kassian Kobert This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" static void fill_parent_scaler(unsigned int scaler_size, unsigned int * parent_scaler, const unsigned int * left_scaler, const unsigned int * right_scaler) { unsigned int i; if (!left_scaler && !right_scaler) memset(parent_scaler, 0, sizeof(unsigned int) * scaler_size); else if (left_scaler && right_scaler) { memcpy(parent_scaler, left_scaler, sizeof(unsigned int) * scaler_size); for (i = 0; i < scaler_size; ++i) parent_scaler[i] += right_scaler[i]; } else { if (left_scaler) memcpy(parent_scaler, left_scaler, sizeof(unsigned int) * scaler_size); else memcpy(parent_scaler, right_scaler, sizeof(unsigned int) * scaler_size); } } PLL_EXPORT void pll_core_create_lookup_avx(unsigned int states, unsigned int rate_cats, double * ttlookup, const double * left_matrix, const double * right_matrix, const unsigned int * tipmap, unsigned int tipmap_size) { if (states == 4) { pll_core_create_lookup_4x4_avx(rate_cats, ttlookup, left_matrix, right_matrix); return; } if (states == 20) { pll_core_create_lookup_20x20_avx(rate_cats, ttlookup, left_matrix, right_matrix, tipmap, tipmap_size); return; } unsigned int i,j,k,n,m; unsigned int states_padded = (states+3) & 0xFFFFFFFC; unsigned int maxstates = tipmap_size; unsigned int index = 0; unsigned int log2_maxstates = (unsigned int)ceil(log2(maxstates)); unsigned int span_padded = states_padded*rate_cats; /* precompute first the entries that contain only one 1 */ double termj = 0; double termk = 0; const double * jmat; const double * kmat; double * lookup; /* go through all pairs j,k of states for the two tips; i is the inner node state */ for (j = 0; j < maxstates; ++j) { for (k = 0; k < maxstates; ++k) { jmat = left_matrix; kmat = right_matrix; /* find offset of state-pair in the precomputation table */ lookup = ttlookup; lookup += ((j << log2_maxstates) + k)*span_padded; /* precompute the likelihood for each state and each rate */ for (n = 0; n < rate_cats; ++n) { index = 0; for (i = 0; i < states; ++i) { termj = 0; termk = 0; unsigned int jstate = tipmap[j]; unsigned int kstate = tipmap[k]; /* decompose basecall into the encoded residues and set the appropriate positions in the tip vector */ for (m = 0; m < states; ++m) { if (jstate & 1) termj += jmat[m]; if (kstate & 1) termk += kmat[m]; jstate >>= 1; kstate >>= 1; } jmat += states_padded; kmat += states_padded; lookup[index++] = termj*termk; } /* this is to avoid valgrind warnings on accessing uninitialized memory when using AVX and states are not a multiple of 4 */ if (states_padded-states) memset(lookup+index, 0, (states_padded-states)*sizeof(double)); lookup += states_padded; } } } } PLL_EXPORT void pll_core_create_lookup_20x20_avx(unsigned int rate_cats, double * ttlookup, const double * left_matrix, const double * right_matrix, const unsigned int * tipmap, unsigned int tipmap_size) { unsigned int i,j,k,n,m; unsigned int states = 20; unsigned int states_padded = 20; unsigned int maxstates = tipmap_size; unsigned int log2_maxstates = (unsigned int)ceil(log2(maxstates)); unsigned int span_padded = states_padded*rate_cats; /* precompute first the entries that contain only one 1 */ double terml = 0; double termr = 0; double * lookupl = pll_aligned_alloc(span_padded*maxstates*sizeof(double), PLL_ALIGNMENT_AVX); double * lookupr = pll_aligned_alloc(span_padded*maxstates*sizeof(double), PLL_ALIGNMENT_AVX); const double * lmat; const double * rmat; double * lookup; double * ll = lookupl; double * lr = lookupr; for (j = 0; j < maxstates; ++j) { lmat = left_matrix; rmat = right_matrix; unsigned int state = tipmap[j]; int ss = __builtin_popcount(state) == 1 ? __builtin_ctz(state) : -1; for (n = 0; n < rate_cats; ++n) { for (i = 0; i < states; ++i) { if (ss != -1) { /* special case for non-ambiguous states */ terml = lmat[ss]; termr = rmat[ss]; } else { terml = 0; termr = 0; for (m = 0; m < states; ++m) { if ((state>>m) & 1) { terml += lmat[m]; termr += rmat[m]; } } } lmat += states_padded; rmat += states_padded; ll[i] = terml; lr[i] = termr; } ll += states_padded; lr += states_padded; } } assert(ll == lookupl + maxstates * span_padded); assert(lr == lookupr + maxstates * span_padded); /* go through all pairs j,k of states for the two tips; i is the inner node state */ for (j = 0; j < maxstates; ++j) { for (k = 0; k < maxstates; ++k) { /* find offset of state-pair in the precomputation table */ lookup = ttlookup; lookup += ((j << log2_maxstates) + k)*span_padded; ll = lookupl + j * span_padded; lr = lookupr + k * span_padded; /* precompute the likelihood for each state and each rate */ for (n = 0; n < rate_cats; ++n) { for (i = 0; i < states; i += 4) { __m256d v_terml = _mm256_load_pd(ll+i); __m256d v_termr = _mm256_load_pd(lr+i); __m256d v_prod = _mm256_mul_pd(v_terml,v_termr); _mm256_store_pd(lookup+i, v_prod); } lookup += states_padded; ll += states_padded; lr += states_padded; } } } pll_aligned_free(lookupl); pll_aligned_free(lookupr); } PLL_EXPORT void pll_core_create_lookup_4x4_avx(unsigned int rate_cats, double * lookup, const double * left_matrix, const double * right_matrix) { unsigned int j,k,n; unsigned int maxstates = 16; unsigned int states = 4; __m256d ymm0,ymm1,ymm2,ymm3,ymm4,ymm5,ymm6,ymm7; __m256d xmm0,xmm1,xmm2,xmm3,xmm4,xmm5,xmm6,xmm7; __m256i jmask,kmask; const double * jmat; const double * kmat; lookup += maxstates*states*rate_cats; for (j = 1; j < maxstates; ++j) { jmask = _mm256_set_epi64x( ((j >> 3) & 1) ? ~0 : 0, ((j >> 2) & 1) ? ~0 : 0, ((j >> 1) & 1) ? ~0 : 0, (j & 1) ? ~0 : 0); lookup += states*rate_cats; for (k = 1; k < maxstates; ++k) { jmat = left_matrix; kmat = right_matrix; kmask = _mm256_set_epi64x( ((k >> 3) & 1) ? ~0 : 0, ((k >> 2) & 1) ? ~0 : 0, ((k >> 1) & 1) ? ~0 : 0, (k & 1) ? ~0 : 0); for (n = 0; n < rate_cats; ++n) { xmm0 = _mm256_maskload_pd(jmat,jmask); ymm0 = _mm256_maskload_pd(kmat,kmask); jmat += states; kmat += states; xmm1 = _mm256_maskload_pd(jmat,jmask); ymm1 = _mm256_maskload_pd(kmat,kmask); jmat += states; kmat += states; xmm2 = _mm256_maskload_pd(jmat,jmask); ymm2 = _mm256_maskload_pd(kmat,kmask); jmat += states; kmat += states; xmm3 = _mm256_maskload_pd(jmat,jmask); ymm3 = _mm256_maskload_pd(kmat,kmask); jmat += states; kmat += states; /* compute x */ xmm4 = _mm256_unpackhi_pd(xmm0,xmm1); xmm5 = _mm256_unpacklo_pd(xmm0,xmm1); xmm6 = _mm256_unpackhi_pd(xmm2,xmm3); xmm7 = _mm256_unpacklo_pd(xmm2,xmm3); xmm0 = _mm256_add_pd(xmm4,xmm5); xmm1 = _mm256_add_pd(xmm6,xmm7); xmm2 = _mm256_permute2f128_pd(xmm0,xmm1, _MM_SHUFFLE(0,2,0,1)); xmm3 = _mm256_blend_pd(xmm0,xmm1,12); xmm4 = _mm256_add_pd(xmm2,xmm3); /* compute y */ ymm4 = _mm256_unpackhi_pd(ymm0,ymm1); ymm5 = _mm256_unpacklo_pd(ymm0,ymm1); ymm6 = _mm256_unpackhi_pd(ymm2,ymm3); ymm7 = _mm256_unpacklo_pd(ymm2,ymm3); ymm0 = _mm256_add_pd(ymm4,ymm5); ymm1 = _mm256_add_pd(ymm6,ymm7); ymm2 = _mm256_permute2f128_pd(ymm0,ymm1, _MM_SHUFFLE(0,2,0,1)); ymm3 = _mm256_blend_pd(ymm0,ymm1,12); ymm4 = _mm256_add_pd(ymm2,ymm3); /* compute x*y */ xmm0 = _mm256_mul_pd(xmm4,ymm4); _mm256_store_pd(lookup, xmm0); lookup += states; } } } } PLL_EXPORT void pll_core_update_partial_ii_4x4_avx(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const double * left_clv, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * left_scaler, const unsigned int * right_scaler, unsigned int attrib) { unsigned int states = 4; unsigned int n,k,i; unsigned int scale_mode; /* 0 = none, 1 = per-site, 2 = per-rate */ unsigned int scale_mask; unsigned int init_mask; const double * lmat; const double * rmat; __m256d ymm0,ymm1,ymm2,ymm3,ymm4,ymm5,ymm6,ymm7; __m256d xmm0,xmm1,xmm2,xmm3,xmm4,xmm5,xmm6,xmm7; unsigned int span = states * rate_cats; if (!parent_scaler) { /* scaling disabled / not required */ scale_mode = init_mask = 0; } else { /* determine the scaling mode and init the vars accordingly */ scale_mode = (attrib & PLL_ATTRIB_RATE_SCALERS) ? 2 : 1; init_mask = (scale_mode == 1) ? 0xF : 0; const size_t scaler_size = (scale_mode == 2) ? sites * rate_cats : sites; /* add up the scale vector of the two children if available */ fill_parent_scaler(scaler_size, parent_scaler, left_scaler, right_scaler); } __m256d v_scale_threshold = _mm256_set1_pd(PLL_SCALE_THRESHOLD); __m256d v_scale_factor = _mm256_set1_pd(PLL_SCALE_FACTOR); for (n = 0; n < sites; ++n) { lmat = left_matrix; rmat = right_matrix; scale_mask = init_mask; for (k = 0; k < rate_cats; ++k) { /* compute vector of x */ xmm4 = _mm256_load_pd(lmat); xmm5 = _mm256_load_pd(left_clv); xmm0 = _mm256_mul_pd(xmm4,xmm5); ymm4 = _mm256_load_pd(rmat); ymm5 = _mm256_load_pd(right_clv); ymm0 = _mm256_mul_pd(ymm4,ymm5); lmat += states; rmat += states; xmm4 = _mm256_load_pd(lmat); xmm1 = _mm256_mul_pd(xmm4,xmm5); ymm4 = _mm256_load_pd(rmat); ymm1 = _mm256_mul_pd(ymm4,ymm5); lmat += states; rmat += states; xmm4 = _mm256_load_pd(lmat); xmm2 = _mm256_mul_pd(xmm4,xmm5); ymm4 = _mm256_load_pd(rmat); ymm2 = _mm256_mul_pd(ymm4,ymm5); lmat += states; rmat += states; xmm4 = _mm256_load_pd(lmat); xmm3 = _mm256_mul_pd(xmm4,xmm5); ymm4 = _mm256_load_pd(rmat); ymm3 = _mm256_mul_pd(ymm4,ymm5); lmat += states; rmat += states; /* compute x */ xmm4 = _mm256_unpackhi_pd(xmm0,xmm1); xmm5 = _mm256_unpacklo_pd(xmm0,xmm1); xmm6 = _mm256_unpackhi_pd(xmm2,xmm3); xmm7 = _mm256_unpacklo_pd(xmm2,xmm3); xmm0 = _mm256_add_pd(xmm4,xmm5); xmm1 = _mm256_add_pd(xmm6,xmm7); xmm2 = _mm256_permute2f128_pd(xmm0,xmm1, _MM_SHUFFLE(0,2,0,1)); xmm3 = _mm256_blend_pd(xmm0,xmm1,12); xmm4 = _mm256_add_pd(xmm2,xmm3); /* compute y */ ymm4 = _mm256_unpackhi_pd(ymm0,ymm1); ymm5 = _mm256_unpacklo_pd(ymm0,ymm1); ymm6 = _mm256_unpackhi_pd(ymm2,ymm3); ymm7 = _mm256_unpacklo_pd(ymm2,ymm3); ymm0 = _mm256_add_pd(ymm4,ymm5); ymm1 = _mm256_add_pd(ymm6,ymm7); ymm2 = _mm256_permute2f128_pd(ymm0,ymm1, _MM_SHUFFLE(0,2,0,1)); ymm3 = _mm256_blend_pd(ymm0,ymm1,12); ymm4 = _mm256_add_pd(ymm2,ymm3); /* compute x*y */ xmm0 = _mm256_mul_pd(xmm4,ymm4); /* check if scaling is needed for the current rate category */ __m256d v_cmp = _mm256_cmp_pd(xmm0, v_scale_threshold, _CMP_LT_OS); const unsigned int rate_mask = _mm256_movemask_pd(v_cmp); if (scale_mode == 2) { /* PER-RATE SCALING: if *all* entries of the *rate* CLV were below * the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (rate_mask == 0xF) { xmm0 = _mm256_mul_pd(xmm0,v_scale_factor); parent_scaler[n*rate_cats + k] += 1; } } else scale_mask = scale_mask & rate_mask; _mm256_store_pd(parent_clv, xmm0); parent_clv += states; left_clv += states; right_clv += states; } /* PER-SITE SCALING: if *all* entries of the *site* CLV were below * the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (scale_mask == 0xF) { parent_clv -= span; for (i = 0; i < span; i += 4) { __m256d v_prod = _mm256_load_pd(parent_clv + i); v_prod = _mm256_mul_pd(v_prod,v_scale_factor); _mm256_store_pd(parent_clv + i, v_prod); } parent_clv += span; parent_scaler[n] += 1; } } } PLL_EXPORT void pll_core_update_partial_tt_avx(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const unsigned char * right_tipchars, const double * lookup, unsigned int tipstates_count, unsigned int attrib) { unsigned int j,k,n; unsigned int log2_maxstates = (unsigned int)ceil(log2(tipstates_count)); unsigned int states_padded = (states+3) & 0xFFFFFFFC; unsigned int span_padded = states_padded * rate_cats; const double * offset; if (states == 4) { pll_core_update_partial_tt_4x4_avx(sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_tipchars, lookup, attrib); return; } if (parent_scaler) memset(parent_scaler, 0, sizeof(unsigned int) * sites); for (n = 0; n < sites; ++n) { j = (unsigned int)(left_tipchars[n]); k = (unsigned int)(right_tipchars[n]); offset = lookup; offset += ((j << log2_maxstates) + k)*span_padded; memcpy(parent_clv, offset, span_padded*sizeof(double)); parent_clv += span_padded; } } PLL_EXPORT void pll_core_update_partial_tt_4x4_avx(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const unsigned char * right_tipchars, const double * lookup, unsigned int attrib) { unsigned int j,k,n; unsigned int states = 4; unsigned int span = states*rate_cats; const double * offset; size_t scaler_size = (attrib & PLL_ATTRIB_RATE_SCALERS) ? sites*rate_cats : sites; if (parent_scaler) memset(parent_scaler, 0, sizeof(unsigned int) * scaler_size); for (n = 0; n < sites; ++n) { j = (unsigned int)(left_tipchars[n]); k = (unsigned int)(right_tipchars[n]); offset = lookup; offset += ((j << 4) + k)*span; // memcpy(parent_clv, offset, span*sizeof(double)); for (k = 0; k < span; k += 4) { __m256d v_clv = _mm256_load_pd(offset + k); _mm256_store_pd(parent_clv + k, v_clv); } parent_clv += span; } } PLL_EXPORT void pll_core_update_partial_ti_avx(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, const unsigned int * tipmap, unsigned int tipmap_size, unsigned int attrib) { unsigned int i,j,k,n; unsigned int scaling; const double * lmat; const double * rmat; unsigned int states_padded = (states+3) & 0xFFFFFFFC; unsigned int span_padded = states_padded * rate_cats; unsigned int lstate; /* dedicated functions for 4x4 matrices (DNA) */ if (states == 4) { pll_core_update_partial_ti_4x4_avx(sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_clv, left_matrix, right_matrix, right_scaler, attrib); return; } /* dedicated functions for 20x20 matrices (AA) */ if (states == 20) { pll_core_update_partial_ti_20x20_avx(sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_clv, left_matrix, right_matrix, right_scaler, tipmap, tipmap_size); return; } /* add up the scale vector of the two children if available */ if (parent_scaler) fill_parent_scaler(sites, parent_scaler, NULL, right_scaler); size_t displacement = (states_padded - states) * (states_padded); __m256i mask; __m256d v_scale_threshold = _mm256_set1_pd(PLL_SCALE_THRESHOLD); /* compute CLV */ for (n = 0; n < sites; ++n) { lmat = left_matrix; rmat = right_matrix; scaling = (parent_scaler) ? 0xF : 0; lstate = tipmap[left_tipchars[n]]; for (k = 0; k < rate_cats; ++k) { /* iterate over quadruples of rows */ for (i = 0; i < states_padded; i += 4) { __m256d v_terma0 = _mm256_setzero_pd(); __m256d v_termb0 = _mm256_setzero_pd(); __m256d v_terma1 = _mm256_setzero_pd(); __m256d v_termb1 = _mm256_setzero_pd(); __m256d v_terma2 = _mm256_setzero_pd(); __m256d v_termb2 = _mm256_setzero_pd(); __m256d v_terma3 = _mm256_setzero_pd(); __m256d v_termb3 = _mm256_setzero_pd(); __m256d v_mat; __m256d v_rclv; /* point to the four rows of the left matrix */ const double * lm0 = lmat; const double * lm1 = lm0 + states_padded; const double * lm2 = lm1 + states_padded; const double * lm3 = lm2 + states_padded; /* point to the four rows of the right matrix */ const double * rm0 = rmat; const double * rm1 = rm0 + states_padded; const double * rm2 = rm1 + states_padded; const double * rm3 = rm2 + states_padded; /* set position of least significant bit in character state */ register int lsb = 0; /* iterate over quadruples of columns */ for (j = 0; j < states_padded; j += 4) { /* set mask */ mask = _mm256_set_epi64x( ((lstate >> (lsb+3)) & 1) ? ~0 : 0, ((lstate >> (lsb+2)) & 1) ? ~0 : 0, ((lstate >> (lsb+1)) & 1) ? ~0 : 0, ((lstate >> (lsb+0)) & 1) ? ~0 : 0); if ((lstate >> lsb) & 0b1111) { v_mat = _mm256_maskload_pd(lm0,mask); v_terma0 = _mm256_add_pd(v_terma0,v_mat); v_mat = _mm256_maskload_pd(lm1,mask); v_terma1 = _mm256_add_pd(v_terma1,v_mat); v_mat = _mm256_maskload_pd(lm2,mask); v_terma2 = _mm256_add_pd(v_terma2,v_mat); v_mat = _mm256_maskload_pd(lm3,mask); v_terma3 = _mm256_add_pd(v_terma3,v_mat); } lsb += 4; lm0 += 4; lm1 += 4; lm2 += 4; lm3 += 4; v_rclv = _mm256_load_pd(right_clv+j); /* row 0 */ v_mat = _mm256_load_pd(rm0); v_termb0 = _mm256_add_pd(v_termb0, _mm256_mul_pd(v_mat,v_rclv)); rm0 += 4; /* row 1 */ v_mat = _mm256_load_pd(rm1); v_termb1 = _mm256_add_pd(v_termb1, _mm256_mul_pd(v_mat,v_rclv)); rm1 += 4; /* row 2 */ v_mat = _mm256_load_pd(rm2); v_termb2 = _mm256_add_pd(v_termb2, _mm256_mul_pd(v_mat,v_rclv)); rm2 += 4; /* row 3 */ v_mat = _mm256_load_pd(rm3); v_termb3 = _mm256_add_pd(v_termb3, _mm256_mul_pd(v_mat,v_rclv)); rm3 += 4; } /* point pmatrix to the next four rows */ lmat = lm3; rmat = rm3; __m256d xmm0 = _mm256_unpackhi_pd(v_terma0,v_terma1); __m256d xmm1 = _mm256_unpacklo_pd(v_terma0,v_terma1); __m256d xmm2 = _mm256_unpackhi_pd(v_terma2,v_terma3); __m256d xmm3 = _mm256_unpacklo_pd(v_terma2,v_terma3); xmm0 = _mm256_add_pd(xmm0,xmm1); xmm1 = _mm256_add_pd(xmm2,xmm3); xmm2 = _mm256_permute2f128_pd(xmm0,xmm1, _MM_SHUFFLE(0,2,0,1)); xmm3 = _mm256_blend_pd(xmm0,xmm1,12); __m256d v_terma_sum = _mm256_add_pd(xmm2,xmm3); /* compute termb */ xmm0 = _mm256_unpackhi_pd(v_termb0,v_termb1); xmm1 = _mm256_unpacklo_pd(v_termb0,v_termb1); xmm2 = _mm256_unpackhi_pd(v_termb2,v_termb3); xmm3 = _mm256_unpacklo_pd(v_termb2,v_termb3); xmm0 = _mm256_add_pd(xmm0,xmm1); xmm1 = _mm256_add_pd(xmm2,xmm3); xmm2 = _mm256_permute2f128_pd(xmm0,xmm1, _MM_SHUFFLE(0,2,0,1)); xmm3 = _mm256_blend_pd(xmm0,xmm1,12); __m256d v_termb_sum = _mm256_add_pd(xmm2,xmm3); __m256d v_prod = _mm256_mul_pd(v_terma_sum,v_termb_sum); /* check for scaling */ __m256d v_cmp = _mm256_cmp_pd(v_prod, v_scale_threshold, _CMP_LT_OS); scaling = scaling & _mm256_movemask_pd(v_cmp); _mm256_store_pd(parent_clv+i, v_prod); } /* reset pointers to point to the start of the next p-matrix, as the vectorization assumes a square states_padded * states_padded matrix, even though the real matrix is states * states_padded */ lmat -= displacement; rmat -= displacement; parent_clv += states_padded; right_clv += states_padded; } /* if *all* entries of the site CLV were below the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (scaling == 0xF) { __m256d v_scale_factor = _mm256_set1_pd(PLL_SCALE_FACTOR); parent_clv -= span_padded; for (i = 0; i < span_padded; i += 4) { __m256d v_prod = _mm256_load_pd(parent_clv + i); v_prod = _mm256_mul_pd(v_prod,v_scale_factor); _mm256_store_pd(parent_clv + i, v_prod); } parent_clv += span_padded; parent_scaler[n] += 1; } } } PLL_EXPORT void pll_core_update_partial_ti_4x4_avx(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchar, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, unsigned int attrib) { unsigned int states = 4; unsigned int i,k,n; unsigned int scale_mode; /* 0 = none, 1 = per-site, 2 = per-rate */ unsigned int scale_mask; unsigned int init_mask; const double * lmat; const double * rmat; unsigned int span = states * rate_cats; unsigned int lstate; __m256d ymm0,ymm1,ymm2,ymm3,ymm4,ymm5,ymm6,ymm7; __m256d xmm0,xmm1,xmm2,xmm3,xmm4,xmm5,xmm6,xmm7; __m256i mask; /* precompute a lookup table of four values per entry (one for each state), for all 16 states (including ambiguities) and for each rate category. */ double * lookup = pll_aligned_alloc(64*rate_cats*sizeof(double), PLL_ALIGNMENT_AVX); if (!lookup) { /* TODO: in the highly unlikely event that allocation fails, we should resort to a non-lookup-precomputation version of this function, available at commit e.g. a4fc873fdc65741e402cdc1c59919375143d97d1 */ pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Cannot allocate space for precomputation."); return; } /* skip first entry of lookup table as it is never used */ double * ptr = lookup + 4*rate_cats; for (i = 1; i < 16; ++i) { lmat = left_matrix; /* mask the entries of pmatrix row to be loaded */ mask = _mm256_set_epi64x( ((i >> 3) & 1) ? ~0 : 0, ((i >> 2) & 1) ? ~0 : 0, ((i >> 1) & 1) ? ~0 : 0, ((i >> 0) & 1) ? ~0 : 0); for (k = 0; k < rate_cats; ++k) { /* masked load of the four matrix rows */ xmm0 = _mm256_maskload_pd(lmat+0, mask); xmm1 = _mm256_maskload_pd(lmat+4, mask); xmm2 = _mm256_maskload_pd(lmat+8, mask); xmm3 = _mm256_maskload_pd(lmat+12,mask); /* create a vector containing the sums of xmm0, xmm1, xmm2, xmm3 */ xmm4 = _mm256_unpackhi_pd(xmm0,xmm1); xmm5 = _mm256_unpacklo_pd(xmm0,xmm1); xmm6 = _mm256_unpackhi_pd(xmm2,xmm3); xmm7 = _mm256_unpacklo_pd(xmm2,xmm3); xmm0 = _mm256_add_pd(xmm4,xmm5); xmm1 = _mm256_add_pd(xmm6,xmm7); xmm2 = _mm256_permute2f128_pd(xmm0,xmm1, _MM_SHUFFLE(0,2,0,1)); xmm3 = _mm256_blend_pd(xmm0,xmm1,12); xmm4 = _mm256_add_pd(xmm2,xmm3); /* store the result (four sums) to the lookup table */ _mm256_store_pd(ptr,xmm4); /* move pointers */ ptr += 4; lmat += 16; } } if (!parent_scaler) { /* scaling disabled / not required */ scale_mode = init_mask = 0; } else { /* determine the scaling mode and init the vars accordingly */ scale_mode = (attrib & PLL_ATTRIB_RATE_SCALERS) ? 2 : 1; init_mask = (scale_mode == 1) ? 0xF : 0; const size_t scaler_size = (scale_mode == 2) ? sites * rate_cats : sites; /* update the parent scaler with the scaler of the right child */ fill_parent_scaler(scaler_size, parent_scaler, NULL, right_scaler); } __m256d v_scale_threshold = _mm256_set1_pd(PLL_SCALE_THRESHOLD); __m256d v_scale_factor = _mm256_set1_pd(PLL_SCALE_FACTOR); /* iterate over sites and compute CLV entries */ for (n = 0; n < sites; ++n) { rmat = right_matrix; scale_mask = init_mask; lstate = left_tipchar[n]; unsigned int loffset = rate_cats*lstate*4; for (k = 0; k < rate_cats; ++k) { ymm4 = _mm256_load_pd(rmat); ymm5 = _mm256_load_pd(right_clv); ymm0 = _mm256_mul_pd(ymm4,ymm5); rmat += states; ymm4 = _mm256_load_pd(rmat); ymm1 = _mm256_mul_pd(ymm4,ymm5); rmat += states; ymm4 = _mm256_load_pd(rmat); ymm2 = _mm256_mul_pd(ymm4,ymm5); rmat += states; ymm4 = _mm256_load_pd(rmat); ymm3 = _mm256_mul_pd(ymm4,ymm5); rmat += states; /* load x from precomputed lookup table into xmm4 */ xmm4 = _mm256_load_pd(lookup+loffset); /* compute y */ ymm4 = _mm256_unpackhi_pd(ymm0,ymm1); ymm5 = _mm256_unpacklo_pd(ymm0,ymm1); ymm6 = _mm256_unpackhi_pd(ymm2,ymm3); ymm7 = _mm256_unpacklo_pd(ymm2,ymm3); ymm0 = _mm256_add_pd(ymm4,ymm5); ymm1 = _mm256_add_pd(ymm6,ymm7); ymm2 = _mm256_permute2f128_pd(ymm0,ymm1, _MM_SHUFFLE(0,2,0,1)); ymm3 = _mm256_blend_pd(ymm0,ymm1,12); ymm4 = _mm256_add_pd(ymm2,ymm3); /* compute x*y */ xmm0 = _mm256_mul_pd(xmm4,ymm4); /* check if scaling is needed for the current rate category */ __m256d v_cmp = _mm256_cmp_pd(xmm0, v_scale_threshold, _CMP_LT_OS); const unsigned int rate_mask = _mm256_movemask_pd(v_cmp); if (scale_mode == 2) { /* PER-RATE SCALING: if *all* entries of the *rate* CLV were below * the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (rate_mask == 0xF) { xmm0 = _mm256_mul_pd(xmm0, v_scale_factor); parent_scaler[n*rate_cats + k] += 1; } } else scale_mask = scale_mask & rate_mask; _mm256_store_pd(parent_clv, xmm0); parent_clv += states; right_clv += states; loffset += 4; } /* PER-SITE SCALING: if *all* entries of the *site* CLV were below * the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (scale_mask == 0xF) { parent_clv -= span; for (i = 0; i < span; i += 4) { __m256d v_prod = _mm256_load_pd(parent_clv + i); v_prod = _mm256_mul_pd(v_prod, v_scale_factor); _mm256_store_pd(parent_clv + i, v_prod); } parent_clv += span; parent_scaler[n] += 1; } } pll_aligned_free(lookup); } PLL_EXPORT void pll_core_update_partial_ti_20x20_avx(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchar, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, const unsigned int * tipmap, unsigned int tipmap_size) { unsigned int states = 20; unsigned int states_padded = states; unsigned int maxstates = tipmap_size; unsigned int scaling; unsigned int i,j,k,n,m; const double * lmat; const double * rmat; unsigned int span = states_padded * rate_cats; unsigned int lstate; __m256d xmm0,xmm1,xmm2,xmm3; /* precompute a lookup table of four values per entry (one for each state), for all 16 states (including ambiguities) and for each rate category. */ double * lookup = pll_aligned_alloc(maxstates*span*sizeof(double), PLL_ALIGNMENT_AVX); if (!lookup) { /* TODO: in the highly unlikely event that allocation fails, we should resort to a non-lookup-precomputation version of this function, available at commit e.g. a4fc873fdc65741e402cdc1c59919375143d97d1 */ pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Cannot allocate space for precomputation."); return; } double * ptr = lookup; /* precompute left-side values and store them in lookup table */ for (j = 0; j < maxstates; ++j) { lmat = left_matrix; unsigned int state = tipmap[j]; int ss = __builtin_popcount(state) == 1 ? __builtin_ctz(state) : -1; for (n = 0; n < rate_cats; ++n) { for (i = 0; i < states; ++i) { double terml; if (ss != -1) { /* special case for non-ambiguous states */ terml = lmat[ss]; } else { terml = 0; for (m = 0; m < states; ++m) { if ((state>>m) & 1) { terml += lmat[m]; } } } lmat += states; ptr[i] = terml; } ptr += states; } } /* update the parent scaler with the scaler of the right child */ if (parent_scaler) fill_parent_scaler(sites, parent_scaler, NULL, right_scaler); size_t displacement = (states_padded - states) * (states_padded); __m256d v_scale_threshold = _mm256_set1_pd(PLL_SCALE_THRESHOLD); /* iterate over sites and compute CLV entries */ for (n = 0; n < sites; ++n) { rmat = right_matrix; scaling = (parent_scaler) ? 0xF : 0; lstate = (unsigned int) left_tipchar[n]; unsigned int loffset = lstate*span; for (k = 0; k < rate_cats; ++k) { /* iterate over quadruples of rows */ for (i = 0; i < states_padded; i += 4) { __m256d v_termb0 = _mm256_setzero_pd(); __m256d v_termb1 = _mm256_setzero_pd(); __m256d v_termb2 = _mm256_setzero_pd(); __m256d v_termb3 = _mm256_setzero_pd(); __m256d v_mat; __m256d v_rclv; /* point to the four rows of the right matrix */ const double * rm0 = rmat; const double * rm1 = rm0 + states_padded; const double * rm2 = rm1 + states_padded; const double * rm3 = rm2 + states_padded; /* iterate over quadruples of columns */ for (j = 0; j < states_padded; j += 4) { v_rclv = _mm256_load_pd(right_clv+j); /* row 0 */ v_mat = _mm256_load_pd(rm0); v_termb0 = _mm256_add_pd(v_termb0, _mm256_mul_pd(v_mat,v_rclv)); rm0 += 4; /* row 1 */ v_mat = _mm256_load_pd(rm1); v_termb1 = _mm256_add_pd(v_termb1, _mm256_mul_pd(v_mat,v_rclv)); rm1 += 4; /* row 2 */ v_mat = _mm256_load_pd(rm2); v_termb2 = _mm256_add_pd(v_termb2, _mm256_mul_pd(v_mat,v_rclv)); rm2 += 4; /* row 3 */ v_mat = _mm256_load_pd(rm3); v_termb3 = _mm256_add_pd(v_termb3, _mm256_mul_pd(v_mat,v_rclv)); rm3 += 4; } /* point pmatrix to the next four rows */ rmat = rm3; /* load x from precomputed lookup table */ __m256d v_terma_sum = _mm256_load_pd(lookup+loffset); loffset += 4; /* compute termb */ xmm0 = _mm256_unpackhi_pd(v_termb0,v_termb1); xmm1 = _mm256_unpacklo_pd(v_termb0,v_termb1); xmm2 = _mm256_unpackhi_pd(v_termb2,v_termb3); xmm3 = _mm256_unpacklo_pd(v_termb2,v_termb3); xmm0 = _mm256_add_pd(xmm0,xmm1); xmm1 = _mm256_add_pd(xmm2,xmm3); xmm2 = _mm256_permute2f128_pd(xmm0,xmm1, _MM_SHUFFLE(0,2,0,1)); xmm3 = _mm256_blend_pd(xmm0,xmm1,12); __m256d v_termb_sum = _mm256_add_pd(xmm2,xmm3); __m256d v_prod = _mm256_mul_pd(v_terma_sum,v_termb_sum); /* check for scaling */ __m256d v_cmp = _mm256_cmp_pd(v_prod, v_scale_threshold, _CMP_LT_OS); scaling = scaling & _mm256_movemask_pd(v_cmp); _mm256_store_pd(parent_clv+i, v_prod); } /* reset pointers to point to the start of the next p-matrix, as the vectorization assumes a square states_padded * states_padded matrix, even though the real matrix is states * states_padded */ rmat -= displacement; parent_clv += states_padded; right_clv += states_padded; } /* if *all* entries of the site CLV were below the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (scaling == 0xF) { __m256d v_scale_factor = _mm256_set1_pd(PLL_SCALE_FACTOR); parent_clv -= span; for (i = 0; i < span; i += 4) { __m256d v_prod = _mm256_load_pd(parent_clv + i); v_prod = _mm256_mul_pd(v_prod,v_scale_factor); _mm256_store_pd(parent_clv + i, v_prod); } parent_clv += span; parent_scaler[n] += 1; } } pll_aligned_free(lookup); } PLL_EXPORT void pll_core_update_partial_ii_avx(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const double * left_clv, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * left_scaler, const unsigned int * right_scaler, unsigned int attrib) { unsigned int i,j,k,n; unsigned int scaling; const double * lmat; const double * rmat; unsigned int states_padded = (states+3) & 0xFFFFFFFC; unsigned int span_padded = states_padded * rate_cats; /* dedicated functions for 4x4 matrices */ if (states == 4) { pll_core_update_partial_ii_4x4_avx(sites, rate_cats, parent_clv, parent_scaler, left_clv, right_clv, left_matrix, right_matrix, left_scaler, right_scaler, attrib); return; } /* add up the scale vector of the two children if available */ if (parent_scaler) fill_parent_scaler(sites, parent_scaler, left_scaler, right_scaler); size_t displacement = (states_padded - states) * (states_padded); __m256d v_scale_threshold = _mm256_set1_pd(PLL_SCALE_THRESHOLD); /* compute CLV */ for (n = 0; n < sites; ++n) { lmat = left_matrix; rmat = right_matrix; scaling = (parent_scaler) ? 0xF : 0; for (k = 0; k < rate_cats; ++k) { /* iterate over quadruples of rows */ for (i = 0; i < states_padded; i += 4) { __m256d v_terma0 = _mm256_setzero_pd(); __m256d v_termb0 = _mm256_setzero_pd(); __m256d v_terma1 = _mm256_setzero_pd(); __m256d v_termb1 = _mm256_setzero_pd(); __m256d v_terma2 = _mm256_setzero_pd(); __m256d v_termb2 = _mm256_setzero_pd(); __m256d v_terma3 = _mm256_setzero_pd(); __m256d v_termb3 = _mm256_setzero_pd(); __m256d v_mat; __m256d v_lclv; __m256d v_rclv; /* point to the four rows of the left matrix */ const double * lm0 = lmat; const double * lm1 = lm0 + states_padded; const double * lm2 = lm1 + states_padded; const double * lm3 = lm2 + states_padded; /* point to the four rows of the right matrix */ const double * rm0 = rmat; const double * rm1 = rm0 + states_padded; const double * rm2 = rm1 + states_padded; const double * rm3 = rm2 + states_padded; /* iterate over quadruples of columns */ for (j = 0; j < states_padded; j += 4) { v_lclv = _mm256_load_pd(left_clv+j); v_rclv = _mm256_load_pd(right_clv+j); /* row 0 */ v_mat = _mm256_load_pd(lm0); v_terma0 = _mm256_add_pd(v_terma0, _mm256_mul_pd(v_mat,v_lclv)); v_mat = _mm256_load_pd(rm0); v_termb0 = _mm256_add_pd(v_termb0, _mm256_mul_pd(v_mat,v_rclv)); lm0 += 4; rm0 += 4; /* row 1 */ v_mat = _mm256_load_pd(lm1); v_terma1 = _mm256_add_pd(v_terma1, _mm256_mul_pd(v_mat,v_lclv)); v_mat = _mm256_load_pd(rm1); v_termb1 = _mm256_add_pd(v_termb1, _mm256_mul_pd(v_mat,v_rclv)); lm1 += 4; rm1 += 4; /* row 2 */ v_mat = _mm256_load_pd(lm2); v_terma2 = _mm256_add_pd(v_terma2, _mm256_mul_pd(v_mat,v_lclv)); v_mat = _mm256_load_pd(rm2); v_termb2 = _mm256_add_pd(v_termb2, _mm256_mul_pd(v_mat,v_rclv)); lm2 += 4; rm2 += 4; /* row 3 */ v_mat = _mm256_load_pd(lm3); v_terma3 = _mm256_add_pd(v_terma3, _mm256_mul_pd(v_mat,v_lclv)); v_mat = _mm256_load_pd(rm3); v_termb3 = _mm256_add_pd(v_termb3, _mm256_mul_pd(v_mat,v_rclv)); lm3 += 4; rm3 += 4; } /* point pmatrix to the next four rows */ lmat = lm3; rmat = rm3; __m256d xmm0 = _mm256_unpackhi_pd(v_terma0,v_terma1); __m256d xmm1 = _mm256_unpacklo_pd(v_terma0,v_terma1); __m256d xmm2 = _mm256_unpackhi_pd(v_terma2,v_terma3); __m256d xmm3 = _mm256_unpacklo_pd(v_terma2,v_terma3); xmm0 = _mm256_add_pd(xmm0,xmm1); xmm1 = _mm256_add_pd(xmm2,xmm3); xmm2 = _mm256_permute2f128_pd(xmm0,xmm1, _MM_SHUFFLE(0,2,0,1)); xmm3 = _mm256_blend_pd(xmm0,xmm1,12); __m256d v_terma_sum = _mm256_add_pd(xmm2,xmm3); /* compute termb */ xmm0 = _mm256_unpackhi_pd(v_termb0,v_termb1); xmm1 = _mm256_unpacklo_pd(v_termb0,v_termb1); xmm2 = _mm256_unpackhi_pd(v_termb2,v_termb3); xmm3 = _mm256_unpacklo_pd(v_termb2,v_termb3); xmm0 = _mm256_add_pd(xmm0,xmm1); xmm1 = _mm256_add_pd(xmm2,xmm3); xmm2 = _mm256_permute2f128_pd(xmm0,xmm1, _MM_SHUFFLE(0,2,0,1)); xmm3 = _mm256_blend_pd(xmm0,xmm1,12); __m256d v_termb_sum = _mm256_add_pd(xmm2,xmm3); __m256d v_prod = _mm256_mul_pd(v_terma_sum,v_termb_sum); /* check for scaling */ __m256d v_cmp = _mm256_cmp_pd(v_prod, v_scale_threshold, _CMP_LT_OS); scaling = scaling & _mm256_movemask_pd(v_cmp); _mm256_store_pd(parent_clv+i, v_prod); } /* reset pointers to point to the start of the next p-matrix, as the vectorization assumes a square states_padded * states_padded matrix, even though the real matrix is states * states_padded */ lmat -= displacement; rmat -= displacement; parent_clv += states_padded; left_clv += states_padded; right_clv += states_padded; } /* if *all* entries of the site CLV were below the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (scaling == 0xF) { __m256d v_scale_factor = _mm256_set1_pd(PLL_SCALE_FACTOR); parent_clv -= span_padded; for (i = 0; i < span_padded; i += 4) { __m256d v_prod = _mm256_load_pd(parent_clv + i); v_prod = _mm256_mul_pd(v_prod,v_scale_factor); _mm256_store_pd(parent_clv + i, v_prod); } parent_clv += span_padded; parent_scaler[n] += 1; } } } libpll-0.3.1/src/core_partials_avx2.c000066400000000000000000000551071310701451700175220ustar00rootroot00000000000000/* Copyright (C) 2016 Tomas Flouri, Kassian Kobert This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" static void fill_parent_scaler(unsigned int sites, unsigned int * parent_scaler, const unsigned int * left_scaler, const unsigned int * right_scaler) { unsigned int i; if (!left_scaler && !right_scaler) memset(parent_scaler, 0, sizeof(unsigned int) * sites); else if (left_scaler && right_scaler) { memcpy(parent_scaler, left_scaler, sizeof(unsigned int) * sites); for (i = 0; i < sites; ++i) parent_scaler[i] += right_scaler[i]; } else { if (left_scaler) memcpy(parent_scaler, left_scaler, sizeof(unsigned int) * sites); else memcpy(parent_scaler, right_scaler, sizeof(unsigned int) * sites); } } PLL_EXPORT void pll_core_update_partial_ti_avx2(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, const unsigned int * tipmap, unsigned int tipmap_size, unsigned int attrib) { unsigned int i,j,k,n; unsigned int scaling; const double * lmat; const double * rmat; unsigned int states_padded = (states+3) & 0xFFFFFFFC; unsigned int span_padded = states_padded * rate_cats; unsigned int lstate; /* dedicated functions for 4x4 matrices (DNA) */ if (states == 4) { /* no AVX2 kernel so far; rollback to AVX */ pll_core_update_partial_ti_4x4_avx(sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_clv, left_matrix, right_matrix, right_scaler, attrib); return; } /* dedicated functions for 20x20 matrices (AA) */ if (states == 20) { pll_core_update_partial_ti_20x20_avx2(sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_clv, left_matrix, right_matrix, right_scaler, tipmap, tipmap_size); return; } /* add up the scale vector of the two children if available */ if (parent_scaler) fill_parent_scaler(sites, parent_scaler, NULL, right_scaler); size_t displacement = (states_padded - states) * (states_padded); __m256i mask; __m256d v_scale_threshold = _mm256_set1_pd(PLL_SCALE_THRESHOLD); /* compute CLV */ for (n = 0; n < sites; ++n) { lmat = left_matrix; rmat = right_matrix; scaling = (parent_scaler) ? 0xF : 0; lstate = tipmap[left_tipchars[n]]; for (k = 0; k < rate_cats; ++k) { /* iterate over quadruples of rows */ for (i = 0; i < states_padded; i += 4) { __m256d v_terma0 = _mm256_setzero_pd(); __m256d v_termb0 = _mm256_setzero_pd(); __m256d v_terma1 = _mm256_setzero_pd(); __m256d v_termb1 = _mm256_setzero_pd(); __m256d v_terma2 = _mm256_setzero_pd(); __m256d v_termb2 = _mm256_setzero_pd(); __m256d v_terma3 = _mm256_setzero_pd(); __m256d v_termb3 = _mm256_setzero_pd(); __m256d v_mat; __m256d v_rclv; /* point to the four rows of the left matrix */ const double * lm0 = lmat; const double * lm1 = lm0 + states_padded; const double * lm2 = lm1 + states_padded; const double * lm3 = lm2 + states_padded; /* point to the four rows of the right matrix */ const double * rm0 = rmat; const double * rm1 = rm0 + states_padded; const double * rm2 = rm1 + states_padded; const double * rm3 = rm2 + states_padded; /* set position of least significant bit in character state */ register int lsb = 0; /* iterate over quadruples of columns */ for (j = 0; j < states_padded; j += 4) { /* set mask */ mask = _mm256_set_epi64x( ((lstate >> (lsb+3)) & 1) ? ~0 : 0, ((lstate >> (lsb+2)) & 1) ? ~0 : 0, ((lstate >> (lsb+1)) & 1) ? ~0 : 0, ((lstate >> (lsb+0)) & 1) ? ~0 : 0); if ((lstate >> lsb) & 0b1111) { v_mat = _mm256_maskload_pd(lm0,mask); v_terma0 = _mm256_add_pd(v_terma0,v_mat); v_mat = _mm256_maskload_pd(lm1,mask); v_terma1 = _mm256_add_pd(v_terma1,v_mat); v_mat = _mm256_maskload_pd(lm2,mask); v_terma2 = _mm256_add_pd(v_terma2,v_mat); v_mat = _mm256_maskload_pd(lm3,mask); v_terma3 = _mm256_add_pd(v_terma3,v_mat); } lsb += 4; lm0 += 4; lm1 += 4; lm2 += 4; lm3 += 4; v_rclv = _mm256_load_pd(right_clv+j); /* row 0 */ v_mat = _mm256_load_pd(rm0); v_termb0 = _mm256_fmadd_pd(v_mat, v_rclv, v_termb0); rm0 += 4; /* row 1 */ v_mat = _mm256_load_pd(rm1); v_termb1 = _mm256_fmadd_pd(v_mat, v_rclv, v_termb1); rm1 += 4; /* row 2 */ v_mat = _mm256_load_pd(rm2); v_termb2 = _mm256_fmadd_pd(v_mat, v_rclv, v_termb2); rm2 += 4; /* row 3 */ v_mat = _mm256_load_pd(rm3); v_termb3 = _mm256_fmadd_pd(v_mat, v_rclv, v_termb3); rm3 += 4; } /* point pmatrix to the next four rows */ lmat = lm3; rmat = rm3; __m256d xmm0 = _mm256_unpackhi_pd(v_terma0,v_terma1); __m256d xmm1 = _mm256_unpacklo_pd(v_terma0,v_terma1); __m256d xmm2 = _mm256_unpackhi_pd(v_terma2,v_terma3); __m256d xmm3 = _mm256_unpacklo_pd(v_terma2,v_terma3); xmm0 = _mm256_add_pd(xmm0,xmm1); xmm1 = _mm256_add_pd(xmm2,xmm3); xmm2 = _mm256_permute2f128_pd(xmm0,xmm1, _MM_SHUFFLE(0,2,0,1)); xmm3 = _mm256_blend_pd(xmm0,xmm1,12); __m256d v_terma_sum = _mm256_add_pd(xmm2,xmm3); /* compute termb */ xmm0 = _mm256_unpackhi_pd(v_termb0,v_termb1); xmm1 = _mm256_unpacklo_pd(v_termb0,v_termb1); xmm2 = _mm256_unpackhi_pd(v_termb2,v_termb3); xmm3 = _mm256_unpacklo_pd(v_termb2,v_termb3); xmm0 = _mm256_add_pd(xmm0,xmm1); xmm1 = _mm256_add_pd(xmm2,xmm3); xmm2 = _mm256_permute2f128_pd(xmm0,xmm1, _MM_SHUFFLE(0,2,0,1)); xmm3 = _mm256_blend_pd(xmm0,xmm1,12); __m256d v_termb_sum = _mm256_add_pd(xmm2,xmm3); __m256d v_prod = _mm256_mul_pd(v_terma_sum,v_termb_sum); /* check for scaling */ __m256d v_cmp = _mm256_cmp_pd(v_prod, v_scale_threshold, _CMP_LT_OS); scaling = scaling & _mm256_movemask_pd(v_cmp); _mm256_store_pd(parent_clv+i, v_prod); } /* reset pointers to point to the start of the next p-matrix, as the vectorization assumes a square states_padded * states_padded matrix, even though the real matrix is states * states_padded */ lmat -= displacement; rmat -= displacement; parent_clv += states_padded; right_clv += states_padded; } /* if *all* entries of the site CLV were below the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (scaling == 0xF) { __m256d v_scale_factor = _mm256_set1_pd(PLL_SCALE_FACTOR); parent_clv -= span_padded; for (i = 0; i < span_padded; i += 4) { __m256d v_prod = _mm256_load_pd(parent_clv + i); v_prod = _mm256_mul_pd(v_prod,v_scale_factor); _mm256_store_pd(parent_clv + i, v_prod); } parent_clv += span_padded; parent_scaler[n] += 1; } } } PLL_EXPORT void pll_core_update_partial_ti_20x20_avx2(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchar, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, const unsigned int * tipmap, unsigned int tipmap_size) { unsigned int states = 20; unsigned int states_padded = states; unsigned int maxstates = tipmap_size; unsigned int scaling; unsigned int i,j,k,n,m; const double * lmat; const double * rmat; unsigned int span = states_padded * rate_cats; unsigned int lstate; __m256d xmm0,xmm1,xmm2,xmm3; /* precompute a lookup table of four values per entry (one for each state), for all 16 states (including ambiguities) and for each rate category. */ double * lookup = pll_aligned_alloc(maxstates*span*sizeof(double), PLL_ALIGNMENT_AVX); if (!lookup) { /* TODO: in the highly unlikely event that allocation fails, we should resort to a non-lookup-precomputation version of this function, available at commit e.g. a4fc873fdc65741e402cdc1c59919375143d97d1 */ pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Cannot allocate space for precomputation."); return; } double * ptr = lookup; /* precompute left-side values and store them in lookup table */ for (j = 0; j < maxstates; ++j) { lmat = left_matrix; unsigned int state = tipmap[j]; int ss = __builtin_popcount(state) == 1 ? __builtin_ctz(state) : -1; for (n = 0; n < rate_cats; ++n) { for (i = 0; i < states; ++i) { double terml; if (ss != -1) { /* special case for non-ambiguous states */ terml = lmat[ss]; } else { terml = 0; for (m = 0; m < states; ++m) { if ((state>>m) & 1) { terml += lmat[m]; } } } lmat += states; ptr[i] = terml; } ptr += states; } } /* update the parent scaler with the scaler of the right child */ if (parent_scaler) fill_parent_scaler(sites, parent_scaler, NULL, right_scaler); size_t displacement = (states_padded - states) * (states_padded); __m256d v_scale_threshold = _mm256_set1_pd(PLL_SCALE_THRESHOLD); /* iterate over sites and compute CLV entries */ for (n = 0; n < sites; ++n) { rmat = right_matrix; scaling = (parent_scaler) ? 0xF : 0; lstate = (unsigned int) left_tipchar[n]; unsigned int loffset = lstate*span; for (k = 0; k < rate_cats; ++k) { /* iterate over quadruples of rows */ for (i = 0; i < states_padded; i += 4) { __m256d v_termb0 = _mm256_setzero_pd(); __m256d v_termb1 = _mm256_setzero_pd(); __m256d v_termb2 = _mm256_setzero_pd(); __m256d v_termb3 = _mm256_setzero_pd(); __m256d v_mat; __m256d v_rclv; /* point to the four rows of the right matrix */ const double * rm0 = rmat; const double * rm1 = rm0 + states_padded; const double * rm2 = rm1 + states_padded; const double * rm3 = rm2 + states_padded; /* iterate over quadruples of columns */ for (j = 0; j < states_padded; j += 4) { v_rclv = _mm256_load_pd(right_clv+j); /* row 0 */ v_mat = _mm256_load_pd(rm0); v_termb0 = _mm256_fmadd_pd(v_mat, v_rclv, v_termb0); rm0 += 4; /* row 1 */ v_mat = _mm256_load_pd(rm1); v_termb1 = _mm256_fmadd_pd(v_mat, v_rclv, v_termb1); rm1 += 4; /* row 2 */ v_mat = _mm256_load_pd(rm2); v_termb2 = _mm256_fmadd_pd(v_mat, v_rclv, v_termb2); rm2 += 4; /* row 3 */ v_mat = _mm256_load_pd(rm3); v_termb3 = _mm256_fmadd_pd(v_mat, v_rclv, v_termb3); rm3 += 4; } /* point pmatrix to the next four rows */ rmat = rm3; /* load x from precomputed lookup table */ __m256d v_terma_sum = _mm256_load_pd(lookup+loffset); loffset += 4; /* compute termb */ xmm0 = _mm256_unpackhi_pd(v_termb0,v_termb1); xmm1 = _mm256_unpacklo_pd(v_termb0,v_termb1); xmm2 = _mm256_unpackhi_pd(v_termb2,v_termb3); xmm3 = _mm256_unpacklo_pd(v_termb2,v_termb3); xmm0 = _mm256_add_pd(xmm0,xmm1); xmm1 = _mm256_add_pd(xmm2,xmm3); xmm2 = _mm256_permute2f128_pd(xmm0,xmm1, _MM_SHUFFLE(0,2,0,1)); xmm3 = _mm256_blend_pd(xmm0,xmm1,12); __m256d v_termb_sum = _mm256_add_pd(xmm2,xmm3); __m256d v_prod = _mm256_mul_pd(v_terma_sum,v_termb_sum); /* check for scaling */ __m256d v_cmp = _mm256_cmp_pd(v_prod, v_scale_threshold, _CMP_LT_OS); scaling = scaling & _mm256_movemask_pd(v_cmp); _mm256_store_pd(parent_clv+i, v_prod); } /* reset pointers to point to the start of the next p-matrix, as the vectorization assumes a square states_padded * states_padded matrix, even though the real matrix is states * states_padded */ rmat -= displacement; parent_clv += states_padded; right_clv += states_padded; } /* if *all* entries of the site CLV were below the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (scaling == 0xF) { __m256d v_scale_factor = _mm256_set1_pd(PLL_SCALE_FACTOR); parent_clv -= span; for (i = 0; i < span; i += 4) { __m256d v_prod = _mm256_load_pd(parent_clv + i); v_prod = _mm256_mul_pd(v_prod,v_scale_factor); _mm256_store_pd(parent_clv + i, v_prod); } parent_clv += span; parent_scaler[n] += 1; } } pll_aligned_free(lookup); } PLL_EXPORT void pll_core_update_partial_ii_avx2(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const double * left_clv, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * left_scaler, const unsigned int * right_scaler, unsigned int attrib) { unsigned int i,j,k,n; unsigned int scaling; const double * lmat; const double * rmat; unsigned int states_padded = (states+3) & 0xFFFFFFFC; unsigned int span_padded = states_padded * rate_cats; /* dedicated functions for 4x4 matrices */ if (states == 4) { /* TODO: Implement avx2 4x4 case */ pll_core_update_partial_ii_4x4_avx(sites, rate_cats, parent_clv, parent_scaler, left_clv, right_clv, left_matrix, right_matrix, left_scaler, right_scaler, attrib); return; } /* add up the scale vector of the two children if available */ if (parent_scaler) fill_parent_scaler(sites, parent_scaler, left_scaler, right_scaler); size_t displacement = (states_padded - states) * (states_padded); __m256d v_scale_threshold = _mm256_set1_pd(PLL_SCALE_THRESHOLD); /* compute CLV */ for (n = 0; n < sites; ++n) { lmat = left_matrix; rmat = right_matrix; scaling = (parent_scaler) ? 0xF : 0; for (k = 0; k < rate_cats; ++k) { /* iterate over quadruples of rows */ for (i = 0; i < states_padded; i += 4) { __m256d v_terma0 = _mm256_setzero_pd(); __m256d v_termb0 = _mm256_setzero_pd(); __m256d v_terma1 = _mm256_setzero_pd(); __m256d v_termb1 = _mm256_setzero_pd(); __m256d v_terma2 = _mm256_setzero_pd(); __m256d v_termb2 = _mm256_setzero_pd(); __m256d v_terma3 = _mm256_setzero_pd(); __m256d v_termb3 = _mm256_setzero_pd(); __m256d v_mat; __m256d v_lclv; __m256d v_rclv; /* point to the four rows of the left matrix */ const double * lm0 = lmat; const double * lm1 = lm0 + states_padded; const double * lm2 = lm1 + states_padded; const double * lm3 = lm2 + states_padded; /* point to the four rows of the right matrix */ const double * rm0 = rmat; const double * rm1 = rm0 + states_padded; const double * rm2 = rm1 + states_padded; const double * rm3 = rm2 + states_padded; /* iterate over quadruples of columns */ for (j = 0; j < states_padded; j += 4) { v_lclv = _mm256_load_pd(left_clv+j); v_rclv = _mm256_load_pd(right_clv+j); /* row 0 */ v_mat = _mm256_load_pd(lm0); v_terma0 = _mm256_fmadd_pd(v_mat, v_lclv, v_terma0); v_mat = _mm256_load_pd(rm0); v_termb0 = _mm256_fmadd_pd(v_mat, v_rclv, v_termb0); lm0 += 4; rm0 += 4; /* row 1 */ v_mat = _mm256_load_pd(lm1); v_terma1 = _mm256_fmadd_pd(v_mat, v_lclv, v_terma1); v_mat = _mm256_load_pd(rm1); v_termb1 = _mm256_fmadd_pd(v_mat, v_rclv, v_termb1); lm1 += 4; rm1 += 4; /* row 2 */ v_mat = _mm256_load_pd(lm2); v_terma2 = _mm256_fmadd_pd(v_mat, v_lclv, v_terma2); v_mat = _mm256_load_pd(rm2); v_termb2 = _mm256_fmadd_pd(v_mat, v_rclv, v_termb2); lm2 += 4; rm2 += 4; /* row 3 */ v_mat = _mm256_load_pd(lm3); v_terma3 = _mm256_fmadd_pd(v_mat, v_lclv, v_terma3); v_mat = _mm256_load_pd(rm3); v_termb3 = _mm256_fmadd_pd(v_mat, v_rclv, v_termb3); lm3 += 4; rm3 += 4; } /* point pmatrix to the next four rows */ lmat = lm3; rmat = rm3; __m256d xmm0 = _mm256_unpackhi_pd(v_terma0,v_terma1); __m256d xmm1 = _mm256_unpacklo_pd(v_terma0,v_terma1); __m256d xmm2 = _mm256_unpackhi_pd(v_terma2,v_terma3); __m256d xmm3 = _mm256_unpacklo_pd(v_terma2,v_terma3); xmm0 = _mm256_add_pd(xmm0,xmm1); xmm1 = _mm256_add_pd(xmm2,xmm3); xmm2 = _mm256_permute2f128_pd(xmm0,xmm1, _MM_SHUFFLE(0,2,0,1)); xmm3 = _mm256_blend_pd(xmm0,xmm1,12); __m256d v_terma_sum = _mm256_add_pd(xmm2,xmm3); /* compute termb */ xmm0 = _mm256_unpackhi_pd(v_termb0,v_termb1); xmm1 = _mm256_unpacklo_pd(v_termb0,v_termb1); xmm2 = _mm256_unpackhi_pd(v_termb2,v_termb3); xmm3 = _mm256_unpacklo_pd(v_termb2,v_termb3); xmm0 = _mm256_add_pd(xmm0,xmm1); xmm1 = _mm256_add_pd(xmm2,xmm3); xmm2 = _mm256_permute2f128_pd(xmm0,xmm1, _MM_SHUFFLE(0,2,0,1)); xmm3 = _mm256_blend_pd(xmm0,xmm1,12); __m256d v_termb_sum = _mm256_add_pd(xmm2,xmm3); __m256d v_prod = _mm256_mul_pd(v_terma_sum,v_termb_sum); /* check for scaling */ __m256d v_cmp = _mm256_cmp_pd(v_prod, v_scale_threshold, _CMP_LT_OS); scaling = scaling & _mm256_movemask_pd(v_cmp); _mm256_store_pd(parent_clv+i, v_prod); } /* reset pointers to point to the start of the next p-matrix, as the vectorization assumes a square states_padded * states_padded matrix, even though the real matrix is states * states_padded */ lmat -= displacement; rmat -= displacement; parent_clv += states_padded; left_clv += states_padded; right_clv += states_padded; } /* if *all* entries of the site CLV were below the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (scaling == 0xF) { __m256d v_scale_factor = _mm256_set1_pd(PLL_SCALE_FACTOR); parent_clv -= span_padded; for (i = 0; i < span_padded; i += 4) { __m256d v_prod = _mm256_load_pd(parent_clv + i); v_prod = _mm256_mul_pd(v_prod,v_scale_factor); _mm256_store_pd(parent_clv + i, v_prod); } parent_clv += span_padded; parent_scaler[n] += 1; } } } libpll-0.3.1/src/core_partials_sse.c000066400000000000000000001144241310701451700174320ustar00rootroot00000000000000/* Copyright (C) 2016 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" static void fill_parent_scaler(unsigned int scaler_size, unsigned int * parent_scaler, const unsigned int * left_scaler, const unsigned int * right_scaler) { unsigned int i; if (!left_scaler && !right_scaler) memset(parent_scaler, 0, sizeof(unsigned int) * scaler_size); else if (left_scaler && right_scaler) { memcpy(parent_scaler, left_scaler, sizeof(unsigned int) * scaler_size); for (i = 0; i < scaler_size; ++i) parent_scaler[i] += right_scaler[i]; } else { if (left_scaler) memcpy(parent_scaler, left_scaler, sizeof(unsigned int) * scaler_size); else memcpy(parent_scaler, right_scaler, sizeof(unsigned int) * scaler_size); } } PLL_EXPORT void pll_core_create_lookup_sse(unsigned int states, unsigned int rate_cats, double * ttlookup, const double * left_matrix, const double * right_matrix, const unsigned int * tipmap, unsigned int tipmap_size) { if (states == 4) { pll_core_create_lookup_4x4_sse(rate_cats, ttlookup, left_matrix, right_matrix); return; } unsigned int i,j,k,n,m; unsigned int states_padded = (states+1) & 0xFFFFFFFE; unsigned int maxstates = tipmap_size; __m128d xmm0,xmm1,xmm2,xmm3,xmm4,xmm5,xmm6; unsigned int log2_maxstates = (unsigned int)ceil(log2(maxstates)); unsigned int span_padded = states_padded*rate_cats; size_t displacement = (states_padded - states) * (states_padded); /* precompute first the entries that contain only one 1 */ const double * jmat; const double * kmat; double * lookup; /* go through all pairs j,k of states for the two tips; i is the inner node state */ xmm0 = _mm_setzero_pd(); for (j = 0; j < maxstates; ++j) { unsigned int jstate = tipmap[j]; for (k = 0; k < maxstates; ++k) { unsigned int kstate = tipmap[k]; jmat = left_matrix; kmat = right_matrix; /* find offset of state-pair in the precomputation table */ lookup = ttlookup; lookup += ((j << log2_maxstates) + k)*span_padded; /* precompute the likelihood for each state and each rate */ for (n = 0; n < rate_cats; ++n) { for (i = 0; i < states_padded; i += 2) { __m128d v_termj0 = _mm_setzero_pd(); __m128d v_termj1 = _mm_setzero_pd(); __m128d v_termk0 = _mm_setzero_pd(); __m128d v_termk1 = _mm_setzero_pd(); const double * jm0 = jmat; const double * jm1 = jm0 + states_padded; const double * km0 = kmat; const double * km1 = km0 + states_padded; /* set position of least significant bit in character state */ register int lsb = 0; /* decompose basecall into the encoded residues and set the appropriate positions in the tip vector */ for (m = 0; m < states_padded; m += 2) { /* set mask for left matrix */ xmm1 = _mm_set_pd(((jstate >> (lsb+1)) & 1) ? 1 : 0, ((jstate >> (lsb+0)) & 1) ? 1 : 0); xmm2 = _mm_cmpgt_pd(xmm1,xmm0); /* set mask for right matrix */ xmm1 = _mm_set_pd(((kstate >> (lsb+1)) & 1) ? 1 : 0, ((kstate >> (lsb+0)) & 1) ? 1 : 0); xmm3 = _mm_cmpgt_pd(xmm1,xmm0); lsb += 2; /* load row 0 */ xmm4 = _mm_load_pd(jm0); xmm5 = _mm_and_pd(xmm4,xmm2); v_termj0 = _mm_add_pd(v_termj0,xmm5); xmm4 = _mm_load_pd(km0); xmm5 = _mm_and_pd(xmm4,xmm3); v_termk0 = _mm_add_pd(v_termk0,xmm5); jm0 += 2; km0 += 2; /* load row 1 */ xmm4 = _mm_load_pd(jm1); xmm5 = _mm_and_pd(xmm4,xmm2); v_termj1 = _mm_add_pd(v_termj1,xmm5); xmm4 = _mm_load_pd(km1); xmm5 = _mm_and_pd(xmm4,xmm3); v_termk1 = _mm_add_pd(v_termk1,xmm5); jm1 += 2; km1 += 2; } jmat = jm1; kmat = km1; xmm4 = _mm_hadd_pd(v_termj0,v_termj1); xmm5 = _mm_hadd_pd(v_termk0,v_termk1); xmm6 = _mm_mul_pd(xmm4,xmm5); _mm_store_pd(lookup+i,xmm6); } /* reset pointers to the start of the next p-matrix, as the vectorization assumes a square states_padded * states_padded matrix, even though the real matrix is states * states_padded */ jmat -= displacement; kmat -= displacement; ///* this is to avoid valgrind warnings on accessing uninitialized memory // when using SSE and states are not a multiple of 2 */ //if (states_padded-states) // memset(lookup+index, 0, (states_padded-states)*sizeof(double)); lookup += states_padded; } } } } #if 0 static void pprint_sse(__m128d x) { double * p = (double *) & x; printf("%f ", *p++); printf("%f ", *p++); } static void pshow_sse(char * name, __m128d x) { printf("%s: ", name); pprint_sse(x); printf("\n"); } #endif PLL_EXPORT void pll_core_create_lookup_4x4_sse(unsigned int rate_cats, double * lookup, const double * left_matrix, const double * right_matrix) { unsigned int j,k,n; unsigned int maxstates = 16; __m128d ymm0,ymm1,ymm2,ymm3,ymm4; __m128d xmm4,xmm5,xmm6,xmm7; __m128d xmm0,xmm1,xmm2,xmm3; const double * jmat; const double * kmat; ymm4 = _mm_setzero_pd(); /* skip entries for j = 0 */ lookup += maxstates*4*rate_cats; for (j = 1; j < maxstates; ++j) { /* masks for state j */ xmm1 = _mm_set_pd(((j >> 1) & 1) ? 1 : 0, ((j >> 0) & 1) ? 1 : 0); xmm0 = _mm_cmpgt_pd(xmm1,ymm4); xmm2 = _mm_set_pd(((j >> 3) & 1) ? 1 : 0, ((j >> 2) & 1) ? 1 : 0); xmm1 = _mm_cmpgt_pd(xmm2,ymm4); /* skip entry for k = 0 */ lookup += 4*rate_cats; for (k = 1; k < maxstates; ++k) { /* masks for state k */ xmm3 = _mm_set_pd(((k >> 1) & 1) ? 1 : 0, ((k >> 0) & 1) ? 1 : 0); xmm2 = _mm_cmpgt_pd(xmm3,ymm4); xmm4 = _mm_set_pd(((k >> 3) & 1) ? 1 : 0, ((k >> 2) & 1) ? 1 : 0); xmm3 = _mm_cmpgt_pd(xmm4,ymm4); jmat = left_matrix; kmat = right_matrix; for (n = 0; n < rate_cats; ++n) { /* load row0 from left matrix */ ymm0 = _mm_load_pd(jmat); ymm1 = _mm_load_pd(jmat+2); /* mask row */ xmm4 = _mm_and_pd(ymm0,xmm0); xmm5 = _mm_and_pd(ymm1,xmm1); /* point to row1 */ jmat += 4; /* load row1 from left matrix */ ymm0 = _mm_load_pd(jmat); ymm1 = _mm_load_pd(jmat+2); /* mask row */ xmm6 = _mm_and_pd(ymm0,xmm0); xmm7 = _mm_and_pd(ymm1,xmm1); /* point to row2 */ jmat += 4; /* horizontally add the two rows */ ymm0 = _mm_hadd_pd(xmm4,xmm5); ymm1 = _mm_hadd_pd(xmm6,xmm7); /* create vector containing sums of row0 and row1 (left matrix) */ ymm2 = _mm_hadd_pd(ymm0,ymm1); /* load row0 from right matrix */ ymm0 = _mm_load_pd(kmat); ymm1 = _mm_load_pd(kmat+2); /* mask row */ xmm4 = _mm_and_pd(ymm0,xmm2); xmm5 = _mm_and_pd(ymm1,xmm3); /* point to row1 */ kmat += 4; /* load row1 from left matrix */ ymm0 = _mm_load_pd(kmat); ymm1 = _mm_load_pd(kmat+2); /* mask row */ xmm6 = _mm_and_pd(ymm0,xmm2); xmm7 = _mm_and_pd(ymm1,xmm3); /* point to row2 */ kmat += 4; /* horizontally add the two rows */ ymm0 = _mm_hadd_pd(xmm4,xmm5); ymm1 = _mm_hadd_pd(xmm6,xmm7); /* create vector containing sums of row0 and row1 (right matrix) */ ymm3 = _mm_hadd_pd(ymm0,ymm1); /* multiply the sums from left and right matrix */ ymm0 = _mm_mul_pd(ymm2,ymm3); _mm_store_pd(lookup,ymm0); /* point to the next two entries to fill */ lookup += 2; /* load row2 from left matrix */ ymm0 = _mm_load_pd(jmat); ymm1 = _mm_load_pd(jmat+2); /* mask row */ xmm4 = _mm_and_pd(ymm0,xmm0); xmm5 = _mm_and_pd(ymm1,xmm1); /* point to row1 */ jmat += 4; /* load row3 from left matrix */ ymm0 = _mm_load_pd(jmat); ymm1 = _mm_load_pd(jmat+2); /* mask row */ xmm6 = _mm_and_pd(ymm0,xmm0); xmm7 = _mm_and_pd(ymm1,xmm1); /* point to row0 of next p-matrix */ jmat += 4; /* horizontally add the two rows */ ymm0 = _mm_hadd_pd(xmm4,xmm5); ymm1 = _mm_hadd_pd(xmm6,xmm7); /* create vector containing sums of row2 and row3 (left matrix) */ ymm2 = _mm_hadd_pd(ymm0,ymm1); /* load row2 from right matrix */ ymm0 = _mm_load_pd(kmat); ymm1 = _mm_load_pd(kmat+2); /* mask row */ xmm4 = _mm_and_pd(ymm0,xmm2); xmm5 = _mm_and_pd(ymm1,xmm3); /* point to row3 */ kmat += 4; /* load row3 from left matrix */ ymm0 = _mm_load_pd(kmat); ymm1 = _mm_load_pd(kmat+2); /* mask row */ xmm6 = _mm_and_pd(ymm0,xmm2); xmm7 = _mm_and_pd(ymm1,xmm3); /* point to row0 of next p-matrix */ kmat += 4; /* horizontally add the two rows */ ymm0 = _mm_hadd_pd(xmm4,xmm5); ymm1 = _mm_hadd_pd(xmm6,xmm7); /* create vector containing sums of row0 and row1 (right matrix) */ ymm3 = _mm_hadd_pd(ymm0,ymm1); /* multiply the sums from left and right matrix */ ymm0 = _mm_mul_pd(ymm2,ymm3); _mm_store_pd(lookup,ymm0); /* point to the beginning of next state pair */ lookup += 2; } } } } PLL_EXPORT void pll_core_update_partial_tt_sse(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const unsigned char * right_tipchars, const double * lookup, unsigned int tipstates_count, unsigned int attrib) { unsigned int j,k,n; unsigned int log2_maxstates = (unsigned int)ceil(log2(tipstates_count)); unsigned int states_padded = (states+1) & 0xFFFFFFFE; unsigned int span_padded = states_padded * rate_cats; const double * offset; if (states == 4) { pll_core_update_partial_tt_4x4_sse(sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_tipchars, lookup, attrib); return; } if (parent_scaler) memset(parent_scaler, 0, sizeof(unsigned int) * sites); for (n = 0; n < sites; ++n) { j = (unsigned int)(left_tipchars[n]); k = (unsigned int)(right_tipchars[n]); offset = lookup; offset += ((j << log2_maxstates) + k)*span_padded; memcpy(parent_clv, offset, span_padded*sizeof(double)); parent_clv += span_padded; } } PLL_EXPORT void pll_core_update_partial_tt_4x4_sse(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const unsigned char * right_tipchars, const double * lookup, unsigned int attrib) { unsigned int j,k,n; unsigned int states = 4; unsigned int span = states*rate_cats; const double * offset; size_t scaler_size = (attrib & PLL_ATTRIB_RATE_SCALERS) ? sites*rate_cats : sites; if (parent_scaler) memset(parent_scaler, 0, sizeof(unsigned int) * scaler_size); for (n = 0; n < sites; ++n) { j = (unsigned int)(left_tipchars[n]); k = (unsigned int)(right_tipchars[n]); offset = lookup; offset += ((j << 4) + k)*span; memcpy(parent_clv, offset, span*sizeof(double)); parent_clv += span; } } PLL_EXPORT void pll_core_update_partial_ii_4x4_sse(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const double * left_clv, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * left_scaler, const unsigned int * right_scaler, unsigned int attrib) { unsigned int states = 4; unsigned int span = states * rate_cats; unsigned int n,k,i; const double * lmat; const double * rmat; unsigned int scale_mode; /* 0 = none, 1 = per-site, 2 = per-rate */ unsigned int scale_mask; unsigned int init_mask; __m128d v_scale_threshold = _mm_set1_pd(PLL_SCALE_THRESHOLD); __m128d v_scale_factor = _mm_set1_pd(PLL_SCALE_FACTOR); __m128d xmm0,xmm1,xmm2,xmm3,xmm4,xmm5,xmm6,xmm7,xmm8,xmm9,xmm10; if (parent_scaler) { /* determine the scaling mode and init the vars accordingly */ scale_mode = (attrib & PLL_ATTRIB_RATE_SCALERS) ? 2 : 1; init_mask = (scale_mode == 1) ? 0x3 : 0; const size_t scaler_size = (scale_mode == 2) ? sites * rate_cats : sites; /* add up the scale vector of the two children if available */ fill_parent_scaler(scaler_size, parent_scaler, left_scaler, right_scaler); } else { /* scaling disabled / not required */ scale_mode = init_mask = 0; } /* perform the following matrix multiplications: +-----+-----+-----+-----+ +-----+-----+-----+-----+ | a1 | a2 | a3 | a4 | | b1 | b2 | b3 | b4 | +-----+-----+-----+-----+ +-----+-----+-----+-----+ | a5 | a6 | a7 | a8 | | b5 | b6 | b7 | b8 | +-----+-----+-----+-----+ +-----+-----+-----+-----+ | a9 | a10 | a11 | a12 | | b9 | b10 | b11 | b12 | +-----+-----+-----+-----+ +-----+-----+-----+-----+ | a13 | a14 | a15 | a16 | | b13 | b14 | b15 | b16 | +-----+-----+-----+-----+ +-----+-----+-----+-----+ x x +----+----+----+----+ +----+----+----+----+ | c1 | c2 | c3 | c4 | | d1 | d2 | d3 | d4 | +----+----+----+----+ +----+----+----+----+ */ for (n = 0; n < sites; ++n) { lmat = left_matrix; rmat = right_matrix; scale_mask = init_mask; for (k = 0; k < rate_cats; ++k) { /* do the computation on the first two rows of the two matrices */ /* compute left */ xmm0 = _mm_load_pd(left_clv); /* needed */ xmm2 = _mm_load_pd(lmat); xmm3 = _mm_mul_pd(xmm0,xmm2); xmm1 = _mm_load_pd(left_clv+2); /* needed */ xmm2 = _mm_load_pd(lmat+2); xmm4 = _mm_mul_pd(xmm1,xmm2); /* calculate (a1*c1 + a3*c3 | a2*c2 + a4*c4) */ xmm2 = _mm_add_pd(xmm3,xmm4); /* needed (1) */ /* compute right */ xmm3 = _mm_load_pd(right_clv); /* needed */ xmm4 = _mm_load_pd(rmat); xmm6 = _mm_mul_pd(xmm3,xmm4); xmm4 = _mm_load_pd(right_clv+2); /* needed */ xmm7 = _mm_load_pd(rmat+2); xmm8 = _mm_mul_pd(xmm4,xmm7); /* calculate (b1*d1 + b3*d3 | b2*d2 + b4*d4) */ xmm5 = _mm_add_pd(xmm6,xmm8); /* needed (2) */ rmat += states; lmat += states; /* compute left */ xmm6 = _mm_load_pd(lmat); xmm7 = _mm_mul_pd(xmm0,xmm6); xmm6 = _mm_load_pd(lmat+2); xmm8 = _mm_mul_pd(xmm1,xmm6); /* calculate (a5*c1 + a7*c3 | a6*c2 + a8*c4) */ xmm6 = _mm_add_pd(xmm7,xmm8); /* needed (3) */ /* compute right */ xmm7 = _mm_load_pd(rmat); xmm8 = _mm_mul_pd(xmm3,xmm7); xmm7 = _mm_load_pd(rmat+2); xmm9 = _mm_mul_pd(xmm4,xmm7); /* calculate (b5*d1 + b7*d3 | b6*d2 + b8*d4) */ xmm7 = _mm_add_pd(xmm8,xmm9); /* needed (4) */ xmm8 = _mm_hadd_pd(xmm2,xmm6); xmm2 = _mm_hadd_pd(xmm5,xmm7); xmm9 = _mm_mul_pd(xmm8,xmm2); rmat += states; lmat += states; /* do the computation on the last two rows of the two matrices */ /* compute left */ xmm5 = _mm_load_pd(lmat); xmm6 = _mm_mul_pd(xmm0,xmm5); xmm5 = _mm_load_pd(lmat+2); xmm7 = _mm_mul_pd(xmm1,xmm5); /* calculate (a9*c1 + a11*c3 | a10*c2 + a12*c4) */ xmm2 = _mm_add_pd(xmm6,xmm7); /* needed (1) */ /* compute right */ xmm6 = _mm_load_pd(rmat); xmm7 = _mm_mul_pd(xmm3,xmm6); xmm6 = _mm_load_pd(rmat+2); xmm8 = _mm_mul_pd(xmm4,xmm6); /* calculate (b9*d1 + b11*d3 | b10*d2 + b12*d4) */ xmm5 = _mm_add_pd(xmm7,xmm8); /* needed (2) */ rmat += states; lmat += states; /* compute left */ xmm6 = _mm_load_pd(lmat); xmm7 = _mm_mul_pd(xmm0,xmm6); xmm6 = _mm_load_pd(lmat+2); xmm8 = _mm_mul_pd(xmm1,xmm6); /* calculate (a13*c1 + a15*c3 | a14*c2 + a16*c4) */ xmm6 = _mm_add_pd(xmm7,xmm8); /* needed (3) */ /* compute right */ xmm7 = _mm_load_pd(rmat); xmm8 = _mm_mul_pd(xmm3,xmm7); xmm7 = _mm_load_pd(rmat+2); xmm10 = _mm_mul_pd(xmm4,xmm7); /* calculate (b13*d1 + b15*d3 | b14*d2 + b16*d4) */ xmm7 = _mm_add_pd(xmm8,xmm10); /* needed (4) */ rmat += states; lmat += states; xmm8 = _mm_hadd_pd(xmm2,xmm6); xmm2 = _mm_hadd_pd(xmm5,xmm7); xmm10 = _mm_mul_pd(xmm8,xmm2); /* check if scaling is needed for the current rate category */ __m128d v_cmp = _mm_cmplt_pd(xmm9, v_scale_threshold); unsigned int rate_mask = _mm_movemask_pd(v_cmp); v_cmp = _mm_cmplt_pd(xmm10, v_scale_threshold); rate_mask = rate_mask & _mm_movemask_pd(v_cmp); if (scale_mode == 2) { /* PER-RATE SCALING: if *all* entries of the *rate* CLV were below * the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (rate_mask == 0x3) { xmm9 = _mm_mul_pd(xmm9,v_scale_factor); xmm10 = _mm_mul_pd(xmm10,v_scale_factor); parent_scaler[n*rate_cats + k] += 1; } } else scale_mask = scale_mask & rate_mask; _mm_store_pd(parent_clv, xmm9); _mm_store_pd(parent_clv+2, xmm10); parent_clv += states; left_clv += states; right_clv += states; } /* PER-SITE SCALING: if *all* entries of the *site* CLV were below * the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (scale_mask == 0x3) { parent_clv -= span; for (i = 0; i < span; i += 2) { __m128d v_prod = _mm_load_pd(parent_clv + i); v_prod = _mm_mul_pd(v_prod,v_scale_factor); _mm_store_pd(parent_clv + i, v_prod); } parent_clv += span; parent_scaler[n] += 1; } } } PLL_EXPORT void pll_core_update_partial_ii_sse(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const double * left_clv, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * left_scaler, const unsigned int * right_scaler, unsigned int attrib) { unsigned int i,j,k,n; unsigned int scaling; const double * lmat; const double * rmat; unsigned int states_padded = (states+1) & 0xFFFFFFFE; /* dedicated functions for 4x4 matrices */ if (states == 4) { pll_core_update_partial_ii_4x4_sse(sites, rate_cats, parent_clv, parent_scaler, left_clv, right_clv, left_matrix, right_matrix, left_scaler, right_scaler, attrib); return; } unsigned int span_padded = states_padded * rate_cats; size_t displacement = (states_padded - states) * (states_padded); __m128d xmm0,xmm1,xmm2,xmm3,xmm4,xmm5,xmm6; /* add up the scale vectors of the two children if available */ if (parent_scaler) fill_parent_scaler(sites, parent_scaler, left_scaler, right_scaler); /* compute CLV */ for (n = 0; n < sites; ++n) { lmat = left_matrix; rmat = right_matrix; scaling = (parent_scaler) ? 1 : 0; for (k = 0; k < rate_cats; ++k) { for (i = 0; i < states_padded; i += 2) { __m128d v_terma0 = _mm_setzero_pd(); __m128d v_terma1 = _mm_setzero_pd(); __m128d v_termb0 = _mm_setzero_pd(); __m128d v_termb1 = _mm_setzero_pd(); const double * lm0 = lmat; const double * lm1 = lm0 + states_padded; const double * rm0 = rmat; const double * rm1 = rm0 + states_padded; for (j = 0; j < states_padded; j += 2) { /* load left and right clvs */ xmm0 = _mm_load_pd(left_clv+j); xmm1 = _mm_load_pd(right_clv+j); /* row 0 */ xmm2 = _mm_load_pd(lm0); xmm3 = _mm_mul_pd(xmm2,xmm0); v_terma0 = _mm_add_pd(v_terma0, xmm3); xmm2 = _mm_load_pd(rm0); xmm3 = _mm_mul_pd(xmm2,xmm1); v_termb0 = _mm_add_pd(v_termb0,xmm3); lm0 += 2; rm0 += 2; /* row 1 */ xmm2 = _mm_load_pd(lm1); xmm3 = _mm_mul_pd(xmm2,xmm0); v_terma1 = _mm_add_pd(v_terma1,xmm3); xmm2 = _mm_load_pd(rm1); xmm3 = _mm_mul_pd(xmm2,xmm1); v_termb1 = _mm_add_pd(v_termb1,xmm3); lm1 += 2; rm1 += 2; } lmat = lm1; rmat = rm1; xmm4 = _mm_hadd_pd(v_terma0,v_terma1); xmm5 = _mm_hadd_pd(v_termb0,v_termb1); xmm6 = _mm_mul_pd(xmm4,xmm5); _mm_store_pd(parent_clv+i,xmm6); } /* reset pointers to the start of the next p-matrix, as the vectorization assumes a square states_padded * states_padded matrix, even though the real matrix is states * states_padded */ lmat -= displacement; rmat -= displacement; for (j = 0; j < states; ++j) scaling = scaling && (parent_clv[j] < PLL_SCALE_THRESHOLD); parent_clv += states_padded; left_clv += states_padded; right_clv += states_padded; } /* if *all* entries of the site CLV were below the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (scaling) { __m128d v_scale_factor = _mm_set_pd(PLL_SCALE_FACTOR, PLL_SCALE_FACTOR); parent_clv -= span_padded; for (i = 0; i < span_padded; i += 2) { __m128d v_prod = _mm_load_pd(parent_clv + i); v_prod = _mm_mul_pd(v_prod,v_scale_factor); _mm_store_pd(parent_clv + i, v_prod); } parent_clv += span_padded; parent_scaler[n] += 1; } } } PLL_EXPORT void pll_core_update_partial_ti_4x4_sse(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchar, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, unsigned int attrib) { unsigned int states = 4; unsigned int span = states * rate_cats; unsigned int i,k,n; unsigned int lstate; const double * lmat; const double * rmat; unsigned int scale_mode; /* 0 = none, 1 = per-site, 2 = per-rate */ unsigned int scale_mask; unsigned int init_mask; __m128d v_scale_threshold = _mm_set1_pd(PLL_SCALE_THRESHOLD); __m128d v_scale_factor = _mm_set1_pd(PLL_SCALE_FACTOR); __m128d xmm0,xmm1,xmm2,xmm3,xmm4,xmm5,xmm6,xmm7,xmm8; __m128d ymm0,ymm1,ymm2,ymm3; /* precompute a lookup table of four values per entry (one for each state), for all 16 states (including ambiguities) and for each rate category. */ double * lookup = pll_aligned_alloc(64*rate_cats*sizeof(double), PLL_ALIGNMENT_SSE); if (!lookup) { /* TODO: in the highly unlikely event that allocation fails, we should resort to a non-lookup-precomputation version of this function, available at commit e.g. a4fc873fdc65741e402cdc1c59919375143d97d1 */ pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Cannot allocate space for precomputation."); return; } /* skip first entry of lookup table as it is never used */ double * ptr = lookup + span; ymm3 = _mm_setzero_pd(); /* iterate all ambiguities skipping 0 */ for (i = 1; i < 16; ++i) { lmat = left_matrix; /* mask the entries of pmatrix row to be loaded */ xmm1 = _mm_set_pd(((i >> 1) & 1) ? 1 : 0, ((i >> 0) & 1) ? 1 : 0); xmm0 = _mm_cmpgt_pd(xmm1,ymm3); xmm2 = _mm_set_pd(((i >> 3) & 1) ? 1 : 0, ((i >> 2) & 1) ? 1 : 0); xmm1 = _mm_cmpgt_pd(xmm2,ymm3); for (k = 0; k < rate_cats; ++k) { /* load row0 from matrix */ ymm0 = _mm_load_pd(lmat); ymm1 = _mm_load_pd(lmat+2); /* mask row0 from matrix */ xmm4 = _mm_and_pd(ymm0,xmm0); xmm5 = _mm_and_pd(ymm1,xmm1); xmm6 = _mm_add_pd(xmm4,xmm5); /* a1+a3 | a2+a4 */ lmat += 4; /* load row1 from left matrix */ ymm0 = _mm_load_pd(lmat); ymm1 = _mm_load_pd(lmat+2); /* mask row */ xmm4 = _mm_and_pd(ymm0,xmm0); xmm5 = _mm_and_pd(ymm1,xmm1); xmm7 = _mm_add_pd(xmm4,xmm5); /* a5+a7 | a3+a8 */ ymm2 = _mm_hadd_pd(xmm6,xmm7); _mm_store_pd(ptr,ymm2); /* point to row2 */ lmat += 4; /* load row2 from left matrix */ ymm0 = _mm_load_pd(lmat); ymm1 = _mm_load_pd(lmat+2); /* mask row */ xmm4 = _mm_and_pd(ymm0,xmm0); xmm5 = _mm_and_pd(ymm1,xmm1); xmm6 = _mm_add_pd(xmm4,xmm5); /* a9+a11 | a10+a12 */ lmat += 4; /* load row3 from left matrix */ ymm0 = _mm_load_pd(lmat); ymm1 = _mm_load_pd(lmat+2); /* mask row */ xmm4 = _mm_and_pd(ymm0,xmm0); xmm5 = _mm_and_pd(ymm1,xmm1); xmm7 = _mm_add_pd(xmm4,xmm5); /* a13+a15 | a14+a16 */ ymm2 = _mm_hadd_pd(xmm6,xmm7); _mm_store_pd(ptr+2,ymm2); /* move pointers */ ptr += 4; lmat += 4; } } if (parent_scaler) { /* determine the scaling mode and init the vars accordingly */ scale_mode = (attrib & PLL_ATTRIB_RATE_SCALERS) ? 2 : 1; init_mask = (scale_mode == 1) ? 0x3 : 0; const size_t scaler_size = (scale_mode == 2) ? sites * rate_cats : sites; /* update the parent scaler with the scaler of the right child */ fill_parent_scaler(scaler_size, parent_scaler, NULL, right_scaler); } else { /* scaling disabled / not required */ scale_mode = init_mask = 0; } /* iterate over sites and compute CLV entries */ for (n = 0; n < sites; ++n) { rmat = right_matrix; scale_mask = init_mask; lstate = left_tipchar[n]; unsigned int loffset = lstate*span; for (k = 0; k < rate_cats; ++k) { /* load right child CLV */ xmm0 = _mm_load_pd(right_clv); xmm1 = _mm_load_pd(right_clv+2); /* load right pmatrix row0 */ xmm2 = _mm_load_pd(rmat); xmm3 = _mm_load_pd(rmat+2); xmm4 = _mm_mul_pd(xmm0,xmm2); xmm5 = _mm_mul_pd(xmm1,xmm3); xmm6 = _mm_add_pd(xmm4,xmm5); /* a1*c1 + a3*c3 | a2*c2 + a4*c4 */ rmat += states; /* load right pmatrix row1 */ xmm2 = _mm_load_pd(rmat); xmm3 = _mm_load_pd(rmat+2); xmm4 = _mm_mul_pd(xmm0,xmm2); xmm5 = _mm_mul_pd(xmm1,xmm3); xmm7 = _mm_add_pd(xmm4,xmm5); /* a5*c1 + a7*c3 | a6*c2 + a8*c4 */ rmat += states; /* create a1*c2+a2*c2+a3*c3+a4*c4 | a5*c1+a6*c2+a7*c3+a8*c4 */ xmm4 = _mm_hadd_pd(xmm6,xmm7); /* load precomputed lookup table into xmm2 */ xmm2 = _mm_load_pd(lookup+loffset); xmm3 = _mm_mul_pd(xmm4,xmm2); /* load right pmatrix row2 */ xmm2 = _mm_load_pd(rmat); xmm8 = _mm_load_pd(rmat+2); xmm4 = _mm_mul_pd(xmm0,xmm2); xmm5 = _mm_mul_pd(xmm1,xmm8); xmm6 = _mm_add_pd(xmm4,xmm5); /* a1*c1 + a3*c3 | a2*c2 + a4*c4 */ rmat += states; /* load right pmatrix row3 */ xmm2 = _mm_load_pd(rmat); xmm8 = _mm_load_pd(rmat+2); xmm4 = _mm_mul_pd(xmm0,xmm2); xmm5 = _mm_mul_pd(xmm1,xmm8); xmm7 = _mm_add_pd(xmm4,xmm5); /* a5*c1 + a7*c3 | a6*c2 + a8*c4 */ rmat += states; /* create a1*c2+a2*c2+a3*c3+a4*c4 | a5*c1+a6*c2+a7*c3+a8*c4 */ xmm4 = _mm_hadd_pd(xmm6,xmm7); /* load precomputed lookup table into xmm2 */ xmm2 = _mm_load_pd(lookup+loffset+2); xmm8 = _mm_mul_pd(xmm4,xmm2); // for (i = 0; i < states; ++i) // scaling = scaling && (parent_clv[i] < PLL_SCALE_THRESHOLD); /* check if scaling is needed for the current rate category */ __m128d v_cmp = _mm_cmplt_pd(xmm3, v_scale_threshold); unsigned int rate_mask = _mm_movemask_pd(v_cmp); v_cmp = _mm_cmplt_pd(xmm8, v_scale_threshold); rate_mask = rate_mask & _mm_movemask_pd(v_cmp); if (scale_mode == 2) { /* PER-RATE SCALING: if *all* entries of the *rate* CLV were below * the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (rate_mask == 0x3) { xmm3 = _mm_mul_pd(xmm3,v_scale_factor); xmm8 = _mm_mul_pd(xmm8,v_scale_factor); parent_scaler[n*rate_cats + k] += 1; } } else scale_mask = scale_mask & rate_mask; _mm_store_pd(parent_clv,xmm3); _mm_store_pd(parent_clv+2,xmm8); parent_clv += states; right_clv += states; loffset += 4; } /* PER-SITE SCALING: if *all* entries of the *site* CLV were below * the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (scale_mask == 0x3) { parent_clv -= span; for (i = 0; i < span; i += 2) { __m128d v_prod = _mm_load_pd(parent_clv + i); v_prod = _mm_mul_pd(v_prod,v_scale_factor); _mm_store_pd(parent_clv + i, v_prod); } parent_clv += span; parent_scaler[n] += 1; } } pll_aligned_free(lookup); } PLL_EXPORT void pll_core_update_partial_ti_sse(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, const unsigned int * tipmap, unsigned int tipmap_size, unsigned int attrib) { int scaling; unsigned int i,j,k,n; unsigned int states_padded = (states+1) & 0xFFFFFFFE; unsigned int span_padded = states_padded * rate_cats; const double * lmat; const double * rmat; unsigned int lstate; /* dedicated functions for 4x4 matrices */ if (states == 4) { pll_core_update_partial_ti_4x4_sse(sites, rate_cats, parent_clv, parent_scaler, left_tipchars, right_clv, left_matrix, right_matrix, right_scaler, attrib); return; } if (parent_scaler) fill_parent_scaler(sites, parent_scaler, NULL, right_scaler); size_t displacement = (states_padded - states) * (states_padded); __m128d xmm0,xmm1,xmm2,xmm3,xmm4,xmm5,xmm6,xmm7; xmm7 = _mm_setzero_pd(); /* compute CLV */ for (n = 0; n < sites; ++n) { lmat = left_matrix; rmat = right_matrix; scaling = (parent_scaler) ? 1 : 0; lstate = tipmap[left_tipchars[n]]; for (k = 0; k < rate_cats; ++k) { /* iterate over quadruples of rows */ for (i = 0; i < states_padded; i += 2) { __m128d v_terma0 = _mm_setzero_pd(); __m128d v_terma1 = _mm_setzero_pd(); __m128d v_termb0 = _mm_setzero_pd(); __m128d v_termb1 = _mm_setzero_pd(); const double * lm0 = lmat; const double * lm1 = lm0 + states_padded; const double * rm0 = rmat; const double * rm1 = rm0 + states_padded; /* set position of least significant bit in character state */ register int lsb = 0; for (j = 0; j < states_padded; j += 2) { /* set mask */ xmm1 = _mm_set_pd(((lstate >> (lsb+1)) & 1) ? 1 : 0, ((lstate >> (lsb+0)) & 1) ? 1 : 0); xmm0 = _mm_cmpgt_pd(xmm1,xmm7); lsb += 2; /* load clv */ xmm2 = _mm_load_pd(right_clv+j); /* row 0 */ xmm3 = _mm_load_pd(lm0); xmm4 = _mm_and_pd(xmm3,xmm0); v_terma0 = _mm_add_pd(v_terma0,xmm4); xmm3 = _mm_load_pd(rm0); xmm4 = _mm_mul_pd(xmm3,xmm2); v_termb0 = _mm_add_pd(v_termb0,xmm4); lm0 += 2; rm0 += 2; /* row 1 */ xmm3 = _mm_load_pd(lm1); xmm4 = _mm_and_pd(xmm3,xmm0); v_terma1 = _mm_add_pd(v_terma1,xmm4); xmm3 = _mm_load_pd(rm1); xmm4 = _mm_mul_pd(xmm3,xmm2); v_termb1 = _mm_add_pd(v_termb1,xmm4); lm1 += 2; rm1 += 2; } lmat = lm1; rmat = rm1; xmm4 = _mm_hadd_pd(v_terma0,v_terma1); xmm5 = _mm_hadd_pd(v_termb0,v_termb1); xmm6 = _mm_mul_pd(xmm4,xmm5); _mm_store_pd(parent_clv+i,xmm6); } /* reset pointers to the start of the next p-matrix, as the vectorization assumes a square states_padded * states_padded matrix, even though the real matrix is states * states_padded */ lmat -= displacement; rmat -= displacement; for (j = 0; j < states; ++j) scaling = scaling && (parent_clv[j] < PLL_SCALE_THRESHOLD); parent_clv += states_padded; right_clv += states_padded; } /* if *all* entries of the site CLV were below the threshold then scale (all) entries by PLL_SCALE_FACTOR */ if (scaling) { __m128d v_scale_factor = _mm_set_pd(PLL_SCALE_FACTOR, PLL_SCALE_FACTOR); parent_clv -= span_padded; for (i = 0; i < span_padded; i += 2) { __m128d v_prod = _mm_load_pd(parent_clv + i); v_prod = _mm_mul_pd(v_prod,v_scale_factor); _mm_store_pd(parent_clv + i, v_prod); } parent_clv += span_padded; parent_scaler[n] += 1; } } } libpll-0.3.1/src/core_pmatrix.c000066400000000000000000000216031310701451700164210ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" PLL_EXPORT int pll_core_update_pmatrix(double ** pmatrix, unsigned int states, unsigned int rate_cats, const double * rates, const double * branch_lengths, const unsigned int * matrix_indices, const unsigned int * params_indices, const double * prop_invar, double * const * eigenvals, double * const * eigenvecs, double * const * inv_eigenvecs, unsigned int count, unsigned int attrib) { unsigned int i,n,j,k,m; unsigned int states_padded = states; double * expd; double * temp; double pinvar; double * evecs; double * inv_evecs; double * evals; double * pmat; #ifdef HAVE_SSE3 if (attrib & PLL_ATTRIB_ARCH_SSE && PLL_STAT(sse3_present)) { if (states == 4) { return pll_core_update_pmatrix_4x4_sse(pmatrix, rate_cats, rates, branch_lengths, matrix_indices, params_indices, prop_invar, eigenvals, eigenvecs, inv_eigenvecs, count); } /* this line is never called, but should we disable the else case above, then states_padded must be set to this value */ states_padded = (states+1) & 0xFFFFFFFE; } #endif #ifdef HAVE_AVX if (attrib & PLL_ATTRIB_ARCH_AVX && PLL_STAT(avx_present)) { if (states == 4) { return pll_core_update_pmatrix_4x4_avx(pmatrix, rate_cats, rates, branch_lengths, matrix_indices, params_indices, prop_invar, eigenvals, eigenvecs, inv_eigenvecs, count); } if (states == 20) { return pll_core_update_pmatrix_20x20_avx(pmatrix, rate_cats, rates, branch_lengths, matrix_indices, params_indices, prop_invar, eigenvals, eigenvecs, inv_eigenvecs, count); } /* this line is never called, but should we disable the else case above, then states_padded must be set to this value */ states_padded = (states+3) & 0xFFFFFFFC; } #endif #ifdef HAVE_AVX2 if (attrib & PLL_ATTRIB_ARCH_AVX2 && PLL_STAT(avx2_present)) { if (states == 4) { /* use AVX version here since FMA doesn't make much sense */ return pll_core_update_pmatrix_4x4_avx(pmatrix, rate_cats, rates, branch_lengths, matrix_indices, params_indices, prop_invar, eigenvals, eigenvecs, inv_eigenvecs, count); } if (states == 20) { return pll_core_update_pmatrix_20x20_avx2(pmatrix, rate_cats, rates, branch_lengths, matrix_indices, params_indices, prop_invar, eigenvals, eigenvecs, inv_eigenvecs, count); } /* this line is never called, but should we disable the else case above, then states_padded must be set to this value */ states_padded = (states+3) & 0xFFFFFFFC; } #endif expd = (double *)malloc(states * sizeof(double)); temp = (double *)malloc(states*states*sizeof(double)); if (!expd || !temp) { if (expd) free(expd); if (temp) free(temp); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } for (i = 0; i < count; ++i) { assert(branch_lengths[i] >= 0); /* compute effective pmatrix location */ for (n = 0; n < rate_cats; ++n) { pmat = pmatrix[matrix_indices[i]] + n*states*states_padded; pinvar = prop_invar[params_indices[n]]; evecs = eigenvecs[params_indices[n]]; inv_evecs = inv_eigenvecs[params_indices[n]]; evals = eigenvals[params_indices[n]]; /* if branch length is zero then set the p-matrix to identity matrix */ if (!branch_lengths[i]) { for (j = 0; j < states; ++j) for (k = 0; k < states; ++k) pmat[j*states_padded + k] = (j == k) ? 1 : 0; } else { /* exponentiate eigenvalues */ if (pinvar > PLL_MISC_EPSILON) { for (j = 0; j < states; ++j) expd[j] = exp(evals[j] * rates[n] * branch_lengths[i] / (1.0 - pinvar)); } else { for (j = 0; j < states; ++j) expd[j] = exp(evals[j] * rates[n] * branch_lengths[i]); } /* check if all values of expd are approximately one */ for (k=0, j=0; j < states; ++j) if ((expd[j] > PLL_ONE_MIN) && (expd[j] < PLL_ONE_MAX)) ++k; /* if yes, it means we are multiplying the inverse eigenvectors matrix by the eigenvectors matrix, and essentially the resulting pmatrix is the identity matrix. This is done to prevent having numerical issues (negative entries in the pmatrix) which can occur due to the different floating point representations of one in expd */ if (k == states) { /* set identity matrix */ for (j = 0; j < states; ++j) for (k = 0; k < states; ++k) pmat[j*states_padded + k] = (j == k) ? 1 : 0; continue; } for (j = 0; j < states; ++j) for (k = 0; k < states; ++k) temp[j*states+k] = inv_evecs[j*states_padded+k] * expd[k]; for (j = 0; j < states; ++j) { for (k = 0; k < states; ++k) { pmat[j*states_padded+k] = 0; for (m = 0; m < states; ++m) { pmat[j*states_padded+k] += temp[j*states+m] * evecs[m*states_padded+k]; } } } } #ifdef DEBUG for (j = 0; j < states; ++j) for (k = 0; k < states; ++k) assert(pmat[j*states_padded+k] >= 0); #endif } } free(expd); free(temp); return PLL_SUCCESS; } libpll-0.3.1/src/core_pmatrix_avx.c000066400000000000000000000472141310701451700173050ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" #define ONESTEP(x,baseptr) \ ymm0 = _mm256_load_pd(baseptr+0); \ ymm1 = _mm256_load_pd(baseptr+4); \ ymm2 = _mm256_load_pd(baseptr+8); \ ymm3 = _mm256_load_pd(baseptr+12); \ ymm4 = _mm256_load_pd(baseptr+16); \ \ ymm5 = _mm256_mul_pd(xmm4,ymm0); \ ymm6 = _mm256_mul_pd(xmm5,ymm1); \ ymm7 = _mm256_mul_pd(xmm6,ymm2); \ ymm8 = _mm256_mul_pd(xmm7,ymm3); \ ymm9 = _mm256_mul_pd(xmm8,ymm4); \ \ xmm1 = _mm256_add_pd(ymm5,ymm6); \ ymm5 = _mm256_add_pd(xmm1,ymm7); \ ymm6 = _mm256_add_pd(ymm5,ymm8); \ x = _mm256_add_pd(ymm6,ymm9); /* row x */ PLL_EXPORT int pll_core_update_pmatrix_4x4_avx(double ** pmatrix, unsigned int rate_cats, const double * rates, const double * branch_lengths, const unsigned int * matrix_indices, const unsigned int * params_indices, const double * prop_invar, double * const * eigenvals, double * const * eigenvecs, double * const * inv_eigenvecs, unsigned int count) { unsigned int i,n; double * expd; double pinvar; double * evecs; double * inv_evecs; double * evals; double * pmat; expd = (double *)pll_aligned_alloc(4*sizeof(double), PLL_ALIGNMENT_AVX); if (!expd) { if (expd) pll_aligned_free(expd); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } __m256d xmm0,xmm1,xmm2,xmm3,xmm4,xmm5,xmm6,xmm7,xmm8,xmm9; __m256d ymm0,ymm1,ymm2,ymm3,ymm4,ymm5,ymm6,ymm7,ymm8,ymm9; xmm0 = _mm256_setzero_pd(); ymm8 = _mm256_set1_pd(PLL_ONE_MIN); ymm9 = _mm256_set1_pd(PLL_ONE_MAX); for (i = 0; i < count; ++i) { assert(branch_lengths[i] >= 0); xmm3 = _mm256_set1_pd(branch_lengths[i]); pmat = pmatrix[matrix_indices[i]]; /* compute effective pmatrix location */ for (n = 0; n < rate_cats; ++n) { pinvar = prop_invar[params_indices[n]]; evecs = eigenvecs[params_indices[n]]; inv_evecs = inv_eigenvecs[params_indices[n]]; evals = eigenvals[params_indices[n]]; /* if branch length is zero then set the p-matrix to identity matrix */ if (!branch_lengths[i]) { _mm256_store_pd(pmat+0,xmm0); _mm256_store_pd(pmat+4,xmm0); _mm256_store_pd(pmat+8,xmm0); _mm256_store_pd(pmat+12,xmm0); pmat[0] = pmat[5] = pmat[10] = pmat[15] = 1; } else { /* exponentiate eigenvalues */ /* 1) load eigenvalues and 2) load rate into all slots of register */ xmm1 = _mm256_load_pd(evals); xmm2 = _mm256_set1_pd(rates[n]); /* multiply eigenvalues with rate */ xmm4 = _mm256_mul_pd(xmm1,xmm2); /* multiply product with branch length */ xmm2 = _mm256_mul_pd(xmm4,xmm3); if (pinvar > PLL_MISC_EPSILON) { xmm1 = _mm256_set1_pd(1.0 - pinvar); xmm2 = _mm256_div_pd(xmm2,xmm1); } /* TODO: implement a vectorized double-precision exponentiation */ //xmm1 = _mm256_exp_pd(xmm2); /* expd */ /* for now exponentiate non-vectorized */ _mm256_store_pd(expd,xmm2); xmm1 = _mm256_set_pd(exp(expd[3]), exp(expd[2]), exp(expd[1]), exp(expd[0])); /* check if all values of expd are approximately one */ xmm2 = _mm256_cmp_pd(xmm1, ymm8, _CMP_GT_OS); xmm4 = _mm256_cmp_pd(xmm1, ymm9, _CMP_LT_OS); xmm5 = _mm256_and_pd(xmm2,xmm4); /* if yes, it means we are multiplying the inverse eigenvectors matrix by the eigenvectors matrix, and essentially the resulting pmatrix is the identity matrix. This is done to prevent having numerical issues (negative entries in the pmatrix) which can occur due to the different floating point representations of one in expd. Otherwise, proceed as normal and multiply eigenvector matrices with expd */ if (_mm256_movemask_pd(xmm5) == 0xF) { _mm256_store_pd(pmat+0,xmm0); _mm256_store_pd(pmat+4,xmm0); _mm256_store_pd(pmat+8,xmm0); _mm256_store_pd(pmat+12,xmm0); pmat[0] = pmat[5] = pmat[10] = pmat[15] = 1; } else { /* multiply inverse eigenvectors with computed result */ xmm2 = _mm256_load_pd(inv_evecs+0); xmm4 = _mm256_load_pd(inv_evecs+4); xmm5 = _mm256_load_pd(inv_evecs+8); xmm6 = _mm256_load_pd(inv_evecs+12); xmm7 = _mm256_mul_pd(xmm2,xmm1); /* temp row 0 */ xmm2 = _mm256_mul_pd(xmm4,xmm1); /* temp row 1 */ xmm4 = _mm256_mul_pd(xmm5,xmm1); /* temp row 2 */ xmm5 = _mm256_mul_pd(xmm6,xmm1); /* temp row 3 */ /* transpose eigenvector */ xmm6 = _mm256_load_pd(evecs+0); xmm1 = _mm256_load_pd(evecs+4); xmm8 = _mm256_load_pd(evecs+8); xmm9 = _mm256_load_pd(evecs+12); /* transpose eigenvectors */ ymm0 = _mm256_unpacklo_pd(xmm6,xmm1); ymm1 = _mm256_unpackhi_pd(xmm6,xmm1); ymm2 = _mm256_unpacklo_pd(xmm8,xmm9); ymm3 = _mm256_unpackhi_pd(xmm8,xmm9); xmm6 = _mm256_permute2f128_pd(ymm0,ymm2,_MM_SHUFFLE(0,2,0,0)); xmm1 = _mm256_permute2f128_pd(ymm1,ymm3,_MM_SHUFFLE(0,2,0,0)); xmm8 = _mm256_permute2f128_pd(ymm0,ymm2,_MM_SHUFFLE(0,3,0,1)); xmm9 = _mm256_permute2f128_pd(ymm1,ymm3,_MM_SHUFFLE(0,3,0,1)); /* pmat row 0*/ ymm0 = _mm256_mul_pd(xmm7,xmm6); ymm1 = _mm256_mul_pd(xmm7,xmm1); ymm2 = _mm256_mul_pd(xmm7,xmm8); ymm3 = _mm256_mul_pd(xmm7,xmm9); /* create a vector with the sums of ymm0, ymm1, ymm2, ymm3 */ ymm4 = _mm256_unpackhi_pd(ymm0,ymm1); ymm5 = _mm256_unpacklo_pd(ymm0,ymm1); ymm6 = _mm256_unpackhi_pd(ymm2,ymm3); ymm7 = _mm256_unpacklo_pd(ymm2,ymm3); ymm0 = _mm256_add_pd(ymm4,ymm5); ymm1 = _mm256_add_pd(ymm6,ymm7); ymm2 = _mm256_permute2f128_pd(ymm0,ymm1, _MM_SHUFFLE(0,2,0,1)); ymm3 = _mm256_blend_pd(ymm0,ymm1,12); ymm0 = _mm256_add_pd(ymm2,ymm3); _mm256_store_pd(pmat+0,ymm0); /* pmat row 1 */ ymm0 = _mm256_mul_pd(xmm2,xmm6); ymm1 = _mm256_mul_pd(xmm2,xmm1); ymm2 = _mm256_mul_pd(xmm2,xmm8); ymm3 = _mm256_mul_pd(xmm2,xmm9); /* create a vector with the sums of ymm0, ymm1, ymm2, ymm3 */ ymm4 = _mm256_unpackhi_pd(ymm0,ymm1); ymm5 = _mm256_unpacklo_pd(ymm0,ymm1); ymm6 = _mm256_unpackhi_pd(ymm2,ymm3); ymm7 = _mm256_unpacklo_pd(ymm2,ymm3); ymm0 = _mm256_add_pd(ymm4,ymm5); ymm1 = _mm256_add_pd(ymm6,ymm7); ymm2 = _mm256_permute2f128_pd(ymm0,ymm1, _MM_SHUFFLE(0,2,0,1)); ymm3 = _mm256_blend_pd(ymm0,ymm1,12); ymm0 = _mm256_add_pd(ymm2,ymm3); _mm256_store_pd(pmat+4,ymm0); /* pmat row 2 */ ymm0 = _mm256_mul_pd(xmm4,xmm6); ymm1 = _mm256_mul_pd(xmm4,xmm1); ymm2 = _mm256_mul_pd(xmm4,xmm8); ymm3 = _mm256_mul_pd(xmm4,xmm9); /* create a vector with the sums of ymm0, ymm1, ymm2, ymm3 */ ymm4 = _mm256_unpackhi_pd(ymm0,ymm1); ymm5 = _mm256_unpacklo_pd(ymm0,ymm1); ymm6 = _mm256_unpackhi_pd(ymm2,ymm3); ymm7 = _mm256_unpacklo_pd(ymm2,ymm3); ymm0 = _mm256_add_pd(ymm4,ymm5); ymm1 = _mm256_add_pd(ymm6,ymm7); ymm2 = _mm256_permute2f128_pd(ymm0,ymm1, _MM_SHUFFLE(0,2,0,1)); ymm3 = _mm256_blend_pd(ymm0,ymm1,12); ymm0 = _mm256_add_pd(ymm2,ymm3); _mm256_store_pd(pmat+8,ymm0); /* pmat row 3 */ ymm0 = _mm256_mul_pd(xmm5,xmm6); ymm1 = _mm256_mul_pd(xmm5,xmm1); ymm2 = _mm256_mul_pd(xmm5,xmm8); ymm3 = _mm256_mul_pd(xmm5,xmm9); /* create a vector with the sums of ymm0, ymm1, ymm2, ymm3 */ ymm4 = _mm256_unpackhi_pd(ymm0,ymm1); ymm5 = _mm256_unpacklo_pd(ymm0,ymm1); ymm6 = _mm256_unpackhi_pd(ymm2,ymm3); ymm7 = _mm256_unpacklo_pd(ymm2,ymm3); ymm0 = _mm256_add_pd(ymm4,ymm5); ymm1 = _mm256_add_pd(ymm6,ymm7); ymm2 = _mm256_permute2f128_pd(ymm0,ymm1, _MM_SHUFFLE(0,2,0,1)); ymm3 = _mm256_blend_pd(ymm0,ymm1,12); ymm0 = _mm256_add_pd(ymm2,ymm3); _mm256_store_pd(pmat+12,ymm0); } } #ifdef DEBUG unsigned int j,k; for (j = 0; j < 4; ++j) for (k = 0; k < 4; ++k) assert(pmat[j*4+k] >= 0); #endif pmat = pmat+16; } } pll_aligned_free(expd); return PLL_SUCCESS; } PLL_EXPORT int pll_core_update_pmatrix_20x20_avx(double ** pmatrix, unsigned int rate_cats, const double * rates, const double * branch_lengths, const unsigned int * matrix_indices, const unsigned int * params_indices, const double * prop_invar, double * const * eigenvals, double * const * eigenvecs, double * const * inv_eigenvecs, unsigned int count) { unsigned int i,n,j,k; double pinvar; int * transposed; double * evecs; double * inv_evecs; double * evals; double * pmat; double * expd; double * temp; double ** tran_evecs; expd = (double *)pll_aligned_alloc(20*sizeof(double), PLL_ALIGNMENT_AVX); temp = (double *)pll_aligned_alloc(400*sizeof(double), PLL_ALIGNMENT_AVX); /* transposed eigen vectors */ transposed = (int *)calloc((size_t)rate_cats, sizeof(int)); tran_evecs= (double **)calloc((size_t)rate_cats, sizeof(double *)); if (!expd || !temp || !transposed || !tran_evecs) { if (expd) pll_aligned_free(expd); if (temp) pll_aligned_free(temp); if (transposed) free(transposed); if (tran_evecs) free(tran_evecs); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } /* transpose eigenvectors */ /* TODO: The same trick can be applied for exponentiations */ for (n = 0; n < rate_cats; ++n) { int index = params_indices[n]; if (!transposed[index]) { /* allocate space for transposed eigenvectors and check that allocation succeeds */ double * tran = (double *)pll_aligned_alloc(400*sizeof(double), PLL_ALIGNMENT_AVX); if (!tran) { pll_aligned_free(expd); pll_aligned_free(temp); free(transposed); for (i = 0; i < n; ++i) if (tran_evecs[i]) pll_aligned_free(tran_evecs[i]); free(tran_evecs); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } /* transpose eigen vectors */ evecs = eigenvecs[index]; for (i = 0; i < 20; ++i) { for (j = 0; j < 20; ++j) tran[i*20+j] = evecs[j*20+i]; } /* update pointers and indicate that the eigen vector for the current rate matrix with index was updated */ tran_evecs[index] = tran; transposed[index] = 1; } } free(transposed); __m256d xmm0,xmm1,xmm2,xmm3,xmm4,xmm5,xmm6,xmm7,xmm8; __m256d ymm0,ymm1,ymm2,ymm3,ymm4,ymm5,ymm6,ymm7,ymm8,ymm9; __m256d zmm0,zmm1,zmm2,zmm3; ymm8 = _mm256_set1_pd(PLL_ONE_MIN); ymm9 = _mm256_set1_pd(PLL_ONE_MAX); double * tran = NULL; for (i = 0; i < count; ++i) { assert(branch_lengths[i] >= 0); xmm3 = _mm256_set1_pd(branch_lengths[i]); pmat = pmatrix[matrix_indices[i]]; /* compute effective pmatrix location */ for (n = 0; n < rate_cats; ++n) { pinvar = prop_invar[params_indices[n]]; tran = tran_evecs[params_indices[n]]; inv_evecs = inv_eigenvecs[params_indices[n]]; evals = eigenvals[params_indices[n]]; /* if branch length is zero then set the p-matrix to identity matrix */ if (!branch_lengths[i]) { xmm0 = _mm256_setzero_pd(); for (j = 0; j < 20; ++j) { _mm256_store_pd(pmat+0,xmm0); _mm256_store_pd(pmat+4,xmm0); _mm256_store_pd(pmat+8,xmm0); _mm256_store_pd(pmat+12,xmm0); _mm256_store_pd(pmat+16,xmm0); pmat[j] = 1; pmat += 20; } continue; } #ifdef DEBUG double * dbg_pmat = pmat; #endif /* exponentiate eigenvalues */ xmm2 = _mm256_set1_pd(rates[n]); if (pinvar > PLL_MISC_EPSILON) xmm6 = _mm256_set1_pd(1.0 - pinvar); for (k = 0; k < 5; ++k) { xmm1 = _mm256_load_pd(evals+k*4); /* scalar multiplication with rates */ xmm4 = _mm256_mul_pd(xmm1,xmm2); /* scalar multiplication with branch lengths */ xmm5 = _mm256_mul_pd(xmm4,xmm3); if (pinvar > PLL_MISC_EPSILON) { xmm5 = _mm256_div_pd(xmm5,xmm6); } _mm256_store_pd(expd+k*4,xmm5); } for (k = 0; k < 20; ++k) expd[k] = exp(expd[k]); /* load expd */ xmm4 = _mm256_load_pd(expd+0); xmm5 = _mm256_load_pd(expd+4); xmm6 = _mm256_load_pd(expd+8); xmm7 = _mm256_load_pd(expd+12); xmm8 = _mm256_load_pd(expd+16); /* check if all values of expd are approximately one */ ymm0 = _mm256_cmp_pd(xmm4, ymm8, _CMP_GT_OS); ymm1 = _mm256_cmp_pd(xmm4, ymm9, _CMP_LT_OS); ymm2 = _mm256_and_pd(ymm0,ymm1); /* expd[0..3] */ ymm0 = _mm256_cmp_pd(xmm5, ymm8, _CMP_GT_OS); ymm1 = _mm256_cmp_pd(xmm5, ymm9, _CMP_LT_OS); ymm3 = _mm256_and_pd(ymm0,ymm1); /* expd[4..7] */ ymm0 = _mm256_cmp_pd(xmm6, ymm8, _CMP_GT_OS); ymm1 = _mm256_cmp_pd(xmm6, ymm9, _CMP_LT_OS); ymm4 = _mm256_and_pd(ymm0,ymm1); /* expd[8..11] */ ymm0 = _mm256_cmp_pd(xmm7, ymm8, _CMP_GT_OS); ymm1 = _mm256_cmp_pd(xmm7, ymm9, _CMP_LT_OS); ymm5 = _mm256_and_pd(ymm0,ymm1); /* expd[12..15] */ ymm0 = _mm256_cmp_pd(xmm8, ymm8, _CMP_GT_OS); ymm1 = _mm256_cmp_pd(xmm8, ymm9, _CMP_LT_OS); ymm6 = _mm256_and_pd(ymm0,ymm1); /* expd[12..15] */ /* AND the results of comnparisons and check the mask to see if all values of expd are approximately one. If they are, it means we are multiplying the inverse eigenvectors matrix by the eigenvectors matrix, and essentially the resulting pmatrix is the identity matrix. This is done to prevent having numerical issues (negative entries in the pmatrix) which can occur due to the different floating point representations of one in expd. Otherwise, proceed as normal and multiply eigenvector matrices with expd */ ymm0 = _mm256_and_pd(ymm2,ymm3); ymm1 = _mm256_and_pd(ymm0,ymm4); ymm0 = _mm256_and_pd(ymm1,ymm5); ymm1 = _mm256_and_pd(ymm0,ymm6); if (_mm256_movemask_pd(ymm1) == 0xF) { xmm0 = _mm256_setzero_pd(); for (j = 0; j < 20; ++j) { _mm256_store_pd(pmat+0,xmm0); _mm256_store_pd(pmat+4,xmm0); _mm256_store_pd(pmat+8,xmm0); _mm256_store_pd(pmat+12,xmm0); _mm256_store_pd(pmat+16,xmm0); pmat[j] = 1; pmat += 20; } continue; } /* compute temp matrix */ for (k = 0; k < 400; k += 20) { ymm0 = _mm256_load_pd(inv_evecs+k+0); ymm1 = _mm256_load_pd(inv_evecs+k+4); ymm2 = _mm256_load_pd(inv_evecs+k+8); ymm3 = _mm256_load_pd(inv_evecs+k+12); ymm4 = _mm256_load_pd(inv_evecs+k+16); ymm5 = _mm256_mul_pd(xmm4,ymm0); ymm6 = _mm256_mul_pd(xmm5,ymm1); ymm7 = _mm256_mul_pd(xmm6,ymm2); ymm8 = _mm256_mul_pd(xmm7,ymm3); ymm9 = _mm256_mul_pd(xmm8,ymm4); _mm256_store_pd(temp+k+0,ymm5); _mm256_store_pd(temp+k+4,ymm6); _mm256_store_pd(temp+k+8,ymm7); _mm256_store_pd(temp+k+12,ymm8); _mm256_store_pd(temp+k+16,ymm9); } for (j = 0; j < 400; j += 20) { xmm4 = _mm256_load_pd(temp+j+0); xmm5 = _mm256_load_pd(temp+j+4); xmm6 = _mm256_load_pd(temp+j+8); xmm7 = _mm256_load_pd(temp+j+12); xmm8 = _mm256_load_pd(temp+j+16); /* process four rows at a time */ for (k = 0; k < 400; k += 80) { /* row 0 */ ONESTEP(zmm0,tran+k+0); /* row 1 */ ONESTEP(zmm1,tran+k+20); /* row 2 */ ONESTEP(zmm2,tran+k+40); /* row 3 */ ONESTEP(zmm3,tran+k+60); /* create a vector with the sums of zmm0, zmm1, zmm2, zmm3 */ ymm4 = _mm256_unpackhi_pd(zmm0,zmm1); ymm5 = _mm256_unpacklo_pd(zmm0,zmm1); ymm6 = _mm256_unpackhi_pd(zmm2,zmm3); ymm7 = _mm256_unpacklo_pd(zmm2,zmm3); ymm0 = _mm256_add_pd(ymm4,ymm5); ymm1 = _mm256_add_pd(ymm6,ymm7); ymm2 = _mm256_permute2f128_pd(ymm0,ymm1, _MM_SHUFFLE(0,2,0,1)); ymm3 = _mm256_blend_pd(ymm0,ymm1,12); ymm0 = _mm256_add_pd(ymm2,ymm3); _mm256_store_pd(pmat,ymm0); pmat += 4; } } #ifdef DEBUG for (j = 0; j < 20; ++j) for (k = 0; k < 20; ++k) assert(dbg_pmat[j*20+k] >= 0); #endif } } pll_aligned_free(expd); pll_aligned_free(temp); for (i = 0; i < rate_cats; ++i) if (tran_evecs[i]) pll_aligned_free(tran_evecs[i]); free(tran_evecs); return PLL_SUCCESS; } libpll-0.3.1/src/core_pmatrix_avx2.c000066400000000000000000000206111310701451700173570ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" #define ONESTEP(x,baseptr) \ ymm0 = _mm256_load_pd(baseptr+0); \ ymm1 = _mm256_load_pd(baseptr+4); \ ymm2 = _mm256_load_pd(baseptr+8); \ ymm3 = _mm256_load_pd(baseptr+12); \ ymm4 = _mm256_load_pd(baseptr+16); \ \ x = _mm256_mul_pd(xmm4,ymm0); \ x = _mm256_fmadd_pd(xmm5,ymm1,x); \ x = _mm256_fmadd_pd(xmm6,ymm2,x); \ x = _mm256_fmadd_pd(xmm7,ymm3,x); \ x = _mm256_fmadd_pd(xmm8,ymm4,x); \ PLL_EXPORT int pll_core_update_pmatrix_20x20_avx2(double ** pmatrix, unsigned int rate_cats, const double * rates, const double * branch_lengths, const unsigned int * matrix_indices, const unsigned int * params_indices, const double * prop_invar, double * const * eigenvals, double * const * eigenvecs, double * const * inv_eigenvecs, unsigned int count) { unsigned int i,n,j,k; double pinvar; int * transposed; double * evecs; double * inv_evecs; double * evals; double * pmat; double * expd; double * temp; double ** tran_evecs; expd = (double *)pll_aligned_alloc(20*sizeof(double), PLL_ALIGNMENT_AVX); temp = (double *)pll_aligned_alloc(400*sizeof(double), PLL_ALIGNMENT_AVX); /* transposed eigen vectors */ transposed = (int *)calloc((size_t)rate_cats, sizeof(int)); tran_evecs= (double **)calloc((size_t)rate_cats, sizeof(double *)); if (!expd || !temp || !transposed || !tran_evecs) { if (expd) pll_aligned_free(expd); if (temp) pll_aligned_free(temp); if (transposed) free(transposed); if (tran_evecs) free(tran_evecs); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } /* transpose eigenvectors */ /* TODO: The same trick can be applied for exponentiations */ for (n = 0; n < rate_cats; ++n) { int index = params_indices[n]; if (!transposed[index]) { /* allocate space for transposed eigenvectors and check that allocation succeeds */ double * tran = (double *)pll_aligned_alloc(400*sizeof(double), PLL_ALIGNMENT_AVX); if (!tran) { pll_aligned_free(expd); pll_aligned_free(temp); free(transposed); for (i = 0; i < n; ++i) if (tran_evecs[i]) pll_aligned_free(tran_evecs[i]); free(tran_evecs); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } /* transpose eigen vectors */ evecs = eigenvecs[index]; for (i = 0; i < 20; ++i) { for (j = 0; j < 20; ++j) tran[i*20+j] = evecs[j*20+i]; } /* update pointers and indicate that the eigen vector for the current rate matrix with index was updated */ tran_evecs[index] = tran; transposed[index] = 1; } } free(transposed); __m256d xmm0,xmm1,xmm2,xmm3,xmm4,xmm5,xmm6,xmm7,xmm8; __m256d ymm0,ymm1,ymm2,ymm3,ymm4,ymm5,ymm6,ymm7,ymm8,ymm9; __m256d zmm0,zmm1,zmm2,zmm3; double * tran = NULL; for (i = 0; i < count; ++i) { assert(branch_lengths[i] >= 0); xmm3 = _mm256_set1_pd(branch_lengths[i]); pmat = pmatrix[matrix_indices[i]]; /* compute effective pmatrix location */ for (n = 0; n < rate_cats; ++n) { pinvar = prop_invar[params_indices[n]]; tran = tran_evecs[params_indices[n]]; inv_evecs = inv_eigenvecs[params_indices[n]]; evals = eigenvals[params_indices[n]]; /* if branch length is zero then set the p-matrix to identity matrix */ if (!branch_lengths[i]) { xmm0 = _mm256_setzero_pd(); for (j = 0; j < 20; ++j) { _mm256_store_pd(pmat+0,xmm0); _mm256_store_pd(pmat+4,xmm0); _mm256_store_pd(pmat+8,xmm0); _mm256_store_pd(pmat+12,xmm0); _mm256_store_pd(pmat+16,xmm0); pmat[j] = 1; pmat += 20; } continue; } /* exponentiate eigenvalues */ xmm2 = _mm256_set1_pd(rates[n]); if (pinvar > PLL_MISC_EPSILON) xmm6 = _mm256_set1_pd(1.0 - pinvar); for (k = 0; k < 5; ++k) { xmm1 = _mm256_load_pd(evals+k*4); /* scalar multiplication with rates */ xmm4 = _mm256_mul_pd(xmm1,xmm2); /* scalar multiplication with branch lengths */ xmm5 = _mm256_mul_pd(xmm4,xmm3); if (pinvar > PLL_MISC_EPSILON) { xmm5 = _mm256_div_pd(xmm5,xmm6); } _mm256_store_pd(expd+k*4,xmm5); } for (k = 0; k < 20; ++k) expd[k] = exp(expd[k]); /* load expd */ xmm4 = _mm256_load_pd(expd+0); xmm5 = _mm256_load_pd(expd+4); xmm6 = _mm256_load_pd(expd+8); xmm7 = _mm256_load_pd(expd+12); xmm8 = _mm256_load_pd(expd+16); /* compute temp matrix */ for (k = 0; k < 400; k += 20) { ymm0 = _mm256_load_pd(inv_evecs+k+0); ymm1 = _mm256_load_pd(inv_evecs+k+4); ymm2 = _mm256_load_pd(inv_evecs+k+8); ymm3 = _mm256_load_pd(inv_evecs+k+12); ymm4 = _mm256_load_pd(inv_evecs+k+16); ymm5 = _mm256_mul_pd(xmm4,ymm0); ymm6 = _mm256_mul_pd(xmm5,ymm1); ymm7 = _mm256_mul_pd(xmm6,ymm2); ymm8 = _mm256_mul_pd(xmm7,ymm3); ymm9 = _mm256_mul_pd(xmm8,ymm4); _mm256_store_pd(temp+k+0,ymm5); _mm256_store_pd(temp+k+4,ymm6); _mm256_store_pd(temp+k+8,ymm7); _mm256_store_pd(temp+k+12,ymm8); _mm256_store_pd(temp+k+16,ymm9); } for (j = 0; j < 400; j += 20) { xmm4 = _mm256_load_pd(temp+j+0); xmm5 = _mm256_load_pd(temp+j+4); xmm6 = _mm256_load_pd(temp+j+8); xmm7 = _mm256_load_pd(temp+j+12); xmm8 = _mm256_load_pd(temp+j+16); /* process four rows at a time */ for (k = 0; k < 400; k += 80) { /* row 0 */ ONESTEP(zmm0,tran+k+0); /* row 1 */ ONESTEP(zmm1,tran+k+20); /* row 2 */ ONESTEP(zmm2,tran+k+40); /* row 3 */ ONESTEP(zmm3,tran+k+60); /* create a vector with the sums of zmm0, zmm1, zmm2, zmm3 */ ymm4 = _mm256_unpackhi_pd(zmm0,zmm1); ymm5 = _mm256_unpacklo_pd(zmm0,zmm1); ymm6 = _mm256_unpackhi_pd(zmm2,zmm3); ymm7 = _mm256_unpacklo_pd(zmm2,zmm3); ymm0 = _mm256_add_pd(ymm4,ymm5); ymm1 = _mm256_add_pd(ymm6,ymm7); ymm2 = _mm256_permute2f128_pd(ymm0,ymm1, _MM_SHUFFLE(0,2,0,1)); ymm3 = _mm256_blend_pd(ymm0,ymm1,12); ymm0 = _mm256_add_pd(ymm2,ymm3); _mm256_store_pd(pmat,ymm0); pmat += 4; } } } } pll_aligned_free(expd); pll_aligned_free(temp); for (i = 0; i < rate_cats; ++i) if (tran_evecs[i]) pll_aligned_free(tran_evecs[i]); free(tran_evecs); return PLL_SUCCESS; } libpll-0.3.1/src/core_pmatrix_sse.c000066400000000000000000000217711310701451700173010ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" #define ONESTEP(x) \ /* compute pmat row x/4 */ \ xmm12 = _mm_load_pd(inv_evecs+x); \ xmm13 = _mm_load_pd(inv_evecs+x+2); \ xmm12 = _mm_mul_pd(xmm12,xmm1); /* temp row x/4 (0-1) */ \ xmm13 = _mm_mul_pd(xmm13,xmm2); /* temp row x/4 (2-3) */ \ \ /* multiply with row 0 of transposed eigenvector */ \ xmm14 = _mm_mul_pd(xmm12,xmm4); \ xmm15 = _mm_mul_pd(xmm13,xmm8); \ xmm14 = _mm_add_pd(xmm14,xmm15); \ \ /* multiply with row 1 of transposed eigenvector */ \ xmm15 = _mm_mul_pd(xmm12,xmm5); \ xmm16 = _mm_mul_pd(xmm13,xmm9); \ xmm15 = _mm_add_pd(xmm15,xmm16); \ \ xmm16 = _mm_hadd_pd(xmm14,xmm15); \ _mm_store_pd(pmat+x,xmm16); \ \ /* multiply with row 2 of transposed eigenvector */ \ xmm14 = _mm_mul_pd(xmm12,xmm6); \ xmm15 = _mm_mul_pd(xmm13,xmm10); \ xmm14 = _mm_add_pd(xmm14,xmm15); \ \ /* multiply with row 3 of transposed eigenvector */ \ xmm15 = _mm_mul_pd(xmm12,xmm7); \ xmm16 = _mm_mul_pd(xmm13,xmm11); \ xmm15 = _mm_add_pd(xmm15,xmm16); \ \ xmm16 = _mm_hadd_pd(xmm14,xmm15); \ _mm_store_pd(pmat+x+2,xmm16); \ PLL_EXPORT int pll_core_update_pmatrix_4x4_sse(double ** pmatrix, unsigned int rate_cats, const double * rates, const double * branch_lengths, const unsigned int * matrix_indices, const unsigned int * params_indices, const double * prop_invar, double * const * eigenvals, double * const * eigenvecs, double * const * inv_eigenvecs, unsigned int count) { unsigned int i,n; double * expd; double pinvar; double * evecs; double * inv_evecs; double * evals; double * pmat; expd = (double *)pll_aligned_alloc(4*sizeof(double), PLL_ALIGNMENT_SSE); if (!expd) { if (expd) pll_aligned_free(expd); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } __m128d xmm0, xmm1, xmm2, xmm3, xmm4, xmm5, xmm6, xmm7, xmm8, xmm9; __m128d xmm10, xmm11, xmm12, xmm13, xmm14, xmm15, xmm16; __m128d v_onemin, v_onemax; xmm0 = _mm_setzero_pd(); v_onemin = _mm_set1_pd(PLL_ONE_MIN); v_onemax = _mm_set1_pd(PLL_ONE_MAX); for (i = 0; i < count; ++i) { assert(branch_lengths[i] >= 0); xmm3 = _mm_set1_pd(branch_lengths[i]); pmat = pmatrix[matrix_indices[i]]; /* compute effective pmatrix location */ for (n = 0; n < rate_cats; ++n) { pinvar = prop_invar[params_indices[n]]; evecs = eigenvecs[params_indices[n]]; inv_evecs = inv_eigenvecs[params_indices[n]]; evals = eigenvals[params_indices[n]]; /* if branch length is zero then set the p-matrix to identity matrix */ if (!branch_lengths[i]) { _mm_store_pd(pmat+0, xmm0); _mm_store_pd(pmat+2, xmm0); _mm_store_pd(pmat+4, xmm0); _mm_store_pd(pmat+6, xmm0); _mm_store_pd(pmat+8, xmm0); _mm_store_pd(pmat+10,xmm0); _mm_store_pd(pmat+12,xmm0); _mm_store_pd(pmat+14,xmm0); pmat[0] = pmat[5] = pmat[10] = pmat[15] = 1; } else { /* exponentiate eigenvalues */ /* 1) load eigenvalues and 2) load rate into all slots of register */ xmm1 = _mm_load_pd(evals+0); xmm2 = _mm_load_pd(evals+2); xmm4 = _mm_set1_pd(rates[n]); /* multiply eigenvalues with rate */ xmm5 = _mm_mul_pd(xmm1,xmm4); xmm6 = _mm_mul_pd(xmm2,xmm4); /* multiply product with branch length */ xmm7 = _mm_mul_pd(xmm5,xmm3); xmm8 = _mm_mul_pd(xmm6,xmm3); if (pinvar > PLL_MISC_EPSILON) { xmm1 = _mm_set1_pd(1.0 - pinvar); xmm7 = _mm_div_pd(xmm7,xmm1); xmm8 = _mm_div_pd(xmm8,xmm1); } /* TODO: implement a vectorized double-precision exponentiation */ //xmm1 = _mm_exp_pd(xmm7); /* expd */ //xmm2 = _mm_exp_pd(xmm8); /* expd */ /* for now exponentiate non-vectorized */ _mm_store_pd(expd+0,xmm7); _mm_store_pd(expd+2,xmm8); /* check if all values of expd are approximately one */ xmm12 = _mm_set_pd(exp(expd[1]), exp(expd[0])); xmm13 = _mm_set_pd(exp(expd[3]), exp(expd[2])); /* */ xmm1 = _mm_cmpgt_pd(xmm12,v_onemin); xmm2 = _mm_cmplt_pd(xmm13,v_onemax); xmm4 = _mm_and_pd(xmm1,xmm2); if (_mm_movemask_pd(xmm4) == 0x3) { _mm_store_pd(pmat+0, xmm0); _mm_store_pd(pmat+2, xmm0); _mm_store_pd(pmat+4, xmm0); _mm_store_pd(pmat+6, xmm0); _mm_store_pd(pmat+8, xmm0); _mm_store_pd(pmat+10,xmm0); _mm_store_pd(pmat+12,xmm0); _mm_store_pd(pmat+14,xmm0); pmat[0] = pmat[5] = pmat[10] = pmat[15] = 1; } else { /* transpose eigenvector */ xmm1 = _mm_load_pd(evecs+0); xmm2 = _mm_load_pd(evecs+4); xmm4 = _mm_unpacklo_pd(xmm1,xmm2); /* row 0 (0,1) */ xmm5 = _mm_unpackhi_pd(xmm1,xmm2); /* row 1 (0,1) */ xmm1 = _mm_load_pd(evecs+2); xmm2 = _mm_load_pd(evecs+6); xmm6 = _mm_unpacklo_pd(xmm1,xmm2); /* row 2 (0,1) */ xmm7 = _mm_unpackhi_pd(xmm1,xmm2); /* row 3 (0,1) */ xmm1 = _mm_load_pd(evecs+8); xmm2 = _mm_load_pd(evecs+12); xmm8 = _mm_unpacklo_pd(xmm1,xmm2); /* row 0 (2,3) */ xmm9 = _mm_unpackhi_pd(xmm1,xmm2); /* row 1 (2,3) */ xmm1 = _mm_load_pd(evecs+10); xmm2 = _mm_load_pd(evecs+14); xmm10 = _mm_unpacklo_pd(xmm1,xmm2); /* row 2 (2,3) */ xmm11 = _mm_unpackhi_pd(xmm1,xmm2); /* row 3 (2,3) */ /* load exponentiated eigenvalues */ /* xmm1 = _mm_set_pd(exp(expd[1]), exp(expd[0])); xmm2 = _mm_set_pd(exp(expd[3]), exp(expd[2])); */ xmm1 = xmm12; xmm2 = xmm13; /* compute pmatrix */ ONESTEP(0); ONESTEP(4); ONESTEP(8); ONESTEP(12); } } #ifdef DEBUG unsigned int j,k; for (j = 0; j < 4; ++j) for (k = 0; k < 4; ++k) assert(pmat[j*4+k] >= 0); #endif pmat = pmat+16; } } pll_aligned_free(expd); return PLL_SUCCESS; } libpll-0.3.1/src/derivatives.c000066400000000000000000000265471310701451700162660ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri, Diego Darriba This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" static int sumtable_tipinner(pll_partition_t * partition, unsigned int parent_clv_index, unsigned int child_clv_index, const unsigned int * parent_scaler, const unsigned int * child_scaler, const unsigned int * params_indices, double *sumtable) { unsigned int i, retval; unsigned int tip_clv_index; unsigned int inner_clv_index; unsigned int sites = partition->sites; const unsigned int * scaler; double ** eigenvecs = (double **)malloc(partition->rate_cats * sizeof(double *)); double ** inv_eigenvecs = (double **)malloc(partition->rate_cats * sizeof(double *)); double ** freqs = (double **)malloc(partition->rate_cats * sizeof(double *)); if (!eigenvecs || !inv_eigenvecs || !freqs) { if (eigenvecs) free(eigenvecs); if (inv_eigenvecs) free(inv_eigenvecs); if (freqs) free(freqs); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } /* ascertaiment bias correction */ if (partition->asc_bias_alloc) sites += partition->states; for (i = 0; i < partition->rate_cats; ++i) { eigenvecs[i] = partition->eigenvecs[params_indices[i]]; inv_eigenvecs[i] = partition->inv_eigenvecs[params_indices[i]]; freqs[i] = partition->frequencies[params_indices[i]]; } /* find which of the two child nodes is the tip */ if (parent_clv_index < partition->tips) { tip_clv_index = parent_clv_index; inner_clv_index = child_clv_index; scaler = child_scaler; } else { tip_clv_index = child_clv_index; inner_clv_index = parent_clv_index; scaler = parent_scaler; } retval = pll_core_update_sumtable_ti(partition->states, sites, partition->rate_cats, partition->clv[inner_clv_index], partition->tipchars[tip_clv_index], scaler, eigenvecs, inv_eigenvecs, freqs, partition->tipmap, partition->maxstates, sumtable, partition->attributes); free(freqs); free(eigenvecs); free(inv_eigenvecs); return retval; } static int sumtable_innerinner(pll_partition_t * partition, unsigned int parent_clv_index, unsigned int child_clv_index, const unsigned int * parent_scaler, const unsigned int * child_scaler, const unsigned int * params_indices, double *sumtable) { unsigned int i, retval; unsigned int sites = partition->sites; double ** eigenvecs = (double **)malloc(partition->rate_cats * sizeof(double *)); double ** inv_eigenvecs = (double **)malloc(partition->rate_cats * sizeof(double *)); double ** freqs = (double **)malloc(partition->rate_cats * sizeof(double *)); if (!eigenvecs || !inv_eigenvecs || !freqs) { if (eigenvecs) free(eigenvecs); if (inv_eigenvecs) free(inv_eigenvecs); if (freqs) free(freqs); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } /* ascertaiment bias correction */ if (partition->asc_bias_alloc) sites += partition->states; for (i = 0; i < partition->rate_cats; ++i) { eigenvecs[i] = partition->eigenvecs[params_indices[i]]; inv_eigenvecs[i] = partition->inv_eigenvecs[params_indices[i]]; freqs[i] = partition->frequencies[params_indices[i]]; } retval = pll_core_update_sumtable_ii(partition->states, sites, partition->rate_cats, partition->clv[parent_clv_index], partition->clv[child_clv_index], parent_scaler, child_scaler, eigenvecs, inv_eigenvecs, freqs, sumtable, partition->attributes); free(freqs); free(eigenvecs); free(inv_eigenvecs); return retval; } /* computes the table containing the constant parts of the likelihood function * partial derivatives on the branch lengths. * sumtable: [output] must be allocated for storing (rates x states_padded) values */ PLL_EXPORT int pll_update_sumtable(pll_partition_t * partition, unsigned int parent_clv_index, unsigned int child_clv_index, int parent_scaler_index, int child_scaler_index, const unsigned int * params_indices, double *sumtable) { int retval; unsigned int * parent_scaler; unsigned int * child_scaler; /* get parent scaler */ if (parent_scaler_index == PLL_SCALE_BUFFER_NONE) parent_scaler = NULL; else parent_scaler = partition->scale_buffer[parent_scaler_index]; if (child_scaler_index == PLL_SCALE_BUFFER_NONE) child_scaler = NULL; else child_scaler = partition->scale_buffer[child_scaler_index]; if (partition->attributes & PLL_ATTRIB_PATTERN_TIP) { if ((parent_clv_index < partition->tips) && (child_clv_index < partition->tips)) { /* tip-tip case */ assert(0); } else if ((parent_clv_index < partition->tips) || (child_clv_index < partition->tips)) { /* tip-inner */ retval = sumtable_tipinner(partition, parent_clv_index, child_clv_index, parent_scaler, child_scaler, params_indices, sumtable); } else { /* inner-inner */ retval = sumtable_innerinner(partition, parent_clv_index, child_clv_index, parent_scaler, child_scaler, params_indices, sumtable); } } else { /* inner-inner */ retval = sumtable_innerinner(partition, parent_clv_index, child_clv_index, parent_scaler, child_scaler, params_indices, sumtable); } return retval; } /* Computes partial derivatives on the branch lengths. * branch_length: [input] value where the derivative is computed * sumtable: [input] must be computed at the edge where the derivatives will * be computed * d_f: [output] first derivative * dd_f: [output] second derivative */ PLL_EXPORT int pll_compute_likelihood_derivatives(pll_partition_t * partition, int parent_scaler_index, int child_scaler_index, double branch_length, const unsigned int * params_indices, const double * sumtable, double * d_f, double * dd_f) { unsigned int * parent_scaler; unsigned int * child_scaler; unsigned int i; unsigned int rate_cats = partition->rate_cats; double ** eigenvals = (double **) malloc(rate_cats * sizeof(double *)); double ** freqs = (double **) malloc(rate_cats * sizeof(double *)); double * prop_invar = (double *) malloc(rate_cats * sizeof(double)); if (!eigenvals || !prop_invar || !freqs) { if (eigenvals) free(eigenvals); if (prop_invar) free(prop_invar); if (freqs) free(freqs); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } for (i=0; ieigenvals[params_indices[i]]; freqs[i] = partition->frequencies[params_indices[i]]; prop_invar[i] = partition->prop_invar[params_indices[i]]; } /* get parent scaler */ if (parent_scaler_index == PLL_SCALE_BUFFER_NONE) parent_scaler = NULL; else parent_scaler = partition->scale_buffer[parent_scaler_index]; if (child_scaler_index == PLL_SCALE_BUFFER_NONE) child_scaler = NULL; else child_scaler = partition->scale_buffer[child_scaler_index]; int retval = pll_core_likelihood_derivatives(partition->states, partition->sites, partition->rate_cats, partition->rate_weights, parent_scaler, child_scaler, partition->invariant, partition->pattern_weights, branch_length, prop_invar, freqs, partition->rates, eigenvals, sumtable, d_f, dd_f, partition->attributes); free (freqs); free (prop_invar); free (eigenvals); return retval; } libpll-0.3.1/src/fast_parsimony.c000066400000000000000000000556151310701451700167750ustar00rootroot00000000000000/* Copyright (C) 2016 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" #define PLL_BITVECTOR_SIZE 32 static int alloc_pars_structs(pll_parsimony_t * parsimony, unsigned int bitvectors) { unsigned int i,j; /* TODO: Test this for compatibility with rooted and unrooted trees */ unsigned int nodes_count = parsimony->tips + parsimony->inner_nodes; parsimony->node_cost = (unsigned int *)calloc(nodes_count, sizeof(unsigned int)); if (!parsimony->node_cost) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Cannot allocate parsimony cost array."); return PLL_FAILURE; } /* allocate parsimony vector container */ parsimony->packedvector = (unsigned int **)malloc(nodes_count * sizeof(unsigned int *)); if (!parsimony->packedvector) { free(parsimony->node_cost); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf (pll_errmsg, 200, "Cannot allocate parsimony vector container."); return PLL_FAILURE; } /* allocate individual vectors */ unsigned int ** vector = parsimony->packedvector; for (i = 0; i < nodes_count; ++i) { vector[i] = (unsigned int *)pll_aligned_alloc(parsimony->states * bitvectors * sizeof(unsigned int), parsimony->alignment); if (!vector[i]) { free(parsimony->node_cost); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf (pll_errmsg, 200, "Cannot allocate parsimony vector."); /* free all allocated vectors */ for (j = 0; j < i; ++j) pll_aligned_free(vector[i]); free(vector); return PLL_FAILURE; } } return PLL_SUCCESS; } static int check_informative_extended(const pll_partition_t * partition, unsigned int index, unsigned int * singleton) { unsigned int c; int count = 0; unsigned int * map; unsigned int i,j; unsigned int range = (1 << partition->states); /* TODO: Move allocation outside of function such that it happens only once */ //map = (int *)malloc(1024*1024*sizeof(int)); map = (unsigned int *)malloc(range*sizeof(unsigned int)); memset(map,0,range*sizeof(unsigned int)); for (i = 0; i < partition->tips; ++i) { c = 0; double * clv = partition->clv[i] + index*partition->states_padded*partition->rate_cats; for (j = 0; j < partition->states; ++j) c = (c << 1) | (unsigned int)(clv[j]); map[c]++; } /* TODO: change to only required range */ for (i=0; i< range; ++i) if (map[i] > 1) count++; else if (map[i] == 1) (*singleton)++; free(map); if (count <= 1) return 0; return 1; } static int check_informative(const pll_partition_t * partition, unsigned int index, unsigned int * singleton) { unsigned int i,j; unsigned int map[256]; int count = 0; unsigned int c; /* in case the site is non-informative, count the number of states appearing only once, and which is equal to the number of mutations */ *singleton = 0; for (i = 0; i < 256; ++i) map[i] = 0; /* if tips states are presented by characters */ if (partition->attributes & PLL_ATTRIB_PATTERN_TIP) { for (i = 0; i < partition->tips; ++i) { c = partition->tipchars[i][index]; map[c]++; } } else { /* otherwise, tips are represented by conditional probabilities */ /* TODO: Currently this is extremely time-consuming as we have to allocate an array of 2^states elements each time we call check_informative_extended (i.e. for every character). For more than 20 states, this process becomes extremely slow, and we need to think of a better way (or completely disallow the non pattern tip case */ assert(partition->states <= 20); if (partition->states > 8) return check_informative_extended(partition, index, singleton); for (i = 0; i < partition->tips; ++i) { c = 0; double * clv = partition->clv[i] + index*partition->states_padded*partition->rate_cats; for (j = 0; j < partition->states; ++j) c = (c << 1) | (unsigned int)(clv[j]); map[c]++; } } /* TODO: change to only required range */ for (i=0; i<256; ++i) if (map[i] > 1) count++; else if (map[i] == 1) (*singleton)++; if (count <= 1) return 0; return 1; } static int fill_parsimony_vectors(const pll_partition_t * partition, pll_parsimony_t * parsimony) { unsigned int c; unsigned int i,j,k; unsigned int bitcount = 0; unsigned int bitvectors; unsigned int states = parsimony->states; /* Example: assume the following tree and encoding /\ A = 0001 seq1 = TTAACT / \ C = 0010 seq2 = TTCAGG /\ /\ G = 0100 seq3 = CCGACT 1 23 4 T = 1000 seq4 = CCTAGG informative = 110011 Create 32-bit state vectors for each tip: node1: vecA 00110011111111111111111111111111 vecC 00001011111111111111111111111111 vecG 00000011111111111111111111111111 vecT 11000111111111111111111111111111 node2: vecA 00010011111111111111111111111111 vecC 00100011111111111111111111111111 vecG 00001111111111111111111111111111 vecT 11000011111111111111111111111111 node3: vecA 00010011111111111111111111111111 vecC 11001011111111111111111111111111 vecG 00100011111111111111111111111111 vecT 00000111111111111111111111111111 node4: vecA 00010011111111111111111111111111 vecC 11000011111111111111111111111111 vecG 00001111111111111111111111111111 vecT 00100011111111111111111111111111 */ /* compute total number of bits required */ for (i=0; isites; ++i) if (parsimony->informative[i]) bitcount += partition->pattern_weights[i]; /* number of 32-bit bit-vectors required */ bitvectors = (bitcount / PLL_BITVECTOR_SIZE) + (bitcount % PLL_BITVECTOR_SIZE != 0); #ifdef HAVE_SSE3 if (parsimony->attributes & PLL_ATTRIB_ARCH_SSE && PLL_STAT(sse3_present)) bitvectors = (bitvectors+3) & 0xFFFFFFFC; #endif #ifdef HAVE_AVX if (parsimony->attributes & PLL_ATTRIB_ARCH_AVX && PLL_STAT(avx_present)) bitvectors = (bitvectors+7) & 0xFFFFFFF8; #endif #ifdef HAVE_AVX2 if (parsimony->attributes & PLL_ATTRIB_ARCH_AVX2 && PLL_STAT(avx2_present)) bitvectors = (bitvectors+7) & 0xFFFFFFF8; #endif /* allocate necessary data structures */ if (!alloc_pars_structs(parsimony, bitvectors)) return PLL_FAILURE; unsigned int ** statevec = (unsigned int **)malloc(states * sizeof(unsigned int *)); unsigned int * val = (unsigned int *)calloc(states,sizeof(unsigned int)); if (!val || !statevec) { if (val) free(val); if (statevec) free(statevec); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf (pll_errmsg, 200, "Cannot allocate bitvector data."); return PLL_FAILURE; } /* TODO: Separate tip pattern and clv case */ for (i = 0; i < parsimony->tips; ++i) { for (k = 0; k < parsimony->states; ++k) val[k] = 0; bitcount = 0; for (j = 0; j < parsimony->states; ++j) statevec[j] = parsimony->packedvector[i]+bitvectors*j; unsigned int vec_index = 0; for (j = 0; j < parsimony->sites; ++j) { if (parsimony->informative[j]) { /* TODO: check for tip map */ unsigned int m; for (m = 0; m < partition->pattern_weights[j]; ++m) { if (parsimony->attributes & PLL_ATTRIB_PATTERN_TIP) { c = partition->tipchars[i][j]; if (states != 4) c = partition->tipmap[c]; for (k = 0; k < parsimony->states; ++k, c >>= 1) if (c & 1) val[k] |= (1 << bitcount); } else { double * clv = partition->clv[i] + j*partition->states_padded * partition->rate_cats; for (k = 0; k < states; ++k) if ((int)(clv[k])) { val[k] |= (1 << bitcount); } } bitcount++; if (bitcount == PLL_BITVECTOR_SIZE) { for (k = 0; k < states; ++k) { statevec[k][vec_index] = val[k]; val[k] = 0; } vec_index++; bitcount = 0; } } } } /* fill up the remaining bit entries in the current vector with ones */ if (bitcount && (bitcount != PLL_BITVECTOR_SIZE)) { for (; bitcount < PLL_BITVECTOR_SIZE; ++bitcount) for (k = 0; k < states; ++k) val[k] |= (1 << bitcount); for (k = 0; k < states; ++k) statevec[k][vec_index] = val[k]; vec_index++; } /* fill up the remaining bit vectors due to padding with ones */ for (; vec_index < bitvectors; ++vec_index) for (k = 0; k < states; ++k) statevec[k][vec_index] = ~0u; } parsimony->packedvector_count = bitvectors; free(statevec); free(val); return PLL_SUCCESS; } static int pll_set_informative(const pll_partition_t * partition, pll_parsimony_t * parsimony) { unsigned int i; unsigned int singletons = 0; unsigned int count = 0; /* allocate array for indicating whether a site is informative or not */ parsimony->informative = (int *)malloc(parsimony->sites * sizeof(int)); if (!parsimony->informative) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf (pll_errmsg, 200, "Cannot allocate informative array."); return PLL_FAILURE; } /* identify and mark informative sites */ for (i = 0; i < parsimony->sites; ++i) { if (check_informative(partition,i,&singletons)) parsimony->informative[i] = 1; else { parsimony->informative[i] = 0; count++; parsimony->const_cost += singletons * partition->pattern_weights[i]; } } parsimony->informative_count = parsimony->sites - count; return PLL_SUCCESS; } PLL_EXPORT unsigned int pll_fastparsimony_edge_score_4x4(const pll_parsimony_t * parsimony, unsigned int node1_score_index, unsigned int node2_score_index) { unsigned int i; unsigned int * node1[4]; unsigned int * node2[4]; unsigned int ** vector = parsimony->packedvector; unsigned int vector_count = parsimony->packedvector_count; unsigned int score = 0; /* point to the parsimony vectors for each node and for each state */ for (i = 0; i < 4; ++i) { node1[i] = vector[node1_score_index] + i*vector_count; node2[i] = vector[node2_score_index] + i*vector_count; } unsigned int xmm0,xmm1,xmm2,xmm3,xmm4,xmm5,xmm6; /* set all bits to one */ xmm1 = ~0u; for (i = 0; i < parsimony->packedvector_count; ++i) { /* compute AND bit vectors for state 0 */ xmm2 = node1[0][i] & node2[0][i]; /* compute AND bit vectors for state 1 */ xmm3 = node1[1][i] & node2[1][i]; /* compute AND bit vectors for state 2 */ xmm4 = node1[2][i] & node2[2][i]; /* compute AND bit vectors for state 3 */ xmm5 = node1[3][i] & node2[3][i]; /* OR the ANDs of states 0,1,2,3 */ xmm6 = xmm2 | xmm3 | xmm4 | xmm5; xmm0 = ~xmm6 & xmm1; score += (unsigned int)__builtin_popcount(xmm0); } unsigned int score1 = parsimony->node_cost[node1_score_index]; unsigned int score2 = parsimony->node_cost[node2_score_index]; return score+score1+score2+parsimony->const_cost; } PLL_EXPORT void pll_fastparsimony_update_vector_4x4(pll_parsimony_t * parsimony, const pll_pars_buildop_t * op) { unsigned int i; unsigned int * parent[4]; unsigned int * child1[4]; unsigned int * child2[4]; unsigned int ** vector = parsimony->packedvector; unsigned int vector_count = parsimony->packedvector_count; unsigned int score = 0; /* point to the parsimony vectors for each node and for each state */ for (i = 0; i < 4; ++i) { parent[i] = vector[op->parent_score_index] + i*vector_count; child1[i] = vector[op->child1_score_index] + i*vector_count; child2[i] = vector[op->child2_score_index] + i*vector_count; } unsigned int xmm0,xmm1,xmm2,xmm3,xmm4,xmm5,xmm6,xmm7,xmm8,xmm9; /* set all bits to one */ xmm9 = ~0u; for (i = 0; i < parsimony->packedvector_count; ++i) { /* load, and, or bit vectors for state 0 */ xmm0 = child1[0][i] & child2[0][i]; xmm1 = child1[0][i] | child2[0][i]; /* load, and, or bit vectors for state 1 */ xmm2 = child1[1][i] & child2[1][i]; xmm3 = child1[1][i] | child2[1][i]; /* load, and, or bit vectors for state 2 */ xmm4 = child1[2][i] & child2[2][i]; xmm5 = child1[2][i] | child2[2][i]; /* load, and, or bit vectors for state 3 */ xmm6 = child1[3][i] & child2[3][i]; xmm7 = child1[3][i] | child2[3][i]; /* OR the ANDs of states 0,1,2,3 */ xmm8 = xmm0 | xmm2 | xmm4 | xmm6; /* store them */ parent[0][i] = xmm0 | (~xmm8 & xmm1); parent[1][i] = xmm2 | (~xmm8 & xmm3); parent[2][i] = xmm4 | (~xmm8 & xmm5); parent[3][i] = xmm6 | (~xmm8 & xmm7); score += (unsigned int)__builtin_popcount(~xmm8 & xmm9); } unsigned int score1 = parsimony->node_cost[op->child1_score_index]; unsigned int score2 = parsimony->node_cost[op->child2_score_index]; parsimony->node_cost[op->parent_score_index] = score+score1+score2; } PLL_EXPORT pll_parsimony_t * pll_fastparsimony_init(const pll_partition_t * partition) { pll_parsimony_t * parsimony; /* TODO: Currently only upto 20 states are supported with non pattern-tip compression */ if (partition->states > 20 && (partition->attributes & PLL_ATTRIB_PATTERN_TIP) == 0) { pll_errno = PLL_ERROR_STEPWISE_UNSUPPORTED; snprintf(pll_errmsg, 200, "Use PLL_ATTRIB_PATTERN_TIP for more than 20 states."); return NULL; } parsimony = (pll_parsimony_t *)calloc(1,sizeof(pll_parsimony_t)); parsimony->tips = partition->tips; parsimony->inner_nodes = partition->tips-1; parsimony->sites = partition->sites; parsimony->attributes = partition->attributes; parsimony->states = partition->states; parsimony->alignment = partition->alignment; if (!pll_set_informative(partition,parsimony)) return NULL; if (!fill_parsimony_vectors(partition,parsimony)) return NULL; return parsimony; } PLL_EXPORT void pll_fastparsimony_update_vector(pll_parsimony_t * parsimony, const pll_pars_buildop_t * op) { unsigned int i,j; unsigned int states = parsimony->states; unsigned int vector_count = parsimony->packedvector_count; unsigned int ** vector = parsimony->packedvector; unsigned int * child1; unsigned int * child2; unsigned int * parent; unsigned int score = 0; /* set all bits to one */ unsigned int vones = ~0u; for (i = 0; i < parsimony->packedvector_count; ++i) { /* OR the ANDs of all states */ unsigned int orvand = 0; child1 = vector[op->child1_score_index]; child2 = vector[op->child2_score_index]; for (j = 0; j < states; ++j) { orvand |= (child1[i] & child2[i]); child1 += vector_count; child2 += vector_count; } /* store vectors at parent */ child1 = vector[op->child1_score_index]; child2 = vector[op->child2_score_index]; parent = vector[op->parent_score_index]; for (j = 0; j < states; ++j) { parent[i] = (child1[i] & child2[i]) | (~orvand & (child1[i] | child2[i])); child1 += vector_count; child2 += vector_count; parent += vector_count; } score += (unsigned int)__builtin_popcount(~orvand & vones); } unsigned int score1 = parsimony->node_cost[op->child1_score_index]; unsigned int score2 = parsimony->node_cost[op->child2_score_index]; parsimony->node_cost[op->parent_score_index] = score+score1+score2; } static unsigned int fastparsimony_edge_score(const pll_parsimony_t * parsimony, unsigned int node1_score_index, unsigned int node2_score_index) { unsigned int i,j; unsigned int states = parsimony->states; unsigned int vector_count = parsimony->packedvector_count; unsigned int ** vector = parsimony->packedvector; unsigned int * node1; unsigned int * node2; unsigned int score = 0; /* set all bits to one */ unsigned int vones = ~0u; for (i = 0; i < parsimony->packedvector_count; ++i) { /* OR the ANDs of all states */ unsigned int orvand = 0; node1 = vector[node1_score_index]; node2 = vector[node2_score_index]; for (j = 0; j < states; ++j) { orvand |= (node1[i] & node2[i]); node1 += vector_count; node2 += vector_count; } score += (unsigned int )__builtin_popcount(~orvand & vones); } unsigned int score1 = parsimony->node_cost[node1_score_index]; unsigned int score2 = parsimony->node_cost[node2_score_index]; return score+score1+score2+parsimony->const_cost; } static void fastparsimony_update_vectors_4x4(pll_parsimony_t * parsimony, const pll_pars_buildop_t * ops, unsigned int count) { unsigned int i; const pll_pars_buildop_t * op; for (i = 0; i < count; ++i) { op = &(ops[i]); #ifdef HAVE_SSE3 if (parsimony->attributes & PLL_ATTRIB_ARCH_SSE && PLL_STAT(sse3_present)) pll_fastparsimony_update_vector_4x4_sse(parsimony,op); else #endif #ifdef HAVE_AVX if (parsimony->attributes & PLL_ATTRIB_ARCH_AVX && PLL_STAT(avx_present)) pll_fastparsimony_update_vector_4x4_avx(parsimony,op); else #endif #ifdef HAVE_AVX2 if (parsimony->attributes & PLL_ATTRIB_ARCH_AVX2 && PLL_STAT(avx2_present)) pll_fastparsimony_update_vector_4x4_avx2(parsimony,op); else #endif pll_fastparsimony_update_vector_4x4(parsimony,op); } } static int fastparsimony_update_vectors(pll_parsimony_t * parsimony, const pll_pars_buildop_t * ops, unsigned int count) { unsigned int i; const pll_pars_buildop_t * op; for (i = 0; i < count; ++i) { op = &(ops[i]); #ifdef HAVE_SSE3 if (parsimony->attributes & PLL_ATTRIB_ARCH_SSE && PLL_STAT(sse3_present)) pll_fastparsimony_update_vector_sse(parsimony,op); else #endif #ifdef HAVE_AVX if (parsimony->attributes & PLL_ATTRIB_ARCH_AVX && PLL_STAT(avx_present)) pll_fastparsimony_update_vector_avx(parsimony,op); else #endif #ifdef HAVE_AVX2 if (parsimony->attributes & PLL_ATTRIB_ARCH_AVX2 && PLL_STAT(avx2_present)) pll_fastparsimony_update_vector_avx2(parsimony,op); else #endif pll_fastparsimony_update_vector(parsimony,op); } return PLL_SUCCESS; } PLL_EXPORT void pll_fastparsimony_update_vectors(pll_parsimony_t * parsimony, const pll_pars_buildop_t * ops, unsigned int count) { if (parsimony->states == 4) fastparsimony_update_vectors_4x4(parsimony,ops,count); else fastparsimony_update_vectors(parsimony,ops,count); } PLL_EXPORT unsigned int pll_fastparsimony_edge_score(const pll_parsimony_t * parsimony, unsigned int node1_score_index, unsigned int node2_score_index) { if (parsimony->states == 4) { #ifdef HAVE_SSE3 if (parsimony->attributes & PLL_ATTRIB_ARCH_SSE && PLL_STAT(sse3_present)) return pll_fastparsimony_edge_score_4x4_sse(parsimony, node1_score_index, node2_score_index); #endif #ifdef HAVE_AVX if (parsimony->attributes & PLL_ATTRIB_ARCH_AVX && PLL_STAT(avx_present)) return pll_fastparsimony_edge_score_4x4_avx(parsimony, node1_score_index, node2_score_index); #endif #ifdef HAVE_AVX2 if (parsimony->attributes & PLL_ATTRIB_ARCH_AVX2 && PLL_STAT(avx2_present)) return pll_fastparsimony_edge_score_4x4_avx2(parsimony, node1_score_index, node2_score_index); #endif return pll_fastparsimony_edge_score_4x4(parsimony, node1_score_index, node2_score_index); } #ifdef HAVE_SSE3 if (parsimony->attributes & PLL_ATTRIB_ARCH_SSE && PLL_STAT(sse3_present)) return pll_fastparsimony_edge_score_sse(parsimony, node1_score_index, node2_score_index); else #endif #ifdef HAVE_AVX if (parsimony->attributes & PLL_ATTRIB_ARCH_AVX && PLL_STAT(avx_present)) return pll_fastparsimony_edge_score_avx(parsimony, node1_score_index, node2_score_index); else #endif #ifdef HAVE_AVX2 if (parsimony->attributes & PLL_ATTRIB_ARCH_AVX2 && PLL_STAT(avx2_present)) return pll_fastparsimony_edge_score_avx2(parsimony, node1_score_index, node2_score_index); else #endif return fastparsimony_edge_score(parsimony, node1_score_index, node2_score_index); } PLL_EXPORT unsigned int pll_fastparsimony_root_score(const pll_parsimony_t * parsimony, unsigned int root_index) { return parsimony->node_cost[root_index] + parsimony->const_cost; } libpll-0.3.1/src/fast_parsimony_avx.c000066400000000000000000000314361310701451700176460ustar00rootroot00000000000000/* Copyright (C) 2016 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" PLL_EXPORT unsigned int pll_fastparsimony_edge_score_4x4_avx(const pll_parsimony_t * parsimony, unsigned int node1_score_index, unsigned int node2_score_index) { unsigned int i; unsigned int bits[32] __attribute__ ((aligned(PLL_ALIGNMENT_AVX))); unsigned int * node1[8]; unsigned int * node2[8]; unsigned int * const * vector = parsimony->packedvector; unsigned int vector_count = parsimony->packedvector_count; unsigned int score = 0; /* point to the parsimony vectors for each node and for each state */ for (i = 0; i < 4; ++i) { node1[i] = vector[node1_score_index] + i*vector_count; node2[i] = vector[node2_score_index] + i*vector_count; } __m256d xmm0,xmm1,xmm2,xmm3,xmm4,xmm5,xmm6,xmm7; /* set all bits to one */ xmm7 = (__m256d)_mm256_set1_epi32(-1); for (i = 0; i < parsimony->packedvector_count; i += 8) { /* load, and, or bit vectors for state 0 */ xmm0 = _mm256_load_pd((double *)(void *)(node1[0]+i)); xmm1 = _mm256_load_pd((double *)(void *)(node2[0]+i)); xmm2 = _mm256_and_pd(xmm0,xmm1); /* load, and, or bit vectors for state 1 */ xmm0 = _mm256_load_pd((double *)(void *)(node1[1]+i)); xmm1 = _mm256_load_pd((double *)(void *)(node2[1]+i)); xmm3 = _mm256_and_pd(xmm0,xmm1); /* load, and, or bit vectors for state 2 */ xmm0 = _mm256_load_pd((double *)(void *)(node1[2]+i)); xmm1 = _mm256_load_pd((double *)(void *)(node2[2]+i)); xmm4 = _mm256_and_pd(xmm0,xmm1); /* load, and, or bit vectors for state 3 */ xmm0 = _mm256_load_pd((double *)(void *)(node1[3]+i)); xmm1 = _mm256_load_pd((double *)(void *)(node2[3]+i)); xmm5 = _mm256_and_pd(xmm0,xmm1); /* OR the ANDs of states 0 and 1 */ xmm0 = _mm256_or_pd(xmm2,xmm3); /* OR the ANDs of states 2 and 3 */ xmm1 = _mm256_or_pd(xmm4,xmm5); /* OR The two vectors */ xmm6 = _mm256_or_pd(xmm0,xmm1); xmm0 = _mm256_andnot_pd(xmm6, xmm7); _mm256_store_pd((double *)(void *)bits, xmm0); #if 0 /* seems there is no difference in speed between popcnt32 and popcnt64 */ unsigned long long * p = (unsigned long long *)bits; score += __builtin_popcountl(p[0]); score += __builtin_popcountl(p[1]); score += __builtin_popcountl(p[2]); score += __builtin_popcountl(p[3]); #else score += (unsigned int)__builtin_popcount(bits[0]); score += (unsigned int)__builtin_popcount(bits[1]); score += (unsigned int)__builtin_popcount(bits[2]); score += (unsigned int)__builtin_popcount(bits[3]); score += (unsigned int)__builtin_popcount(bits[4]); score += (unsigned int)__builtin_popcount(bits[5]); score += (unsigned int)__builtin_popcount(bits[6]); score += (unsigned int)__builtin_popcount(bits[7]); #endif } unsigned int score1 = parsimony->node_cost[node1_score_index]; unsigned int score2 = parsimony->node_cost[node2_score_index]; return score+score1+score2+parsimony->const_cost; } PLL_EXPORT void pll_fastparsimony_update_vector_4x4_avx(pll_parsimony_t * parsimony, const pll_pars_buildop_t * op) { unsigned int i; unsigned int bits[32] __attribute__ ((aligned(PLL_ALIGNMENT_AVX))); unsigned int * parent[8]; unsigned int * child1[8]; unsigned int * child2[8]; unsigned int ** vector = parsimony->packedvector; unsigned int vector_count = parsimony->packedvector_count; unsigned int score = 0; /* point to the parsimony vectors for each node and for each state */ for (i = 0; i < 4; ++i) { parent[i] = vector[op->parent_score_index] + i*vector_count; child1[i] = vector[op->child1_score_index] + i*vector_count; child2[i] = vector[op->child2_score_index] + i*vector_count; } __m256d xmm0,xmm1,xmm2,xmm3,xmm4,xmm5,xmm6,xmm7,xmm8,xmm9,xmm10,xmm11; /* set all bits to one */ xmm11 = (__m256d)_mm256_set1_epi32(-1); for (i = 0; i < parsimony->packedvector_count; i += 8) { /* load, and, or bit vectors for state 0 */ xmm0 = _mm256_load_pd((double *)(void *)(child1[0]+i)); xmm1 = _mm256_load_pd((double *)(void *)(child2[0]+i)); xmm2 = _mm256_and_pd(xmm0,xmm1); xmm3 = _mm256_or_pd(xmm0,xmm1); /* load, and, or bit vectors for state 1 */ xmm0 = _mm256_load_pd((double *)(void *)(child1[1]+i)); xmm1 = _mm256_load_pd((double *)(void *)(child2[1]+i)); xmm4 = _mm256_and_pd(xmm0,xmm1); xmm5 = _mm256_or_pd(xmm0,xmm1); /* load, and, or bit vectors for state 2 */ xmm0 = _mm256_load_pd((double *)(void *)(child1[2]+i)); xmm1 = _mm256_load_pd((double *)(void *)(child2[2]+i)); xmm6 = _mm256_and_pd(xmm0,xmm1); xmm7 = _mm256_or_pd(xmm0,xmm1); /* load, and, or bit vectors for state 3 */ xmm0 = _mm256_load_pd((double *)(void *)(child1[3]+i)); xmm1 = _mm256_load_pd((double *)(void *)(child2[3]+i)); xmm8 = _mm256_and_pd(xmm0,xmm1); xmm9 = _mm256_or_pd(xmm0,xmm1); /* OR the ANDs of states 0 and 1 */ xmm0 = _mm256_or_pd(xmm2,xmm4); /* OR the ANDs of states 2 and 3 */ xmm1 = _mm256_or_pd(xmm6,xmm8); /* OR The two vectors */ xmm10 = _mm256_or_pd(xmm0,xmm1); /* store them */ xmm0 = _mm256_andnot_pd(xmm10,xmm3); xmm1 = _mm256_or_pd(xmm2,xmm0); _mm256_store_pd((double *)(void *)(parent[0]+i),xmm1); xmm0 = _mm256_andnot_pd(xmm10,xmm5); xmm1 = _mm256_or_pd(xmm4,xmm0); _mm256_store_pd((double *)(void *)(parent[1]+i),xmm1); xmm0 = _mm256_andnot_pd(xmm10,xmm7); xmm1 = _mm256_or_pd(xmm6,xmm0); _mm256_store_pd((double *)(void *)(parent[2]+i),xmm1); xmm0 = _mm256_andnot_pd(xmm10,xmm9); xmm1 = _mm256_or_pd(xmm8,xmm0); _mm256_store_pd((double *)(void *)(parent[3]+i),xmm1); xmm0 = _mm256_andnot_pd(xmm10, xmm11); _mm256_store_pd((double *)(void *)bits, xmm0); #if 0 /* seems there is no difference in speed between popcnt32 and popcnt64 */ unsigned long long * p = (unsigned long long *)bits; score += __builtin_popcountl(p[0]); score += __builtin_popcountl(p[1]); score += __builtin_popcountl(p[2]); score += __builtin_popcountl(p[3]); #else score += (unsigned int)__builtin_popcount(bits[0]); score += (unsigned int)__builtin_popcount(bits[1]); score += (unsigned int)__builtin_popcount(bits[2]); score += (unsigned int)__builtin_popcount(bits[3]); score += (unsigned int)__builtin_popcount(bits[4]); score += (unsigned int)__builtin_popcount(bits[5]); score += (unsigned int)__builtin_popcount(bits[6]); score += (unsigned int)__builtin_popcount(bits[7]); #endif } unsigned int score1 = parsimony->node_cost[op->child1_score_index]; unsigned int score2 = parsimony->node_cost[op->child2_score_index]; parsimony->node_cost[op->parent_score_index] = score+score1+score2; } PLL_EXPORT void pll_fastparsimony_update_vector_avx(pll_parsimony_t * parsimony, const pll_pars_buildop_t * op) { unsigned int i,j; unsigned int states = parsimony->states; unsigned int bits[32] __attribute__ ((aligned(PLL_ALIGNMENT_AVX))); unsigned int * parent; unsigned int * child1; unsigned int * child2; unsigned int vector_count = parsimony->packedvector_count; unsigned int ** vector = parsimony->packedvector; unsigned int score = 0; __m256d xmm0,xmm1,xmm2,xmm3,xmm4,xmm5; /* set all bits to one */ xmm5 = (__m256d)_mm256_set1_epi32(-1); for (i = 0; i < parsimony->packedvector_count; i += 8) { xmm4 = _mm256_setzero_pd(); /* load, and, or bit vectors for each state */ child1 = vector[op->child1_score_index]; child2 = vector[op->child2_score_index]; for (j = 0; j < states; ++j) { xmm0 = _mm256_load_pd((double *)(void *)(child1+i)); xmm1 = _mm256_load_pd((double *)(void *)(child2+i)); xmm2 = _mm256_and_pd(xmm0,xmm1); /* combine (OR) all ANDs for all states */ xmm4 = _mm256_or_pd(xmm4,xmm2); child1 += vector_count; child2 += vector_count; } child1 = vector[op->child1_score_index]; child2 = vector[op->child2_score_index]; parent = vector[op->parent_score_index]; for (j=0; jnode_cost[op->child1_score_index]; unsigned int score2 = parsimony->node_cost[op->child2_score_index]; parsimony->node_cost[op->parent_score_index] = score+score1+score2; } PLL_EXPORT unsigned int pll_fastparsimony_edge_score_avx(const pll_parsimony_t * parsimony, unsigned int node1_score_index, unsigned int node2_score_index) { unsigned int i,j; unsigned int states = parsimony->states; unsigned int bits[32] __attribute__ ((aligned(PLL_ALIGNMENT_AVX))); unsigned int * node1; unsigned int * node2; unsigned int vector_count = parsimony->packedvector_count; unsigned int ** vector = parsimony->packedvector; unsigned int score = 0; __m256d xmm0,xmm1,xmm2,xmm4,xmm5; /* set all bits to one */ xmm5 = (__m256d)_mm256_set1_epi32(-1); for (i = 0; i < parsimony->packedvector_count; i += 8) { xmm4 = _mm256_setzero_pd(); /* load, and, or bit vectors for each state */ node1 = vector[node1_score_index]; node2 = vector[node2_score_index]; for (j = 0; j < states; ++j) { xmm0 = _mm256_load_pd((double *)(void *)(node1+i)); xmm1 = _mm256_load_pd((double *)(void *)(node2+i)); xmm2 = _mm256_and_pd(xmm0,xmm1); /* combine (OR) all ANDs for all states */ xmm4 = _mm256_or_pd(xmm4,xmm2); node1 += vector_count; node2 += vector_count; } xmm0 = _mm256_andnot_pd(xmm4,xmm5); _mm256_store_pd((double *)(void *)bits, xmm0); #if 0 /* seems there is no difference in speed between popcnt32 and popcnt64 */ unsigned long long * p = (unsigned long long *)bits; score += __builtin_popcountl(p[0]); score += __builtin_popcountl(p[1]); score += __builtin_popcountl(p[2]); score += __builtin_popcountl(p[3]); #else score += (unsigned int)__builtin_popcount(bits[0]); score += (unsigned int)__builtin_popcount(bits[1]); score += (unsigned int)__builtin_popcount(bits[2]); score += (unsigned int)__builtin_popcount(bits[3]); score += (unsigned int)__builtin_popcount(bits[4]); score += (unsigned int)__builtin_popcount(bits[5]); score += (unsigned int)__builtin_popcount(bits[6]); score += (unsigned int)__builtin_popcount(bits[7]); #endif } unsigned int score1 = parsimony->node_cost[node1_score_index]; unsigned int score2 = parsimony->node_cost[node2_score_index]; return score+score1+score2+parsimony->const_cost; } libpll-0.3.1/src/fast_parsimony_avx2.c000066400000000000000000000317721310701451700177330ustar00rootroot00000000000000/* Copyright (C) 2016 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" PLL_EXPORT unsigned int pll_fastparsimony_edge_score_4x4_avx2(const pll_parsimony_t * parsimony, unsigned int node1_score_index, unsigned int node2_score_index) { unsigned int i; unsigned int bits[32] __attribute__ ((aligned(PLL_ALIGNMENT_AVX))); unsigned int const * node1[8]; unsigned int const * node2[8]; unsigned int * const * vector = parsimony->packedvector; unsigned int vector_count = parsimony->packedvector_count; unsigned int score = 0; /* point to the parsimony vectors for each node and for each state */ for (i = 0; i < 4; ++i) { node1[i] = vector[node1_score_index] + i*vector_count; node2[i] = vector[node2_score_index] + i*vector_count; } __m256i xmm0,xmm1,xmm2,xmm3,xmm4,xmm5,xmm6,xmm7; /* set all bits to one */ xmm7 = _mm256_set1_epi32(-1); for (i = 0; i < parsimony->packedvector_count; i += 8) { /* load, and, or bit vectors for state 0 */ xmm0 = _mm256_load_si256((__m256i *)(void *)(node1[0]+i)); xmm1 = _mm256_load_si256((__m256i *)(void *)(node2[0]+i)); xmm2 = _mm256_and_si256(xmm0,xmm1); /* load, and, or bit vectors for state 1 */ xmm0 = _mm256_load_si256((__m256i *)(void *)(node1[1]+i)); xmm1 = _mm256_load_si256((__m256i *)(void *)(node2[1]+i)); xmm3 = _mm256_and_si256(xmm0,xmm1); /* load, and, or bit vectors for state 2 */ xmm0 = _mm256_load_si256((__m256i *)(void *)(node1[2]+i)); xmm1 = _mm256_load_si256((__m256i *)(void *)(node2[2]+i)); xmm4 = _mm256_and_si256(xmm0,xmm1); /* load, and, or bit vectors for state 3 */ xmm0 = _mm256_load_si256((__m256i *)(void *)(node1[3]+i)); xmm1 = _mm256_load_si256((__m256i *)(void *)(node2[3]+i)); xmm5 = _mm256_and_si256(xmm0,xmm1); /* OR the ANDs of states 0 and 1 */ xmm0 = _mm256_or_si256(xmm2,xmm3); /* OR the ANDs of states 2 and 3 */ xmm1 = _mm256_or_si256(xmm4,xmm5); /* OR The two vectors */ xmm6 = _mm256_or_si256(xmm0,xmm1); xmm0 = _mm256_andnot_si256(xmm6, xmm7); _mm256_store_si256((__m256i *)(void *)bits, xmm0); #if 0 unsigned long long * p = (unsigned long long *)bits; score += __builtin_popcountl(p[0]); //score += __builtin_popcount(((unsigned long long)bits)[0]); score += __builtin_popcountl(p[1]); score += __builtin_popcountl(p[2]); score += __builtin_popcountl(p[3]); #else score += (unsigned int)__builtin_popcount(bits[0]); score += (unsigned int)__builtin_popcount(bits[1]); score += (unsigned int)__builtin_popcount(bits[2]); score += (unsigned int)__builtin_popcount(bits[3]); score += (unsigned int)__builtin_popcount(bits[4]); score += (unsigned int)__builtin_popcount(bits[5]); score += (unsigned int)__builtin_popcount(bits[6]); score += (unsigned int)__builtin_popcount(bits[7]); #endif } unsigned int score1 = parsimony->node_cost[node1_score_index]; unsigned int score2 = parsimony->node_cost[node2_score_index]; return score+score1+score2+parsimony->const_cost; } PLL_EXPORT void pll_fastparsimony_update_vector_4x4_avx2(pll_parsimony_t * parsimony, const pll_pars_buildop_t * op) { unsigned int i; unsigned int bits[32] __attribute__ ((aligned(PLL_ALIGNMENT_AVX))); unsigned int * parent[8]; unsigned int * child1[8]; unsigned int * child2[8]; unsigned int ** vector = parsimony->packedvector; unsigned int vector_count = parsimony->packedvector_count; unsigned int score = 0; /* point to the parsimony vectors for each node and for each state */ for (i = 0; i < 4; ++i) { parent[i] = vector[op->parent_score_index] + i*vector_count; child1[i] = vector[op->child1_score_index] + i*vector_count; child2[i] = vector[op->child2_score_index] + i*vector_count; } __m256i xmm0,xmm1,xmm2,xmm3,xmm4,xmm5,xmm6,xmm7,xmm8,xmm9,xmm10,xmm11; /* set all bits to one */ xmm11 = _mm256_set1_epi32(-1); for (i = 0; i < parsimony->packedvector_count; i += 8) { /* load, and, or bit vectors for state 0 */ xmm0 = _mm256_load_si256((__m256i *)(void *)(child1[0]+i)); xmm1 = _mm256_load_si256((__m256i *)(void *)(child2[0]+i)); xmm2 = _mm256_and_si256(xmm0,xmm1); xmm3 = _mm256_or_si256(xmm0,xmm1); /* load, and, or bit vectors for state 1 */ xmm0 = _mm256_load_si256((__m256i *)(void *)(child1[1]+i)); xmm1 = _mm256_load_si256((__m256i *)(void *)(child2[1]+i)); xmm4 = _mm256_and_si256(xmm0,xmm1); xmm5 = _mm256_or_si256(xmm0,xmm1); /* load, and, or bit vectors for state 2 */ xmm0 = _mm256_load_si256((__m256i *)(void *)(child1[2]+i)); xmm1 = _mm256_load_si256((__m256i *)(void *)(child2[2]+i)); xmm6 = _mm256_and_si256(xmm0,xmm1); xmm7 = _mm256_or_si256(xmm0,xmm1); /* load, and, or bit vectors for state 3 */ xmm0 = _mm256_load_si256((__m256i *)(void *)(child1[3]+i)); xmm1 = _mm256_load_si256((__m256i *)(void *)(child2[3]+i)); xmm8 = _mm256_and_si256(xmm0,xmm1); xmm9 = _mm256_or_si256(xmm0,xmm1); /* OR the ANDs of states 0 and 1 */ xmm0 = _mm256_or_si256(xmm2,xmm4); /* OR the ANDs of states 2 and 3 */ xmm1 = _mm256_or_si256(xmm6,xmm8); /* OR The two vectors */ xmm10 = _mm256_or_si256(xmm0,xmm1); /* store them */ xmm0 = _mm256_andnot_si256(xmm10,xmm3); xmm1 = _mm256_or_si256(xmm2,xmm0); _mm256_store_si256((__m256i *)(void *)(parent[0]+i),xmm1); xmm0 = _mm256_andnot_si256(xmm10,xmm5); xmm1 = _mm256_or_si256(xmm4,xmm0); _mm256_store_si256((__m256i *)(void *)(parent[1]+i),xmm1); xmm0 = _mm256_andnot_si256(xmm10,xmm7); xmm1 = _mm256_or_si256(xmm6,xmm0); _mm256_store_si256((__m256i *)(void *)(parent[2]+i),xmm1); xmm0 = _mm256_andnot_si256(xmm10,xmm9); xmm1 = _mm256_or_si256(xmm8,xmm0); _mm256_store_si256((__m256i *)(void *)(parent[3]+i),xmm1); xmm0 = _mm256_andnot_si256(xmm10, xmm11); _mm256_store_si256((__m256i *)(void *)bits, xmm0); #if 0 unsigned long long * p = (unsigned long long *)bits; score += __builtin_popcountl(p[0]); //score += __builtin_popcount(((unsigned long long)bits)[0]); score += __builtin_popcountl(p[1]); score += __builtin_popcountl(p[2]); score += __builtin_popcountl(p[3]); #else score += (unsigned int)__builtin_popcount(bits[0]); score += (unsigned int)__builtin_popcount(bits[1]); score += (unsigned int)__builtin_popcount(bits[2]); score += (unsigned int)__builtin_popcount(bits[3]); score += (unsigned int)__builtin_popcount(bits[4]); score += (unsigned int)__builtin_popcount(bits[5]); score += (unsigned int)__builtin_popcount(bits[6]); score += (unsigned int)__builtin_popcount(bits[7]); #endif } unsigned int score1 = parsimony->node_cost[op->child1_score_index]; unsigned int score2 = parsimony->node_cost[op->child2_score_index]; parsimony->node_cost[op->parent_score_index] = score+score1+score2; } PLL_EXPORT void pll_fastparsimony_update_vector_avx2(pll_parsimony_t * parsimony, const pll_pars_buildop_t * op) { unsigned int i,j; unsigned int states = parsimony->states; unsigned int bits[32] __attribute__ ((aligned(PLL_ALIGNMENT_AVX))); unsigned int * parent; unsigned int * child1; unsigned int * child2; unsigned int vector_count = parsimony->packedvector_count; unsigned int ** vector = parsimony->packedvector; unsigned int score = 0; __m256i xmm0,xmm1,xmm2,xmm3,xmm4,xmm5; /* set all bits to one */ xmm5 = _mm256_set1_epi32(-1); for (i = 0; i < parsimony->packedvector_count; i += 8) { xmm4 = _mm256_setzero_si256(); /* load, and, or bit vectors for each state */ child1 = vector[op->child1_score_index]; child2 = vector[op->child2_score_index]; for (j = 0; j < states; ++j) { xmm0 = _mm256_load_si256((__m256i *)(void *)(child1+i)); xmm1 = _mm256_load_si256((__m256i *)(void *)(child2+i)); xmm2 = _mm256_and_si256(xmm0,xmm1); /* combine (OR) all ANDs for all states */ xmm4 = _mm256_or_si256(xmm4,xmm2); child1 += vector_count; child2 += vector_count; } child1 = vector[op->child1_score_index]; child2 = vector[op->child2_score_index]; parent = vector[op->parent_score_index]; for (j=0; jnode_cost[op->child1_score_index]; unsigned int score2 = parsimony->node_cost[op->child2_score_index]; parsimony->node_cost[op->parent_score_index] = score+score1+score2; } PLL_EXPORT unsigned int pll_fastparsimony_edge_score_avx2(const pll_parsimony_t * parsimony, unsigned int node1_score_index, unsigned int node2_score_index) { unsigned int i,j; unsigned int states = parsimony->states; unsigned int bits[32] __attribute__ ((aligned(PLL_ALIGNMENT_AVX))); unsigned int const * node1; unsigned int const * node2; unsigned int vector_count = parsimony->packedvector_count; unsigned int * const * vector = parsimony->packedvector; unsigned int score = 0; __m256i xmm0,xmm1,xmm2,xmm4,xmm5; /* set all bits to one */ xmm5 = _mm256_set1_epi32(-1); for (i = 0; i < parsimony->packedvector_count; i += 8) { xmm4 = _mm256_setzero_si256(); /* load, and, or bit vectors for each state */ node1 = vector[node1_score_index]; node2 = vector[node2_score_index]; for (j = 0; j < states; ++j) { xmm0 = _mm256_load_si256((__m256i *)(void *)(node1+i)); xmm1 = _mm256_load_si256((__m256i *)(void *)(node2+i)); xmm2 = _mm256_and_si256(xmm0,xmm1); /* combine (OR) all ANDs for all states */ xmm4 = _mm256_or_si256(xmm4,xmm2); node1 += vector_count; node2 += vector_count; } xmm0 = _mm256_andnot_si256(xmm4,xmm5); _mm256_store_si256((__m256i *)(void *)bits, xmm0); #if 0 /* seems there is no difference in speed between popcnt32 and popcnt64 */ unsigned long long * p = (unsigned long long *)bits; score += __builtin_popcountl(p[0]); score += __builtin_popcountl(p[1]); score += __builtin_popcountl(p[2]); score += __builtin_popcountl(p[3]); #else score += (unsigned int)__builtin_popcount(bits[0]); score += (unsigned int)__builtin_popcount(bits[1]); score += (unsigned int)__builtin_popcount(bits[2]); score += (unsigned int)__builtin_popcount(bits[3]); score += (unsigned int)__builtin_popcount(bits[4]); score += (unsigned int)__builtin_popcount(bits[5]); score += (unsigned int)__builtin_popcount(bits[6]); score += (unsigned int)__builtin_popcount(bits[7]); #endif } unsigned int score1 = parsimony->node_cost[node1_score_index]; unsigned int score2 = parsimony->node_cost[node2_score_index]; return score+score1+score2+parsimony->const_cost; } libpll-0.3.1/src/fast_parsimony_sse.c000066400000000000000000000252121310701451700176350ustar00rootroot00000000000000/* Copyright (C) 2016 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" PLL_EXPORT unsigned int pll_fastparsimony_edge_score_4x4_sse(const pll_parsimony_t * parsimony, unsigned int node1_score_index, unsigned int node2_score_index) { unsigned int i; unsigned int bits[16] __attribute__ ((aligned(PLL_ALIGNMENT_SSE))); unsigned int * node1[4]; unsigned int * node2[4]; unsigned int ** vector = parsimony->packedvector; unsigned int vector_count = parsimony->packedvector_count; unsigned int score = 0; /* point to the parsimony vectors for each node and for each state */ for (i = 0; i < 4; ++i) { node1[i] = vector[node1_score_index] + i*vector_count; node2[i] = vector[node2_score_index] + i*vector_count; } __m128i xmm0,xmm1,xmm2,xmm3,xmm4,xmm5,xmm6,xmm7; /* set all bits to one */ xmm7 = _mm_set1_epi32(-1); for (i = 0; i < parsimony->packedvector_count; i += 4) { /* load, and, or bit vectors for state 0 */ xmm0 = _mm_load_si128((__m128i *)(void *)(node1[0]+i)); xmm1 = _mm_load_si128((__m128i *)(void *)(node2[0]+i)); xmm2 = _mm_and_si128(xmm0,xmm1); /* load, and, or bit vectors for state 1 */ xmm0 = _mm_load_si128((__m128i *)(void *)(node1[1]+i)); xmm1 = _mm_load_si128((__m128i *)(void *)(node2[1]+i)); xmm3 = _mm_and_si128(xmm0,xmm1); /* load, and, or bit vectors for state 2 */ xmm0 = _mm_load_si128((__m128i *)(void *)(node1[2]+i)); xmm1 = _mm_load_si128((__m128i *)(void *)(node2[2]+i)); xmm4 = _mm_and_si128(xmm0,xmm1); /* load, and, or bit vectors for state 3 */ xmm0 = _mm_load_si128((__m128i *)(void *)(node1[3]+i)); xmm1 = _mm_load_si128((__m128i *)(void *)(node2[3]+i)); xmm5 = _mm_and_si128(xmm0,xmm1); /* OR the ANDs of states 0 and 1 */ xmm0 = _mm_or_si128(xmm2,xmm3); /* OR the ANDs of states 2 and 3 */ xmm1 = _mm_or_si128(xmm4,xmm5); /* OR The two vectors */ xmm6 = _mm_or_si128(xmm0,xmm1); xmm0 = _mm_andnot_si128(xmm6, xmm7); _mm_store_si128((__m128i *)(void *)bits, xmm0); score += (unsigned int)__builtin_popcount(bits[0]); score += (unsigned int)__builtin_popcount(bits[1]); score += (unsigned int)__builtin_popcount(bits[2]); score += (unsigned int)__builtin_popcount(bits[3]); } unsigned int score1 = parsimony->node_cost[node1_score_index]; unsigned int score2 = parsimony->node_cost[node2_score_index]; return score+score1+score2+parsimony->const_cost; } PLL_EXPORT void pll_fastparsimony_update_vector_4x4_sse(pll_parsimony_t * parsimony, const pll_pars_buildop_t * op) { unsigned int i; unsigned int bits[16] __attribute__ ((aligned(PLL_ALIGNMENT_SSE))); unsigned int * parent[4]; unsigned int * child1[4]; unsigned int * child2[4]; unsigned int ** vector = parsimony->packedvector; unsigned int vector_count = parsimony->packedvector_count; unsigned int score = 0; /* point to the parsimony vectors for each node and for each state */ for (i = 0; i < 4; ++i) { parent[i] = vector[op->parent_score_index] + i*vector_count; child1[i] = vector[op->child1_score_index] + i*vector_count; child2[i] = vector[op->child2_score_index] + i*vector_count; } __m128i xmm0,xmm1,xmm2,xmm3,xmm4,xmm5,xmm6,xmm7,xmm8,xmm9,xmm10,xmm11; /* set all bits to one */ xmm11 = _mm_set1_epi32(-1); for (i = 0; i < parsimony->packedvector_count; i += 4) { /* load, and, or bit vectors for state 0 */ xmm0 = _mm_load_si128((__m128i *)(void *)(child1[0]+i)); xmm1 = _mm_load_si128((__m128i *)(void *)(child2[0]+i)); xmm2 = _mm_and_si128(xmm0,xmm1); xmm3 = _mm_or_si128(xmm0,xmm1); /* load, and, or bit vectors for state 1 */ xmm0 = _mm_load_si128((__m128i *)(void *)(child1[1]+i)); xmm1 = _mm_load_si128((__m128i *)(void *)(child2[1]+i)); xmm4 = _mm_and_si128(xmm0,xmm1); xmm5 = _mm_or_si128(xmm0,xmm1); /* load, and, or bit vectors for state 2 */ xmm0 = _mm_load_si128((__m128i *)(void *)(child1[2]+i)); xmm1 = _mm_load_si128((__m128i *)(void *)(child2[2]+i)); xmm6 = _mm_and_si128(xmm0,xmm1); xmm7 = _mm_or_si128(xmm0,xmm1); /* load, and, or bit vectors for state 3 */ xmm0 = _mm_load_si128((__m128i *)(void *)(child1[3]+i)); xmm1 = _mm_load_si128((__m128i *)(void *)(child2[3]+i)); xmm8 = _mm_and_si128(xmm0,xmm1); xmm9 = _mm_or_si128(xmm0,xmm1); /* OR the ANDs of states 0 and 1 */ xmm0 = _mm_or_si128(xmm2,xmm4); /* OR the ANDs of states 2 and 3 */ xmm1 = _mm_or_si128(xmm6,xmm8); /* OR The two vectors */ xmm10 = _mm_or_si128(xmm0,xmm1); /* store them */ xmm0 = _mm_andnot_si128(xmm10,xmm3); xmm1 = _mm_or_si128(xmm2,xmm0); _mm_store_si128((__m128i *)(void *)(parent[0]+i),xmm1); xmm0 = _mm_andnot_si128(xmm10,xmm5); xmm1 = _mm_or_si128(xmm4,xmm0); _mm_store_si128((__m128i *)(void *)(parent[1]+i),xmm1); xmm0 = _mm_andnot_si128(xmm10,xmm7); xmm1 = _mm_or_si128(xmm6,xmm0); _mm_store_si128((__m128i *)(void *)(parent[2]+i),xmm1); xmm0 = _mm_andnot_si128(xmm10,xmm9); xmm1 = _mm_or_si128(xmm8,xmm0); _mm_store_si128((__m128i *)(void *)(parent[3]+i),xmm1); xmm0 = _mm_andnot_si128(xmm10, xmm11); _mm_store_si128((__m128i *)(void *)bits, xmm0); score += (unsigned int)__builtin_popcount(bits[0]); score += (unsigned int)__builtin_popcount(bits[1]); score += (unsigned int)__builtin_popcount(bits[2]); score += (unsigned int)__builtin_popcount(bits[3]); } unsigned int score1 = parsimony->node_cost[op->child1_score_index]; unsigned int score2 = parsimony->node_cost[op->child2_score_index]; parsimony->node_cost[op->parent_score_index] = score+score1+score2; } PLL_EXPORT void pll_fastparsimony_update_vector_sse(pll_parsimony_t * parsimony, const pll_pars_buildop_t * op) { unsigned int i,j; unsigned int states = parsimony->states; unsigned int bits[16] __attribute__ ((aligned(PLL_ALIGNMENT_SSE))); unsigned int * parent; unsigned int * child1; unsigned int * child2; unsigned int ** vector = parsimony->packedvector; unsigned int vector_count = parsimony->packedvector_count; unsigned int score = 0; __m128i xmm0,xmm1,xmm2,xmm3,xmm4,xmm5; /* set all bits to one */ xmm5 = _mm_set1_epi32(-1); for (i = 0; i < parsimony->packedvector_count; i += 4) { xmm4 = _mm_setzero_si128(); /* load, and, or bit vectors for state 0 */ child1 = vector[op->child1_score_index]; child2 = vector[op->child2_score_index]; for (j = 0; j < states; ++j) { xmm0 = _mm_load_si128((__m128i *)(void *)(child1+i)); xmm1 = _mm_load_si128((__m128i *)(void *)(child2+i)); xmm2 = _mm_and_si128(xmm0,xmm1); /* combine (OR) all ANDs for all states */ xmm4 = _mm_or_si128(xmm4,xmm2); child1 += vector_count; child2 += vector_count; } child1 = vector[op->child1_score_index]; child2 = vector[op->child2_score_index]; parent = vector[op->parent_score_index]; for (j=0; jnode_cost[op->child1_score_index]; unsigned int score2 = parsimony->node_cost[op->child2_score_index]; parsimony->node_cost[op->parent_score_index] = score+score1+score2; } PLL_EXPORT unsigned int pll_fastparsimony_edge_score_sse(const pll_parsimony_t * parsimony, unsigned int node1_score_index, unsigned int node2_score_index) { unsigned int i,j; unsigned int states = parsimony->states; unsigned int bits[16] __attribute__ ((aligned(PLL_ALIGNMENT_SSE))); unsigned int * node1; unsigned int * node2; unsigned int vector_count = parsimony->packedvector_count; unsigned int ** vector = parsimony->packedvector; unsigned int score = 0; __m128i xmm0,xmm1,xmm2,xmm4,xmm5; /* set all bits to one */ xmm5 = _mm_set1_epi32(-1); for (i = 0; i < parsimony->packedvector_count; i += 4) { xmm4 = _mm_setzero_si128(); /* load, and, or bit vectors for each state */ node1 = vector[node1_score_index]; node2 = vector[node2_score_index]; for (j = 0; j < states; ++j) { xmm0 = _mm_load_si128((__m128i *)(void *)(node1+i)); xmm1 = _mm_load_si128((__m128i *)(void *)(node2+i)); xmm2 = _mm_and_si128(xmm0,xmm1); /* combine (OR) all ANDs for all states */ xmm4 = _mm_or_si128(xmm4,xmm2); node1 += vector_count; node2 += vector_count; } xmm0 = _mm_andnot_si128(xmm4,xmm5); _mm_store_si128((__m128i *)(void *)bits, xmm0); score += (unsigned int)__builtin_popcount(bits[0]); score += (unsigned int)__builtin_popcount(bits[1]); score += (unsigned int)__builtin_popcount(bits[2]); score += (unsigned int)__builtin_popcount(bits[3]); } unsigned int score1 = parsimony->node_cost[node1_score_index]; unsigned int score2 = parsimony->node_cost[node2_score_index]; return score+score1+score2+parsimony->const_cost; } libpll-0.3.1/src/fasta.c000066400000000000000000000202231310701451700150200ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" #define MEMCHUNK 4096 /* please note that these functions will return a pointer to a buffer allocated here for the query header and sequence. This buffers will be overwritten on the next call of query_getnext. */ /* define strchrnul in case this is not a GNU system */ static char * xstrchrnul(char * s, int c) { char * r = strchr(s,c); if (r) return r; return (char *)s + strlen(s); } PLL_EXPORT pll_fasta_t * pll_fasta_open(const char * filename, const unsigned int * map) { int i; pll_fasta_t * fd = (pll_fasta_t *)malloc(sizeof(pll_fasta_t)); if (!fd) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } /* allocate space */ fd->lineno = 0; fd->no = -1; fd->chrstatus = map; /* open file */ fd->fp = fopen(filename, "r"); if (!(fd->fp)) { pll_errno = PLL_ERROR_FILE_OPEN; snprintf(pll_errmsg, 200, "Unable to open file (%s)", filename); free(fd); return NULL; } /* get filesize */ if (fseek(fd->fp, 0, SEEK_END)) { pll_errno = PLL_ERROR_FILE_SEEK; snprintf(pll_errmsg, 200, "Unable to seek in file (%s)", filename); free(fd); return NULL; } fd->filesize = ftell(fd->fp); rewind(fd->fp); /* reset stripped char frequencies */ fd->stripped_count = 0; for(i=0; i<256; i++) fd->stripped[i] = 0; fd->line[0] = 0; if (!fgets(fd->line, PLL_LINEALLOC, fd->fp)) { pll_errno = PLL_ERROR_FILE_SEEK; snprintf(pll_errmsg, 200, "Unable to read file (%s)", filename); free(fd); return NULL; } fd->lineno = 1; return fd; } PLL_EXPORT int pll_fasta_rewind(pll_fasta_t * fd) { int i; rewind(fd->fp); /* reset stripped char frequencies */ fd->stripped_count = 0; for(i=0; i<256; i++) fd->stripped[i] = 0; fd->line[0] = 0; if (!fgets(fd->line, PLL_LINEALLOC, fd->fp)) { pll_errno = PLL_ERROR_FILE_SEEK; snprintf(pll_errmsg, 200, "Unable to rewind and cache data"); return PLL_FAILURE; } fd->lineno = 1; return PLL_SUCCESS; } PLL_EXPORT void pll_fasta_close(pll_fasta_t * fd) { fclose(fd->fp); free(fd); } PLL_EXPORT int pll_fasta_getnext(pll_fasta_t * fd, char ** head, long * head_len, char ** seq, long * seq_len, long * seqno) { void * mem; long head_alloc = MEMCHUNK; long seq_alloc = MEMCHUNK; *head_len = 0; *seq_len = 0; /* allocate sequence buffers */ *head = (char *)malloc((size_t)(head_alloc)); if (!(*head)) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } *seq = (char *)malloc((size_t)(seq_alloc)); if (!(*seq)) { free(*head); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } /* read line and increase line number */ while (fd->line[0]) { /* read header */ if (fd->line[0] != '>') { pll_errno = PLL_ERROR_FASTA_INVALIDHEADER; snprintf(pll_errmsg, 200, "Illegal header line in query fasta file"); free(*head); free(*seq); return PLL_FAILURE; } long headerlen; if (strchr(fd->line+1,'\r')) headerlen = xstrchrnul(fd->line+1, '\r') - (fd->line+1); else headerlen = xstrchrnul(fd->line+1, '\n') - (fd->line+1); *head_len = headerlen; if (headerlen + 1 > head_alloc) { head_alloc = headerlen + 1; mem = realloc(*head, (size_t)(head_alloc)); if (!mem) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); free(*head); free(*seq); return PLL_FAILURE; } *head = (char *)mem; } memcpy(*head, fd->line + 1, (size_t)headerlen); *(*head + headerlen) = 0; /* get next line */ fd->line[0] = 0; if (!fgets(fd->line, PLL_LINEALLOC, fd->fp)) { /* do nothing */ } fd->lineno++; /* read sequence */ *seq_len = 0; while (fd->line[0] && (fd->line[0] != '>')) { char c; char m; char * p = fd->line; while((c = *p++)) { m = (char) fd->chrstatus[(int)c]; switch(m) { case 0: /* character to be stripped */ fd->stripped_count++; fd->stripped[(int)c]++; break; case 1: /* legal character */ if (*seq_len + 1 > seq_alloc) { seq_alloc += MEMCHUNK; mem = realloc(*seq, (size_t)(seq_alloc)); if (!mem) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); free(*head); free(*seq); return PLL_FAILURE; } *seq = (char *)mem; } *(*seq + *seq_len) = c; (*seq_len)++; break; case 2: /* fatal character */ if (c>=32) { pll_errno = PLL_ERROR_FASTA_ILLEGALCHAR; snprintf(pll_errmsg, 200, "illegal character '%c' " "on line %ld in the fasta file", c, fd->lineno); } else { pll_errno = PLL_ERROR_FASTA_UNPRINTABLECHAR; snprintf(pll_errmsg, 200, "illegal unprintable character " "%#.2x (hexadecimal) on line %ld " "in the fasta file", c, fd->lineno); } return PLL_FAILURE; case 3: /* silently stripped chars */ break; } } fd->line[0] = 0; if (!fgets(fd->line, PLL_LINEALLOC, fd->fp)) { /* do nothing */ } fd->lineno++; } /* add zero after sequence */ if (*seq_len + 1 > seq_alloc) { seq_alloc += MEMCHUNK; mem = realloc(*seq, (size_t)seq_alloc); if (!mem) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); free(*head); free(*seq); return PLL_FAILURE; } *seq = (char *)mem; } *(*seq + *seq_len) = 0; fd->no++; *seqno = fd->no; return PLL_SUCCESS; } snprintf(pll_errmsg, 200, "End of file\n"); pll_errno = PLL_ERROR_FILE_EOF; free(*head); free(*seq); return PLL_FAILURE; } PLL_EXPORT long pll_fasta_getfilesize(const pll_fasta_t * fd) { return fd->filesize; } PLL_EXPORT long pll_fasta_getfilepos(pll_fasta_t * fd) { return ftell(fd->fp); } libpll-0.3.1/src/gamma.c000066400000000000000000000176651310701451700150240ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri, Diego Darriba, Alexandros Stamatakis This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" #define POINT_GAMMA(prob,alpha,beta) PointChi2(prob,2.0*(alpha))/(2.0*(beta)) #define ALPHA_MIN 0.02 static double IncompleteGamma (double x, double alpha, double ln_gamma_alpha) { /* returns the incomplete gamma ratio I(x,alpha) where x is the upper limit of the integration and alpha is the shape parameter. returns (-1) if in error ln_gamma_alpha = ln(Gamma(alpha)), is almost redundant. (1) series expansion if (alpha>x || x<=1) (2) continued fraction otherwise RATNEST FORTRAN by Bhattacharjee GP (1970) The incomplete gamma integral. Applied Statistics, 19: 285-287 (AS32) */ int i; double p=alpha, g=ln_gamma_alpha; double accurate=1e-8, overflow=1e30; double factor, gin=0, rn=0, a=0,b=0,an=0,dif=0, term=0, pn[6]; if (x==0) return (0); if (x<0 || p<=0) return (-1); factor=exp(p*log(x)-x-g); if (x>1 && x>=p) goto l30; /* (1) series expansion */ gin=1; term=1; rn=p; l20: rn++; term*=x/rn; gin+=term; if (term > accurate) goto l20; gin*=factor/p; goto l50; l30: /* (2) continued fraction */ a=1-p; b=a+x+1; term=0; pn[0]=1; pn[1]=x; pn[2]=x+1; pn[3]=x*b; gin=pn[2]/pn[3]; l32: a++; b+=2; term++; an=a*term; for (i=0; i<2; i++) pn[i+4]=b*pn[i+2]-an*pn[i]; if (pn[5] == 0) goto l35; rn=pn[4]/pn[5]; dif=fabs(gin-rn); if (dif>accurate) goto l34; if (dif<=accurate*rn) goto l42; l34: gin=rn; l35: for (i=0; i<4; i++) pn[i]=pn[i+2]; if (fabs(pn[4]) < overflow) goto l32; for (i=0; i<4; i++) pn[i]/=overflow; goto l32; l42: gin=1-factor*gin; l50: return (gin); } static double LnGamma (double alpha) { /* returns ln(gamma(alpha)) for alpha>0, accurate to 10 decimal places. Stirling's formula is used for the central polynomial part of the procedure. Pike MC & Hill ID (1966) Algorithm 291: Logarithm of the gamma function. Communications of the Association for Computing Machinery, 9:684 */ double x, f, z, result; x = alpha; f = 0.0; if ( x < 7.0) { f = 1.0; z = alpha - 1.0; while ((z = z + 1.0) < 7.0) { f *= z; } x = z; assert(f != 0.0); f=-log(f); } z = 1/(x*x); result = f + (x-0.5)*log(x) - x + .918938533204673 + (((-.000595238095238*z+.000793650793651)*z-.002777777777778)*z +.083333333333333)/x; return result; } static double PointNormal (double prob) { /* returns z so that Prob{x.999998 || v<=0) return (-1); g = LnGamma(v/2); xx=v/2; c=xx-1; if (v >= -1.24*log(p)) goto l1; ch=pow((p*xx*exp(g+xx*aa)), 1/xx); if (ch-e<0) return (ch); goto l4; l1: if (v>.32) goto l3; ch=0.4; a=log(1-p); l2: q=ch; p1=1+ch*(4.67+ch); p2=ch*(6.73+ch*(6.66+ch)); t=-0.5+(4.67+2*ch)/p1 - (6.73+ch*(13.32+3*ch))/p2; ch-=(1-exp(a+g+.5*ch+c*aa)*p2/p1)/t; if (fabs(q/ch-1)-.01 <= 0) goto l4; else goto l2; l3: x=PointNormal (p); p1=0.222222/v; ch=v*pow((x*sqrt(p1)+1-p1), 3.0); if (ch>2.2*v+6) ch=-2*(log(1-p)-c*log(.5*ch)+g); l4: q=ch; p1=.5*ch; if ((t=IncompleteGamma (p1, xx, g))< 0.0) { printf ("IncompleteGamma \n"); return (-1); } p2=p-t; t=p2*exp(xx*aa+g+p1-c*log(ch)); b=t/ch; a=0.5*t-b*c; s1=(210+a*(140+a*(105+a*(84+a*(70+60*a))))) / 420; s2=(420+a*(735+a*(966+a*(1141+1278*a))))/2520; s3=(210+a*(462+a*(707+932*a)))/2520; s4=(252+a*(672+1182*a)+c*(294+a*(889+1740*a)))/5040; s5=(84+264*a+c*(175+606*a))/2520; s6=(120+c*(346+127*c))/5040; ch+=t*(1+0.5*t*s1-b*c*(s1-b*(s2-b*(s3-b*(s4-b*(s5-b*s6)))))); if (fabs(q/ch-1) > e) goto l4; return (ch); } PLL_EXPORT int pll_compute_gamma_cats(double alpha, unsigned int categories, double * output_rates, int rates_mode) { unsigned int i; double factor = alpha / alpha * categories, lnga1, alfa = alpha, beta = alpha, *gammaProbs; /* Note that ALPHA_MIN setting is somewhat critical due to */ /* numerical instability caused by very small rate[0] values */ /* induced by low alpha values around 0.01 */ if (alpha < ALPHA_MIN || categories < 1) { pll_errno = PLL_ERROR_PARAM_INVALID; snprintf(pll_errmsg, 200, "Invalid alpha value (%f)", alpha); return PLL_FAILURE; } if (categories == 1) { output_rates[0] = 1.0; } else if (rates_mode == PLL_GAMMA_RATES_MEDIAN) { double middle = 1.0 / (2.0 * categories), t = 0.0; for(i = 0; i < categories; i++) output_rates[i] = POINT_GAMMA((double)(i * 2 + 1) * middle, alfa, beta); for (i = 0; i < categories; i++) t += output_rates[i]; for( i = 0; i < categories; i++) output_rates[i] *= factor / t; } else if (rates_mode == PLL_GAMMA_RATES_MEAN) { gammaProbs = (double *)malloc(categories * sizeof(double)); lnga1 = LnGamma(alfa + 1); for (i = 0; i < categories - 1; i++) gammaProbs[i] = POINT_GAMMA((i + 1.0) / categories, alfa, beta); for (i = 0; i < categories - 1; i++) gammaProbs[i] = IncompleteGamma(gammaProbs[i] * beta, alfa + 1, lnga1); output_rates[0] = gammaProbs[0] * factor; output_rates[categories - 1] = (1 - gammaProbs[categories - 2]) * factor; for (i= 1; i < categories - 1; i++) output_rates[i] = (gammaProbs[i] - gammaProbs[i - 1]) * factor; free(gammaProbs); } else { pll_errno = PLL_ERROR_PARAM_INVALID; snprintf(pll_errmsg, 200, "Invalid GAMMA disrcretization mode (%d)", rates_mode); return PLL_FAILURE; } return PLL_SUCCESS; } libpll-0.3.1/src/hardware.c000066400000000000000000000134521310701451700155250ustar00rootroot00000000000000/* Copyright (C) 2017 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" #if (!defined(__clang__) && defined(__GNUC__) && (__GNUC__ < 4 || \ (__GNUC__ == 4 && __GNUC_MINOR__ < 8))) || \ (defined(__clang__) && (__clang_major__ < 3 || \ (__clang_major__ == 3 && __clang_minor__ < 9))) #if defined(__i386__) && defined(__PIC__) #if (defined(__GNUC__) && __GNUC__ < 3) #define cpuid(level, count, a, b, c, d) \ __asm__ ("xchgl\t%%ebx, %k1\n\t" \ "cpuid\n\t" \ "xchgl\t%%ebx, %k1\n\t" \ : "=a" (a), "=&r" (b), "=c" (c), "=d" (d) \ : "0" (level), "2" (count)) #else #define cpuid(level, count, a, b, c, d) \ __asm__ ("xchg{l}\t{%%}ebx, %k1\n\t" \ "cpuid\n\t" \ "xchg{l}\t{%%}ebx, %k1\n\t" \ : "=a" (a), "=&r" (b), "=c" (c), "=d" (d) \ : "0" (level), "2" (count)) #endif #elif defined(__x86_64__) && (defined(__code_model_medium__) || \ defined(__code_model_large__)) && defined(__PIC__) #define cpuid(level, count, a, b, c, d) \ __asm__ ("xchg{q}\t{%%}rbx, %q1\n\t" \ "cpuid\n\t" \ "xchg{q}\t{%%}rbx, %q1\n\t" \ : "=a" (a), "=&r" (b), "=c" (c), "=d" (d) \ : "0" (level), "2" (count)) #else #define cpuid(level, count, a, b, c, d) \ __asm__ ("cpuid\n\t" \ : "=a" (a), "=b" (b), "=c" (c), "=d" (d) \ : "0" (level), "2" (count)) #endif static void cpu_features_detect() { unsigned int a,b,c,d; memset(&pll_hardware,0,sizeof(pll_hardware_t)); pll_hardware.init = 1; #if defined(__PPC__) pll_hardware.altivec_present = 1; #else cpuid(0,0,a,b,c,d); unsigned int maxlevel = a & 0xff; if (maxlevel >= 1) { cpuid(1,0,a,b,c,d); pll_hardware.mmx_present = (d >> 23) & 1; pll_hardware.sse_present = (d >> 25) & 1; pll_hardware.sse2_present = (d >> 26) & 1; pll_hardware.sse3_present = (c >> 0) & 1; pll_hardware.ssse3_present = (c >> 9) & 1; pll_hardware.sse41_present = (c >> 19) & 1; pll_hardware.sse42_present = (c >> 20) & 1; pll_hardware.popcnt_present = (c >> 23) & 1; pll_hardware.avx_present = (c >> 28) & 1; if (maxlevel >= 7) { cpuid(7,0,a,b,c,d); pll_hardware.avx2_present = (b >> 5) & 1; } } #endif } #else static void cpu_features_detect() { memset(&pll_hardware,0,sizeof(pll_hardware_t)); pll_hardware.init = 1; #if defined(__PPC__) pll_hardware.altivec_present = __builtin_cpu_supports("altivec"); #elif defined(__x86_64__) || defined(__i386__) pll_hardware.mmx_present = __builtin_cpu_supports("mmx"); pll_hardware.sse_present = __builtin_cpu_supports("sse"); pll_hardware.sse2_present = __builtin_cpu_supports("sse2"); pll_hardware.sse3_present = __builtin_cpu_supports("sse3"); pll_hardware.ssse3_present = __builtin_cpu_supports("ssse3"); pll_hardware.sse41_present = __builtin_cpu_supports("sse4.1"); pll_hardware.sse42_present = __builtin_cpu_supports("sse4.2"); pll_hardware.popcnt_present = __builtin_cpu_supports("popcnt"); pll_hardware.avx_present = __builtin_cpu_supports("avx"); pll_hardware.avx2_present = __builtin_cpu_supports("avx2"); #endif } #endif static void cpu_features_show() { fprintf(stderr, "CPU features:"); if (pll_hardware.altivec_present) fprintf(stderr, " altivec"); if (pll_hardware.mmx_present) fprintf(stderr, " mmx"); if (pll_hardware.sse_present) fprintf(stderr, " sse"); if (pll_hardware.sse2_present) fprintf(stderr, " sse2"); if (pll_hardware.sse3_present) fprintf(stderr, " sse3"); if (pll_hardware.ssse3_present) fprintf(stderr, " ssse3"); if (pll_hardware.sse41_present) fprintf(stderr, " sse4.1"); if (pll_hardware.sse42_present) fprintf(stderr, " sse4.2"); if (pll_hardware.popcnt_present) fprintf(stderr, " popcnt"); if (pll_hardware.avx_present) fprintf(stderr, " avx"); if (pll_hardware.avx2_present) fprintf(stderr, " avx2"); fprintf(stderr, "\n"); } PLL_EXPORT int pll_hardware_probe() { /* probe cpu features */ cpu_features_detect(); return PLL_SUCCESS; } PLL_EXPORT void pll_hardware_dump() { if (!pll_hardware.init) pll_hardware_probe(); cpu_features_show(); } PLL_EXPORT void pll_hardware_ignore() { pll_hardware.init = 1; pll_hardware.altivec_present = 1; pll_hardware.mmx_present = 1; pll_hardware.sse_present = 1; pll_hardware.sse2_present = 1; pll_hardware.sse3_present = 1; pll_hardware.ssse3_present = 1; pll_hardware.sse41_present = 1; pll_hardware.sse42_present = 1; pll_hardware.popcnt_present = 1; pll_hardware.avx_present = 1; pll_hardware.avx2_present = 1; } libpll-0.3.1/src/lex_rtree.l000066400000000000000000000110121310701451700157200ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Heidelberg Institute for Theoretical Studies, Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ %{ #include "parse_rtree.h" #include "pll.h" #define YY_USER_ACTION preaction(); static size_t string_length = 0; int pll_rtree_colstart = 0; int pll_rtree_colend = 0; static void preaction() { pll_rtree_colstart = pll_rtree_colend; pll_rtree_colend = pll_rtree_colend + pll_rtree_leng - 1; } static char * xstrndup(const char * s, size_t len) { char * p = (char *)malloc(len+1); if (!p) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } strncpy(p,s,len); p[len] = 0; return p; } static char * append(size_t * dstlen, const char * src, size_t srclen) { char * mem = (char *)malloc((*dstlen + srclen + 1)*sizeof(char)); if (!mem) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } memcpy(mem,pll_rtree_lval.s,*dstlen); strncpy(mem+(*dstlen),src,srclen); mem[*dstlen+srclen] = 0; if (*dstlen) free(pll_rtree_lval.s); pll_rtree_lval.s = mem; *dstlen += srclen; return pll_rtree_lval.s; } %} %option noyywrap %option prefix="pll_rtree_" %option nounput %option noinput %option yylineno %x apos %x quot %% { \\\" { append(&string_length, "\\\"", 2); } \' { append(&string_length, "\'", 1); } \" { BEGIN(INITIAL); return STRING; } } { \\\' { append(&string_length, "\\\'", 2); } \" { append(&string_length, "\"", 1); } \' { BEGIN(INITIAL); return STRING; } } { \\n { append(&string_length, "\\n", 2); } \\t { append(&string_length, "\\t", 2); } \\ { append(&string_length, "\\", 1); } \\\\ { append(&string_length, "\\\\", 2); } ([^\"\'\\]|\n)+ { append(&string_length, pll_rtree_text, pll_rtree_leng); } } \: { return COLON; } \; { return SEMICOLON; } \) { return CPAR; } \( { return OPAR; } \, { return COMMA; } \" { string_length = 0; BEGIN(quot); } \' { string_length = 0; BEGIN(apos); } \n { pll_rtree_colstart = pll_rtree_colend = 0; } [-+]?[0-9]+ { pll_rtree_lval.d = xstrndup(pll_rtree_text,pll_rtree_leng); return NUMBER; } [+-]?(([0-9]+[\.]?[0-9]*)|([0-9]*[\.]?[0-9]+))([eE][+-]?[0-9]+)? { pll_rtree_lval.d = xstrndup(pll_rtree_text,pll_rtree_leng); return NUMBER; } [^ \'\",\(\):;\[\]\t\n\r][^ \t\n\r\)\(\[\]\,:;]* { pll_rtree_lval.s = xstrndup(pll_rtree_text,pll_rtree_leng); return STRING; } [ \t\r] { ; } . { snprintf(pll_errmsg, 200, "Syntax error (%c)\n", pll_rtree_text[0]); pll_errno = PLL_ERROR_NEWICK_SYNTAX; return PLL_FAILURE; } %% libpll-0.3.1/src/lex_utree.l000066400000000000000000000110051310701451700157250ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Heidelberg Institute for Theoretical Studies, Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ %{ #include "parse_utree.h" #include "pll.h" #define YY_USER_ACTION preaction(); static size_t string_length = 0; int pll_utree_colstart = 0; int pll_utree_colend = 0; static void preaction() { pll_utree_colstart = pll_utree_colend; pll_utree_colend = pll_utree_colend + pll_utree_leng - 1; } static char * xstrndup(const char * s, size_t len) { char * p = (char *)malloc(len+1); if (!p) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } strncpy(p,s,len); p[len] = 0; return p; } static char * append(size_t * dstlen, const char * src, size_t srclen) { char * mem = (char *)malloc((*dstlen + srclen + 1)*sizeof(char)); if (!mem) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } memcpy(mem,pll_utree_lval.s,*dstlen); strncpy(mem+(*dstlen),src,srclen); mem[*dstlen+srclen] = 0; if (*dstlen) free(pll_utree_lval.s); pll_utree_lval.s = mem; *dstlen += srclen; return pll_utree_lval.s; } %} %option noyywrap %option prefix="pll_utree_" %option nounput %option noinput %option yylineno %x apos %x quot %% { \\\" { append(&string_length, "\\\"", 2); } \' { append(&string_length, "\'", 1); } \" { BEGIN(INITIAL); return STRING; } } { \\\' { append(&string_length, "\\\'", 2); } \" { append(&string_length, "\"", 1); } \' { BEGIN(INITIAL);return STRING;} } { \\n { append(&string_length, "\\n", 2); } \\t { append(&string_length, "\\t", 2); } \\ { append(&string_length, "\\", 1); } \\\\ { append(&string_length, "\\\\", 2); } ([^\"\'\\]|\n)+ { append(&string_length, pll_utree_text, pll_utree_leng); } } \: { return COLON; } \; { return SEMICOLON; } \) { return CPAR; } \( { return OPAR; } \, { return COMMA; } \" { string_length = 0; BEGIN(quot); } \' { string_length = 0; BEGIN(apos); } \n { pll_utree_colstart = pll_utree_colend = 0; } [-+]?[0-9]+ { pll_utree_lval.d = xstrndup(pll_utree_text,pll_utree_leng); return NUMBER; } [+-]?(([0-9]+[\.]?[0-9]*)|([0-9]*[\.]?[0-9]+))([eE][+-]?[0-9]+)? { pll_utree_lval.d = xstrndup(pll_utree_text,pll_utree_leng); return NUMBER; } [^ \'\",\(\):;\[\]\t\n\r][^ \t\n\r\)\(\[\]\,:;]* { pll_utree_lval.s = xstrndup(pll_utree_text,pll_utree_leng); return STRING; } [ \t\r] { ; } . { snprintf(pll_errmsg, 200, "Syntax error (%c)\n", pll_utree_text[0]); pll_errno = PLL_ERROR_NEWICK_SYNTAX; return PLL_FAILURE; } %% libpll-0.3.1/src/likelihood.c000066400000000000000000000463741310701451700160640ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri, Diego Darriba This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" static double compute_asc_bias_correction(double logl_base, unsigned int sum_w, unsigned int sum_w_inv, int asc_bias_type) { double logl_correction = 0.0; switch (asc_bias_type) { case PLL_ATTRIB_AB_LEWIS: logl_correction = -(sum_w*log(1 - logl_base)); break; case PLL_ATTRIB_AB_STAMATAKIS: /* no need to add anything here */ logl_correction = logl_base; break; case PLL_ATTRIB_AB_FELSENSTEIN: logl_correction = sum_w_inv * log(logl_base); break; default: pll_errno = PLL_ERROR_AB_INVALIDMETHOD; snprintf(pll_errmsg, 200, "Illegal ascertainment bias algorithm"); return -INFINITY; } return logl_correction; } static double root_loglikelihood_asc_bias(pll_partition_t * partition, const double * clv, unsigned int * scaler, const unsigned int * freqs_indices) { unsigned int i,j,k; double logl = 0; double term_r, term; double site_lk; const double * freqs = NULL; unsigned int states = partition->states; unsigned int states_padded = partition->states_padded; unsigned int scale_factors; unsigned int * pattern_weights = partition->pattern_weights; double * rate_weights = partition->rate_weights; double logl_correction = 0; unsigned int sum_w_inv = 0; int asc_bias_type = partition->attributes & PLL_ATTRIB_AB_MASK; /* point clvp to state sites */ clv += partition->sites * partition->rate_cats * partition->states_padded; /* 1. compute per-site logl for each state */ for (i = 0; i < states; ++i) { term = 0; for (j = 0; j < partition->rate_cats; ++j) { freqs = partition->frequencies[freqs_indices[j]]; term_r = 0; for (k = 0; k < states; ++k) { term_r += clv[k] * freqs[k]; } term += term_r * rate_weights[j]; clv += states_padded; } /* count number of scaling factors to acount for */ scale_factors = scaler ? scaler[partition->sites + i] : 0; sum_w_inv += pattern_weights[partition->sites + i]; if (asc_bias_type == PLL_ATTRIB_AB_STAMATAKIS) { /* 2a. site_lk is the lnl weighted by the number of occurences */ site_lk = log(term) * partition->pattern_weights[partition->sites + i]; if (scale_factors) site_lk += scale_factors * log(PLL_SCALE_THRESHOLD); } else { /* 2b. site_lk is the actual likelihood */ site_lk = term * pow(PLL_SCALE_THRESHOLD, scale_factors); } /* logl_correction is the sum of weighted log likelihoods if asc_bias_type = Stamatakis, or the sum of likelihoods otherwise */ logl_correction += site_lk; } /* 3. apply correction to the lnl score */ logl += compute_asc_bias_correction(logl_correction, partition->pattern_weight_sum, sum_w_inv, asc_bias_type); return logl; } PLL_EXPORT double pll_compute_root_loglikelihood(pll_partition_t * partition, unsigned int clv_index, int scaler_index, const unsigned int * freqs_indices, double * persite_lnl) { double logl = 0; unsigned int * scaler; /* get scaler array if specified */ if (scaler_index == PLL_SCALE_BUFFER_NONE) scaler = NULL; else scaler = partition->scale_buffer[scaler_index]; /* compute log-likelihood via the core function */ logl = pll_core_root_loglikelihood(partition->states, partition->sites, partition->rate_cats, partition->clv[clv_index], scaler, partition->frequencies, partition->rate_weights, partition->pattern_weights, partition->prop_invar, partition->invariant, freqs_indices, persite_lnl, partition->attributes); /* ascertainment bias correction */ if (partition->attributes & PLL_ATTRIB_AB_MASK) { /* Note the assertion must be done for all rate matrices assert(prop_invar == 0); */ logl += root_loglikelihood_asc_bias(partition, partition->clv[clv_index], scaler, freqs_indices); } return logl; } static double edge_loglikelihood_asc_bias_ti(pll_partition_t * partition, unsigned int parent_clv_index, unsigned int * parent_scaler, unsigned int matrix_index, const unsigned int * freqs_indices) { unsigned int n,i,j; double logl = 0; double terma, terma_r; double site_lk; const double * clvp = partition->clv[parent_clv_index]; const double * freqs = NULL; const double * pmatrix = partition->pmatrix[matrix_index]; unsigned int states = partition->states; unsigned int states_padded = partition->states_padded; unsigned int scale_factors; unsigned int * pattern_weights = partition->pattern_weights; double * rate_weights = partition->rate_weights; double logl_correction = 0; unsigned int sum_w_inv = 0; int asc_bias_type = partition->attributes & PLL_ATTRIB_AB_MASK; /* point clvp to state sites */ clvp += partition->sites * partition->rate_cats * partition->states_padded; pattern_weights += partition->sites; if (parent_scaler) parent_scaler += partition->sites; /* 1. compute per-site logl for each state */ for (n = 0; n < partition->states; ++n) { pmatrix = partition->pmatrix[matrix_index]; terma = 0; for (i = 0; i < partition->rate_cats; ++i) { freqs = partition->frequencies[freqs_indices[i]]; terma_r = 0; for (j = 0; j < states; ++j) { terma_r += clvp[j] * freqs[j] * pmatrix[n]; pmatrix += states_padded; } terma += terma_r * rate_weights[i]; clvp += states_padded; } /* count number of scaling factors to acount for */ scale_factors = (parent_scaler) ? parent_scaler[n] : 0; sum_w_inv += pattern_weights[n]; if (asc_bias_type == PLL_ATTRIB_AB_STAMATAKIS) { /* 2a. site_lk is the lnl weighted by the number of occurences */ site_lk = log(terma) * pattern_weights[n]; if (scale_factors) site_lk += scale_factors * log(PLL_SCALE_THRESHOLD); } else { /* 2b. site_lk is the actual likelihood */ site_lk = terma * pow(PLL_SCALE_THRESHOLD, scale_factors); } /* logl_correction is the sum of weighted log likelihoods if asc_bias_type = Stamatakis, or the sum of likelihoods otherwise */ logl_correction += site_lk; } /* 3. apply correction to the lnl score */ logl += compute_asc_bias_correction(logl_correction, partition->pattern_weight_sum, sum_w_inv, asc_bias_type); return logl; } static double edge_loglikelihood_tipinner(pll_partition_t * partition, unsigned int parent_clv_index, int parent_scaler_index, unsigned int child_clv_index, unsigned int matrix_index, const unsigned int * freqs_indices, double * persite_lnl) { double logl = 0; unsigned int states = partition->states; unsigned int * parent_scaler; if (parent_scaler_index == PLL_SCALE_BUFFER_NONE) parent_scaler = NULL; else parent_scaler = partition->scale_buffer[parent_scaler_index]; if (states == 4) { logl = pll_core_edge_loglikelihood_ti_4x4(partition->sites, partition->rate_cats, partition->clv[parent_clv_index], parent_scaler, partition->tipchars[child_clv_index], partition->pmatrix[matrix_index], partition->frequencies, partition->rate_weights, partition->pattern_weights, partition->prop_invar, partition->invariant, freqs_indices, persite_lnl, partition->attributes); } else { logl = pll_core_edge_loglikelihood_ti(partition->states, partition->sites, partition->rate_cats, partition->clv[parent_clv_index], parent_scaler, partition->tipchars[child_clv_index], partition->tipmap, partition->maxstates, partition->pmatrix[matrix_index], partition->frequencies, partition->rate_weights, partition->pattern_weights, partition->prop_invar, partition->invariant, freqs_indices, persite_lnl, partition->attributes); } /* ascertainment bias correction */ if (partition->attributes & PLL_ATTRIB_AB_MASK) { /* Note the assertion must be done for all rate matrices assert(prop_invar == 0); */ logl += edge_loglikelihood_asc_bias_ti(partition, parent_clv_index, parent_scaler, matrix_index, freqs_indices); } return logl; } static double edge_loglikelihood_asc_bias_ii(pll_partition_t * partition, const double * clvp, unsigned int * parent_scaler, const double * clvc, unsigned int * child_scaler, unsigned int matrix_index, const unsigned int * freqs_indices) { unsigned int n,i,j,k; double logl = 0; double terma, terma_r, termb; double site_lk; const double * freqs = NULL; const double * pmatrix = partition->pmatrix[matrix_index]; unsigned int states = partition->states; unsigned int states_padded = partition->states_padded; unsigned int scale_factors; unsigned int * pattern_weights = partition->pattern_weights; double * rate_weights = partition->rate_weights; /* point clv, clvc, scalers and pattern weights to state sites */ unsigned int offset = partition->sites * partition->rate_cats * partition->states_padded; pattern_weights += partition->sites; clvp += offset; clvc += offset; if (parent_scaler) parent_scaler += partition->sites; if (child_scaler) child_scaler += partition->sites; double logl_correction = 0; unsigned int sum_w_inv = 0; int asc_bias_type = partition->attributes & PLL_ATTRIB_AB_MASK; /* 1. compute per-site logl for each state */ for (n = 0; n < partition->states; ++n) { pmatrix = partition->pmatrix[matrix_index]; terma = 0; for (i = 0; i < partition->rate_cats; ++i) { freqs = partition->frequencies[freqs_indices[i]]; terma_r = 0; for (j = 0; j < states; ++j) { termb = 0; for (k = 0; k < states; ++k) { termb += pmatrix[k] * clvc[k]; } terma_r += clvp[j] * freqs[j] * termb; pmatrix += states_padded; } terma += terma_r * rate_weights[i]; clvp += states_padded; clvc += states_padded; } /* count number of scaling factors to acount for */ scale_factors = (parent_scaler) ? parent_scaler[n] : 0; scale_factors += (child_scaler) ? child_scaler[n] : 0; sum_w_inv += pattern_weights[n]; if (asc_bias_type == PLL_ATTRIB_AB_STAMATAKIS) { /* 2a. site_lk is the lnl weighted by the number of occurences */ site_lk = log(terma) * pattern_weights[n]; if (scale_factors) site_lk += scale_factors * log(PLL_SCALE_THRESHOLD); } else { /* 2b. site_lk is the actual likelihood */ site_lk = terma * pow(PLL_SCALE_THRESHOLD, scale_factors); } /* logl_correction is the sum of weighted log likelihoods if asc_bias_type = Stamatakis, or the sum of likelihoods otherwise */ logl_correction += site_lk; } /* 3. apply correction to the lnl score */ logl += compute_asc_bias_correction(logl_correction, partition->pattern_weight_sum, sum_w_inv, asc_bias_type); return logl; } static double edge_loglikelihood(pll_partition_t * partition, unsigned int parent_clv_index, int parent_scaler_index, unsigned int child_clv_index, int child_scaler_index, unsigned int matrix_index, const unsigned int * freqs_indices, double * persite_lnl) { double logl = 0; const double * clvp = partition->clv[parent_clv_index]; const double * clvc = partition->clv[child_clv_index]; unsigned int * parent_scaler; unsigned int * child_scaler; if (child_scaler_index == PLL_SCALE_BUFFER_NONE) child_scaler = NULL; else child_scaler = partition->scale_buffer[child_scaler_index]; if (parent_scaler_index == PLL_SCALE_BUFFER_NONE) parent_scaler = NULL; else parent_scaler = partition->scale_buffer[parent_scaler_index]; /* compute log-likelihood via the core function */ logl = pll_core_edge_loglikelihood_ii(partition->states, partition->sites, partition->rate_cats, clvp, parent_scaler, clvc, child_scaler, partition->pmatrix[matrix_index], partition->frequencies, partition->rate_weights, partition->pattern_weights, partition->prop_invar, partition->invariant, freqs_indices, persite_lnl, partition->attributes); /* ascertainment bias correction */ if (partition->attributes & PLL_ATTRIB_AB_MASK) { /* Note the assertion must be done for all rate matrices assert(prop_invar == 0); */ logl += edge_loglikelihood_asc_bias_ii(partition, clvp, parent_scaler, clvc, child_scaler, matrix_index, freqs_indices); } return logl; } PLL_EXPORT double pll_compute_edge_loglikelihood(pll_partition_t * partition, unsigned int parent_clv_index, int parent_scaler_index, unsigned int child_clv_index, int child_scaler_index, unsigned int matrix_index, const unsigned int * freqs_indices, double * persite_lnl) { double logl; if (partition->attributes & PLL_ATTRIB_PATTERN_TIP) if ((parent_clv_index < partition->tips) || (child_clv_index < partition->tips)) return edge_loglikelihood_tipinner(partition, (parent_clv_index < partition->tips) ? child_clv_index : parent_clv_index, (parent_clv_index < partition->tips) ? child_scaler_index : parent_scaler_index, (parent_clv_index < partition->tips) ? parent_clv_index : child_clv_index, matrix_index, freqs_indices, persite_lnl); logl = edge_loglikelihood(partition, parent_clv_index, parent_scaler_index, child_clv_index, child_scaler_index, matrix_index, freqs_indices, persite_lnl); return logl; } libpll-0.3.1/src/list.c000066400000000000000000000045421310701451700147030ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" static int dlist_insert(pll_dlist_t ** dlist, void * data, int insert_end) { if (!*dlist) { *dlist = (pll_dlist_t *)malloc(sizeof(pll_dlist_t)); if (!*dlist) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } (*dlist)->next = NULL; (*dlist)->prev = NULL; (*dlist)->data = data; return PLL_SUCCESS; } /* go to the last element if we chose to append */ if (insert_end) for(; (*dlist)->next; dlist = &(*dlist)->next); (*dlist)->next = (pll_dlist_t *)malloc(sizeof(pll_dlist_t)); if (!(*dlist)->next) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } (*dlist)->next->next = NULL; (*dlist)->next->data = data; (*dlist)->next->prev = (*dlist); return PLL_SUCCESS; } PLL_EXPORT int pll_dlist_append(pll_dlist_t ** dlist, void * data) { return dlist_insert(dlist, data, 1); } PLL_EXPORT int pll_dlist_prepend(pll_dlist_t ** dlist, void * data) { return dlist_insert(dlist, data, 0); } PLL_EXPORT int pll_dlist_remove(pll_dlist_t ** dlist, void * data) { for (; (*dlist) && (*dlist)->data != data; dlist = &((*dlist)->next)); if (!*dlist) return PLL_FAILURE; if ((*dlist)->next) (*dlist)->next->prev = (*dlist)->prev; if ((*dlist)->prev) (*dlist)->prev->next = (*dlist)->next; free(*dlist); *dlist = NULL; return PLL_SUCCESS; } libpll-0.3.1/src/maps.c000066400000000000000000002275311310701451700146750ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri, Diego Darriba This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" /* maps for encoding sequences */ const unsigned int pll_map_bin[256] = { 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 3, 0, 0, 1, 2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, }; const unsigned int pll_map_nt[256] = { 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 15, 0, 1, 14, 2, 13, 0, 0, 4, 11, 0, 0, 12, 0, 3, 15, 15, 0, 0, 5, 6, 8, 8, 7, 9, 15, 10, 0, 0, 0, 0, 0, 0, 0, 1, 14, 2, 13, 0, 0, 4, 11, 0, 0, 12, 0, 3, 15, 15, 0, 0, 5, 6, 8, 8, 7, 9, 15, 10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, }; const unsigned int pll_map_aa[256] = { 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0xfffff, 0, 0, 0xfffff, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0xfffff, 0, 0x00001, 0x0000c, 0x00010, 0x00008, 0x00040, 0x02000, 0x00080, 0x00100, 0x00200, 0, 0x00800, 0x00400, 0x01000, 0x00004, 0, 0x04000, 0x00020, 0x00002, 0x08000, 0x10000, 0, 0x80000, 0x20000, 0xfffff, 0x40000, 0x00060, 0, 0, 0, 0, 0, 0, 0x00001, 0x0000c, 0x00010, 0x00008, 0x00040, 0x02000, 0x00080, 0x00100, 0x00200, 0, 0x00800, 0x00400, 0x01000, 0x00004, 0, 0x04000, 0x00020, 0x00002, 0x08000, 0x10000, 0, 0x80000, 0x20000, 0xfffff, 0x40000, 0x00060, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0 }; /* maps for fasta and phylip parsing legal symbols: ?*- 0123456789 abcdefghijklmnopqrstuvxyz (also upper case) fatal symbols: period (.), ascii 0-8, ascii 14-31 silently stripped: tab (9), newline (10 and 13), vt (11), formfeed (12) stripped: !"#$&'()+,/:;<=>@^_`æøåÆØŧ¨´ includes both amino acid and nucleotide sequences, adapt to nt only TODO: Would be more suitable to create separate maps for parsing nt data, aa data, binary, etc */ const unsigned int pll_map_phylip[256] = { /* 0=stripped, 1=legal, 2=fatal, 3=silently stripped @ A B C D E F G H I J K L M N O P Q R S T U V W X Y Z [ \ ] ^ _ */ /* 0 1 2 3 4 5 6 7 8 9 A B C D E F */ 2, 2, 2, 2, 2, 2, 2, 2, 2, 3, 3, 3, 3, 3, 2, 2, /* 0 */ 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, /* 1 */ 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 2, 0, /* 2 */ 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 1, /* 3 */ 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, /* 4 */ 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, /* 5 */ 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, /* 6 */ 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, /* 7 */ 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, /* 8 */ 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, /* 9 */ 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, /* A */ 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, /* B */ 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, /* C */ 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, /* D */ 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, /* E */ 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0 /* F */ }; const unsigned int pll_map_fasta[256] = { /* 0=stripped, 1=legal, 2=fatal, 3=silently stripped @ A B C D E F G H I J K L M N O P Q R S T U V W X Y Z [ \ ] ^ _ */ /* 0 1 2 3 4 5 6 7 8 9 A B C D E F */ 2, 2, 2, 2, 2, 2, 2, 2, 2, 3, 3, 3, 3, 3, 2, 2, /* 0 */ 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, /* 1 */ 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 2, 0, /* 2 */ 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 1, /* 3 */ 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, /* 4 */ 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, /* 5 */ 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0, /* 6 */ 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, /* 7 */ 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, /* 8 */ 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, /* 9 */ 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, /* A */ 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, /* B */ 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, /* C */ 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, /* D */ 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, /* E */ 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0 /* F */ }; /* GTR protein substitution rate parameters (values above main diagonal) */ const double pll_aa_rates_dayhoff[190] = { 27.00, 98.00, 120.00, 36.00, 89.00, 198.00, 240.00, 23.00, 65.00, 41.00, 26.00, 72.00, 18.00, 250.00, 409.00, 371.00, 0.00, 24.00, 208.00, 32.00, 0.00, 23.00, 246.00, 1.00, 9.00, 240.00, 64.00, 15.00, 464.00, 90.00, 14.00, 103.00, 154.00, 26.00, 201.00, 8.00, 24.00, 905.00, 0.00, 103.00, 148.00, 139.00, 535.00, 77.00, 34.00, 318.00, 1.00, 14.00, 42.00, 495.00, 229.00, 23.00, 95.00, 15.00, 0.00, 134.00, 1153.00, 125.00, 86.00, 24.00, 0.00, 71.00, 0.00, 0.00, 13.00, 95.00, 66.00, 0.00, 0.00, 18.00, 0.00, 0.00, 11.00, 28.00, 44.00, 0.00, 0.00, 0.00, 0.00, 19.00, 161.00, 16.00, 0.00, 96.00, 49.00, 716.00, 28.00, 606.00, 18.00, 73.00, 153.00, 114.00, 0.00, 153.00, 56.00, 53.00, 0.00, 0.00, 35.00, 81.00, 43.00, 61.00, 11.00, 83.00, 30.00, 0.00, 51.00, 79.00, 34.00, 0.00, 22.00, 37.00, 10.00, 0.00, 7.00, 27.00, 17.00, 15.00, 34.00, 234.00, 30.00, 0.00, 0.00, 54.00, 7.00, 44.00, 26.00, 0.00, 48.00, 94.00, 35.00, 22.00, 27.00, 127.00, 44.00, 257.00, 46.00, 336.00, 196.00, 12.00, 24.00, 192.00, 0.00, 37.00, 889.00, 18.00, 527.00, 157.00, 32.00, 17.00, 33.00, 46.00, 28.00, 175.00, 243.00, 0.00, 33.00, 96.00, 136.00, 0.00, 13.00, 10.00, 92.00, 17.00, 62.00, 104.00, 0.00, 0.00, 258.00, 11.00, 46.00, 13.00, 76.00, 698.00, 12.00, 245.00, 78.00, 0.00, 0.00, 48.00, 550.00, 75.00, 34.00, 30.00, 0.00, 42.00, 157.00, 61.00, 0.00, 28.00 }; const double pll_aa_rates_lg[190] = { 0.4250930, 0.2768180, 0.3951440, 2.4890840, 0.9698940, 1.0385450, 2.0660400, 0.3588580, 0.1498300, 0.3953370, 0.5365180, 1.1240350, 0.2537010, 1.1776510, 4.7271820, 2.1395010, 0.1807170, 0.2189590, 2.5478700, 0.7518780, 0.1239540, 0.5345510, 2.8079080, 0.3639700, 0.3901920, 2.4266010, 0.1269910, 0.3018480, 6.3260670, 0.4841330, 0.0527220, 0.3325330, 0.8581510, 0.5789870, 0.5936070, 0.3144400, 0.1708870, 5.0761490, 0.5287680, 1.6957520, 0.5417120, 1.4376450, 4.5092380, 0.1915030, 0.0684270, 2.1450780, 0.3710040, 0.0895250, 0.1617870, 4.0083580, 2.0006790, 0.0453760, 0.6120250, 0.0836880, 0.0625560, 0.5233860, 5.2438700, 0.8449260, 0.9271140, 0.0106900, 0.0150760, 0.2829590, 0.0255480, 0.0174160, 0.3944560, 1.2402750, 0.4258600, 0.0298900, 0.1351070, 0.0379670, 0.0848080, 0.0034990, 0.5692650, 0.6405430, 0.3206270, 0.5940070, 0.0132660, 0.8936800, 1.1052510, 0.0753820, 2.7844780, 1.1434800, 0.6701280, 1.1655320, 1.9592910, 4.1285910, 0.2679590, 4.8135050, 0.0728540, 0.5824570, 3.2342940, 1.6725690, 0.0358550, 0.6242940, 1.2238280, 1.0801360, 0.2361990, 0.2573360, 0.2103320, 0.3488470, 0.4238810, 0.0442650, 0.0696730, 1.8071770, 0.1737350, 0.0188110, 0.4194090, 0.6119730, 0.6045450, 0.0778520, 0.1200370, 0.2450340, 0.3114840, 0.0087050, 0.0442610, 0.2966360, 0.1395380, 0.0895860, 0.1969610, 1.7399900, 0.1298360, 0.2684910, 0.0546790, 0.0767010, 0.1088820, 0.3663170, 0.6972640, 0.4424720, 0.6821390, 0.5088510, 0.9900120, 0.5842620, 0.5970540, 5.3068340, 0.1190130, 4.1450670, 0.1590690, 4.2736070, 1.1127270, 0.0782810, 0.0641050, 1.0337390, 0.1116600, 0.2325230,10.6491070, 0.1375000, 6.3123580, 2.5926920, 0.2490600, 0.1822870, 0.3029360, 0.6196320, 0.2996480, 1.7027450, 0.6566040, 0.0239180, 0.3903220, 0.7486830, 1.1368630, 0.0499060, 0.1319320, 0.1852020, 1.7988530, 0.0998490, 0.3469600, 2.0203660, 0.6961750, 0.4813060, 1.8987180, 0.0944640, 0.3618190, 0.1650010, 2.4571210, 7.8039020, 0.6546830, 1.3381320, 0.5714680, 0.0951310, 0.0896130, 0.2965010, 6.4722790, 0.2488620, 0.4005470, 0.0983690, 0.1408250, 0.2458410, 2.1881580, 3.1518150, 0.1895100, 0.2493130 }; const double pll_aa_rates_dcmut[190] = { 0.267828, 0.984474, 1.199805, 0.360016, 0.887753, 1.961167, 2.386111, 0.228116, 0.653416, 0.406431, 0.258635, 0.717840, 0.183641, 2.485920, 4.051870, 3.680365, 0.000000, 0.244139, 2.059564, 0.327059, 0.000000, 0.232374, 2.439939, 0.000000, 0.087791, 2.383148, 0.632629, 0.154924, 4.610124, 0.896321, 0.136906, 1.028313, 1.531590, 0.265745, 2.001375, 0.078012, 0.240368, 8.931515, 0.000000, 1.028509, 1.493409, 1.385352, 5.290024, 0.768024, 0.341113, 3.148371, 0.000000, 0.138503, 0.419244, 4.885892, 2.271697, 0.224968, 0.946940, 0.158067, 0.000000, 1.348551, 11.388659, 1.240981, 0.868241, 0.239248, 0.000000, 0.716913, 0.000000, 0.000000, 0.133940, 0.956097, 0.660930, 0.000000, 0.000000, 0.178316, 0.000000, 0.000000, 0.107278, 0.282729, 0.438074, 0.000000, 0.000000, 0.000000, 0.000000, 0.187550, 1.598356, 0.162366, 0.000000, 0.953164, 0.484678, 7.086022, 0.281581, 6.011613, 0.180393, 0.730772, 1.519078, 1.127499, 0.000000, 1.526188, 0.561828, 0.525651, 0.000000, 0.000000, 0.346983, 0.811907, 0.439469, 0.609526, 0.112880, 0.830078, 0.304803, 0.000000, 0.507003, 0.793999, 0.340156, 0.000000, 0.214717, 0.367250, 0.106802, 0.000000, 0.071514, 0.267683, 0.170372, 0.153478, 0.347153, 2.322243, 0.306662, 0.000000, 0.000000, 0.538165, 0.076981, 0.443504, 0.270475, 0.000000, 0.475927, 0.933709, 0.353643, 0.226333, 0.270564, 1.265400, 0.438715, 2.556685, 0.460857, 3.332732, 1.951951, 0.119152, 0.247955, 1.900739, 0.000000, 0.374834, 8.810038, 0.180629, 5.230115, 1.565160, 0.316258, 0.171432, 0.331090, 0.461776, 0.286572, 1.745156, 2.411739, 0.000000, 0.335419, 0.954557, 1.350599, 0.000000, 0.132142, 0.103850, 0.921860, 0.170205, 0.619951, 1.031534, 0.000000, 0.000000, 2.565955, 0.110506, 0.459901, 0.136655, 0.762354, 6.952629, 0.123606, 2.427202, 0.782857, 0.000000, 0.000000, 0.485026, 5.436674, 0.740819, 0.336289, 0.303836, 0.000000, 0.417839, 1.561997, 0.608070, 0.000000, 0.279379 }; const double pll_aa_rates_jtt[190] = { 58.00, 54.00, 81.00, 56.00, 57.00, 105.00, 179.00, 27.00, 36.00, 30.00, 35.00, 54.00, 15.00, 194.00, 378.00, 475.00, 9.00, 11.00, 298.00, 45.00, 16.00, 113.00, 310.00, 29.00, 137.00, 328.00, 22.00, 38.00, 646.00, 44.00, 5.00, 74.00, 101.00, 64.00, 126.00, 20.00, 17.00, 528.00, 34.00, 86.00, 58.00, 81.00, 391.00, 47.00, 12.00, 263.00, 30.00, 10.00, 15.00, 503.00, 232.00, 8.00, 70.00, 16.00, 10.00, 49.00, 767.00, 130.00, 112.00, 11.00, 7.00, 26.00, 15.00, 4.00, 15.00, 59.00, 38.00, 4.00, 46.00, 31.00, 9.00, 5.00, 59.00, 69.00, 17.00, 23.00, 7.00, 31.00, 78.00, 14.00, 223.00, 42.00, 115.00, 209.00, 62.00, 323.00, 26.00, 597.00, 9.00, 72.00, 292.00, 43.00, 4.00, 164.00, 53.00, 51.00, 18.00, 24.00, 20.00, 119.00, 26.00, 12.00, 9.00, 181.00, 18.00, 5.00, 18.00, 30.00, 32.00, 10.00, 7.00, 45.00, 23.00, 6.00, 6.00, 27.00, 14.00, 5.00, 24.00, 201.00, 33.00, 55.00, 8.00, 47.00, 16.00, 56.00, 45.00, 33.00, 40.00, 115.00, 73.00, 46.00, 8.00, 573.00, 11.00, 229.00, 21.00, 479.00, 89.00, 10.00, 40.00, 245.00, 9.00, 32.00, 961.00, 14.00, 388.00, 248.00, 102.00, 59.00, 25.00, 52.00, 24.00, 180.00, 65.00, 4.00, 21.00, 47.00, 103.00, 10.00, 8.00, 14.00, 43.00, 16.00, 29.00, 226.00, 24.00, 18.00, 323.00, 17.00, 92.00, 12.00, 53.00, 536.00, 62.00, 285.00, 118.00, 6.00, 10.00, 23.00, 477.00, 35.00, 63.00, 38.00, 12.00, 21.00, 112.00, 71.00, 25.00, 16.00 }; const double pll_aa_rates_mtrev[190] = { 23.18, 26.95, 17.67, 59.93, 1.90, 9.77, 120.71, 13.90, 96.49, 25.46, 8.36, 141.88, 6.37, 54.31, 387.86, 480.72, 1.90, 6.48, 195.06, 13.24, 1.90, 103.33, 220.99, 1.90, 23.03, 165.23, 1.90, 15.58, 141.40, 1.90, 4.69, 23.64, 6.04, 2.08, 21.95, 1.90, 7.64, 794.38, 58.94, 173.56, 63.05, 53.30, 496.13, 27.10, 15.16, 608.70, 65.41, 15.20, 73.31, 494.39, 238.46, 10.68, 191.36, 1.90, 1.90, 55.28, 583.55, 56.77, 113.99, 4.34, 1.90, 2.31, 1.90, 4.98, 13.43, 69.02, 28.01, 19.86, 21.21, 1.90, 75.24, 1.90, 30.71, 141.49, 62.73, 25.65, 1.90, 6.18, 70.80, 31.26, 277.05, 179.97, 33.60, 254.77, 1.90, 313.56, 6.75, 582.40, 8.34, 39.70, 465.58, 47.37, 19.11, 137.29, 54.11, 94.93, 1.90, 38.82, 19.00, 28.28, 49.12, 3.31, 1.90, 313.86, 1.90, 2.67, 12.83, 54.71, 14.82, 1.90, 13.12, 21.14, 1.90, 5.98, 2.41, 22.73, 1.90, 1.90, 1.90, 125.93, 11.17, 10.92, 3.21, 2.53, 12.26, 11.49, 127.67, 11.97, 48.16, 60.97, 77.46, 44.78, 7.08, 670.14, 1.90, 329.09, 19.57, 517.98, 84.67, 20.63, 47.70, 368.43, 1.90, 25.01, 1222.94, 14.88, 537.53, 216.06, 40.10, 73.61, 126.40, 32.44, 44.15, 91.67, 91.37, 6.44, 50.10, 105.79, 136.33, 24.00, 51.17, 1.90, 90.82, 18.84, 111.16, 528.17, 21.71, 39.96, 387.54, 17.31, 64.29, 33.85, 7.84, 465.58, 6.35, 169.90, 128.22, 4.21, 16.21, 8.23, 597.21, 38.58, 64.92, 1.90, 9.99, 38.73, 204.54, 26.25, 5.37, 1.90 }; const double pll_aa_rates_wag[190] = { 0.551571, 0.509848, 0.738998, 1.027040, 0.908598, 1.582850, 1.416720, 0.316954, 0.193335, 0.397915, 0.906265, 0.893496, 0.210494, 1.438550, 3.370790, 2.121110, 0.113133, 0.240735, 2.006010, 0.635346, 0.147304, 0.528191, 3.035500, 0.439157, 0.584665, 2.137150, 0.186979, 0.497671, 5.351420, 0.683162, 0.102711, 0.679489, 1.224190, 0.554413, 1.163920, 0.381533, 0.251849, 5.429420, 0.265256, 1.543640, 0.947198, 1.125560, 3.956290, 0.554236, 0.131528, 3.012010, 0.198221, 0.096162, 0.195081, 3.974230, 2.030060, 0.071917, 1.086000, 0.196246, 0.030295, 0.616783, 6.174160, 0.865584, 0.930676, 0.039437, 0.084805, 0.479855, 0.103754, 0.046730, 0.423984, 1.071760, 0.374866, 0.129767, 0.325711, 0.152335, 0.098818, 0.021352, 0.306674, 0.248972, 0.170135, 0.384287, 0.074034, 0.390482, 0.398020, 0.109404, 1.407660, 0.512984, 0.717070, 0.543833, 1.002140, 5.469470, 0.330052, 4.294110, 0.113917, 0.869489, 3.894900, 1.545260, 0.099921, 0.933372, 1.028870, 0.857928, 0.215737, 0.227710, 0.301281, 0.567717, 0.570025, 0.127395, 0.154263, 2.584430, 0.315124, 0.081134, 0.682355, 0.704939, 0.822765, 0.156557, 0.196303, 0.588731, 0.249410, 0.030450, 0.061304, 0.373558, 0.174100, 0.049931, 0.243570, 1.341820, 0.225833, 0.336983, 0.103604, 0.187247, 0.138190, 0.499462, 0.890432, 0.404141, 0.679371, 0.696198, 0.740169, 0.473307, 0.262569, 3.873440, 0.118358, 3.170970, 0.323832, 4.257460, 1.059470, 0.099929, 0.319440, 1.458160, 0.212483, 0.420170, 7.821300, 0.257555, 4.854020, 2.115170, 0.415844, 0.344739, 0.326622, 0.665309, 0.398618, 1.800340, 0.934276, 0.088836, 0.556896, 0.967130, 1.386980, 0.137505, 0.133264, 0.305434, 1.190630, 0.171329, 0.493905, 1.516120, 0.515706, 0.428437, 2.058450, 0.161444, 0.545931, 0.171903, 1.529640, 6.454280, 0.649892, 1.613280, 0.795384, 0.139405, 0.216046, 0.314887, 4.378020, 0.523742, 0.786993, 0.232739, 0.110864, 0.291148, 1.388230, 2.485390, 0.365369, 0.314730 }; const double pll_aa_rates_rtrev[190] = { 34.00, 51.00, 10.00, 439.00, 32.00, 81.00, 135.00, 30.00, 1.00, 45.00, 38.00, 235.00, 1.00, 97.00, 460.00, 258.00, 5.00, 55.00, 197.00, 35.00, 30.00, 92.00, 221.00, 10.00, 41.00, 90.00, 24.00, 18.00, 593.00, 57.00, 7.00, 24.00, 102.00, 64.00, 13.00, 47.00, 29.00, 384.00, 128.00, 236.00, 79.00, 94.00, 320.00, 35.00, 15.00, 123.00, 1.00, 49.00, 33.00, 294.00, 148.00, 16.00, 28.00, 21.00, 1.00, 78.00, 542.00, 61.00, 91.00, 1.00, 5.00, 20.00, 1.00, 1.00, 55.00, 136.00, 55.00, 1.00, 1.00, 6.00, 70.00, 1.00, 48.00, 124.00, 104.00, 110.00, 16.00, 156.00, 70.00, 1.00, 75.00, 117.00, 55.00, 131.00, 295.00, 372.00, 18.00, 387.00, 33.00, 54.00, 309.00, 158.00, 1.00, 68.00, 225.00, 146.00, 10.00, 45.00, 36.00, 70.00, 34.00, 1.00, 21.00, 141.00, 1.00, 1.00, 52.00, 95.00, 82.00, 17.00, 1.00, 35.00, 68.00, 1.00, 3.00, 30.00, 37.00, 7.00, 17.00, 152.00, 7.00, 23.00, 21.00, 3.00, 34.00, 51.00, 76.00, 116.00, 141.00, 44.00, 183.00, 49.00, 48.00, 307.00, 1.00, 385.00, 34.00, 375.00, 64.00, 10.00, 4.00, 72.00, 39.00, 26.00, 1048.00, 23.00, 581.00, 179.00, 22.00, 24.00, 25.00, 47.00, 64.00, 112.00, 134.00, 14.00, 43.00, 77.00, 110.00, 6.00, 1.00, 19.00, 247.00, 1.00, 1.00, 131.00, 111.00, 74.00, 236.00, 11.00, 20.00, 69.00, 182.00, 1017.00, 92.00, 134.00, 62.00, 9.00, 14.00, 25.00, 671.00, 14.00, 31.00, 39.00, 1.00, 34.00, 196.00, 176.00, 26.00, 59.00 }; const double pll_aa_rates_cprev[190] = { 105.00, 227.00, 175.00, 669.00, 157.00, 499.00, 665.00, 66.00, 145.00, 197.00, 236.00, 185.00, 68.00, 490.00, 2440.00, 1340.00, 14.00, 56.00, 968.00, 357.00, 43.00, 823.00, 1745.00, 152.00, 243.00, 715.00, 136.00, 203.00, 4482.00, 125.00, 53.00, 87.00, 385.00, 314.00, 230.00, 323.00, 92.00, 4435.00, 538.00, 768.00, 1055.00, 653.00, 1405.00, 168.00, 113.00, 2430.00, 61.00, 97.00, 173.00, 2085.00, 1393.00, 40.00, 754.00, 83.00, 10.00, 400.00, 3691.00, 431.00, 331.00, 10.00, 10.00, 412.00, 47.00, 22.00, 170.00, 590.00, 266.00, 18.00, 281.00, 75.00, 10.00, 10.00, 303.00, 441.00, 280.00, 396.00, 48.00, 159.00, 726.00, 285.00, 2331.00, 576.00, 435.00, 1466.00, 592.00, 3122.00, 133.00, 1269.00, 92.00, 286.00, 3313.00, 202.00, 10.00, 323.00, 396.00, 241.00, 53.00, 391.00, 54.00, 379.00, 162.00, 148.00, 82.00, 2629.00, 113.00, 145.00, 185.00, 568.00, 369.00, 63.00, 142.00, 200.00, 19.00, 40.00, 20.00, 263.00, 21.00, 25.00, 28.00, 691.00, 92.00, 82.00, 10.00, 91.00, 29.00, 66.00, 305.00, 10.00, 127.00, 152.00, 303.00, 32.00, 69.00, 1971.00, 25.00, 1745.00, 345.00, 1772.00, 454.00, 117.00, 216.00, 1040.00, 42.00, 89.00, 4797.00, 218.00, 1351.00, 1268.00, 219.00, 516.00, 156.00, 159.00, 189.00, 865.00, 193.00, 72.00, 302.00, 868.00, 918.00, 10.00, 247.00, 249.00, 327.00, 100.00, 93.00, 645.00, 86.00, 215.00, 475.00, 43.00, 487.00, 148.00, 468.00, 2370.00, 317.00, 1202.00, 260.00, 49.00, 97.00, 122.00, 2151.00, 73.00, 522.00, 167.00, 29.00, 71.00, 760.00, 346.00, 10.00, 119.00 }; const double pll_aa_rates_vt[190] = { 1.2412691067876198, 1.2184237953498958, 1.3759368509441177, 2.4731223087544874, 2.2155167805137470, 2.3379911207495061, 3.3386555146457697, 0.9615841926910841, 0.8908203061925510, 1.0778497408764076, 1.4932055816372476, 1.9006455961717605, 0.6883439026872615, 2.7355620089953550, 6.4208961859142883, 5.2892514169776437, 0.5488578478106930, 0.5411769916657778, 4.6501894691803214, 1.5720770753326880, 0.7550654439001206, 1.4414262567428417, 5.5120819705248678, 1.3542404860613146, 1.3121700301622004, 4.9238668283945266, 0.4323005487925516, 0.8386701149158265,10.0173308173660018, 1.2488638689609959, 0.4224945197276290, 1.3091837782420783, 1.9202994262316166, 1.3363401740560601, 1.5170142153962840, 0.8912614404565405, 0.7807017855806767, 7.8584219153689405, 0.9784679122774127, 3.0143201670924822, 2.0093434778398112, 2.4117632898861809, 6.1974384977884114, 0.9179291175331520, 0.4098311270816011, 4.4034547578962568, 0.9378803706165143, 0.5044944273324311, 0.7103720531974738, 6.1234512396801764, 3.8852506105922231, 0.1808525752605976, 1.0894926581511342, 0.4586061981719967, 0.2272488448121475, 1.6562495638176040, 9.6883451875685065, 1.9142079025990228, 2.1459640610133781, 0.2161660372725585, 0.3574207468998517, 1.4521790561663968, 0.4075239926000898, 0.1675129724559251, 1.0714605979577547, 2.2161944596741829, 1.5066839872944762, 0.2496584188151770, 0.7447620891784513, 0.4594535241660911, 0.4587469126746136, 0.4519167943192672, 1.1034605684472507, 1.5196756759380692, 0.9126668032539315, 1.4081315998413697, 0.3371091785647479, 1.2213054800811556, 1.6953951980808002, 0.4326227078645523, 3.6366815408744255, 1.7557065205837685, 1.6275179891253113, 2.1579775140421025, 2.2627456996290891, 6.8124601839937675, 0.8776110594765502, 7.9943228564946525, 0.4882733432879921, 1.3318097154194044, 6.0519085243118811, 1.9106190827629084, 0.3573432522499545, 2.3019177728300728, 2.3193703643237220, 2.1576510103471440, 0.8959082681546182, 0.9183596801412757, 0.6366932501396869, 1.3860121390169038, 1.6360079688522375, 0.4035497929633328, 0.5610717242294755, 4.3290086529582830, 0.7471936218068498, 0.2317194387691585, 1.5132807416252063, 1.8273535587773553, 1.5839981708584689, 0.4198391148111098, 0.5818111331782764, 0.8940572875547330, 0.8561248973045037, 0.2888075033037488, 0.3578662395745526, 0.8945563662345198, 0.5954812791740037, 0.3693722640980460, 0.7744933618134962, 3.0637776193717610, 0.7147489676267383, 0.9349753595598769, 0.3374467649724478, 0.6193321034173915, 0.5787937115407940, 1.0765007949562073, 1.8085136096039203, 1.3808291710019667, 1.3629765501081097, 1.8370555852070649, 1.9699895187387506, 1.6136654573285647, 0.6301954684360302, 7.7587442309146040, 0.5333220944030346, 6.0019110258426362, 0.6244297525127139, 6.7597899772045418, 2.2864286949316077, 0.4811402387911145, 0.6047491507504744, 2.6344778384442731, 0.5604648274060783, 0.8626796044156272,14.8729334615190609, 0.5642322882556321, 8.0327792947421148, 4.3611548063555778, 1.0084320519837335, 0.8953754669269811, 1.0192004372506540, 1.5183114434679339, 1.2452243224541324, 3.5458093276667237, 1.7129670976916258, 0.3910559903834828, 1.3918935593582853, 1.9776630140912268, 2.5513781312660280, 0.5851920879490173, 0.7835447533710449, 0.7801080335991272, 2.3201373546296349, 0.4953193808676289, 1.0657482318076852, 3.3628488360462363, 1.4680478689711018, 1.0899165770956820, 4.0584577156753401, 0.3746821107962129, 1.1079144700606407, 0.6882725908872254, 3.3448437239772266,10.3848523331334590, 1.7039730522675411, 3.5465914843628927, 1.9485376673137556, 0.4326058001438786, 0.4819109019647465, 0.5985498912985666, 8.8479984061248178, 0.6791126595939816, 0.9547229305958682, 0.9305232113028208, 0.4514203099376473, 0.8564314184691215, 3.4242218450865543, 4.5377235790405388, 0.5658969249032649, 1.0000000000000000 }; const double pll_aa_rates_blosum62[190] = { 0.735790389698, 0.485391055466, 0.543161820899, 1.459995310470, 1.199705704602, 1.170949042800, 1.955883574960, 0.716241444998, 0.605899003687, 0.800016530518, 1.295201266783, 1.253758266664, 0.492964679748, 1.173275900924, 4.325092687057, 1.729178019485, 0.465839367725, 0.718206697586, 2.187774522005, 1.297446705134, 0.500964408555, 0.227826574209, 3.020833610064, 1.360574190420, 0.418763308518, 1.456141166336, 0.232036445142, 0.622711669692, 5.411115141489, 0.983692987457, 0.371644693209, 0.448133661718, 1.122783104210, 0.914665954563, 0.426382310122, 0.720517441216, 0.438388343772, 3.180100048216, 0.397358949897, 1.839216146992, 1.240488508640, 1.355872344485, 2.414501434208, 0.283017326278, 0.211888159615, 1.593137043457, 0.648441278787, 0.354861249223, 0.494887043702, 2.904101656456, 1.898173634533, 0.191482046247, 0.538222519037, 0.312858797993, 0.240836614802, 1.190945703396, 3.761625208368, 0.798473248968, 0.778142664022, 0.418555732462, 0.218131577594, 1.032447924952, 0.222621897958, 0.281730694207, 0.730628272998, 1.582754142065, 0.934187509431, 0.145345046279, 0.261422208965, 0.258129289418, 0.329801504630, 0.140748891814, 0.418203192284, 0.354058109831, 0.774894022794, 0.831842640142, 0.285078800906, 0.767688823480, 0.441337471187, 0.356008498769, 1.197188415094, 1.119831358516, 0.527664418872, 0.470237733696, 1.116352478606, 5.528919177928, 0.609846305383, 2.435341131140, 0.236202451204, 0.580737093181, 3.945277674515, 2.494896077113, 0.144356959750, 0.858570575674, 1.934870924596, 1.277480294596, 0.758653808642, 0.958989742850, 0.530785790125, 0.423579992176, 1.626891056982, 0.186848046932, 0.372625175087, 2.802427151679, 0.555415397470, 0.291409084165, 0.926563934846, 1.769893238937, 1.071097236007, 0.407635648938, 0.596719300346, 0.524253846338, 0.539859124954, 0.189296292376, 0.217721159236, 0.752042440303, 0.459436173579, 0.368166464453, 0.504086599527, 1.509326253224, 0.641436011405, 0.508358924638, 0.308055737035, 0.253340790190, 0.252718447885, 0.348072209797, 1.022507035889, 0.984311525359, 0.714533703928, 0.527007339151, 1.117029762910, 0.585407090225, 0.301248600780, 4.218953969389, 0.201555971750, 3.890963773304, 0.406193586642, 3.364797763104, 1.517359325954, 0.388355409206, 0.357544412460, 1.179091197260, 0.341985787540, 0.674617093228, 8.311839405458, 0.445570274261, 6.030559379572, 2.064839703237, 0.374555687471, 0.352969184527, 0.915259857694, 0.691474634600, 0.811245856323, 2.231405688913, 1.073061184332, 0.266924750511, 1.047383450722, 1.752165917819, 1.303875200799, 0.332243040634, 0.717993486900, 0.498138475304, 1.773855168830, 0.454123625103, 0.918723415746, 1.488548053722, 0.888101098152, 0.951682162246, 2.575850755315, 0.233597909629, 0.540027644824, 0.488206118793, 2.074324893497, 6.747260430801, 0.838119610178, 1.169129577716, 1.005451683149, 0.252214830027, 0.369405319355, 0.496908410676, 5.151556292270, 0.387925622098, 0.796751520761, 0.561925457442, 0.513128126891, 0.801010243199, 2.253074051176, 4.054419006558, 0.266508731426, 1.000000000000 }; const double pll_aa_rates_mtmam[190] = { 32.00, 2.00, 11.00, 0.00, 0.00, 0.00, 78.00, 8.00, 75.00, 21.00, 0.00, 76.00, 0.00, 53.00, 342.00, 681.00, 5.00, 0.00, 398.00, 4.00, 0.00, 186.00, 246.00, 0.00, 18.00, 232.00, 0.00, 6.00, 50.00, 0.00, 0.00, 9.00, 3.00, 0.00, 16.00, 0.00, 0.00, 864.00, 0.00, 8.00, 0.00, 47.00, 458.00, 19.00, 0.00, 408.00, 21.00, 6.00, 33.00, 446.00, 110.00, 6.00, 156.00, 0.00, 0.00, 49.00, 569.00, 79.00, 11.00, 0.00, 0.00, 0.00, 0.00, 5.00, 2.00, 16.00, 0.00, 0.00, 0.00, 10.00, 0.00, 0.00, 0.00, 305.00, 41.00, 27.00, 0.00, 0.00, 7.00, 0.00, 347.00, 114.00, 65.00, 530.00, 0.00, 274.00, 0.00, 550.00, 0.00, 20.00, 242.00, 22.00, 0.00, 51.00, 30.00, 0.00, 0.00, 54.00, 33.00, 22.00, 22.00, 0.00, 0.00, 215.00, 0.00, 0.00, 0.00, 21.00, 4.00, 0.00, 0.00, 20.00, 0.00, 0.00, 0.00, 0.00, 0.00, 0.00, 0.00, 112.00, 0.00, 0.00, 1.00, 5.00, 0.00, 26.00, 0.00, 0.00, 0.00, 53.00, 20.00, 1.00, 0.00, 1525.00, 0.00, 232.00, 6.00, 378.00, 57.00, 5.00, 0.00, 360.00, 0.00, 16.00, 2220.00, 4.00, 609.00, 246.00, 43.00, 74.00, 34.00, 12.00, 25.00, 100.00, 59.00, 0.00, 18.00, 65.00, 50.00, 0.00, 67.00, 0.00, 11.00, 0.00, 47.00, 691.00, 13.00, 0.00, 832.00, 17.00, 90.00, 8.00, 0.00, 682.00, 6.00, 202.00, 78.00, 7.00, 8.00, 0.00, 614.00, 17.00, 107.00, 0.00, 0.00, 0.00, 237.00, 14.00, 0.00, 0.00 }; /* * WARNING: * This matrix is different in PhyML and PAML/PLL */ const double pll_aa_rates_mtart[190] = { 0.20, 0.20, 1.00, 254.00, 0.20, 0.20, 200.00, 0.20, 26.00, 4.00, 0.20, 121.00, 13.00, 49.00, 673.00, 244.00, 0.20, 1.00, 340.00, 0.20, 4.00, 36.00, 154.00, 0.20, 0.20, 41.00, 2.00, 2.00, 209.00, 5.00, 5.00, 0.20, 3.00, 0.20, 0.20, 4.00, 0.20, 500.00, 98.00, 262.00, 183.00, 121.00, 180.00, 21.00, 13.00, 467.00, 79.00, 20.00, 17.00, 398.00, 166.00, 8.00, 251.00, 23.00, 11.00, 0.20, 862.00, 12.00, 0.20, 7.00, 1.00, 2.00, 0.20, 0.20, 0.20, 44.00, 0.20, 0.20, 0.20, 0.20, 0.20, 0.20, 81.00, 12.00, 63.00, 79.00, 0.20, 312.00, 184.00, 0.20, 664.00, 183.00, 22.00, 72.00, 350.00, 262.00, 3.00, 314.00, 11.00, 16.00, 349.00, 67.00, 0.20, 39.00, 52.00, 44.00, 7.00, 87.00, 0.20, 44.00, 15.00, 7.00, 2.00, 106.00, 0.20, 0.20, 8.00, 31.00, 43.00, 11.00, 8.00, 14.00, 0.20, 3.00, 1.00, 0.20, 56.00, 1.00, 0.20, 226.00, 0.20, 2.00, 9.00, 3.00, 0.20, 6.00, 0.20, 0.20, 14.00, 1.00, 11.00, 19.00, 0.20, 191.00, 0.20, 515.00, 3.00, 515.00, 118.00, 0.20, 7.00, 204.00, 0.20, 12.00, 1855.00, 4.00, 885.00, 263.00, 12.00, 8.00, 48.00, 21.00, 20.00, 85.00, 106.00, 11.00, 17.00, 144.00, 70.00, 16.00, 117.00, 26.00, 322.00, 5.00, 112.00, 289.00, 71.00, 71.00, 281.00, 15.00, 36.00, 14.00, 54.00, 792.00, 52.00, 87.00, 47.00, 0.20, 18.00, 32.00, 660.00, 2.00, 30.00, 61.00, 0.20, 46.00, 544.00, 38.00, 0.20, 2.00 }; const double pll_aa_rates_mtzoa[190] = { 3.30, 1.70, 16.10, 272.50, 7.30, 17.10, 289.30, 2.30, 33.20, 15.60, 0.20, 136.50, 26.50, 61.80, 644.90, 378.10, 3.10, 2.10, 321.90, 33.60, 3.20, 61.10, 231.00, 6.40, 7.20, 61.70, 0.20, 4.10, 292.30, 3.80, 0.20, 7.50, 11.80, 3.20, 16.90, 13.80, 5.10, 617.00, 94.60, 190.30, 174.00, 99.30, 228.90, 24.30, 7.90, 413.40, 73.70, 12.90, 22.60, 420.20, 184.60, 6.40, 141.60, 7.10, 9.50, 19.30, 883.60, 26.00, 55.60, 1.50, 0.50, 0.20, 0.20, 2.00, 0.20, 51.40, 2.30, 0.20, 13.90, 3.70, 49.10, 3.40, 82.40, 37.50, 48.80, 59.70, 0.20, 264.80, 167.80, 8.10, 656.30, 199.00, 36.10, 76.70, 243.80, 349.40, 8.90, 421.80, 0.20, 23.00, 334.00, 83.90, 9.50, 52.20, 96.40, 39.40, 6.10, 52.30, 9.00, 43.10, 14.90, 7.30, 1.00, 163.20, 0.20, 0.20, 20.60, 38.40, 34.50, 3.50, 10.00, 16.30, 7.40, 3.40, 3.50, 10.10, 52.20, 5.80, 1.30, 257.10, 5.20, 12.30, 4.30, 23.70, 1.60, 6.60, 23.90, 7.10, 13.10, 15.60, 23.10, 19.40, 4.50, 266.50, 0.30, 425.20, 8.40, 449.70, 90.30, 2.60, 7.20, 222.30, 9.70, 13.10, 1710.60, 6.70, 636.30, 234.20, 11.40, 15.20, 50.00, 27.20, 5.70, 126.10, 83.00, 16.30, 24.30, 144.90, 75.50, 6.60, 45.00, 11.10, 215.60, 5.40, 95.30, 305.10, 48.70, 41.40, 279.60, 10.50, 32.20, 19.30, 58.20, 590.50, 59.60, 79.70, 56.90, 1.30, 4.20, 17.90, 666.30, 10.30, 29.70, 49.50, 3.60, 29.00, 396.40, 79.80, 13.70, 15.60 }; const double pll_aa_rates_pmb[190] = { 0.674995699, 0.589645178, 0.462499504, 1.065445546, 1.111766964, 1.046334652, 1.587964372, 0.580830874, 0.464590585, 0.804404505, 0.831998835, 1.546725076, 0.546169219, 1.241586045, 3.452308792, 1.751412803, 0.350110510, 0.573154753, 2.063050067, 1.189067034, 0.605460903, 0.314448330, 2.967840934, 1.201770702, 0.523770553, 1.457127446, 0.359645860, 0.520701585, 4.956476453, 0.813462540, 0.303437244, 0.655773380, 0.910144334, 0.895171490, 0.618778365, 0.628599063, 0.388680158, 3.573373315, 0.589852457, 2.299755865, 1.277836748, 1.374854049, 2.283037894, 0.426069419, 0.410094470, 2.037575629, 0.737846301, 0.425193716, 0.711495595, 2.572577221, 1.823161023, 0.422407388, 0.720013799, 0.474418852, 0.246951424, 1.686058219, 4.399995525, 0.734992057, 0.839348444, 0.266775558, 0.269124919, 1.114178954, 0.341932741, 0.219005213, 0.775624818, 1.440896785, 0.994227284, 0.362495245, 0.436220437, 0.275658381, 0.245163782, 0.091071867, 0.317066320, 0.411543728, 0.417547309, 0.450795211, 0.274163536, 0.618614612, 0.669206193, 0.198679914, 0.998700980, 0.847312432, 0.445669347, 0.556261630, 0.998911631, 4.159678990, 0.596789898, 1.812173605, 0.315256838, 0.625792937, 3.521346591, 2.067388546, 0.406042546, 0.850116543, 1.348272505, 1.320626678, 0.720384740, 0.728970584, 0.634408285, 0.463812837, 0.877842609, 0.304215290, 0.320784710, 2.415974716, 0.531773639, 0.224154698, 0.794584081, 1.205509425, 0.949599791, 0.261258229, 0.507200030, 0.527640634, 0.476331437, 0.180198883, 0.259854426, 0.581001076, 0.465349326, 0.354028910, 0.588254139, 1.402122097, 0.542185658, 0.378748270, 0.284727562, 0.314700907, 0.285186418, 0.363981358, 0.985885486, 0.380925433, 0.576231691, 0.456058589, 0.799966711, 0.830392810, 0.724367510, 2.210952064, 0.305792277, 4.162454693, 0.374784947, 3.658070120, 1.495264661, 0.366232942, 0.530641901, 1.114132523, 0.516260502, 0.570562395, 8.002789424, 0.498011337, 5.002338375, 2.392638293, 0.430073179, 0.402471997, 0.779827336, 0.794797115, 0.811019594, 2.113077156, 0.661095832, 0.269496317, 1.036079005, 1.234648153, 1.290709079, 0.433409620, 0.664884513, 0.526184203, 2.306919847, 0.337502282, 0.945453716, 1.551488041, 0.768395107, 0.932536060, 1.737356217, 0.481144863, 0.613230817, 0.718895136, 3.295193440, 5.894735673, 0.983844803, 1.217683028, 0.780913179, 0.499869138, 0.433748126, 0.551333603, 4.448982584, 0.496334956, 0.593795813, 0.507506011, 0.383723610, 0.523549536, 1.899650790, 2.996248013, 0.429570747, 0.716795463 }; const double pll_aa_rates_hivb[190] = { 0.30750700, 0.00500000, 1.45504000, 0.12375800, 0.05511280, 1.48135000, 2.13536000, 0.08476130, 0.00500000, 0.21525600, 0.00500000, 0.01866430, 0.01412690, 2.12217000, 2.46633000, 15.91830000, 0.00500000, 0.00500000, 7.61428000, 0.29554300, 0.00500000, 0.35172100, 3.42150000, 0.07492180, 3.65345000, 9.04044000, 0.67728900, 0.70142700, 20.45000000, 2.51394000, 0.00500000, 1.28355000, 3.47910000, 2.86868000, 0.99133800, 0.00991826, 0.08124540, 17.66120000, 0.08606420, 0.67205200, 0.07926330, 0.32340100, 7.64585000, 0.68056500, 0.00500000, 7.90443000, 0.00500000, 0.00500000, 0.00739578, 13.14470000, 6.88667000, 0.00500000, 1.76417000, 0.02665600, 0.00500000, 0.00500000, 10.58720000, 2.83806000, 1.91690000, 0.01767920, 0.00876048, 0.00500000, 0.00500000, 0.00500000, 0.03426580, 0.52823000, 0.27472400, 0.00500000, 0.67465300, 1.04793000, 0.00500000, 0.00500000, 0.89787100, 0.24007300, 0.00500000, 0.12977700, 0.00500000, 0.00500000, 9.29815000, 0.00500000, 4.69314000, 0.73996900, 2.63277000, 7.57932000, 0.42002700, 2.56020000, 0.06191370, 7.05545000, 0.00500000, 1.49456000, 6.54737000, 0.30367600, 0.00500000, 4.47211000, 0.11631100, 0.24358900, 0.02665600, 0.11303300, 0.02091530, 3.92775000, 0.11974000, 0.00609079, 0.00500000, 4.61482000, 0.17578900, 0.00500000, 0.01202260, 0.00500000, 0.28977400, 0.00500000, 0.07926330, 1.02847000, 0.00500000, 0.00500000, 0.00500000, 0.52170500, 0.00500000, 0.29156100, 0.00500000, 4.38041000, 0.36961500, 1.21674000, 0.00500000, 0.95315500, 0.10311100, 1.74171000, 0.00500000, 0.00500000, 0.14555800, 2.45318000, 0.38274700, 0.71159400, 0.06951790, 18.69430000, 0.00500000, 5.95879000, 0.32231900, 11.20650000, 3.39836000, 0.04105930, 1.21803000, 8.61217000, 0.00500000, 0.14816800, 17.73890000, 0.08149950, 5.31961000, 8.52484000, 2.07757000, 0.92765600, 0.04376730, 0.74884300, 0.11198600, 1.41036000, 1.28246000, 0.03426580, 0.03138620, 0.50411100, 4.67142000, 0.00500000, 0.00500000, 0.26582900, 0.18802500, 0.00500000, 0.00500000, 4.94026000, 0.08907800, 0.00500000, 6.85320000, 0.00500000, 0.95647200, 0.01412690, 0.82934300, 15.34000000, 0.72327400, 5.37762000, 2.01417000, 0.04445060, 0.03043810, 0.00500000, 8.93107000, 0.02487280, 0.64802400, 0.07492180, 0.00500000, 0.10565200, 0.70922600, 1.28022000, 0.00500000, 0.04105930 }; const double pll_aa_rates_hivw[190] = { 0.0744808, 0.6175090, 4.4352100, 0.1676530, 0.0050000, 5.5632500, 1.8685000, 0.0050000, 0.0050000, 0.1602400, 0.5927840, 0.0050000, 0.5979230, 1.0098100, 8.5942000, 24.1422000, 0.0050000, 0.0050000, 24.8094000, 0.1602400, 0.0674539, 2.8636400, 10.6746000, 0.0251632, 13.4379000, 6.8440500, 1.3406900, 0.5867570, 39.8897000, 3.2865200, 0.0050000, 0.4047230, 8.3502400, 0.9282030, 5.9656400, 0.0050000, 0.2794250, 29.4087000, 0.0604932, 0.3420680, 0.2015260, 0.0604932, 8.5987600, 0.9870280, 0.0050000, 10.6655000, 0.2015260, 0.0050000, 0.3448480, 14.5699000, 4.5420600, 0.0050000, 5.0647500, 0.0744808, 0.0050000, 0.0050000, 12.1233000, 10.3969000, 2.3177900, 0.1451240, 0.0050000, 0.8943130, 0.0050000, 0.0050000, 0.0050000, 0.4278810, 0.6303950, 0.0050000, 2.2815400, 2.9178600, 0.0050000, 0.0050000, 0.0489798, 0.0050000, 0.0050000, 0.0050000, 0.0050000, 0.0050000, 0.3629590, 0.0050000, 1.1219500, 0.0050000, 5.4989400, 8.3483500, 0.0050000, 3.2065600, 0.0604932, 18.5465000, 0.0342252, 2.8904800, 13.0705000, 0.0050000, 0.0050000, 3.0450200, 0.1602400, 0.2030910, 0.0443298, 0.0050000, 0.0050000, 14.7801000, 0.0050000, 0.0390512, 0.1298390, 23.9626000, 0.0050000, 0.0050000, 0.0050000, 0.0050000, 0.4587430, 0.0050000, 0.0050000, 2.1995200, 0.0050000, 0.0050000, 0.0489798, 0.2794250, 0.0489798, 0.0050000, 0.0050000, 6.2796600, 0.0489798, 2.8258000, 0.0050000, 2.7962200, 0.0050000, 1.7638200, 0.2240600, 0.0050000, 0.0050000, 13.9444000, 0.7251570, 0.9595600, 0.0050000, 47.4889000, 0.8274790, 9.1024600, 0.8174810, 17.3064000, 1.4828800, 0.0050000, 0.7400910, 9.3634500, 0.0050000, 0.1145120, 24.8231000, 0.0050000, 11.3839000, 7.4878100, 9.8309500, 6.1439600, 0.0050000, 1.3703100, 0.0050000, 2.9534400, 4.0956400, 0.0050000, 0.1119280, 0.0050000, 4.0480200, 0.0050000, 0.0050000, 0.1280650, 0.0050000, 0.0050000, 0.3925750, 7.4131300, 0.0050000, 0.5791980, 14.7683000, 0.0342252, 4.2793900, 0.1145120, 0.0050000, 4.1272800, 2.2800000, 14.2490000, 4.3370100, 0.0050000, 0.0050000, 0.0050000, 6.3407900, 1.1015600, 0.9331420, 0.8626370, 0.0050000, 0.4906080, 0.0050000, 0.0050000, 0.0050000, 1.3548200 }; const double pll_aa_rates_jttdcmut[190] = { 0.531678, 0.557967, 0.827445, 0.574478, 0.556725, 1.066681, 1.740159, 0.219970, 0.361684, 0.310007, 0.369437, 0.469395, 0.138293, 1.959599, 3.887095, 4.582565, 0.084329, 0.139492, 2.924161, 0.451095, 0.154899, 1.019843, 3.021995, 0.318483, 1.359652, 3.210671, 0.239195, 0.372261, 6.529255, 0.431045, 0.065314, 0.710489, 1.001551, 0.650282, 1.257961, 0.235601, 0.171995, 5.549530, 0.313311, 0.768834, 0.578115, 0.773313, 4.025778, 0.491003, 0.137289, 2.529517, 0.330720, 0.073481, 0.121804, 5.057964, 2.351311, 0.027700, 0.700693, 0.164525, 0.105625, 0.521646, 7.766557, 1.272434, 1.032342, 0.115968, 0.061486, 0.282466, 0.190001, 0.032522, 0.127164, 0.589268, 0.425159, 0.057466, 0.453952, 0.315261, 0.091304, 0.053907, 0.546389, 0.724998, 0.150559, 0.164593, 0.049009, 0.409202, 0.678335, 0.123653, 2.155331, 0.469823, 1.104181, 2.114852, 0.621323, 3.417706, 0.231294, 5.684080, 0.078270, 0.709004, 2.966732, 0.456901, 0.045683, 1.608126, 0.548807, 0.523825, 0.172206, 0.254745, 0.179771, 1.115632, 0.243768, 0.111773, 0.097485, 1.731684, 0.175084, 0.043829, 0.191994, 0.312449, 0.331584, 0.114381, 0.063452, 0.465271, 0.201696, 0.053769, 0.069492, 0.269840, 0.130379, 0.050212, 0.208081, 1.874296, 0.316862, 0.544180, 0.052500, 0.470140, 0.181788, 0.540571, 0.525096, 0.329660, 0.453428, 1.141961, 0.743458, 0.477355, 0.128193, 5.848400, 0.121827, 2.335139, 0.202562, 4.831666, 0.777090, 0.098580, 0.405119, 2.553806, 0.134510, 0.303445, 9.533943, 0.146481, 3.856906, 2.500294, 1.060504, 0.592511, 0.272514, 0.530324, 0.241094, 1.761439, 0.624581, 0.024521, 0.216345, 0.474478, 0.965641, 0.089134, 0.087904, 0.124066, 0.436181, 0.164215, 0.285564, 2.114728, 0.201334, 0.189870, 3.038533, 0.148483, 0.943971, 0.138904, 0.537922, 5.484236, 0.593478, 2.788406, 1.176961, 0.069965, 0.113850, 0.211561, 4.777647, 0.310927, 0.628608, 0.408532, 0.080556, 0.201094, 1.143980, 0.747889, 0.239697, 0.165473 }; const double pll_aa_rates_flu[190] = { 0.138658765, 0.053366579, 0.584852306, 0.026447095, 0.353753982, 1.484234503, 1.132313122, 0.214757862, 0.149926734, 0.023116952, 0.474333610, 0.058745423, 0.080490909, 0.659311478, 3.011344519, 5.418298175, 0.196000000, 0.018289288, 3.532005270, 0.161000889, 0.006771843, 0.167207008, 3.292716942, 0.124897617, 1.190624465, 1.879569938, 0.246117172, 0.296045557, 15.300096620, 0.890162346, 0.016100000, 0.154027180, 0.950138410, 0.183076905, 1.369429408, 0.099855497, 0.103964386, 7.737392871, 0.000013000, 0.530642655, 0.061652192, 0.322524648, 1.387096032, 0.218571975, 0.000836000, 2.646847965, 0.005251688, 0.000836000, 0.036400000, 3.881310531, 2.140332316, 0.000536000, 0.373101927, 0.010257517, 0.014100000, 0.145469388, 5.370511279, 1.934832784, 0.887570549, 0.014085917, 0.005730682, 0.290042980, 0.041762964, 0.000001060, 0.188539456, 0.338372183, 0.135481233, 0.000014900, 0.525398543, 0.297123975, 0.002547334, 0.000000000, 0.116941459, 0.021800000, 0.001112158, 0.005613627, 0.000003830, 0.111457310, 0.104053666, 0.000000000, 0.336263345, 0.011975266, 0.094106680, 0.601692431, 0.054904564, 1.195629122, 0.108051341, 5.330313412, 0.028839950, 1.020366955, 2.559587177, 0.190259181, 0.032680657, 0.712769599, 0.487822499, 0.602340963, 0.044000000, 0.072205935, 0.406697814, 1.593098825, 0.256491863, 0.014200000, 0.016499536, 3.881488809, 0.313974351, 0.001003501, 0.319558828, 0.307140298, 0.280124895, 0.155245492, 0.104092870, 0.285047948, 0.058774527, 0.000016300, 0.006516229, 0.264148929, 0.001500467, 0.001236645, 0.038631761, 1.585646577, 0.018808030, 0.196486447, 0.074814997, 0.337229619, 0.243190142, 0.321611694, 0.347302791, 0.001273509, 0.119028506, 0.924466914, 0.580704250, 0.368713573, 0.022400000, 6.448954446, 0.098631355, 3.512072282, 0.227707997, 9.017954203, 1.463357278, 0.080543327, 0.290381075, 2.904052286, 0.032132150, 0.273934263, 14.394052190, 0.129223639, 6.746936485, 2.986800036, 0.634308521, 0.570766693, 0.044926357, 0.431277663, 0.340058468, 0.890598579, 1.331291619, 0.320000000, 0.195750632, 0.283807672, 1.526964200, 0.000049800, 0.012416222, 0.073127930, 0.279910509, 0.056900000, 0.007026588, 2.031511321, 0.070460039, 0.874272175, 4.904842235, 0.007132430, 0.996685670, 0.000134906, 0.814753094, 5.393924245, 0.592587985, 2.087385344, 0.542251094, 0.000431021, 0.000182000, 0.058971975, 2.206859934, 0.099835753, 0.392552240, 0.088256423, 0.207066206, 0.124898020, 0.654109108, 0.427755430, 0.256900461, 0.167581647 }; const double pll_aa_rates_stmtrev[190] = { 0.1159435373, 0.2458816714, 0.9578712472, 0.2327281954, 0.3309250853, 0.6946680829, 2.8076062202, 0.2275494971, 0.0627691644, 0.0305818840, 0.2231434272, 0.1874527991, 0.0458112245, 1.5133910481, 2.3008246523, 4.3546170435, 0.0565037747, 0.0358664532, 3.2116908598, 0.1355713516, 0.0775041665, 9.1379470330, 5.2854173238, 0.0966719296, 3.0815651393, 2.8251848421, 0.5712158076, 0.1930408758, 6.0541970908, 0.2427875732, 0.0310030750, 0.7858555362, 0.7625702322, 1.0655012755, 6.7852754661, 0.0714121777, 0.0108028571, 8.4408676914, 0.1137687264, 0.1727184754, 0.2990806606, 0.5575702616, 9.5228608030, 0.2238609194, 0.0540967250, 4.3977466558, 0.0433577842, 0.0233493970, 0.3000131148, 1.9431704326, 1.6534489471, 0.0000010442, 0.3036789915, 0.0860833645, 0.0582110367, 0.8191776581, 7.3729791633, 2.2627839242, 2.3191131858, 0.0205779319, 0.0018843293, 0.1347413792, 0.0000022173, 0.0000080023, 0.3337627573, 0.6961369276, 0.0985354973, 0.0000002842, 1.3220740967, 0.0426724431, 0.0009722083, 0.0005604799, 1.1721237455, 0.0483235836, 0.1527276944, 0.2406073246, 0.0001480536, 0.0927357503, 0.8419347601, 0.0036260499, 2.3726544756, 0.1940108923, 0.9529353202, 1.7972997876, 0.3652373073, 3.5773486727, 0.0482085663, 4.4138715270, 0.0206129952, 0.3299454620, 5.2864094506, 0.0109238300, 0.0027817812, 1.5386413234, 0.1837198343, 0.3415280861, 0.0009844045, 0.0066458178, 0.0287789552, 3.3184632572, 0.0343694246, 0.0328079744, 0.0373753435, 6.8883522181, 0.0663619185, 0.0361207581, 0.5196922389, 0.9087013201, 0.2794040892, 0.0002705734, 0.3052655031, 0.1484349765, 0.0948383460, 0.1239000315, 0.0005918940, 0.5345755286, 0.0128777966, 0.0490593583, 0.0221252552, 2.5477016916, 0.1657005971, 0.5068170211, 0.0174305437, 0.5158740953, 0.0802374651, 0.1192904610, 0.3991624551, 0.0722334577, 0.0197089530, 1.0171151697, 0.3081949928, 0.2704552047, 0.0000932799, 21.9842817264, 0.0059791370, 1.3184058362, 0.2107928508, 4.3016010974, 0.3634155844, 0.0534088166, 0.1713464632, 2.3418182855, 0.0050518699, 0.1070890246, 3.3648305163, 0.1055933141, 1.1493262595, 2.1032860162, 6.0377879080, 2.7297706102, 0.0426297282, 0.3163744815, 0.0770894218, 0.8763855707, 0.4773694701, 0.0861057517, 0.4350064365, 0.3416923226, 1.2152488582, 0.0000023280, 0.1929529483, 0.0776875418, 0.1735660361, 0.1634497017, 0.0730798705, 4.6553742047, 0.1010587493, 0.0561599188, 0.9145670668, 0.3545179411, 4.0107845583, 0.0068797851, 0.2890102379, 1.6748429971, 0.3963331926, 8.4630191575, 1.1613183519, 0.0041564377, 0.0021338646, 0.1080226203, 2.2213527952, 0.0495269526, 1.8890678523, 0.0640951379, 0.0002026765, 0.2834320440, 0.2278998021, 0.3134203648, 0.0388755869, 0.1836950254 }; /* TODO: Check why with the uncommented rates (Phy-LG) the lnL is largely different! */ const double pll_aa_rates_lg4m[4][190] = { /*Q_fnBL6.txt.Const.all.R0.train [] =*/ { 0.26934280, 0.25461130, 0.23682090, 2.50654400, 0.35907970, 0.30467340, 1.69201300, 0.25197360, 1.08521900, 0.67635210, 0.17915450, 1.63681500, 0.23549800, 1.26560400, 5.36839900, 1.53939200, 0.14094360, 0.19983620, 9.43551900, 0.15098790, 0.03186329, 0.93859340, 0.34828740, 0.15599960, 0.28663770, 0.92163180, 0.32562380, 0.60236520, 0.97133710, 0.51521650, 0.12393210, 0.04016254, 0.47095170, 0.32678820, 0.37561060, 0.14685680, 0.28593410, 0.65964710, 0.97573520, 0.69770720, 0.37770330, 0.56509390, 1.26760800, 0.81865750, 0.21702660, 1.34371700, 0.67046060, 0.09979260, 0.17335380, 5.26713400, 1.68816700, 0.02516310, 0.80627370, 0.39566980, 0.17553280, 0.08657297, 0.44913980, 0.38035710, 0.30969120, 0.03781349, 0.00753344, 0.13374340, 0.07125161, 0.03042488, 0.02757850, 0.78050410, 0.28373730, 0.00275714, 0.23424560, 0.13089020, 0.09596710, 0.06470629, 0.61794460, 0.39042810, 1.14414900, 1.59577300, 0.12246790, 1.53484600, 0.89727760, 0.25996120, 4.98606600, 1.38928100, 0.80145490, 1.43696800, 6.09725600, 4.34259000, 0.20205750, 2.34405600, 0.53456650, 0.67114200, 0.98385630, 5.28863600, 0.11222930, 0.58037300, 0.89055260, 0.32982020, 0.25725290, 0.31966880, 0.51625820, 0.26434140, 0.21774950, 0.22279270, 0.15842380, 0.99412660, 0.25562750, 0.02252940, 0.08804067, 0.37794840, 0.23176980, 0.10367780, 0.01007609, 0.50366440, 0.10484230, 0.06268171, 0.07046250, 0.22091550, 0.09419773, 0.04748821, 0.14559490, 1.75551300, 0.11701670, 0.13299520, 0.03685847, 0.22295970, 0.56743070, 0.76425370, 0.41058010, 0.25722870, 0.76291290, 0.14367620, 0.78635120, 0.44997610, 0.34583380, 3.50331300, 0.14914330, 8.22651900, 0.38748610, 25.66713000, 1.34425800, 0.29885910, 0.52724500, 3.53159600, 0.37715540, 0.59863150, 13.66616000, 0.18110980, 6.81968200, 0.86569030, 1.02011600, 0.66778210, 0.72158520, 0.83964610, 0.73896810, 2.98817100, 1.59121000, 0.03892116, 0.00071409, 0.65994690, 0.49758750, 0.17696940, 0.15443560, 0.16272460, 2.03083100, 0.19001890, 0.73191980, 2.69169400, 0.50568100, 0.57899910, 5.97382000, 0.09396377, 0.83766840, 0.15208830, 1.67016800, 4.24551900, 0.84341500, 1.35562900, 0.69803890, 0.09129804, 0.07452385, 0.59739300, 16.32128000, 0.21009530, 0.45419460, 0.70114820, 0.01316515, 0.23291260, 4.67999700, 1.17848900, 0.30008510, 0.41626170}, /*Q_fnBL6.txt.Const.all.R1.train [] =*/ { 0.13371940, 0.33721130, 0.11091780, 3.99344900, 0.41207430, 0.43529400, 7.83751900, 0.20387160, 0.03971810, 0.07578343, 0.17766200, 0.42078270, 0.07126828, 0.95912460, 11.72148000, 2.84706000, 0.03020326, 0.06718319, 0.67939570, 0.74905010, 0.10508700, 0.18830420, 2.58576700, 0.19827740, 0.16460650, 2.13032800, 0.02455306, 0.08009098, 10.37368000, 0.19276460, 0.01965227, 1.49658100, 0.35940670, 0.21846230, 0.38729140, 0.13010040, 0.04156719, 4.77347400, 1.59032800, 1.90687900, 0.29636490, 0.43172290, 9.37445400, 0.13525370, 0.08497062, 1.03671800, 0.32954390, 0.08875255, 0.37779320, 2.39915200, 1.85538100, 0.11887730, 0.34872920, 0.09240737, 0.30494100, 0.43836590, 7.47031300, 0.15384920, 1.08087500, 0.01497853, 0.01412830, 0.03830303, 0.00833141, 0.01354686, 0.33200920, 0.21946360, 0.10980810, 0.06728678, 0.06179819, 0.02370129, 0.24207490, 0.00844306, 1.79971100, 0.15245720, 0.14749760, 0.30834640, 0.04302966, 0.88313980, 0.56660740, 0.31819160, 9.10416800, 4.34703600, 0.19023980, 0.30119750, 1.27118400, 3.29550600, 0.26974360, 12.29910000, 0.03396370, 0.50083470, 2.18102700, 1.40332000, 0.07187819, 1.38696600, 0.76756110, 0.76584550, 0.12211310, 0.09538220, 0.11556570, 0.24286530, 0.27958850, 0.00558536, 0.02283258, 0.32116410, 0.16867260, 0.02005025, 0.91590110, 0.23522860, 0.16456870, 0.00702274, 0.09576353, 0.05527683, 0.08971406, 0.00724765, 0.02299941, 0.10304980, 0.16072760, 0.04102144, 0.22425430, 3.62120900, 0.31202340, 0.13741040, 0.04462787, 0.08698783, 0.02274551, 0.16126980, 0.45950100, 0.61257180, 0.62535980, 2.61147200, 0.97195230, 0.23156860, 0.58513910, 2.10737800, 0.06077868, 1.51167800, 0.02121451, 1.52088500, 0.38280490, 0.02935137, 0.03377961, 0.35632650, 0.02063377, 0.04610516, 8.23514500, 0.07839444, 7.76324500, 1.76305400, 0.06824966, 0.04303484, 0.15959620, 0.22882350, 0.10011670, 0.60941870, 0.30790260, 0.04464431, 1.54235200, 0.23692790, 0.40320870, 0.00012165, 0.01707327, 0.06176381, 1.55190700, 0.04752526, 0.31996290, 1.13515900, 0.47486080, 0.19238230, 0.58196020, 0.18271460, 0.12497680, 0.10690250, 3.13512000, 8.36761900, 0.18418700, 0.84064910, 0.26918970, 0.03031264, 0.00093668, 0.08024588, 9.81645500, 0.09382966, 0.13741560, 0.09803237, 0.11915190, 0.04472207, 1.43834600, 4.17977100, 0.02343856, 0.03912392}, /*Q_fnBL6.txt.Const.all.R2.train [] =*/ { 0.42101640, 0.31623520, 0.28598360, 4.03402700, 0.88697060, 0.76052420, 0.75410180, 0.57142140, 0.16215150, 0.30800540, 0.39016040, 1.04229700, 0.36247560, 1.75548900, 3.97505600, 2.56507600, 0.28363040, 0.24251280, 2.79581500, 0.69333950, 0.05992560, 1.35770600, 2.79161900, 0.23305060, 0.40289360, 2.31945100, 0.08522849, 0.28705110, 7.66320100, 0.36455100, 0.07343902, 0.08704999, 0.89339690, 0.53405560, 0.49792580, 0.19915650, 0.10713010, 6.15821300, 0.70808700, 1.70182800, 0.37872290, 2.22744100, 5.57996700, 0.09569181, 0.05699418, 1.66363900, 0.29322170, 0.12924450, 0.09932472, 5.49630800, 2.14399100, 0.07545344, 0.47220640, 0.06090851, 0.06366891, 0.48434610, 4.03266300, 1.10268800, 0.88537490, 0.00612935, 0.00710160, 0.10512910, 0.03798303, 0.02007767, 0.16381660, 1.39731200, 0.41138780, 0.04379366, 0.08593687, 0.02972422, 0.41428570, 0.08197704, 0.41657600, 1.43927400, 0.49093610, 0.95898750, 0.13502880, 1.48651800, 1.99248100, 0.24285090, 3.57511600, 2.27908200, 1.33532100, 2.03978500, 2.98642300, 4.94040600, 0.45937590, 4.10197500, 0.10484330, 0.57898980, 3.36447100, 1.68175000, 0.11454890, 0.32293860, 1.38529600, 0.89300460, 0.30860480, 0.26275100, 0.19726710, 0.50840810, 0.57674450, 0.04551347, 0.06711922, 0.65261760, 0.19241420, 0.02327192, 0.06294316, 0.57619070, 0.52820810, 0.14013670, 0.08457753, 0.19697670, 0.42879900, 0.00470479, 0.02440311, 0.45770150, 0.07049779, 0.06449029, 0.19869820, 1.73328600, 0.13573120, 0.15079690, 0.03224689, 0.04432684, 0.09893366, 0.34298310, 0.82367290, 0.22262550, 1.49179200, 0.19290420, 1.02125400, 0.51874000, 1.40972500, 7.76231800, 0.11675080, 3.80552400, 0.12985740, 4.52961800, 1.11343600, 0.06294764, 0.06513125, 0.97266080, 0.11986760, 0.15396540, 7.14430400, 0.14562940, 4.78172500, 2.13200400, 0.18028330, 0.12911440, 0.28070020, 0.81833010, 0.29982720, 1.84862000, 0.66530740, 0.04167697, 0.05965500, 0.60030720, 0.89008530, 0.08059106, 0.11725500, 0.11801950, 1.92865200, 0.12932310, 0.38727510, 1.82875300, 1.06601600, 0.43821440, 1.99969400, 0.06577772, 0.44600080, 0.18902770, 3.75468300, 14.50622000, 0.70574630, 1.29849200, 0.56377760, 0.07341449, 0.08918012, 0.27276310, 7.78813900, 0.43504590, 0.35276610, 0.09693529, 0.19727190, 0.21541670, 1.82098000, 5.05424000, 0.21700630, 0.17297470}, /*Q_fnBL6.txt.Const.all.R3.train [] =*/ { 0.57616080, 0.56760750, 0.82436030, 0.82272580, 1.25424000, 1.21861700, 1.80344600, 0.51686300, 0.18089820, 0.45209940, 0.66418730, 0.86441700, 0.32447860, 1.07304500, 3.83756900, 2.10603000, 0.16372080, 0.24116720, 1.82458900, 0.49864400, 0.05069799, 4.52924400, 2.16981300, 0.15450210, 0.60467420, 2.87427000, 0.44458720, 0.86632370, 2.90289200, 0.83505050, 0.20894760, 0.17382680, 0.88434390, 0.75001760, 0.81810360, 0.30244040, 0.43579540, 3.30140700, 1.29181000, 1.42798300, 0.41147190, 2.12550000, 4.84577800, 0.55097000, 0.20103380, 2.10197500, 0.63264990, 0.28033950, 0.04198516, 4.57192000, 2.32332900, 0.07232197, 1.05509700, 0.17908640, 0.10193050, 0.44947440, 3.17228300, 1.27638600, 0.71967430, 0.02354243, 0.02673095, 0.12798850, 0.07920137, 0.04168297, 0.27033610, 0.94275240, 0.33591570, 0.06827474, 0.24694000, 0.09173919, 0.86868100, 0.05023885, 1.59868200, 3.82568400, 2.34957700, 2.81399500, 0.20021820, 2.10593500, 4.78848600, 0.12129970, 6.59284000, 1.65467600, 3.30544200, 9.74196100, 3.60957700, 2.13866500, 0.50265430, 4.04028300, 0.37016040, 1.64518100, 2.50593800, 1.63354700, 0.10702220, 0.35138510, 1.08006500, 1.19401900, 0.37379080, 0.24989510, 0.64950820, 0.47949100, 0.29277310, 0.14218710, 0.13555630, 0.75951010, 0.21646210, 0.06771136, 0.22856540, 0.46539740, 0.61723230, 0.05432272, 0.12997300, 0.65668270, 0.59664390, 0.01661852, 0.07215253, 0.33356940, 0.25241970, 0.17132030, 0.22531800, 3.13762000, 0.31867200, 0.47658840, 0.05236271, 0.22523430, 0.50078910, 1.16881900, 0.62310070, 0.66540750, 3.32478500, 0.37608950, 1.11966900, 0.80103140, 1.10036200, 11.54252000, 0.47343770, 5.69612700, 0.54745480, 7.99412000, 2.96533400, 0.05802696, 0.36251700, 4.45585000, 0.39294680, 1.04745100, 19.89729000, 0.36365630, 11.75120000, 5.13385300, 0.39035480, 0.60235570, 0.58019200, 1.70332600, 1.31967000, 3.00200100, 1.09684400, 0.08485586, 0.21423000, 0.71694090, 1.38421300, 0.08572005, 0.13977040, 0.45292660, 4.04259900, 0.05895445, 0.50679720, 3.52247500, 1.72551900, 1.33022800, 3.92960500, 0.12629960, 1.44448700, 0.47312930, 5.43626300, 26.56232000, 1.69216200, 1.43256100, 0.43271880, 0.05310831, 0.04698571, 0.37020460, 5.71631100, 0.49859530, 0.73765430, 0.37350210, 0.23183280, 0.31346020, 3.32982800, 5.16510800, 0.32659360, 0.86074460 } }; const double pll_aa_rates_lg4x[4][190] = {{ 0.295719, 0.067388, 0.253712, 1.029289, 0.107964, 0.514644, 10.868848, 0.380498, 0.084223, 0.086976, 0.188789, 0.286389, 0.155567, 1.671061, 2.132922, 0.529591, 0.115551, 0.102453, 0.916683, 0.448317, 0.457483, 0.576016, 1.741924, 0.736017, 0.704334, 5.658311, 0.123387, 0.221777, 93.433377, 0.382175, 0.235965, 6.535048, 0.525521, 0.303537, 0.641259, 0.289466, 0.102065, 2.358429, 0.251987, 0.216561, 0.503084, 0.435271, 4.873453, 0.090748, 0.033310, 0.746537, 0.128905, 0.127321, 0.904011, 0.939733, 0.435450, 0.046646, 0.262076, 0.043986, 0.189008, 0.599450, 109.901504, 1.070052, 5.229858, 0.052764, 0.021407, 0.621146, 0.081091, 0.205164, 5.164456, 0.747330, 0.308078, 0.260889, 0.185083, 0.080708, 0.029955, 0.084794, 1.862626, 0.553477, 0.151733, 0.230320, 0.096955, 0.352526, 0.590018, 0.386853, 1.559564, 0.606648, 0.587531, 0.592318, 0.885230, 4.117654, 0.246260, 6.508329, 0.054187, 0.195703, 1.669092, 0.810168, 0.066081, 2.437439, 0.165666, 0.106333, 0.093417, 0.035149, 0.072549, 1.202023, 1.634845, 0.060194, 0.069359, 2.448827, 0.232297, 0.064822, 3.537387, 0.435384, 0.290413, 0.280695, 0.105999, 0.206603, 0.404968, 0.048984, 0.069963, 0.256662, 0.228519, 0.241077, 4.320442, 3.656545, 0.290216, 0.307466, 0.096556, 0.306067, 0.204296, 0.504221, 1.991533, 0.655465, 6.799829, 11.291065, 0.961142, 0.448965, 6.227274, 20.304886, 0.205944, 1.495537, 0.091940, 1.994320, 0.754940, 0.170343, 0.050315, 0.372166, 0.206332, 0.097050, 5.381403, 0.122332, 3.256485, 2.261319, 0.848067, 0.064441, 0.102493, 0.459041, 0.133091, 0.561215, 0.457430, 0.163849, 5.260446, 0.360946, 0.389413, 0.033291, 0.115301, 0.112593, 1.559944, 0.426508, 0.132547, 0.498634, 0.559069, 0.264728, 0.693307, 0.438856, 0.306683, 0.109129, 18.392863, 66.647302, 0.400021, 4.586081, 2.099355, 0.411347, 0.476350, 0.584622, 3.634276, 0.101797, 0.148995, 0.089177, 0.034710, 0.063603, 0.755865, 20.561407, 0.133790, 0.154902 },{ 0.066142, 0.590377, 0.069930, 9.850951, 1.101363, 0.150375, 0.568586, 0.051668, 0.127170, 0.292429, 0.071458, 1.218562, 0.075144, 7.169085, 30.139501, 13.461692, 0.021372, 0.045779, 4.270235, 0.468325, 0.013688, 0.302287, 1.353957, 0.028386, 0.037750, 0.262130, 0.016923, 0.064289, 0.855973, 0.079621, 0.011169, 0.161937, 0.276530, 0.161053, 0.081472, 0.036742, 0.030342, 2.851667, 3.932151, 8.159169, 0.219934, 0.421974, 2.468752, 0.344765, 0.210724, 1.172204, 0.763553, 0.082464, 0.726566, 11.149790, 4.782635, 0.058046, 0.498072, 0.258487, 0.146882, 0.249672, 0.560142, 0.046719, 0.106259, 0.003656, 0.004200, 0.014189, 0.009876, 0.002656, 0.040244, 0.267322, 0.053740, 0.006597, 0.027639, 0.012745, 0.582670, 0.005035, 0.275844, 0.098208, 0.445038, 1.217010, 0.033969, 1.988516, 0.681161, 0.825960, 18.762977, 11.949233, 0.286794, 0.534219, 4.336817, 3.054085, 0.129551, 4.210126, 0.165753, 1.088704, 1.889645, 3.344809, 0.111063, 2.067758, 3.547017, 2.466507, 0.188236, 0.203493, 0.281953, 0.037250, 0.029788, 0.008541, 0.014768, 0.125869, 0.056702, 0.004186, 0.110993, 0.201148, 0.139705, 0.009201, 0.012095, 0.043812, 0.013513, 0.002533, 0.005848, 0.031390, 0.021612, 0.004854, 0.129497, 0.976631, 0.053397, 0.019475, 0.004964, 0.015539, 0.031779, 0.064558, 0.065585, 0.079927, 0.095591, 0.196886, 0.408834, 0.126088, 0.037226, 0.452302, 0.016212, 7.278994, 0.029917, 7.918203, 0.450964, 0.169797, 0.104288, 1.578530, 0.015909, 0.094365, 16.179952, 0.042762, 14.799537, 1.506485, 0.637893, 0.123793, 0.641351, 0.154810, 0.140750, 3.416059, 0.259400, 0.009457, 0.090576, 0.292108, 0.297913, 0.017172, 0.021976, 0.032578, 1.375871, 0.457399, 0.598048, 4.418398, 0.239749, 0.168432, 2.950318, 0.143327, 0.328689, 0.125011, 0.562720, 1.414883, 0.227807, 3.478333, 2.984862, 0.061299, 0.077470, 1.050562, 13.974326, 0.154326, 0.224675, 0.112000, 0.060703, 0.123480, 5.294490, 0.447011, 0.033381, 0.045528 },{ 0.733336, 0.558955, 0.503360, 4.149599, 1.415369, 1.367574, 1.263002, 0.994098, 0.517204, 0.775054, 0.763094, 1.890137, 0.540460, 0.200122, 4.972745, 1.825593, 0.450842, 0.526135, 3.839269, 0.597671, 0.058964, 2.863355, 2.872594, 0.258365, 0.366868, 2.578946, 0.358350, 0.672023, 5.349861, 0.691594, 0.063347, 0.032875, 0.821562, 0.580847, 0.661866, 0.265730, 0.395134, 5.581680, 1.279881, 1.335650, 0.397108, 1.840061, 5.739035, 0.284730, 0.109781, 1.612642, 0.466979, 0.141582, 0.019509, 4.670980, 1.967383, 0.088064, 0.581928, 0.145401, 0.225860, 0.434096, 2.292917, 1.024707, 0.821921, 0.027824, 0.021443, 0.088850, 0.060820, 0.018288, 0.042687, 1.199607, 0.420710, 0.037642, 0.141233, 0.090101, 1.043232, 0.209978, 0.823594, 3.039380, 1.463390, 1.983693, 0.397640, 2.831098, 4.102068, 0.059723, 5.901348, 2.034980, 2.600668, 5.413080, 4.193725, 4.534772, 0.377181, 4.877840, 0.370939, 1.298542, 3.509873, 2.646440, 0.087872, 0.072299, 1.139018, 0.864479, 0.390688, 0.322761, 0.625409, 0.496780, 0.532488, 0.232460, 0.169219, 0.755219, 0.379926, 0.020447, 0.023282, 0.503875, 0.577513, 0.109318, 0.153776, 0.696533, 0.398817, 0.008940, 0.043707, 0.436013, 0.087640, 0.064863, 0.036426, 1.673207, 0.124068, 0.218118, 0.039217, 0.104335, 0.349195, 0.838324, 0.888693, 0.488389, 1.385133, 0.050226, 0.962470, 0.502294, 1.065585, 8.351808, 0.377304, 5.102837, 0.561690, 7.010411, 3.054968, 0.039318, 0.204155, 2.653232, 0.564368, 0.854294, 15.559906, 0.401070, 8.929538, 5.525874, 0.067505, 0.273372, 0.437116, 1.927515, 0.940458, 2.508169, 1.357738, 0.043394, 0.023126, 0.567639, 1.048288, 0.120994, 0.180650, 0.449074, 3.135353, 0.012695, 0.570771, 2.319555, 1.856122, 0.975427, 3.404087, 0.015631, 0.458799, 0.151684, 4.154750, 11.429924, 1.457957, 0.233109, 0.077004, 0.011074, 0.026268, 0.052132, 8.113282, 0.377578, 0.429221, 0.260296, 0.222293, 0.273138, 2.903836, 4.731579, 0.564762, 0.681215 },{ 0.658412, 0.566269, 0.854111, 0.884454, 1.309554, 1.272639, 1.874713, 0.552007, 0.227683, 0.581512, 0.695190, 0.967985, 0.344015, 0.978992, 3.427163, 2.333253, 0.154701, 0.221089, 2.088785, 0.540749, 0.058015, 5.851132, 2.294145, 0.182966, 0.684164, 3.192521, 0.528161, 1.128882, 3.010922, 1.012866, 0.227296, 0.156635, 0.878405, 0.802754, 0.830884, 0.431617, 0.456530, 3.060574, 1.279257, 1.438430, 0.431464, 2.075952, 4.840271, 0.644656, 0.266076, 2.084975, 0.720060, 0.291854, 0.028961, 4.071574, 2.258357, 0.073037, 1.238426, 0.199728, 0.160296, 0.482619, 2.992763, 1.296206, 0.841829, 0.031467, 0.048542, 0.132774, 0.133055, 0.056045, 0.209188, 0.925172, 0.360522, 0.094591, 0.313945, 0.118104, 0.992259, 0.086318, 2.149634, 5.103188, 3.775817, 3.954021, 0.190734, 1.776095, 4.495841, 0.264277, 7.063879, 2.221150, 3.017954, 8.558815, 4.310199, 2.130054, 0.571406, 4.137385, 0.437589, 2.071689, 2.498630, 1.763546, 0.116381, 0.296578, 1.033710, 1.283423, 0.312579, 0.305772, 0.681277, 0.507160, 0.351381, 0.189152, 0.217780, 0.767361, 0.278392, 0.092075, 0.177263, 0.451893, 0.653836, 0.074620, 0.181992, 0.752277, 0.679853, 0.025780, 0.082005, 0.326441, 0.343977, 0.195877, 0.217424, 3.057583, 0.377558, 0.401252, 0.072258, 0.241015, 0.665865, 1.266791, 0.680174, 0.717301, 4.001286, 0.362942, 1.189259, 0.964545, 1.350568, 12.869737, 0.531100, 8.904999, 0.652629, 10.091413, 2.671718, 0.086367, 0.359932, 4.797423, 0.336801, 1.021885, 23.029406, 0.440178, 14.013035, 5.069337, 0.539010, 0.742569, 0.780580, 1.331875, 1.531589, 4.414850, 1.082703, 0.091278, 0.172734, 0.693405, 1.422571, 0.068958, 0.163829, 0.481711, 4.643214, 0.121821, 0.584083, 4.216178, 1.677263, 1.575754, 5.046403, 0.161015, 1.531223, 0.599244, 5.832025, 33.873091, 1.914768, 1.287474, 0.444362, 0.076328, 0.079916, 0.466823, 5.231362, 0.548763, 0.831890, 0.382271, 0.208791, 0.307846, 3.717971, 5.910440, 0.282540, 0.964421 }}; /* protein model frequencies */ /* * WARNING: * In PhyML/PAML the last frequency is 0.064718 instead of 064717. * It makes the frequencies summing to 1.000001 instead of 1. * * This happens also with other frequencies. For example, last freq * in LG is different in PhyML and in RAxML (.069147 vs .069146) */ const double pll_aa_freqs_dayhoff[20] = { 0.087127, 0.040904, 0.040432, 0.046872, 0.033474, 0.038255, 0.049530, 0.088612, 0.033618, 0.036886, 0.085357, 0.080482, 0.014753, 0.039772, 0.050680, 0.069577, 0.058542, 0.010494, 0.029916, 0.064717 }; const double pll_aa_freqs_lg[20] = { 0.079066, 0.055941, 0.041977, 0.053052, 0.012937, 0.040767, 0.071586, 0.057337, 0.022355, 0.062157, 0.099081, 0.064600, 0.022951, 0.042302, 0.044040, 0.061197, 0.053287, 0.012066, 0.034155, 0.069146 }; const double pll_aa_freqs_dcmut[20] = { 0.087127, 0.040904, 0.040432, 0.046872, 0.033474, 0.038255, 0.049530, 0.088612, 0.033619, 0.036886, 0.085357, 0.080481, 0.014753, 0.039772, 0.050680, 0.069577, 0.058542, 0.010494, 0.029916, 0.064717 }; const double pll_aa_freqs_jtt[20] = { 0.076748, 0.051691, 0.042645, 0.051544, 0.019803, 0.040752, 0.061830, 0.073152, 0.022944, 0.053761, 0.091904, 0.058676, 0.023826, 0.040126, 0.050901, 0.068765, 0.058565, 0.014261, 0.032102, 0.066004 }; const double pll_aa_freqs_mtrev[20] = { 0.072, 0.019, 0.039, 0.019, 0.006, 0.025, 0.024, 0.056, 0.028, 0.088, 0.169, 0.023, 0.054, 0.061, 0.054, 0.072, 0.086, 0.029, 0.033, 0.043 }; const double pll_aa_freqs_wag[20] = { 0.0866279, 0.043972, 0.0390894, 0.0570451, 0.0193078, 0.0367281, 0.0580589, 0.0832518, 0.0244313, 0.048466, 0.086209, 0.0620286, 0.0195027, 0.0384319, 0.0457631, 0.0695179, 0.0610127, 0.0143859, 0.0352742, 0.0708957 }; const double pll_aa_freqs_rtrev[20] = { 0.0646, 0.0453, 0.0376, 0.0422, 0.0114, 0.0606, 0.0607, 0.0639, 0.0273, 0.0679, 0.1018, 0.0751, 0.0150, 0.0287, 0.0681, 0.0488, 0.0622, 0.0251, 0.0318, 0.0619 }; const double pll_aa_freqs_cprev[20] = { 0.0755, 0.0621, 0.0410, 0.0371, 0.0091, 0.0382, 0.0495, 0.0838, 0.0246, 0.0806, 0.1011, 0.0504, 0.0220, 0.0506, 0.0431, 0.0622, 0.0543, 0.0181, 0.0307, 0.0660 }; const double pll_aa_freqs_vt[20] = { 0.0770764620135024, 0.0500819370772208, 0.0462377395993731, 0.0537929860758246, 0.0144533387583345, 0.0408923608974345, 0.0633579339160905, 0.0655672355884439, 0.0218802687005936, 0.0591969699027449, 0.0976461276528445, 0.0592079410822730, 0.0220695876653368, 0.0413508521834260, 0.0476871596856874, 0.0707295165111524, 0.0567759161524817, 0.0127019797647213, 0.0323746050281867, 0.0669190817443274 }; const double pll_aa_freqs_blosum62[20] = { 0.074, 0.052, 0.045, 0.054, 0.025, 0.034, 0.054, 0.074, 0.026, 0.068, 0.099, 0.058, 0.025, 0.047, 0.039, 0.057, 0.051, 0.013, 0.032, 0.073 }; const double pll_aa_freqs_mtmam[20] = { 0.0692, 0.0184, 0.0400, 0.0186, 0.0065, 0.0238, 0.0236, 0.0557, 0.0277, 0.0905, 0.1675, 0.0221, 0.0561, 0.0611, 0.0536, 0.0725, 0.0870, 0.0293, 0.0340, 0.0428 }; const double pll_aa_freqs_mtart[20] = { 0.054116, 0.018227, 0.039903, 0.020160, 0.009709, 0.018781, 0.024289, 0.068183, 0.024518, 0.092638, 0.148658, 0.021718, 0.061453, 0.088668, 0.041826, 0.091030, 0.049194, 0.029786, 0.039443, 0.057700 }; const double pll_aa_freqs_mtzoa[20] = { 0.068880, 0.021037, 0.030390, 0.020696, 0.009966, 0.018623, 0.024989, 0.071968, 0.026814, 0.085072, 0.156717, 0.019276, 0.050652, 0.081712, 0.044803, 0.080535, 0.056386, 0.027998, 0.037404, 0.066082 }; const double pll_aa_freqs_pmb[20] = { 0.076, 0.054, 0.038, 0.045, 0.028, 0.034, 0.053, 0.078, 0.030, 0.060, 0.096, 0.052, 0.022, 0.045, 0.042, 0.068, 0.056, 0.016, 0.036, 0.071 }; const double pll_aa_freqs_hivb[20] = { 0.060490222, 0.066039665, 0.044127815, 0.042109048, 0.020075899, 0.053606488, 0.071567447, 0.072308239, 0.022293943, 0.069730629, 0.098851122, 0.056968211, 0.019768318, 0.028809447, 0.046025282, 0.050604330, 0.053636813, 0.033011601, 0.028350243, 0.061625237 }; const double pll_aa_freqs_hivw[20] = { 0.0377494, 0.057321, 0.0891129, 0.0342034, 0.0240105, 0.0437824, 0.0618606, 0.0838496, 0.0156076, 0.0983641, 0.0577867, 0.0641682, 0.0158419, 0.0422741, 0.0458601, 0.0550846, 0.0813774, 0.019597, 0.0205847, 0.0515638 }; const double pll_aa_freqs_jttdcmut[20] = { 0.076862, 0.051057, 0.042546, 0.051269, 0.020279, 0.041061, 0.061820, 0.074714, 0.022983, 0.052569, 0.091111, 0.059498, 0.023414, 0.040530, 0.050532, 0.068225, 0.058518, 0.014336, 0.032303, 0.066373 }; const double pll_aa_freqs_flu[20] = { 0.0471, 0.0509, 0.0742, 0.0479, 0.0250, 0.0333, 0.0546, 0.0764, 0.0200, 0.0671, 0.0715, 0.0568, 0.0181, 0.0305, 0.0507, 0.0884, 0.0743, 0.0185, 0.0315, 0.0632 }; const double pll_aa_freqs_stmtrev[20] = { 0.0461811000, 0.0534080000, 0.0361971000, 0.0233326000, 0.0234170000, 0.0390397000, 0.0341284001, 0.0389164000, 0.0164640000, 0.0891534000, 0.1617310001, 0.0551341000, 0.0233262000, 0.0911252000, 0.0344713001, 0.0771077000, 0.0418603001, 0.0200784000, 0.0305429000, 0.0643851996 }; const double pll_aa_freqs_lg4m[4][20] = { {0.082276,0.055172,0.043853,0.053484,0.018957, 0.028152,0.046679,0.157817,0.033297,0.028284, 0.054284,0.025275,0.023665,0.041874,0.063071, 0.066501,0.065424,0.023837,0.038633,0.049465}, {0.120900,0.036460,0.026510,0.040410,0.015980, 0.021132,0.025191,0.036369,0.015884,0.111029, 0.162852,0.024820,0.028023,0.074058,0.012065, 0.041963,0.039072,0.012666,0.040478,0.114137}, {0.072639,0.051691,0.038642,0.055580,0.009829, 0.031374,0.048731,0.065283,0.023791,0.086640, 0.120847,0.052177,0.026728,0.032589,0.039238, 0.046748,0.053361,0.008024,0.037426,0.098662}, {0.104843,0.078835,0.043513,0.090498,0.002924, 0.066163,0.151640,0.038843,0.022556,0.018383, 0.038687,0.104462,0.010166,0.009089,0.066950, 0.053667,0.049486,0.004409,0.012924,0.031963} }; const double pll_aa_freqs_lg4x[4][20] = { {0.147383 , 0.017579 , 0.058208 , 0.017707 , 0.026331 , 0.041582 , 0.017494 , 0.027859 , 0.011849 , 0.076971 , 0.147823 , 0.019535 , 0.037132 , 0.029940 , 0.008059 , 0.088179 , 0.089653 , 0.006477 , 0.032308 , 0.097931}, {0.063139 , 0.066357 , 0.011586 , 0.066571 , 0.010800 , 0.009276 , 0.053984 , 0.146986 , 0.034214 , 0.088822 , 0.098196 , 0.032390 , 0.021263 , 0.072697 , 0.016761 , 0.020711 , 0.020797 , 0.025463 , 0.045615 , 0.094372}, {0.062457 , 0.066826 , 0.049332 , 0.065270 , 0.006513 , 0.041231 , 0.058965 , 0.080852 , 0.028024 , 0.037024 , 0.075925 , 0.064131 , 0.019620 , 0.028710 , 0.104579 , 0.056388 , 0.062027 , 0.008241 , 0.033124 , 0.050760}, {0.106471 , 0.074171 , 0.044513 , 0.096390 , 0.002148 , 0.066733 , 0.158908 , 0.037625 , 0.020691 , 0.014608 , 0.028797 , 0.105352 , 0.007864 , 0.007477 , 0.083595 , 0.055726 , 0.047711 , 0.003975 , 0.010088 , 0.027159} }; libpll-0.3.1/src/models.c000066400000000000000000000451541310701451700152170ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri, Diego Darriba, Alexandros Stamatakis This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" static int mytqli(double *d, double *e, const unsigned int n, double **z) { unsigned int m, l, iter, i, k; double s, r, p, g, f, dd, c, b; for (i = 2; i <= n; i++) e[i - 2] = e[i - 1]; e[n - 1] = 0.0; for (l = 1; l <= n; l++) { iter = 0; do { for (m = l; m <= n - 1; m++) { dd = fabs(d[m - 1]) + fabs(d[m]); if (fabs(e[m - 1]) + dd == dd) break; } if (m != l) { assert(iter < 30); g = (d[l] - d[l - 1]) / (2.0 * e[l - 1]); r = sqrt((g * g) + 1.0); g = d[m - 1] - d[l - 1] + e[l - 1] / (g + ((g < 0)?-fabs(r):fabs(r)));/*MYSIGN(r, g));*/ s = c = 1.0; p = 0.0; for (i = m - 1; i >= l; i--) { f = s * e[i - 1]; b = c * e[i - 1]; if (fabs(f) >= fabs(g)) { c = g / f; r = sqrt((c * c) + 1.0); e[i] = f * r; c *= (s = 1.0 / r); } else { s = f / g; r = sqrt((s * s) + 1.0); e[i] = g * r; s *= (c = 1.0 / r); } g = d[i] - p; r = (d[i - 1] - g) * s + 2.0 * c * b; p = s * r; d[i] = g + p; g = c * r - b; for (k = 1; k <= n; k++) { f = z[i][k-1]; z[i][k-1] = s * z[i - 1][k - 1] + c * f; z[i - 1][k - 1] = c * z[i - 1][k - 1] - s * f; } } d[l - 1] = d[l - 1] - p; e[l - 1] = g; e[m - 1] = 0.0; } } while (m != l); } return (1); } static void mytred2(double **a, const unsigned int n, double *d, double *e) { unsigned int l, k, j, i; double scale, hh, h, g, f; for (i = n; i > 1; i--) { l = i - 1; h = 0.0; scale = 0.0; if (l > 1) { for (k = 1; k <= l; k++) scale += fabs(a[k - 1][i - 1]); if (scale == 0.0) e[i - 1] = a[l - 1][i - 1]; else { for (k = 1; k <= l; k++) { a[k - 1][i - 1] /= scale; h += a[k - 1][i - 1] * a[k - 1][i - 1]; } f = a[l - 1][i - 1]; g = ((f > 0) ? -sqrt(h) : sqrt(h)); /* diff */ e[i - 1] = scale * g; h -= f * g; a[l - 1][i - 1] = f - g; f = 0.0; for (j = 1; j <= l; j++) { a[i - 1][j - 1] = a[j - 1][i - 1] / h; g = 0.0; for (k = 1; k <= j; k++) g += a[k - 1][j - 1] * a[k - 1][i - 1]; for (k = j + 1; k <= l; k++) g += a[j - 1][k - 1] * a[k - 1][i - 1]; e[j - 1] = g / h; f += e[j - 1] * a[j - 1][i - 1]; } hh = f / (h + h); for (j = 1; j <= l; j++) { f = a[j - 1][i - 1]; g = e[j - 1] - hh * f; e[j - 1] = g; for (k = 1; k <= j; k++) a[k - 1][j - 1] -= (f * e[k - 1] + g * a[k - 1][i - 1]); } } } else e[i - 1] = a[l - 1][i - 1]; d[i - 1] = h; } d[0] = 0.0; e[0] = 0.0; for (i = 1; i <= n; i++) { l = i - 1; if (d[i - 1] != 0.0) { for (j = 1; j <= l; j++) { g = 0.0; for (k = 1; k <= l; k++) g += a[k - 1][i - 1] * a[j - 1][k - 1]; for(k = 1; k <= l; k++) a[j - 1][k - 1] -= g * a[i - 1][k - 1]; } } d[i - 1] = a[i - 1][i - 1]; a[i - 1][i - 1] = 1.0; for (j = 1; j <= l; j++) a[i - 1][j - 1] = a[j - 1][i - 1] = 0.0; } } /* TODO: Add code for SSE/AVX. Perhaps allocate qmatrix in one chunk to avoid the complex checking when to dealloc */ static double ** create_ratematrix(double * params, double * frequencies, unsigned int states) { unsigned int i,j,k,success; double ** qmatrix; /* normalize substitution parameters */ unsigned int params_count = (states*states - states) / 2; double * params_normalized = (double *)malloc(sizeof(double) * params_count); if (!params_normalized) return NULL; memcpy(params_normalized,params,params_count*sizeof(double)); if (params_normalized[params_count - 1] > 0.0) for (i = 0; i < params_count; ++i) params_normalized[i] /= params_normalized[params_count - 1]; /* allocate qmatrix */ qmatrix = (double **)malloc(states*sizeof(double *)); if (!qmatrix) { free(params_normalized); return NULL; } success = 1; for (i = 0; i < states; ++i) if (!(qmatrix[i] = (double *)malloc(states*sizeof(double)))) success=0; if (!success) { for(i = 0; i < states; ++i) free(qmatrix[i]); free(qmatrix); free(params_normalized); return NULL; } /* construct a matrix equal to sqrt(pi) * Q sqrt(pi)^-1 in order to ensure it is symmetric */ for (i = 0; i < states; ++i) qmatrix[i][i] = 0; k = 0; for (i = 0; i < states; ++i) { for (j = i+1; j < states; ++j) { double factor = params_normalized[k++]; qmatrix[i][j] = qmatrix[j][i] = factor * sqrt(frequencies[i] * frequencies[j]); qmatrix[i][i] -= factor * frequencies[j]; qmatrix[j][j] -= factor * frequencies[i]; } } double mean = 0; for (i = 0; i < states; ++i) mean += frequencies[i] * (-qmatrix[i][i]); for (i = 0; i < states; ++i) for (j = 0; j < states; ++j) qmatrix[i][j] /= mean; free(params_normalized); return qmatrix; } PLL_EXPORT int pll_update_eigen(pll_partition_t * partition, unsigned int params_index) { unsigned int i,j,k; double *e, *d; double ** a; double * eigenvecs = partition->eigenvecs[params_index]; double * inv_eigenvecs = partition->inv_eigenvecs[params_index]; double * eigenvals = partition->eigenvals[params_index]; double * freqs = partition->frequencies[params_index]; double * subst_params = partition->subst_params[params_index]; unsigned int states = partition->states; unsigned int states_padded = partition->states_padded; a = create_ratematrix(subst_params, freqs, states); if (!a) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } d = (double *)malloc(states*sizeof(double)); e = (double *)malloc(states*sizeof(double)); if (!d || !e) { if (d) free(d); if (e) free(e); for(i = 0; i < states; ++i) free(a[i]); free(a); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } mytred2(a, states, d, e); mytqli(d, e, states, a); /* store eigen vectors */ for (i = 0; i < states; ++i) memcpy(eigenvecs + i*states_padded, a[i], states*sizeof(double)); /* store eigen values */ memcpy(eigenvals, d, states*sizeof(double)); /* store inverse eigen vectors */ for (k = 0, i = 0; i < states; ++i) { for (j = i; j < states_padded*states; j += states_padded) inv_eigenvecs[k++] = eigenvecs[j]; /* account for padding */ k += states_padded - states; } assert(k == states_padded*states); /* multiply the inverse eigen vectors from the left with sqrt(pi)^-1 */ for (i = 0; i < states; ++i) for (j = 0; j < states; ++j) inv_eigenvecs[i*states_padded+ j] /= sqrt(freqs[i]); /* multiply the eigen vectors from the right with sqrt(pi) */ for (i = 0; i < states; ++i) for (j = 0; j < states; ++j) eigenvecs[i*states_padded+j] *= sqrt(freqs[j]); partition->eigen_decomp_valid[params_index] = 1; free(d); free(e); for (i = 0; i < states; ++i) free(a[i]); free(a); return PLL_SUCCESS; } PLL_EXPORT int pll_update_prob_matrices(pll_partition_t * partition, const unsigned int * params_indices, const unsigned int * matrix_indices, const double * branch_lengths, unsigned int count) { unsigned int n; /* check whether we have cached an eigen decomposition. If not, compute it */ for (n = 0; n < partition->rate_cats; ++n) { if (!partition->eigen_decomp_valid[params_indices[n]]) { if (!pll_update_eigen(partition, params_indices[n])) return PLL_FAILURE; } } return pll_core_update_pmatrix(partition->pmatrix, partition->states, partition->rate_cats, partition->rates, branch_lengths, matrix_indices, params_indices, partition->prop_invar, partition->eigenvals, partition->eigenvecs, partition->inv_eigenvecs, count, partition->attributes); } PLL_EXPORT void pll_set_frequencies(pll_partition_t * partition, unsigned int freqs_index, const double * frequencies) { memcpy(partition->frequencies[freqs_index], frequencies, partition->states*sizeof(double)); partition->eigen_decomp_valid[freqs_index] = 0; } PLL_EXPORT void pll_set_category_rates(pll_partition_t * partition, const double * rates) { memcpy(partition->rates, rates, partition->rate_cats*sizeof(double)); } PLL_EXPORT void pll_set_category_weights(pll_partition_t * partition, const double * rate_weights) { memcpy(partition->rate_weights, rate_weights, partition->rate_cats*sizeof(double)); } PLL_EXPORT void pll_set_subst_params(pll_partition_t * partition, unsigned int params_index, const double * params) { unsigned int count = partition->states * (partition->states-1) / 2; memcpy(partition->subst_params[params_index], params, count*sizeof(double)); partition->eigen_decomp_valid[params_index] = 0; /* NOTE: For protein models PLL/RAxML do a rate scaling by 10.0/max_rate */ } PLL_EXPORT int pll_update_invariant_sites_proportion(pll_partition_t * partition, unsigned int params_index, double prop_invar) { /* check that there is no ascertainment bias correction */ if (prop_invar != 0.0 && (partition->attributes & PLL_ATTRIB_AB_MASK)) { pll_errno = PLL_ERROR_INVAR_INCOMPAT; snprintf(pll_errmsg, 200, "Invariant sites are not compatible with asc bias correction"); return PLL_FAILURE; } /* validate new invariant sites proportion */ if (prop_invar < 0 || prop_invar >= 1) { pll_errno = PLL_ERROR_INVAR_PROPORTION; snprintf(pll_errmsg, 200, "Invalid proportion of invariant sites (%f)", prop_invar); return PLL_FAILURE; } if (params_index > partition->rate_matrices) { pll_errno = PLL_ERROR_INVAR_PARAMINDEX; snprintf(pll_errmsg, 200, "Invalid params index (%d)", params_index); return PLL_FAILURE; } if (prop_invar > 0.0 && !partition->invariant) { if (!pll_update_invariant_sites(partition)) { pll_errno = PLL_ERROR_INVAR_NONEFOUND; snprintf(pll_errmsg, 200, "No invariant sites found"); return PLL_FAILURE; } } partition->prop_invar[params_index] = prop_invar; return PLL_SUCCESS; } PLL_EXPORT unsigned int pll_count_invariant_sites(pll_partition_t * partition, unsigned int * state_inv_count) { unsigned int i,j,k; unsigned int invariant_count = 0; unsigned int tips = partition->tips; unsigned int sites = partition->sites; unsigned int states = partition->states; unsigned int gap_state = 0; unsigned int cur_state; int * invariant = partition->invariant; double * tipclv; /* gap state has always all bits set to one */ for (i = 0; i < states; ++i) { gap_state <<= 1; gap_state |= 1; } if (state_inv_count) memset(state_inv_count, 0, states*sizeof(unsigned int)); if (invariant) { /* count the invariant sites for each state */ for (i=0; i -1) { cur_state = invariant[i]; /* since the invariant sites array is generated in the library, it should not contain invalid values */ assert (cur_state < states); /* increase the counter and per-state count */ invariant_count += partition->pattern_weights[i]; if (state_inv_count) state_inv_count[cur_state]++; } } } else { if (partition->attributes & PLL_ATTRIB_PATTERN_TIP) { for (j = 0; j < sites; ++j) { cur_state = gap_state; for (i = 0; i < tips; ++i) { cur_state &= ((unsigned int)(partition->tipchars[i][j])); if (!cur_state) { break; } } if (__builtin_popcount(cur_state) == 1) { invariant_count += partition->pattern_weights[j]; if (state_inv_count) state_inv_count[__builtin_ctz(cur_state)]++; } } } else { /* warning: note that this operation traverses the clvs by columns, and hence it may be slow. If PLL_ATTRIB_PATTERN_TIP is not set, I suggest to call pll_update_invariant_sites() before calling this function in order to populate partition->invariant beforehand. It can be freed afterwards. */ unsigned int span_padded = partition->rate_cats * partition->states_padded; for (j = 0; j < sites; ++j) { unsigned int clv_shift = j*span_padded; tipclv = partition->clv[0] + clv_shift; unsigned int state = gap_state; for (i = 0; i < tips; ++i) { tipclv = partition->clv[i] + clv_shift; cur_state = 0; for (k = 0; k < states; ++k) { cur_state |= ((unsigned int)tipclv[k] << k); } state &= cur_state; if (!state) { break; } } if (__builtin_popcount(state) == 1) { invariant_count += partition->pattern_weights[j]; if (state_inv_count) state_inv_count[__builtin_ctz(state)]++; } } } } return invariant_count; } PLL_EXPORT int pll_update_invariant_sites(pll_partition_t * partition) { unsigned int i,j,k; unsigned int state; unsigned int states = partition->states; unsigned int states_padded = partition->states_padded; unsigned int sites = partition->sites; unsigned int tips = partition->tips; unsigned int rate_cats = partition->rate_cats; unsigned int gap_state = 0; int * invariant; double * tipclv; /* gap state has always all bits set to one */ for (i = 0; i < states; ++i) { gap_state <<= 1; gap_state |= 1; } /* allocate array (on first call) denoting the frequency index for invariant sites, or -1 for variant sites */ if (!partition->invariant) { if (!(partition->invariant = (int *)malloc(sites * sizeof(int)))) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Cannot allocate charmap for invariant sites array."); return PLL_FAILURE; } } invariant = partition->invariant; /* initialize all elements to zero */ memset(partition->invariant, gap_state, sites*sizeof(int)); /* depending on the attribute flag, fill each element of the invariant array with the bitwise AND of gap and all states in the corresponding site */ if (partition->attributes & PLL_ATTRIB_PATTERN_TIP) { if (states == 4) { for (i = 0; i < tips; ++i) for (j = 0; j < sites; ++j) { state = (unsigned int)(partition->tipchars[i][j]); invariant[j] &= state; } } else { for (i = 0; i < tips; ++i) for (j = 0; j < sites; ++j) { state = partition->tipmap[(int)(partition->tipchars[i][j])]; invariant[j] &= state; } } } else { unsigned int span_padded = rate_cats * states_padded; for (i = 0; i < tips; ++i) { tipclv = partition->clv[i]; for (j = 0; j < sites; ++j) { state = 0; for (k = 0; k < states; ++k) { state |= ((unsigned int)tipclv[k] << k); } invariant[j] &= state; tipclv += span_padded; } } } /* if all basecalls at current site are the same and not degenerate set the index in invariant to the frequency index of the basecall, otherwise -1 */ for (i = 0; i < partition->sites; ++i) { if (partition->invariant[i] == 0 || __builtin_popcount((unsigned int)(partition->invariant[i])) > 1) partition->invariant[i] = -1; else partition->invariant[i] = __builtin_ctz((unsigned int)(partition->invariant[i])); } return PLL_SUCCESS; } libpll-0.3.1/src/output.c000066400000000000000000000057571310701451700153010ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" static void unscale(double * prob, unsigned int times); PLL_EXPORT void pll_show_pmatrix(const pll_partition_t * partition, unsigned int index, unsigned int float_precision) { unsigned int i,j,k; double * pmatrix; unsigned int states = partition->states; unsigned int states_padded = partition->states_padded; for (k = 0; k < partition->rate_cats; ++k) { pmatrix = partition->pmatrix[index] + k*states*states_padded; for (i = 0; i < partition->states; ++i) { for (j = 0; j < states; ++j) printf("%+2.*f ", float_precision, pmatrix[i*states_padded+j]); printf("\n"); } printf("\n"); } } static void unscale(double * prob, unsigned int times) { unsigned int i; for (i = 0; i < times; ++i) *prob *= PLL_SCALE_THRESHOLD; } PLL_EXPORT void pll_show_clv(const pll_partition_t * partition, unsigned int clv_index, int scaler_index, unsigned int float_precision) { unsigned int i,j,k; double * clv = partition->clv[clv_index]; unsigned int * scaler = (scaler_index == PLL_SCALE_BUFFER_NONE) ? NULL : partition->scale_buffer[scaler_index]; unsigned int states = partition->states; unsigned int states_padded = partition->states_padded; unsigned int rates = partition->rate_cats; double prob; if ((clv_index < partition->tips) && (partition->attributes & PLL_ATTRIB_PATTERN_TIP)) return; printf ("[ "); for (i = 0; i < partition->sites; ++i) { printf("{"); for (j = 0; j < rates; ++j) { printf("("); for (k = 0; k < states-1; ++k) { prob = clv[i*rates*states_padded + j*states_padded + k]; if (scaler) unscale(&prob, scaler[i]); printf("%.*f,", float_precision, prob); } prob = clv[i*rates*states_padded + j*states_padded + k]; if (scaler) unscale(&prob, scaler[i]); printf("%.*f)", float_precision, prob); if (j < rates - 1) printf(","); } printf("} "); } printf ("]\n"); } libpll-0.3.1/src/parse_rtree.y000066400000000000000000000242501310701451700162670ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Heidelberg Institute for Theoretical Studies, Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ %{ #include "pll.h" extern int pll_rtree_lex(); extern FILE * pll_rtree_in; extern void pll_rtree_lex_destroy(); extern int pll_rtree_lineno; extern int pll_rtree_colstart; extern int pll_rtree_colend; extern int pll_rtree_parse(); extern struct pll_rtree_buffer_state * pll_rtree__scan_string(const char * str); extern void pll_rtree__delete_buffer(struct pll_rtree_buffer_state * buffer); static unsigned int tip_cnt = 0; static void dealloc_data(pll_rnode_t * node, void (*cb_destroy)(void *)) { if (node->data) { if (cb_destroy) cb_destroy(node->data); } } PLL_EXPORT void pll_rtree_graph_destroy(pll_rnode_t * root, void (*cb_destroy)(void *)) { if (!root) return; pll_rtree_graph_destroy(root->left, cb_destroy); pll_rtree_graph_destroy(root->right, cb_destroy); dealloc_data(root, cb_destroy); free(root->label); free(root); } PLL_EXPORT void pll_rtree_destroy(pll_rtree_t * tree, void (*cb_destroy)(void *)) { unsigned int i; pll_rnode_t * node; /* deallocate all nodes */ for (i = 0; i < tree->tip_count + tree->inner_count; ++i) { node = tree->nodes[i]; dealloc_data(node, cb_destroy); if (node->label) free(node->label); free(node); } /* deallocate tree structure */ free(tree->nodes); free(tree); } static void pll_rtree_error(pll_rnode_t * node, const char * s) { pll_errno = PLL_ERROR_NEWICK_SYNTAX; if (pll_rtree_colstart == pll_rtree_colend) snprintf(pll_errmsg, 200, "%s. (line %d column %d)\n", s, pll_rtree_lineno, pll_rtree_colstart); else snprintf(pll_errmsg, 200, "%s. (line %d column %d-%d)\n", s, pll_rtree_lineno, pll_rtree_colstart, pll_rtree_colend); } %} %union { char * s; char * d; struct pll_rnode_s * tree; } %error-verbose %parse-param {struct pll_rnode_s * tree} %destructor { pll_rtree_graph_destroy($$,NULL); } subtree %destructor { free($$); } STRING %destructor { free($$); } NUMBER %destructor { free($$); } label %token OPAR %token CPAR %token COMMA %token COLON SEMICOLON %token STRING %token NUMBER %type label optional_label %type number optional_length %type subtree %start input %% input: OPAR subtree COMMA subtree CPAR optional_label optional_length SEMICOLON { tree->left = $2; tree->right = $4; tree->label = $6; tree->length = $7 ? atof($7) : 0; tree->parent = NULL; free($7); tree->left->parent = tree; tree->right->parent = tree; }; subtree: OPAR subtree COMMA subtree CPAR optional_label optional_length { $$ = (pll_rnode_t *)calloc(1, sizeof(pll_rnode_t)); $$->left = $2; $$->right = $4; $$->label = $6; $$->length = $7 ? atof($7) : 0; free($7); $$->left->parent = $$; $$->right->parent = $$; } | label optional_length { $$ = (pll_rnode_t *)calloc(1, sizeof(pll_rnode_t)); $$->label = $1; $$->length = $2 ? atof($2) : 0; $$->left = NULL; $$->right = NULL; tip_cnt++; free($2); }; optional_label: {$$ = NULL;} | label {$$ = $1;}; optional_length: {$$ = NULL;} | COLON number {$$ = $2;}; label: STRING {$$=$1;} | NUMBER {$$=$1;}; number: NUMBER {$$=$1;}; %% static void recursive_assign_indices(pll_rnode_t * node, unsigned int * tip_clv_index, unsigned int * inner_clv_index, int * inner_scaler_index, unsigned int * inner_node_index) { if (!node->left) { node->node_index = *tip_clv_index; node->clv_index = *tip_clv_index; node->pmatrix_index = *tip_clv_index; node->scaler_index = PLL_SCALE_BUFFER_NONE; *tip_clv_index = *tip_clv_index + 1; return; } recursive_assign_indices(node->left, tip_clv_index, inner_clv_index, inner_scaler_index, inner_node_index); recursive_assign_indices(node->right, tip_clv_index, inner_clv_index, inner_scaler_index, inner_node_index); node->node_index = *inner_node_index; node->clv_index = *inner_clv_index; node->scaler_index = *inner_scaler_index; node->pmatrix_index = *inner_clv_index; *inner_clv_index = *inner_clv_index + 1; *inner_scaler_index = *inner_scaler_index + 1; *inner_node_index = *inner_node_index + 1; } PLL_EXPORT void pll_rtree_reset_template_indices(pll_rnode_t * root, unsigned int tip_count) { unsigned int tip_clv_index = 0; unsigned int inner_clv_index = tip_count; unsigned int inner_node_index = tip_count; int inner_scaler_index = 0; recursive_assign_indices(root->left, &tip_clv_index, &inner_clv_index, &inner_scaler_index, &inner_node_index); recursive_assign_indices(root->right, &tip_clv_index, &inner_clv_index, &inner_scaler_index, &inner_node_index); root->node_index = inner_node_index; root->clv_index = inner_clv_index; root->scaler_index = inner_scaler_index; /* root gets any number for pmatrix since it will never be used */ root->pmatrix_index = 0; } static void fill_nodes_recursive(pll_rnode_t * node, pll_rnode_t ** array, unsigned int * tip_index, unsigned int * inner_index) { if (!node->left) { array[*tip_index] = node; *tip_index = *tip_index + 1; return; } fill_nodes_recursive(node->left, array, tip_index, inner_index); fill_nodes_recursive(node->right, array, tip_index, inner_index); array[*inner_index] = node; *inner_index = *inner_index + 1; } static unsigned int rtree_count_tips(pll_rnode_t * root) { unsigned int count = 0; if (root->left) count += rtree_count_tips(root->left); if (root->right) count += rtree_count_tips(root->right); if (!root->left && !root->right) return 1; return count; } PLL_EXPORT pll_rtree_t * pll_rtree_wraptree(pll_rnode_t * root, unsigned int tip_count) { pll_rtree_t * tree = (pll_rtree_t *)malloc(sizeof(pll_rtree_t)); if (!tree) { snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); pll_errno = PLL_ERROR_MEM_ALLOC; return PLL_FAILURE; } if (tip_count < 2 && tip_count != 0) { snprintf(pll_errmsg, 200, "Invalid tip_count value (%u).", tip_count); pll_errno = PLL_ERROR_PARAM_INVALID; return PLL_FAILURE; } if (tip_count == 0) { tip_count = rtree_count_tips(root); if (tip_count < 2) { snprintf(pll_errmsg, 200, "Input tree contains no inner nodes."); pll_errno = PLL_ERROR_PARAM_INVALID; return PLL_FAILURE; } } tree->nodes = (pll_rnode_t **)malloc((2*tip_count-1)*sizeof(pll_rnode_t *)); if (!tree->nodes) { snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); pll_errno = PLL_ERROR_MEM_ALLOC; return PLL_FAILURE; } unsigned int tip_index = 0; unsigned int inner_index = tip_count; fill_nodes_recursive(root->left, tree->nodes, &tip_index, &inner_index); fill_nodes_recursive(root->right,tree->nodes, &tip_index, &inner_index); tree->nodes[inner_index] = root; tree->tip_count = tip_count; tree->edge_count = 2*tip_count-2; tree->inner_count = tip_count-1; tree->root = root; return tree; } PLL_EXPORT pll_rtree_t * pll_rtree_parse_newick(const char * filename) { pll_rtree_t * tree; struct pll_rnode_s * root; /* reset tip count */ tip_cnt = 0; /* open input file */ pll_rtree_in = fopen(filename, "r"); if (!pll_rtree_in) { pll_errno = PLL_ERROR_FILE_OPEN; snprintf(pll_errmsg, 200, "Unable to open file (%s)", filename); return PLL_FAILURE; } /* create root node */ if (!(root = (pll_rnode_t *)calloc(1, sizeof(pll_rnode_t)))) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } if (pll_rtree_parse(root)) { pll_rtree_graph_destroy(root,NULL); root = NULL; fclose(pll_rtree_in); pll_rtree_lex_destroy(); return PLL_FAILURE; } if (pll_rtree_in) fclose(pll_rtree_in); pll_rtree_lex_destroy(); /* initialize clv and scaler indices */ pll_rtree_reset_template_indices(root, tip_cnt); /* wrap tree */ tree = pll_rtree_wraptree(root,tip_cnt); return tree; } PLL_EXPORT pll_rtree_t * pll_rtree_parse_newick_string(const char * s) { int rc; struct pll_rnode_s * root; pll_rtree_t * tree = NULL; /* reset tip count */ tip_cnt = 0; if (!(root = (pll_rnode_t *)calloc(1, sizeof(pll_rnode_t)))) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } struct pll_rtree_buffer_state * buffer = pll_rtree__scan_string(s); rc = pll_rtree_parse(root); pll_rtree__delete_buffer(buffer); pll_rtree_lex_destroy(); if (!rc) { /* initialize clv and scaler indices */ pll_rtree_reset_template_indices(root, tip_cnt); tree = pll_rtree_wraptree(root,tip_cnt); } else free(root); return tree; } libpll-0.3.1/src/parse_utree.y000066400000000000000000000341741310701451700163000ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Heidelberg Institute for Theoretical Studies, Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ %{ #include "pll.h" extern int pll_utree_lex(); extern FILE * pll_utree_in; extern void pll_utree_lex_destroy(); extern int pll_utree_lineno; extern int pll_utree_colstart; extern int pll_utree_colend; extern int pll_utree_parse(); extern struct pll_utree_buffer_state * pll_utree__scan_string(const char * str); extern void pll_utree__delete_buffer(struct pll_utree_buffer_state * buffer); static unsigned int tip_cnt = 0; static void dealloc_data(pll_unode_t * node, void (*cb_destroy)(void *)) { if (node->data) { if (cb_destroy) cb_destroy(node->data); } } static void dealloc_graph_recursive(pll_unode_t * node, void (*cb_destroy)(void *)) { if (!node->next) { dealloc_data(node,cb_destroy); free(node->label); free(node); return; } dealloc_graph_recursive(node->next->back, cb_destroy); dealloc_graph_recursive(node->next->next->back, cb_destroy); /* deallocate any extra data */ dealloc_data(node,cb_destroy); dealloc_data(node->next,cb_destroy); dealloc_data(node->next->next,cb_destroy); free(node->next->next); free(node->next); free(node->label); free(node); } PLL_EXPORT void pll_utree_graph_destroy(pll_unode_t * root, void (*cb_destroy)(void *)) { if (!root) return; if (!(root->next)) { dealloc_data(root,cb_destroy); free(root->label); free(root); return; } if (root->next) dealloc_graph_recursive(root->next->back,cb_destroy); if (root->next->next) dealloc_graph_recursive(root->next->next->back,cb_destroy); if (root->back) dealloc_graph_recursive(root->back,cb_destroy); /* deallocate any extra data */ dealloc_data(root,cb_destroy); dealloc_data(root->next,cb_destroy); dealloc_data(root->next->next,cb_destroy); free(root->label); free(root->next->next); free(root->next); free(root); } PLL_EXPORT void pll_utree_destroy(pll_utree_t * tree, void (*cb_destroy)(void *)) { unsigned int i; pll_unode_t * node; /* deallocate tip nodes */ for (i = 0; i < tree->tip_count; ++i) { dealloc_data(tree->nodes[i], cb_destroy); if (tree->nodes[i]->label) free(tree->nodes[i]->label); free(tree->nodes[i]); } /* deallocate inner nodes */ for (i = tree->tip_count; i < tree->tip_count + tree->inner_count; ++i) { node = tree->nodes[i]; dealloc_data(node, cb_destroy); dealloc_data(node->next, cb_destroy); dealloc_data(node->next->next, cb_destroy); if (node->label) free(node->label); free(node->next->next); free(node->next); free(node); } /* deallocate tree structure */ free(tree->nodes); free(tree); } static void pll_utree_error(pll_unode_t * node, const char * s) { pll_errno = PLL_ERROR_NEWICK_SYNTAX; if (pll_utree_colstart == pll_utree_colend) snprintf(pll_errmsg, 200, "%s. (line %d column %d)\n", s, pll_utree_lineno, pll_utree_colstart); else snprintf(pll_errmsg, 200, "%s. (line %d column %d-%d)\n", s, pll_utree_lineno, pll_utree_colstart, pll_utree_colend); } %} %union { char * s; char * d; struct pll_unode_s * tree; } %error-verbose %parse-param {struct pll_unode_s * tree} %destructor { pll_utree_graph_destroy($$,NULL); } subtree %destructor { free($$); } STRING %destructor { free($$); } NUMBER %destructor { free($$); } label %token OPAR %token CPAR %token COMMA %token COLON SEMICOLON %token STRING %token NUMBER %type label optional_label %type number optional_length %type subtree %start input %% input: OPAR subtree COMMA subtree COMMA subtree CPAR optional_label optional_length SEMICOLON { tree->next = (pll_unode_t *)calloc(1, sizeof(pll_unode_t)); tree->next->next = (pll_unode_t *)calloc(1, sizeof(pll_unode_t)); tree->next->next->next = tree; tree->back = $2; tree->next->back = $4; tree->next->next->back = $6; $2->back = tree; $4->back = tree->next; $6->back = tree->next->next; tree->label = $8; tree->next->label = $8; tree->next->next->label = $8; tree->length = $2->length; tree->next->length = $4->length; tree->next->next->length = $6->length; free($9); }; subtree: OPAR subtree COMMA subtree CPAR optional_label optional_length { $$ = (pll_unode_t *)calloc(1, sizeof(pll_unode_t)); $$->next = (pll_unode_t *)calloc(1, sizeof(pll_unode_t)); $$->next->next = (pll_unode_t *)calloc(1, sizeof(pll_unode_t)); $$->next->next->next = $$; $$->next->back = $2; $$->next->next->back = $4; $2->back = $$->next; $4->back = $$->next->next; $$->label = $6; $$->next->label = $6; $$->next->next->label = $6; $$->length = $7 ? atof($7) : 0; free($7); $$->next->length = $2->length; $$->next->next->length = $4->length; } | label optional_length { $$ = (pll_unode_t *)calloc(1, sizeof(pll_unode_t)); $$->label = $1; $$->length = $2 ? atof($2) : 0; $$->next = NULL; tip_cnt++; free($2); }; optional_label: { $$ = NULL;} | label {$$ = $1;}; optional_length: { $$ = NULL;} | COLON number {$$ = $2;}; label: STRING { $$=$1;} | NUMBER {$$=$1;}; number: NUMBER { $$=$1;}; %% static void recursive_assign_indices(pll_unode_t * node, unsigned int * tip_clv_index, unsigned int * inner_clv_index, int * inner_scaler_index, unsigned int * inner_node_index) { if (!node->next) { node->node_index = *tip_clv_index; node->clv_index = *tip_clv_index; node->pmatrix_index = *tip_clv_index; node->scaler_index = PLL_SCALE_BUFFER_NONE; *tip_clv_index = *tip_clv_index + 1; return; } recursive_assign_indices(node->next->back, tip_clv_index, inner_clv_index, inner_scaler_index, inner_node_index); recursive_assign_indices(node->next->next->back, tip_clv_index, inner_clv_index, inner_scaler_index, inner_node_index); node->node_index = *inner_node_index; node->next->node_index = *inner_node_index + 1; node->next->next->node_index = *inner_node_index + 2; node->clv_index = *inner_clv_index; node->next->clv_index = *inner_clv_index; node->next->next->clv_index = *inner_clv_index; node->pmatrix_index = *inner_clv_index; node->next->pmatrix_index = node->next->back->pmatrix_index; node->next->next->pmatrix_index = node->next->next->back->pmatrix_index; node->scaler_index = *inner_scaler_index; node->next->scaler_index = *inner_scaler_index; node->next->next->scaler_index = *inner_scaler_index; *inner_clv_index = *inner_clv_index + 1; *inner_scaler_index = *inner_scaler_index + 1; *inner_node_index = *inner_node_index + 3; } PLL_EXPORT void pll_utree_reset_template_indices(pll_unode_t * node, unsigned int tip_count) { unsigned int tip_clv_index = 0; unsigned int inner_clv_index = tip_count; unsigned int inner_node_index = tip_count; int inner_scaler_index = 0; recursive_assign_indices(node->back, &tip_clv_index, &inner_clv_index, &inner_scaler_index, &inner_node_index); recursive_assign_indices(node->next->back, &tip_clv_index, &inner_clv_index, &inner_scaler_index, &inner_node_index); recursive_assign_indices(node->next->next->back, &tip_clv_index, &inner_clv_index, &inner_scaler_index, &inner_node_index); node->node_index = inner_node_index; node->next->node_index = inner_node_index + 1; node->next->next->node_index = inner_node_index + 2; node->clv_index = inner_clv_index; node->next->clv_index = inner_clv_index; node->next->next->clv_index = inner_clv_index; node->scaler_index = inner_scaler_index; node->next->scaler_index = inner_scaler_index; node->next->next->scaler_index = inner_scaler_index; node->pmatrix_index = node->back->pmatrix_index; node->next->pmatrix_index = node->next->back->pmatrix_index; node->next->next->pmatrix_index = node->next->next->back->pmatrix_index; } static void fill_nodes_recursive(pll_unode_t * node, pll_unode_t ** array, unsigned int * tip_index, unsigned int * inner_index) { if (!node->next) { array[*tip_index] = node; *tip_index = *tip_index + 1; return; } fill_nodes_recursive(node->next->back, array, tip_index, inner_index); fill_nodes_recursive(node->next->next->back, array, tip_index, inner_index); array[*inner_index] = node; *inner_index = *inner_index + 1; } static unsigned int utree_count_tips_recursive(pll_unode_t * node) { unsigned int count = 0; if (!node->next) return 1; count += utree_count_tips_recursive(node->next->back); count += utree_count_tips_recursive(node->next->next->back); return count; } static unsigned int utree_count_tips(pll_unode_t * root) { unsigned int count = 0; if (!root->next && !root->back->next) return 0; if (!root->next) root = root->back; count += utree_count_tips_recursive(root->back); count += utree_count_tips_recursive(root->next->back); count += utree_count_tips_recursive(root->next->next->back); return count; } /* wraps/encalupsates the unrooted tree graph into a tree structure that contains a list of nodes, number of tips and number of inner nodes. If 0 is passed as tip_count, then an additional recrursion of the tree structure is done to detect the number of tips */ PLL_EXPORT pll_utree_t * pll_utree_wraptree(pll_unode_t * root, unsigned int tip_count) { pll_utree_t * tree = (pll_utree_t *)malloc(sizeof(pll_utree_t)); if (!tree) { snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); pll_errno = PLL_ERROR_MEM_ALLOC; return PLL_FAILURE; } if (tip_count < 3 && tip_count != 0) { snprintf(pll_errmsg, 200, "Invalid tip_count value (%u).", tip_count); pll_errno = PLL_ERROR_PARAM_INVALID; return PLL_FAILURE; } if (tip_count == 0) { tip_count = utree_count_tips(root); if (!tip_count) { snprintf(pll_errmsg, 200, "Input tree contains no inner nodes."); pll_errno = PLL_ERROR_PARAM_INVALID; return PLL_FAILURE; } } tree->nodes = (pll_unode_t **)malloc((2*tip_count-2)*sizeof(pll_unode_t *)); if (!tree->nodes) { snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); pll_errno = PLL_ERROR_MEM_ALLOC; return PLL_FAILURE; } unsigned int tip_index = 0; unsigned int inner_index = tip_count; fill_nodes_recursive(root->back, tree->nodes, &tip_index, &inner_index); fill_nodes_recursive(root->next->back, tree->nodes, &tip_index, &inner_index); fill_nodes_recursive(root->next->next->back, tree->nodes, &tip_index, &inner_index); tree->nodes[inner_index] = root; tree->tip_count = tip_count; tree->edge_count = 2*tip_count-3; tree->inner_count = tip_count-2; return tree; } PLL_EXPORT pll_utree_t * pll_utree_parse_newick(const char * filename) { pll_utree_t * tree; struct pll_unode_s * root; /* reset tip count */ tip_cnt = 0; pll_utree_in = fopen(filename, "r"); if (!pll_utree_in) { pll_errno = PLL_ERROR_FILE_OPEN; snprintf(pll_errmsg, 200, "Unable to open file (%s)", filename); return PLL_FAILURE; } if (!(root = (pll_unode_t *)calloc(1, sizeof(pll_unode_t)))) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } if (pll_utree_parse(root)) { pll_utree_graph_destroy(root,NULL); root = NULL; fclose(pll_utree_in); pll_utree_lex_destroy(); return PLL_FAILURE; } if (pll_utree_in) fclose(pll_utree_in); pll_utree_lex_destroy(); /* initialize clv and scaler indices to the default template */ pll_utree_reset_template_indices(root, tip_cnt); /* wrap tree */ tree = pll_utree_wraptree(root,tip_cnt); return tree; } PLL_EXPORT pll_utree_t * pll_utree_parse_newick_string(const char * s) { int rc; struct pll_unode_s * root; pll_utree_t * tree = NULL; /* reset tip count */ tip_cnt = 0; if (!(root = (pll_unode_t *)calloc(1, sizeof(pll_unode_t)))) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } struct pll_utree_buffer_state * buffer = pll_utree__scan_string(s); rc = pll_utree_parse(root); pll_utree__delete_buffer(buffer); pll_utree_lex_destroy(); if (!rc) { /* initialize clv and scaler indices */ pll_utree_reset_template_indices(root, tip_cnt); tree = pll_utree_wraptree(root,tip_cnt); } else free(root); return tree; } libpll-0.3.1/src/parsimony.c000066400000000000000000000254711310701451700157550ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" PLL_EXPORT int pll_set_parsimony_sequence(pll_parsimony_t * pars, unsigned int tip_index, const unsigned int * map, const char * sequence) { unsigned int c; unsigned int i,j; unsigned int states = pars->states; double * tipstate = pars->sbuffer[tip_index]; double * score_matrix = pars->score_matrix; /* set infinity as the highest score in the matrix plus one */ double inf = score_matrix[0]; for (i = 1; i < states*states; ++i) if (score_matrix[i] > inf) inf = score_matrix[i]; inf++; for (i = 0; i < pars->sites; ++i) { if ((c = map[(int)sequence[i]]) == 0) { pll_errno = PLL_ERROR_TIPDATA_ILLEGALSTATE; snprintf(pll_errmsg, 200, "Illegal state code in tip \"%c\"", sequence[i]); printf ("%s\n", pll_errmsg); return PLL_FAILURE; } for (j = 0; j < states; ++j) { if (c & 1) tipstate[j] = 0; else tipstate[j] = inf; c >>= 1; } tipstate += states; } return PLL_SUCCESS; } PLL_EXPORT void pll_parsimony_destroy(pll_parsimony_t * parsimony) { unsigned int i; unsigned int nodes_count = parsimony->tips + parsimony->inner_nodes; if (!parsimony) return; /* deallocate fast parsimony structures */ if (parsimony->packedvector) { for (i=0; i < nodes_count; ++i) pll_aligned_free(parsimony->packedvector[i]); free(parsimony->packedvector); } if (parsimony->node_cost) free(parsimony->node_cost); if (parsimony->informative) free(parsimony->informative); /* if available, deallocate structures for weighted parsimony */ /* score buffers */ if (parsimony->sbuffer) { for (i = 0; i < parsimony->score_buffers + parsimony->tips; ++i) free(parsimony->sbuffer[i]); free(parsimony->sbuffer); } /* ancestral state buffers */ if (parsimony->anc_states) { for (i=parsimony->tips; iancestral_buffers+parsimony->tips; ++i) free(parsimony->anc_states[i]); free(parsimony->anc_states); } /* scoring matrix */ if (parsimony->score_matrix) free(parsimony->score_matrix); free(parsimony); } PLL_EXPORT pll_parsimony_t * pll_parsimony_create(unsigned int tips, unsigned int states, unsigned int sites, const double * score_matrix, unsigned int score_buffers, unsigned int ancestral_buffers) { unsigned int i; /* create parsimony instance */ pll_parsimony_t * pars = (pll_parsimony_t *)calloc(1,sizeof(pll_parsimony_t)); if (!pars) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } /* store passed parameters */ pars->tips = tips; pars->states = states; pars->sites = sites; pars->score_buffers = score_buffers; pars->ancestral_buffers = ancestral_buffers; /* create and copy a states*states scoring matrix */ pars->score_matrix = (double *)calloc(states*states, sizeof(double)); if (!pars->score_matrix) { pll_parsimony_destroy(pars); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for scoring matrix."); return NULL; } memcpy(pars->score_matrix, score_matrix, states*states*sizeof(double)); /* create requested score buffers */ pars->sbuffer = (double **)calloc(score_buffers+tips, sizeof(double *)); if (!pars->sbuffer) { pll_parsimony_destroy(pars); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for score buffers."); return NULL; } for (i=0; i < score_buffers+tips; ++i) { pars->sbuffer[i] = (double *)calloc(sites*states, sizeof(double *)); if (!pars->sbuffer[i]) { pll_parsimony_destroy(pars); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for score buffers."); return NULL; } } /* create ancestral buffers */ pars->anc_states = (unsigned int **)calloc(tips+ancestral_buffers, sizeof(unsigned int *)); if (!pars->anc_states) { pll_parsimony_destroy(pars); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for score buffers."); return NULL; } for (i=tips; i < ancestral_buffers+tips; ++i) { pars->anc_states[i] = (unsigned int *)calloc(sites, sizeof(unsigned int)); if (!pars->anc_states[i]) { pll_parsimony_destroy(pars); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for score buffers."); return NULL; } } return pars; } PLL_EXPORT double pll_parsimony_build(pll_parsimony_t * pars, const pll_pars_buildop_t * operations, unsigned int count) { unsigned int i,j,k,n; const pll_pars_buildop_t * op; unsigned int sites = pars->sites; unsigned int states = pars->states; double minimum; double * score_buffer; double * child1_score_buffer; double * child2_score_buffer; double * score_matrix = pars->score_matrix; /* Implementation of the 'minimum mutation trees' algorithm by David Sankoff. For more information see: Sankoff D: Minimal Mutation Trees of Sequences. SIAM Appl Math 28:35-32, 1975 doi: 10.1137/0128004 Sankoff D, Rousseau P: Locating the Vertices of a Steiner Tree in Arbitrary Metric Space. Math Program 1975, 9:240-246. doi: 10.1007/BF01681346 */ /* iterate through inner nodes (post-order traversal) */ for (i = 0; i < count; ++i) { op = &(operations[i]); /* get parent score buffer */ score_buffer = pars->sbuffer[op->parent_score_index]; /* get child1 score buffer if it's not a tip */ child1_score_buffer = pars->sbuffer[op->child1_score_index]; /* get child2 score buffer if it's not a tip */ child2_score_buffer = pars->sbuffer[op->child2_score_index]; /* iterate through sites */ for (j = 0; j < sites; ++j) { for (n = 0; n < states; ++n) { /* process child 1 */ minimum = child1_score_buffer[0] + score_matrix[n]; for (k = 1; k < states; ++k) minimum = fmin(child1_score_buffer[k] + score_matrix[k*states+n], minimum); score_buffer[n] = minimum; /* process child 2 */ minimum = child2_score_buffer[0] + score_matrix[n]; for (k = 1; k < states; ++k) minimum = fmin(child2_score_buffer[k] + score_matrix[k*states+n], minimum); score_buffer[n] += minimum; } score_buffer += states; child1_score_buffer += states; child2_score_buffer += states; } } /* get the sum of minimum scores for each site of the last node in the postorder traversal */ op = &(operations[count-1]); return pll_parsimony_score(pars,op->parent_score_index); } PLL_EXPORT double pll_parsimony_score(pll_parsimony_t * pars, unsigned int score_buffer_index) { unsigned int i,j,k; unsigned int states = pars->states; unsigned int sites = pars->sites; double sum = 0; double minimum; double * score_buffer = pars->sbuffer[score_buffer_index]; for (k = 0, i = 0; i < sites; ++i) { minimum = score_buffer[k++]; for (j = 1; j < states; ++j) minimum = fmin(score_buffer[k++],minimum); sum += minimum; } return sum; } PLL_EXPORT void pll_parsimony_reconstruct(pll_parsimony_t * pars, const unsigned int * map, const pll_pars_recop_t * operations, unsigned int count) { unsigned int i,j,n; unsigned int revmap[256]; double * score_buffer; unsigned int * ancestral_buffer; double * parent_score_buffer; unsigned int * parent_ancestral_buffer; unsigned int minindex; unsigned int states=pars->states; const pll_pars_recop_t * op; for (i = 0; i < 256; ++i) revmap[i] = 0; for (i = 0; i < 256; ++i) { if (__builtin_popcount(map[i]) == 1) { revmap[__builtin_ctz(map[i])] = i; } } /* start from root of given subtree */ op = &(operations[0]); score_buffer = pars->sbuffer[op->node_score_index]; ancestral_buffer = pars->anc_states[op->node_ancestral_index]; for (n = 0; n < pars->sites; ++n) { minindex= 0; for (i = 1; i < pars->states; ++i) { if (score_buffer[n*states+i] < score_buffer[n*states+minindex]) minindex= i; } ancestral_buffer[n] = revmap[minindex]; } /* continue with preorder traversal */ for (i = 1; i < count; ++i) { op = &(operations[i]); /* get node score and ancestral buffer */ parent_score_buffer = pars->sbuffer[op->parent_score_index]; parent_ancestral_buffer = pars->anc_states[op->parent_ancestral_index]; /* get node score and ancestral buffer */ score_buffer = pars->sbuffer[op->node_score_index]; ancestral_buffer = pars->anc_states[op->node_ancestral_index]; for (n = 0; n < pars->sites; ++n) { /* compute index with minimum value */ minindex = 0; for (j = 1; j < pars->states; ++j) { if (score_buffer[n*states+j] < score_buffer[n*states+minindex]) minindex = j; } double parent_val = parent_score_buffer[n*states + __builtin_ctz(map[parent_ancestral_buffer[n]])]; if (score_buffer[n*states+minindex] + 1 > parent_val) ancestral_buffer[n] = parent_ancestral_buffer[n]; else ancestral_buffer[n] = revmap[minindex]; } } } libpll-0.3.1/src/partials.c000066400000000000000000000165601310701451700155520ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri, Diego Darriba This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" static void case_tiptip(pll_partition_t * partition, const pll_operation_t * op) { const double * left_matrix = partition->pmatrix[op->child1_matrix_index]; const double * right_matrix = partition->pmatrix[op->child2_matrix_index]; double * parent_clv = partition->clv[op->parent_clv_index]; unsigned int * parent_scaler; unsigned int sites = partition->sites; /* ascertaiment bias correction */ if (partition->asc_bias_alloc) sites += partition->states; /* get parent scaler */ if (op->parent_scaler_index == PLL_SCALE_BUFFER_NONE) parent_scaler = NULL; else parent_scaler = partition->scale_buffer[op->parent_scaler_index]; /* precompute lookup table */ pll_core_create_lookup(partition->states, partition->rate_cats, partition->ttlookup, left_matrix, right_matrix, partition->tipmap, partition->maxstates, partition->attributes); /* and update CLV at inner node */ pll_core_update_partial_tt(partition->states, sites, partition->rate_cats, parent_clv, parent_scaler, partition->tipchars[op->child1_clv_index], partition->tipchars[op->child2_clv_index], partition->tipmap, partition->maxstates, partition->ttlookup, partition->attributes); } static void case_tipinner(pll_partition_t * partition, const pll_operation_t * op) { double * parent_clv = partition->clv[op->parent_clv_index]; unsigned int tip_clv_index; unsigned int inner_clv_index; unsigned int tip_matrix_index; unsigned int inner_matrix_index; unsigned int * right_scaler; unsigned int * parent_scaler; unsigned int sites = partition->sites; /* ascertaiment bias correction */ if (partition->asc_bias_alloc) sites += partition->states; /* get parent scaler */ if (op->parent_scaler_index == PLL_SCALE_BUFFER_NONE) parent_scaler = NULL; else parent_scaler = partition->scale_buffer[op->parent_scaler_index]; /* find which of the two child nodes is the tip */ if (op->child1_clv_index < partition->tips) { tip_clv_index = op->child1_clv_index; tip_matrix_index = op->child1_matrix_index; inner_clv_index = op->child2_clv_index; inner_matrix_index = op->child2_matrix_index; if (op->child2_scaler_index == PLL_SCALE_BUFFER_NONE) right_scaler = NULL; else right_scaler = partition->scale_buffer[op->child2_scaler_index]; } else { tip_clv_index = op->child2_clv_index; tip_matrix_index = op->child2_matrix_index; inner_clv_index = op->child1_clv_index; inner_matrix_index = op->child1_matrix_index; if (op->child1_scaler_index == PLL_SCALE_BUFFER_NONE) right_scaler = NULL; else right_scaler = partition->scale_buffer[op->child1_scaler_index]; } pll_core_update_partial_ti(partition->states, sites, partition->rate_cats, parent_clv, parent_scaler, partition->tipchars[tip_clv_index], partition->clv[inner_clv_index], partition->pmatrix[tip_matrix_index], partition->pmatrix[inner_matrix_index], right_scaler, partition->tipmap, partition->maxstates, partition->attributes); } static void case_innerinner(pll_partition_t * partition, const pll_operation_t * op) { const double * left_matrix = partition->pmatrix[op->child1_matrix_index]; const double * right_matrix = partition->pmatrix[op->child2_matrix_index]; double * parent_clv = partition->clv[op->parent_clv_index]; double * left_clv = partition->clv[op->child1_clv_index]; double * right_clv = partition->clv[op->child2_clv_index]; unsigned int * parent_scaler; unsigned int * left_scaler; unsigned int * right_scaler; unsigned int sites = partition->sites; /* ascertaiment bias correction */ if (partition->asc_bias_alloc) sites += partition->states; /* get parent scaler */ if (op->parent_scaler_index == PLL_SCALE_BUFFER_NONE) parent_scaler = NULL; else parent_scaler = partition->scale_buffer[op->parent_scaler_index]; if (op->child1_scaler_index != PLL_SCALE_BUFFER_NONE) left_scaler = partition->scale_buffer[op->child1_scaler_index]; else left_scaler = NULL; /* if child2 has a scaler add its values to the parent scaler */ if (op->child2_scaler_index != PLL_SCALE_BUFFER_NONE) right_scaler = partition->scale_buffer[op->child2_scaler_index]; else right_scaler = NULL; pll_core_update_partial_ii(partition->states, sites, partition->rate_cats, parent_clv, parent_scaler, left_clv, right_clv, left_matrix, right_matrix, left_scaler, right_scaler, partition->attributes); } PLL_EXPORT void pll_update_partials(pll_partition_t * partition, const pll_operation_t * operations, unsigned int count) { unsigned int i; const pll_operation_t * op; for (i = 0; i < count; ++i) { op = &(operations[i]); if (partition->attributes & PLL_ATTRIB_PATTERN_TIP) { if ((op->child1_clv_index < partition->tips) && (op->child2_clv_index < partition->tips)) { /* tip-tip case */ case_tiptip(partition,op); } else if ((operations[i].child1_clv_index < partition->tips) || (operations[i].child2_clv_index < partition->tips)) { /* tip-inner */ case_tipinner(partition,op); } else { /* inner-inner */ case_innerinner(partition,op); } } else { /* inner-inner */ case_innerinner(partition,op); } } } libpll-0.3.1/src/phylip.c000066400000000000000000000413721310701451700152370ustar00rootroot00000000000000/* Copyright (C) 2017 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" #define PLL_PHYLIP_SEQUENTIAL 1 #define PLL_PHYLIP_INTERLEAVED 2 static int dfa_parse(pll_phylip_t * fd, pll_msa_t * msa, char * p, int seqno, int offset) { int j = 0; char c,m; char * seqdata = msa->sequence[seqno] + offset; /* read sequence data */ while((c = *p++)) { m = (char) fd->chrstatus[(int)c]; switch(m) { case 0: /* characters to be stripped */ fd->stripped_count++; fd->stripped[(int)c]++; break; case 1: /* legal character */ if (offset + j >= msa->length) { pll_errno = PLL_ERROR_PHYLIP_LONGSEQ; snprintf(pll_errmsg, 200, "Sequence %d (%.100s) longer than expected", seqno+1, msa->label[seqno]); return -1; } seqdata[j++] = c; break; case 2: /* fatal character */ if (c>=32) { pll_errno = PLL_ERROR_PHYLIP_ILLEGALCHAR; snprintf(pll_errmsg, 200, "illegal character '%c' " "on line %ld in the fasta file", c, fd->lineno); } else { pll_errno = PLL_ERROR_PHYLIP_UNPRINTABLECHAR; snprintf(pll_errmsg, 200, "illegal unprintable character " "%#.2x (hexadecimal) on line %ld " "in the fasta file", c, fd->lineno); } return -1; case 3: /* silently stripped chars */ break; } } return j; } /* define strchrnul in case this is not a GNU system */ static char * xstrchrnul(char * s, int c) { char * r = strchr(s,c); if (r) return r; return (char *)s + strlen(s); } static char * reallocline(pll_phylip_t * fd, size_t newmaxsize) { char * temp = (char *)malloc((size_t)newmaxsize*sizeof(char)); if (!temp) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } memcpy(temp,fd->line,fd->line_size*sizeof(char)); free(fd->line); fd->line = temp; fd->line_maxsize = newmaxsize; return temp; } static char * getnextline(pll_phylip_t * fd) { size_t len = 0; fd->line_size = 0; /* read from file until newline or eof */ while (fgets(fd->buffer, PLL_LINEALLOC, fd->fp)) { len = strlen(fd->buffer); if (fd->line_size + len > fd->line_maxsize) if (!reallocline(fd, fd->line_maxsize + PLL_LINEALLOC)) return NULL; memcpy(fd->line+fd->line_size,fd->buffer,len*sizeof(char)); fd->line_size += len; if (fd->buffer[len-1] == '\n') { #if 0 if (line_size+1 > line_maxsize) reallocline(line_maxsize+1); line[line_size] = 0; #else fd->line[fd->line_size-1] = 0; #endif return fd->line; } } if (!fd->line_size) { free(fd->line); fd->line = NULL; return NULL; } if (fd->line_size == fd->line_maxsize) if (!reallocline(fd,fd->line_maxsize+1)) return NULL; fd->line[fd->line_size] = 0; return fd->line; } static int args_getint(const char * arg, int * len) { int temp; *len = 0; int ret = sscanf(arg, "%d%n", &temp, len); if ((ret == 0) || (!*len)) return 0; return temp; } static int whitechar(char c) { if (c == ' ' || c == '\t') return 1; return 0; } static int parse_header(const char * line, int * seq_count, int * seq_len, int format) { int len; /* read number of sequences */ if (!(*seq_count = args_getint(line,&len))) { pll_errno = PLL_ERROR_PHYLIP_SYNTAX; snprintf(pll_errmsg, 200, "Invalid number of sequences in header"); return PLL_FAILURE; } line += len; /* read sequence length */ if (!(*seq_len = args_getint(line,&len))) { pll_errno = PLL_ERROR_PHYLIP_SYNTAX; snprintf(pll_errmsg, 200, "Invalid sequence length in header"); return PLL_FAILURE; } line += len; /* go through all white spaces */ while (*line && whitechar(*line)) ++line; /* if end of line then return successfully */ if (!*line) return 1; /* otherwise, continue only if interleaved format specified, otherwise die */ if (format == PLL_PHYLIP_SEQUENTIAL) return 0; if (*line != 's' && *line != 'S' && *line != 'i' && *line != 'I') return 0; /* go through all white spaces */ while (*line && whitechar(*line)) ++line; /* if end of line then return successfully */ if (!*line) return 1; return 0; } static int whitespace(char c) { if (c == ' ' || c == '\t' || c == '\n' || c == '\r') return 1; return 0; } static char * parse_oneline_sequence(pll_phylip_t * fd, pll_msa_t * msa, char * p, int seqno, int offset, int * aln_len, int * error) { int j = 0; while (p && !j) { /* read data */ if ((j = dfa_parse(fd,msa,p,seqno,offset)) == -1) { *error = 1; return NULL; } if (j) { if (!(*aln_len)) { *aln_len = j; } else if (*aln_len != j) { *error = 1; pll_errno = PLL_ERROR_PHYLIP_NONALIGNED; snprintf(pll_errmsg, 200, "Sequence %d (%.100s) data out of alignment", seqno+1, msa->label[seqno]); return NULL; } } else p = getnextline(fd); } return p; } PLL_EXPORT pll_phylip_t * pll_phylip_open(const char * filename, const unsigned int * map) { int i; pll_phylip_t * fd = (pll_phylip_t *)malloc(sizeof(pll_phylip_t)); if (!fd) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } /* allocate space */ fd->line = NULL; fd->line_size = 0; fd->line_maxsize = 0; fd->lineno = 0; fd->no = -1; fd->chrstatus = map; /* open file */ fd->fp = fopen(filename, "r"); if (!(fd->fp)) { pll_errno = PLL_ERROR_FILE_OPEN; snprintf(pll_errmsg, 200, "Unable to open file (%s)", filename); free(fd); return NULL; } /* get filesize */ if (fseek(fd->fp, 0, SEEK_END)) { pll_errno = PLL_ERROR_FILE_SEEK; snprintf(pll_errmsg, 200, "Unable to seek in file (%s)", filename); fclose(fd->fp); free(fd); return NULL; } fd->filesize = ftell(fd->fp); rewind(fd->fp); /* reset stripped char frequencies */ fd->stripped_count = 0; for(i=0; i<256; i++) fd->stripped[i] = 0; /* cache line */ if (!getnextline(fd)) { if (fd->line) free(fd->line); fclose(fd->fp); free(fd); return NULL; } fd->lineno = 1; return fd; } PLL_EXPORT int pll_phylip_rewind(pll_phylip_t * fd) { int i; rewind(fd->fp); /* reset stripped char frequencies */ fd->stripped_count = 0; for(i=0; i<256; i++) fd->stripped[i] = 0; if (!getnextline(fd)) { pll_errno = PLL_ERROR_FILE_SEEK; snprintf(pll_errmsg, 200, "Unable to rewind and cache data"); return PLL_FAILURE; } fd->lineno = 1; fd->no = -1; return PLL_SUCCESS; } PLL_EXPORT void pll_phylip_close(pll_phylip_t * fd) { fclose(fd->fp); if (fd->line) free(fd->line); free(fd); } PLL_EXPORT pll_msa_t * pll_phylip_parse_interleaved(pll_phylip_t * fd) { int i; int aln_len; int sumlen; int seqno; long headerlen; pll_msa_t * msa = (pll_msa_t *)malloc(sizeof(pll_msa_t)); if (!msa) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } /* read header */ if (!parse_header(fd->line, &(msa->count), &(msa->length), PLL_PHYLIP_INTERLEAVED)) return NULL; /* allocate msa placeholders */ msa->sequence = (char **)calloc((size_t)(msa->count),sizeof(char *)); msa->label = (char **)calloc((size_t)(msa->count),sizeof(char *)); if (!msa->label || !msa->sequence) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); pll_msa_destroy(msa); return NULL; } /* allocate sequence data placeholders */ for (i = 0; i < msa->count; ++i) { msa->sequence[i] = (char *)malloc((size_t)(msa->length+1) * sizeof(char)); if (!msa->sequence[i]) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); pll_msa_destroy(msa); return NULL; } msa->sequence[i][msa->length] = 0; } /* read sequences with headers */ seqno = 0; aln_len = 0; int error = 0; while (1) { /* get next line */ char * p = getnextline(fd); /* if no more lines break */ if (!p) break; /* skip whitespace before sequence header */ while (*p && whitespace(*p)) ++p; /* restart loop if blank line */ if (!*p) continue; /* error if there are more sequences than specified */ if (seqno == msa->count) { pll_errno = PLL_ERROR_PHYLIP_SYNTAX; snprintf(pll_errmsg, 200, "Found at least %d sequences but expected %d", seqno+1, msa->count); pll_msa_destroy(msa); return NULL; } /* find first blank after header */ if (strchr(p,' ')) headerlen = xstrchrnul(p,' ') - p; else if (strchr(p,'\t')) headerlen = xstrchrnul(p,'\t') - p; else if (strchr(p,'\r')) headerlen = xstrchrnul(p,'\r') - p; else headerlen = xstrchrnul(p,'\n') - p; /* headerlen cannot be zero */ assert(headerlen > 0); /* store sequence header */ msa->label[seqno] = (char *)malloc((size_t)(headerlen+1)*sizeof(char)); if (!msa->label[seqno]) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); pll_msa_destroy(msa); return NULL; } memcpy(msa->label[seqno], p, (size_t)headerlen); msa->label[seqno][headerlen] = 0; p += headerlen; /* read (and parse) the first line (starting from p) that contains at least one character */ if (!parse_oneline_sequence(fd,msa,p,seqno,0,&aln_len,&error)) break; ++seqno; if (seqno == msa->count) break; } /* was the last block of sequences non-aligned? */ if (error) { pll_msa_destroy(msa); return NULL; } if (seqno != msa->count) { pll_errno = PLL_ERROR_PHYLIP_SYNTAX; snprintf(pll_errmsg, 200, "Found %d sequence(s) but expected %d", seqno, msa->count); pll_msa_destroy(msa); return NULL; } /* update the length of the alignment read so far, which will be used as the offset when appending data to the end of the sequences */ sumlen = aln_len; /* now read the remaining blocks */ seqno = 0; aln_len = 0; int block_count = 2; while (1) { char * p = getnextline(fd); /* read (and parse) the first line (starting from p) that contains at least one character */ if (!parse_oneline_sequence(fd,msa,p,seqno,sumlen,&aln_len,&error)) break; seqno = (seqno+1) % msa->count; /* if data for all sequences were read, then append the alignment length to the sum, and go for the next block */ if (!seqno) { sumlen += aln_len; aln_len = 0; block_count++; } } /* was the last block of sequences non-aligned? */ if (error) { pll_msa_destroy(msa); return NULL; } /* if seqno != 0 then there were more (or less) sequences than expected */ if (seqno) { pll_errno = PLL_ERROR_PHYLIP_SYNTAX; snprintf(pll_errmsg, 200, "Found %d sequences in block %d but expected %d", seqno, block_count, msa->count); pll_msa_destroy(msa); return NULL; } if (sumlen != msa->length) { snprintf(pll_errmsg, 200, "Sequence length is %d but expected %d", sumlen, msa->length); pll_msa_destroy(msa); return NULL; } return msa; } PLL_EXPORT pll_msa_t * pll_phylip_parse_sequential(pll_phylip_t * fd) { int i,j; long headerlen; pll_msa_t * msa = (pll_msa_t *)malloc(sizeof(pll_msa_t)); if (!msa) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } /* read header */ if (!parse_header(fd->line, &(msa->count), &(msa->length), PLL_PHYLIP_SEQUENTIAL)) return NULL; msa->sequence = (char **)calloc((size_t)(msa->count),sizeof(char *)); msa->label = (char **)calloc((size_t)(msa->count),sizeof(char *)); if (!msa->label || !msa->sequence) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); pll_msa_destroy(msa); return NULL; } for (i = 0; i < msa->count; ++i) { msa->sequence[i] = (char *)malloc((size_t)(msa->length+1) * sizeof(char)); if (!msa->sequence[i]) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); pll_msa_destroy(msa); return NULL; } msa->sequence[i][msa->length] = 0; } /* read sequences */ int seqno = 0; while (1) { /* get next line */ fd->line = getnextline(fd); char * p = fd->line; /* if no more lines break */ if (!p) break; /* skip whitespace before sequence header */ while (*p && whitespace(*p)) ++p; /* restart loop if blank line */ if (!*p) continue; /* error if there are more sequences than specified */ if (seqno == msa->count) { pll_errno = PLL_ERROR_PHYLIP_SYNTAX; snprintf(pll_errmsg, 200, "Found at least %d sequences but expected %d", seqno+1, msa->count); pll_msa_destroy(msa); return NULL; } /* find first blank after header */ if (strchr(p,' ')) headerlen = xstrchrnul(p,' ') - p; else if (strchr(p,'\t')) headerlen = xstrchrnul(p,'\t') - p; else if (strchr(p,'\r')) headerlen = xstrchrnul(p,'\r') - p; else headerlen = xstrchrnul(p,'\n') - p; /* headerlen cannot be zero */ assert(headerlen > 0); /* store sequence header */ msa->label[seqno] = (char *)malloc((size_t)(headerlen+1)*sizeof(char)); if (!msa->label[seqno]) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); pll_msa_destroy(msa); return NULL; } memcpy(msa->label[seqno], p, (size_t)headerlen); msa->label[seqno][headerlen] = 0; p += headerlen; /* go through possibly multiple sequence data lines */ j=0; while (1) { /* read sequence data */ int chars_count = dfa_parse(fd,msa,p,seqno,j); if (chars_count == -1) { pll_msa_destroy(msa); return NULL; } j += chars_count; /* break if we read all sequence data */ if (j == msa->length) break; p = getnextline(fd); if (!p) { pll_errno = PLL_ERROR_PHYLIP_SYNTAX; snprintf(pll_errmsg, 200, "Sequence %d (%.100s) has %d characters but expected %d", seqno+1,msa->label[seqno],j,msa->length); pll_msa_destroy(msa); return NULL; } } ++seqno; } if (seqno != msa->count) { pll_errno = PLL_ERROR_PHYLIP_SYNTAX; snprintf(pll_errmsg, 200, "Found %d sequence(s) but expected %d", seqno, msa->count); pll_msa_destroy(msa); return NULL; } return msa; } PLL_EXPORT void pll_msa_destroy(pll_msa_t * msa) { if (!msa) return; int i; if (msa->label) { for (i = 0; i < msa->count; ++i) if (msa->label[i]) free(msa->label[i]); free(msa->label); } if (msa->sequence) { for (i = 0; i < msa->count; ++i) if (msa->sequence[i]) free(msa->sequence[i]); free(msa->sequence); } free(msa); } libpll-0.3.1/src/pll.c000066400000000000000000001052371310701451700145220ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri, Diego Darriba This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" __thread int pll_errno; __thread char pll_errmsg[200] = {0}; pll_hardware_t pll_hardware = {0,0,0,0,0,0,0,0,0,0,0,0}; static void dealloc_partition_data(pll_partition_t * partition); static void dealloc_partition_data(pll_partition_t * partition) { unsigned int i; if (!partition) return; free(partition->rates); free(partition->rate_weights); free(partition->eigen_decomp_valid); if (partition->prop_invar) free(partition->prop_invar); if (partition->invariant) free(partition->invariant); if (!partition->pattern_weights) free(partition->pattern_weights); if (partition->scale_buffer) for (i = 0; i < partition->scale_buffers; ++i) free(partition->scale_buffer[i]); free(partition->scale_buffer); if (partition->tipchars) for (i = 0; i < partition->tips; ++i) pll_aligned_free(partition->tipchars[i]); free(partition->tipchars); if (partition->ttlookup) pll_aligned_free(partition->ttlookup); if (partition->charmap) free(partition->charmap); if (partition->tipmap) free(partition->tipmap); if (partition->clv) { int start = (partition->attributes & PLL_ATTRIB_PATTERN_TIP) ? partition->tips : 0; for (i = start; i < partition->clv_buffers + partition->tips; ++i) pll_aligned_free(partition->clv[i]); } free(partition->clv); if (partition->pmatrix) { //for (i = 0; i < partition->prob_matrices; ++i) pll_aligned_free(partition->pmatrix[0]); } free(partition->pmatrix); if (partition->subst_params) for (i = 0; i < partition->rate_matrices; ++i) pll_aligned_free(partition->subst_params[i]); free(partition->subst_params); if (partition->eigenvecs) for (i = 0; i < partition->rate_matrices; ++i) pll_aligned_free(partition->eigenvecs[i]); free(partition->eigenvecs); if (partition->inv_eigenvecs) for (i = 0; i < partition->rate_matrices; ++i) pll_aligned_free(partition->inv_eigenvecs[i]); free(partition->inv_eigenvecs); if (partition->eigenvals) for (i = 0; i < partition->rate_matrices; ++i) pll_aligned_free(partition->eigenvals[i]); free(partition->eigenvals); if (partition->frequencies) for (i = 0; i < partition->rate_matrices; ++i) pll_aligned_free(partition->frequencies[i]); free(partition->frequencies); if (partition->pattern_weights) free(partition->pattern_weights); free(partition); } PLL_EXPORT void * pll_aligned_alloc(size_t size, size_t alignment) { void * mem; #if (defined(__WIN32__) || defined(__WIN64__)) mem = _aligned_malloc(size, alignment); #else if (posix_memalign(&mem, alignment, size)) mem = NULL; #endif return mem; } PLL_EXPORT void pll_aligned_free(void * ptr) { #if (defined(__WIN32__) || defined(__WIN64__)) _aligned_free(ptr); #else free(ptr); #endif } static int update_charmap(pll_partition_t * partition, const unsigned int * map) { unsigned int i,j,k = 0; unsigned int new_states_count = 0; unsigned int mapcopy[PLL_ASCII_SIZE]; memcpy(mapcopy, map, PLL_ASCII_SIZE * sizeof(unsigned int)); /* find maximum value in charmap table */ k = 0; while (partition->tipmap[k]) ++k; /* compute the number of new states in the map */ for (i = 0; i < PLL_ASCII_SIZE; ++i) { if (mapcopy[i]) { /* check whether state map[i] already exists in the tipmap */ for (j = 0; j < k; ++j) if (mapcopy[i] == partition->tipmap[j]) break; /* if it does not exist */ if (j == k) { /* check whether it is the first time we find it */ for (j = 0; j < i; ++j) if (mapcopy[j] == mapcopy[i]) break; /* if first time, increase number of new states */ if (j == i) new_states_count++; } } } /* erase old charmap */ memset(partition->charmap,0,PLL_ASCII_SIZE*sizeof(unsigned char)); /* using this map we will have more than 256 states, so return an error */ if (new_states_count + k >= PLL_ASCII_SIZE) { snprintf(pll_errmsg, 200, "Cannot specify 256 or more states with PLL_ATTRIB_PATTERN_TIP."); return PLL_FAILURE; } /* traverse the new map */ for (i = 0; i < PLL_ASCII_SIZE; ++i) { if (mapcopy[i]) { unsigned int code = 0; /* check whether state map[i] already exists in the tipmap */ for (j = 0; j < k; ++j) if (mapcopy[i] == partition->tipmap[j]) break; if (j == k) { /* if it does not exist */ code = k; partition->tipmap[code] = mapcopy[i]; ++k; } else { /* if it exists already then j is the index to the tipmap */ code = j; } partition->charmap[i] = code; /* find all characters with the same state in the map */ for (j=i+1; j < PLL_ASCII_SIZE; ++j) { if (mapcopy[i] == mapcopy[j]) { partition->charmap[j] = code; mapcopy[j] = 0; } } } } /* set maximum number of states (including ambiguities), its logarithm, and the logarithm of states */ if (new_states_count) { /* special cases which do not use remapping */ if (partition->states == 4) { for (k = 0, i = 0; partition->tipmap[i]; ++i) if (partition->tipmap[i] > k) k = partition->tipmap[i]; partition->maxstates = k+1; } else partition->maxstates += new_states_count; unsigned int l2_maxstates = (unsigned int)ceil(log2(partition->maxstates)); /* allocate space for the precomputed tip-tip likelihood vector */ size_t alloc_size = (1 << (2 * l2_maxstates)) * (partition->states_padded * partition->rate_cats); /* for AVX we do not need to reallocate ttlookup as it has fixed size */ if ((partition->states == 4) && (partition->attributes & PLL_ATTRIB_ARCH_AVX) && PLL_STAT(avx_present)) return PLL_SUCCESS; free(partition->ttlookup); partition->ttlookup = pll_aligned_alloc(alloc_size * sizeof(double), partition->alignment); if (!partition->ttlookup) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf (pll_errmsg, 200, "Cannot allocate space for storing precomputed tip-tip CLVs."); return PLL_FAILURE; } } return PLL_SUCCESS; } /* create a bijective mapping from states to the range <1,maxstates> where maxstates is the maximum number of states (including ambiguities). It is neeed to index the precomputed conditional likelihoods for each pair of states. The sequences are then encoded using this charmap, and we store the precomputated CLV for a charmapped pair i and j, at index: (i << ceil(log(maxstate)) + j) << log(states) << log(rates) */ static int create_charmap(pll_partition_t * partition, const unsigned int * usermap) { unsigned int i,j,m = 0; unsigned char k = 0; unsigned int map[PLL_ASCII_SIZE]; /* If ascertainment bias correction attribute is set, CLVs will be allocated with additional sites for each state */ unsigned int sites_alloc = partition->asc_bias_alloc ? partition->sites + partition->states : partition->sites; //memcpy(map, partition->map, PLL_ASCII_SIZE * sizeof(unsigned int)); memcpy(map, usermap, PLL_ASCII_SIZE * sizeof(unsigned int)); if (!(partition->charmap = (unsigned char *)calloc(PLL_ASCII_SIZE, sizeof(unsigned char)))) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf (pll_errmsg, 200, "Cannot allocate charmap for tip-tip precomputation."); return PLL_FAILURE; } if (!(partition->tipmap = (unsigned int *)calloc(PLL_ASCII_SIZE, sizeof(unsigned int)))) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf (pll_errmsg, 200, "Cannot allocate tipmap for tip-tip precomputation."); return PLL_FAILURE; } /* create charmap (remapped table of ASCII characters to range 0,|states|) and tipmap which is a (1,|states|) -> state */ for (i = 0; i < PLL_ASCII_SIZE; ++i) { if (map[i]) { if (map[i] > m) m = map[i]; partition->charmap[i] = k; partition->tipmap[(unsigned int)k] = map[i]; for (j = i+1; j < PLL_ASCII_SIZE; ++j) { if (map[i] == map[j]) { partition->charmap[j] = k; map[j] = 0; } } ++k; } } /* For all state settings for which remapping will not be done, we need to increment maxstates by one to account for a fictive state 0 which will never be used */ if (partition->states == 4) k = m+1; /* set maximum number of states (including ambiguities), its logarithm, and the logarithm of states */ partition->maxstates = (unsigned int)k; unsigned int l2_maxstates = (unsigned int)ceil(log2(partition->maxstates)); /* allocate space for the precomputed tip-tip likelihood vector */ size_t alloc_size = (1 << (2 * l2_maxstates)) * (partition->states_padded * partition->rate_cats); /* dedicated 4x4 function - if AVX is not used we can allocate less space in case not all 16 possible ambiguities are present */ if ((partition->states == 4) && (partition->attributes & PLL_ATTRIB_ARCH_AVX) && PLL_STAT(avx_present)) { partition->ttlookup = pll_aligned_alloc(1024 * partition->rate_cats * sizeof(double), partition->alignment); if (!partition->ttlookup) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf (pll_errmsg, 200, "Cannot allocate space for storing precomputed tip-tip CLVs."); return PLL_FAILURE; } } else { partition->ttlookup = pll_aligned_alloc(alloc_size * sizeof(double), partition->alignment); if (!partition->ttlookup) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf (pll_errmsg, 200, "Cannot allocate space for storing precomputed tip-tip CLVs."); return PLL_FAILURE; } } /* allocate tip character arrays */ partition->tipchars = (unsigned char **)calloc(partition->tips, sizeof(unsigned char *)); if (!partition->tipchars) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Cannot allocate space for storing tip characters."); return PLL_FAILURE; } for (i = 0; i < partition->tips; ++i) { partition->tipchars[i] = (unsigned char *)malloc(sites_alloc * sizeof(unsigned char)); if (!partition->tipchars[i]) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Cannot allocate space for storing tip characters."); return PLL_FAILURE; } } return PLL_SUCCESS; } PLL_EXPORT pll_partition_t * pll_partition_create(unsigned int tips, unsigned int clv_buffers, unsigned int states, unsigned int sites, unsigned int rate_matrices, unsigned int prob_matrices, unsigned int rate_cats, unsigned int scale_buffers, unsigned int attributes) { unsigned int i; unsigned int sites_alloc; /* make sure that multiple ARCH were not specified */ if (__builtin_popcount(attributes & PLL_ATTRIB_ARCH_MASK) > 1) { pll_errno = PLL_ERROR_PARAM_INVALID; snprintf(pll_errmsg, 200, "Multiple architecture flags specified."); return PLL_FAILURE; } /* allocate partition */ pll_partition_t * partition = (pll_partition_t *)malloc(sizeof(pll_partition_t)); if (!partition) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Cannot allocate memory for partition."); return PLL_FAILURE; } /* extract architecture and set vectorization parameters */ partition->alignment = PLL_ALIGNMENT_CPU; partition->attributes = attributes; partition->states_padded = states; #ifdef HAVE_SSE3 if (attributes & PLL_ATTRIB_ARCH_SSE && PLL_STAT(sse3_present)) { partition->alignment = PLL_ALIGNMENT_SSE; partition->states_padded = (states+1) & 0xFFFFFFFE; } #endif #ifdef HAVE_AVX if (attributes & PLL_ATTRIB_ARCH_AVX && PLL_STAT(avx_present)) { partition->alignment = PLL_ALIGNMENT_AVX; partition->states_padded = (states+3) & 0xFFFFFFFC; } #endif #ifdef HAVE_AVX2 if (attributes & PLL_ATTRIB_ARCH_AVX2 && PLL_STAT(avx2_present)) { partition->alignment = PLL_ALIGNMENT_AVX; partition->states_padded = (states+3) & 0xFFFFFFFC; } #endif unsigned int states_padded = partition->states_padded; /* initialize properties */ partition->tips = tips; partition->clv_buffers = clv_buffers; partition->states = states; partition->sites = sites; partition->pattern_weight_sum = sites; partition->rate_matrices = rate_matrices; partition->prob_matrices = prob_matrices; partition->rate_cats = rate_cats; partition->scale_buffers = scale_buffers; partition->prop_invar = NULL; partition->invariant = NULL; partition->pattern_weights = NULL; partition->eigenvecs = NULL; partition->inv_eigenvecs = NULL; partition->eigenvals = NULL; partition->rates = NULL; partition->rate_weights = NULL; partition->subst_params = NULL; partition->scale_buffer = NULL; partition->frequencies = NULL; partition->eigen_decomp_valid = 0; partition->ttlookup = NULL; partition->tipchars = NULL; partition->charmap = NULL; partition->tipmap = NULL; /* If ascertainment bias correction attribute is set, CLVs will be allocated with additional sites for each state */ partition->asc_bias_alloc = (partition->attributes & (PLL_ATTRIB_AB_MASK | PLL_ATTRIB_AB_FLAG)) > 0; sites_alloc = partition->asc_bias_alloc ? sites + states : sites; /* allocate structures */ /* eigen_decomp_valid */ partition->eigen_decomp_valid = (int *)calloc(partition->rate_matrices, sizeof(int)); if (!partition->eigen_decomp_valid) { dealloc_partition_data(partition); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return PLL_FAILURE; } /* clv */ partition->clv = (double **)calloc(partition->tips + partition->clv_buffers, sizeof(double *)); if (!partition->clv) { dealloc_partition_data(partition); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for CLVs."); return PLL_FAILURE; } /* if tip pattern precomputation is enabled, then do not allocate CLV space for the tip nodes */ int start = (partition->attributes & PLL_ATTRIB_PATTERN_TIP) ? partition->tips : 0; for (i = start; i < partition->tips + partition->clv_buffers; ++i) { partition->clv[i] = pll_aligned_alloc(sites_alloc * states_padded * rate_cats * sizeof(double), partition->alignment); if (!partition->clv[i]) { dealloc_partition_data(partition); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for CLVs."); return PLL_FAILURE; } /* zero-out CLV vectors to avoid valgrind warnings when using odd number of states with vectorized code */ memset(partition->clv[i], 0, (size_t)sites_alloc*states_padded*rate_cats*sizeof(double)); } /* pmatrix */ partition->pmatrix = (double **)calloc(partition->prob_matrices, sizeof(double *)); if (!partition->pmatrix) { dealloc_partition_data(partition); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for p-matrix."); return PLL_FAILURE; } /* allocate transition probability matrices in contiguous space, in order to save the 'displacement' amount of memory per matrix, which is required for updating partials when the number of states is not a multiple of states_padded. */ size_t displacement = (states_padded - states) * (states_padded) * sizeof(double); partition->pmatrix[0] = pll_aligned_alloc(partition->prob_matrices * states * states_padded * rate_cats * sizeof(double) + displacement, partition->alignment); if (!partition->pmatrix[0]) { dealloc_partition_data(partition); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for p-matrix."); return PLL_FAILURE; } for (i = 1; i < partition->prob_matrices; ++i) partition->pmatrix[i] = partition->pmatrix[i-1] + states * states_padded * rate_cats; /* zero-out p-matrices to avoid valgrind warnings when using odd number of states with vectorized code */ memset(partition->pmatrix[0],0,partition->prob_matrices * states * states_padded * rate_cats * sizeof(double) + displacement); /* eigenvecs */ partition->eigenvecs = (double **)calloc(partition->rate_matrices, sizeof(double *)); if (!partition->eigenvecs) { dealloc_partition_data(partition); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for eigenvectors."); return PLL_FAILURE; } for (i = 0; i < partition->rate_matrices; ++i) { partition->eigenvecs[i] = pll_aligned_alloc(states * states_padded * sizeof(double), partition->alignment); if (!partition->eigenvecs[i]) { dealloc_partition_data(partition); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for eigenvectors."); return PLL_FAILURE; } memset(partition->eigenvecs[i], 0, states * states_padded * sizeof(double)); /* TODO: don't forget to add code for SSE/AVX */ } /* inv_eigenvecs */ partition->inv_eigenvecs = (double **)calloc(partition->rate_matrices, sizeof(double *)); if (!partition->inv_eigenvecs) { dealloc_partition_data(partition); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for inverse eigenvectors."); return PLL_FAILURE; } for (i = 0; i < partition->rate_matrices; ++i) { partition->inv_eigenvecs[i] = pll_aligned_alloc(states*states_padded* sizeof(double), partition->alignment); if (!partition->inv_eigenvecs[i]) { dealloc_partition_data(partition); snprintf(pll_errmsg, 200, "Unable to allocate enough memory for inverse eigenvectors."); return PLL_FAILURE; } memset(partition->inv_eigenvecs[i], 0, states * states_padded * sizeof(double)); /* TODO: don't forget to add code for SSE/AVX */ } /* eigenvals */ partition->eigenvals = (double **)calloc(partition->rate_matrices, sizeof(double *)); if (!partition->eigenvals) { dealloc_partition_data(partition); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for eigenvalues."); return PLL_FAILURE; } for (i = 0; i < partition->rate_matrices; ++i) { partition->eigenvals[i] = pll_aligned_alloc(states_padded*sizeof(double), partition->alignment); if (!partition->eigenvals[i]) { dealloc_partition_data(partition); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for eigenvalues."); return PLL_FAILURE; } memset(partition->eigenvals[i], 0, states_padded * sizeof(double)); /* TODO: don't forget to add code for SSE/AVX */ } /* subst_params */ partition->subst_params = (double **)calloc(partition->rate_matrices, sizeof(double *)); if (!partition->subst_params) { dealloc_partition_data(partition); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for substitution parameters."); return PLL_FAILURE; } for (i = 0; i < partition->rate_matrices; ++i) { partition->subst_params[i] = pll_aligned_alloc(((states*states-states)/2) * sizeof(double), partition->alignment); if (!partition->subst_params[i]) { dealloc_partition_data(partition); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for substitution parameters."); return PLL_FAILURE; } /* TODO: don't forget to add code for SSE/AVX */ } /* frequencies */ partition->frequencies = (double **)calloc(partition->rate_matrices, sizeof(double *)); if (!partition->frequencies) { dealloc_partition_data(partition); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for frequencies."); return PLL_FAILURE; } for (i = 0; i < partition->rate_matrices; ++i) { partition->frequencies[i] = pll_aligned_alloc(states_padded*sizeof(double), partition->alignment); if (!partition->frequencies[i]) { dealloc_partition_data(partition); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for frequencies."); return PLL_FAILURE; } /* TODO: don't forget to add code for SSE/AVX */ memset(partition->frequencies[i], 0, states_padded*sizeof(double)); } /* rates */ partition->rates = (double *)calloc(partition->rate_cats,sizeof(double)); if (!partition->rates) { dealloc_partition_data(partition); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for heterogeneity rates."); return PLL_FAILURE; } /* rate weights */ partition->rate_weights = (double *)calloc(partition->rate_cats,sizeof(double)); if (partition->rate_weights) { /* initialize to 1/n_rates */ for (i = 0; i < partition->rate_cats; ++i) partition->rate_weights[i] = 1.0/partition->rate_cats; } else { dealloc_partition_data(partition); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for rate weights."); return PLL_FAILURE; } /* proportion of invariant sites */ partition->prop_invar = (double *)calloc(partition->rate_matrices, sizeof(double)); if (!partition->prop_invar) { dealloc_partition_data(partition); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for invar sites proportion."); return PLL_FAILURE; } /* site weights */ partition->pattern_weights = (unsigned int *)malloc(sites_alloc * sizeof(unsigned int)); if (!partition->pattern_weights) { dealloc_partition_data(partition); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for site pattern weights."); return PLL_FAILURE; } for (i = 0; i < partition->sites; ++i) partition->pattern_weights[i] = 1; /* additional positions if asc_bias is set are initialized to zero */ for (i = sites; i < sites_alloc; ++i) partition->pattern_weights[i] = 0; /* scale_buffer */ partition->scale_buffer = (unsigned int **)calloc(partition->scale_buffers, sizeof(unsigned int *)); if (!partition->scale_buffer) { dealloc_partition_data(partition); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for scale buffers."); return PLL_FAILURE; } for (i = 0; i < partition->scale_buffers; ++i) { size_t scaler_size = (attributes & PLL_ATTRIB_RATE_SCALERS) ? sites_alloc * rate_cats : sites_alloc; partition->scale_buffer[i] = (unsigned int *)calloc(scaler_size, sizeof(unsigned int)); if (!partition->scale_buffer[i]) { dealloc_partition_data(partition); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory for scale buffers."); return PLL_FAILURE; } } return partition; } PLL_EXPORT void pll_partition_destroy(pll_partition_t * partition) { dealloc_partition_data(partition); } static int set_tipchars_4x4(pll_partition_t * partition, unsigned int tip_index, const unsigned int * map, const char * sequence) { unsigned int c; unsigned int i; /* iterate through sites */ for (i = 0; i < partition->sites; ++i) { if ((c = map[(int)sequence[i]]) == 0) { pll_errno = PLL_ERROR_TIPDATA_ILLEGALSTATE; snprintf(pll_errmsg, 200, "Illegal state code in tip \"%c\"", sequence[i]); return PLL_FAILURE; } /* store states as the remapped characters from charmap */ partition->tipchars[tip_index][i] = (unsigned char)c; } /* if asc_bias is set, we initialize the additional positions */ if (partition->asc_bias_alloc) { for (i = 0; i < partition->states; ++i) { partition->tipchars[tip_index][partition->sites + i] = (unsigned char)1<sites; ++i) { if ((c = map[(int)sequence[i]]) == 0) { pll_errno = PLL_ERROR_TIPDATA_ILLEGALSTATE; snprintf(pll_errmsg, 200, "Illegal state code in tip \"%c\"", sequence[i]); return PLL_FAILURE; } /* store states as the remapped characters from charmap */ partition->tipchars[tip_index][i] = partition->charmap[(int)(sequence[i])]; } /* if asc_bias is set, we initialize the additional positions */ if (partition->asc_bias_alloc) { /* this part needs to be fixed */ /* tip chars should go in the same order as expected, or the pattern weights for the invariant sites would not match the correct character. For example, the expected order of amino acids is A,R,N,..., and the tipchars order is 1,16,13,... (i.e., not sequential) */ assert(0); for (i = 0; i < partition->states; ++i) { partition->tipchars[tip_index][partition->sites + i] = (unsigned char)i+1; } } return PLL_SUCCESS; } static int set_tipclv(pll_partition_t * partition, unsigned int tip_index, const unsigned int * map, const char * sequence) { unsigned int c; unsigned int i,j; double * tipclv = partition->clv[tip_index]; /* iterate through sites */ for (i = 0; i < partition->sites; ++i) { if ((c = map[(int)sequence[i]]) == 0) { pll_errno = PLL_ERROR_TIPDATA_ILLEGALSTATE; snprintf(pll_errmsg, 200, "Illegal state code in tip \"%c\"", sequence[i]); return PLL_FAILURE; } /* decompose basecall into the encoded residues and set the appropriate positions in the tip vector */ for (j = 0; j < partition->states; ++j) { tipclv[j] = c & 1; c >>= 1; } /* fill in the entries for the other gamma values */ tipclv += partition->states_padded; for (j = 0; j < partition->rate_cats - 1; ++j) { memcpy(tipclv, tipclv - partition->states_padded, partition->states * sizeof(double)); tipclv += partition->states_padded; } } /* if asc_bias is set, we initialize the additional positions */ if (partition->asc_bias_alloc) { for (i = 0; i < partition->states; ++i) { for (j = 0; j < partition->states; ++j) { tipclv[j] = j==i; } /* fill in the entries for the other gamma values */ tipclv += partition->states_padded; for (j = 0; j < partition->rate_cats - 1; ++j) { memcpy(tipclv, tipclv - partition->states_padded, partition->states * sizeof(double)); tipclv += partition->states_padded; } } } return PLL_SUCCESS; } PLL_EXPORT int pll_set_tip_states(pll_partition_t * partition, unsigned int tip_index, const unsigned int * map, const char * sequence) { int rc; if (partition->attributes & PLL_ATTRIB_PATTERN_TIP) { /* create (or update) character map for tip-tip precomputations */ if (partition->tipchars) { update_charmap(partition,map); } else { if (!create_charmap(partition,map)) { dealloc_partition_data(partition); return PLL_FAILURE; } } if (partition->states == 4) rc = set_tipchars_4x4(partition, tip_index, map, sequence); else rc = set_tipchars(partition, tip_index, map, sequence); } else rc = set_tipclv(partition, tip_index, map, sequence); return rc; } //TODO: We should account for padding before calling this function PLL_EXPORT int pll_set_tip_clv(pll_partition_t * partition, unsigned int tip_index, const double * clv, int padding) { unsigned int i,j,k; if (partition->attributes & PLL_ATTRIB_PATTERN_TIP) { pll_errno = PLL_ERROR_TIPDATA_ILLEGALFUNCTION; snprintf(pll_errmsg, 200, "Cannot use pll_set_tip_clv with PLL_ATTRIB_PATTERN_TIP."); return PLL_FAILURE; } double * tipclv = partition->clv[tip_index]; for (i = 0; i < partition->sites; ++i) { for (j = 0; j < partition->rate_cats; ++j) { memcpy(tipclv, clv, partition->states*sizeof(double)); tipclv += partition->states_padded; } clv += padding ? partition->states_padded : partition->states; } /* if asc_bias is set, we initialize the additional positions */ if (partition->asc_bias_alloc) { for (i = 0; i < partition->states; ++i) { for (j = 0; j < partition->rate_cats; ++j) { for (k = 0; k < partition->states; ++k) { tipclv[k] = k==i?1.0:0.0; } tipclv += partition->states_padded; } } } return PLL_SUCCESS; } PLL_EXPORT void pll_set_pattern_weights(pll_partition_t * partition, const unsigned int * pattern_weights) { unsigned int i; memcpy(partition->pattern_weights, pattern_weights, sizeof(unsigned int)*partition->sites); /* recompute the sum of weights */ partition->pattern_weight_sum = 0; for (i=0; isites; ++i) partition->pattern_weight_sum += pattern_weights[i]; } PLL_EXPORT int pll_set_asc_bias_type(pll_partition_t * partition, int asc_bias_type) { unsigned int i; int prop_invar = 0; int asc_bias_attr = asc_bias_type & PLL_ATTRIB_AB_MASK; /* If the partition was created **without** ascertainment bias correction, CLVs do not have space allocated for the invariant states, and setting ascertaiment bias will likely produce a segfault later. */ if (!partition->asc_bias_alloc) { pll_errno = PLL_ERROR_AB_NOSUPPORT; snprintf(pll_errmsg, 200, "Partition was not created with ascertainment bias support"); return PLL_FAILURE; } /* check that there is no proportion of invariant sites */ for (i=0; irate_matrices; ++i) prop_invar |= (partition->prop_invar[i] > 0); if (asc_bias_type != 0 && prop_invar) { pll_errno = PLL_ERROR_INVAR_INCOMPAT; snprintf(pll_errmsg, 200, "Invariant sites are not compatible with asc bias correction"); return PLL_FAILURE; } /* check that asc_bias_type is either 0 or a valid type */ if (asc_bias_attr != asc_bias_type) { pll_errno = PLL_ERROR_AB_INVALIDMETHOD; snprintf(pll_errmsg, 200, "Illegal ascertainment bias algorithm \"%d\"", asc_bias_type); return PLL_FAILURE; } /* reset current ascertainment bias type (if any) */ partition->attributes &= ~PLL_ATTRIB_AB_MASK; /* set new ascertainment bias type */ partition->attributes |= asc_bias_attr; return PLL_SUCCESS; } PLL_EXPORT void pll_set_asc_state_weights(pll_partition_t * partition, const unsigned int * state_weights) { assert(partition->asc_bias_alloc); memcpy(partition->pattern_weights + partition->sites, state_weights, sizeof(unsigned int)*partition->states); } libpll-0.3.1/src/pll.h000066400000000000000000002707621310701451700145350ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri, Diego Darriba This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #ifndef PLL_H #define PLL_H #include #include #include #include #include #include #include #ifdef HAVE_CONFIG_H #include "config.h" #endif #if (!defined(__clang__) && defined(__GNUC__) && (__GNUC__ < 4 || \ (__GNUC__ == 4 && __GNUC_MINOR__ < 7))) #if ((__GNUC__ == 4) && (__GNUC_MINOR__ == 6)) #if (defined(HAVE_AVX2)) #error "GCC 4.6.x. Please run ./configure --disable-avx2" #endif #else #if (defined(HAVE_AVX2) || defined(HAVE_AVX)) #error "GCC < 4.6. Please run ./configure --disable-avx --disable-avx2" #endif #endif #endif #ifdef HAVE_X86INTRIN_H #include #endif /* platform specific */ #if (!defined(__APPLE__) && !defined(__WIN32__) && !defined(__WIN64__)) #include #endif #if (defined(__WIN32__) || defined(__WIN64__)) #define PLL_EXPORT __declspec(dllexport) #else #define PLL_EXPORT #endif /* macros */ #define PLL_MIN(a,b) ((a) < (b) ? (a) : (b)) #define PLL_MAX(a,b) ((a) > (b) ? (a) : (b)) #define PLL_SWAP(x,y) do { __typeof__ (x) _t = x; x = y; y = _t; } while(0) #define PLL_STAT(x) ((pll_hardware.init || pll_hardware_probe()) \ && pll_hardware.x) /* constants */ #define PLL_FAILURE 0 #define PLL_SUCCESS 1 #define PLL_FALSE 0 #define PLL_TRUE 1 #define PLL_ALIGNMENT_CPU 8 #define PLL_ALIGNMENT_SSE 16 #define PLL_ALIGNMENT_AVX 32 #define PLL_LINEALLOC 2048 #define PLL_ASCII_SIZE 256 #define PLL_SCALE_FACTOR 115792089237316195423570985008687907853269984665640564039457584007913129639936.0 /* 2**256 (exactly) */ #define PLL_SCALE_THRESHOLD (1.0/PLL_SCALE_FACTOR) #define PLL_SCALE_FACTOR_SQRT 340282366920938463463374607431768211456.0 /* 2**128 */ #define PLL_SCALE_THRESHOLD_SQRT (1.0/PLL_SCALE_FACTOR_SQRT) #define PLL_SCALE_BUFFER_NONE -1 /* in per-rate scaling mode, maximum difference between scalers * please see https://github.com/xflouris/libpll/issues/44 */ #define PLL_SCALE_RATE_MAXDIFF 4 #define PLL_MISC_EPSILON 1e-8 #define PLL_ONE_EPSILON 1e-15 #define PLL_ONE_MIN (1-PLL_ONE_EPSILON) #define PLL_ONE_MAX (1+PLL_ONE_EPSILON) /* attribute flags */ #define PLL_ATTRIB_ARCH_CPU 0 #define PLL_ATTRIB_ARCH_SSE (1 << 0) #define PLL_ATTRIB_ARCH_AVX (1 << 1) #define PLL_ATTRIB_ARCH_AVX2 (1 << 2) #define PLL_ATTRIB_ARCH_AVX512 (1 << 3) #define PLL_ATTRIB_ARCH_MASK 0xF #define PLL_ATTRIB_PATTERN_TIP (1 << 4) /* ascertainment bias correction */ #define PLL_ATTRIB_AB_LEWIS (1 << 5) #define PLL_ATTRIB_AB_FELSENSTEIN (2 << 5) #define PLL_ATTRIB_AB_STAMATAKIS (3 << 5) #define PLL_ATTRIB_AB_MASK (7 << 5) #define PLL_ATTRIB_AB_FLAG (1 << 8) #define PLL_ATTRIB_RATE_SCALERS (1 << 9) /* topological rearrangements */ #define PLL_UTREE_MOVE_SPR 1 #define PLL_UTREE_MOVE_NNI 2 #define PLL_UTREE_MOVE_NNI_LEFT 1 #define PLL_UTREE_MOVE_NNI_RIGHT 2 #define PLL_TREE_TRAVERSE_POSTORDER 1 #define PLL_TREE_TRAVERSE_PREORDER 2 /* error codes */ #define PLL_ERROR_FILE_OPEN 100 #define PLL_ERROR_FILE_SEEK 101 #define PLL_ERROR_FILE_EOF 102 #define PLL_ERROR_FASTA_ILLEGALCHAR 103 #define PLL_ERROR_FASTA_UNPRINTABLECHAR 104 #define PLL_ERROR_FASTA_INVALIDHEADER 105 #define PLL_ERROR_PHYLIP_SYNTAX 106 #define PLL_ERROR_PHYLIP_LONGSEQ 107 #define PLL_ERROR_PHYLIP_NONALIGNED 108 #define PLL_ERROR_PHYLIP_ILLEGALCHAR 109 #define PLL_ERROR_PHYLIP_UNPRINTABLECHAR 110 #define PLL_ERROR_NEWICK_SYNTAX 111 #define PLL_ERROR_MEM_ALLOC 112 #define PLL_ERROR_PARAM_INVALID 113 #define PLL_ERROR_TIPDATA_ILLEGALSTATE 114 #define PLL_ERROR_TIPDATA_ILLEGALFUNCTION 115 #define PLL_ERROR_TREE_CONVERSION 116 #define PLL_ERROR_INVAR_INCOMPAT 117 #define PLL_ERROR_INVAR_PROPORTION 118 #define PLL_ERROR_INVAR_PARAMINDEX 119 #define PLL_ERROR_INVAR_NONEFOUND 120 #define PLL_ERROR_AB_INVALIDMETHOD 121 #define PLL_ERROR_AB_NOSUPPORT 122 #define PLL_ERROR_SPR_TERMINALBRANCH 123 #define PLL_ERROR_SPR_NOCHANGE 124 #define PLL_ERROR_NNI_INVALIDMOVE 125 #define PLL_ERROR_NNI_TERMINALBRANCH 126 #define PLL_ERROR_STEPWISE_STRUCT 127 #define PLL_ERROR_STEPWISE_TIPS 128 #define PLL_ERROR_STEPWISE_UNSUPPORTED 129 #define PLL_ERROR_EINVAL 130 /* utree specific */ #define PLL_UTREE_SHOW_LABEL (1 << 0) #define PLL_UTREE_SHOW_BRANCH_LENGTH (1 << 1) #define PLL_UTREE_SHOW_CLV_INDEX (1 << 2) #define PLL_UTREE_SHOW_SCALER_INDEX (1 << 3) #define PLL_UTREE_SHOW_PMATRIX_INDEX (1 << 4) /* GAMMA discretization modes */ #define PLL_GAMMA_RATES_MEAN 0 #define PLL_GAMMA_RATES_MEDIAN 1 /* structures and data types */ typedef struct pll_hardware_s { int init; /* cpu features */ int altivec_present; int mmx_present; int sse_present; int sse2_present; int sse3_present; int ssse3_present; int sse41_present; int sse42_present; int popcnt_present; int avx_present; int avx2_present; /* TODO: add chip,core,mem info */ } pll_hardware_t; typedef struct pll_partition { unsigned int tips; unsigned int clv_buffers; unsigned int states; unsigned int sites; unsigned int pattern_weight_sum; unsigned int rate_matrices; unsigned int prob_matrices; unsigned int rate_cats; unsigned int scale_buffers; unsigned int attributes; const unsigned int * map; /* vectorization options */ size_t alignment; unsigned int states_padded; double ** clv; double ** pmatrix; double * rates; double * rate_weights; double ** subst_params; unsigned int ** scale_buffer; double ** frequencies; double * prop_invar; int * invariant; unsigned int * pattern_weights; int * eigen_decomp_valid; double ** eigenvecs; double ** inv_eigenvecs; double ** eigenvals; /* tip-tip precomputation data */ unsigned int maxstates; unsigned char ** tipchars; unsigned char * charmap; double * ttlookup; unsigned int * tipmap; /* ascertainment bias correction */ int asc_bias_alloc; } pll_partition_t; /* Structure for driving likelihood operations */ typedef struct pll_operation { unsigned int parent_clv_index; int parent_scaler_index; unsigned int child1_clv_index; unsigned int child1_matrix_index; int child1_scaler_index; unsigned int child2_clv_index; unsigned int child2_matrix_index; int child2_scaler_index; } pll_operation_t; /* Doubly-linked list */ typedef struct pll_dlist { struct pll_dlist * next; struct pll_dlist * prev; void * data; } pll_dlist_t; /* multiple sequence alignment */ typedef struct pll_msa_s { int count; int length; char ** sequence; char ** label; } pll_msa_t; /* Simple structure for handling FASTA parsing */ typedef struct pll_fasta { FILE * fp; char line[PLL_LINEALLOC]; const unsigned int * chrstatus; long no; long filesize; long lineno; long stripped_count; long stripped[256]; } pll_fasta_t; /* Simple structure for handling PHYLIP parsing */ typedef struct pll_phylip_s { FILE * fp; char * line; size_t line_size; size_t line_maxsize; char buffer[PLL_LINEALLOC]; const unsigned int * chrstatus; long no; long filesize; long lineno; long stripped_count; long stripped[256]; } pll_phylip_t; /* Simple unrooted and rooted tree structure for parsing newick */ typedef struct pll_unode_s { char * label; double length; unsigned int node_index; unsigned int clv_index; int scaler_index; unsigned int pmatrix_index; struct pll_unode_s * next; struct pll_unode_s * back; void * data; } pll_unode_t; typedef struct pll_utree_s { unsigned int tip_count; unsigned int inner_count; unsigned int edge_count; pll_unode_t ** nodes; } pll_utree_t; typedef struct pll_rnode_s { char * label; double length; unsigned int node_index; unsigned int clv_index; int scaler_index; unsigned int pmatrix_index; struct pll_rnode_s * left; struct pll_rnode_s * right; struct pll_rnode_s * parent; void * data; } pll_rnode_t; typedef struct pll_rtree_s { unsigned int tip_count; unsigned int inner_count; unsigned int edge_count; pll_rnode_t ** nodes; pll_rnode_t * root; } pll_rtree_t; /* structures for handling topological rearrangement move rollbacks */ typedef struct pll_utree_rb_s { int move_type; union { struct { pll_unode_t * p; pll_unode_t * r; pll_unode_t * rb; pll_unode_t * pnb; pll_unode_t * pnnb; double r_len; double pnb_len; double pnnb_len; } spr; struct { pll_unode_t * p; int nni_type; } nni; }; } pll_utree_rb_t; /* structures for parsimony */ typedef struct pll_parsimony_s { /* common information */ unsigned int tips; unsigned int inner_nodes; unsigned int sites; unsigned int states; unsigned int attributes; size_t alignment; /* fast unweighted parsimony */ unsigned int ** packedvector; unsigned int * node_cost; unsigned int packedvector_count; unsigned int const_cost; int * informative; unsigned int informative_count; /* weighted parsimony */ unsigned int score_buffers; unsigned int ancestral_buffers; double * score_matrix; double ** sbuffer; unsigned int ** anc_states; } pll_parsimony_t; typedef struct pll_pars_buildop_s { unsigned int parent_score_index; unsigned int child1_score_index; unsigned int child2_score_index; } pll_pars_buildop_t; typedef struct pll_pars_recop_s { unsigned int node_score_index; unsigned int node_ancestral_index; unsigned int parent_score_index; unsigned int parent_ancestral_index; } pll_pars_recop_t; /* structures for SVG visualization */ typedef struct pll_svg_attrib_s { int precision; long width; long font_size; long tip_spacing; long stroke_width; long legend_show; long legend_spacing; long margin_left; long margin_right; long margin_bottom; long margin_top; long node_radius; double legend_ratio; } pll_svg_attrib_t; /* Reentrant versions of the `random' family of functions. These functions all use the following data structure to contain state, rather than global state variables. Taken and modified from glibc 2.23 */ struct pll_random_data { int32_t *fptr; /* Front pointer. */ int32_t *rptr; /* Rear pointer. */ int32_t *state; /* Array of state values. */ int rand_type; /* Type of random number generator. */ int rand_deg; /* Degree of random number generator. */ int rand_sep; /* Distance between front and rear. */ int32_t *end_ptr; /* Pointer behind state table. */ }; /* common data */ PLL_EXPORT extern __thread int pll_errno; PLL_EXPORT extern __thread char pll_errmsg[200]; PLL_EXPORT extern pll_hardware_t pll_hardware; PLL_EXPORT extern const unsigned int pll_map_bin[256]; PLL_EXPORT extern const unsigned int pll_map_nt[256]; PLL_EXPORT extern const unsigned int pll_map_aa[256]; PLL_EXPORT extern const unsigned int pll_map_fasta[256]; PLL_EXPORT extern const unsigned int pll_map_phylip[256]; PLL_EXPORT extern const double pll_aa_rates_dayhoff[190]; PLL_EXPORT extern const double pll_aa_rates_lg[190]; PLL_EXPORT extern const double pll_aa_rates_dcmut[190]; PLL_EXPORT extern const double pll_aa_rates_jtt[190]; PLL_EXPORT extern const double pll_aa_rates_mtrev[190]; PLL_EXPORT extern const double pll_aa_rates_wag[190]; PLL_EXPORT extern const double pll_aa_rates_rtrev[190]; PLL_EXPORT extern const double pll_aa_rates_cprev[190]; PLL_EXPORT extern const double pll_aa_rates_vt[190]; PLL_EXPORT extern const double pll_aa_rates_blosum62[190]; PLL_EXPORT extern const double pll_aa_rates_mtmam[190]; PLL_EXPORT extern const double pll_aa_rates_mtart[190]; PLL_EXPORT extern const double pll_aa_rates_mtzoa[190]; PLL_EXPORT extern const double pll_aa_rates_pmb[190]; PLL_EXPORT extern const double pll_aa_rates_hivb[190]; PLL_EXPORT extern const double pll_aa_rates_hivw[190]; PLL_EXPORT extern const double pll_aa_rates_jttdcmut[190]; PLL_EXPORT extern const double pll_aa_rates_flu[190]; PLL_EXPORT extern const double pll_aa_rates_stmtrev[190]; PLL_EXPORT extern const double pll_aa_rates_lg4m[4][190]; PLL_EXPORT extern const double pll_aa_rates_lg4x[4][190]; PLL_EXPORT extern const double pll_aa_freqs_dayhoff[20]; PLL_EXPORT extern const double pll_aa_freqs_lg[20]; PLL_EXPORT extern const double pll_aa_freqs_dcmut[20]; PLL_EXPORT extern const double pll_aa_freqs_jtt[20]; PLL_EXPORT extern const double pll_aa_freqs_mtrev[20]; PLL_EXPORT extern const double pll_aa_freqs_wag[20]; PLL_EXPORT extern const double pll_aa_freqs_rtrev[20]; PLL_EXPORT extern const double pll_aa_freqs_cprev[20]; PLL_EXPORT extern const double pll_aa_freqs_vt[20]; PLL_EXPORT extern const double pll_aa_freqs_blosum62[20]; PLL_EXPORT extern const double pll_aa_freqs_mtmam[20]; PLL_EXPORT extern const double pll_aa_freqs_mtart[20]; PLL_EXPORT extern const double pll_aa_freqs_mtzoa[20]; PLL_EXPORT extern const double pll_aa_freqs_pmb[20]; PLL_EXPORT extern const double pll_aa_freqs_hivb[20]; PLL_EXPORT extern const double pll_aa_freqs_hivw[20]; PLL_EXPORT extern const double pll_aa_freqs_jttdcmut[20]; PLL_EXPORT extern const double pll_aa_freqs_flu[20]; PLL_EXPORT extern const double pll_aa_freqs_stmtrev[20]; PLL_EXPORT extern const double pll_aa_freqs_lg4m[4][20]; PLL_EXPORT extern const double pll_aa_freqs_lg4x[4][20]; #ifdef __cplusplus extern "C" { #endif /* functions in pll.c */ PLL_EXPORT pll_partition_t * pll_partition_create(unsigned int tips, unsigned int clv_buffers, unsigned int states, unsigned int sites, unsigned int rate_matrices, unsigned int prob_matrices, unsigned int rate_cats, unsigned int scale_buffers, unsigned int attributes); PLL_EXPORT void pll_partition_destroy(pll_partition_t * partition); PLL_EXPORT int pll_set_tip_states(pll_partition_t * partition, unsigned int tip_index, const unsigned int * map, const char * sequence); PLL_EXPORT int pll_set_tip_clv(pll_partition_t * partition, unsigned int tip_index, const double * clv, int padding); PLL_EXPORT void pll_set_pattern_weights(pll_partition_t * partition, const unsigned int * pattern_weights); PLL_EXPORT int pll_set_asc_bias_type(pll_partition_t * partition, int asc_bias_type); PLL_EXPORT void pll_set_asc_state_weights(pll_partition_t * partition, const unsigned int * state_weights); /* functions in list.c */ PLL_EXPORT int pll_dlist_append(pll_dlist_t ** dlist, void * data); PLL_EXPORT int pll_dlist_remove(pll_dlist_t ** dlist, void * data); PLL_EXPORT int pll_dlist_prepend(pll_dlist_t ** dlist, void * data); /* functions in models.c */ PLL_EXPORT void pll_set_subst_params(pll_partition_t * partition, unsigned int params_index, const double * params); PLL_EXPORT void pll_set_frequencies(pll_partition_t * partition, unsigned int params_index, const double * frequencies); PLL_EXPORT void pll_set_category_rates(pll_partition_t * partition, const double * rates); PLL_EXPORT void pll_set_category_weights(pll_partition_t * partition, const double * rate_weights); PLL_EXPORT int pll_update_eigen(pll_partition_t * partition, unsigned int params_index); PLL_EXPORT int pll_update_prob_matrices(pll_partition_t * partition, const unsigned int * params_index, const unsigned int * matrix_indices, const double * branch_lengths, unsigned int count); PLL_EXPORT unsigned int pll_count_invariant_sites(pll_partition_t * partition, unsigned int * state_inv_count); PLL_EXPORT int pll_update_invariant_sites(pll_partition_t * partition); PLL_EXPORT int pll_update_invariant_sites_proportion(pll_partition_t * partition, unsigned int params_index, double prop_invar); PLL_EXPORT void * pll_aligned_alloc(size_t size, size_t alignment); PLL_EXPORT void pll_aligned_free(void * ptr); /* functions in likelihood.c */ PLL_EXPORT double pll_compute_root_loglikelihood(pll_partition_t * partition, unsigned int clv_index, int scaler_index, const unsigned int * freqs_indices, double * persite_lnl); PLL_EXPORT double pll_compute_edge_loglikelihood(pll_partition_t * partition, unsigned int parent_clv_index, int parent_scaler_index, unsigned int child_clv_index, int child_scaler_index, unsigned int matrix_index, const unsigned int * freqs_indices, double * persite_lnl); /* functions in partials.c */ PLL_EXPORT void pll_update_partials(pll_partition_t * partition, const pll_operation_t * operations, unsigned int count); /* functions in derivatives.c */ PLL_EXPORT int pll_update_sumtable(pll_partition_t * partition, unsigned int parent_clv_index, unsigned int child_clv_index, int parent_scaler_index, int child_scaler_index, const unsigned int * params_indices, double *sumtable); PLL_EXPORT int pll_compute_likelihood_derivatives(pll_partition_t * partition, int parent_scaler_index, int child_scaler_index, double branch_length, const unsigned int * params_indices, const double * sumtable, double * d_f, double * dd_f); /* functions in gamma.c */ PLL_EXPORT int pll_compute_gamma_cats(double alpha, unsigned int categories, double * output_rates, int rates_mode); /* functions in output.c */ PLL_EXPORT void pll_show_pmatrix(const pll_partition_t * partition, unsigned int index, unsigned int float_precision); PLL_EXPORT void pll_show_clv(const pll_partition_t * partition, unsigned int clv_index, int scaler_index, unsigned int float_precision); /* functions in fasta.c */ PLL_EXPORT pll_fasta_t * pll_fasta_open(const char * filename, const unsigned int * map); PLL_EXPORT int pll_fasta_getnext(pll_fasta_t * fd, char ** head, long * head_len, char ** seq, long * seq_len, long * seqno); PLL_EXPORT void pll_fasta_close(pll_fasta_t * fd); PLL_EXPORT long pll_fasta_getfilesize(const pll_fasta_t * fd); PLL_EXPORT long pll_fasta_getfilepos(pll_fasta_t * fd); PLL_EXPORT int pll_fasta_rewind(pll_fasta_t * fd); /* functions in parse_rtree.y */ PLL_EXPORT pll_rtree_t * pll_rtree_parse_newick(const char * filename); PLL_EXPORT pll_rtree_t * pll_rtree_parse_newick_string(const char * s); PLL_EXPORT void pll_rtree_destroy(pll_rtree_t * root, void (*cb_destroy)(void *)); PLL_EXPORT void pll_rtree_reset_template_indices(pll_rnode_t * node, unsigned int tip_count); PLL_EXPORT void pll_rtree_graph_destroy(pll_rnode_t * root, void (*cb_destroy)(void *)); PLL_EXPORT pll_rtree_t * pll_rtree_wraptree(pll_rnode_t * root, unsigned int tip_count); /* functions in parse_utree.y */ PLL_EXPORT pll_utree_t * pll_utree_parse_newick(const char * filename); PLL_EXPORT pll_utree_t * pll_utree_parse_newick_string(const char * s); PLL_EXPORT void pll_utree_destroy(pll_utree_t * tree, void (*cb_destroy)(void *)); PLL_EXPORT void pll_utree_reset_template_indices(pll_unode_t * node, unsigned int tip_count); PLL_EXPORT void pll_utree_graph_destroy(pll_unode_t * root, void (*cb_destroy)(void *)); PLL_EXPORT pll_utree_t * pll_utree_wraptree(pll_unode_t * root, unsigned int tip_count); /* functions in utree.c */ PLL_EXPORT void pll_utree_show_ascii(const pll_unode_t * tree, int options); PLL_EXPORT char * pll_utree_export_newick(const pll_unode_t * root, char * (*cb_serialize)(const pll_unode_t *)); PLL_EXPORT int pll_utree_traverse(pll_unode_t * root, int traversal, int (*cbtrav)(pll_unode_t *), pll_unode_t ** outbuffer, unsigned int * trav_size); #if 0 PLL_EXPORT unsigned int pll_utree_query_tipnodes(pll_utree_t * root, pll_utree_t ** node_list); PLL_EXPORT unsigned int pll_utree_query_innernodes(pll_utree_t * root, pll_utree_t ** node_list); #endif PLL_EXPORT void pll_utree_create_operations(pll_unode_t * const* trav_buffer, unsigned int trav_buffer_size, double * branches, unsigned int * pmatrix_indices, pll_operation_t * ops, unsigned int * matrix_count, unsigned int * ops_count); PLL_EXPORT int pll_utree_check_integrity(const pll_utree_t * root); PLL_EXPORT pll_unode_t * pll_utree_graph_clone(const pll_unode_t * root); PLL_EXPORT pll_utree_t * pll_utree_clone(const pll_utree_t * root); PLL_EXPORT pll_utree_t * pll_rtree_unroot(pll_rtree_t * tree); PLL_EXPORT int pll_utree_every(pll_utree_t * tree, int (*cb)(pll_unode_t *)); PLL_EXPORT int pll_utree_every_const(const pll_utree_t * tree, int (*cb)(const pll_unode_t *)); PLL_EXPORT void pll_utree_create_pars_buildops(pll_unode_t * const* trav_buffer, unsigned int trav_buffer_size, pll_pars_buildop_t * ops, unsigned int * ops_count); /* functions in phylip.c */ PLL_EXPORT void pll_msa_destroy(pll_msa_t * msa); PLL_EXPORT pll_phylip_t * pll_phylip_open(const char * filename, const unsigned int * map); PLL_EXPORT int pll_phylip_rewind(pll_phylip_t * fd); PLL_EXPORT void pll_phylip_close(pll_phylip_t * fd); PLL_EXPORT pll_msa_t * pll_phylip_parse_interleaved(pll_phylip_t * fd); PLL_EXPORT pll_msa_t * pll_phylip_parse_sequential(pll_phylip_t * fd); /* functions in rtree.c */ PLL_EXPORT void pll_rtree_show_ascii(const pll_rnode_t * root, int options); PLL_EXPORT char * pll_rtree_export_newick(const pll_rnode_t * root, char * (*cb_serialize)(const pll_rnode_t *)); PLL_EXPORT int pll_rtree_traverse(pll_rnode_t * root, int traversal, int (*cbtrav)(pll_rnode_t *), pll_rnode_t ** outbuffer, unsigned int * trav_size); #if 0 PLL_EXPORT unsigned int pll_rtree_query_tipnodes(pll_rtree_t * root, pll_rtree_t ** node_list); PLL_EXPORT unsigned int pll_rtree_query_innernodes(pll_rtree_t * root, pll_rtree_t ** node_list); #endif PLL_EXPORT void pll_rtree_create_operations(pll_rnode_t * const* trav_buffer, unsigned int trav_buffer_size, double * branches, unsigned int * pmatrix_indices, pll_operation_t * ops, unsigned int * matrix_count, unsigned int * ops_count); #if 0 PLL_EXPORT int pll_rtree_traverse_preorder(pll_rtree_t * root, int (*cbtrav)(pll_rtree_t *), pll_rtree_t ** outbuffer, unsigned int * trav_size); #endif PLL_EXPORT void pll_rtree_create_pars_buildops(pll_rnode_t * const* trav_buffer, unsigned int trav_buffer_size, pll_pars_buildop_t * ops, unsigned int * ops_count); PLL_EXPORT void pll_rtree_create_pars_recops(pll_rnode_t * const* trav_buffer, unsigned int trav_buffer_size, pll_pars_recop_t * ops, unsigned int * ops_count); /* functions in core_partials.c */ PLL_EXPORT void pll_core_create_lookup(unsigned int states, unsigned int rate_cats, double * lookup, const double * left_matrix, const double * right_matrix, const unsigned int * tipmap, unsigned int tipmap_size, unsigned int attrib); PLL_EXPORT void pll_core_update_partial_tt(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const unsigned char * right_tipchars, const unsigned int * tipmap, unsigned int tipmap_size, const double * lookup, unsigned int attrib); PLL_EXPORT void pll_core_update_partial_ti(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, const unsigned int * tipmap, unsigned int tipmap_size, unsigned int attrib); PLL_EXPORT void pll_core_update_partial_ii(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const double * left_clv, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * left_scaler, const unsigned int * right_scaler, unsigned int attrib); PLL_EXPORT void pll_core_create_lookup_4x4(unsigned int rate_cats, double * lookup, const double * left_matrix, const double * right_matrix); PLL_EXPORT void pll_core_update_partial_tt_4x4(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const unsigned char * right_tipchars, const double * lookup, unsigned int attrib); PLL_EXPORT void pll_core_update_partial_ti_4x4(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, unsigned int attrib); /* functions in core_derivatives.c */ PLL_EXPORT int pll_core_update_sumtable_ti_4x4(unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned char * left_tipchars, const unsigned int * parent_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs, const unsigned int * tipmap, double * sumtable, unsigned int attrib); PLL_EXPORT int pll_core_update_sumtable_ii(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const double * child_clv, const unsigned int * parent_scaler, const unsigned int * child_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs, double * sumtable, unsigned int attrib); PLL_EXPORT int pll_core_update_sumtable_ti(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned char * left_tipchars, const unsigned int * parent_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs, const unsigned int * tipmap, unsigned int tipmap_size, double * sumtable, unsigned int attrib); PLL_EXPORT int pll_core_likelihood_derivatives(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * rate_weights, const unsigned int * parent_scaler, const unsigned int * child_scaler, const int * invariant, const unsigned int * pattern_weights, double branch_length, const double * prop_invar, double * const * freqs, const double * rates, double * const * eigenvals, const double * sumtable, double * d_f, double * dd_f, unsigned int attrib); /* functions in core_likelihood.c */ PLL_EXPORT double pll_core_edge_loglikelihood_ii(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const double * child_clv, const unsigned int * child_scaler, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl, unsigned int attrib); PLL_EXPORT double pll_core_edge_loglikelihood_ti(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const unsigned char * tipchars, const unsigned int * tipmap, unsigned int tipmap_size, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl, unsigned int attrib); PLL_EXPORT double pll_core_edge_loglikelihood_ti_4x4(unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const unsigned char * tipchars, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl, unsigned int attrib); PLL_EXPORT double pll_core_root_loglikelihood(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * clv, const unsigned int * scaler, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl, unsigned int attrib); /* functions in core_partials_sse.c */ #ifdef HAVE_SSE3 PLL_EXPORT void pll_core_create_lookup_sse(unsigned int states, unsigned int rate_cats, double * ttlookup, const double * left_matrix, const double * right_matrix, const unsigned int * tipmap, unsigned int tipmap_size); PLL_EXPORT void pll_core_create_lookup_4x4_sse(unsigned int rate_cats, double * lookup, const double * left_matrix, const double * right_matrix); PLL_EXPORT void pll_core_update_partial_tt_sse(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const unsigned char * right_tipchars, const double * lookup, unsigned int tipstates_count, unsigned int attrib); PLL_EXPORT void pll_core_update_partial_tt_4x4_sse(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const unsigned char * right_tipchars, const double * lookup, unsigned int attrib); PLL_EXPORT void pll_core_update_partial_ti_sse(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, const unsigned int * tipmap, unsigned int tipmap_size, unsigned int attrib); PLL_EXPORT void pll_core_update_partial_ti_4x4_sse(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchar, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, unsigned int attrib); PLL_EXPORT void pll_core_update_partial_ii_sse(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const double * left_clv, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * left_scaler, const unsigned int * right_scaler, unsigned int attrib); PLL_EXPORT void pll_core_update_partial_ii_4x4_sse(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const double * left_clv, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * left_scaler, const unsigned int * right_scaler, unsigned int attrib); #endif /* functions in core_partials_avx.c */ #ifdef HAVE_AVX PLL_EXPORT void pll_core_create_lookup_avx(unsigned int states, unsigned int rate_cats, double * lookup, const double * left_matrix, const double * right_matrix, const unsigned int * tipmap, unsigned int tipmap_size); PLL_EXPORT void pll_core_create_lookup_4x4_avx(unsigned int rate_cats, double * lookup, const double * left_matrix, const double * right_matrix); PLL_EXPORT void pll_core_create_lookup_20x20_avx(unsigned int rate_cats, double * ttlookup, const double * left_matrix, const double * right_matrix, const unsigned int * tipmap, unsigned int tipmap_size); PLL_EXPORT void pll_core_update_partial_tt_avx(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const unsigned char * right_tipchars, const double * lookup, unsigned int tipstates_count, unsigned int attrib); PLL_EXPORT void pll_core_update_partial_tt_4x4_avx(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const unsigned char * right_tipchars, const double * lookup, unsigned int attrib); PLL_EXPORT void pll_core_update_partial_ti_avx(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, const unsigned int * tipmap, unsigned int tipmap_size, unsigned int attrib); PLL_EXPORT void pll_core_update_partial_ti_4x4_avx(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchar, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, unsigned int attrib); PLL_EXPORT void pll_core_update_partial_ti_20x20_avx(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchar, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, const unsigned int * tipmap, unsigned int tipmap_size); PLL_EXPORT void pll_core_update_partial_ii_avx(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const double * left_clv, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * left_scaler, const unsigned int * right_scaler, unsigned int attrib); PLL_EXPORT void pll_core_update_partial_ii_4x4_avx(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const double * left_clv, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * left_scaler, const unsigned int * right_scaler, unsigned int attrib); #endif /* functions in core_partials_avx2.c */ #ifdef HAVE_AVX2 PLL_EXPORT void pll_core_update_partial_ti_avx2(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchars, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, const unsigned int * tipmap, unsigned int tipmap_size, unsigned int attrib); PLL_EXPORT void pll_core_update_partial_ti_20x20_avx2(unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const unsigned char * left_tipchar, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * right_scaler, const unsigned int * tipmap, unsigned int tipmap_size); PLL_EXPORT void pll_core_update_partial_ii_avx2(unsigned int states, unsigned int sites, unsigned int rate_cats, double * parent_clv, unsigned int * parent_scaler, const double * left_clv, const double * right_clv, const double * left_matrix, const double * right_matrix, const unsigned int * left_scaler, const unsigned int * right_scaler, unsigned int attrib); #endif /* functions in core_derivatives_sse.c */ #ifdef HAVE_SSE3 PLL_EXPORT int pll_core_update_sumtable_ii_sse(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const double * child_clv, const unsigned int * parent_scaler, const unsigned int * child_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs, double * sumtable, unsigned int attrib); PLL_EXPORT int pll_core_update_sumtable_ti_sse(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned char * left_tipchars, const unsigned int * parent_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs, const unsigned int * tipmap, double * sumtable, unsigned int attrib); #endif /* functions in core_derivatives_avx.c */ #ifdef HAVE_AVX PLL_EXPORT int pll_core_update_sumtable_ii_avx(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * clvp, const double * clvc, const unsigned int * parent_scaler, const unsigned int * child_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs, double * sumtable, unsigned int attrib); PLL_EXPORT int pll_core_update_sumtable_ti_avx(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned char * left_tipchars, const unsigned int * parent_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs, const unsigned int * tipmap, unsigned int tipmap_size, double * sumtable, unsigned int attrib); PLL_EXPORT int pll_core_likelihood_derivatives_avx(unsigned int states, unsigned int states_padded, unsigned int rate_cats, unsigned int ef_sites, const unsigned int * pattern_weights, const double * rate_weights, const int * invariant, const double * prop_invar, double * const * freqs, const double * sumtable, const double * diagptable, double * d_f, double * dd_f); #endif /* functions in core_derivatives_avx2.c */ #ifdef HAVE_AVX2 PLL_EXPORT int pll_core_update_sumtable_ii_avx2(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * clvp, const double * clvc, const unsigned int * parent_scaler, const unsigned int * child_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs, double * sumtable, unsigned int attrib); PLL_EXPORT int pll_core_update_sumtable_ti_avx2(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned char * left_tipchars, const unsigned int * parent_scaler, double * const * eigenvecs, double * const * inv_eigenvecs, double * const * freqs, const unsigned int * tipmap, unsigned int tipmap_size, double * sumtable, unsigned int attrib); PLL_EXPORT int pll_core_likelihood_derivatives_avx2(unsigned int states, unsigned int states_padded, unsigned int rate_cats, unsigned int ef_sites, const unsigned int * pattern_weights, const double * rate_weights, const int * invariant, const double * prop_invar, double * const * freqs, const double * sumtable, const double * diagptable, double * d_f, double * dd_f); #endif /* functions in core_likelihood_sse.c */ #ifdef HAVE_SSE3 PLL_EXPORT double pll_core_edge_loglikelihood_ii_sse(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const double * child_clv, const unsigned int * child_scaler, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl); PLL_EXPORT double pll_core_edge_loglikelihood_ii_4x4_sse(unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const double * child_clv, const unsigned int * child_scaler, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl, unsigned int attrib); PLL_EXPORT double pll_core_edge_loglikelihood_ti_sse(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const unsigned char * tipchars, const unsigned int * tipmap, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl); PLL_EXPORT double pll_core_edge_loglikelihood_ti_4x4_sse(unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const unsigned char * tipchars, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl, unsigned int attrib); PLL_EXPORT double pll_core_root_loglikelihood_4x4_sse(unsigned int sites, unsigned int rate_cats, const double * clv, const unsigned int * scaler, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl); PLL_EXPORT double pll_core_root_loglikelihood_sse(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * clv, const unsigned int * scaler, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl); #endif /* functions in core_likelihood_avx.c */ #ifdef HAVE_AVX PLL_EXPORT double pll_core_edge_loglikelihood_ii_avx(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const double * child_clv, const unsigned int * child_scaler, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl); PLL_EXPORT double pll_core_edge_loglikelihood_ii_4x4_avx(unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const double * child_clv, const unsigned int * child_scaler, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl, unsigned int attrib); PLL_EXPORT double pll_core_edge_loglikelihood_ti_4x4_avx(unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const unsigned char * tipchars, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl, unsigned int attrib); PLL_EXPORT double pll_core_edge_loglikelihood_ti_20x20_avx(unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const unsigned char * tipchars, const unsigned int * tipmap, unsigned int tipmap_size, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl); PLL_EXPORT double pll_core_edge_loglikelihood_ti_avx(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const unsigned char * tipchars, const unsigned int * tipmap, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl); PLL_EXPORT double pll_core_root_loglikelihood_4x4_avx(unsigned int sites, unsigned int rate_cats, const double * clv, const unsigned int * scaler, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl); PLL_EXPORT double pll_core_root_loglikelihood_avx(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * clv, const unsigned int * scaler, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl); #endif /* functions in core_likelihood_avx2.c */ #ifdef HAVE_AVX2 PLL_EXPORT double pll_core_root_loglikelihood_avx2(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * clv, const unsigned int * scaler, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl); PLL_EXPORT double pll_core_edge_loglikelihood_ti_20x20_avx2(unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const unsigned char * tipchars, const unsigned int * tipmap, unsigned int tipmap_size, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl); PLL_EXPORT double pll_core_edge_loglikelihood_ii_avx2(unsigned int states, unsigned int sites, unsigned int rate_cats, const double * parent_clv, const unsigned int * parent_scaler, const double * child_clv, const unsigned int * child_scaler, const double * pmatrix, double * const * frequencies, const double * rate_weights, const unsigned int * pattern_weights, const double * invar_proportion, const int * invar_indices, const unsigned int * freqs_indices, double * persite_lnl); #endif /* functions in core_pmatrix.c */ PLL_EXPORT int pll_core_update_pmatrix(double ** pmatrix, unsigned int states, unsigned int rate_cats, const double * rates, const double * branch_lengths, const unsigned int * matrix_indices, const unsigned int * params_indices, const double * prop_invar, double * const * eigenvals, double * const * eigenvecs, double * const * inv_eigenvecs, unsigned int count, unsigned int attrib); /* functions in core_pmatrix_avx2.c */ #ifdef HAVE_AVX2 PLL_EXPORT int pll_core_update_pmatrix_20x20_avx2(double ** pmatrix, unsigned int rate_cats, const double * rates, const double * branch_lengths, const unsigned int * matrix_indices, const unsigned int * params_indices, const double * prop_invar, double * const * eigenvals, double * const * eigenvecs, double * const * inv_eigenvecs, unsigned int count); #endif /* functions in core_pmatrix_avx.c */ #ifdef HAVE_AVX PLL_EXPORT int pll_core_update_pmatrix_4x4_avx(double ** pmatrix, unsigned int rate_cats, const double * rates, const double * branch_lengths, const unsigned int * matrix_indices, const unsigned int * params_indices, const double * prop_invar, double * const * eigenvals, double * const * eigenvecs, double * const * inv_eigenvecs, unsigned int count); PLL_EXPORT int pll_core_update_pmatrix_20x20_avx(double ** pmatrix, unsigned int rate_cats, const double * rates, const double * branch_lengths, const unsigned int * matrix_indices, const unsigned int * params_indices, const double * prop_invar, double * const * eigenvals, double * const * eigenvecs, double * const * inv_eigenvecs, unsigned int count); #endif /* functions in core_pmatrix_sse.c */ #ifdef HAVE_SSE3 PLL_EXPORT int pll_core_update_pmatrix_4x4_sse(double ** pmatrix, unsigned int rate_cats, const double * rates, const double * branch_lengths, const unsigned int * matrix_indices, const unsigned int * params_indices, const double * prop_invar, double * const * eigenvals, double * const * eigenvecs, double * const * inv_eigenvecs, unsigned int count); #endif /* functions in compress.c */ PLL_EXPORT unsigned int * pll_compress_site_patterns(char ** sequence, const unsigned int * map, int count, int * length); /* functions in utree_moves.c */ PLL_EXPORT int pll_utree_spr(pll_unode_t * p, pll_unode_t * r, pll_utree_rb_t * rb, double * branch_lengths, unsigned int * matrix_indices); PLL_EXPORT int pll_utree_spr_safe(pll_unode_t * p, pll_unode_t * r, pll_utree_rb_t * rb, double * branch_lengths, unsigned int * matrix_indices); PLL_EXPORT int pll_utree_nni(pll_unode_t * p, int type, pll_utree_rb_t * rb); PLL_EXPORT int pll_utree_rollback(pll_utree_rb_t * rollback, double * branch_lengths, unsigned int * matrix_indices); /* functions in parsimony.c */ PLL_EXPORT int pll_set_parsimony_sequence(pll_parsimony_t * pars, unsigned int tip_index, const unsigned int * map, const char * sequence); PLL_EXPORT pll_parsimony_t * pll_parsimony_create(unsigned int tips, unsigned int states, unsigned int sites, const double * score_matrix, unsigned int score_buffers, unsigned int ancestral_buffers); PLL_EXPORT double pll_parsimony_build(pll_parsimony_t * pars, const pll_pars_buildop_t * operations, unsigned int count); PLL_EXPORT void pll_parsimony_reconstruct(pll_parsimony_t * pars, const unsigned int * map, const pll_pars_recop_t * operations, unsigned int count); PLL_EXPORT double pll_parsimony_score(pll_parsimony_t * pars, unsigned int score_buffer_index); PLL_EXPORT void pll_parsimony_destroy(pll_parsimony_t * pars); /* functions in utree_svg.c */ PLL_EXPORT pll_svg_attrib_t * pll_svg_attrib_create(void); PLL_EXPORT void pll_svg_attrib_destroy(pll_svg_attrib_t * attrib); PLL_EXPORT int pll_utree_export_svg(pll_utree_t * tree, pll_unode_t * root, const pll_svg_attrib_t * attribs, const char * filename); /* functions in fast_parsimony.c */ PLL_EXPORT pll_parsimony_t * pll_fastparsimony_init(const pll_partition_t * partition); PLL_EXPORT void pll_fastparsimony_update_vectors(pll_parsimony_t * parsimony, const pll_pars_buildop_t * ops, unsigned int count); PLL_EXPORT unsigned int pll_fastparsimony_root_score(const pll_parsimony_t * parsimony, unsigned int root_index); PLL_EXPORT unsigned int pll_fastparsimony_edge_score(const pll_parsimony_t * parsimony, unsigned int node1_score_index, unsigned int node2_score_index); PLL_EXPORT void pll_fastparsimony_update_vector_4x4(pll_parsimony_t * parsimony, const pll_pars_buildop_t * op); PLL_EXPORT unsigned int pll_fastparsimony_edge_score_4x4(const pll_parsimony_t * parsimony, unsigned int node1_score_index, unsigned int node2_score_index); PLL_EXPORT void pll_fastparsimony_update_vector(pll_parsimony_t * parsimony, const pll_pars_buildop_t * op); /* functions in fast_parsimony_sse.c */ PLL_EXPORT void pll_fastparsimony_update_vector_4x4_sse(pll_parsimony_t * parsimony, const pll_pars_buildop_t * op); PLL_EXPORT unsigned int pll_fastparsimony_edge_score_4x4_sse(const pll_parsimony_t * parsimony, unsigned int node1_score_index, unsigned int node2_score_index); PLL_EXPORT unsigned int pll_fastparsimony_edge_score_sse(const pll_parsimony_t * parsimony, unsigned int node1_score_index, unsigned int node2_score_index); PLL_EXPORT void pll_fastparsimony_update_vector_sse(pll_parsimony_t * parsimony, const pll_pars_buildop_t * op); /* functions in fast_parsimony_avx.c */ PLL_EXPORT void pll_fastparsimony_update_vector_4x4_avx(pll_parsimony_t * parsimony, const pll_pars_buildop_t * op); PLL_EXPORT unsigned int pll_fastparsimony_edge_score_4x4_avx(const pll_parsimony_t * parsimony, unsigned int node1_score_index, unsigned int node2_score_index); PLL_EXPORT void pll_fastparsimony_update_vector_avx(pll_parsimony_t * parsimony, const pll_pars_buildop_t * op); PLL_EXPORT unsigned int pll_fastparsimony_edge_score_avx(const pll_parsimony_t * parsimony, unsigned int node1_score_index, unsigned int node2_score_index); /* functions in fast_parsimony_avx2.c */ PLL_EXPORT void pll_fastparsimony_update_vector_4x4_avx2(pll_parsimony_t * parsimony, const pll_pars_buildop_t * op); PLL_EXPORT unsigned int pll_fastparsimony_edge_score_4x4_avx2(const pll_parsimony_t * parsimony, unsigned int node1_score_index, unsigned int node2_score_index); PLL_EXPORT void pll_fastparsimony_update_vector_avx2(pll_parsimony_t * parsimony, const pll_pars_buildop_t * op); PLL_EXPORT unsigned int pll_fastparsimony_edge_score_avx2(const pll_parsimony_t * parsimony, unsigned int node1_score_index, unsigned int node2_score_index); /* functions in stepwise.c */ PLL_EXPORT pll_utree_t * pll_fastparsimony_stepwise(pll_parsimony_t ** list, char * const * labels, unsigned int * score, unsigned int count, unsigned int seed); /* functions in random.c */ PLL_EXPORT extern int pll_random_r(struct pll_random_data * __buf, int32_t * __result); PLL_EXPORT extern int pll_srandom_r(unsigned int __seed, struct pll_random_data * __buf); PLL_EXPORT extern int pll_initstate_r(unsigned int __seed, char * __statebuf, size_t __statelen, struct pll_random_data * __buf); PLL_EXPORT extern int pll_setstate_r(char * __statebuf, struct pll_random_data * __buf); /* functions in hardware.c */ PLL_EXPORT int pll_hardware_probe(void); PLL_EXPORT void pll_hardware_dump(); PLL_EXPORT void pll_hardware_ignore(); #ifdef __cplusplus } /* extern "C" */ #endif #endif libpll-0.3.1/src/random.c000066400000000000000000000316471310701451700152160ustar00rootroot00000000000000/* Copyright (C) 1995-2016 Free Software Foundation, Inc. The GNU C Library is free software; you can redistribute it and/or modify it under the terms of the GNU Lesser General Public License as published by the Free Software Foundation; either version 2.1 of the License, or (at your option) any later version. The GNU C Library is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more details. You should have received a copy of the GNU Lesser General Public License along with the GNU C Library; if not, see . */ /* Copyright (C) 1983 Regents of the University of California. All rights reserved. Redistribution and use in source and binary forms, with or without modification, are permitted provided that the following conditions are met: 1. Redistributions of source code must retain the above copyright notice, this list of conditions and the following disclaimer. 2. Redistributions in binary form must reproduce the above copyright notice, this list of conditions and the following disclaimer in the documentation and/or other materials provided with the distribution. 4. Neither the name of the University nor the names of its contributors may be used to endorse or promote products derived from this software without specific prior written permission. THIS SOFTWARE IS PROVIDED BY THE REGENTS AND CONTRIBUTORS ``AS IS'' AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE ARE DISCLAIMED. IN NO EVENT SHALL THE REGENTS OR CONTRIBUTORS BE LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE OF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE.*/ /* * This is derived from the Berkeley source: * @(#)random.c 5.5 (Berkeley) 7/6/88 * It was reworked for the GNU C Library by Roland McGrath. * Rewritten to be reentrant by Ulrich Drepper, 1995 * Modified for libpll by Tomas Flouri, 2017 */ #include "pll.h" /* An improved random number generation package. In addition to the standard rand()/srand() like interface, this package also has a special state info interface. The initstate() routine is called with a seed, an array of bytes, and a count of how many bytes are being passed in; this array is then initialized to contain information for random number generation with that much state information. Good sizes for the amount of state information are 32, 64, 128, and 256 bytes. The state can be switched by calling the setstate() function with the same array as was initialized with initstate(). By default, the package runs with 128 bytes of state information and generates far better random numbers than a linear congruential generator. If the amount of state information is less than 32 bytes, a simple linear congruential R.N.G. is used. Internally, the state information is treated as an array of longs; the zeroth element of the array is the type of R.N.G. being used (small integer); the remainder of the array is the state information for the R.N.G. Thus, 32 bytes of state information will give 7 longs worth of state information, which will allow a degree seven polynomial. (Note: The zeroth word of state information also has some other information stored in it; see setstate for details). The random number generation technique is a linear feedback shift register approach, employing trinomials (since there are fewer terms to sum up that way). In this approach, the least significant bit of all the numbers in the state table will act as a linear feedback shift register, and will have period 2^deg - 1 (where deg is the degree of the polynomial being used, assuming that the polynomial is irreducible and primitive). The higher order bits will have longer periods, since their values are also influenced by pseudo-random carries out of the lower bits. The total period of the generator is approximately deg*(2**deg - 1); thus doubling the amount of state information has a vast influence on the period of the generator. Note: The deg*(2**deg - 1) is an approximation only good for large deg, when the period of the shift register is the dominant factor. With deg equal to seven, the period is actually much longer than the 7*(2**7 - 1) predicted by this formula. */ /* For each of the currently supported random number generators, we have a break value on the amount of state information (you need at least this many bytes of state info to support this random number generator), a degree for the polynomial (actually a trinomial) that the R.N.G. is based on, and separation between the two lower order coefficients of the trinomial. */ /* Linear congruential. */ #define TYPE_0 0 #define BREAK_0 8 #define DEG_0 0 #define SEP_0 0 /* x**7 + x**3 + 1. */ #define TYPE_1 1 #define BREAK_1 32 #define DEG_1 7 #define SEP_1 3 /* x**15 + x + 1. */ #define TYPE_2 2 #define BREAK_2 64 #define DEG_2 15 #define SEP_2 1 /* x**31 + x**3 + 1. */ #define TYPE_3 3 #define BREAK_3 128 #define DEG_3 31 #define SEP_3 3 /* x**63 + x + 1. */ #define TYPE_4 4 #define BREAK_4 256 #define DEG_4 63 #define SEP_4 1 /* Array versions of the above information to make code run faster. Relies on fact that TYPE_i == i. */ #define MAX_TYPES 5 /* Max number of types above. */ struct random_poly_info { int seps[MAX_TYPES]; int degrees[MAX_TYPES]; }; static const struct random_poly_info random_poly_info = { { SEP_0, SEP_1, SEP_2, SEP_3, SEP_4 }, { DEG_0, DEG_1, DEG_2, DEG_3, DEG_4 } }; /* Initialize the random number generator based on the given seed. If the type is the trivial no-state-information type, just remember the seed. Otherwise, initializes state[] based on the given "seed" via a linear congruential generator. Then, the pointers are set to known locations that are exactly rand_sep places apart. Lastly, it cycles the state information a given number of times to get rid of any initial dependencies introduced by the L.C.R.N.G. Note that the initialization of randtbl[] for default usage relies on values produced by this routine. */ int pll_srandom_r (unsigned int seed, struct pll_random_data *buf) { int type; int32_t *state; long int i; int32_t word; int32_t *dst; int kc; if (buf == NULL) goto fail; type = buf->rand_type; if ((unsigned int) type >= MAX_TYPES) goto fail; state = buf->state; /* We must make sure the seed is not 0. Take arbitrarily 1 in this case. */ if (seed == 0) seed = 1; state[0] = seed; if (type == TYPE_0) goto done; dst = state; word = seed; kc = buf->rand_deg; for (i = 1; i < kc; ++i) { /* This does: state[i] = (16807 * state[i - 1]) % 2147483647; but avoids overflowing 31 bits. */ long int hi = word / 127773; long int lo = word % 127773; word = 16807 * lo - 2836 * hi; if (word < 0) word += 2147483647; *++dst = word; } buf->fptr = &state[buf->rand_sep]; buf->rptr = &state[0]; kc *= 10; while (--kc >= 0) { int32_t discard; (void) pll_random_r (buf, &discard); } done: return 0; fail: return -1; } /* Initialize the state information in the given array of N bytes for future random number generation. Based on the number of bytes we are given, and the break values for the different R.N.G.'s, we choose the best (largest) one we can and set things up for it. srandom is then called to initialize the state information. Note that on return from srandom, we set state[-1] to be the type multiplexed with the current value of the rear pointer; this is so successive calls to initstate won't lose this information and will be able to restart with setstate. Note: The first thing we do is save the current state, if any, just like setstate so that it doesn't matter when initstate is called. Returns 0 on success, non-zero on failure. */ int pll_initstate_r (unsigned int seed, char *arg_state, size_t n, struct pll_random_data *buf) { if (buf == NULL) goto fail; int32_t *old_state = buf->state; if (old_state != NULL) { int old_type = buf->rand_type; if (old_type == TYPE_0) old_state[-1] = TYPE_0; else old_state[-1] = (MAX_TYPES * (buf->rptr - old_state)) + old_type; } int type; if (n >= BREAK_3) type = n < BREAK_4 ? TYPE_3 : TYPE_4; else if (n < BREAK_1) { if (n < BREAK_0) goto fail; type = TYPE_0; } else type = n < BREAK_2 ? TYPE_1 : TYPE_2; int degree = random_poly_info.degrees[type]; int separation = random_poly_info.seps[type]; buf->rand_type = type; buf->rand_sep = separation; buf->rand_deg = degree; int32_t *state = &((int32_t *) arg_state)[1]; /* First location. */ /* Must set END_PTR before srandom. */ buf->end_ptr = &state[degree]; buf->state = state; pll_srandom_r (seed, buf); state[-1] = TYPE_0; if (type != TYPE_0) state[-1] = (buf->rptr - state) * MAX_TYPES + type; return 0; fail: pll_errno = PLL_ERROR_EINVAL; snprintf(pll_errmsg, 200, "A state array of less than 8 bytes was specified to initstate_r."); return -1; } /* Restore the state from the given state array. Note: It is important that we also remember the locations of the pointers in the current state information, and restore the locations of the pointers from the old state information. This is done by multiplexing the pointer location into the zeroth word of the state information. Note that due to the order in which things are done, it is OK to call setstate with the same state as the current state Returns 0 on success, non-zero on failure. */ int pll_setstate_r (char *arg_state, struct pll_random_data *buf) { int32_t *new_state = 1 + (int32_t *) arg_state; int type; int old_type; int32_t *old_state; int degree; int separation; if (arg_state == NULL || buf == NULL) goto fail; old_type = buf->rand_type; old_state = buf->state; if (old_type == TYPE_0) old_state[-1] = TYPE_0; else old_state[-1] = (MAX_TYPES * (buf->rptr - old_state)) + old_type; type = new_state[-1] % MAX_TYPES; if (type < TYPE_0 || type > TYPE_4) goto fail; buf->rand_deg = degree = random_poly_info.degrees[type]; buf->rand_sep = separation = random_poly_info.seps[type]; buf->rand_type = type; if (type != TYPE_0) { int rear = new_state[-1] / MAX_TYPES; buf->rptr = &new_state[rear]; buf->fptr = &new_state[(rear + separation) % degree]; } buf->state = new_state; /* Set end_ptr too. */ buf->end_ptr = &new_state[degree]; return 0; fail: pll_errno = PLL_ERROR_EINVAL; snprintf(pll_errmsg, 200, "The statebuf or buf argument to setstate_r() was NULL."); return -1; } /* If we are using the trivial TYPE_0 R.N.G., just do the old linear congruential bit. Otherwise, we do our fancy trinomial stuff, which is the same in all the other cases due to all the global variables that have been set up. The basic operation is to add the number at the rear pointer into the one at the front pointer. Then both pointers are advanced to the next location cyclically in the table. The value returned is the sum generated, reduced to 31 bits by throwing away the "least random" low bit. Note: The code takes advantage of the fact that both the front and rear pointers can't wrap on the same call by not testing the rear pointer if the front one has wrapped. Returns a 31-bit random number. */ int pll_random_r (struct pll_random_data *buf, int32_t *result) { int32_t *state; if (buf == NULL || result == NULL) goto fail; state = buf->state; if (buf->rand_type == TYPE_0) { int32_t val = state[0]; val = ((state[0] * 1103515245) + 12345) & 0x7fffffff; state[0] = val; *result = val; } else { int32_t *fptr = buf->fptr; int32_t *rptr = buf->rptr; int32_t *end_ptr = buf->end_ptr; int32_t val; val = *fptr += *rptr; /* Chucking least random bit. */ *result = (val >> 1) & 0x7fffffff; ++fptr; if (fptr >= end_ptr) { fptr = state; ++rptr; } else { ++rptr; if (rptr >= end_ptr) rptr = state; } buf->fptr = fptr; buf->rptr = rptr; } return 0; fail: pll_errno = PLL_ERROR_EINVAL; snprintf(pll_errmsg, 200, "The buf or result argument to random_r() was NULL."); return -1; } libpll-0.3.1/src/rtree.c000066400000000000000000000334701310701451700150530ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Heidelberg Institute for Theoretical Studies, Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" static int indent_space = 4; static void print_node_info(const pll_rnode_t * root, int options) { if (options & PLL_UTREE_SHOW_LABEL) printf (" %s", root->label); if (options & PLL_UTREE_SHOW_BRANCH_LENGTH) printf (" %f", root->length); if (options & PLL_UTREE_SHOW_CLV_INDEX) printf (" %d", root->clv_index); if (options & PLL_UTREE_SHOW_SCALER_INDEX) printf (" %d", root->scaler_index); if (options & PLL_UTREE_SHOW_PMATRIX_INDEX) printf (" %d", root->pmatrix_index); printf("\n"); } static void print_tree_recurse(const pll_rnode_t * root, int indent_level, int * active_node_order, int options) { int i,j; if (!root) return; for (i = 0; i < indent_level; ++i) { if (active_node_order[i]) printf("|"); else printf(" "); for (j = 0; j < indent_space-1; ++j) printf(" "); } printf("\n"); for (i = 0; i < indent_level-1; ++i) { if (active_node_order[i]) printf("|"); else printf(" "); for (j = 0; j < indent_space-1; ++j) printf(" "); } printf("+"); for (j = 0; j < indent_space-1; ++j) printf ("-"); if (root->left || root->right) printf("+"); print_node_info(root, options); if (active_node_order[indent_level-1] == 2) active_node_order[indent_level-1] = 0; active_node_order[indent_level] = 1; print_tree_recurse(root->left, indent_level+1, active_node_order, options); active_node_order[indent_level] = 2; print_tree_recurse(root->right, indent_level+1, active_node_order, options); } static unsigned int tree_indent_level(const pll_rnode_t * root, unsigned int indent) { if (!root) return indent; unsigned int a = tree_indent_level(root->left, indent+1); unsigned int b = tree_indent_level(root->right, indent+1); return (a > b ? a : b); } PLL_EXPORT void pll_rtree_show_ascii(const pll_rnode_t * root, int options) { unsigned int indent_max = tree_indent_level(root,0); int * active_node_order = (int *)malloc((indent_max+1) * sizeof(int)); if (!active_node_order) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return; } active_node_order[0] = 1; active_node_order[1] = 1; print_node_info(root, options); print_tree_recurse(root->left, 1, active_node_order, options); print_tree_recurse(root->right, 1, active_node_order, options); free(active_node_order); } static char * rtree_export_newick_recursive(const pll_rnode_t * root, char * (*cb_serialize)(const pll_rnode_t *)) { char * newick; int size_alloced; assert(root != NULL); if (!(root->left) || !(root->right)) { if (cb_serialize) { newick = cb_serialize(root); size_alloced = strlen(newick); } else { size_alloced = asprintf(&newick, "%s:%f", root->label, root->length); } } else { char * subtree1 = rtree_export_newick_recursive(root->left,cb_serialize); if (subtree1 == NULL) { return NULL; } char * subtree2 = rtree_export_newick_recursive(root->right,cb_serialize); if (subtree2 == NULL) { free(subtree1); return NULL; } if (cb_serialize) { char * temp = cb_serialize(root); size_alloced = asprintf(&newick, "(%s,%s)%s", subtree1, subtree2, temp); free(temp); } else { size_alloced = asprintf(&newick, "(%s,%s)%s:%f", subtree1, subtree2, root->label ? root->label : "", root->length); } free(subtree1); free(subtree2); } if (size_alloced < 0) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "memory allocation during newick export failed."); return NULL; } return newick; } PLL_EXPORT char * pll_rtree_export_newick(const pll_rnode_t * root, char * (*cb_serialize)(const pll_rnode_t *)) { char * newick; int size_alloced; if (!root) return NULL; if (!(root->left) || !(root->right)) { if (cb_serialize) { newick = cb_serialize(root); size_alloced = strlen(newick); } else { size_alloced = asprintf(&newick, "%s:%f", root->label, root->length); } } else { char * subtree1 = rtree_export_newick_recursive(root->left,cb_serialize); if (subtree1 == NULL) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } char * subtree2 = rtree_export_newick_recursive(root->right,cb_serialize); if (subtree2 == NULL) { free(subtree1); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } if (cb_serialize) { char * temp = cb_serialize(root); size_alloced = asprintf(&newick, "(%s,%s)%s", subtree1, subtree2, temp); free(temp); } else { size_alloced = asprintf(&newick, "(%s,%s)%s:%f;", subtree1, subtree2, root->label ? root->label : "", root->length); } free(subtree1); free(subtree2); } if (size_alloced < 0) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "memory allocation during newick export failed"); return NULL; } return newick; } PLL_EXPORT void pll_rtree_create_operations(pll_rnode_t * const* trav_buffer, unsigned int trav_buffer_size, double * branches, unsigned int * pmatrix_indices, pll_operation_t * ops, unsigned int * matrix_count, unsigned int * ops_count) { pll_rnode_t * node; unsigned int i; *ops_count = 0; *matrix_count = 0; for (i = 0; i < trav_buffer_size; ++i) { node = trav_buffer[i]; /* do not store the branch of the root, since it does not exist */ if (i < trav_buffer_size-1) { *branches++ = node->length; *pmatrix_indices++ = node->pmatrix_index; *matrix_count = *matrix_count + 1; } if (node->left) { ops[*ops_count].parent_clv_index = node->clv_index; ops[*ops_count].parent_scaler_index = node->scaler_index; ops[*ops_count].child1_clv_index = node->left->clv_index; ops[*ops_count].child1_scaler_index = node->left->scaler_index; ops[*ops_count].child1_matrix_index = node->left->pmatrix_index; ops[*ops_count].child2_clv_index = node->right->clv_index; ops[*ops_count].child2_scaler_index = node->right->scaler_index; ops[*ops_count].child2_matrix_index = node->right->pmatrix_index; *ops_count = *ops_count + 1; } } } static void rtree_traverse_postorder(pll_rnode_t * node, int (*cbtrav)(pll_rnode_t *), unsigned int * index, pll_rnode_t ** outbuffer) { if (!node->left) { if (cbtrav(node)) { outbuffer[*index] = node; *index = *index + 1; } return; } if (!cbtrav(node)) return; rtree_traverse_postorder(node->left, cbtrav, index, outbuffer); rtree_traverse_postorder(node->right, cbtrav, index, outbuffer); outbuffer[*index] = node; *index = *index + 1; } static void rtree_traverse_preorder(pll_rnode_t * node, int (*cbtrav)(pll_rnode_t *), unsigned int * index, pll_rnode_t ** outbuffer) { if (!node->left) { if (cbtrav(node)) { outbuffer[*index] = node; *index = *index + 1; } return; } if (!cbtrav(node)) return; outbuffer[*index] = node; *index = *index + 1; rtree_traverse_preorder(node->left, cbtrav, index, outbuffer); rtree_traverse_preorder(node->right, cbtrav, index, outbuffer); } PLL_EXPORT int pll_rtree_traverse(pll_rnode_t * root, int traversal, int (*cbtrav)(pll_rnode_t *), pll_rnode_t ** outbuffer, unsigned int * trav_size) { *trav_size = 0; if (!root->left) return PLL_FAILURE; /* we will traverse an unrooted tree in the following way root /\ / \ left right at each node the callback function is called to decide whether we are going to traversing the subtree rooted at the specific node */ if (traversal == PLL_TREE_TRAVERSE_POSTORDER) rtree_traverse_postorder(root, cbtrav, trav_size, outbuffer); else if (traversal == PLL_TREE_TRAVERSE_PREORDER) rtree_traverse_preorder(root, cbtrav, trav_size, outbuffer); else { snprintf(pll_errmsg, 200, "Invalid traversal value."); pll_errno = PLL_ERROR_PARAM_INVALID; return PLL_FAILURE; } return PLL_SUCCESS; } #if 0 static void rtree_query_tipnodes_recursive(pll_rtree_t * node, pll_rtree_t ** node_list, unsigned int * index) { if (!node) return; if (!node->left) { node_list[*index] = node; *index = *index + 1; return; } rtree_query_tipnodes_recursive(node->left, node_list, index); rtree_query_tipnodes_recursive(node->right, node_list, index); } PLL_EXPORT unsigned int pll_rtree_query_tipnodes(pll_rtree_t * root, pll_rtree_t ** node_list) { unsigned int index = 0; if (!root) return 0; if (!root->left) { node_list[index++] = root; return index; } rtree_query_tipnodes_recursive(root->left, node_list, &index); rtree_query_tipnodes_recursive(root->right, node_list, &index); return index; } static void rtree_query_innernodes_recursive(pll_rtree_t * root, pll_rtree_t ** node_list, unsigned int * index) { if (!root) return; if (!root->left) return; /* postorder traversal */ rtree_query_innernodes_recursive(root->left, node_list, index); rtree_query_innernodes_recursive(root->right, node_list, index); node_list[*index] = root; *index = *index + 1; return; } PLL_EXPORT unsigned int pll_rtree_query_innernodes(pll_rtree_t * root, pll_rtree_t ** node_list) { unsigned int index = 0; if (!root) return 0; if (!root->left) return 0; rtree_query_innernodes_recursive(root->left, node_list, &index); rtree_query_innernodes_recursive(root->right, node_list, &index); node_list[index++] = root; return index; } #endif PLL_EXPORT void pll_rtree_create_pars_buildops(pll_rnode_t * const* trav_buffer, unsigned int trav_buffer_size, pll_pars_buildop_t * ops, unsigned int * ops_count) { pll_rnode_t * node; unsigned int i; *ops_count = 0; for (i = 0; i < trav_buffer_size; ++i) { node = trav_buffer[i]; if (node->left) { ops[*ops_count].parent_score_index = node->clv_index; ops[*ops_count].child1_score_index = node->left->clv_index; ops[*ops_count].child2_score_index = node->right->clv_index; *ops_count = *ops_count + 1; } } } PLL_EXPORT void pll_rtree_create_pars_recops(pll_rnode_t * const* trav_buffer, unsigned int trav_buffer_size, pll_pars_recop_t * ops, unsigned int * ops_count) { pll_rnode_t * node; unsigned int i; *ops_count = 0; for (i = 0; i < trav_buffer_size; ++i) { node = trav_buffer[i]; if (node->left) { ops[*ops_count].node_score_index = node->clv_index; ops[*ops_count].node_ancestral_index = node->clv_index; if (node->parent) { ops[*ops_count].parent_score_index = node->parent->clv_index; ops[*ops_count].parent_ancestral_index = node->parent->clv_index; } else { /* invalid entries for the root - they will never be used */ ops[*ops_count].parent_score_index = 0; ops[*ops_count].parent_ancestral_index = 0; } *ops_count = *ops_count + 1; } } } libpll-0.3.1/src/stepwise.c000066400000000000000000000365071310701451700156010ustar00rootroot00000000000000/* Copyright (C) 2016 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" /* simulate exactly the non-reentrant glibc srandom() function */ #define RAND_STATE_SIZE 128 typedef struct { int clv_valid; } node_info_t; static pll_unode_t ** travbuffer; static pll_pars_buildop_t * parsops; static char * xstrdup(const char * s) { size_t len = strlen(s); char * p = (char *)malloc(len+1); if (!p) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Memory allocation failed"); return NULL; } return strcpy(p,s); } /* Fisher-Yates shuffle */ static unsigned int * create_shuffled(unsigned int n, unsigned int seed) { unsigned int i,j; char * statebuf; struct pll_random_data * buf; unsigned int * x = (unsigned int *)malloc(n*sizeof(unsigned int)); if (!x) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } for (i=0; i 1) { i = n - 1; while (1) { int rint; pll_random_r(buf,&rint); double r = ((double)rint / RAND_MAX); j = (unsigned int)(r * (i+1)); PLL_SWAP(x[i],x[j]); if (i == 0) break; --i; } } /* dealloc and return shuffled array */ free(statebuf); free(buf); return x; } static void dealloc_data_onenode(pll_unode_t * node) { if (node->data) { free(node->data); node->data = NULL; } } static void dealloc_data(pll_unode_t * node) { dealloc_data_onenode(node); dealloc_data_onenode(node->next); dealloc_data_onenode(node->next->next); } /* a callback function for performing a partial traversal */ static int cb_partial_traversal(pll_unode_t * node) { node_info_t * node_info; /* if we don't want tips in the traversal we must return 0 here. For now, allow tips */ if (!node->next) return 1; /* get the data element from the node and check if the CLV vector is oriented in the direction that we want to traverse. If the data element is not yet allocated then we allocate it, set the direction and instruct the traversal routine to place the node in the traversal array by returning 1 */ node_info = (node_info_t *)(node->data); if (!node_info) { /* allocate data element. TODO: Check whether allocation was successful */ node->data = (node_info_t *)calloc(1,sizeof(node_info_t)); node->next->data = (node_info_t *)calloc(1,sizeof(node_info_t)); node->next->next->data = (node_info_t *)calloc(1,sizeof(node_info_t)); /* set orientation on selected direction and traverse the subtree */ node_info = node->data; node_info->clv_valid = 1; return 1; } /* if the data element was already there and the CLV on this direction is set, i.e. the CLV is valid, we instruct the traversal routine not to traverse the subtree rooted in this node/direction by returning 0 */ if (node_info->clv_valid) return 0; /* otherwise, set orientation on selected direction */ node_info->clv_valid = 1; /* reset orientation on the other two directions and return 1 (i.e. traverse the subtree */ node_info = node->next->data; node_info->clv_valid = 0; node_info = node->next->next->data; node_info->clv_valid = 0; return 1; } static pll_unode_t * utree_inner_create(unsigned int i) { pll_unode_t * node = (pll_unode_t *)calloc(1,sizeof(pll_unode_t)); if (!node) return NULL; node->next = (pll_unode_t *)calloc(1,sizeof(pll_unode_t)); if (!node->next) { free(node); return NULL; } node->next->next = (pll_unode_t *)calloc(1,sizeof(pll_unode_t)); if (!node->next->next) { free(node->next); free(node); return NULL; } node->next->next->next = node; node->clv_index = i; node->next->clv_index = i; node->next->next->clv_index = i; return node; } static pll_unode_t * utree_tip_create(unsigned int i) { pll_unode_t * node = (pll_unode_t *)calloc(1,sizeof(pll_unode_t)); node->next = NULL; node->clv_index = i; return node; } static void utree_link(pll_unode_t * a, pll_unode_t * b) { /* * * * * \ / \ / *---* *---* --> *---*-----*--* / a b \ / a b \ * * * * */ a->back = b; b->back = a; } static void utree_edgesplit(pll_unode_t * a, pll_unode_t * b, pll_unode_t * c) { /* * * | | * * / \ / \ b * * c b * * c / \ * * --> * / \ * \ / \ / \ / *---*----------*---* *---* *--* / a d \ / a d \ * * * * */ /* link d<->c */ utree_link(a->back,c); /* link a<->b */ utree_link(a,b); } static unsigned int utree_iterate(pll_parsimony_t ** list, pll_unode_t ** edge_list, pll_unode_t * inner_node, pll_unode_t * tip_node, unsigned int edge_count, unsigned int partition_count) { unsigned int i,j; unsigned int min_cost = 0; unsigned int best_index = 0; unsigned int cost; unsigned int ops_count; unsigned int traversal_size; /* set min cost to maximum possible value */ min_cost = ~0u; /* find first empty slot in edge_list */ pll_unode_t ** empty_slot = edge_list + edge_count; for (i = 0; i < edge_count; ++i) { /* make the split */ pll_unode_t * d = edge_list[i]->back; utree_edgesplit(edge_list[i], inner_node, inner_node->next); utree_link(inner_node->next->next, tip_node); /* add the two new edges to the end of the list */ empty_slot[0] = inner_node->next; empty_slot[1] = inner_node->next->next; /* make a partial traversal */ if (!pll_utree_traverse(tip_node->back, PLL_TREE_TRAVERSE_POSTORDER, cb_partial_traversal, travbuffer, &traversal_size)) assert(0); /* create parsimony operations */ pll_utree_create_pars_buildops(travbuffer, traversal_size, parsops, &ops_count); /* compute the costs for each parsimony partition */ cost = 0; for (j = 0; j < partition_count; ++j) { /* update parsimony vectors */ pll_fastparsimony_update_vectors(list[j], parsops, ops_count); /* get parsimony score */ cost += pll_fastparsimony_edge_score(list[j], tip_node->clv_index, tip_node->back->clv_index); } /* if current cost is smaller than minimum cost save topology index */ if (cost < min_cost) { min_cost = cost; best_index = i; } /* reset direction for the newly placed inner node */ node_info_t * node_info = (node_info_t *)(inner_node->next->next->data); node_info->clv_valid = 0; /* restore tree to its state before placing the tip (and inner) node */ utree_link(edge_list[i], d); inner_node->back = NULL; inner_node->next->back = NULL; inner_node->next->next->back = NULL; tip_node->back = NULL; } /* perform the placement yielding the lowest cost */ utree_edgesplit(edge_list[best_index], inner_node, inner_node->next); utree_link(inner_node->next->next, tip_node); return min_cost; } static void invalidate_node(pll_unode_t * node) { node_info_t * info; info = (node_info_t *)(node->data); info->clv_valid = 0; info = (node_info_t *)(node->next->data); info->clv_valid = 0; info = (node_info_t *)(node->next->next->data); info->clv_valid = 0; } PLL_EXPORT pll_utree_t * pll_fastparsimony_stepwise(pll_parsimony_t ** list, char * const * labels, unsigned int * cost, unsigned int count, unsigned int seed) { unsigned int i,j; unsigned int tips_count = list[0]->tips; unsigned int inner_nodes = list[0]->inner_nodes; if (tips_count < 3) { pll_errno = PLL_ERROR_STEPWISE_TIPS; snprintf(pll_errmsg, 200, "Stepwise parsimony requires at least three tips."); return NULL; } //if (tips_count != inner_nodes + 2) if (inner_nodes < tips_count-2) { pll_errno = PLL_ERROR_STEPWISE_UNSUPPORTED; snprintf(pll_errmsg, 200, "Stepwise parsimony currently supports only unrooted trees."); return NULL; } *cost = ~0u; pll_unode_t * root; /* check that all parsimony structures have the same number of tips and inner nodes */ for (i = 1; i < count; ++i) { if ((list[i]->tips != tips_count) || (list[i]->inner_nodes != inner_nodes)) { pll_errno = PLL_ERROR_STEPWISE_STRUCT; snprintf(pll_errmsg, 200, "Parsimony structures tips/inner nodes not equal."); return NULL; } } /* 1. Make all allocations at the beginning and check everything was allocated, otherwise return an error */ travbuffer = (pll_unode_t **)malloc((2*tips_count-2) * sizeof(pll_unode_t *)); root = utree_inner_create(2*tips_count-3); /* allocate parsimony operations container */ parsops = (pll_pars_buildop_t *)malloc((tips_count-2)* sizeof(pll_pars_buildop_t)); /* create tip node list with a terminating NULL element */ pll_unode_t ** tip_node_list = (pll_unode_t **)calloc(tips_count+1, sizeof(pll_unode_t *)); /* create inner node list for (tips_count - 3) inner nodes (root was already created, and leave the last slot NULL for termination */ pll_unode_t ** inner_node_list = (pll_unode_t **)calloc(tips_count - 2, sizeof(pll_unode_t *)); if (!inner_node_list || !parsops || !tip_node_list || !root || !travbuffer) { pll_utree_graph_destroy(root,NULL); free(parsops); free(inner_node_list); free(tip_node_list); free(travbuffer); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } /* allocate all inner nodes */ for (i=0; ilabel = xstrdup(labels[index]); if (!tip_node_list[i] || !tip_node_list[i]->label) { free(tip_node_list[i]); pll_utree_graph_destroy(root,NULL); free(parsops); free(inner_node_list); free(travbuffer); for (j = 0; j < i; ++j) pll_utree_graph_destroy(tip_node_list[j],NULL); free(tip_node_list); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } } free(order); /* 2. Create the following topology with three leaves * / *---* \ * */ /* place first three tips */ utree_link(root, tip_node_list[0]); utree_link(root->next, tip_node_list[1]); utree_link(root->next->next, tip_node_list[2]); /* available placements */ pll_unode_t ** edge_list = (pll_unode_t **)calloc(2*tips_count-3, sizeof(pll_unode_t *)); edge_list[0] = root; edge_list[1] = root->next; edge_list[2] = root->next->next; /* 3. The stepwise parsimony. Current topology is the tree with three leaves, and repeat the following steps for each remaining tip u: (i) compute the parsimony score of all possible topologies by placing u at every possible edge of the current tree topology. (ii) set current toplogy as the tree with the smallest parsimony score */ if (tips_count > 3) { unsigned int edge_count = 3; for (i = 3; i < tips_count; ++i) { /* printf("%d -- adding %s\n", i, tip_node_list[i]->label); */ *cost = utree_iterate(list, edge_list, inner_node_list[i-3], tip_node_list[i], edge_count, count); /* reset traversal such that parsimony vectors are re-computed */ for (j = 0; j < i-2; ++j) invalidate_node(inner_node_list[j]); invalidate_node(root); /* after adding a leaf, we have two new edges */ edge_count += 2; } } else { *cost = 0; for (i = 0; i < count; ++i) *cost += list[i]->const_cost; } /* delete data elements */ for (i = 0; i < tips_count-3; ++i) dealloc_data(inner_node_list[i]); dealloc_data(root); /* deallocate auxiliary arrays */ free(inner_node_list); free(tip_node_list); free(edge_list); free(travbuffer); free(parsops); /* wrap tree */ pll_utree_t * tree = pll_utree_wraptree(root,tips_count); return tree; } libpll-0.3.1/src/utree.c000066400000000000000000000520651310701451700150570ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Heidelberg Institute for Theoretical Studies, Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" static int indent_space = 4; static void print_node_info(const pll_unode_t * node, int options) { if (options & PLL_UTREE_SHOW_LABEL) printf (" %s", node->label); if (options & PLL_UTREE_SHOW_BRANCH_LENGTH) printf (" %f", node->length); if (options & PLL_UTREE_SHOW_CLV_INDEX) printf (" %d", node->clv_index); if (options & PLL_UTREE_SHOW_SCALER_INDEX) printf (" %d", node->scaler_index); if (options & PLL_UTREE_SHOW_PMATRIX_INDEX) printf (" %d", node->pmatrix_index); printf("\n"); } static char * xstrdup(const char * s) { size_t len = strlen(s); char * p = (char *)malloc(len+1); if (!p) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Memory allocation failed"); return NULL; } return strcpy(p,s); } static void print_tree_recurse(pll_unode_t * node, int indent_level, int * active_node_order, int options) { int i,j; if (!node) return; for (i = 0; i < indent_level; ++i) { if (active_node_order[i]) printf("|"); else printf(" "); for (j = 0; j < indent_space-1; ++j) printf(" "); } printf("\n"); for (i = 0; i < indent_level-1; ++i) { if (active_node_order[i]) printf("|"); else printf(" "); for (j = 0; j < indent_space-1; ++j) printf(" "); } printf("+"); for (j = 0; j < indent_space-1; ++j) printf ("-"); if (node->next) printf("+"); print_node_info(node, options); if (active_node_order[indent_level-1] == 2) active_node_order[indent_level-1] = 0; if (node->next) { active_node_order[indent_level] = 1; print_tree_recurse(node->next->back, indent_level+1, active_node_order, options); active_node_order[indent_level] = 2; print_tree_recurse(node->next->next->back, indent_level+1, active_node_order, options); } } static unsigned int tree_indent_level(const pll_unode_t * node, unsigned int indent) { if (!node->next) return indent+1; unsigned int a = tree_indent_level(node->next->back, indent+1); unsigned int b = tree_indent_level(node->next->next->back, indent+1); return (a > b ? a : b); } PLL_EXPORT void pll_utree_show_ascii(const pll_unode_t * root, int options) { unsigned int a, b; if (!root->next) root=root->back; a = tree_indent_level(root->back,1); b = tree_indent_level(root,0); unsigned int max_indent_level = (a > b ? a : b); int * active_node_order = (int *)malloc((max_indent_level+1) * sizeof(int)); if (!active_node_order) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return; } active_node_order[0] = 1; active_node_order[1] = 1; print_tree_recurse(root->back, 1, active_node_order, options); print_tree_recurse(root->next->back, 1, active_node_order, options); active_node_order[0] = 2; print_tree_recurse(root->next->next->back, 1, active_node_order, options); free(active_node_order); } static char * newick_utree_recurse(const pll_unode_t * root, char * (*cb_serialize)(const pll_unode_t *)) { char * newick; int size_alloced; assert(root != NULL); if (!root->next) { if (cb_serialize) { newick = cb_serialize(root); size_alloced = strlen(newick); } else { size_alloced = asprintf(&newick, "%s:%f", root->label, root->length); } } else { char * subtree1 = newick_utree_recurse(root->next->back,cb_serialize); if (subtree1 == NULL) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } char * subtree2 = newick_utree_recurse(root->next->next->back,cb_serialize); if (subtree2 == NULL) { free(subtree1); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } if (cb_serialize) { char * temp = cb_serialize(root); size_alloced = asprintf(&newick, "(%s,%s)%s", subtree1, subtree2, temp); free(temp); } else { size_alloced = asprintf(&newick, "(%s,%s)%s:%f", subtree1, subtree2, root->label ? root->label : "", root->length); } free(subtree1); free(subtree2); } if (size_alloced < 0) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "memory allocation during newick export failed"); return NULL; } return newick; } PLL_EXPORT char * pll_utree_export_newick(const pll_unode_t * root, char * (*cb_serialize)(const pll_unode_t *)) { char * newick; int size_alloced; if (!root) return NULL; if (!root->next) root=root->back; char * subtree1 = newick_utree_recurse(root->back,cb_serialize); if (subtree1 == NULL) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } char * subtree2 = newick_utree_recurse(root->next->back,cb_serialize); if (subtree2 == NULL) { free(subtree1); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } char * subtree3 = newick_utree_recurse(root->next->next->back,cb_serialize); if (subtree3 == NULL) { free(subtree1); free(subtree2); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } if (cb_serialize) { char * temp = cb_serialize(root); size_alloced = asprintf(&newick, "(%s,%s,%s)%s", subtree1, subtree2, subtree3, temp); free(temp); } else { size_alloced = asprintf(&newick, "(%s,%s,%s)%s:0.0;", subtree1, subtree2, subtree3, root->label ? root->label : ""); } free(subtree1); free(subtree2); free(subtree3); if (size_alloced < 0) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "memory allocation during newick export failed"); return NULL; } return (newick); } PLL_EXPORT void pll_utree_create_operations(pll_unode_t * const* trav_buffer, unsigned int trav_buffer_size, double * branches, unsigned int * pmatrix_indices, pll_operation_t * ops, unsigned int * matrix_count, unsigned int * ops_count) { const pll_unode_t * node; unsigned int i; *ops_count = 0; *matrix_count = 0; for (i = 0; i < trav_buffer_size; ++i) { node = trav_buffer[i]; /* if the current node is the second end-point of the edge shared with the root node, then do not add the edge to the list as it will be added in the end (avoid duplicate edges in the list) */ if (node != trav_buffer[trav_buffer_size - 1]->back) { *branches++ = node->length; *pmatrix_indices++ = node->pmatrix_index; *matrix_count = *matrix_count + 1; } if (node->next) { ops[*ops_count].parent_clv_index = node->clv_index; ops[*ops_count].parent_scaler_index = node->scaler_index; ops[*ops_count].child1_clv_index = node->next->back->clv_index; ops[*ops_count].child1_scaler_index = node->next->back->scaler_index; ops[*ops_count].child1_matrix_index = node->next->back->pmatrix_index; ops[*ops_count].child2_clv_index = node->next->next->back->clv_index; ops[*ops_count].child2_scaler_index = node->next->next->back->scaler_index; ops[*ops_count].child2_matrix_index = node->next->next->back->pmatrix_index; *ops_count = *ops_count + 1; } } } PLL_EXPORT int pll_utree_every(pll_utree_t * tree, int (*cb)(pll_unode_t *)) { unsigned int i; int rc = 1; for (i = 0; i < tree->tip_count + tree->inner_count; ++i) rc &= cb(tree->nodes[i]); return (rc ? PLL_SUCCESS : PLL_FAILURE); } PLL_EXPORT int pll_utree_every_const(const pll_utree_t * tree, int (*cb)(const pll_unode_t *)) { unsigned int i; int rc = 1; for (i = 0; i < tree->tip_count + tree->inner_count; ++i) rc &= cb(tree->nodes[i]); return (rc ? PLL_SUCCESS : PLL_FAILURE); } static void utree_traverse_preorder(pll_unode_t * node, int (*cbtrav)(pll_unode_t *), unsigned int * index, pll_unode_t ** outbuffer) { if (!node->next) { if (cbtrav(node)) { outbuffer[*index] = node; *index = *index + 1; } return; } if (!cbtrav(node)) return; outbuffer[*index] = node; *index = *index + 1; utree_traverse_preorder(node->next->back, cbtrav, index, outbuffer); utree_traverse_preorder(node->next->next->back, cbtrav, index, outbuffer); } static void utree_traverse_postorder(pll_unode_t * node, int (*cbtrav)(pll_unode_t *), unsigned int * index, pll_unode_t ** outbuffer) { if (!node->next) { if (cbtrav(node)) { outbuffer[*index] = node; *index = *index + 1; } return; } if (!cbtrav(node)) return; utree_traverse_postorder(node->next->back, cbtrav, index, outbuffer); utree_traverse_postorder(node->next->next->back, cbtrav, index, outbuffer); outbuffer[*index] = node; *index = *index + 1; } PLL_EXPORT int pll_utree_traverse(pll_unode_t * root, int traversal, int (*cbtrav)(pll_unode_t *), pll_unode_t ** outbuffer, unsigned int * trav_size) { *trav_size = 0; if (!root->next) return PLL_FAILURE; if (traversal == PLL_TREE_TRAVERSE_POSTORDER) { /* we will traverse an unrooted tree in the following way 2 / 1 --* \ 3 at each node the callback function is called to decide whether we are going to traversing the subtree rooted at the specific node */ utree_traverse_postorder(root->back, cbtrav, trav_size, outbuffer); utree_traverse_postorder(root, cbtrav, trav_size, outbuffer); } else if (traversal == PLL_TREE_TRAVERSE_PREORDER) { utree_traverse_preorder(root->back, cbtrav, trav_size, outbuffer); utree_traverse_preorder(root, cbtrav, trav_size, outbuffer); } else { snprintf(pll_errmsg, 200, "Invalid traversal value."); pll_errno = PLL_ERROR_PARAM_INVALID; return PLL_FAILURE; } return PLL_SUCCESS; } #if 0 static void utree_query_tipnodes_recursive(pll_utree_t * node, pll_utree_t ** node_list, unsigned int * index) { if (!node->next) { node_list[*index] = node; *index = *index + 1; return; } utree_query_tipnodes_recursive(node->next->back, node_list, index); utree_query_tipnodes_recursive(node->next->next->back, node_list, index); } PLL_EXPORT unsigned int pll_utree_query_tipnodes(pll_utree_t * root, pll_utree_t ** node_list) { unsigned int index = 0; if (!root) return 0; if (!root->next) root = root->back; utree_query_tipnodes_recursive(root->back, node_list, &index); utree_query_tipnodes_recursive(root->next->back, node_list, &index); utree_query_tipnodes_recursive(root->next->next->back, node_list, &index); return index; } static void utree_query_innernodes_recursive(pll_utree_t * node, pll_utree_t ** node_list, unsigned int * index) { if (!node->next) return; /* postorder traversal */ utree_query_innernodes_recursive(node->next->back, node_list, index); utree_query_innernodes_recursive(node->next->next->back, node_list, index); node_list[*index] = node; *index = *index + 1; return; } PLL_EXPORT unsigned int pll_utree_query_innernodes(pll_utree_t * root, pll_utree_t ** node_list) { unsigned int index = 0; if (!root) return 0; if (!root->next) root = root->back; utree_query_innernodes_recursive(root->back, node_list, &index); utree_query_innernodes_recursive(root->next->back, node_list, &index); utree_query_innernodes_recursive(root->next->next->back, node_list, &index); node_list[index++] = root; return index; } #endif /* a callback function for checking tree integrity */ static int cb_check_integrity(const pll_unode_t * node) { unsigned int clv_index = node->clv_index; int scaler_index = node->scaler_index; unsigned int pmatrix_index = node->pmatrix_index; char * label = node->label; double length = node->length; /* edge attributes */ if (node->back->length != length || node->back->pmatrix_index != pmatrix_index) return 0; if (node->next) { /* node attributes */ if (node->next->clv_index != clv_index || node->next->next->clv_index != clv_index) return 0; if (node->next->scaler_index != scaler_index || node->next->next->scaler_index != scaler_index) return 0; if (node->next->label != label || node->next->next->label != label) return 0; } return 1; } PLL_EXPORT int pll_utree_check_integrity(const pll_utree_t * tree) { return pll_utree_every_const(tree, cb_check_integrity); } /* TODO: Memory allocation checks were not implemented in this function!!! */ static pll_unode_t * clone_node(const pll_unode_t * node) { pll_unode_t * new_node = (pll_unode_t *)malloc(sizeof(pll_unode_t)); memcpy(new_node, node, sizeof(pll_unode_t)); if (node->label) { new_node->label = (char *)malloc(strlen(node->label)+1); strcpy(new_node->label,node->label); } if (node->next) { new_node->next = (pll_unode_t *)malloc(sizeof(pll_unode_t)); memcpy(new_node->next, node->next, sizeof(pll_unode_t)); new_node->next->next = (pll_unode_t *)malloc(sizeof(pll_unode_t)); memcpy(new_node->next->next, node->next->next, sizeof(pll_unode_t)); new_node->next->next->next = new_node; new_node->next->label = new_node->next->next->label = new_node->label; } return new_node; } static void utree_recurse_clone(pll_unode_t * new_root, const pll_unode_t * root) { if (root->back) { new_root->back = clone_node(root->back); new_root->back->back = new_root; if (root->back->next) { utree_recurse_clone(new_root->back->next, root->back->next); utree_recurse_clone(new_root->back->next->next, root->back->next->next); } } } PLL_EXPORT pll_unode_t * pll_utree_graph_clone(const pll_unode_t * root) { pll_unode_t * new_root = clone_node(root); utree_recurse_clone(new_root, root); if (root->next) { utree_recurse_clone(new_root->next, root->next); utree_recurse_clone(new_root->next->next, root->next->next); } return new_root; } PLL_EXPORT pll_utree_t * pll_utree_clone(const pll_utree_t * tree) { unsigned int root_index = tree->inner_count + tree->tip_count - 1; /* choose the last inner node as the starting point of the clone. It does not really matter which node to choose, but since the newick parser places the root node at the end of the list, we use the same notation here */ pll_unode_t * root = pll_utree_graph_clone(tree->nodes[root_index]); return pll_utree_wraptree(root, tree->tip_count); } static pll_unode_t * rtree_unroot(pll_rnode_t * root, pll_unode_t * back) { pll_unode_t * uroot = (void *)calloc(1,sizeof(pll_unode_t)); if (!uroot) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } uroot->back = back; uroot->label = (root->label) ? xstrdup(root->label) : NULL; uroot->length = uroot->back->length; if (!root->left) { uroot->next = NULL; return uroot; } uroot->next = (void *)calloc(1,sizeof(pll_unode_t)); if (!uroot->next) { free(uroot); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } uroot->next->next = (void *)calloc(1,sizeof(pll_unode_t)); if (!uroot->next->next) { free(uroot->next); free(uroot); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } uroot->next->next->next = uroot; uroot->next->length = root->left->length; uroot->next->back = rtree_unroot(root->left, uroot->next); uroot->next->next->length = root->right->length; uroot->next->next->back = rtree_unroot(root->right, uroot->next->next); return uroot; } PLL_EXPORT pll_utree_t * pll_rtree_unroot(pll_rtree_t * tree) { pll_rnode_t * root = tree->root; if (!root->left->left && !root->right->left) { pll_errno = PLL_ERROR_TREE_CONVERSION; snprintf(pll_errmsg, 200, "Tree requires at least three tips to be converted to unrooted"); return NULL; } pll_rnode_t * new_root; pll_unode_t * uroot = (void *)calloc(1,sizeof(pll_unode_t)); if (!uroot) { pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } uroot->next = (void *)calloc(1,sizeof(pll_unode_t)); if (!uroot->next) { free(uroot); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } uroot->next->next = (void *)calloc(1,sizeof(pll_unode_t)); if (!uroot->next->next) { free(uroot->next); free(uroot); pll_errno = PLL_ERROR_MEM_ALLOC; snprintf(pll_errmsg, 200, "Unable to allocate enough memory."); return NULL; } uroot->next->next->next = uroot; uroot->length = root->left->length + root->right->length; /* get the first root child that has descendants and make it the new root */ if (root->left->left) { new_root = root->left; uroot->back = rtree_unroot(root->right,uroot); /* TODO: Need to clean uroot in case of error */ if (!uroot->back) return NULL; } else { new_root = root->right; uroot->back = rtree_unroot(root->left,uroot); /* TODO: Need to clean uroot in case of error*/ if (!uroot->back) return NULL; } uroot->label = (new_root->label) ? xstrdup(new_root->label) : NULL; uroot->next->label = uroot->label; uroot->next->length = new_root->left->length; uroot->next->back = rtree_unroot(new_root->left, uroot->next); /* TODO: Need to clean uroot in case of error*/ if (!uroot->next->back) return NULL; uroot->next->next->label = uroot->label; uroot->next->next->length = new_root->right->length; uroot->next->next->back = rtree_unroot(new_root->right, uroot->next->next); /* TODO: Need to clean uroot in case of error*/ if (!uroot->next->next->back) return NULL; return pll_utree_wraptree(uroot,0); } PLL_EXPORT void pll_utree_create_pars_buildops(pll_unode_t * const* trav_buffer, unsigned int trav_buffer_size, pll_pars_buildop_t * ops, unsigned int * ops_count) { const pll_unode_t * node; unsigned int i; *ops_count = 0; for (i = 0; i < trav_buffer_size; ++i) { node = trav_buffer[i]; if (node->next) { ops[*ops_count].parent_score_index = node->clv_index; ops[*ops_count].child1_score_index = node->next->back->clv_index; ops[*ops_count].child2_score_index = node->next->next->back->clv_index; *ops_count = *ops_count + 1; } } } libpll-0.3.1/src/utree_moves.c000066400000000000000000000262611310701451700162670ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri, Diego Darriba This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Heidelberg Institute for Theoretical Studies, Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" static int utree_find(pll_unode_t * start, pll_unode_t * target) { /* checks whether the subtree rooted at 'start' (in the direction of start->next and start->next->next) contains the node 'target' */ if (!start) return 0; if (start == target) return 1; if (start->next) { if (start->next == target) return 1; if (utree_find(start->next->back, target)) return 1; } else return 0; if (start->next->next == target) return 1; if (utree_find(start->next->next->back, target)) return 1; return 0; } static void utree_link(pll_unode_t * a, pll_unode_t * b, double length, unsigned int pmatrix_index) { a->back = b; b->back = a; a->length = length; b->length = length; a->pmatrix_index = b->pmatrix_index = pmatrix_index; } static void utree_swap(pll_unode_t * t1, pll_unode_t * t2) { /* swaps the positions of trees t1 and t2. The two trees retain the branch lengths from their root to their respective parent nodes, and retain their pmatrix indices (i.e. no updating of pmatrices is required) */ pll_unode_t * temp = t1->back; utree_link(t1, t2->back, t2->back->length, t2->back->pmatrix_index); utree_link(t2, temp, temp->length, temp->pmatrix_index); } PLL_EXPORT int pll_utree_nni(pll_unode_t * p, int type, pll_utree_rb_t * rb) { pll_unode_t * subtree1; pll_unode_t * subtree2; if ((type != PLL_UTREE_MOVE_NNI_LEFT) && (type != PLL_UTREE_MOVE_NNI_RIGHT)) { snprintf(pll_errmsg, 200, "Invalid NNI move type"); pll_errno = PLL_ERROR_NNI_INVALIDMOVE; return PLL_FAILURE; } /* check if selected node p is edge */ if (!(p->next) || !(p->back->next)) { snprintf(pll_errmsg, 200, "Specified terminal branch"); pll_errno = PLL_ERROR_NNI_TERMINALBRANCH; return PLL_FAILURE; } /* check if rollback buffer is provided, and fill it up */ if (rb) { rb->move_type = PLL_UTREE_MOVE_NNI; rb->nni.p = p; rb->nni.nni_type = type; } subtree1 = p->next; subtree2 = (type == PLL_UTREE_MOVE_NNI_LEFT) ? p->back->next : p->back->next->next; utree_swap(subtree1,subtree2); return PLL_SUCCESS; } static int utree_nni_rollback(pll_utree_rb_t * rb) { /* restore the tree topology from a previous SPR */ return pll_utree_nni(rb->nni.p, rb->nni.nni_type, NULL); } PLL_EXPORT int pll_utree_spr(pll_unode_t * p, pll_unode_t * r, pll_utree_rb_t * rb, double * branch_lengths, unsigned int * matrix_indices) { /* given nodes p and r, perform an SPR move in the following way, i.e. prune subtree C and make it adjacent to subtree D: A B C D A B ____ ____ ____ ____ ____ ____ \ / \ / \ / \ / \ / \ / \/ \/ \/ \/ \/ \/ * * * p' * * * \ | q / \ | / *'*_____.*._____*'* p ---> *'*_____.*._____*'* '*' *.* '*' '*' *.* '*' / r u q' \ / \ r' * * v * * /\ /\ /\ /\ /__\ /__\ /__\ /__\ D E C E node p must be part of an inner node (i.e. node with ->next set). The procedure prunes the subtree rooted at the opposite end-point of p (subtree C in our case) and regrafts it on the edge r'<->r. It is done in the following way: (a) prune the subtree rooted at the opposite end-point of p (p' on figure) by breaking the edges q<->u and q'<->v (b) connect node u with node v (c) break edge r<->r' by connecting node r with node q, and node r' with node q' Node r must not be part of the subtree to be pruned (C in this case). Note that for speed reasons, the function *does not* check this property to save a tree traversal. A safer (albeit slower) function that checks this property is pll_utree_spr_safe */ int k = 0; if ((!branch_lengths && matrix_indices) || (branch_lengths && !matrix_indices)) { pll_errno = PLL_ERROR_PARAM_INVALID; snprintf(pll_errmsg, 200, "Parameters 4,5 must be both NULL or both set"); return PLL_FAILURE; } /* if p is a tip node then prompt an error */ if (!p->next) { pll_errno = PLL_ERROR_SPR_TERMINALBRANCH; snprintf(pll_errmsg, 200, "Prune edge must be defined by an inner node"); return PLL_FAILURE; } /* check whether the move will result in the same tree */ if (r == p || r == p->back || r == p->next || r == p->next->back || r == p->next->next || r == p->next->next->back) { pll_errno = PLL_ERROR_SPR_NOCHANGE; snprintf(pll_errmsg, 200, "Proposed move yields the same tree"); return PLL_FAILURE; } /* check if rollback buffer is provided, and fill it up */ if (rb) { rb->move_type = PLL_UTREE_MOVE_SPR; rb->spr.p = p; rb->spr.r = r; rb->spr.rb = r->back; rb->spr.r_len = r->length; rb->spr.pnb = p->next->back; rb->spr.pnb_len = p->next->length; rb->spr.pnnb = p->next->next->back; rb->spr.pnnb_len = p->next->next->length; } /* (b) connect u and v */ pll_unode_t * u = p->next->back; pll_unode_t * v = p->next->next->back; utree_link(u, v, u->length + v->length, u->pmatrix_index); /* if requested, store the new branch length for the corresponding pmatrix index */ if (branch_lengths) { branch_lengths[k] = u->length; matrix_indices[k] = u->pmatrix_index; } /* (a) prune subtree C */ p->next->back = p->next->next->back = NULL; /* (c) regraft C at r<->r' */ double length = r->length / 2; /* r' <-> q' */ utree_link(r->back, p->next->next, length, p->next->next->pmatrix_index); /* if requested, store the new branch length for the corresponding pmatrix index */ if (branch_lengths) { ++k; branch_lengths[k] = length; matrix_indices[k] = p->next->next->pmatrix_index; } /* r<->q */ utree_link(r, p->next, length, r->pmatrix_index); /* if requested, store the new branch length for the corresponding pmatrix index */ if (branch_lengths) { ++k; branch_lengths[k] = length; matrix_indices[k] = r->pmatrix_index; } return PLL_SUCCESS; } static int utree_spr_rollback(pll_utree_rb_t * rb, double * branch_lengths, unsigned int * matrix_indices) { if ((!branch_lengths && matrix_indices) || (branch_lengths && !matrix_indices)) { pll_errno = PLL_ERROR_PARAM_INVALID; snprintf(pll_errmsg, 200, "Parameters 4,5 must be both NULL or both set"); return PLL_FAILURE; } int k = 0; /* restore the tree topology from a previous SPR */ utree_link(rb->spr.pnb, rb->spr.p->next, rb->spr.pnb_len, rb->spr.pnb->pmatrix_index); if (branch_lengths) { branch_lengths[k] = rb->spr.pnb_len; matrix_indices[k] = rb->spr.pnb->pmatrix_index; } utree_link(rb->spr.pnnb, rb->spr.p->next->next, rb->spr.pnnb_len, rb->spr.p->next->next->pmatrix_index); if (branch_lengths) { branch_lengths[++k] = rb->spr.pnnb_len; matrix_indices[k] = rb->spr.p->next->next->pmatrix_index; } utree_link(rb->spr.r, rb->spr.rb, rb->spr.r_len, rb->spr.r->pmatrix_index); if (branch_lengths) { branch_lengths[++k] = rb->spr.r_len; matrix_indices[k] = rb->spr.r->pmatrix_index; } return PLL_SUCCESS; } /* this is a safer (but slower) function for performing an spr move, than pll_utree_spr(). See the last paragraph in the comments section of the pll_utree_spr() function for more details */ PLL_EXPORT int pll_utree_spr_safe(pll_unode_t * p, pll_unode_t * r, pll_utree_rb_t * rb, double * branch_lengths, unsigned int * matrix_indices) { /* check all possible scenarios of failure */ if (!p) { pll_errno = PLL_ERROR_PARAM_INVALID; snprintf(pll_errmsg, 200, "Node p is set to NULL"); return PLL_FAILURE; } if (!r) { pll_errno = PLL_ERROR_PARAM_INVALID; snprintf(pll_errmsg, 200, "Node r is set to NULL"); return PLL_FAILURE; } if (!p->next) { pll_errno = PLL_ERROR_SPR_TERMINALBRANCH; snprintf(pll_errmsg, 200, "Prune edge must be defined by an inner node"); return PLL_FAILURE; } /* check whether the move results in the same tree */ if (r == p || r == p->back || r == p->next || r == p->next->back || r == p->next->next || r == p->next->next->back) { pll_errno = PLL_ERROR_SPR_NOCHANGE; snprintf(pll_errmsg, 200, "Proposed move yields the same tree"); return PLL_FAILURE; } /* node r must not be in the same subtree as the one that is to be pruned */ if (utree_find(p->back, r)) { pll_errno = PLL_ERROR_PARAM_INVALID; snprintf(pll_errmsg, 200, "Node r is part of the subtree to be pruned"); return PLL_FAILURE; } return pll_utree_spr(p,r,rb,branch_lengths,matrix_indices); } PLL_EXPORT int pll_utree_rollback(pll_utree_rb_t * rollback, double * branch_lengths, unsigned int * matrix_indices) { if (!rollback) { pll_errno = PLL_ERROR_PARAM_INVALID; snprintf(pll_errmsg, 200, "Provide a rollback"); return PLL_FAILURE; } if (rollback->move_type == PLL_UTREE_MOVE_SPR) return utree_spr_rollback(rollback, branch_lengths, matrix_indices); else if (rollback->move_type == PLL_UTREE_MOVE_NNI) return utree_nni_rollback(rollback); pll_errno = PLL_ERROR_PARAM_INVALID; snprintf(pll_errmsg, 200, "Invalid move type"); return PLL_FAILURE; } libpll-0.3.1/src/utree_svg.c000066400000000000000000000273041310701451700157340ustar00rootroot00000000000000/* Copyright (C) 2015 Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Tomas Flouri , Heidelberg Institute for Theoretical Studies, Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" typedef struct pll_svg_data_s { int height; double x; double y; } pll_svg_data_t; typedef struct pll_svg_aux_s { int tip_occ; double scaler; double canvas_width; double max_font_len; double max_tree_len; } pll_svg_aux_t; static pll_svg_data_t * create_data(int height, double x, double y) { pll_svg_data_t * data = (pll_svg_data_t *)malloc(sizeof(pll_svg_data_t)); if (!data) return NULL; data->height = height; data->x = x; data->y = y; return data; } static int utree_height_recursive(pll_unode_t * node) { if (!node->next) { node->data = (void *)create_data(0,0,0); if (!node->data) return 0; return 1; } if (!utree_height_recursive(node->next->back)) return 0; if (!utree_height_recursive(node->next->next->back)) return 0; pll_svg_data_t * d1 = (pll_svg_data_t *)(node->next->back->data); pll_svg_data_t * d2 = (pll_svg_data_t *)(node->next->next->back->data); pll_svg_data_t * d = create_data(0,0,0); if (!d) return 0; if (d1->height > d2->height) d->height = d1->height+1; else d->height = d2->height+1; node->data = node->next->data = node->next->next->data = d; return 1; } static int utree_set_height(pll_unode_t * root) { if (!root->next) return PLL_FAILURE; if (!utree_height_recursive(root->back)) return PLL_FAILURE; if (!utree_height_recursive(root)) return PLL_FAILURE; pll_svg_data_t * db = (pll_svg_data_t *)(root->back->data); pll_svg_data_t * d = (pll_svg_data_t *)(root->data); if (db->height >= d->height) d->height = db->height+1; return PLL_SUCCESS; } static void draw_line(FILE * fp, double x1, double y1, double x2, double y2, double stroke_width) { fprintf(fp, "\n", x1, y1, x2, y2, stroke_width); } static void draw_circle(FILE * fp, double cx, double cy, double r) { fprintf(fp, "\n", cx, cy, r); } static void utree_set_offset(pll_unode_t * node, const pll_svg_attrib_t * attr, const pll_svg_aux_t * aux) { pll_unode_t * parent = NULL; /* scale node's branch length (edge towards parent) */ pll_svg_data_t * data = (pll_svg_data_t *)(node->data); data->x = node->length * aux->scaler; /* did we reach the root ? */ pll_svg_data_t * parent_data = (pll_svg_data_t *)(node->back->data); if (parent_data->height > data->height) parent = node->back; /* if node has a parent then add up the parent's x coord such that the branch is shifted towards right. Otherwise, if node is the root, align it with the left margin */ if (parent) data->x += parent_data->x; else data->x= attr->margin_left; /* if it's a tip then stop here */ if (!node->next) return; /* otherwise recursively set coordinates for the other nodes in a pre-order fashion */ utree_set_offset(node->next->back, attr, aux); utree_set_offset(node->next->next->back, attr, aux); if (!parent) utree_set_offset(node->back,attr, aux); } static void utree_plot(FILE * fp, pll_unode_t * node, const pll_svg_attrib_t * attr, pll_svg_aux_t * aux) { double y; // static int tip_occ = 0; pll_unode_t * parent = NULL; pll_svg_data_t * data = (pll_svg_data_t *)(node->data); pll_svg_data_t * parent_data = (pll_svg_data_t *)(node->back->data); if (parent_data->height > data->height) parent = node->back; if (node->next) { utree_plot(fp, node->next->back, attr, aux); utree_plot(fp, node->next->next->back, attr, aux); if (!parent) utree_plot(fp, node->back, attr, aux); } if (parent) { double x,px; x = data->x; px = parent_data->x; if (!node->next) { y = aux->tip_occ * attr->tip_spacing + attr->margin_top + attr->legend_spacing; aux->tip_occ = aux->tip_occ + 1; } else { double ly,ry; pll_svg_data_t * nb_data = node->next->back->data; pll_svg_data_t * nnb_data = node->next->next->back->data; ly = nb_data->y; ry = nnb_data->y; y = (ly + ry) / 2.0; draw_line(fp,x,ly,x,ry,attr->stroke_width); draw_circle(fp,x,y,attr->node_radius); } /* horizontal line */ draw_line(fp, px, y, x, y, attr->stroke_width); data->y = y; if (!node->next) { fprintf(fp, "%s\n", x+5, y+attr->font_size/3.0, attr->font_size, node->label); } else fprintf(fp, "\n"); } else { double ly,ry,x; pll_svg_data_t * nb_data = (pll_svg_data_t *)(node->next->back->data); ly = nb_data->y; ry = parent_data->y; y = (ly + ry) / 2.0; x = attr->margin_left; draw_line(fp,x,ly,x,ry,attr->stroke_width); draw_circle(fp,x,y,attr->node_radius); } } static void utree_scaler_init(const pll_svg_attrib_t * attr, pll_svg_aux_t * aux, pll_utree_t * tree) { unsigned int i; double len = 0; double label_len; /* compute the length of all tip-to-root paths and store the longest one in max_tree_len */ for (i = 0; i < tree->tip_count; ++i) { pll_unode_t * node = tree->nodes[i]; len = node->length; node = node->back; while(1) { pll_svg_data_t * data = (pll_svg_data_t *)(node->data); pll_svg_data_t * nb_data = (pll_svg_data_t *)(node->next->back->data); pll_svg_data_t * nnb_data = (pll_svg_data_t *)(node->next->next->back->data); if (nb_data->height > data->height) node = node->next->back; else if (nnb_data->height > data->height) node = node->next->next->back; else break; len += node->length; } if (len > aux->max_tree_len) aux->max_tree_len = len; label_len = (attr->font_size / 1.5) * (tree->nodes[i]->label ? strlen(tree->nodes[i]->label) : 0); len = (aux->canvas_width - label_len) / len; if (i == 0) { aux->scaler = len; aux->max_font_len = label_len; } else if (len < aux->scaler) { aux->scaler = len; aux->max_font_len = label_len; } } } static void print_header(FILE * fp, pll_utree_t * tree, const pll_svg_attrib_t * attr, pll_svg_aux_t * aux) { long svg_height; aux->canvas_width = attr->width - attr->margin_left - attr->margin_right; /* initialize pixel scaler (scaler) and compute max tree length (max_tree_len) */ utree_scaler_init(attr, aux, tree); svg_height = attr->margin_top + attr->legend_spacing + attr->margin_bottom + attr->tip_spacing * tree->tip_count; /* print svg header tag with dimensions and grey border */ fprintf(fp, "\n", attr->width, svg_height); /* draw legend */ if (attr->legend_show) { draw_line(fp, attr->margin_left, 10, (aux->canvas_width - aux->max_font_len)*attr->legend_ratio + attr->margin_left, 10, 3); fprintf(fp, "%.*f\n", (aux->canvas_width - aux->max_font_len)*attr->legend_ratio + attr->margin_left + 5, 20-attr->font_size/3.0, attr->font_size, attr->precision, aux->max_tree_len * attr->legend_ratio); } /* uncomment to print a dashed border to indicate margins */ /* fprintf(svg_fp, "\n", opt_svg_marginleft, opt_svg_margintop + legend_spacing, svg_width - opt_svg_marginleft - opt_svg_marginright, svg_height - opt_svg_margintop - legend_spacing - opt_svg_marginbottom); */ } static void svg_make(FILE * fp, pll_utree_t * tree, pll_unode_t * root, const pll_svg_attrib_t * attr) { /* initialize auxiliary variables */ pll_svg_aux_t aux; aux.max_font_len = 0; aux.max_tree_len = 0; aux.canvas_width = 0; aux.tip_occ = 0; /* print SVG header */ print_header(fp,tree,attr,&aux); /* compute position for each node */ utree_set_offset(root,attr,&aux); /* plot tree */ utree_plot(fp, root, attr, &aux); /* closing svg tag */ fprintf(fp, "\n"); } PLL_EXPORT pll_svg_attrib_t * pll_svg_attrib_create() { pll_svg_attrib_t * x; x = (pll_svg_attrib_t *)malloc(sizeof(pll_svg_attrib_t)); if (!x) return NULL; /* set some defaults */ x->width = 1920; x->font_size = 12; x->tip_spacing = 20; x->stroke_width = 3; x->legend_show = 1; x->legend_spacing = 10; x->legend_ratio = 0.1; x->margin_left = 20; x->margin_right = 20; x->margin_bottom = 20; x->margin_top = 20; x->node_radius = 0; x->precision = 7; return x; } PLL_EXPORT void pll_svg_attrib_destroy(pll_svg_attrib_t * attrib) { free(attrib); } PLL_EXPORT int pll_utree_export_svg(pll_utree_t * tree, pll_unode_t * root, const pll_svg_attrib_t * attribs, const char * filename) { unsigned int i; /* clone the tree */ int rc = PLL_SUCCESS; if (!root || !(root->next)) return PLL_FAILURE; /* open output file for writing */ FILE * fp = fopen(filename, "w"); if (!fp) { return PLL_FAILURE; } /* backup data */ void ** data_old = (void **)malloc((tree->tip_count+tree->inner_count) * sizeof(void *)); if (!data_old) { return PLL_FAILURE; } /* copy old data */ for (i = 0; i < tree->tip_count+tree->inner_count; ++i) { data_old[i] = tree->nodes[i]->data; tree->nodes[i]->data = NULL; } /* treat unrooted tree as rooted binary with a ternary root and compute the height of each node */ //if (!utree_set_height(cloned)) if (!utree_set_height(root)) rc = PLL_FAILURE; else svg_make(fp, tree, root, attribs); fclose(fp); /* restore old data */ for (i = 0; i < tree->tip_count+tree->inner_count; ++i) { if (tree->nodes[i]->data) free(tree->nodes[i]->data); tree->nodes[i]->data = data_old[i]; } free(data_old); return rc; } libpll-0.3.1/test/000077500000000000000000000000001310701451700137475ustar00rootroot00000000000000libpll-0.3.1/test/.gitignore000066400000000000000000000000371310701451700157370ustar00rootroot00000000000000obj testdata tmp tmperr result libpll-0.3.1/test/Makefile000066400000000000000000000036721310701451700154170ustar00rootroot00000000000000# Copyright (C) 2015 Diego Darriba # # This program is free software: you can redistribute it and/or modify # it under the terms of the GNU Affero General Public License as # published by the Free Software Foundation, either version 3 of the # License, or (at your option) any later version. # # This program is distributed in the hope that it will be useful, # but WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the # GNU Affero General Public License for more details. # # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # # Contact: Diego Darriba , # Exelixis Lab, Heidelberg Instutute for Theoretical Studies # Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany CC = gcc CFLAGS = -L. -g -O3 -Wall -std=c99 CLIBS = -lpll -lm CFILES = $(shell find src -name '*.c' ! -name 'common.c') OBJFILES = $(patsubst src/%.c, obj/%, $(CFILES)) OBJCOMMON = src/common.o DATADIR = testdata RESULTDIR = result DEPFILES = worms16s.fas \ small.fas small.tree small.rooted.tree small.rooted.tip.tree \ 246x4465.fas 246x4465.tree \ ribosomal_l5_pf00673.fas ribosomal_l5_pf00673.tree \ medium.fas medium.tree \ 2000.fas 2000.tree \ 200.fas 200.tree \ 1000x5.dna.fas 1000.tree REQFILES = $(patsubst %, $(DATADIR)/%, $(DEPFILES)) ASSETS = https://raw.githubusercontent.com/xflouris/assets/master/libpll all: $(OBJCOMMON) $(OBJFILES) $(REQFILES) @mkdir -p $(RESULTDIR) $(DATADIR)/%: @mkdir -p "$(@D)" wget -O $@ $(ASSETS)/$@ obj/%: src/%.c $(DEPS) @mkdir -p "$(@D)" $(CC) $(CPPFLAGS) $(CFLAGS) -o $@ $< $(OBJCOMMON) $(CLIBS) $(LDFLAGS) -DDATADIR=\"$(DATADIR)\" %.o: %.c $(CC) $(CPPFLAGS) $(CFLAGS) -c -o $@ $< $(CLIBS) $(LDFLAGS) -DDATADIR=\"$(DATADIR)\" clean: rm -rf obj result/* $(OBJCOMMON) libpll-0.3.1/test/Makefile.w64000066400000000000000000000032251310701451700160300ustar00rootroot00000000000000# Copyright (C) 2015 Diego Darriba # # This program is free software: you can redistribute it and/or modify # it under the terms of the GNU Affero General Public License as # published by the Free Software Foundation, either version 3 of the # License, or (at your option) any later version. # # This program is distributed in the hope that it will be useful, # but WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the # GNU Affero General Public License for more details. # # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # # Contact: Diego Darriba , # Exelixis Lab, Heidelberg Instutute for Theoretical Studies # Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany CC = i686-w64-mingw32-gcc CFLAGS = -g -O3 -Wall -L/usr/local/lib CLIBS = -lpll -lm CFILES = $(wildcard **/*.c) CFILES = $(shell find src/ -type f -name '*.c' | grep -v travers) OBJFILES = $(patsubst src/%.c, obj/%.exe, $(CFILES)) DATADIR = testdata RESULTDIR = result DEPFILES = worms16s.fas small.fas small.tree 246x4465.fas 246x4465.tree \ ribosomal_l5_pf00673.fas REQFILES = $(patsubst %, $(DATADIR)/%, $(DEPFILES)) ASSETS = https://raw.githubusercontent.com/xflouris/assets/master/libpll all: $(OBJFILES) $(REQFILES) @mkdir -p $(RESULTDIR) $(DATADIR)/%: @mkdir -p "$(@D)" wget -O $@ $(ASSETS)/$@ obj/%.exe: src/%.c $(DEPS) @mkdir -p "$(@D)" $(CC) $(CPPFLAGS) $(CFLAGS) -D__WIN64__ -o $@ $< $(CLIBS) $(LDFLAGS) -DDATADIR=\"$(DATADIR)\" clean: rm -rf obj libpll-0.3.1/test/README.md000066400000000000000000000065551310701451700152410ustar00rootroot00000000000000# PLL test framework src/ - source of test cases obj/ - binaries of test cases (automatically generated) out/ - expected output result/ - output of failed tests ## Update test framework How to create a new test: 1. Place test case source file %.c into src/ Use a descriptive but short name. You could also write a long description into this file 2. Add the filename to CFILES variable in the Makefile e.g., ``` CFILES = src/alpha-cats.c \ src/blopt-minimal.c \ ... src/newtest.c ``` 3. Compile with the provided Makefile A binary with the same name (%) should be created in obj/ 4. Validate it propertly! Every time you place a buggy test case, god kills a kitten (and we do not want that) 5. Pipe the output into out/%.out 6. Proceed to next section and verify it matches the output and there are no leaks ## Run the test framework 1. Run `make` for compiling the test cases 2. Run `runtest.py` for executing the tests 3. Check the output for errors 4. If any of the tests fail, go and fix your code! The wrong output will be placed in result/ ## Speed test By default, runtest.py executes the validation test. The same as 'runtest.py validation' Use 'runtest.py speed' for running the speed tests ## Evaluating a subset Use 'runtest.py validation|speed test1 test2 .. testN' for evaluating a subset of test cases. e.g., ./runtest.py speed hky alpha-cats ## Naming convention Source files for testing are named after the following convention: ``` NNNNN_FLAGS_NAME.c ``` NNNNN is a 5-digit code with format Class (1 digit) Subclass (1 digit) and ID (3 digits) FLAGS is a set of characters identifying different features: * A/N: [A]scertainment Bias Correction or [N]ot * P/M: FASTA/PHYLIP [P]arsing or [M]anual CLVs * D/A/O: [D]NA (4 states), [A]mino acid (20 states) or [O]dd number of states * R/U: [R]ooted or [U]nrooted ## Configure the test framework Some additional features can be configured inside the test script, in the configuration section at the beginning of runtest.py file. 1. do_memtest = [0,1] : if 0, memory errors and leaks are not checked 2. num_replicates = # : number of samples evaluated in the speed test 3. all_args = [0,1,..] : set of PLL attributes that are evaluated ## Build tests for Windows 1. Build the library dll file and place them in current directory 2. Run `make -f Makefile.w64` 3. Run `./testwin.sh` for testing 4. If some dll missing files are reported, locate them and copy them in current or obj/ directory. ## Check errors If a test fails, it will produce an error output in results directory. The generated files have the following format: `testfail_ATTR_TESTNAME_DATETIME` and `testfail_ATTR_TESTNAME_DATETIME.err` Where: * `ATTR` is the set of attributes used: `A` for AVX, `C` for CPU (non-vectorized version), `T` for tip vectors. * `TESTNAME` is the name of the test (e.g., alpha-cats) * `DATETIME` is the date and time when the error failed with format YYYYMMDDhhmmss * `.err` file is the error stream output. Most times it will be a blank file. Tests output may be very complex if they print out, for example, the CLVs. The best way to check what failed in the test is usually to compare the output with the expected one: e.g., `diff testfail_ATTR_TESTNAME_DATETIME out/TESTNAME.out` `vimdiff testfail_ATTR_TESTNAME_DATETIME out/TESTNAME.out` libpll-0.3.1/test/eval_valgrind.sh000077500000000000000000000033551310701451700171310ustar00rootroot00000000000000#!/bin/sh # # Copyright (C) 2015 Diego Darriba # # This program is free software: you can redistribute it and/or modify # it under the terms of the GNU Affero General Public License as # published by the Free Software Foundation, either version 3 of the # License, or (at your option) any later version. # # This program is distributed in the hope that it will be useful, # but WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the # GNU Affero General Public License for more details. # # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # # Contact: Diego Darriba , # Exelixis Lab, Heidelberg Instutute for Theoretical Studies # Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany # file=$1 timestamp=$2 shift shift args=$@ outfile=tmpvalgrind valgrind --tool=memcheck --leak-check=full ${file} ${args} > /dev/null 2> ${outfile} deflost=`fgrep "definitely lost:" ${outfile} | xargs | cut -d' ' -f4 | sed "s/,//g"` indlost=`fgrep "indirectly lost:" ${outfile} | xargs | cut -d' ' -f4 | sed "s/,//g"` reachable=`fgrep "still reachable:" ${outfile} | xargs | cut -d' ' -f4 | sed "s/,//g"` errors=`fgrep "Invalid" ${outfile}` if [ -z "${deflost}" ]; then deflost=0; fi if [ -z "${indlost}" ]; then indlost=0; fi if [ -z "${reachable}" ]; then reachable=0; fi if [ -z "${errors}" ]; then errors=0; else errors=1; fi echo ${deflost} ${indlost} ${reachable} ${errors} if [ "$((errors+deflost+indlost+reachable))" -gt "0" ]; then filename="${file##*/}" mv ${outfile} result/valgrind_${filename}_${timestamp} else rm ${outfile} fi libpll-0.3.1/test/out/000077500000000000000000000000001310701451700145565ustar00rootroot00000000000000libpll-0.3.1/test/out/00010_NMDU_lkcalc.out000066400000000000000000000201041310701451700201000ustar00rootroot00000000000000[1] P-matrix for branch length 0.100000 +0.9973 +0.0013 +0.0008 +0.0006 +0.0010 +0.9971 +0.0003 +0.0016 +0.0024 +0.0013 +0.9956 +0.0006 +0.0010 +0.0032 +0.0003 +0.9955 +0.9795 +0.0097 +0.0060 +0.0048 +0.0072 +0.9784 +0.0024 +0.0119 +0.0179 +0.0097 +0.9676 +0.0048 +0.0072 +0.0238 +0.0024 +0.9665 +0.9356 +0.0306 +0.0184 +0.0153 +0.0230 +0.9328 +0.0077 +0.0366 +0.0553 +0.0306 +0.8988 +0.0153 +0.0230 +0.0732 +0.0077 +0.8962 +0.7992 +0.0980 +0.0538 +0.0490 +0.0735 +0.7968 +0.0245 +0.1052 +0.1614 +0.0980 +0.6917 +0.0490 +0.0735 +0.2105 +0.0245 +0.6915 [2] P-matrix for branch length 0.200000 +0.9945 +0.0026 +0.0016 +0.0013 +0.0019 +0.9942 +0.0006 +0.0032 +0.0048 +0.0026 +0.9913 +0.0013 +0.0019 +0.0064 +0.0006 +0.9910 +0.9597 +0.0191 +0.0117 +0.0095 +0.0143 +0.9577 +0.0048 +0.0232 +0.0350 +0.0191 +0.9364 +0.0095 +0.0143 +0.0464 +0.0048 +0.9345 +0.8775 +0.0589 +0.0342 +0.0294 +0.0442 +0.8737 +0.0147 +0.0674 +0.1025 +0.0589 +0.8092 +0.0294 +0.0442 +0.1348 +0.0147 +0.8063 +0.6582 +0.1720 +0.0838 +0.0860 +0.1290 +0.6666 +0.0430 +0.1614 +0.2514 +0.1720 +0.4907 +0.0860 +0.1290 +0.3228 +0.0430 +0.5052 [3] P-matrix for branch length 1.000000 +0.9730 +0.0128 +0.0079 +0.0064 +0.0096 +0.9716 +0.0032 +0.0157 +0.0236 +0.0128 +0.9573 +0.0064 +0.0096 +0.0313 +0.0032 +0.9559 +0.8214 +0.0868 +0.0484 +0.0434 +0.0651 +0.8183 +0.0217 +0.0950 +0.1452 +0.0868 +0.7246 +0.0434 +0.0651 +0.1899 +0.0217 +0.7233 +0.5728 +0.2196 +0.0977 +0.1098 +0.1647 +0.5937 +0.0549 +0.1867 +0.2932 +0.2196 +0.3774 +0.1098 +0.1647 +0.3734 +0.0549 +0.4069 +0.3299 +0.3759 +0.1062 +0.1880 +0.2819 +0.4177 +0.0940 +0.2064 +0.3187 +0.3759 +0.1174 +0.1880 +0.2819 +0.4129 +0.0940 +0.2112 [4] P-matrix for branch length 1.000000 +0.9730 +0.0128 +0.0079 +0.0064 +0.0096 +0.9716 +0.0032 +0.0157 +0.0236 +0.0128 +0.9573 +0.0064 +0.0096 +0.0313 +0.0032 +0.9559 +0.8214 +0.0868 +0.0484 +0.0434 +0.0651 +0.8183 +0.0217 +0.0950 +0.1452 +0.0868 +0.7246 +0.0434 +0.0651 +0.1899 +0.0217 +0.7233 +0.5728 +0.2196 +0.0977 +0.1098 +0.1647 +0.5937 +0.0549 +0.1867 +0.2932 +0.2196 +0.3774 +0.1098 +0.1647 +0.3734 +0.0549 +0.4069 +0.3299 +0.3759 +0.1062 +0.1880 +0.2819 +0.4177 +0.0940 +0.2064 +0.3187 +0.3759 +0.1174 +0.1880 +0.2819 +0.4129 +0.0940 +0.2112 [5] CLV 5: [ {(0.00257,0.00513,0.00002,0.00639),(0.01851,0.03595,0.00085,0.04406),(0.05342,0.09749,0.00777,0.11466),(0.12799,0.19359,0.05802,0.20474)} {(0.00257,0.00193,0.00001,0.00001),(0.01833,0.01372,0.00067,0.00067),(0.05168,0.03859,0.00603,0.00596),(0.11320,0.08598,0.04323,0.04164)} {(0.00001,0.98843,0.00001,0.00004),(0.00036,0.91716,0.00036,0.00216),(0.00347,0.76334,0.00347,0.01818),(0.02958,0.44435,0.02958,0.10423)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00320,0.00000,0.00638),(0.00018,0.02224,0.00018,0.04339),(0.00173,0.05890,0.00173,0.10870),(0.01479,0.10761,0.01479,0.16309)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} {(0.00000,0.00064,0.00256,0.00000),(0.00022,0.00457,0.01788,0.00022),(0.00201,0.01286,0.04766,0.00199),(0.01441,0.02866,0.08438,0.01388)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} ] [6] CLV 6: [ {(0.00256,0.00001,0.00000,0.00001),(0.01794,0.00051,0.00006,0.00062),(0.04814,0.00426,0.00150,0.00491),(0.08848,0.02407,0.02257,0.02491)} {(0.00257,0.00192,0.00002,0.00002),(0.01809,0.01356,0.00111,0.00110),(0.04974,0.03745,0.00955,0.00939),(0.10327,0.08227,0.05863,0.05627)} {(0.00000,0.97983,0.00000,0.00002),(0.00018,0.85943,0.00018,0.00111),(0.00159,0.62277,0.00159,0.00974),(0.01271,0.24525,0.01271,0.05440)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00001,0.00000,0.00630),(0.00001,0.00052,0.00001,0.03969),(0.00015,0.00397,0.00015,0.08206),(0.00268,0.01684,0.00268,0.06915)} {(0.00063,0.00000,0.00000,0.00190),(0.00414,0.00016,0.00015,0.01209),(0.00958,0.00124,0.00112,0.02575),(0.01406,0.00624,0.00537,0.02356)} {(0.00159,0.00000,0.00240,0.00000),(0.01052,0.00003,0.01656,0.00003),(0.02462,0.00029,0.04215,0.00029),(0.02950,0.00208,0.05695,0.00208)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00255,0.00096,0.00001,0.00001),(0.01723,0.00659,0.00034,0.00032),(0.04245,0.01717,0.00307,0.00265),(0.06056,0.03226,0.01996,0.01563)} {(0.00000,0.00001,0.00000,0.96877),(0.00004,0.00025,0.00004,0.78869),(0.00032,0.00189,0.00032,0.47004),(0.00184,0.00780,0.00184,0.09229)} {(0.00000,0.00064,0.00001,0.00000),(0.00001,0.00433,0.00033,0.00002),(0.00019,0.01091,0.00255,0.00042),(0.00336,0.01828,0.01104,0.00606)} {(0.00000,0.00001,0.00000,0.96877),(0.00004,0.00025,0.00004,0.78869),(0.00032,0.00189,0.00032,0.47004),(0.00184,0.00780,0.00184,0.09229)} ] [7] CLV 7: [ {(0.00001,0.98843,0.00001,0.00004),(0.00036,0.91716,0.00036,0.00216),(0.00347,0.76334,0.00347,0.01818),(0.02958,0.44435,0.02958,0.10423)} {(0.00129,0.00001,0.00001,0.00192),(0.00916,0.00033,0.00033,0.01338),(0.02584,0.00298,0.00302,0.03561),(0.05660,0.02082,0.02161,0.06516)} {(0.00001,0.98843,0.00001,0.00004),(0.00036,0.91716,0.00036,0.00216),(0.00347,0.76334,0.00347,0.01818),(0.02958,0.44435,0.02958,0.10423)} {(0.00129,0.00322,0.00129,0.99098),(0.00955,0.02322,0.00955,0.93447),(0.02945,0.06741,0.02945,0.80629),(0.08599,0.16142,0.08599,0.50517)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} {(0.00257,0.00193,0.00001,0.00001),(0.01833,0.01372,0.00067,0.00067),(0.05168,0.03859,0.00603,0.00596),(0.11320,0.08598,0.04323,0.04164)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00320,0.00000,0.00638),(0.00018,0.02224,0.00018,0.04339),(0.00173,0.05890,0.00173,0.10870),(0.01479,0.10761,0.01479,0.16309)} {(0.00000,0.00000,0.98266,0.00000),(0.00014,0.00002,0.87680,0.00002),(0.00117,0.00022,0.65480,0.00022),(0.00702,0.00185,0.24075,0.00185)} ] inner-inner logL: -58.887310 persite logL: -6.1622140 -6.9407523 -1.4797267 -1.6094379 -5.2773906 -8.1327377 -5.7500211 -0.0000000 -5.1947970 -2.1438344 -8.0304760 -8.1659221 checksum logL: -58.887310 tip-inner logL: -58.887310 persite logL: -6.1622140 -6.9407523 -1.4797267 -1.6094379 -5.2773906 -8.1327377 -5.7500211 -0.0000000 -5.1947970 -2.1438344 -8.0304760 -8.1659221 checksum logL: -58.887310 libpll-0.3.1/test/out/00011_NMAU_lkcalc.out000066400000000000000000002702101310701451700201030ustar00rootroot00000000000000[1] P-matrix for branch length 0.100000 +0.9956 +0.0000 +0.0001 +0.0002 +0.0000 +0.0001 +0.0003 +0.0007 +0.0000 +0.0001 +0.0001 +0.0001 +0.0000 +0.0000 +0.0004 +0.0009 +0.0007 +0.0000 +0.0000 +0.0004 +0.0001 +0.9971 +0.0000 +0.0000 +0.0000 +0.0003 +0.0000 +0.0000 +0.0003 +0.0001 +0.0000 +0.0012 +0.0000 +0.0000 +0.0002 +0.0004 +0.0001 +0.0001 +0.0000 +0.0001 +0.0003 +0.0000 +0.9941 +0.0014 +0.0000 +0.0001 +0.0002 +0.0004 +0.0006 +0.0001 +0.0001 +0.0008 +0.0000 +0.0000 +0.0001 +0.0011 +0.0004 +0.0000 +0.0001 +0.0000 +0.0003 +0.0000 +0.0012 +0.9953 +0.0000 +0.0002 +0.0019 +0.0004 +0.0001 +0.0000 +0.0000 +0.0002 +0.0000 +0.0000 +0.0000 +0.0002 +0.0001 +0.0000 +0.0000 +0.0000 +0.0001 +0.0000 +0.0000 +0.0000 +0.9991 +0.0000 +0.0000 +0.0000 +0.0000 +0.0001 +0.0000 +0.0000 +0.0000 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{(0.00023,0.00062,0.00026,0.00034,0.00000,0.99177,0.00180,0.00007,0.00153,0.00005,0.00018,0.00039,0.00029,0.00000,0.00039,0.00014,0.00013,0.00000,0.00000,0.00009),(0.00167,0.00453,0.00197,0.00263,0.00001,0.93975,0.01291,0.00055,0.01105,0.00037,0.00136,0.00284,0.00210,0.00001,0.00283,0.00108,0.00101,0.00002,0.00002,0.00067),(0.00518,0.01351,0.00634,0.00880,0.00010,0.81821,0.03673,0.00188,0.03222,0.00134,0.00413,0.00866,0.00627,0.00014,0.00853,0.00350,0.00321,0.00015,0.00022,0.00217),(0.01539,0.03514,0.02069,0.03002,0.00108,0.50441,0.08110,0.00733,0.07701,0.00580,0.01166,0.02425,0.01657,0.00145,0.02311,0.01194,0.01060,0.00153,0.00208,0.00742)} {(0.00000,0.00000,0.00000,0.00025,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00020,0.00000,0.00000,0.00000),(0.00003,0.00000,0.00013,0.00181,0.00000,0.00000,0.00003,0.00000,0.00000,0.00000,0.00000,0.00001,0.00000,0.00000,0.00000,0.00003,0.00146,0.00000,0.00000,0.00000),(0.00026,0.00000,0.00103,0.00509,0.00000,0.00005,0.00027,0.00003,0.00002,0.00003,0.00000,0.00006,0.00000,0.00000,0.00001,0.00032,0.00414,0.00000,0.00000,0.00002),(0.00180,0.00006,0.00517,0.01041,0.00001,0.00060,0.00241,0.00045,0.00025,0.00030,0.00002,0.00061,0.00009,0.00001,0.00020,0.00224,0.00860,0.00000,0.00003,0.00024)} {(0.00014,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00015,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00103,0.00002,0.00005,0.00001,0.00000,0.00002,0.00003,0.00001,0.00000,0.00001,0.00000,0.00115,0.00003,0.00000,0.00001,0.00006,0.00008,0.00000,0.00000,0.00000),(0.00315,0.00022,0.00048,0.00015,0.00000,0.00021,0.00025,0.00011,0.00002,0.00005,0.00001,0.00375,0.00026,0.00000,0.00014,0.00058,0.00072,0.00000,0.00001,0.00004),(0.00796,0.00226,0.00363,0.00153,0.00004,0.00179,0.00194,0.00110,0.00033,0.00058,0.00018,0.01169,0.00195,0.00002,0.00135,0.00396,0.00469,0.00001,0.00007,0.00055)} ] inner-inner logL: -227.371279 persite logL: -17.0447253 -16.2610663 -13.8755725 -18.8408367 -19.4698136 -13.1932024 -13.4231282 -14.6838719 -14.4485103 -15.7189636 -11.5030979 -13.2395572 -12.6869279 -18.5235207 -14.4584843 checksum logL: -227.371279 tip-inner logL: -227.371279 persite logL: -17.0447253 -16.2610663 -13.8755725 -18.8408367 -19.4698136 -13.1932024 -13.4231282 -14.6838719 -14.4485103 -15.7189636 -11.5030979 -13.2395572 -12.6869279 -18.5235207 -14.4584843 checksum logL: -227.371279 libpll-0.3.1/test/out/00012_NMOU_lkcalc.out000066400000000000000000000412341310701451700201240ustar00rootroot00000000000000[1] P-matrix for branch length 0.100000 +0.9959 +0.0001 +0.0005 +0.0007 +0.0012 +0.0013 +0.0003 +0.0001 +0.9979 +0.0003 +0.0003 +0.0004 +0.0004 +0.0005 +0.0005 +0.0003 +0.9967 +0.0005 +0.0007 +0.0006 +0.0006 +0.0007 +0.0004 +0.0006 +0.9957 +0.0009 +0.0008 +0.0008 +0.0010 +0.0004 +0.0006 +0.0007 +0.9956 +0.0009 +0.0009 +0.0012 +0.0004 +0.0006 +0.0007 +0.0010 +0.9957 +0.0002 +0.0003 +0.0006 +0.0007 +0.0007 +0.0011 +0.0003 +0.9964 +0.9692 +0.0011 +0.0039 +0.0050 +0.0090 +0.0097 +0.0020 +0.0009 +0.9845 +0.0024 +0.0022 +0.0032 +0.0030 +0.0038 +0.0036 +0.0026 +0.9757 +0.0037 +0.0052 +0.0047 +0.0045 +0.0054 +0.0028 +0.0043 +0.9683 +0.0070 +0.0063 +0.0060 +0.0072 +0.0030 +0.0045 +0.0051 +0.9672 +0.0066 +0.0063 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{(0.00105,0.00000,0.00097,0.00000,0.00000,0.00000,0.00000),(0.00732,0.00001,0.00685,0.00009,0.00013,0.00016,0.00004),(0.01966,0.00010,0.01891,0.00083,0.00112,0.00143,0.00039),(0.03598,0.00124,0.03760,0.00620,0.00767,0.00938,0.00361)} {(0.00000,0.00063,0.00068,0.00000,0.00000,0.00000,0.00000),(0.00002,0.00458,0.00484,0.00005,0.00005,0.00006,0.00008),(0.00019,0.01346,0.01368,0.00045,0.00050,0.00054,0.00078),(0.00217,0.03299,0.02938,0.00389,0.00417,0.00435,0.00602)} {(0.99892,0.99796,0.99757,0.99680,0.99660,0.99902,0.00005),(0.99187,0.98502,0.98226,0.97683,0.97551,0.99254,0.00277),(0.97350,0.95462,0.94687,0.93214,0.92882,0.97534,0.02550),(0.91130,0.87455,0.85838,0.83115,0.82660,0.91456,0.19577)} {(0.00000,0.00000,0.00139,0.00000,0.00120,0.00000,0.00000),(0.00014,0.00003,0.00978,0.00012,0.00833,0.00014,0.00015),(0.00124,0.00029,0.02666,0.00107,0.02189,0.00125,0.00132),(0.00884,0.00276,0.05097,0.00783,0.03773,0.00873,0.00904)} {(0.00000,0.00063,0.00068,0.00000,0.00000,0.00000,0.00000),(0.00002,0.00458,0.00484,0.00005,0.00005,0.00006,0.00008),(0.00019,0.01346,0.01368,0.00045,0.00050,0.00054,0.00078),(0.00217,0.03299,0.02938,0.00389,0.00417,0.00435,0.00602)} {(0.00133,0.00000,0.00000,0.00145,0.00000,0.00000,0.00000),(0.00917,0.00001,0.00005,0.00999,0.00014,0.00018,0.00004),(0.02394,0.00009,0.00049,0.02593,0.00124,0.00157,0.00042),(0.04005,0.00111,0.00399,0.04221,0.00796,0.00968,0.00367)} {(0.99892,0.99796,0.99757,0.99680,0.99660,0.99902,0.00005),(0.99187,0.98502,0.98226,0.97683,0.97551,0.99254,0.00277),(0.97350,0.95462,0.94687,0.93214,0.92882,0.97534,0.02550),(0.91130,0.87455,0.85838,0.83115,0.82660,0.91456,0.19577)} {(0.00237,0.00000,0.00097,0.00145,0.00001,0.00001,0.00000),(0.01649,0.00002,0.00690,0.01008,0.00027,0.00034,0.00008),(0.04360,0.00019,0.01940,0.02676,0.00235,0.00300,0.00081),(0.07603,0.00236,0.04158,0.04841,0.01562,0.01905,0.00729)} {(0.00000,0.00085,0.00000,0.00000,0.00079,0.00000,0.00000),(0.00004,0.00613,0.00005,0.00008,0.00552,0.00009,0.00014),(0.00040,0.01778,0.00050,0.00070,0.01484,0.00086,0.00121),(0.00397,0.04195,0.00436,0.00566,0.02765,0.00639,0.00859)} {(0.00261,0.00000,0.00000,0.00000,0.00000,0.00241,0.00000),(0.01782,0.00001,0.00007,0.00013,0.00018,0.01642,0.00002),(0.04515,0.00012,0.00062,0.00116,0.00159,0.04143,0.00018),(0.06822,0.00140,0.00494,0.00793,0.00998,0.06186,0.00215)} {(0.00261,0.00000,0.00000,0.00000,0.00000,0.00241,0.00000),(0.01782,0.00001,0.00007,0.00013,0.00018,0.01642,0.00002),(0.04515,0.00012,0.00062,0.00116,0.00159,0.04143,0.00018),(0.06822,0.00140,0.00494,0.00793,0.00998,0.06186,0.00215)} ] [6] CLV 6: [ {(0.97135,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.80400,0.00000,0.00002,0.00005,0.00009,0.00014,0.00001),(0.49672,0.00001,0.00018,0.00039,0.00068,0.00106,0.00006),(0.09954,0.00014,0.00093,0.00174,0.00266,0.00402,0.00043)} {(0.00104,0.00000,0.00096,0.00000,0.00000,0.00000,0.00000),(0.00710,0.00003,0.00665,0.00016,0.00020,0.00026,0.00000),(0.01785,0.00033,0.01727,0.00135,0.00169,0.00213,0.00013),(0.02748,0.00304,0.02881,0.00827,0.00949,0.01159,0.00285)} {(0.00000,0.00000,0.00067,0.00000,0.00000,0.00000,0.00000),(0.00000,0.00002,0.00451,0.00000,0.00000,0.00000,0.00000),(0.00001,0.00019,0.01090,0.00002,0.00002,0.00002,0.00003),(0.00029,0.00135,0.01412,0.00043,0.00046,0.00048,0.00063)} {(0.99811,0.99643,0.99575,0.99440,0.99407,0.99828,0.00003),(0.98556,0.97387,0.96914,0.95993,0.95773,0.98672,0.00152),(0.95210,0.92157,0.90895,0.88559,0.88060,0.95503,0.01640),(0.84150,0.79262,0.77053,0.73597,0.73134,0.84561,0.16304)} {(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00009,0.00000,0.00011,0.00023,0.00000),(0.00012,0.00001,0.00070,0.00007,0.00077,0.00171,0.00003),(0.00168,0.00030,0.00324,0.00110,0.00299,0.00635,0.00060)} {(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00004,0.00001,0.00003,0.00000,0.00000,0.00000,0.00000),(0.00035,0.00009,0.00028,0.00002,0.00003,0.00004,0.00002),(0.00218,0.00078,0.00155,0.00050,0.00063,0.00076,0.00036)} {(0.00000,0.00000,0.00000,0.00000,0.00000,0.00001,0.00000),(0.00017,0.00000,0.00000,0.00012,0.00000,0.00029,0.00000),(0.00122,0.00001,0.00003,0.00087,0.00008,0.00207,0.00001),(0.00423,0.00017,0.00054,0.00310,0.00110,0.00656,0.00032)} {(0.99811,0.99643,0.99575,0.99440,0.99407,0.99828,0.00003),(0.98556,0.97387,0.96914,0.95993,0.95773,0.98672,0.00152),(0.95210,0.92157,0.90895,0.88559,0.88060,0.95503,0.01640),(0.84150,0.79262,0.77053,0.73597,0.73134,0.84561,0.16304)} {(0.00001,0.00000,0.00000,0.00000,0.00000,0.00001,0.00000),(0.00030,0.00000,0.00006,0.00012,0.00001,0.00053,0.00000),(0.00222,0.00001,0.00053,0.00092,0.00015,0.00382,0.00003),(0.00802,0.00034,0.00294,0.00395,0.00212,0.01272,0.00063)} {(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00000,0.00003,0.00009,0.00000,0.00005,0.00000,0.00000),(0.00002,0.00025,0.00076,0.00003,0.00037,0.00004,0.00005),(0.00048,0.00172,0.00404,0.00060,0.00166,0.00068,0.00087)} {(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00014,0.00000,0.00020,0.00000,0.00000,0.00015,0.00000),(0.00101,0.00001,0.00149,0.00007,0.00009,0.00108,0.00002),(0.00383,0.00021,0.00587,0.00100,0.00120,0.00387,0.00048)} {(0.00001,0.00000,0.00000,0.00000,0.00001,0.00000,0.00000),(0.00031,0.00000,0.00000,0.00000,0.00039,0.00024,0.00000),(0.00217,0.00001,0.00005,0.00011,0.00268,0.00172,0.00004),(0.00700,0.00027,0.00087,0.00146,0.00796,0.00568,0.00069)} ] [7] CLV 7: [ {(0.98353,0.00000,0.00000,0.00000,0.00000,0.00001,0.00000),(0.88284,0.00000,0.00005,0.00011,0.00020,0.00031,0.00002),(0.67077,0.00004,0.00049,0.00102,0.00170,0.00259,0.00018),(0.26793,0.00071,0.00412,0.00712,0.01034,0.01480,0.00206)} {(0.00000,0.00058,0.00000,0.00073,0.00000,0.00000,0.00000),(0.00002,0.00419,0.00004,0.00515,0.00006,0.00007,0.00009),(0.00023,0.01224,0.00035,0.01401,0.00055,0.00060,0.00085),(0.00241,0.02953,0.00311,0.02653,0.00432,0.00449,0.00612)} {(0.00000,0.00000,0.98701,0.00000,0.00000,0.00000,0.00000),(0.00006,0.00002,0.90639,0.00007,0.00008,0.00009,0.00009),(0.00058,0.00022,0.72855,0.00068,0.00073,0.00079,0.00085),(0.00483,0.00217,0.34343,0.00539,0.00568,0.00594,0.00634)} {(0.00243,0.00085,0.00140,0.00188,0.98950,0.00206,0.00002),(0.01750,0.00627,0.01018,0.01356,0.92422,0.01495,0.00081),(0.05081,0.01921,0.03040,0.03949,0.77935,0.04385,0.00724),(0.12136,0.05536,0.08059,0.09725,0.45501,0.10830,0.05023)} {(0.00000,0.00063,0.00068,0.00000,0.00000,0.00000,0.00000),(0.00002,0.00458,0.00484,0.00005,0.00005,0.00006,0.00008),(0.00019,0.01346,0.01368,0.00045,0.00050,0.00054,0.00078),(0.00217,0.03299,0.02938,0.00389,0.00417,0.00435,0.00602)} {(0.00105,0.00000,0.00097,0.00000,0.00000,0.00000,0.00000),(0.00732,0.00001,0.00685,0.00009,0.00013,0.00016,0.00004),(0.01966,0.00010,0.01891,0.00083,0.00112,0.00143,0.00039),(0.03598,0.00124,0.03760,0.00620,0.00767,0.00938,0.00361)} {(0.98353,0.00000,0.00000,0.00000,0.00000,0.00001,0.00000),(0.88284,0.00000,0.00005,0.00011,0.00020,0.00031,0.00002),(0.67077,0.00004,0.00049,0.00102,0.00170,0.00259,0.00018),(0.26793,0.00071,0.00412,0.00712,0.01034,0.01480,0.00206)} {(0.99892,0.99796,0.99757,0.99680,0.99660,0.99902,0.00005),(0.99187,0.98502,0.98226,0.97683,0.97551,0.99254,0.00277),(0.97350,0.95462,0.94687,0.93214,0.92882,0.97534,0.02550),(0.91130,0.87455,0.85838,0.83115,0.82660,0.91456,0.19577)} {(0.98353,0.00000,0.00000,0.00000,0.00000,0.00001,0.00000),(0.88284,0.00000,0.00005,0.00011,0.00020,0.00031,0.00002),(0.67077,0.00004,0.00049,0.00102,0.00170,0.00259,0.00018),(0.26793,0.00071,0.00412,0.00712,0.01034,0.01480,0.00206)} {(0.99892,0.99796,0.99757,0.99680,0.99660,0.99902,0.00005),(0.99187,0.98502,0.98226,0.97683,0.97551,0.99254,0.00277),(0.97350,0.95462,0.94687,0.93214,0.92882,0.97534,0.02550),(0.91130,0.87455,0.85838,0.83115,0.82660,0.91456,0.19577)} {(0.00000,0.00063,0.00068,0.00000,0.00000,0.00000,0.00000),(0.00002,0.00458,0.00484,0.00005,0.00005,0.00006,0.00008),(0.00019,0.01346,0.01368,0.00045,0.00050,0.00054,0.00078),(0.00217,0.03299,0.02938,0.00389,0.00417,0.00435,0.00602)} {(0.00001,0.00000,0.00000,0.00000,0.00000,0.98303,0.00000),(0.00036,0.00003,0.00009,0.00015,0.00017,0.87952,0.00002),(0.00304,0.00032,0.00079,0.00133,0.00148,0.66279,0.00018),(0.01737,0.00274,0.00594,0.00884,0.00963,0.25848,0.00224)} ] inner-inner logL: -95.791417 persite logL: -2.8335795 -10.7142648 -7.5776319 -2.0675460 -12.0672153 -12.2778810 -9.6698751 -0.3875789 -9.0486143 -8.0535214 -11.8215995 -9.2721097 checksum logL: -95.791417 tip-inner logL: -95.791417 persite logL: -2.8335795 -10.7142648 -7.5776319 -2.0675460 -12.0672153 -12.2778810 -9.6698751 -0.3875789 -9.0486143 -8.0535214 -11.8215995 -9.2721097 checksum logL: -95.791417 libpll-0.3.1/test/out/00020_NMDR_lkcalc.out000066400000000000000000000201041310701451700200760ustar00rootroot00000000000000[1] P-matrix for branch length 0.500000 +0.9864 +0.0064 +0.0040 +0.0032 +0.0048 +0.9856 +0.0016 +0.0080 +0.0120 +0.0064 +0.9784 +0.0032 +0.0048 +0.0159 +0.0016 +0.9776 +0.9038 +0.0460 +0.0272 +0.0230 +0.0345 +0.9002 +0.0115 +0.0538 +0.0815 +0.0460 +0.8495 +0.0230 +0.0345 +0.1075 +0.0115 +0.8464 +0.7344 +0.1314 +0.0685 +0.0657 +0.0985 +0.7355 +0.0328 +0.1331 +0.2056 +0.1314 +0.5973 +0.0657 +0.0985 +0.2662 +0.0328 +0.6024 +0.4368 +0.3019 +0.1104 +0.1509 +0.2264 +0.4885 +0.0755 +0.2096 +0.3312 +0.3019 +0.2160 +0.1509 +0.2264 +0.4192 +0.0755 +0.2789 [2] P-matrix for branch length 0.500000 +0.9864 +0.0064 +0.0040 +0.0032 +0.0048 +0.9856 +0.0016 +0.0080 +0.0120 +0.0064 +0.9784 +0.0032 +0.0048 +0.0159 +0.0016 +0.9776 +0.9038 +0.0460 +0.0272 +0.0230 +0.0345 +0.9002 +0.0115 +0.0538 +0.0815 +0.0460 +0.8495 +0.0230 +0.0345 +0.1075 +0.0115 +0.8464 +0.7344 +0.1314 +0.0685 +0.0657 +0.0985 +0.7355 +0.0328 +0.1331 +0.2056 +0.1314 +0.5973 +0.0657 +0.0985 +0.2662 +0.0328 +0.6024 +0.4368 +0.3019 +0.1104 +0.1509 +0.2264 +0.4885 +0.0755 +0.2096 +0.3312 +0.3019 +0.2160 +0.1509 +0.2264 +0.4192 +0.0755 +0.2789 [3] P-matrix for branch length 0.300000 +0.9918 +0.0039 +0.0024 +0.0019 +0.0029 +0.9913 +0.0010 +0.0048 +0.0072 +0.0039 +0.9870 +0.0019 +0.0029 +0.0096 +0.0010 +0.9865 +0.9405 +0.0283 +0.0171 +0.0141 +0.0212 +0.9378 +0.0071 +0.0339 +0.0512 +0.0283 +0.9063 +0.0141 +0.0212 +0.0679 +0.0071 +0.9038 +0.8249 +0.0850 +0.0475 +0.0425 +0.0638 +0.8217 +0.0213 +0.0933 +0.1426 +0.0850 +0.7299 +0.0425 +0.0638 +0.1866 +0.0213 +0.7284 +0.5586 +0.2278 +0.0997 +0.1139 +0.1709 +0.5820 +0.0570 +0.1902 +0.2990 +0.2278 +0.3592 +0.1139 +0.1709 +0.3804 +0.0570 +0.3917 [4] P-matrix for branch length 0.200000 +0.9945 +0.0026 +0.0016 +0.0013 +0.0019 +0.9942 +0.0006 +0.0032 +0.0048 +0.0026 +0.9913 +0.0013 +0.0019 +0.0064 +0.0006 +0.9910 +0.9597 +0.0191 +0.0117 +0.0095 +0.0143 +0.9577 +0.0048 +0.0232 +0.0350 +0.0191 +0.9364 +0.0095 +0.0143 +0.0464 +0.0048 +0.9345 +0.8775 +0.0589 +0.0342 +0.0294 +0.0442 +0.8737 +0.0147 +0.0674 +0.1025 +0.0589 +0.8092 +0.0294 +0.0442 +0.1348 +0.0147 +0.8063 +0.6582 +0.1720 +0.0838 +0.0860 +0.1290 +0.6666 +0.0430 +0.1614 +0.2514 +0.1720 +0.4907 +0.0860 +0.1290 +0.3228 +0.0430 +0.5052 [5] CLV 5: [ {(0.00636,0.01260,0.00010,0.01565),(0.04267,0.07948,0.00481,0.09473),(0.10512,0.17038,0.03564,0.18660),(0.17741,0.21300,0.14554,0.21184)} {(0.00634,0.00475,0.00008,0.00008),(0.04161,0.03109,0.00375,0.00371),(0.09649,0.07248,0.02701,0.02623),(0.13185,0.11060,0.09998,0.09491)} {(0.00004,0.97142,0.00004,0.00025),(0.00212,0.81035,0.00212,0.01156),(0.01726,0.54096,0.01726,0.07088),(0.09112,0.23865,0.09112,0.17576)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00002,0.00785,0.00002,0.01557),(0.00106,0.04840,0.00106,0.09101),(0.00863,0.09790,0.00863,0.16037),(0.04556,0.10240,0.04556,0.11693)} {(0.00001,0.00006,0.00001,0.95578),(0.00053,0.00289,0.00053,0.71645),(0.00432,0.01772,0.00432,0.36287),(0.02278,0.04394,0.02278,0.07778)} {(0.97292,0.00002,0.00014,0.00002),(0.81681,0.00119,0.00664,0.00119),(0.53934,0.00971,0.04226,0.00971),(0.19080,0.05125,0.10970,0.05125)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97292,0.00002,0.00014,0.00002),(0.81681,0.00119,0.00664,0.00119),(0.53934,0.00971,0.04226,0.00971),(0.19080,0.05125,0.10970,0.05125)} {(0.00001,0.00006,0.00001,0.95578),(0.00053,0.00289,0.00053,0.71645),(0.00432,0.01772,0.00432,0.36287),(0.02278,0.04394,0.02278,0.07778)} {(0.00003,0.00158,0.00629,0.00003),(0.00125,0.01036,0.03911,0.00124),(0.00900,0.02416,0.07848,0.00874),(0.03333,0.03687,0.06520,0.03164)} {(0.00001,0.00006,0.00001,0.95578),(0.00053,0.00289,0.00053,0.71645),(0.00432,0.01772,0.00432,0.36287),(0.02278,0.04394,0.02278,0.07778)} ] [6] CLV 6: [ {(0.00632,0.00006,0.00000,0.00007),(0.04025,0.00270,0.00109,0.00312),(0.08393,0.01593,0.01594,0.01668),(0.08292,0.04519,0.06176,0.04517)} {(0.00629,0.00472,0.00018,0.00018),(0.03923,0.02966,0.00809,0.00797),(0.08396,0.06719,0.04722,0.04549),(0.11634,0.11132,0.11298,0.11023)} {(0.00004,0.94365,0.00004,0.00025),(0.00182,0.65731,0.00182,0.01043),(0.01177,0.30125,0.01177,0.05031),(0.04480,0.08839,0.04480,0.07403)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00006,0.00000,0.01501),(0.00012,0.00261,0.00012,0.06965),(0.00199,0.01258,0.00199,0.07458),(0.01109,0.01851,0.01109,0.02490)} {(0.00304,0.00004,0.00004,0.00451),(0.01547,0.00142,0.00140,0.02095),(0.02176,0.00610,0.00609,0.02206),(0.01637,0.01011,0.01241,0.01064)} {(0.00383,0.00001,0.01153,0.00001),(0.02006,0.00034,0.06140,0.00034),(0.02747,0.00207,0.08245,0.00207),(0.01310,0.00658,0.02378,0.00658)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00617,0.00465,0.00008,0.00008),(0.03400,0.02648,0.00333,0.00316),(0.05267,0.04631,0.01814,0.01676),(0.03582,0.04263,0.03323,0.03658)} {(0.00001,0.00006,0.00001,0.91351),(0.00039,0.00221,0.00039,0.51358),(0.00195,0.00824,0.00195,0.13486),(0.00566,0.00936,0.00566,0.01311)} {(0.00000,0.00155,0.00004,0.00000),(0.00012,0.00890,0.00156,0.00029),(0.00207,0.01647,0.00690,0.00404),(0.01137,0.01813,0.01238,0.01540)} {(0.00001,0.00006,0.00001,0.91351),(0.00039,0.00221,0.00039,0.51358),(0.00195,0.00824,0.00195,0.13486),(0.00566,0.00936,0.00566,0.01311)} ] [7] CLV 7: [ {(0.00004,0.97142,0.00004,0.00025),(0.00212,0.81035,0.00212,0.01156),(0.01726,0.54096,0.01726,0.07088),(0.09112,0.23865,0.09112,0.17576)} {(0.00317,0.00004,0.00004,0.00472),(0.02081,0.00186,0.00188,0.02923),(0.04824,0.01312,0.01350,0.05936),(0.06593,0.04746,0.04999,0.06314)} {(0.00004,0.97142,0.00004,0.00025),(0.00212,0.81035,0.00212,0.01156),(0.01726,0.54096,0.01726,0.07088),(0.09112,0.23865,0.09112,0.17576)} {(0.00322,0.00796,0.00322,0.97764),(0.02302,0.05376,0.02302,0.84643),(0.06569,0.13311,0.06569,0.60239),(0.15093,0.20962,0.15093,0.27890)} {(0.00001,0.00006,0.00001,0.95578),(0.00053,0.00289,0.00053,0.71645),(0.00432,0.01772,0.00432,0.36287),(0.02278,0.04394,0.02278,0.07778)} {(0.00634,0.00475,0.00008,0.00008),(0.04161,0.03109,0.00375,0.00371),(0.09649,0.07248,0.02701,0.02623),(0.13185,0.11060,0.09998,0.09491)} {(0.97292,0.00002,0.00014,0.00002),(0.81681,0.00119,0.00664,0.00119),(0.53934,0.00971,0.04226,0.00971),(0.19080,0.05125,0.10970,0.05125)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97292,0.00002,0.00014,0.00002),(0.81681,0.00119,0.00664,0.00119),(0.53934,0.00971,0.04226,0.00971),(0.19080,0.05125,0.10970,0.05125)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00002,0.00785,0.00002,0.01557),(0.00106,0.04840,0.00106,0.09101),(0.00863,0.09790,0.00863,0.16037),(0.04556,0.10240,0.04556,0.11693)} {(0.00002,0.00000,0.95725,0.00000),(0.00074,0.00013,0.72157,0.00013),(0.00470,0.00108,0.35682,0.00108),(0.01219,0.00569,0.04666,0.00569)} ] inner-inner logL: -56.794804 persite logL: -5.4918656 -6.1108011 -1.8692434 -1.6094379 -5.5400058 -7.3473984 -5.8428678 -0.0000000 -5.2305290 -2.5066511 -7.5044254 -7.7415788 checksum logL: -56.794804 tip-inner logL: -56.794804 persite logL: -5.4918656 -6.1108011 -1.8692434 -1.6094379 -5.5400058 -7.3473984 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{(0.00001,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00002,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00163,0.00000,0.00000,0.00149),(0.00036,0.00000,0.00002,0.00001,0.00001,0.00001,0.00001,0.00001,0.00001,0.00079,0.00003,0.00001,0.00014,0.00000,0.00002,0.00010,0.01001,0.00000,0.00001,0.00941),(0.00227,0.00006,0.00025,0.00009,0.00007,0.00011,0.00011,0.00015,0.00007,0.00493,0.00032,0.00011,0.00102,0.00003,0.00023,0.00087,0.01934,0.00000,0.00006,0.01984),(0.00571,0.00077,0.00181,0.00109,0.00070,0.00099,0.00114,0.00150,0.00074,0.01140,0.00237,0.00110,0.00415,0.00054,0.00182,0.00373,0.01338,0.00006,0.00051,0.01796)} {(0.00012,0.00009,0.00009,0.00000,0.00000,0.00000,0.00000,0.00010,0.00032,0.00128,0.00103,0.00000,0.00060,0.99099,0.00007,0.00030,0.00009,0.00050,0.00457,0.00008),(0.00091,0.00070,0.00077,0.00005,0.00009,0.00009,0.00006,0.00074,0.00231,0.00888,0.00742,0.00006,0.00439,0.93443,0.00057,0.00210,0.00074,0.00367,0.03251,0.00084),(0.00305,0.00232,0.00287,0.00049,0.00084,0.00081,0.00057,0.00233,0.00695,0.02366,0.02147,0.00062,0.01296,0.80530,0.00197,0.00575,0.00286,0.01118,0.09111,0.00402),(0.01081,0.00832,0.01101,0.00478,0.00708,0.00663,0.00515,0.00776,0.01902,0.04563,0.05055,0.00546,0.03259,0.49190,0.00781,0.01352,0.01178,0.03102,0.18970,0.01915)} {(0.00013,0.00132,0.00292,0.00048,0.00016,0.00333,0.00025,0.00006,0.98550,0.00004,0.00024,0.00015,0.00000,0.00027,0.00052,0.00020,0.00013,0.00015,0.00070,0.00024),(0.00107,0.00927,0.01931,0.00374,0.00113,0.02255,0.00218,0.00053,0.89629,0.00044,0.00179,0.00138,0.00019,0.00195,0.00375,0.00167,0.00106,0.00114,0.00499,0.00174),(0.00402,0.02498,0.04515,0.01227,0.00341,0.05602,0.00875,0.00235,0.70405,0.00221,0.00542,0.00583,0.00167,0.00587,0.01087,0.00621,0.00411,0.00370,0.01394,0.00502),(0.01594,0.04728,0.05798,0.03308,0.00995,0.08082,0.03065,0.01183,0.31112,0.01128,0.01486,0.02332,0.01162,0.01607,0.02593,0.02046,0.01630,0.01203,0.02946,0.01357)} {(0.00160,0.00002,0.00123,0.00927,0.00000,0.00577,0.97761,0.00066,0.00036,0.00050,0.00009,0.00068,0.00025,0.00000,0.00042,0.00065,0.00029,0.00000,0.00018,0.00030),(0.01093,0.00049,0.00954,0.06061,0.00007,0.03819,0.84550,0.00493,0.00321,0.00345,0.00077,0.00493,0.00188,0.00007,0.00319,0.00480,0.00241,0.00003,0.00128,0.00230),(0.02787,0.00387,0.03054,0.13768,0.00072,0.08960,0.59426,0.01519,0.01289,0.00942,0.00302,0.01468,0.00617,0.00071,0.01033,0.01476,0.00923,0.00032,0.00374,0.00738),(0.04936,0.02362,0.06816,0.15427,0.00661,0.11221,0.22176,0.04062,0.04516,0.02241,0.01325,0.03806,0.02010,0.00642,0.03139,0.03933,0.03281,0.00393,0.01132,0.02258)} {(0.00040,0.00039,0.00046,0.00015,0.00027,0.00011,0.00037,0.00000,0.00005,0.97893,0.00156,0.00028,0.00203,0.00118,0.00008,0.00015,0.00116,0.00000,0.00023,0.00535),(0.00305,0.00272,0.00317,0.00118,0.00195,0.00096,0.00257,0.00018,0.00048,0.85297,0.01099,0.00205,0.01402,0.00824,0.00068,0.00130,0.00794,0.00007,0.00176,0.03587),(0.00984,0.00751,0.00825,0.00409,0.00578,0.00374,0.00702,0.00159,0.00242,0.60469,0.03026,0.00617,0.03656,0.02194,0.00294,0.00506,0.02044,0.00062,0.00595,0.08672),(0.02655,0.01736,0.01801,0.01398,0.01554,0.01484,0.01669,0.01135,0.01238,0.21227,0.06105,0.01685,0.06317,0.04232,0.01395,0.01857,0.03590,0.00524,0.01989,0.11403)} {(0.00093,0.00000,0.00687,0.97675,0.00000,0.00105,0.00877,0.00097,0.00067,0.00019,0.00000,0.00055,0.00000,0.00000,0.00011,0.00074,0.00051,0.00000,0.00000,0.00014),(0.00667,0.00026,0.04411,0.84015,0.00007,0.00822,0.05736,0.00692,0.00522,0.00150,0.00013,0.00426,0.00021,0.00006,0.00103,0.00565,0.00391,0.00005,0.00019,0.00116),(0.01918,0.00253,0.09622,0.58362,0.00068,0.02694,0.13029,0.01985,0.01711,0.00520,0.00117,0.01381,0.00194,0.00057,0.00483,0.01778,0.01261,0.00047,0.00161,0.00437),(0.04324,0.01950,0.10086,0.21313,0.00655,0.06529,0.14599,0.04556,0.04613,0.01776,0.00923,0.03797,0.01416,0.00563,0.02356,0.04322,0.03549,0.00434,0.00985,0.01781)} ] inner-inner logL: -165.415219 persite logL: -15.1027349 -14.4745285 -13.0941374 -16.6015569 -17.2163821 -13.0496614 -13.3573518 -13.3502665 -13.2075588 -14.0316208 -10.0930399 -11.8363799 checksum logL: -165.415219 tip-inner logL: -165.415219 persite logL: -15.1027349 -14.4745285 -13.0941374 -16.6015569 -17.2163821 -13.0496614 -13.3573518 -13.3502665 -13.2075588 -14.0316208 -10.0930399 -11.8363799 checksum logL: -165.415219 libpll-0.3.1/test/out/00022_NMOR_lkcalc.out000066400000000000000000000412321310701451700201200ustar00rootroot00000000000000[1] P-matrix for branch length 0.500000 +0.9795 +0.0007 +0.0026 +0.0033 +0.0060 +0.0065 +0.0013 +0.0006 +0.9897 +0.0016 +0.0014 +0.0021 +0.0020 +0.0025 +0.0024 +0.0017 +0.9838 +0.0024 +0.0035 +0.0031 +0.0030 +0.0036 +0.0018 +0.0029 +0.9788 +0.0047 +0.0042 +0.0040 +0.0048 +0.0020 +0.0030 +0.0034 +0.9781 +0.0044 +0.0042 +0.0060 +0.0021 +0.0031 +0.0035 +0.0051 +0.9789 +0.0012 +0.0013 +0.0030 +0.0033 +0.0036 +0.0053 +0.0013 +0.9822 +0.8572 +0.0059 +0.0188 +0.0231 +0.0409 +0.0440 +0.0102 +0.0050 +0.9255 +0.0116 +0.0105 +0.0153 +0.0140 +0.0180 +0.0173 +0.0124 +0.8851 +0.0173 +0.0245 +0.0221 +0.0212 +0.0252 +0.0134 +0.0204 +0.8525 +0.0323 +0.0288 +0.0274 +0.0328 +0.0143 +0.0213 +0.0237 +0.8487 +0.0305 +0.0288 +0.0406 +0.0151 +0.0221 +0.0244 +0.0352 +0.8532 +0.0095 +0.0102 +0.0210 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+0.1013 +0.0992 +0.1376 +0.0680 +0.4313 [4] P-matrix for branch length 0.200000 +0.9917 +0.0003 +0.0011 +0.0013 +0.0024 +0.0026 +0.0005 +0.0002 +0.9959 +0.0006 +0.0006 +0.0009 +0.0008 +0.0010 +0.0010 +0.0007 +0.9935 +0.0010 +0.0014 +0.0013 +0.0012 +0.0015 +0.0007 +0.0012 +0.9915 +0.0019 +0.0017 +0.0016 +0.0019 +0.0008 +0.0012 +0.0014 +0.9912 +0.0018 +0.0017 +0.0024 +0.0009 +0.0013 +0.0014 +0.0021 +0.9915 +0.0005 +0.0005 +0.0012 +0.0013 +0.0015 +0.0021 +0.0005 +0.9928 +0.9396 +0.0022 +0.0078 +0.0098 +0.0176 +0.0190 +0.0041 +0.0019 +0.9694 +0.0047 +0.0043 +0.0063 +0.0058 +0.0075 +0.0072 +0.0051 +0.9520 +0.0072 +0.0103 +0.0093 +0.0089 +0.0106 +0.0055 +0.0085 +0.9377 +0.0137 +0.0123 +0.0117 +0.0141 +0.0059 +0.0089 +0.0101 +0.9358 +0.0130 +0.0123 +0.0175 +0.0063 +0.0093 +0.0104 +0.0150 +0.9378 +0.0037 +0.0041 +0.0088 +0.0097 +0.0107 +0.0154 +0.0040 +0.9474 +0.8190 +0.0078 +0.0240 +0.0292 +0.0515 +0.0551 +0.0133 +0.0067 +0.9044 +0.0149 +0.0135 +0.0197 +0.0179 +0.0230 +0.0222 +0.0160 +0.8535 +0.0220 +0.0312 +0.0281 +0.0269 +0.0319 +0.0172 +0.0261 +0.8130 +0.0409 +0.0364 +0.0345 +0.0412 +0.0183 +0.0271 +0.0300 +0.8087 +0.0385 +0.0362 +0.0509 +0.0193 +0.0281 +0.0308 +0.0444 +0.8141 +0.0124 +0.0133 +0.0268 +0.0292 +0.0316 +0.0453 +0.0134 +0.8403 +0.5176 +0.0312 +0.0695 +0.0774 +0.1271 +0.1318 +0.0454 +0.0267 +0.7087 +0.0465 +0.0417 +0.0592 +0.0524 +0.0648 +0.0642 +0.0501 +0.5860 +0.0621 +0.0870 +0.0771 +0.0735 +0.0844 +0.0530 +0.0734 +0.5001 +0.1067 +0.0940 +0.0883 +0.1017 +0.0553 +0.0754 +0.0782 +0.5005 +0.0981 +0.0908 +0.1217 +0.0564 +0.0771 +0.0795 +0.1132 +0.5084 +0.0437 +0.0454 +0.0756 +0.0796 +0.0810 +0.1135 +0.0473 +0.5575 [5] CLV 5: [ {(0.95937,0.00000,0.00001,0.00001,0.00002,0.00004,0.00000),(0.73472,0.00003,0.00030,0.00063,0.00107,0.00165,0.00010),(0.38257,0.00033,0.00242,0.00449,0.00687,0.01010,0.00108),(0.06551,0.00446,0.01200,0.01595,0.01896,0.02374,0.00858)} {(0.00257,0.00000,0.00238,0.00001,0.00001,0.00002,0.00000),(0.01609,0.00006,0.01534,0.00051,0.00070,0.00090,0.00023),(0.03298,0.00063,0.03345,0.00381,0.00486,0.00606,0.00205),(0.03037,0.00607,0.03387,0.01530,0.01687,0.01902,0.01164)} {(0.00000,0.00156,0.00167,0.00001,0.00001,0.00001,0.00001),(0.00011,0.01069,0.01101,0.00027,0.00030,0.00033,0.00048),(0.00114,0.02705,0.02535,0.00226,0.00245,0.00259,0.00365),(0.00925,0.04090,0.03027,0.01225,0.01260,0.01258,0.01583)} {(0.99731,0.99493,0.99397,0.99207,0.99160,0.99755,0.00032),(0.97964,0.96431,0.95806,0.94604,0.94326,0.98114,0.01575),(0.93529,0.90218,0.88803,0.86303,0.85827,0.93835,0.11892),(0.82328,0.79565,0.78146,0.76280,0.76189,0.82520,0.51630)} {(0.00002,0.00000,0.00342,0.00001,0.00295,0.00002,0.00002),(0.00077,0.00018,0.02172,0.00066,0.01805,0.00078,0.00083),(0.00553,0.00155,0.04601,0.00484,0.03530,0.00549,0.00574),(0.02042,0.01001,0.04373,0.01903,0.03120,0.01994,0.01997)} {(0.00000,0.00156,0.00167,0.00001,0.00001,0.00001,0.00001),(0.00011,0.01069,0.01101,0.00027,0.00030,0.00033,0.00048),(0.00114,0.02705,0.02535,0.00226,0.00245,0.00259,0.00365),(0.00925,0.04090,0.03027,0.01225,0.01260,0.01258,0.01583)} {(0.00325,0.00000,0.00001,0.00354,0.00002,0.00002,0.00000),(0.01978,0.00005,0.00030,0.02146,0.00078,0.00099,0.00026),(0.03799,0.00057,0.00237,0.04053,0.00518,0.00640,0.00214),(0.02963,0.00531,0.01123,0.02916,0.01586,0.01784,0.01075)} {(0.99731,0.99493,0.99397,0.99207,0.99160,0.99755,0.00032),(0.97964,0.96431,0.95806,0.94604,0.94326,0.98114,0.01575),(0.93529,0.90218,0.88803,0.86303,0.85827,0.93835,0.11892),(0.82328,0.79565,0.78146,0.76280,0.76189,0.82520,0.51630)} {(0.00582,0.00000,0.00239,0.00355,0.00003,0.00004,0.00001),(0.03587,0.00011,0.01564,0.02198,0.00147,0.00189,0.00049),(0.07097,0.00120,0.03582,0.04435,0.01004,0.01246,0.00420),(0.06000,0.01138,0.04510,0.04447,0.03273,0.03686,0.02240)} {(0.00000,0.00210,0.00001,0.00001,0.00194,0.00001,0.00002),(0.00024,0.01418,0.00031,0.00043,0.01214,0.00053,0.00076),(0.00221,0.03489,0.00252,0.00338,0.02509,0.00392,0.00538),(0.01341,0.04957,0.01384,0.01588,0.02618,0.01647,0.02003)} {(0.00637,0.00000,0.00001,0.00002,0.00002,0.00588,0.00000),(0.03768,0.00007,0.00038,0.00073,0.00100,0.03462,0.00011),(0.06734,0.00073,0.00297,0.00504,0.00655,0.06131,0.00112),(0.04272,0.00633,0.01352,0.01728,0.01928,0.03876,0.00919)} {(0.00637,0.00000,0.00001,0.00002,0.00002,0.00588,0.00000),(0.03768,0.00007,0.00038,0.00073,0.00100,0.03462,0.00011),(0.06734,0.00073,0.00297,0.00504,0.00655,0.06131,0.00112),(0.04272,0.00633,0.01352,0.01728,0.01928,0.03876,0.00919)} ] [6] CLV 6: [ {(0.92040,0.00000,0.00001,0.00001,0.00002,0.00003,0.00000),(0.53992,0.00002,0.00023,0.00048,0.00082,0.00127,0.00008),(0.14775,0.00015,0.00107,0.00200,0.00308,0.00459,0.00048),(0.00727,0.00094,0.00214,0.00267,0.00303,0.00365,0.00165)} {(0.00252,0.00001,0.00234,0.00003,0.00003,0.00004,0.00000),(0.01402,0.00034,0.01361,0.00118,0.00145,0.00178,0.00010),(0.02288,0.00279,0.02392,0.00693,0.00789,0.00950,0.00188),(0.01923,0.01246,0.01949,0.01643,0.01672,0.01801,0.01254)} {(0.00000,0.00000,0.00162,0.00000,0.00000,0.00000,0.00000),(0.00001,0.00012,0.00877,0.00001,0.00001,0.00002,0.00002),(0.00018,0.00078,0.01288,0.00026,0.00028,0.00029,0.00038),(0.00193,0.00246,0.00643,0.00212,0.00215,0.00215,0.00238)} {(0.99457,0.98987,0.98799,0.98425,0.98334,0.99503,0.00032),(0.95719,0.92991,0.91859,0.89761,0.89313,0.95980,0.01679),(0.86374,0.81806,0.79758,0.76481,0.76010,0.86765,0.13238),(0.69909,0.68015,0.66953,0.65784,0.65810,0.70015,0.51128)} {(0.00000,0.00000,0.00001,0.00000,0.00001,0.00004,0.00000),(0.00008,0.00001,0.00044,0.00005,0.00048,0.00157,0.00002),(0.00116,0.00021,0.00210,0.00074,0.00202,0.00638,0.00036),(0.00400,0.00178,0.00344,0.00321,0.00345,0.00595,0.00232)} {(0.00001,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00034,0.00005,0.00017,0.00002,0.00002,0.00003,0.00001),(0.00212,0.00041,0.00093,0.00031,0.00040,0.00049,0.00020),(0.00417,0.00181,0.00228,0.00221,0.00242,0.00268,0.00176)} {(0.00002,0.00000,0.00000,0.00001,0.00000,0.00005,0.00000),(0.00077,0.00001,0.00002,0.00054,0.00006,0.00188,0.00001),(0.00299,0.00012,0.00038,0.00213,0.00076,0.00672,0.00021),(0.00324,0.00116,0.00196,0.00255,0.00242,0.00450,0.00154)} {(0.99457,0.98987,0.98799,0.98425,0.98334,0.99503,0.00032),(0.95719,0.92991,0.91859,0.89761,0.89313,0.95980,0.01679),(0.86374,0.81806,0.79758,0.76481,0.76010,0.86765,0.13238),(0.69909,0.68015,0.66953,0.65784,0.65810,0.70015,0.51128)} {(0.00004,0.00000,0.00001,0.00001,0.00000,0.00009,0.00000),(0.00139,0.00001,0.00033,0.00058,0.00010,0.00342,0.00002),(0.00556,0.00024,0.00191,0.00269,0.00143,0.01270,0.00039),(0.00678,0.00249,0.00469,0.00513,0.00510,0.00949,0.00327)} {(0.00000,0.00000,0.00002,0.00000,0.00001,0.00000,0.00000),(0.00002,0.00015,0.00069,0.00002,0.00022,0.00002,0.00003),(0.00030,0.00101,0.00376,0.00037,0.00104,0.00042,0.00053),(0.00236,0.00294,0.00627,0.00254,0.00269,0.00258,0.00283)} {(0.00002,0.00000,0.00004,0.00000,0.00000,0.00002,0.00000),(0.00064,0.00001,0.00159,0.00005,0.00007,0.00069,0.00002),(0.00264,0.00017,0.00666,0.00074,0.00088,0.00273,0.00039),(0.00305,0.00137,0.00613,0.00256,0.00266,0.00304,0.00226)} {(0.00004,0.00000,0.00000,0.00000,0.00008,0.00003,0.00000),(0.00139,0.00001,0.00004,0.00008,0.00269,0.00110,0.00003),(0.00513,0.00022,0.00066,0.00111,0.00901,0.00413,0.00057),(0.00442,0.00166,0.00280,0.00332,0.00552,0.00398,0.00285)} ] [7] CLV 7: [ {(0.95937,0.00000,0.00001,0.00001,0.00002,0.00004,0.00000),(0.73472,0.00003,0.00030,0.00063,0.00107,0.00165,0.00010),(0.38257,0.00033,0.00242,0.00449,0.00687,0.01010,0.00108),(0.06551,0.00446,0.01200,0.01595,0.01896,0.02374,0.00858)} {(0.00000,0.00143,0.00000,0.00180,0.00001,0.00001,0.00001),(0.00014,0.00974,0.00022,0.01142,0.00034,0.00037,0.00053),(0.00131,0.02437,0.00180,0.02402,0.00260,0.00274,0.00381),(0.00902,0.03575,0.01003,0.02335,0.01184,0.01181,0.01463)} {(0.00001,0.00000,0.96786,0.00001,0.00001,0.00001,0.00001),(0.00035,0.00013,0.78346,0.00042,0.00045,0.00049,0.00053),(0.00284,0.00120,0.46206,0.00324,0.00344,0.00363,0.00390),(0.01408,0.00826,0.09564,0.01468,0.01502,0.01523,0.01579)} {(0.00600,0.00212,0.00346,0.00465,0.97401,0.00511,0.00009),(0.04053,0.01505,0.02402,0.03145,0.82425,0.03485,0.00452),(0.10022,0.04243,0.06379,0.07908,0.55748,0.08829,0.03171),(0.15615,0.09826,0.12499,0.13715,0.22227,0.14677,0.11419)} {(0.00000,0.00156,0.00167,0.00001,0.00001,0.00001,0.00001),(0.00011,0.01069,0.01101,0.00027,0.00030,0.00033,0.00048),(0.00114,0.02705,0.02535,0.00226,0.00245,0.00259,0.00365),(0.00925,0.04090,0.03027,0.01225,0.01260,0.01258,0.01583)} {(0.00257,0.00000,0.00238,0.00001,0.00001,0.00002,0.00000),(0.01609,0.00006,0.01534,0.00051,0.00070,0.00090,0.00023),(0.03298,0.00063,0.03345,0.00381,0.00486,0.00606,0.00205),(0.03037,0.00607,0.03387,0.01530,0.01687,0.01902,0.01164)} {(0.95937,0.00000,0.00001,0.00001,0.00002,0.00004,0.00000),(0.73472,0.00003,0.00030,0.00063,0.00107,0.00165,0.00010),(0.38257,0.00033,0.00242,0.00449,0.00687,0.01010,0.00108),(0.06551,0.00446,0.01200,0.01595,0.01896,0.02374,0.00858)} {(0.99731,0.99493,0.99397,0.99207,0.99160,0.99755,0.00032),(0.97964,0.96431,0.95806,0.94604,0.94326,0.98114,0.01575),(0.93529,0.90218,0.88803,0.86303,0.85827,0.93835,0.11892),(0.82328,0.79565,0.78146,0.76280,0.76189,0.82520,0.51630)} {(0.95937,0.00000,0.00001,0.00001,0.00002,0.00004,0.00000),(0.73472,0.00003,0.00030,0.00063,0.00107,0.00165,0.00010),(0.38257,0.00033,0.00242,0.00449,0.00687,0.01010,0.00108),(0.06551,0.00446,0.01200,0.01595,0.01896,0.02374,0.00858)} {(0.99731,0.99493,0.99397,0.99207,0.99160,0.99755,0.00032),(0.97964,0.96431,0.95806,0.94604,0.94326,0.98114,0.01575),(0.93529,0.90218,0.88803,0.86303,0.85827,0.93835,0.11892),(0.82328,0.79565,0.78146,0.76280,0.76189,0.82520,0.51630)} {(0.00000,0.00156,0.00167,0.00001,0.00001,0.00001,0.00001),(0.00011,0.01069,0.01101,0.00027,0.00030,0.00033,0.00048),(0.00114,0.02705,0.02535,0.00226,0.00245,0.00259,0.00365),(0.00925,0.04090,0.03027,0.01225,0.01260,0.01258,0.01583)} {(0.00004,0.00000,0.00001,0.00002,0.00002,0.95817,0.00000),(0.00193,0.00020,0.00049,0.00083,0.00093,0.72793,0.00011),(0.01185,0.00160,0.00363,0.00567,0.00624,0.37216,0.00115),(0.02787,0.00896,0.01523,0.01873,0.01961,0.06328,0.00985)} ] inner-inner logL: -91.354267 persite logL: -3.2903602 -9.4980286 -7.8246442 -2.1734041 -10.9373875 -11.2036761 -9.6507114 -0.4935143 -9.0099294 -7.1581318 -10.8856090 -9.2288708 checksum logL: -91.354267 tip-inner logL: -91.354267 persite logL: -3.2903602 -9.4980286 -7.8246442 -2.1734041 -10.9373875 -11.2036761 -9.6507114 -0.4935143 -9.0099294 -7.1581318 -10.8856090 -9.2288708 checksum logL: -91.354267 libpll-0.3.1/test/out/00030_NMDU_gamma.out000066400000000000000000000410051310701451700177360ustar00rootroot00000000000000[MEAN] Discrete GAMMA rates: 0.033388 0.251916 0.820268 2.894428 [MEAN][1] P-matrix for branch length 0.100000 +0.9973 +0.0013 +0.0008 +0.0006 +0.0010 +0.9971 +0.0003 +0.0016 +0.0024 +0.0013 +0.9956 +0.0006 +0.0010 +0.0032 +0.0003 +0.9955 +0.9795 +0.0097 +0.0060 +0.0048 +0.0072 +0.9784 +0.0024 +0.0119 +0.0179 +0.0097 +0.9676 +0.0048 +0.0072 +0.0238 +0.0024 +0.9665 +0.9356 +0.0306 +0.0184 +0.0153 +0.0230 +0.9328 +0.0077 +0.0366 +0.0553 +0.0306 +0.8988 +0.0153 +0.0230 +0.0732 +0.0077 +0.8962 +0.7992 +0.0980 +0.0538 +0.0490 +0.0735 +0.7968 +0.0245 +0.1052 +0.1614 +0.0980 +0.6917 +0.0490 +0.0735 +0.2105 +0.0245 +0.6915 [MEAN][2] P-matrix for branch length 0.200000 +0.9945 +0.0026 +0.0016 +0.0013 +0.0019 +0.9942 +0.0006 +0.0032 +0.0048 +0.0026 +0.9913 +0.0013 +0.0019 +0.0064 +0.0006 +0.9910 +0.9597 +0.0191 +0.0117 +0.0095 +0.0143 +0.9577 +0.0048 +0.0232 +0.0350 +0.0191 +0.9364 +0.0095 +0.0143 +0.0464 +0.0048 +0.9345 +0.8775 +0.0589 +0.0342 +0.0294 +0.0442 +0.8737 +0.0147 +0.0674 +0.1025 +0.0589 +0.8092 +0.0294 +0.0442 +0.1348 +0.0147 +0.8063 +0.6582 +0.1720 +0.0838 +0.0860 +0.1290 +0.6666 +0.0430 +0.1614 +0.2514 +0.1720 +0.4907 +0.0860 +0.1290 +0.3228 +0.0430 +0.5052 [MEAN][3] P-matrix for branch length 1.000000 +0.9730 +0.0128 +0.0079 +0.0064 +0.0096 +0.9716 +0.0032 +0.0157 +0.0236 +0.0128 +0.9573 +0.0064 +0.0096 +0.0313 +0.0032 +0.9559 +0.8214 +0.0868 +0.0484 +0.0434 +0.0651 +0.8183 +0.0217 +0.0950 +0.1452 +0.0868 +0.7246 +0.0434 +0.0651 +0.1899 +0.0217 +0.7233 +0.5728 +0.2196 +0.0977 +0.1098 +0.1647 +0.5937 +0.0549 +0.1867 +0.2932 +0.2196 +0.3774 +0.1098 +0.1647 +0.3734 +0.0549 +0.4069 +0.3299 +0.3759 +0.1062 +0.1880 +0.2819 +0.4177 +0.0940 +0.2064 +0.3187 +0.3759 +0.1174 +0.1880 +0.2819 +0.4129 +0.0940 +0.2112 [MEAN][4] P-matrix for branch length 1.000000 +0.9730 +0.0128 +0.0079 +0.0064 +0.0096 +0.9716 +0.0032 +0.0157 +0.0236 +0.0128 +0.9573 +0.0064 +0.0096 +0.0313 +0.0032 +0.9559 +0.8214 +0.0868 +0.0484 +0.0434 +0.0651 +0.8183 +0.0217 +0.0950 +0.1452 +0.0868 +0.7246 +0.0434 +0.0651 +0.1899 +0.0217 +0.7233 +0.5728 +0.2196 +0.0977 +0.1098 +0.1647 +0.5937 +0.0549 +0.1867 +0.2932 +0.2196 +0.3774 +0.1098 +0.1647 +0.3734 +0.0549 +0.4069 +0.3299 +0.3759 +0.1062 +0.1880 +0.2819 +0.4177 +0.0940 +0.2064 +0.3187 +0.3759 +0.1174 +0.1880 +0.2819 +0.4129 +0.0940 +0.2112 [MEAN][5] CLV 5: [ {(0.00257,0.00513,0.00002,0.00639),(0.01851,0.03595,0.00085,0.04406),(0.05342,0.09749,0.00777,0.11466),(0.12799,0.19359,0.05802,0.20474)} {(0.00257,0.00193,0.00001,0.00001),(0.01833,0.01372,0.00067,0.00067),(0.05168,0.03859,0.00603,0.00596),(0.11320,0.08598,0.04323,0.04164)} {(0.00001,0.98843,0.00001,0.00004),(0.00036,0.91716,0.00036,0.00216),(0.00347,0.76334,0.00347,0.01818),(0.02958,0.44435,0.02958,0.10423)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00320,0.00000,0.00638),(0.00018,0.02224,0.00018,0.04339),(0.00173,0.05890,0.00173,0.10870),(0.01479,0.10761,0.01479,0.16309)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} {(0.00000,0.00064,0.00256,0.00000),(0.00022,0.00457,0.01788,0.00022),(0.00201,0.01286,0.04766,0.00199),(0.01441,0.02866,0.08438,0.01388)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} ] [MEAN][6] CLV 6: [ {(0.00256,0.00001,0.00000,0.00001),(0.01794,0.00051,0.00006,0.00062),(0.04814,0.00426,0.00150,0.00491),(0.08848,0.02407,0.02257,0.02491)} {(0.00257,0.00192,0.00002,0.00002),(0.01809,0.01356,0.00111,0.00110),(0.04974,0.03745,0.00955,0.00939),(0.10327,0.08227,0.05863,0.05627)} {(0.00000,0.97983,0.00000,0.00002),(0.00018,0.85943,0.00018,0.00111),(0.00159,0.62277,0.00159,0.00974),(0.01271,0.24525,0.01271,0.05440)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00001,0.00000,0.00630),(0.00001,0.00052,0.00001,0.03969),(0.00015,0.00397,0.00015,0.08206),(0.00268,0.01684,0.00268,0.06915)} {(0.00063,0.00000,0.00000,0.00190),(0.00414,0.00016,0.00015,0.01209),(0.00958,0.00124,0.00112,0.02575),(0.01406,0.00624,0.00537,0.02356)} {(0.00159,0.00000,0.00240,0.00000),(0.01052,0.00003,0.01656,0.00003),(0.02462,0.00029,0.04215,0.00029),(0.02950,0.00208,0.05695,0.00208)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00255,0.00096,0.00001,0.00001),(0.01723,0.00659,0.00034,0.00032),(0.04245,0.01717,0.00307,0.00265),(0.06056,0.03226,0.01996,0.01563)} {(0.00000,0.00001,0.00000,0.96877),(0.00004,0.00025,0.00004,0.78869),(0.00032,0.00189,0.00032,0.47004),(0.00184,0.00780,0.00184,0.09229)} {(0.00000,0.00064,0.00001,0.00000),(0.00001,0.00433,0.00033,0.00002),(0.00019,0.01091,0.00255,0.00042),(0.00336,0.01828,0.01104,0.00606)} {(0.00000,0.00001,0.00000,0.96877),(0.00004,0.00025,0.00004,0.78869),(0.00032,0.00189,0.00032,0.47004),(0.00184,0.00780,0.00184,0.09229)} ] [MEAN][7] CLV 7: [ {(0.00001,0.98843,0.00001,0.00004),(0.00036,0.91716,0.00036,0.00216),(0.00347,0.76334,0.00347,0.01818),(0.02958,0.44435,0.02958,0.10423)} {(0.00129,0.00001,0.00001,0.00192),(0.00916,0.00033,0.00033,0.01338),(0.02584,0.00298,0.00302,0.03561),(0.05660,0.02082,0.02161,0.06516)} {(0.00001,0.98843,0.00001,0.00004),(0.00036,0.91716,0.00036,0.00216),(0.00347,0.76334,0.00347,0.01818),(0.02958,0.44435,0.02958,0.10423)} {(0.00129,0.00322,0.00129,0.99098),(0.00955,0.02322,0.00955,0.93447),(0.02945,0.06741,0.02945,0.80629),(0.08599,0.16142,0.08599,0.50517)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} {(0.00257,0.00193,0.00001,0.00001),(0.01833,0.01372,0.00067,0.00067),(0.05168,0.03859,0.00603,0.00596),(0.11320,0.08598,0.04323,0.04164)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00320,0.00000,0.00638),(0.00018,0.02224,0.00018,0.04339),(0.00173,0.05890,0.00173,0.10870),(0.01479,0.10761,0.01479,0.16309)} {(0.00000,0.00000,0.98266,0.00000),(0.00014,0.00002,0.87680,0.00002),(0.00117,0.00022,0.65480,0.00022),(0.00702,0.00185,0.24075,0.00185)} ] [MEAN] inner-inner logL: -58.887310 [MEAN] persite logL: -6.1622140 -6.9407523 -1.4797267 -1.6094379 -5.2773906 -8.1327377 -5.7500211 -0.0000000 -5.1947970 -2.1438344 -8.0304760 -8.1659221 [MEAN] checksum logL: -58.887310 [MEAN] tip-inner logL: -58.887310 [MEAN] persite logL: -6.1622140 -6.9407523 -1.4797267 -1.6094379 -5.2773906 -8.1327377 -5.7500211 -0.0000000 -5.1947970 -2.1438344 -8.0304760 -8.1659221 [MEAN] checksum logL: -58.887310 [MEDIAN] Discrete GAMMA rates: 0.029078 0.280715 0.924773 2.765435 [MEDIAN][1] P-matrix for branch length 0.100000 +0.9976 +0.0011 +0.0007 +0.0006 +0.0008 +0.9975 +0.0003 +0.0014 +0.0021 +0.0011 +0.9962 +0.0006 +0.0008 +0.0028 +0.0003 +0.9961 +0.9772 +0.0108 +0.0066 +0.0054 +0.0081 +0.9760 +0.0027 +0.0132 +0.0199 +0.0108 +0.9640 +0.0054 +0.0081 +0.0265 +0.0027 +0.9628 +0.9279 +0.0343 +0.0206 +0.0172 +0.0258 +0.9248 +0.0086 +0.0408 +0.0617 +0.0343 +0.8868 +0.0172 +0.0258 +0.0817 +0.0086 +0.8840 +0.8067 +0.0942 +0.0520 +0.0471 +0.0706 +0.8040 +0.0235 +0.1018 +0.1560 +0.0942 +0.7028 +0.0471 +0.0706 +0.2036 +0.0235 +0.7022 [MEDIAN][2] P-matrix for branch length 0.200000 +0.9952 +0.0023 +0.0014 +0.0011 +0.0017 +0.9949 +0.0006 +0.0028 +0.0042 +0.0023 +0.9924 +0.0011 +0.0017 +0.0056 +0.0006 +0.9921 +0.9552 +0.0212 +0.0129 +0.0106 +0.0159 +0.9531 +0.0053 +0.0257 +0.0388 +0.0212 +0.9294 +0.0106 +0.0159 +0.0514 +0.0053 +0.9273 +0.8636 +0.0657 +0.0378 +0.0329 +0.0493 +0.8598 +0.0164 +0.0744 +0.1133 +0.0657 +0.7881 +0.0329 +0.0493 +0.1489 +0.0164 +0.7854 +0.6689 +0.1662 +0.0818 +0.0831 +0.1246 +0.6760 +0.0415 +0.1578 +0.2454 +0.1662 +0.5053 +0.0831 +0.1246 +0.3155 +0.0415 +0.5183 [MEDIAN][3] P-matrix for branch length 1.000000 +0.9764 +0.0111 +0.0069 +0.0056 +0.0084 +0.9752 +0.0028 +0.0137 +0.0206 +0.0111 +0.9627 +0.0056 +0.0084 +0.0274 +0.0028 +0.9615 +0.8043 +0.0954 +0.0526 +0.0477 +0.0716 +0.8017 +0.0239 +0.1029 +0.1577 +0.0954 +0.6992 +0.0477 +0.0716 +0.2058 +0.0239 +0.6987 +0.5428 +0.2370 +0.1017 +0.1185 +0.1778 +0.5692 +0.0593 +0.1938 +0.3050 +0.2370 +0.3394 +0.1185 +0.1778 +0.3876 +0.0593 +0.3754 +0.3341 +0.3727 +0.1068 +0.1864 +0.2795 +0.4202 +0.0932 +0.2071 +0.3205 +0.3727 +0.1205 +0.1864 +0.2795 +0.4141 +0.0932 +0.2132 [MEDIAN][4] P-matrix for branch length 1.000000 +0.9764 +0.0111 +0.0069 +0.0056 +0.0084 +0.9752 +0.0028 +0.0137 +0.0206 +0.0111 +0.9627 +0.0056 +0.0084 +0.0274 +0.0028 +0.9615 +0.8043 +0.0954 +0.0526 +0.0477 +0.0716 +0.8017 +0.0239 +0.1029 +0.1577 +0.0954 +0.6992 +0.0477 +0.0716 +0.2058 +0.0239 +0.6987 +0.5428 +0.2370 +0.1017 +0.1185 +0.1778 +0.5692 +0.0593 +0.1938 +0.3050 +0.2370 +0.3394 +0.1185 +0.1778 +0.3876 +0.0593 +0.3754 +0.3341 +0.3727 +0.1068 +0.1864 +0.2795 +0.4202 +0.0932 +0.2071 +0.3205 +0.3727 +0.1205 +0.1864 +0.2795 +0.4141 +0.0932 +0.2132 [MEDIAN][5] CLV 5: [ {(0.00224,0.00447,0.00001,0.00558),(0.02050,0.03968,0.00105,0.04852),(0.05894,0.10640,0.00961,0.12427),(0.12498,0.19092,0.05459,0.20286)} {(0.00224,0.00168,0.00001,0.00001),(0.02027,0.01517,0.00082,0.00082),(0.05678,0.04240,0.00745,0.00734),(0.11117,0.08427,0.04078,0.03933)} {(0.00001,0.98991,0.00001,0.00003),(0.00045,0.90832,0.00045,0.00265),(0.00432,0.73928,0.00432,0.02217),(0.02762,0.45703,0.02762,0.09956)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00279,0.00000,0.00557),(0.00023,0.02451,0.00023,0.04770),(0.00216,0.06400,0.00216,0.11693),(0.01381,0.10666,0.01381,0.16353)} {(0.00000,0.00001,0.00000,0.98433),(0.00011,0.00066,0.00011,0.85996),(0.00108,0.00554,0.00108,0.61681),(0.00691,0.02489,0.00691,0.26860)} {(0.99046,0.00000,0.00002,0.00000),(0.91250,0.00025,0.00150,0.00025),(0.74581,0.00243,0.01284,0.00243),(0.44744,0.01554,0.06022,0.01554)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99046,0.00000,0.00002,0.00000),(0.91250,0.00025,0.00150,0.00025),(0.74581,0.00243,0.01284,0.00243),(0.44744,0.01554,0.06022,0.01554)} {(0.00000,0.00001,0.00000,0.98433),(0.00011,0.00066,0.00011,0.85996),(0.00108,0.00554,0.00108,0.61681),(0.00691,0.02489,0.00691,0.26860)} {(0.00000,0.00056,0.00224,0.00000),(0.00027,0.00506,0.01972,0.00027),(0.00248,0.01413,0.05181,0.00245),(0.01359,0.02809,0.08398,0.01311)} {(0.00000,0.00001,0.00000,0.98433),(0.00011,0.00066,0.00011,0.85996),(0.00108,0.00554,0.00108,0.61681),(0.00691,0.02489,0.00691,0.26860)} ] [MEDIAN][6] CLV 6: [ {(0.00224,0.00001,0.00000,0.00001),(0.01980,0.00063,0.00008,0.00076),(0.05240,0.00518,0.00203,0.00592),(0.08776,0.02297,0.02096,0.02386)} {(0.00224,0.00168,0.00002,0.00002),(0.01998,0.01498,0.00136,0.00136),(0.05442,0.04104,0.01169,0.01148),(0.10159,0.08057,0.05579,0.05359)} {(0.00000,0.98241,0.00000,0.00002),(0.00022,0.84495,0.00022,0.00137),(0.00196,0.58876,0.00196,0.01193),(0.01188,0.25702,0.01188,0.05224)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00001,0.00000,0.00551),(0.00001,0.00063,0.00001,0.04319),(0.00021,0.00477,0.00021,0.08534),(0.00246,0.01636,0.00246,0.07144)} {(0.00055,0.00000,0.00000,0.00166),(0.00453,0.00019,0.00018,0.01318),(0.01020,0.00150,0.00134,0.02691),(0.01400,0.00598,0.00513,0.02422)} {(0.00139,0.00000,0.00209,0.00000),(0.01152,0.00004,0.01823,0.00004),(0.02616,0.00036,0.04535,0.00036),(0.02996,0.00196,0.05775,0.00196)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00223,0.00084,0.00000,0.00000),(0.01892,0.00726,0.00042,0.00039),(0.04553,0.01863,0.00378,0.00323),(0.06088,0.03184,0.01900,0.01486)} {(0.00000,0.00000,0.00000,0.97274),(0.00005,0.00031,0.00005,0.76780),(0.00039,0.00226,0.00039,0.42861),(0.00174,0.00757,0.00174,0.10072)} {(0.00000,0.00056,0.00001,0.00000),(0.00001,0.00476,0.00040,0.00002),(0.00026,0.01176,0.00307,0.00057),(0.00309,0.01816,0.01070,0.00564)} {(0.00000,0.00000,0.00000,0.97274),(0.00005,0.00031,0.00005,0.76780),(0.00039,0.00226,0.00039,0.42861),(0.00174,0.00757,0.00174,0.10072)} ] [MEDIAN][7] CLV 7: [ {(0.00001,0.98991,0.00001,0.00003),(0.00045,0.90832,0.00045,0.00265),(0.00432,0.73928,0.00432,0.02217),(0.02762,0.45703,0.02762,0.09956)} {(0.00112,0.00000,0.00000,0.00168),(0.01013,0.00041,0.00041,0.01476),(0.02839,0.00367,0.00373,0.03873),(0.05558,0.01967,0.02039,0.06460)} {(0.00001,0.98991,0.00001,0.00003),(0.00045,0.90832,0.00045,0.00265),(0.00432,0.73928,0.00432,0.02217),(0.02762,0.45703,0.02762,0.09956)} {(0.00113,0.00281,0.00113,0.99214),(0.01061,0.02572,0.01061,0.92734),(0.03287,0.07444,0.03287,0.78537),(0.08310,0.15777,0.08310,0.51827)} {(0.00000,0.00001,0.00000,0.98433),(0.00011,0.00066,0.00011,0.85996),(0.00108,0.00554,0.00108,0.61681),(0.00691,0.02489,0.00691,0.26860)} {(0.00224,0.00168,0.00001,0.00001),(0.02027,0.01517,0.00082,0.00082),(0.05678,0.04240,0.00745,0.00734),(0.11117,0.08427,0.04078,0.03933)} {(0.99046,0.00000,0.00002,0.00000),(0.91250,0.00025,0.00150,0.00025),(0.74581,0.00243,0.01284,0.00243),(0.44744,0.01554,0.06022,0.01554)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99046,0.00000,0.00002,0.00000),(0.91250,0.00025,0.00150,0.00025),(0.74581,0.00243,0.01284,0.00243),(0.44744,0.01554,0.06022,0.01554)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00279,0.00000,0.00557),(0.00023,0.02451,0.00023,0.04770),(0.00216,0.06400,0.00216,0.11693),(0.01381,0.10666,0.01381,0.16353)} {(0.00000,0.00000,0.98488,0.00000),(0.00017,0.00003,0.86379,0.00003),(0.00143,0.00027,0.62103,0.00027),(0.00669,0.00173,0.25534,0.00173)} ] [MEDIAN] inner-inner logL: -58.770643 [MEDIAN] persite logL: -6.1427884 -6.9489336 -1.5024934 -1.6094379 -5.2628707 -8.1164519 -5.7110281 -0.0000000 -5.1565451 -2.1652071 -8.0078758 -8.1470110 [MEDIAN] checksum logL: -58.770643 [MEDIAN] tip-inner logL: -58.770643 [MEDIAN] persite logL: -6.1427884 -6.9489336 -1.5024934 -1.6094379 -5.2628707 -8.1164519 -5.7110281 -0.0000000 -5.1565451 -2.1652071 -8.0078758 -8.1470110 [MEDIAN] checksum logL: -58.770643 logL MEAN: -58.887310, logL MEDIAN: -58.770643 libpll-0.3.1/test/out/00032_NMOU_gamma.out000066400000000000000000013022361310701451700177620ustar00rootroot00000000000000Subst params: 0.50000 2.00000 3.00000 4.00000 5.00000 1.10000 1.20000 1.30000 1.40000 1.50000 2.10000 2.20000 2.30000 2.40000 2.50000 3.10000 3.20000 3.30000 3.40000 3.50000 1.00000 TEST alpha(ncats) = 0.10( 1), mode = MEAN Rates: 1.00000 [0] P-matrix for branch length 0.100000 +0.8844 +0.0046 +0.0151 +0.0187 +0.0333 +0.0358 +0.0081 +0.0039 +0.9403 +0.0092 +0.0084 +0.0123 +0.0113 +0.0145 +0.0139 +0.0100 +0.9075 +0.0139 +0.0198 +0.0178 +0.0171 +0.0204 +0.0107 +0.0165 +0.8807 +0.0262 +0.0234 +0.0222 +0.0266 +0.0115 +0.0172 +0.0192 +0.8774 +0.0247 +0.0234 +0.0331 +0.0122 +0.0178 +0.0198 +0.0286 +0.8812 +0.0075 +0.0081 +0.0169 +0.0185 +0.0203 +0.0292 +0.0081 +0.8987 [0] P-matrix for branch length 0.200000 +0.7850 +0.0097 +0.0288 +0.0347 +0.0608 +0.0649 +0.0163 +0.0083 +0.8849 +0.0180 +0.0163 +0.0236 +0.0215 +0.0274 +0.0265 +0.0193 +0.8250 +0.0263 +0.0373 +0.0334 +0.0321 +0.0379 +0.0208 +0.0311 +0.7777 +0.0485 +0.0431 +0.0409 +0.0486 +0.0221 +0.0323 +0.0356 +0.7731 +0.0455 +0.0428 +0.0599 +0.0231 +0.0334 +0.0365 +0.0525 +0.7793 +0.0152 +0.0163 +0.0320 +0.0347 +0.0375 +0.0535 +0.0165 +0.8095 [0] P-matrix for branch length 1.000000 +0.3514 +0.0553 +0.0992 +0.1027 +0.1595 +0.1600 +0.0719 +0.0474 +0.5627 +0.0712 +0.0629 +0.0881 +0.0765 +0.0911 +0.0915 +0.0767 +0.4179 +0.0869 +0.1206 +0.1059 +0.1003 +0.1120 +0.0801 +0.1027 +0.3281 +0.1401 +0.1227 +0.1143 +0.1276 +0.0822 +0.1046 +0.1028 +0.3403 +0.1267 +0.1158 +0.1477 +0.0824 +0.1059 +0.1038 +0.1462 +0.3436 +0.0704 +0.0719 +0.1063 +0.1087 +0.1048 +0.1448 +0.0763 +0.3873 [0] P-matrix for branch length 1.000000 +0.3514 +0.0553 +0.0992 +0.1027 +0.1595 +0.1600 +0.0719 +0.0474 +0.5627 +0.0712 +0.0629 +0.0881 +0.0765 +0.0911 +0.0915 +0.0767 +0.4179 +0.0869 +0.1206 +0.1059 +0.1003 +0.1120 +0.0801 +0.1027 +0.3281 +0.1401 +0.1227 +0.1143 +0.1276 +0.0822 +0.1046 +0.1028 +0.3403 +0.1267 +0.1158 +0.1477 +0.0824 +0.1059 +0.1038 +0.1462 +0.3436 +0.0704 +0.0719 +0.1063 +0.1087 +0.1048 +0.1448 +0.0763 +0.3873 [0] CLV 5: [ {(0.00028,0.01589,0.01595,0.00065,0.00071,0.00077,0.00111)} {(0.61615,0.00007,0.00070,0.00144,0.00236,0.00359,0.00026)} {(0.02257,0.00015,0.02190,0.00118,0.00157,0.00200,0.00056)} {(0.00083,0.00032,0.68061,0.00097,0.00104,0.00112,0.00121)} {(0.02726,0.00013,0.00070,0.02946,0.00173,0.00219,0.00061)} {(0.00028,0.01589,0.01595,0.00065,0.00071,0.00077,0.00111)} {(0.00421,0.00046,0.00112,0.00186,0.00207,0.60730,0.00027)} {(0.00083,0.00032,0.68061,0.00097,0.00104,0.00112,0.00121)} {(0.00034,0.01443,0.00051,0.01614,0.00078,0.00084,0.00120)} {(0.61615,0.00007,0.00070,0.00144,0.00236,0.00359,0.00026)} {(0.96775,0.94590,0.93688,0.91992,0.91619,0.96986,0.03627)} {(0.96775,0.94590,0.93688,0.91992,0.91619,0.96986,0.03627)} {(0.00758,0.00732,0.00051,0.00079,0.00107,0.00139,0.00052)} {(0.00220,0.00056,0.02242,0.62905,0.00241,0.00255,0.00271)} {(0.00220,0.00056,0.02242,0.62905,0.00241,0.00255,0.00271)} {(0.00187,0.00039,0.02758,0.00134,0.00147,0.02606,0.00057)} {(0.00369,0.00056,0.00139,0.00235,0.59766,0.00276,0.00287)} {(0.02257,0.00015,0.02190,0.00118,0.00157,0.00200,0.00056)} {(0.02726,0.00013,0.00070,0.02946,0.00173,0.00219,0.00061)} {(0.02726,0.00013,0.00070,0.02946,0.00173,0.00219,0.00061)} ] [0] CLV 6: [ {(0.00050,0.00013,0.00039,0.00004,0.00006,0.00007,0.00003)} {(0.03537,0.00006,0.00031,0.00060,0.00085,0.01842,0.00009)} {(0.02011,0.00048,0.01963,0.00188,0.00234,0.00293,0.00023)} {(0.00032,0.00012,0.50961,0.00038,0.00041,0.00044,0.00048)} {(0.02441,0.00053,0.00146,0.02554,0.00277,0.00342,0.00028)} {(0.00002,0.00027,0.01212,0.00003,0.00004,0.00004,0.00006)} {(0.00166,0.00016,0.00040,0.00069,0.00078,0.41723,0.00009)} {(0.00032,0.00012,0.50961,0.00038,0.00041,0.00044,0.00048)} {(0.00058,0.00011,0.00002,0.00055,0.00006,0.00008,0.00003)} {(0.03537,0.00006,0.00031,0.00060,0.00085,0.01842,0.00009)} {(0.94153,0.90681,0.89236,0.86601,0.86058,0.94483,0.02423)} {(0.94153,0.90681,0.89236,0.86601,0.86058,0.94483,0.02423)} {(0.00020,0.00013,0.00059,0.00003,0.00004,0.00005,0.00003)} {(0.00092,0.00013,0.00098,0.02392,0.00067,0.01189,0.00026)} {(0.00086,0.00015,0.00109,0.02690,0.01143,0.00080,0.00084)} {(0.00009,0.00002,0.02111,0.00007,0.00008,0.00079,0.00005)} {(0.00142,0.00019,0.00049,0.00087,0.40563,0.00104,0.00108)} {(0.01605,0.00000,0.00054,0.00007,0.00012,0.00018,0.00002)} {(0.00071,0.00001,0.00125,0.00083,0.00009,0.00012,0.00005)} {(0.00071,0.00001,0.00125,0.00083,0.00009,0.00012,0.00005)} ] [0] CLV 7: [ {(0.0008,0.0003,0.6806,0.0010,0.0010,0.0011,0.0012)} {(0.0042,0.0005,0.0011,0.0019,0.0021,0.6073,0.0003)} {(0.0273,0.0001,0.0007,0.0295,0.0017,0.0022,0.0006)} {(0.0008,0.0003,0.6806,0.0010,0.0010,0.0011,0.0012)} {(0.0006,0.0209,0.0007,0.0010,0.0170,0.0012,0.0017)} {(0.0021,0.0004,0.0010,0.0377,0.0275,0.0019,0.0020)} {(0.0042,0.0005,0.0011,0.0019,0.0021,0.6073,0.0003)} {(0.0008,0.0003,0.6806,0.0010,0.0010,0.0011,0.0012)} {(0.0226,0.0001,0.0219,0.0012,0.0016,0.0020,0.0006)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.0006,0.0209,0.0007,0.0010,0.0170,0.0012,0.0017)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.0010,0.0003,0.0217,0.0242,0.0011,0.0012,0.0013)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.0042,0.0005,0.0011,0.0019,0.0021,0.6073,0.0003)} ] TEST alpha(ncats) = 0.10( 1), mode = MEDIAN Rates: 1.00000 [0] P-matrix for branch length 0.100000 +0.8844 +0.0046 +0.0151 +0.0187 +0.0333 +0.0358 +0.0081 +0.0039 +0.9403 +0.0092 +0.0084 +0.0123 +0.0113 +0.0145 +0.0139 +0.0100 +0.9075 +0.0139 +0.0198 +0.0178 +0.0171 +0.0204 +0.0107 +0.0165 +0.8807 +0.0262 +0.0234 +0.0222 +0.0266 +0.0115 +0.0172 +0.0192 +0.8774 +0.0247 +0.0234 +0.0331 +0.0122 +0.0178 +0.0198 +0.0286 +0.8812 +0.0075 +0.0081 +0.0169 +0.0185 +0.0203 +0.0292 +0.0081 +0.8987 [0] P-matrix for branch length 0.200000 +0.7850 +0.0097 +0.0288 +0.0347 +0.0608 +0.0649 +0.0163 +0.0083 +0.8849 +0.0180 +0.0163 +0.0236 +0.0215 +0.0274 +0.0265 +0.0193 +0.8250 +0.0263 +0.0373 +0.0334 +0.0321 +0.0379 +0.0208 +0.0311 +0.7777 +0.0485 +0.0431 +0.0409 +0.0486 +0.0221 +0.0323 +0.0356 +0.7731 +0.0455 +0.0428 +0.0599 +0.0231 +0.0334 +0.0365 +0.0525 +0.7793 +0.0152 +0.0163 +0.0320 +0.0347 +0.0375 +0.0535 +0.0165 +0.8095 [0] P-matrix for branch length 1.000000 +0.3514 +0.0553 +0.0992 +0.1027 +0.1595 +0.1600 +0.0719 +0.0474 +0.5627 +0.0712 +0.0629 +0.0881 +0.0765 +0.0911 +0.0915 +0.0767 +0.4179 +0.0869 +0.1206 +0.1059 +0.1003 +0.1120 +0.0801 +0.1027 +0.3281 +0.1401 +0.1227 +0.1143 +0.1276 +0.0822 +0.1046 +0.1028 +0.3403 +0.1267 +0.1158 +0.1477 +0.0824 +0.1059 +0.1038 +0.1462 +0.3436 +0.0704 +0.0719 +0.1063 +0.1087 +0.1048 +0.1448 +0.0763 +0.3873 [0] P-matrix for branch length 1.000000 +0.3514 +0.0553 +0.0992 +0.1027 +0.1595 +0.1600 +0.0719 +0.0474 +0.5627 +0.0712 +0.0629 +0.0881 +0.0765 +0.0911 +0.0915 +0.0767 +0.4179 +0.0869 +0.1206 +0.1059 +0.1003 +0.1120 +0.0801 +0.1027 +0.3281 +0.1401 +0.1227 +0.1143 +0.1276 +0.0822 +0.1046 +0.1028 +0.3403 +0.1267 +0.1158 +0.1477 +0.0824 +0.1059 +0.1038 +0.1462 +0.3436 +0.0704 +0.0719 +0.1063 +0.1087 +0.1048 +0.1448 +0.0763 +0.3873 [0] CLV 5: [ {(0.00028,0.01589,0.01595,0.00065,0.00071,0.00077,0.00111)} {(0.61615,0.00007,0.00070,0.00144,0.00236,0.00359,0.00026)} {(0.02257,0.00015,0.02190,0.00118,0.00157,0.00200,0.00056)} {(0.00083,0.00032,0.68061,0.00097,0.00104,0.00112,0.00121)} {(0.02726,0.00013,0.00070,0.02946,0.00173,0.00219,0.00061)} {(0.00028,0.01589,0.01595,0.00065,0.00071,0.00077,0.00111)} {(0.00421,0.00046,0.00112,0.00186,0.00207,0.60730,0.00027)} {(0.00083,0.00032,0.68061,0.00097,0.00104,0.00112,0.00121)} {(0.00034,0.01443,0.00051,0.01614,0.00078,0.00084,0.00120)} {(0.61615,0.00007,0.00070,0.00144,0.00236,0.00359,0.00026)} {(0.96775,0.94590,0.93688,0.91992,0.91619,0.96986,0.03627)} {(0.96775,0.94590,0.93688,0.91992,0.91619,0.96986,0.03627)} {(0.00758,0.00732,0.00051,0.00079,0.00107,0.00139,0.00052)} {(0.00220,0.00056,0.02242,0.62905,0.00241,0.00255,0.00271)} {(0.00220,0.00056,0.02242,0.62905,0.00241,0.00255,0.00271)} {(0.00187,0.00039,0.02758,0.00134,0.00147,0.02606,0.00057)} {(0.00369,0.00056,0.00139,0.00235,0.59766,0.00276,0.00287)} {(0.02257,0.00015,0.02190,0.00118,0.00157,0.00200,0.00056)} {(0.02726,0.00013,0.00070,0.02946,0.00173,0.00219,0.00061)} {(0.02726,0.00013,0.00070,0.02946,0.00173,0.00219,0.00061)} ] [0] CLV 6: [ {(0.00050,0.00013,0.00039,0.00004,0.00006,0.00007,0.00003)} {(0.03537,0.00006,0.00031,0.00060,0.00085,0.01842,0.00009)} {(0.02011,0.00048,0.01963,0.00188,0.00234,0.00293,0.00023)} {(0.00032,0.00012,0.50961,0.00038,0.00041,0.00044,0.00048)} {(0.02441,0.00053,0.00146,0.02554,0.00277,0.00342,0.00028)} {(0.00002,0.00027,0.01212,0.00003,0.00004,0.00004,0.00006)} {(0.00166,0.00016,0.00040,0.00069,0.00078,0.41723,0.00009)} {(0.00032,0.00012,0.50961,0.00038,0.00041,0.00044,0.00048)} {(0.00058,0.00011,0.00002,0.00055,0.00006,0.00008,0.00003)} {(0.03537,0.00006,0.00031,0.00060,0.00085,0.01842,0.00009)} {(0.94153,0.90681,0.89236,0.86601,0.86058,0.94483,0.02423)} {(0.94153,0.90681,0.89236,0.86601,0.86058,0.94483,0.02423)} {(0.00020,0.00013,0.00059,0.00003,0.00004,0.00005,0.00003)} {(0.00092,0.00013,0.00098,0.02392,0.00067,0.01189,0.00026)} {(0.00086,0.00015,0.00109,0.02690,0.01143,0.00080,0.00084)} {(0.00009,0.00002,0.02111,0.00007,0.00008,0.00079,0.00005)} {(0.00142,0.00019,0.00049,0.00087,0.40563,0.00104,0.00108)} {(0.01605,0.00000,0.00054,0.00007,0.00012,0.00018,0.00002)} {(0.00071,0.00001,0.00125,0.00083,0.00009,0.00012,0.00005)} {(0.00071,0.00001,0.00125,0.00083,0.00009,0.00012,0.00005)} ] [0] CLV 7: [ {(0.0008,0.0003,0.6806,0.0010,0.0010,0.0011,0.0012)} {(0.0042,0.0005,0.0011,0.0019,0.0021,0.6073,0.0003)} {(0.0273,0.0001,0.0007,0.0295,0.0017,0.0022,0.0006)} {(0.0008,0.0003,0.6806,0.0010,0.0010,0.0011,0.0012)} {(0.0006,0.0209,0.0007,0.0010,0.0170,0.0012,0.0017)} {(0.0021,0.0004,0.0010,0.0377,0.0275,0.0019,0.0020)} {(0.0042,0.0005,0.0011,0.0019,0.0021,0.6073,0.0003)} {(0.0008,0.0003,0.6806,0.0010,0.0010,0.0011,0.0012)} {(0.0226,0.0001,0.0219,0.0012,0.0016,0.0020,0.0006)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.0006,0.0209,0.0007,0.0010,0.0170,0.0012,0.0017)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.0010,0.0003,0.0217,0.0242,0.0011,0.0012,0.0013)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.0042,0.0005,0.0011,0.0019,0.0021,0.6073,0.0003)} ] TEST alpha(ncats) = 1.25( 1), mode = MEAN Rates: 1.00000 [1] P-matrix for branch length 0.100000 +0.8844 +0.0046 +0.0151 +0.0187 +0.0333 +0.0358 +0.0081 +0.0039 +0.9403 +0.0092 +0.0084 +0.0123 +0.0113 +0.0145 +0.0139 +0.0100 +0.9075 +0.0139 +0.0198 +0.0178 +0.0171 +0.0204 +0.0107 +0.0165 +0.8807 +0.0262 +0.0234 +0.0222 +0.0266 +0.0115 +0.0172 +0.0192 +0.8774 +0.0247 +0.0234 +0.0331 +0.0122 +0.0178 +0.0198 +0.0286 +0.8812 +0.0075 +0.0081 +0.0169 +0.0185 +0.0203 +0.0292 +0.0081 +0.8987 [1] P-matrix for branch length 0.200000 +0.7850 +0.0097 +0.0288 +0.0347 +0.0608 +0.0649 +0.0163 +0.0083 +0.8849 +0.0180 +0.0163 +0.0236 +0.0215 +0.0274 +0.0265 +0.0193 +0.8250 +0.0263 +0.0373 +0.0334 +0.0321 +0.0379 +0.0208 +0.0311 +0.7777 +0.0485 +0.0431 +0.0409 +0.0486 +0.0221 +0.0323 +0.0356 +0.7731 +0.0455 +0.0428 +0.0599 +0.0231 +0.0334 +0.0365 +0.0525 +0.7793 +0.0152 +0.0163 +0.0320 +0.0347 +0.0375 +0.0535 +0.0165 +0.8095 [1] P-matrix for branch length 1.000000 +0.3514 +0.0553 +0.0992 +0.1027 +0.1595 +0.1600 +0.0719 +0.0474 +0.5627 +0.0712 +0.0629 +0.0881 +0.0765 +0.0911 +0.0915 +0.0767 +0.4179 +0.0869 +0.1206 +0.1059 +0.1003 +0.1120 +0.0801 +0.1027 +0.3281 +0.1401 +0.1227 +0.1143 +0.1276 +0.0822 +0.1046 +0.1028 +0.3403 +0.1267 +0.1158 +0.1477 +0.0824 +0.1059 +0.1038 +0.1462 +0.3436 +0.0704 +0.0719 +0.1063 +0.1087 +0.1048 +0.1448 +0.0763 +0.3873 [1] P-matrix for branch length 1.000000 +0.3514 +0.0553 +0.0992 +0.1027 +0.1595 +0.1600 +0.0719 +0.0474 +0.5627 +0.0712 +0.0629 +0.0881 +0.0765 +0.0911 +0.0915 +0.0767 +0.4179 +0.0869 +0.1206 +0.1059 +0.1003 +0.1120 +0.0801 +0.1027 +0.3281 +0.1401 +0.1227 +0.1143 +0.1276 +0.0822 +0.1046 +0.1028 +0.3403 +0.1267 +0.1158 +0.1477 +0.0824 +0.1059 +0.1038 +0.1462 +0.3436 +0.0704 +0.0719 +0.1063 +0.1087 +0.1048 +0.1448 +0.0763 +0.3873 [1] CLV 5: [ {(0.00028,0.01589,0.01595,0.00065,0.00071,0.00077,0.00111)} {(0.61615,0.00007,0.00070,0.00144,0.00236,0.00359,0.00026)} {(0.02257,0.00015,0.02190,0.00118,0.00157,0.00200,0.00056)} {(0.00083,0.00032,0.68061,0.00097,0.00104,0.00112,0.00121)} {(0.02726,0.00013,0.00070,0.02946,0.00173,0.00219,0.00061)} {(0.00028,0.01589,0.01595,0.00065,0.00071,0.00077,0.00111)} {(0.00421,0.00046,0.00112,0.00186,0.00207,0.60730,0.00027)} {(0.00083,0.00032,0.68061,0.00097,0.00104,0.00112,0.00121)} {(0.00034,0.01443,0.00051,0.01614,0.00078,0.00084,0.00120)} {(0.61615,0.00007,0.00070,0.00144,0.00236,0.00359,0.00026)} {(0.96775,0.94590,0.93688,0.91992,0.91619,0.96986,0.03627)} {(0.96775,0.94590,0.93688,0.91992,0.91619,0.96986,0.03627)} {(0.00758,0.00732,0.00051,0.00079,0.00107,0.00139,0.00052)} {(0.00220,0.00056,0.02242,0.62905,0.00241,0.00255,0.00271)} {(0.00220,0.00056,0.02242,0.62905,0.00241,0.00255,0.00271)} {(0.00187,0.00039,0.02758,0.00134,0.00147,0.02606,0.00057)} {(0.00369,0.00056,0.00139,0.00235,0.59766,0.00276,0.00287)} {(0.02257,0.00015,0.02190,0.00118,0.00157,0.00200,0.00056)} {(0.02726,0.00013,0.00070,0.02946,0.00173,0.00219,0.00061)} {(0.02726,0.00013,0.00070,0.02946,0.00173,0.00219,0.00061)} ] [1] CLV 6: [ {(0.00050,0.00013,0.00039,0.00004,0.00006,0.00007,0.00003)} {(0.03537,0.00006,0.00031,0.00060,0.00085,0.01842,0.00009)} {(0.02011,0.00048,0.01963,0.00188,0.00234,0.00293,0.00023)} {(0.00032,0.00012,0.50961,0.00038,0.00041,0.00044,0.00048)} {(0.02441,0.00053,0.00146,0.02554,0.00277,0.00342,0.00028)} {(0.00002,0.00027,0.01212,0.00003,0.00004,0.00004,0.00006)} {(0.00166,0.00016,0.00040,0.00069,0.00078,0.41723,0.00009)} {(0.00032,0.00012,0.50961,0.00038,0.00041,0.00044,0.00048)} {(0.00058,0.00011,0.00002,0.00055,0.00006,0.00008,0.00003)} {(0.03537,0.00006,0.00031,0.00060,0.00085,0.01842,0.00009)} {(0.94153,0.90681,0.89236,0.86601,0.86058,0.94483,0.02423)} {(0.94153,0.90681,0.89236,0.86601,0.86058,0.94483,0.02423)} {(0.00020,0.00013,0.00059,0.00003,0.00004,0.00005,0.00003)} {(0.00092,0.00013,0.00098,0.02392,0.00067,0.01189,0.00026)} {(0.00086,0.00015,0.00109,0.02690,0.01143,0.00080,0.00084)} {(0.00009,0.00002,0.02111,0.00007,0.00008,0.00079,0.00005)} {(0.00142,0.00019,0.00049,0.00087,0.40563,0.00104,0.00108)} {(0.01605,0.00000,0.00054,0.00007,0.00012,0.00018,0.00002)} {(0.00071,0.00001,0.00125,0.00083,0.00009,0.00012,0.00005)} {(0.00071,0.00001,0.00125,0.00083,0.00009,0.00012,0.00005)} ] [1] CLV 7: [ {(0.0008,0.0003,0.6806,0.0010,0.0010,0.0011,0.0012)} {(0.0042,0.0005,0.0011,0.0019,0.0021,0.6073,0.0003)} {(0.0273,0.0001,0.0007,0.0295,0.0017,0.0022,0.0006)} {(0.0008,0.0003,0.6806,0.0010,0.0010,0.0011,0.0012)} {(0.0006,0.0209,0.0007,0.0010,0.0170,0.0012,0.0017)} {(0.0021,0.0004,0.0010,0.0377,0.0275,0.0019,0.0020)} {(0.0042,0.0005,0.0011,0.0019,0.0021,0.6073,0.0003)} {(0.0008,0.0003,0.6806,0.0010,0.0010,0.0011,0.0012)} {(0.0226,0.0001,0.0219,0.0012,0.0016,0.0020,0.0006)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.0006,0.0209,0.0007,0.0010,0.0170,0.0012,0.0017)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.0010,0.0003,0.0217,0.0242,0.0011,0.0012,0.0013)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.0042,0.0005,0.0011,0.0019,0.0021,0.6073,0.0003)} ] TEST alpha(ncats) = 1.25( 1), mode = MEDIAN Rates: 1.00000 [1] P-matrix for branch length 0.100000 +0.8844 +0.0046 +0.0151 +0.0187 +0.0333 +0.0358 +0.0081 +0.0039 +0.9403 +0.0092 +0.0084 +0.0123 +0.0113 +0.0145 +0.0139 +0.0100 +0.9075 +0.0139 +0.0198 +0.0178 +0.0171 +0.0204 +0.0107 +0.0165 +0.8807 +0.0262 +0.0234 +0.0222 +0.0266 +0.0115 +0.0172 +0.0192 +0.8774 +0.0247 +0.0234 +0.0331 +0.0122 +0.0178 +0.0198 +0.0286 +0.8812 +0.0075 +0.0081 +0.0169 +0.0185 +0.0203 +0.0292 +0.0081 +0.8987 [1] P-matrix for branch length 0.200000 +0.7850 +0.0097 +0.0288 +0.0347 +0.0608 +0.0649 +0.0163 +0.0083 +0.8849 +0.0180 +0.0163 +0.0236 +0.0215 +0.0274 +0.0265 +0.0193 +0.8250 +0.0263 +0.0373 +0.0334 +0.0321 +0.0379 +0.0208 +0.0311 +0.7777 +0.0485 +0.0431 +0.0409 +0.0486 +0.0221 +0.0323 +0.0356 +0.7731 +0.0455 +0.0428 +0.0599 +0.0231 +0.0334 +0.0365 +0.0525 +0.7793 +0.0152 +0.0163 +0.0320 +0.0347 +0.0375 +0.0535 +0.0165 +0.8095 [1] P-matrix for branch length 1.000000 +0.3514 +0.0553 +0.0992 +0.1027 +0.1595 +0.1600 +0.0719 +0.0474 +0.5627 +0.0712 +0.0629 +0.0881 +0.0765 +0.0911 +0.0915 +0.0767 +0.4179 +0.0869 +0.1206 +0.1059 +0.1003 +0.1120 +0.0801 +0.1027 +0.3281 +0.1401 +0.1227 +0.1143 +0.1276 +0.0822 +0.1046 +0.1028 +0.3403 +0.1267 +0.1158 +0.1477 +0.0824 +0.1059 +0.1038 +0.1462 +0.3436 +0.0704 +0.0719 +0.1063 +0.1087 +0.1048 +0.1448 +0.0763 +0.3873 [1] P-matrix for branch length 1.000000 +0.3514 +0.0553 +0.0992 +0.1027 +0.1595 +0.1600 +0.0719 +0.0474 +0.5627 +0.0712 +0.0629 +0.0881 +0.0765 +0.0911 +0.0915 +0.0767 +0.4179 +0.0869 +0.1206 +0.1059 +0.1003 +0.1120 +0.0801 +0.1027 +0.3281 +0.1401 +0.1227 +0.1143 +0.1276 +0.0822 +0.1046 +0.1028 +0.3403 +0.1267 +0.1158 +0.1477 +0.0824 +0.1059 +0.1038 +0.1462 +0.3436 +0.0704 +0.0719 +0.1063 +0.1087 +0.1048 +0.1448 +0.0763 +0.3873 [1] CLV 5: [ {(0.00028,0.01589,0.01595,0.00065,0.00071,0.00077,0.00111)} {(0.61615,0.00007,0.00070,0.00144,0.00236,0.00359,0.00026)} {(0.02257,0.00015,0.02190,0.00118,0.00157,0.00200,0.00056)} {(0.00083,0.00032,0.68061,0.00097,0.00104,0.00112,0.00121)} {(0.02726,0.00013,0.00070,0.02946,0.00173,0.00219,0.00061)} {(0.00028,0.01589,0.01595,0.00065,0.00071,0.00077,0.00111)} {(0.00421,0.00046,0.00112,0.00186,0.00207,0.60730,0.00027)} {(0.00083,0.00032,0.68061,0.00097,0.00104,0.00112,0.00121)} {(0.00034,0.01443,0.00051,0.01614,0.00078,0.00084,0.00120)} {(0.61615,0.00007,0.00070,0.00144,0.00236,0.00359,0.00026)} {(0.96775,0.94590,0.93688,0.91992,0.91619,0.96986,0.03627)} {(0.96775,0.94590,0.93688,0.91992,0.91619,0.96986,0.03627)} {(0.00758,0.00732,0.00051,0.00079,0.00107,0.00139,0.00052)} {(0.00220,0.00056,0.02242,0.62905,0.00241,0.00255,0.00271)} {(0.00220,0.00056,0.02242,0.62905,0.00241,0.00255,0.00271)} {(0.00187,0.00039,0.02758,0.00134,0.00147,0.02606,0.00057)} {(0.00369,0.00056,0.00139,0.00235,0.59766,0.00276,0.00287)} {(0.02257,0.00015,0.02190,0.00118,0.00157,0.00200,0.00056)} {(0.02726,0.00013,0.00070,0.02946,0.00173,0.00219,0.00061)} {(0.02726,0.00013,0.00070,0.02946,0.00173,0.00219,0.00061)} ] [1] CLV 6: [ {(0.00050,0.00013,0.00039,0.00004,0.00006,0.00007,0.00003)} {(0.03537,0.00006,0.00031,0.00060,0.00085,0.01842,0.00009)} {(0.02011,0.00048,0.01963,0.00188,0.00234,0.00293,0.00023)} {(0.00032,0.00012,0.50961,0.00038,0.00041,0.00044,0.00048)} {(0.02441,0.00053,0.00146,0.02554,0.00277,0.00342,0.00028)} {(0.00002,0.00027,0.01212,0.00003,0.00004,0.00004,0.00006)} {(0.00166,0.00016,0.00040,0.00069,0.00078,0.41723,0.00009)} {(0.00032,0.00012,0.50961,0.00038,0.00041,0.00044,0.00048)} {(0.00058,0.00011,0.00002,0.00055,0.00006,0.00008,0.00003)} {(0.03537,0.00006,0.00031,0.00060,0.00085,0.01842,0.00009)} {(0.94153,0.90681,0.89236,0.86601,0.86058,0.94483,0.02423)} {(0.94153,0.90681,0.89236,0.86601,0.86058,0.94483,0.02423)} {(0.00020,0.00013,0.00059,0.00003,0.00004,0.00005,0.00003)} {(0.00092,0.00013,0.00098,0.02392,0.00067,0.01189,0.00026)} {(0.00086,0.00015,0.00109,0.02690,0.01143,0.00080,0.00084)} {(0.00009,0.00002,0.02111,0.00007,0.00008,0.00079,0.00005)} {(0.00142,0.00019,0.00049,0.00087,0.40563,0.00104,0.00108)} {(0.01605,0.00000,0.00054,0.00007,0.00012,0.00018,0.00002)} {(0.00071,0.00001,0.00125,0.00083,0.00009,0.00012,0.00005)} {(0.00071,0.00001,0.00125,0.00083,0.00009,0.00012,0.00005)} ] [1] CLV 7: [ {(0.0008,0.0003,0.6806,0.0010,0.0010,0.0011,0.0012)} {(0.0042,0.0005,0.0011,0.0019,0.0021,0.6073,0.0003)} {(0.0273,0.0001,0.0007,0.0295,0.0017,0.0022,0.0006)} {(0.0008,0.0003,0.6806,0.0010,0.0010,0.0011,0.0012)} {(0.0006,0.0209,0.0007,0.0010,0.0170,0.0012,0.0017)} {(0.0021,0.0004,0.0010,0.0377,0.0275,0.0019,0.0020)} {(0.0042,0.0005,0.0011,0.0019,0.0021,0.6073,0.0003)} {(0.0008,0.0003,0.6806,0.0010,0.0010,0.0011,0.0012)} {(0.0226,0.0001,0.0219,0.0012,0.0016,0.0020,0.0006)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.0006,0.0209,0.0007,0.0010,0.0170,0.0012,0.0017)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.0010,0.0003,0.0217,0.0242,0.0011,0.0012,0.0013)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.0042,0.0005,0.0011,0.0019,0.0021,0.6073,0.0003)} ] TEST alpha(ncats) = 100.00( 1), mode = MEAN Rates: 1.00000 [2] P-matrix for branch length 0.100000 +0.8844 +0.0046 +0.0151 +0.0187 +0.0333 +0.0358 +0.0081 +0.0039 +0.9403 +0.0092 +0.0084 +0.0123 +0.0113 +0.0145 +0.0139 +0.0100 +0.9075 +0.0139 +0.0198 +0.0178 +0.0171 +0.0204 +0.0107 +0.0165 +0.8807 +0.0262 +0.0234 +0.0222 +0.0266 +0.0115 +0.0172 +0.0192 +0.8774 +0.0247 +0.0234 +0.0331 +0.0122 +0.0178 +0.0198 +0.0286 +0.8812 +0.0075 +0.0081 +0.0169 +0.0185 +0.0203 +0.0292 +0.0081 +0.8987 [2] P-matrix for branch length 0.200000 +0.7850 +0.0097 +0.0288 +0.0347 +0.0608 +0.0649 +0.0163 +0.0083 +0.8849 +0.0180 +0.0163 +0.0236 +0.0215 +0.0274 +0.0265 +0.0193 +0.8250 +0.0263 +0.0373 +0.0334 +0.0321 +0.0379 +0.0208 +0.0311 +0.7777 +0.0485 +0.0431 +0.0409 +0.0486 +0.0221 +0.0323 +0.0356 +0.7731 +0.0455 +0.0428 +0.0599 +0.0231 +0.0334 +0.0365 +0.0525 +0.7793 +0.0152 +0.0163 +0.0320 +0.0347 +0.0375 +0.0535 +0.0165 +0.8095 [2] P-matrix for branch length 1.000000 +0.3514 +0.0553 +0.0992 +0.1027 +0.1595 +0.1600 +0.0719 +0.0474 +0.5627 +0.0712 +0.0629 +0.0881 +0.0765 +0.0911 +0.0915 +0.0767 +0.4179 +0.0869 +0.1206 +0.1059 +0.1003 +0.1120 +0.0801 +0.1027 +0.3281 +0.1401 +0.1227 +0.1143 +0.1276 +0.0822 +0.1046 +0.1028 +0.3403 +0.1267 +0.1158 +0.1477 +0.0824 +0.1059 +0.1038 +0.1462 +0.3436 +0.0704 +0.0719 +0.1063 +0.1087 +0.1048 +0.1448 +0.0763 +0.3873 [2] P-matrix for branch length 1.000000 +0.3514 +0.0553 +0.0992 +0.1027 +0.1595 +0.1600 +0.0719 +0.0474 +0.5627 +0.0712 +0.0629 +0.0881 +0.0765 +0.0911 +0.0915 +0.0767 +0.4179 +0.0869 +0.1206 +0.1059 +0.1003 +0.1120 +0.0801 +0.1027 +0.3281 +0.1401 +0.1227 +0.1143 +0.1276 +0.0822 +0.1046 +0.1028 +0.3403 +0.1267 +0.1158 +0.1477 +0.0824 +0.1059 +0.1038 +0.1462 +0.3436 +0.0704 +0.0719 +0.1063 +0.1087 +0.1048 +0.1448 +0.0763 +0.3873 [2] CLV 5: [ {(0.00028,0.01589,0.01595,0.00065,0.00071,0.00077,0.00111)} {(0.61615,0.00007,0.00070,0.00144,0.00236,0.00359,0.00026)} {(0.02257,0.00015,0.02190,0.00118,0.00157,0.00200,0.00056)} {(0.00083,0.00032,0.68061,0.00097,0.00104,0.00112,0.00121)} {(0.02726,0.00013,0.00070,0.02946,0.00173,0.00219,0.00061)} {(0.00028,0.01589,0.01595,0.00065,0.00071,0.00077,0.00111)} {(0.00421,0.00046,0.00112,0.00186,0.00207,0.60730,0.00027)} {(0.00083,0.00032,0.68061,0.00097,0.00104,0.00112,0.00121)} {(0.00034,0.01443,0.00051,0.01614,0.00078,0.00084,0.00120)} {(0.61615,0.00007,0.00070,0.00144,0.00236,0.00359,0.00026)} {(0.96775,0.94590,0.93688,0.91992,0.91619,0.96986,0.03627)} {(0.96775,0.94590,0.93688,0.91992,0.91619,0.96986,0.03627)} {(0.00758,0.00732,0.00051,0.00079,0.00107,0.00139,0.00052)} {(0.00220,0.00056,0.02242,0.62905,0.00241,0.00255,0.00271)} {(0.00220,0.00056,0.02242,0.62905,0.00241,0.00255,0.00271)} {(0.00187,0.00039,0.02758,0.00134,0.00147,0.02606,0.00057)} {(0.00369,0.00056,0.00139,0.00235,0.59766,0.00276,0.00287)} {(0.02257,0.00015,0.02190,0.00118,0.00157,0.00200,0.00056)} {(0.02726,0.00013,0.00070,0.02946,0.00173,0.00219,0.00061)} {(0.02726,0.00013,0.00070,0.02946,0.00173,0.00219,0.00061)} ] [2] CLV 6: [ {(0.00050,0.00013,0.00039,0.00004,0.00006,0.00007,0.00003)} {(0.03537,0.00006,0.00031,0.00060,0.00085,0.01842,0.00009)} {(0.02011,0.00048,0.01963,0.00188,0.00234,0.00293,0.00023)} {(0.00032,0.00012,0.50961,0.00038,0.00041,0.00044,0.00048)} {(0.02441,0.00053,0.00146,0.02554,0.00277,0.00342,0.00028)} {(0.00002,0.00027,0.01212,0.00003,0.00004,0.00004,0.00006)} {(0.00166,0.00016,0.00040,0.00069,0.00078,0.41723,0.00009)} {(0.00032,0.00012,0.50961,0.00038,0.00041,0.00044,0.00048)} {(0.00058,0.00011,0.00002,0.00055,0.00006,0.00008,0.00003)} {(0.03537,0.00006,0.00031,0.00060,0.00085,0.01842,0.00009)} {(0.94153,0.90681,0.89236,0.86601,0.86058,0.94483,0.02423)} {(0.94153,0.90681,0.89236,0.86601,0.86058,0.94483,0.02423)} {(0.00020,0.00013,0.00059,0.00003,0.00004,0.00005,0.00003)} {(0.00092,0.00013,0.00098,0.02392,0.00067,0.01189,0.00026)} {(0.00086,0.00015,0.00109,0.02690,0.01143,0.00080,0.00084)} {(0.00009,0.00002,0.02111,0.00007,0.00008,0.00079,0.00005)} {(0.00142,0.00019,0.00049,0.00087,0.40563,0.00104,0.00108)} {(0.01605,0.00000,0.00054,0.00007,0.00012,0.00018,0.00002)} {(0.00071,0.00001,0.00125,0.00083,0.00009,0.00012,0.00005)} {(0.00071,0.00001,0.00125,0.00083,0.00009,0.00012,0.00005)} ] [2] CLV 7: [ {(0.0008,0.0003,0.6806,0.0010,0.0010,0.0011,0.0012)} {(0.0042,0.0005,0.0011,0.0019,0.0021,0.6073,0.0003)} {(0.0273,0.0001,0.0007,0.0295,0.0017,0.0022,0.0006)} {(0.0008,0.0003,0.6806,0.0010,0.0010,0.0011,0.0012)} {(0.0006,0.0209,0.0007,0.0010,0.0170,0.0012,0.0017)} {(0.0021,0.0004,0.0010,0.0377,0.0275,0.0019,0.0020)} {(0.0042,0.0005,0.0011,0.0019,0.0021,0.6073,0.0003)} {(0.0008,0.0003,0.6806,0.0010,0.0010,0.0011,0.0012)} {(0.0226,0.0001,0.0219,0.0012,0.0016,0.0020,0.0006)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.0006,0.0209,0.0007,0.0010,0.0170,0.0012,0.0017)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.0010,0.0003,0.0217,0.0242,0.0011,0.0012,0.0013)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.0042,0.0005,0.0011,0.0019,0.0021,0.6073,0.0003)} ] TEST alpha(ncats) = 100.00( 1), mode = MEDIAN Rates: 1.00000 [2] P-matrix for branch length 0.100000 +0.8844 +0.0046 +0.0151 +0.0187 +0.0333 +0.0358 +0.0081 +0.0039 +0.9403 +0.0092 +0.0084 +0.0123 +0.0113 +0.0145 +0.0139 +0.0100 +0.9075 +0.0139 +0.0198 +0.0178 +0.0171 +0.0204 +0.0107 +0.0165 +0.8807 +0.0262 +0.0234 +0.0222 +0.0266 +0.0115 +0.0172 +0.0192 +0.8774 +0.0247 +0.0234 +0.0331 +0.0122 +0.0178 +0.0198 +0.0286 +0.8812 +0.0075 +0.0081 +0.0169 +0.0185 +0.0203 +0.0292 +0.0081 +0.8987 [2] P-matrix for branch length 0.200000 +0.7850 +0.0097 +0.0288 +0.0347 +0.0608 +0.0649 +0.0163 +0.0083 +0.8849 +0.0180 +0.0163 +0.0236 +0.0215 +0.0274 +0.0265 +0.0193 +0.8250 +0.0263 +0.0373 +0.0334 +0.0321 +0.0379 +0.0208 +0.0311 +0.7777 +0.0485 +0.0431 +0.0409 +0.0486 +0.0221 +0.0323 +0.0356 +0.7731 +0.0455 +0.0428 +0.0599 +0.0231 +0.0334 +0.0365 +0.0525 +0.7793 +0.0152 +0.0163 +0.0320 +0.0347 +0.0375 +0.0535 +0.0165 +0.8095 [2] P-matrix for branch length 1.000000 +0.3514 +0.0553 +0.0992 +0.1027 +0.1595 +0.1600 +0.0719 +0.0474 +0.5627 +0.0712 +0.0629 +0.0881 +0.0765 +0.0911 +0.0915 +0.0767 +0.4179 +0.0869 +0.1206 +0.1059 +0.1003 +0.1120 +0.0801 +0.1027 +0.3281 +0.1401 +0.1227 +0.1143 +0.1276 +0.0822 +0.1046 +0.1028 +0.3403 +0.1267 +0.1158 +0.1477 +0.0824 +0.1059 +0.1038 +0.1462 +0.3436 +0.0704 +0.0719 +0.1063 +0.1087 +0.1048 +0.1448 +0.0763 +0.3873 [2] P-matrix for branch length 1.000000 +0.3514 +0.0553 +0.0992 +0.1027 +0.1595 +0.1600 +0.0719 +0.0474 +0.5627 +0.0712 +0.0629 +0.0881 +0.0765 +0.0911 +0.0915 +0.0767 +0.4179 +0.0869 +0.1206 +0.1059 +0.1003 +0.1120 +0.0801 +0.1027 +0.3281 +0.1401 +0.1227 +0.1143 +0.1276 +0.0822 +0.1046 +0.1028 +0.3403 +0.1267 +0.1158 +0.1477 +0.0824 +0.1059 +0.1038 +0.1462 +0.3436 +0.0704 +0.0719 +0.1063 +0.1087 +0.1048 +0.1448 +0.0763 +0.3873 [2] CLV 5: [ {(0.00028,0.01589,0.01595,0.00065,0.00071,0.00077,0.00111)} {(0.61615,0.00007,0.00070,0.00144,0.00236,0.00359,0.00026)} {(0.02257,0.00015,0.02190,0.00118,0.00157,0.00200,0.00056)} {(0.00083,0.00032,0.68061,0.00097,0.00104,0.00112,0.00121)} {(0.02726,0.00013,0.00070,0.02946,0.00173,0.00219,0.00061)} {(0.00028,0.01589,0.01595,0.00065,0.00071,0.00077,0.00111)} {(0.00421,0.00046,0.00112,0.00186,0.00207,0.60730,0.00027)} {(0.00083,0.00032,0.68061,0.00097,0.00104,0.00112,0.00121)} {(0.00034,0.01443,0.00051,0.01614,0.00078,0.00084,0.00120)} {(0.61615,0.00007,0.00070,0.00144,0.00236,0.00359,0.00026)} {(0.96775,0.94590,0.93688,0.91992,0.91619,0.96986,0.03627)} {(0.96775,0.94590,0.93688,0.91992,0.91619,0.96986,0.03627)} {(0.00758,0.00732,0.00051,0.00079,0.00107,0.00139,0.00052)} {(0.00220,0.00056,0.02242,0.62905,0.00241,0.00255,0.00271)} {(0.00220,0.00056,0.02242,0.62905,0.00241,0.00255,0.00271)} {(0.00187,0.00039,0.02758,0.00134,0.00147,0.02606,0.00057)} {(0.00369,0.00056,0.00139,0.00235,0.59766,0.00276,0.00287)} {(0.02257,0.00015,0.02190,0.00118,0.00157,0.00200,0.00056)} {(0.02726,0.00013,0.00070,0.02946,0.00173,0.00219,0.00061)} {(0.02726,0.00013,0.00070,0.02946,0.00173,0.00219,0.00061)} ] [2] CLV 6: [ {(0.00050,0.00013,0.00039,0.00004,0.00006,0.00007,0.00003)} {(0.03537,0.00006,0.00031,0.00060,0.00085,0.01842,0.00009)} {(0.02011,0.00048,0.01963,0.00188,0.00234,0.00293,0.00023)} {(0.00032,0.00012,0.50961,0.00038,0.00041,0.00044,0.00048)} {(0.02441,0.00053,0.00146,0.02554,0.00277,0.00342,0.00028)} {(0.00002,0.00027,0.01212,0.00003,0.00004,0.00004,0.00006)} {(0.00166,0.00016,0.00040,0.00069,0.00078,0.41723,0.00009)} {(0.00032,0.00012,0.50961,0.00038,0.00041,0.00044,0.00048)} {(0.00058,0.00011,0.00002,0.00055,0.00006,0.00008,0.00003)} {(0.03537,0.00006,0.00031,0.00060,0.00085,0.01842,0.00009)} {(0.94153,0.90681,0.89236,0.86601,0.86058,0.94483,0.02423)} {(0.94153,0.90681,0.89236,0.86601,0.86058,0.94483,0.02423)} {(0.00020,0.00013,0.00059,0.00003,0.00004,0.00005,0.00003)} {(0.00092,0.00013,0.00098,0.02392,0.00067,0.01189,0.00026)} {(0.00086,0.00015,0.00109,0.02690,0.01143,0.00080,0.00084)} {(0.00009,0.00002,0.02111,0.00007,0.00008,0.00079,0.00005)} {(0.00142,0.00019,0.00049,0.00087,0.40563,0.00104,0.00108)} {(0.01605,0.00000,0.00054,0.00007,0.00012,0.00018,0.00002)} {(0.00071,0.00001,0.00125,0.00083,0.00009,0.00012,0.00005)} {(0.00071,0.00001,0.00125,0.00083,0.00009,0.00012,0.00005)} ] [2] CLV 7: [ {(0.0008,0.0003,0.6806,0.0010,0.0010,0.0011,0.0012)} {(0.0042,0.0005,0.0011,0.0019,0.0021,0.6073,0.0003)} {(0.0273,0.0001,0.0007,0.0295,0.0017,0.0022,0.0006)} {(0.0008,0.0003,0.6806,0.0010,0.0010,0.0011,0.0012)} {(0.0006,0.0209,0.0007,0.0010,0.0170,0.0012,0.0017)} {(0.0021,0.0004,0.0010,0.0377,0.0275,0.0019,0.0020)} {(0.0042,0.0005,0.0011,0.0019,0.0021,0.6073,0.0003)} {(0.0008,0.0003,0.6806,0.0010,0.0010,0.0011,0.0012)} {(0.0226,0.0001,0.0219,0.0012,0.0016,0.0020,0.0006)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.0006,0.0209,0.0007,0.0010,0.0170,0.0012,0.0017)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.0010,0.0003,0.0217,0.0242,0.0011,0.0012,0.0013)} {(0.9677,0.9459,0.9369,0.9199,0.9162,0.9699,0.0363)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.6161,0.0001,0.0007,0.0014,0.0024,0.0036,0.0003)} {(0.0042,0.0005,0.0011,0.0019,0.0021,0.6073,0.0003)} ] Subst params: 0.50000 2.00000 3.00000 4.00000 5.00000 1.10000 1.20000 1.30000 1.40000 1.50000 2.10000 2.20000 2.30000 2.40000 2.50000 3.10000 3.20000 3.30000 3.40000 3.50000 1.00000 TEST alpha(ncats) = 0.10( 4), mode = MEAN Rates: 0.00000 0.00069 0.11451 3.88480 [0] P-matrix for branch length 0.100000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9999 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.9999 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.9999 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.9999 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.9999 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.9999 +0.9859 +0.0005 +0.0018 +0.0023 +0.0041 +0.0045 +0.0009 +0.0004 +0.9929 +0.0011 +0.0010 +0.0015 +0.0014 +0.0017 +0.0017 +0.0012 +0.9889 +0.0017 +0.0024 +0.0022 +0.0021 +0.0025 +0.0013 +0.0020 +0.9854 +0.0032 +0.0029 +0.0027 +0.0033 +0.0014 +0.0021 +0.0024 +0.9849 +0.0031 +0.0029 +0.0041 +0.0015 +0.0022 +0.0024 +0.0035 +0.9854 +0.0008 +0.0009 +0.0020 +0.0023 +0.0025 +0.0036 +0.0009 +0.9877 +0.6334 +0.0201 +0.0510 +0.0590 +0.1000 +0.1052 +0.0312 +0.0172 +0.7911 +0.0330 +0.0298 +0.0427 +0.0382 +0.0481 +0.0471 +0.0356 +0.6931 +0.0461 +0.0649 +0.0578 +0.0553 +0.0644 +0.0379 +0.0545 +0.6204 +0.0819 +0.0725 +0.0684 +0.0800 +0.0398 +0.0563 +0.0601 +0.6168 +0.0761 +0.0709 +0.0971 +0.0411 +0.0578 +0.0613 +0.0878 +0.6251 +0.0297 +0.0312 +0.0561 +0.0599 +0.0627 +0.0887 +0.0322 +0.6692 [0] P-matrix for branch length 0.200000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9998 +0.0000 +0.0000 +0.0000 +0.0001 +0.0001 +0.0000 +0.0000 +0.9999 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.9999 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.9998 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.9998 +0.0000 +0.0000 +0.0001 +0.0000 +0.0000 +0.0000 +0.0000 +0.9998 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.9999 +0.9720 +0.0010 +0.0036 +0.0045 +0.0082 +0.0089 +0.0018 +0.0009 +0.9859 +0.0022 +0.0020 +0.0029 +0.0027 +0.0035 +0.0033 +0.0023 +0.9779 +0.0033 +0.0047 +0.0043 +0.0041 +0.0049 +0.0025 +0.0039 +0.9711 +0.0064 +0.0057 +0.0054 +0.0066 +0.0027 +0.0041 +0.0047 +0.9701 +0.0061 +0.0057 +0.0082 +0.0029 +0.0043 +0.0048 +0.0070 +0.9711 +0.0017 +0.0018 +0.0041 +0.0045 +0.0050 +0.0072 +0.0018 +0.9757 +0.4269 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P-matrix for branch length 1.000000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9991 +0.0000 +0.0001 +0.0001 +0.0003 +0.0003 +0.0001 +0.0000 +0.9996 +0.0001 +0.0001 +0.0001 +0.0001 +0.0001 +0.0001 +0.0001 +0.9993 +0.0001 +0.0001 +0.0001 +0.0001 +0.0002 +0.0001 +0.0001 +0.9991 +0.0002 +0.0002 +0.0002 +0.0002 +0.0001 +0.0001 +0.0001 +0.9991 +0.0002 +0.0002 +0.0003 +0.0001 +0.0001 +0.0001 +0.0002 +0.9991 +0.0001 +0.0001 +0.0001 +0.0001 +0.0002 +0.0002 +0.0001 +0.9993 +0.8690 +0.0053 +0.0172 +0.0212 +0.0376 +0.0404 +0.0093 +0.0045 +0.9320 +0.0105 +0.0096 +0.0140 +0.0128 +0.0165 +0.0158 +0.0113 +0.8949 +0.0158 +0.0225 +0.0202 +0.0194 +0.0231 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{(1.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.99966,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.94473,0.00000,0.00001,0.00002,0.00004,0.00007,0.00000),(0.18225,0.00134,0.00618,0.00994,0.01365,0.01893,0.00345)} {(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00002,0.00000,0.00002,0.00000,0.00000,0.00000,0.00000),(0.00349,0.00000,0.00324,0.00002,0.00003,0.00004,0.00001),(0.03635,0.00216,0.03905,0.00888,0.01063,0.01274,0.00560)} {(0.00000,0.00000,1.00000,0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.99973,0.00000,0.00000,0.00000,0.00000),(0.00001,0.00000,0.95620,0.00002,0.00002,0.00002,0.00002),(0.00725,0.00348,0.24687,0.00793,0.00828,0.00858,0.00910)} {(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00003,0.00000,0.00000,0.00003,0.00000,0.00000,0.00000),(0.00440,0.00000,0.00001,0.00480,0.00003,0.00004,0.00001),(0.03902,0.00192,0.00592,0.04049,0.01074,0.01281,0.00554)} 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{(0.00000,0.00000,0.00000,1.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00002,0.99967,0.00000,0.00000,0.00000),(0.00004,0.00001,0.00327,0.94686,0.00004,0.00004,0.00005),(0.01614,0.00585,0.04311,0.20100,0.01682,0.01730,0.01792)} {(0.00000,0.00000,0.00000,1.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00002,0.99967,0.00000,0.00000,0.00000),(0.00004,0.00001,0.00327,0.94686,0.00004,0.00004,0.00005),(0.01614,0.00585,0.04311,0.20100,0.01682,0.01730,0.01792)} {(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00003,0.00000,0.00000,0.00003,0.00000),(0.00003,0.00001,0.00420,0.00002,0.00002,0.00417,0.00001),(0.01269,0.00382,0.04602,0.00980,0.01041,0.03871,0.00589)} {(0.00000,0.00000,0.00000,0.00000,1.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000,0.99963,0.00000,0.00000),(0.00007,0.00001,0.00002,0.00004,0.94118,0.00005,0.00005),(0.02132,0.00547,0.01103,0.01572,0.16953,0.01740,0.01727)} {(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00002,0.00000,0.00002,0.00000,0.00000,0.00000,0.00000),(0.00349,0.00000,0.00324,0.00002,0.00003,0.00004,0.00001),(0.03635,0.00216,0.03905,0.00888,0.01063,0.01274,0.00560)} {(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00003,0.00000,0.00000,0.00003,0.00000,0.00000,0.00000),(0.00440,0.00000,0.00001,0.00480,0.00003,0.00004,0.00001),(0.03902,0.00192,0.00592,0.04049,0.01074,0.01281,0.00554)} {(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00003,0.00000,0.00000,0.00003,0.00000,0.00000,0.00000),(0.00440,0.00000,0.00001,0.00480,0.00003,0.00004,0.00001),(0.03902,0.00192,0.00592,0.04049,0.01074,0.01281,0.00554)} ] [0] CLV 6: [ {(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00001,0.00000,0.00001,0.00000,0.00000,0.00000,0.00000),(0.00282,0.00117,0.00196,0.00086,0.00104,0.00123,0.00065)} {(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00005,0.00000,0.00000,0.00000,0.00000,0.00003,0.00000),(0.00826,0.00000,0.00001,0.00001,0.00002,0.00386,0.00000),(0.01786,0.00040,0.00144,0.00231,0.00294,0.01331,0.00067)} {(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00002,0.00000,0.00002,0.00000,0.00000,0.00000,0.00000),(0.00344,0.00001,0.00320,0.00003,0.00004,0.00006,0.00000),(0.02651,0.00470,0.02828,0.01098,0.01221,0.01460,0.00494)} {(0.00000,0.00000,1.00000,0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.99953,0.00000,0.00000,0.00000,0.00000),(0.00001,0.00000,0.92460,0.00001,0.00001,0.00001,0.00001),(0.00168,0.00073,0.08620,0.00186,0.00196,0.00203,0.00218)} {(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00003,0.00000,0.00000,0.00003,0.00000,0.00000,0.00000),(0.00434,0.00001,0.00003,0.00471,0.00006,0.00007,0.00000),(0.02828,0.00443,0.00878,0.02710,0.01249,0.01491,0.00496)} 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{(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00003,0.00000,0.00001,0.00000),(0.00002,0.00000,0.00002,0.00532,0.00001,0.00229,0.00000),(0.00424,0.00094,0.00400,0.01455,0.00331,0.01231,0.00186)} {(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00004,0.00001,0.00000,0.00000),(0.00002,0.00000,0.00002,0.00595,0.00221,0.00002,0.00002),(0.00416,0.00108,0.00454,0.01657,0.01193,0.00389,0.00395)} {(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00003,0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00407,0.00000,0.00000,0.00002,0.00000),(0.00139,0.00043,0.01805,0.00121,0.00129,0.00277,0.00096)} {(0.00000,0.00000,0.00000,0.00000,1.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000,0.99936,0.00000,0.00000),(0.00003,0.00000,0.00001,0.00002,0.89933,0.00002,0.00002),(0.00503,0.00105,0.00237,0.00354,0.04554,0.00398,0.00391)} {(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00002,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00335,0.00000,0.00001,0.00000,0.00000,0.00000,0.00000),(0.01202,0.00019,0.00244,0.00122,0.00159,0.00213,0.00054)} {(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00002,0.00000,0.00003,0.00002,0.00000,0.00000,0.00000),(0.00256,0.00028,0.00478,0.00269,0.00127,0.00146,0.00089)} {(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000,0.00000,0.00000,0.00000),(0.00002,0.00000,0.00003,0.00002,0.00000,0.00000,0.00000),(0.00256,0.00028,0.00478,0.00269,0.00127,0.00146,0.00089)} ] [0] CLV 7: [ {(0.0000,0.0000,1.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.9997,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.9562,0.0000,0.0000,0.0000,0.0000),(0.0073,0.0035,0.2469,0.0079,0.0083,0.0086,0.0091)} {(0.0000,0.0000,0.0000,0.0000,0.0000,1.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.9996,0.0000),(0.0001,0.0000,0.0000,0.0000,0.0000,0.9431,0.0000),(0.0222,0.0042,0.0086,0.0121,0.0131,0.1747,0.0038)} {(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0044,0.0000,0.0000,0.0048,0.0000,0.0000,0.0000),(0.0390,0.0019,0.0059,0.0405,0.0107,0.0128,0.0055)} {(0.0000,0.0000,1.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.9997,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.9562,0.0000,0.0000,0.0000,0.0000),(0.0073,0.0035,0.2469,0.0079,0.0083,0.0086,0.0091)} {(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0029,0.0000,0.0000,0.0026,0.0000,0.0000),(0.0062,0.0469,0.0067,0.0084,0.0284,0.0092,0.0121)} {(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0062,0.0045,0.0000,0.0000),(0.0133,0.0039,0.0079,0.0509,0.0379,0.0123,0.0124)} {(0.0000,0.0000,0.0000,0.0000,0.0000,1.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.9996,0.0000),(0.0001,0.0000,0.0000,0.0000,0.0000,0.9431,0.0000),(0.0222,0.0042,0.0086,0.0121,0.0131,0.1747,0.0038)} {(0.0000,0.0000,1.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.9997,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.9562,0.0000,0.0000,0.0000,0.0000),(0.0073,0.0035,0.2469,0.0079,0.0083,0.0086,0.0091)} {(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0035,0.0000,0.0032,0.0000,0.0000,0.0000,0.0000),(0.0364,0.0022,0.0391,0.0089,0.0106,0.0127,0.0056)} {(1.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9997,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9447,0.0000,0.0000,0.0000,0.0000,0.0001,0.0000),(0.1823,0.0013,0.0062,0.0099,0.0136,0.0189,0.0034)} {(1.0000,1.0000,1.0000,1.0000,1.0000,1.0000,0.0000),(1.0000,1.0000,0.9999,0.9999,0.9999,1.0000,0.0000),(0.9963,0.9931,0.9918,0.9892,0.9885,0.9966,0.0006),(0.8860,0.8487,0.8317,0.8046,0.8008,0.8892,0.2847)} {(1.0000,1.0000,1.0000,1.0000,1.0000,1.0000,0.0000),(1.0000,1.0000,0.9999,0.9999,0.9999,1.0000,0.0000),(0.9963,0.9931,0.9918,0.9892,0.9885,0.9966,0.0006),(0.8860,0.8487,0.8317,0.8046,0.8008,0.8892,0.2847)} {(1.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9997,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9447,0.0000,0.0000,0.0000,0.0000,0.0001,0.0000),(0.1823,0.0013,0.0062,0.0099,0.0136,0.0189,0.0034)} {(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0029,0.0000,0.0000,0.0026,0.0000,0.0000),(0.0062,0.0469,0.0067,0.0084,0.0284,0.0092,0.0121)} {(1.0000,1.0000,1.0000,1.0000,1.0000,1.0000,0.0000),(1.0000,1.0000,0.9999,0.9999,0.9999,1.0000,0.0000),(0.9963,0.9931,0.9918,0.9892,0.9885,0.9966,0.0006),(0.8860,0.8487,0.8317,0.8046,0.8008,0.8892,0.2847)} {(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0033,0.0038,0.0000,0.0000,0.0000),(0.0078,0.0031,0.0374,0.0362,0.0084,0.0086,0.0090)} {(1.0000,1.0000,1.0000,1.0000,1.0000,1.0000,0.0000),(1.0000,1.0000,0.9999,0.9999,0.9999,1.0000,0.0000),(0.9963,0.9931,0.9918,0.9892,0.9885,0.9966,0.0006),(0.8860,0.8487,0.8317,0.8046,0.8008,0.8892,0.2847)} {(1.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9997,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9447,0.0000,0.0000,0.0000,0.0000,0.0001,0.0000),(0.1823,0.0013,0.0062,0.0099,0.0136,0.0189,0.0034)} {(1.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9997,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9447,0.0000,0.0000,0.0000,0.0000,0.0001,0.0000),(0.1823,0.0013,0.0062,0.0099,0.0136,0.0189,0.0034)} {(0.0000,0.0000,0.0000,0.0000,0.0000,1.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.9996,0.0000),(0.0001,0.0000,0.0000,0.0000,0.0000,0.9431,0.0000),(0.0222,0.0042,0.0086,0.0121,0.0131,0.1747,0.0038)} ] TEST alpha(ncats) = 0.10( 4), mode = MEDIAN Rates: 0.00000 0.00108 0.09375 3.90517 [0] P-matrix for branch length 0.100000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 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+0.0299 +0.0429 +0.0384 +0.0483 +0.0473 +0.0357 +0.6919 +0.0463 +0.0652 +0.0581 +0.0556 +0.0647 +0.0381 +0.0547 +0.6189 +0.0822 +0.0727 +0.0686 +0.0803 +0.0400 +0.0565 +0.0603 +0.6154 +0.0764 +0.0712 +0.0975 +0.0413 +0.0581 +0.0616 +0.0881 +0.6236 +0.0298 +0.0314 +0.0563 +0.0602 +0.0629 +0.0890 +0.0323 +0.6679 [0] P-matrix for branch length 0.200000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9997 +0.0000 +0.0000 +0.0000 +0.0001 +0.0001 +0.0000 +0.0000 +0.9999 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.9998 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.9997 +0.0001 +0.0001 +0.0001 +0.0001 +0.0000 +0.0000 +0.0000 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{(1.0000,1.0000,1.0000,1.0000,1.0000,1.0000,0.0000),(1.0000,0.9999,0.9999,0.9999,0.9999,1.0000,0.0000),(0.9970,0.9943,0.9932,0.9911,0.9906,0.9972,0.0004),(0.8855,0.8482,0.8312,0.8041,0.8004,0.8887,0.2865)} {(1.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9995,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9545,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.1809,0.0014,0.0062,0.0100,0.0137,0.0190,0.0035)} {(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0024,0.0000,0.0000,0.0022,0.0000,0.0000),(0.0063,0.0470,0.0067,0.0084,0.0284,0.0093,0.0121)} {(1.0000,1.0000,1.0000,1.0000,1.0000,1.0000,0.0000),(1.0000,0.9999,0.9999,0.9999,0.9999,1.0000,0.0000),(0.9970,0.9943,0.9932,0.9911,0.9906,0.9972,0.0004),(0.8855,0.8482,0.8312,0.8041,0.8004,0.8887,0.2865)} {(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0027,0.0032,0.0000,0.0000,0.0000),(0.0078,0.0031,0.0374,0.0361,0.0084,0.0087,0.0091)} {(1.0000,1.0000,1.0000,1.0000,1.0000,1.0000,0.0000),(1.0000,0.9999,0.9999,0.9999,0.9999,1.0000,0.0000),(0.9970,0.9943,0.9932,0.9911,0.9906,0.9972,0.0004),(0.8855,0.8482,0.8312,0.8041,0.8004,0.8887,0.2865)} {(1.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9995,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9545,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.1809,0.0014,0.0062,0.0100,0.0137,0.0190,0.0035)} {(1.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9995,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9545,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.1809,0.0014,0.0062,0.0100,0.0137,0.0190,0.0035)} {(0.0000,0.0000,0.0000,0.0000,0.0000,1.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.9994,0.0000),(0.0001,0.0000,0.0000,0.0000,0.0000,0.9531,0.0000),(0.0223,0.0042,0.0086,0.0122,0.0131,0.1734,0.0039)} ] TEST alpha(ncats) = 1.25( 4), mode = MEAN Rates: 0.19913 0.57560 1.09104 2.13423 [1] P-matrix for branch length 0.100000 +0.9756 +0.0009 +0.0031 +0.0039 +0.0071 +0.0077 +0.0016 +0.0007 +0.9878 +0.0019 +0.0017 +0.0025 +0.0023 +0.0030 +0.0029 +0.0020 +0.9807 +0.0029 +0.0041 +0.0037 +0.0036 +0.0043 +0.0022 +0.0034 +0.9748 +0.0056 +0.0050 +0.0047 +0.0057 +0.0024 +0.0036 +0.0041 +0.9740 +0.0053 +0.0050 +0.0071 +0.0025 +0.0037 +0.0042 +0.0061 +0.9748 +0.0015 +0.0016 +0.0035 +0.0039 +0.0043 +0.0063 +0.0016 +0.9788 +0.9314 +0.0026 +0.0089 +0.0111 +0.0199 +0.0215 +0.0047 +0.0022 +0.9651 +0.0054 +0.0049 +0.0072 +0.0066 +0.0086 +0.0082 +0.0058 +0.9454 +0.0082 +0.0117 +0.0105 +0.0101 +0.0121 +0.0063 +0.0097 +0.9292 +0.0156 +0.0139 +0.0132 +0.0160 +0.0067 +0.0101 +0.0114 +0.9270 +0.0148 +0.0140 +0.0199 +0.0072 +0.0105 +0.0118 +0.0170 +0.9294 +0.0043 +0.0047 +0.0100 +0.0110 +0.0121 +0.0175 +0.0046 +0.9401 +0.8747 +0.0050 +0.0164 +0.0202 +0.0360 +0.0387 +0.0089 +0.0043 +0.9351 +0.0101 +0.0092 +0.0134 +0.0123 +0.0157 +0.0151 +0.0108 +0.8996 +0.0151 +0.0215 +0.0193 +0.0186 +0.0221 +0.0117 +0.0179 +0.8707 +0.0284 +0.0253 +0.0240 +0.0288 +0.0125 +0.0186 +0.0208 +0.8672 +0.0268 +0.0253 +0.0357 +0.0132 +0.0193 +0.0214 +0.0309 +0.8712 +0.0082 +0.0089 +0.0184 +0.0201 +0.0220 +0.0316 +0.0089 +0.8901 +0.7727 +0.0104 +0.0305 +0.0367 +0.0641 +0.0683 +0.0173 +0.0089 +0.8778 +0.0191 +0.0173 +0.0251 +0.0228 +0.0291 +0.0281 +0.0206 +0.8146 +0.0279 +0.0395 +0.0354 +0.0339 +0.0400 +0.0221 +0.0330 +0.7650 +0.0512 +0.0455 +0.0431 +0.0513 +0.0234 +0.0342 +0.0376 +0.7603 +0.0481 +0.0452 +0.0631 +0.0245 +0.0354 +0.0385 +0.0555 +0.7668 +0.0162 +0.0173 +0.0339 +0.0368 +0.0396 +0.0565 +0.0176 +0.7984 [1] P-matrix for branch length 0.200000 +0.9519 +0.0018 +0.0062 +0.0078 +0.0140 +0.0152 +0.0032 +0.0015 +0.9757 +0.0037 +0.0034 +0.0050 +0.0046 +0.0060 +0.0057 +0.0040 +0.9619 +0.0057 +0.0082 +0.0074 +0.0071 +0.0085 +0.0044 +0.0068 +0.9504 +0.0109 +0.0098 +0.0093 +0.0112 +0.0047 +0.0071 +0.0080 +0.9488 +0.0104 +0.0098 +0.0140 +0.0050 +0.0074 +0.0083 +0.0120 +0.9505 +0.0029 +0.0032 +0.0070 +0.0077 +0.0085 +0.0123 +0.0032 +0.9581 +0.8684 +0.0053 +0.0172 +0.0213 +0.0378 +0.0406 +0.0093 +0.0046 +0.9317 +0.0106 +0.0097 +0.0141 +0.0129 +0.0166 +0.0159 +0.0114 +0.8944 +0.0159 +0.0226 +0.0203 +0.0195 +0.0232 +0.0123 +0.0188 +0.8641 +0.0298 +0.0266 +0.0252 +0.0302 +0.0131 +0.0196 +0.0219 +0.8605 +0.0281 +0.0266 +0.0375 +0.0139 +0.0203 +0.0225 +0.0325 +0.8647 +0.0086 +0.0093 +0.0193 +0.0211 +0.0231 +0.0332 +0.0094 +0.8845 +0.7684 +0.0106 +0.0311 +0.0374 +0.0652 +0.0695 +0.0177 +0.0091 +0.8753 +0.0195 +0.0177 +0.0256 +0.0232 +0.0296 +0.0287 +0.0210 +0.8110 +0.0284 +0.0402 +0.0361 +0.0346 +0.0408 +0.0225 +0.0336 +0.7605 +0.0522 +0.0464 +0.0439 +0.0522 +0.0239 +0.0349 +0.0383 +0.7558 +0.0490 +0.0460 +0.0642 +0.0250 +0.0361 +0.0393 +0.0565 +0.7624 +0.0166 +0.0177 +0.0346 +0.0375 +0.0403 +0.0575 +0.0180 +0.7945 +0.6074 +0.0223 +0.0551 +0.0632 +0.1063 +0.1116 +0.0342 +0.0191 +0.7735 +0.0359 +0.0323 +0.0462 +0.0413 +0.0517 +0.0508 +0.0386 +0.6696 +0.0496 +0.0698 +0.0621 +0.0594 +0.0689 +0.0411 +0.0587 +0.5934 +0.0875 +0.0774 +0.0730 +0.0851 +0.0431 +0.0605 +0.0642 +0.5905 +0.0812 +0.0755 +0.1030 +0.0444 +0.0621 +0.0655 +0.0936 +0.5988 +0.0326 +0.0342 +0.0604 +0.0643 +0.0669 +0.0944 +0.0353 +0.6445 [1] P-matrix for branch length 1.000000 +0.7858 +0.0096 +0.0286 +0.0346 +0.0606 +0.0647 +0.0162 +0.0082 +0.8854 +0.0179 +0.0162 +0.0235 +0.0214 +0.0273 +0.0264 +0.0193 +0.8257 +0.0262 +0.0371 +0.0333 +0.0320 +0.0377 +0.0207 +0.0310 +0.7786 +0.0483 +0.0430 +0.0407 +0.0484 +0.0220 +0.0322 +0.0354 +0.7739 +0.0454 +0.0427 +0.0597 +0.0231 +0.0333 +0.0364 +0.0524 +0.7801 +0.0151 +0.0162 +0.0319 +0.0346 +0.0373 +0.0533 +0.0164 +0.8103 +0.5194 +0.0310 +0.0692 +0.0771 +0.1267 +0.1314 +0.0451 +0.0266 +0.7100 +0.0463 +0.0415 +0.0589 +0.0521 +0.0646 +0.0639 +0.0499 +0.5877 +0.0619 +0.0866 +0.0768 +0.0732 +0.0841 +0.0528 +0.0731 +0.5019 +0.1063 +0.0937 +0.0880 +0.1014 +0.0550 +0.0751 +0.0780 +0.5022 +0.0978 +0.0905 +0.1213 +0.0562 +0.0768 +0.0793 +0.1129 +0.5102 +0.0434 +0.0451 +0.0753 +0.0793 +0.0807 +0.1132 +0.0471 +0.5593 +0.3269 +0.0602 +0.1040 +0.1062 +0.1633 +0.1627 +0.0767 +0.0516 +0.5367 +0.0757 +0.0667 +0.0932 +0.0807 +0.0953 +0.0960 +0.0815 +0.3911 +0.0908 +0.1259 +0.1104 +0.1043 +0.1159 +0.0849 +0.1073 +0.3029 +0.1447 +0.1265 +0.1177 +0.1307 +0.0870 +0.1091 +0.1061 +0.3176 +0.1304 +0.1190 +0.1501 +0.0869 +0.1104 +0.1071 +0.1505 +0.3197 +0.0753 +0.0767 +0.1111 +0.1130 +0.1079 +0.1488 +0.0816 +0.3608 +0.1868 +0.1049 +0.1344 +0.1232 +0.1753 +0.1630 +0.1126 +0.0899 +0.3348 +0.1115 +0.0963 +0.1324 +0.1133 +0.1218 +0.1240 +0.1201 +0.2205 +0.1146 +0.1571 +0.1365 +0.1271 +0.1344 +0.1226 +0.1354 +0.1637 +0.1664 +0.1446 +0.1329 +0.1402 +0.1236 +0.1362 +0.1221 +0.1989 +0.1464 +0.1326 +0.1504 +0.1220 +0.1365 +0.1223 +0.1690 +0.1877 +0.1121 +0.1126 +0.1421 +0.1377 +0.1218 +0.1658 +0.1214 +0.1986 [1] P-matrix for branch length 1.000000 +0.7858 +0.0096 +0.0286 +0.0346 +0.0606 +0.0647 +0.0162 +0.0082 +0.8854 +0.0179 +0.0162 +0.0235 +0.0214 +0.0273 +0.0264 +0.0193 +0.8257 +0.0262 +0.0371 +0.0333 +0.0320 +0.0377 +0.0207 +0.0310 +0.7786 +0.0483 +0.0430 +0.0407 +0.0484 +0.0220 +0.0322 +0.0354 +0.7739 +0.0454 +0.0427 +0.0597 +0.0231 +0.0333 +0.0364 +0.0524 +0.7801 +0.0151 +0.0162 +0.0319 +0.0346 +0.0373 +0.0533 +0.0164 +0.8103 +0.5194 +0.0310 +0.0692 +0.0771 +0.1267 +0.1314 +0.0451 +0.0266 +0.7100 +0.0463 +0.0415 +0.0589 +0.0521 +0.0646 +0.0639 +0.0499 +0.5877 +0.0619 +0.0866 +0.0768 +0.0732 +0.0841 +0.0528 +0.0731 +0.5019 +0.1063 +0.0937 +0.0880 +0.1014 +0.0550 +0.0751 +0.0780 +0.5022 +0.0978 +0.0905 +0.1213 +0.0562 +0.0768 +0.0793 +0.1129 +0.5102 +0.0434 +0.0451 +0.0753 +0.0793 +0.0807 +0.1132 +0.0471 +0.5593 +0.3269 +0.0602 +0.1040 +0.1062 +0.1633 +0.1627 +0.0767 +0.0516 +0.5367 +0.0757 +0.0667 +0.0932 +0.0807 +0.0953 +0.0960 +0.0815 +0.3911 +0.0908 +0.1259 +0.1104 +0.1043 +0.1159 +0.0849 +0.1073 +0.3029 +0.1447 +0.1265 +0.1177 +0.1307 +0.0870 +0.1091 +0.1061 +0.3176 +0.1304 +0.1190 +0.1501 +0.0869 +0.1104 +0.1071 +0.1505 +0.3197 +0.0753 +0.0767 +0.1111 +0.1130 +0.1079 +0.1488 +0.0816 +0.3608 +0.1868 +0.1049 +0.1344 +0.1232 +0.1753 +0.1630 +0.1126 +0.0899 +0.3348 +0.1115 +0.0963 +0.1324 +0.1133 +0.1218 +0.1240 +0.1201 +0.2205 +0.1146 +0.1571 +0.1365 +0.1271 +0.1344 +0.1226 +0.1354 +0.1637 +0.1664 +0.1446 +0.1329 +0.1402 +0.1236 +0.1362 +0.1221 +0.1989 +0.1464 +0.1326 +0.1504 +0.1220 +0.1365 +0.1223 +0.1690 +0.1877 +0.1121 +0.1126 +0.1421 +0.1377 +0.1218 +0.1658 +0.1214 +0.1986 [1] CLV 5: [ {(0.00001,0.00365,0.00388,0.00003,0.00003,0.00004,0.00005),(0.00009,0.00987,0.01020,0.00023,0.00026,0.00028,0.00041),(0.00033,0.01705,0.01702,0.00076,0.00083,0.00090,0.00130),(0.00123,0.02775,0.02587,0.00241,0.00261,0.00276,0.00388)} {(0.90607,0.00000,0.00003,0.00007,0.00013,0.00020,0.00001),(0.75414,0.00002,0.00025,0.00054,0.00091,0.00141,0.00009),(0.59042,0.00008,0.00082,0.00166,0.00272,0.00412,0.00031),(0.36890,0.00037,0.00258,0.00475,0.00724,0.01061,0.00117)} {(0.00589,0.00001,0.00550,0.00006,0.00008,0.00010,0.00002),(0.01498,0.00005,0.01424,0.00044,0.00059,0.00076,0.00020),(0.02390,0.00018,0.02328,0.00137,0.00182,0.00232,0.00066),(0.03344,0.00069,0.03403,0.00404,0.00514,0.00640,0.00220)} {(0.00004,0.00001,0.92518,0.00005,0.00005,0.00005,0.00006),(0.00030,0.00011,0.79991,0.00035,0.00038,0.00041,0.00045),(0.00097,0.00038,0.65767,0.00113,0.00122,0.00130,0.00140),(0.00303,0.00129,0.44841,0.00344,0.00366,0.00386,0.00414)} {(0.00740,0.00001,0.00003,0.00806,0.00009,0.00012,0.00003),(0.01846,0.00004,0.00025,0.02004,0.00066,0.00084,0.00022),(0.02873,0.00016,0.00082,0.03103,0.00200,0.00252,0.00071),(0.03838,0.00062,0.00252,0.04091,0.00546,0.00674,0.00229)} {(0.00001,0.00365,0.00388,0.00003,0.00003,0.00004,0.00005),(0.00009,0.00987,0.01020,0.00023,0.00026,0.00028,0.00041),(0.00033,0.01705,0.01702,0.00076,0.00083,0.00090,0.00130),(0.00123,0.02775,0.02587,0.00241,0.00261,0.00276,0.00388)} {(0.00023,0.00002,0.00005,0.00010,0.00011,0.90337,0.00001),(0.00165,0.00017,0.00041,0.00071,0.00079,0.74775,0.00009),(0.00484,0.00054,0.00130,0.00215,0.00240,0.58122,0.00032),(0.01245,0.00170,0.00386,0.00599,0.00659,0.35854,0.00125)} {(0.00004,0.00001,0.92518,0.00005,0.00005,0.00005,0.00006),(0.00030,0.00011,0.79991,0.00035,0.00038,0.00041,0.00045),(0.00097,0.00038,0.65767,0.00113,0.00122,0.00130,0.00140),(0.00303,0.00129,0.44841,0.00344,0.00366,0.00386,0.00414)} {(0.00001,0.00334,0.00002,0.00414,0.00004,0.00004,0.00006),(0.00011,0.00900,0.00018,0.01062,0.00029,0.00031,0.00045),(0.00040,0.01548,0.00060,0.01712,0.00091,0.00098,0.00139),(0.00141,0.02498,0.00192,0.02439,0.00277,0.00291,0.00404)} {(0.90607,0.00000,0.00003,0.00007,0.00013,0.00020,0.00001),(0.75414,0.00002,0.00025,0.00054,0.00091,0.00141,0.00009),(0.59042,0.00008,0.00082,0.00166,0.00272,0.00412,0.00031),(0.36890,0.00037,0.00258,0.00475,0.00724,0.01061,0.00117)} {(0.99357,0.98808,0.98586,0.98150,0.98043,0.99412,0.00175),(0.98139,0.96716,0.96136,0.95019,0.94758,0.98279,0.01334),(0.96485,0.94163,0.93202,0.91404,0.91013,0.96708,0.04224),(0.93282,0.89918,0.88476,0.85940,0.85463,0.93592,0.12636)} {(0.99357,0.98808,0.98586,0.98150,0.98043,0.99412,0.00175),(0.98139,0.96716,0.96136,0.95019,0.94758,0.98279,0.01334),(0.96485,0.94163,0.93202,0.91404,0.91013,0.96708,0.04224),(0.93282,0.89918,0.88476,0.85940,0.85463,0.93592,0.12636)} {(0.00167,0.00146,0.00002,0.00004,0.00005,0.00007,0.00002),(0.00462,0.00424,0.00018,0.00029,0.00040,0.00052,0.00018),(0.00816,0.00797,0.00060,0.00092,0.00125,0.00161,0.00061),(0.01355,0.01479,0.00196,0.00283,0.00367,0.00458,0.00206)} {(0.00011,0.00002,0.00556,0.90964,0.00012,0.00013,0.00014),(0.00082,0.00020,0.01447,0.76295,0.00091,0.00096,0.00102),(0.00256,0.00066,0.02388,0.60400,0.00280,0.00296,0.00313),(0.00747,0.00220,0.03571,0.38694,0.00800,0.00836,0.00878)} {(0.00011,0.00002,0.00556,0.90964,0.00012,0.00013,0.00014),(0.00082,0.00020,0.01447,0.76295,0.00091,0.00096,0.00102),(0.00256,0.00066,0.02388,0.60400,0.00280,0.00296,0.00313),(0.00747,0.00220,0.03571,0.38694,0.00800,0.00836,0.00878)} {(0.00009,0.00002,0.00710,0.00007,0.00007,0.00701,0.00002),(0.00070,0.00014,0.01817,0.00050,0.00055,0.01757,0.00020),(0.00216,0.00045,0.02925,0.00156,0.00171,0.02750,0.00067),(0.00614,0.00148,0.04159,0.00454,0.00491,0.03719,0.00227)} {(0.00020,0.00003,0.00007,0.00012,0.90019,0.00014,0.00015),(0.00143,0.00020,0.00051,0.00089,0.74050,0.00105,0.00110),(0.00425,0.00066,0.00162,0.00272,0.57129,0.00319,0.00330),(0.01131,0.00213,0.00487,0.00766,0.34863,0.00877,0.00892)} {(0.00589,0.00001,0.00550,0.00006,0.00008,0.00010,0.00002),(0.01498,0.00005,0.01424,0.00044,0.00059,0.00076,0.00020),(0.02390,0.00018,0.02328,0.00137,0.00182,0.00232,0.00066),(0.03344,0.00069,0.03403,0.00404,0.00514,0.00640,0.00220)} {(0.00740,0.00001,0.00003,0.00806,0.00009,0.00012,0.00003),(0.01846,0.00004,0.00025,0.02004,0.00066,0.00084,0.00022),(0.02873,0.00016,0.00082,0.03103,0.00200,0.00252,0.00071),(0.03838,0.00062,0.00252,0.04091,0.00546,0.00674,0.00229)} {(0.00740,0.00001,0.00003,0.00806,0.00009,0.00012,0.00003),(0.01846,0.00004,0.00025,0.02004,0.00066,0.00084,0.00022),(0.02873,0.00016,0.00082,0.03103,0.00200,0.00252,0.00071),(0.03838,0.00062,0.00252,0.04091,0.00546,0.00674,0.00229)} ] [1] CLV 6: [ {(0.00003,0.00001,0.00002,0.00000,0.00000,0.00000,0.00000),(0.00019,0.00004,0.00015,0.00001,0.00001,0.00002,0.00001),(0.00057,0.00015,0.00045,0.00005,0.00007,0.00009,0.00003),(0.00154,0.00048,0.00112,0.00026,0.00034,0.00042,0.00018)} {(0.01340,0.00000,0.00002,0.00004,0.00006,0.00633,0.00000),(0.02853,0.00002,0.00013,0.00026,0.00036,0.01410,0.00003),(0.03594,0.00006,0.00036,0.00068,0.00096,0.01893,0.00010),(0.03197,0.00017,0.00083,0.00150,0.00205,0.01922,0.00029)} {(0.00575,0.00002,0.00537,0.00010,0.00013,0.00016,0.00000),(0.01398,0.00017,0.01334,0.00073,0.00093,0.00116,0.00005),(0.02109,0.00056,0.02068,0.00217,0.00268,0.00336,0.00028),(0.02688,0.00186,0.02755,0.00577,0.00681,0.00843,0.00148)} {(0.00002,0.00001,0.87274,0.00002,0.00002,0.00003,0.00003),(0.00013,0.00005,0.67640,0.00015,0.00017,0.00018,0.00019),(0.00037,0.00014,0.47987,0.00043,0.00047,0.00050,0.00055),(0.00092,0.00036,0.24503,0.00106,0.00114,0.00121,0.00131)} {(0.00723,0.00002,0.00008,0.00782,0.00016,0.00020,0.00000),(0.01729,0.00019,0.00056,0.01840,0.00112,0.00139,0.00006),(0.02549,0.00062,0.00168,0.02658,0.00316,0.00391,0.00034),(0.03100,0.00189,0.00453,0.03116,0.00757,0.00930,0.00165)} {(0.00000,0.00001,0.00367,0.00000,0.00000,0.00000,0.00000),(0.00000,0.00010,0.00869,0.00001,0.00001,0.00001,0.00001),(0.00002,0.00032,0.01263,0.00004,0.00005,0.00005,0.00007),(0.00014,0.00090,0.01478,0.00022,0.00024,0.00025,0.00034)} {(0.00011,0.00001,0.00003,0.00004,0.00005,0.83702,0.00000),(0.00072,0.00007,0.00017,0.00030,0.00033,0.60098,0.00003),(0.00187,0.00018,0.00045,0.00078,0.00087,0.38630,0.00010),(0.00390,0.00042,0.00104,0.00170,0.00189,0.16556,0.00029)} {(0.00002,0.00001,0.87274,0.00002,0.00002,0.00003,0.00003),(0.00013,0.00005,0.67640,0.00015,0.00017,0.00018,0.00019),(0.00037,0.00014,0.47987,0.00043,0.00047,0.00050,0.00055),(0.00092,0.00036,0.24503,0.00106,0.00114,0.00121,0.00131)} {(0.00003,0.00000,0.00000,0.00003,0.00000,0.00000,0.00000),(0.00023,0.00004,0.00001,0.00023,0.00001,0.00002,0.00001),(0.00066,0.00013,0.00003,0.00062,0.00007,0.00010,0.00003),(0.00167,0.00043,0.00016,0.00136,0.00035,0.00043,0.00018)} {(0.01340,0.00000,0.00002,0.00004,0.00006,0.00633,0.00000),(0.02853,0.00002,0.00013,0.00026,0.00036,0.01410,0.00003),(0.03594,0.00006,0.00036,0.00068,0.00096,0.01893,0.00010),(0.03197,0.00017,0.00083,0.00150,0.00205,0.01922,0.00029)} {(0.98862,0.97919,0.97538,0.96792,0.96613,0.98956,0.00095),(0.96655,0.94300,0.93336,0.91511,0.91102,0.96884,0.00808),(0.93621,0.89964,0.88435,0.85672,0.85112,0.93967,0.02871),(0.87845,0.83046,0.80948,0.77469,0.76907,0.88270,0.09909)} {(0.98862,0.97919,0.97538,0.96792,0.96613,0.98956,0.00095),(0.96655,0.94300,0.93336,0.91511,0.91102,0.96884,0.00808),(0.93621,0.89964,0.88435,0.85672,0.85112,0.93967,0.02871),(0.87845,0.83046,0.80948,0.77469,0.76907,0.88270,0.09909)} {(0.00001,0.00001,0.00003,0.00000,0.00000,0.00000,0.00000),(0.00007,0.00004,0.00022,0.00001,0.00001,0.00001,0.00001),(0.00023,0.00015,0.00068,0.00004,0.00005,0.00007,0.00003),(0.00063,0.00048,0.00183,0.00021,0.00026,0.00032,0.00018)} {(0.00006,0.00001,0.00006,0.00867,0.00004,0.00378,0.00001),(0.00038,0.00005,0.00041,0.01884,0.00027,0.00871,0.00010),(0.00105,0.00015,0.00111,0.02443,0.00077,0.01234,0.00030),(0.00249,0.00041,0.00255,0.02312,0.00187,0.01419,0.00086)} {(0.00005,0.00001,0.00007,0.00970,0.00365,0.00005,0.00005),(0.00036,0.00006,0.00045,0.02114,0.00839,0.00033,0.00035),(0.00099,0.00017,0.00124,0.02749,0.01185,0.00091,0.00096),(0.00237,0.00046,0.00286,0.02615,0.01363,0.00222,0.00231)} {(0.00000,0.00000,0.00672,0.00000,0.00000,0.00005,0.00000),(0.00002,0.00000,0.01555,0.00002,0.00002,0.00034,0.00001),(0.00011,0.00002,0.02186,0.00009,0.00010,0.00089,0.00006),(0.00050,0.00012,0.02397,0.00042,0.00046,0.00192,0.00030)} {(0.00009,0.00001,0.00003,0.00006,0.83187,0.00007,0.00007),(0.00061,0.00008,0.00021,0.00037,0.59077,0.00044,0.00047),(0.00160,0.00021,0.00056,0.00099,0.37475,0.00117,0.00122),(0.00343,0.00053,0.00132,0.00220,0.15764,0.00257,0.00262)} {(0.00549,0.00000,0.00003,0.00000,0.00000,0.00000,0.00000),(0.01225,0.00000,0.00022,0.00002,0.00003,0.00004,0.00000),(0.01650,0.00001,0.00062,0.00009,0.00015,0.00022,0.00002),(0.01691,0.00004,0.00149,0.00043,0.00063,0.00090,0.00014)} {(0.00004,0.00000,0.00007,0.00005,0.00000,0.00000,0.00000),(0.00030,0.00000,0.00051,0.00035,0.00002,0.00003,0.00001),(0.00081,0.00001,0.00142,0.00093,0.00012,0.00014,0.00006),(0.00177,0.00007,0.00323,0.00197,0.00050,0.00060,0.00030)} {(0.00004,0.00000,0.00007,0.00005,0.00000,0.00000,0.00000),(0.00030,0.00000,0.00051,0.00035,0.00002,0.00003,0.00001),(0.00081,0.00001,0.00142,0.00093,0.00012,0.00014,0.00006),(0.00177,0.00007,0.00323,0.00197,0.00050,0.00060,0.00030)} ] [1] CLV 7: [ {(0.0000,0.0000,0.9252,0.0000,0.0001,0.0001,0.0001),(0.0003,0.0001,0.7999,0.0004,0.0004,0.0004,0.0004),(0.0010,0.0004,0.6577,0.0011,0.0012,0.0013,0.0014),(0.0030,0.0013,0.4484,0.0034,0.0037,0.0039,0.0041)} {(0.0002,0.0000,0.0001,0.0001,0.0001,0.9034,0.0000),(0.0016,0.0002,0.0004,0.0007,0.0008,0.7478,0.0001),(0.0048,0.0005,0.0013,0.0022,0.0024,0.5812,0.0003),(0.0124,0.0017,0.0039,0.0060,0.0066,0.3585,0.0012)} {(0.0074,0.0000,0.0000,0.0081,0.0001,0.0001,0.0000),(0.0185,0.0000,0.0003,0.0200,0.0007,0.0008,0.0002),(0.0287,0.0002,0.0008,0.0310,0.0020,0.0025,0.0007),(0.0384,0.0006,0.0025,0.0409,0.0055,0.0067,0.0023)} {(0.0000,0.0000,0.9252,0.0000,0.0001,0.0001,0.0001),(0.0003,0.0001,0.7999,0.0004,0.0004,0.0004,0.0004),(0.0010,0.0004,0.6577,0.0011,0.0012,0.0013,0.0014),(0.0030,0.0013,0.4484,0.0034,0.0037,0.0039,0.0041)} {(0.0000,0.0049,0.0000,0.0000,0.0044,0.0001,0.0001),(0.0002,0.0131,0.0003,0.0004,0.0113,0.0005,0.0006),(0.0007,0.0224,0.0008,0.0012,0.0181,0.0014,0.0020),(0.0024,0.0357,0.0027,0.0036,0.0255,0.0042,0.0057)} {(0.0001,0.0000,0.0000,0.0104,0.0076,0.0001,0.0001),(0.0008,0.0001,0.0004,0.0258,0.0188,0.0007,0.0008),(0.0024,0.0005,0.0011,0.0397,0.0289,0.0022,0.0023),(0.0067,0.0015,0.0035,0.0519,0.0379,0.0061,0.0063)} {(0.0002,0.0000,0.0001,0.0001,0.0001,0.9034,0.0000),(0.0016,0.0002,0.0004,0.0007,0.0008,0.7478,0.0001),(0.0048,0.0005,0.0013,0.0022,0.0024,0.5812,0.0003),(0.0124,0.0017,0.0039,0.0060,0.0066,0.3585,0.0012)} {(0.0000,0.0000,0.9252,0.0000,0.0001,0.0001,0.0001),(0.0003,0.0001,0.7999,0.0004,0.0004,0.0004,0.0004),(0.0010,0.0004,0.6577,0.0011,0.0012,0.0013,0.0014),(0.0030,0.0013,0.4484,0.0034,0.0037,0.0039,0.0041)} {(0.0059,0.0000,0.0055,0.0001,0.0001,0.0001,0.0000),(0.0150,0.0000,0.0142,0.0004,0.0006,0.0008,0.0002),(0.0239,0.0002,0.0233,0.0014,0.0018,0.0023,0.0007),(0.0334,0.0007,0.0340,0.0040,0.0051,0.0064,0.0022)} {(0.9061,0.0000,0.0000,0.0001,0.0001,0.0002,0.0000),(0.7541,0.0000,0.0003,0.0005,0.0009,0.0014,0.0001),(0.5904,0.0001,0.0008,0.0017,0.0027,0.0041,0.0003),(0.3689,0.0004,0.0026,0.0048,0.0072,0.0106,0.0012)} {(0.9936,0.9881,0.9859,0.9815,0.9804,0.9941,0.0018),(0.9814,0.9672,0.9614,0.9502,0.9476,0.9828,0.0133),(0.9649,0.9416,0.9320,0.9140,0.9101,0.9671,0.0422),(0.9328,0.8992,0.8848,0.8594,0.8546,0.9359,0.1264)} {(0.9936,0.9881,0.9859,0.9815,0.9804,0.9941,0.0018),(0.9814,0.9672,0.9614,0.9502,0.9476,0.9828,0.0133),(0.9649,0.9416,0.9320,0.9140,0.9101,0.9671,0.0422),(0.9328,0.8992,0.8848,0.8594,0.8546,0.9359,0.1264)} {(0.9061,0.0000,0.0000,0.0001,0.0001,0.0002,0.0000),(0.7541,0.0000,0.0003,0.0005,0.0009,0.0014,0.0001),(0.5904,0.0001,0.0008,0.0017,0.0027,0.0041,0.0003),(0.3689,0.0004,0.0026,0.0048,0.0072,0.0106,0.0012)} {(0.0000,0.0049,0.0000,0.0000,0.0044,0.0001,0.0001),(0.0002,0.0131,0.0003,0.0004,0.0113,0.0005,0.0006),(0.0007,0.0224,0.0008,0.0012,0.0181,0.0014,0.0020),(0.0024,0.0357,0.0027,0.0036,0.0255,0.0042,0.0057)} {(0.9936,0.9881,0.9859,0.9815,0.9804,0.9941,0.0018),(0.9814,0.9672,0.9614,0.9502,0.9476,0.9828,0.0133),(0.9649,0.9416,0.9320,0.9140,0.9101,0.9671,0.0422),(0.9328,0.8992,0.8848,0.8594,0.8546,0.9359,0.1264)} {(0.0000,0.0000,0.0055,0.0064,0.0001,0.0001,0.0001),(0.0004,0.0001,0.0142,0.0162,0.0004,0.0005,0.0005),(0.0012,0.0003,0.0231,0.0256,0.0013,0.0014,0.0015),(0.0035,0.0012,0.0332,0.0348,0.0039,0.0041,0.0043)} {(0.9936,0.9881,0.9859,0.9815,0.9804,0.9941,0.0018),(0.9814,0.9672,0.9614,0.9502,0.9476,0.9828,0.0133),(0.9649,0.9416,0.9320,0.9140,0.9101,0.9671,0.0422),(0.9328,0.8992,0.8848,0.8594,0.8546,0.9359,0.1264)} {(0.9061,0.0000,0.0000,0.0001,0.0001,0.0002,0.0000),(0.7541,0.0000,0.0003,0.0005,0.0009,0.0014,0.0001),(0.5904,0.0001,0.0008,0.0017,0.0027,0.0041,0.0003),(0.3689,0.0004,0.0026,0.0048,0.0072,0.0106,0.0012)} {(0.9061,0.0000,0.0000,0.0001,0.0001,0.0002,0.0000),(0.7541,0.0000,0.0003,0.0005,0.0009,0.0014,0.0001),(0.5904,0.0001,0.0008,0.0017,0.0027,0.0041,0.0003),(0.3689,0.0004,0.0026,0.0048,0.0072,0.0106,0.0012)} {(0.0002,0.0000,0.0001,0.0001,0.0001,0.9034,0.0000),(0.0016,0.0002,0.0004,0.0007,0.0008,0.7478,0.0001),(0.0048,0.0005,0.0013,0.0022,0.0024,0.5812,0.0003),(0.0124,0.0017,0.0039,0.0060,0.0066,0.3585,0.0012)} ] TEST alpha(ncats) = 1.25( 4), mode = MEDIAN Rates: 0.18400 0.54086 1.03161 2.24353 [1] P-matrix for branch length 0.100000 +0.9774 +0.0008 +0.0029 +0.0037 +0.0066 +0.0072 +0.0015 +0.0007 +0.9887 +0.0017 +0.0016 +0.0023 +0.0022 +0.0028 +0.0027 +0.0019 +0.9822 +0.0027 +0.0038 +0.0035 +0.0033 +0.0040 +0.0020 +0.0032 +0.9767 +0.0051 +0.0046 +0.0044 +0.0053 +0.0022 +0.0033 +0.0038 +0.9759 +0.0049 +0.0046 +0.0066 +0.0023 +0.0035 +0.0039 +0.0056 +0.9767 +0.0014 +0.0015 +0.0033 +0.0036 +0.0040 +0.0058 +0.0015 +0.9804 +0.9353 +0.0024 +0.0083 +0.0105 +0.0188 +0.0203 +0.0044 +0.0021 +0.9672 +0.0051 +0.0046 +0.0068 +0.0063 +0.0081 +0.0077 +0.0055 +0.9486 +0.0077 +0.0110 +0.0099 +0.0095 +0.0114 +0.0059 +0.0091 +0.9333 +0.0147 +0.0131 +0.0125 +0.0150 +0.0063 +0.0095 +0.0108 +0.9312 +0.0139 +0.0132 +0.0187 +0.0067 +0.0099 +0.0111 +0.0161 +0.9334 +0.0040 +0.0044 +0.0094 +0.0103 +0.0114 +0.0165 +0.0043 +0.9436 +0.8810 +0.0047 +0.0155 +0.0192 +0.0343 +0.0368 +0.0084 +0.0041 +0.9385 +0.0095 +0.0087 +0.0127 +0.0116 +0.0149 +0.0144 +0.0103 +0.9047 +0.0143 +0.0204 +0.0183 +0.0176 +0.0210 +0.0111 +0.0170 +0.8772 +0.0270 +0.0240 +0.0228 +0.0274 +0.0118 +0.0177 +0.0198 +0.8738 +0.0255 +0.0241 +0.0340 +0.0125 +0.0183 +0.0203 +0.0294 +0.8777 +0.0077 +0.0084 +0.0174 +0.0191 +0.0209 +0.0301 +0.0084 +0.8957 +0.7629 +0.0110 +0.0319 +0.0383 +0.0667 +0.0711 +0.0182 +0.0094 +0.8720 +0.0200 +0.0181 +0.0263 +0.0238 +0.0304 +0.0294 +0.0215 +0.8063 +0.0291 +0.0412 +0.0369 +0.0354 +0.0418 +0.0231 +0.0344 +0.7549 +0.0534 +0.0475 +0.0450 +0.0534 +0.0245 +0.0357 +0.0392 +0.7501 +0.0501 +0.0470 +0.0656 +0.0257 +0.0369 +0.0402 +0.0578 +0.7568 +0.0171 +0.0182 +0.0354 +0.0384 +0.0412 +0.0588 +0.0185 +0.7895 [1] P-matrix for branch length 0.200000 +0.9554 +0.0016 +0.0057 +0.0072 +0.0130 +0.0140 +0.0030 +0.0014 +0.9775 +0.0035 +0.0032 +0.0046 +0.0043 +0.0055 +0.0053 +0.0037 +0.9647 +0.0053 +0.0076 +0.0068 +0.0066 +0.0079 +0.0040 +0.0063 +0.9540 +0.0101 +0.0091 +0.0086 +0.0104 +0.0043 +0.0066 +0.0074 +0.9526 +0.0096 +0.0091 +0.0130 +0.0046 +0.0068 +0.0077 +0.0111 +0.9541 +0.0027 +0.0030 +0.0065 +0.0071 +0.0079 +0.0114 +0.0029 +0.9612 +0.8757 +0.0050 +0.0163 +0.0201 +0.0357 +0.0384 +0.0088 +0.0043 +0.9356 +0.0100 +0.0091 +0.0133 +0.0122 +0.0156 +0.0150 +0.0107 +0.9004 +0.0150 +0.0213 +0.0192 +0.0184 +0.0219 +0.0116 +0.0177 +0.8717 +0.0282 +0.0251 +0.0238 +0.0286 +0.0124 +0.0185 +0.0206 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+0.0606 +0.0150 +0.0076 +0.8935 +0.0166 +0.0151 +0.0219 +0.0199 +0.0255 +0.0246 +0.0179 +0.8376 +0.0244 +0.0346 +0.0311 +0.0298 +0.0353 +0.0192 +0.0289 +0.7932 +0.0452 +0.0402 +0.0381 +0.0454 +0.0204 +0.0300 +0.0331 +0.7887 +0.0425 +0.0399 +0.0560 +0.0215 +0.0311 +0.0340 +0.0490 +0.7946 +0.0139 +0.0150 +0.0297 +0.0323 +0.0349 +0.0499 +0.0151 +0.8231 +0.5382 +0.0290 +0.0661 +0.0741 +0.1225 +0.1274 +0.0426 +0.0248 +0.7242 +0.0440 +0.0394 +0.0561 +0.0497 +0.0618 +0.0610 +0.0474 +0.6056 +0.0592 +0.0830 +0.0736 +0.0702 +0.0809 +0.0502 +0.0700 +0.5215 +0.1023 +0.0902 +0.0849 +0.0980 +0.0524 +0.0719 +0.0750 +0.5210 +0.0943 +0.0874 +0.1176 +0.0536 +0.0736 +0.0764 +0.1088 +0.5291 +0.0410 +0.0426 +0.0721 +0.0761 +0.0778 +0.1093 +0.0444 +0.5778 +0.3425 +0.0570 +0.1009 +0.1040 +0.1609 +0.1610 +0.0736 +0.0489 +0.5535 +0.0728 +0.0643 +0.0899 +0.0780 +0.0926 +0.0931 +0.0784 +0.4083 +0.0883 +0.1225 +0.1075 +0.1018 +0.1134 +0.0818 +0.1044 +0.3189 +0.1418 +0.1241 +0.1156 +0.1288 +0.0839 +0.1062 +0.1040 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{(0.00003,0.00001,0.93065,0.00004,0.00004,0.00005,0.00005),(0.00026,0.00010,0.81065,0.00031,0.00034,0.00037,0.00040),(0.00087,0.00034,0.67255,0.00102,0.00110,0.00118,0.00127),(0.00328,0.00140,0.43125,0.00372,0.00394,0.00415,0.00445)} {(0.00688,0.00000,0.00003,0.00750,0.00008,0.00010,0.00002),(0.01759,0.00004,0.00023,0.01910,0.00059,0.00075,0.00019),(0.02779,0.00014,0.00074,0.03002,0.00182,0.00230,0.00064),(0.03882,0.00068,0.00273,0.04131,0.00583,0.00719,0.00248)} {(0.00001,0.00339,0.00360,0.00003,0.00003,0.00003,0.00005),(0.00008,0.00933,0.00967,0.00021,0.00023,0.00025,0.00036),(0.00030,0.01630,0.01633,0.00068,0.00075,0.00082,0.00117),(0.00135,0.02862,0.02650,0.00261,0.00282,0.00298,0.00419)} {(0.00020,0.00002,0.00005,0.00008,0.00009,0.91034,0.00001),(0.00148,0.00015,0.00037,0.00063,0.00071,0.76078,0.00008),(0.00442,0.00049,0.00118,0.00196,0.00218,0.59810,0.00029),(0.01321,0.00184,0.00415,0.00641,0.00704,0.34160,0.00137)} {(0.00003,0.00001,0.93065,0.00004,0.00004,0.00005,0.00005),(0.00026,0.00010,0.81065,0.00031,0.00034,0.00037,0.00040),(0.00087,0.00034,0.67255,0.00102,0.00110,0.00118,0.00127),(0.00328,0.00140,0.43125,0.00372,0.00394,0.00415,0.00445)} {(0.00001,0.00310,0.00002,0.00385,0.00003,0.00004,0.00005),(0.00010,0.00851,0.00016,0.01009,0.00026,0.00028,0.00040),(0.00036,0.01480,0.00054,0.01649,0.00083,0.00089,0.00127),(0.00154,0.02574,0.00208,0.02482,0.00299,0.00313,0.00434)} {(0.91285,0.00000,0.00003,0.00006,0.00011,0.00017,0.00001),(0.76689,0.00002,0.00023,0.00048,0.00082,0.00126,0.00008),(0.60707,0.00007,0.00075,0.00151,0.00249,0.00377,0.00028),(0.35189,0.00041,0.00279,0.00510,0.00771,0.01126,0.00128)} {(0.99406,0.98896,0.98691,0.98285,0.98186,0.99457,0.00150),(0.98251,0.96900,0.96351,0.95289,0.95041,0.98384,0.01188),(0.96674,0.94440,0.93518,0.91786,0.91406,0.96889,0.03831),(0.92962,0.89535,0.88060,0.85482,0.85006,0.93276,0.13617)} {(0.99406,0.98896,0.98691,0.98285,0.98186,0.99457,0.00150),(0.98251,0.96900,0.96351,0.95289,0.95041,0.98384,0.01188),(0.96674,0.94440,0.93518,0.91786,0.91406,0.96889,0.03831),(0.92962,0.89535,0.88060,0.85482,0.85006,0.93276,0.13617)} {(0.00154,0.00135,0.00002,0.00003,0.00005,0.00006,0.00002),(0.00436,0.00399,0.00016,0.00025,0.00035,0.00046,0.00016),(0.00778,0.00755,0.00054,0.00083,0.00113,0.00146,0.00055),(0.01399,0.01544,0.00213,0.00306,0.00395,0.00491,0.00225)} {(0.00009,0.00002,0.00516,0.91617,0.00010,0.00011,0.00012),(0.00073,0.00017,0.01373,0.77529,0.00081,0.00086,0.00091),(0.00233,0.00059,0.02294,0.62021,0.00255,0.00269,0.00285),(0.00803,0.00240,0.03653,0.37014,0.00859,0.00895,0.00940)} {(0.00009,0.00002,0.00516,0.91617,0.00010,0.00011,0.00012),(0.00073,0.00017,0.01373,0.77529,0.00081,0.00086,0.00091),(0.00233,0.00059,0.02294,0.62021,0.00255,0.00269,0.00285),(0.00803,0.00240,0.03653,0.37014,0.00859,0.00895,0.00940)} {(0.00008,0.00001,0.00659,0.00006,0.00006,0.00652,0.00002),(0.00062,0.00012,0.01726,0.00045,0.00049,0.01672,0.00018),(0.00197,0.00041,0.02817,0.00142,0.00155,0.02657,0.00061),(0.00658,0.00161,0.04232,0.00488,0.00527,0.03767,0.00247)} {(0.00017,0.00002,0.00006,0.00010,0.90737,0.00012,0.00013),(0.00128,0.00018,0.00045,0.00079,0.75382,0.00094,0.00099),(0.00389,0.00059,0.00147,0.00248,0.58835,0.00291,0.00302),(0.01204,0.00232,0.00525,0.00821,0.33192,0.00937,0.00951)} {(0.00547,0.00000,0.00510,0.00005,0.00007,0.00009,0.00002),(0.01424,0.00004,0.01352,0.00039,0.00053,0.00068,0.00018),(0.02304,0.00016,0.02239,0.00124,0.00166,0.00211,0.00060),(0.03397,0.00076,0.03472,0.00435,0.00551,0.00684,0.00239)} {(0.00688,0.00000,0.00003,0.00750,0.00008,0.00010,0.00002),(0.01759,0.00004,0.00023,0.01910,0.00059,0.00075,0.00019),(0.02779,0.00014,0.00074,0.03002,0.00182,0.00230,0.00064),(0.03882,0.00068,0.00273,0.04131,0.00583,0.00719,0.00248)} {(0.00688,0.00000,0.00003,0.00750,0.00008,0.00010,0.00002),(0.01759,0.00004,0.00023,0.01910,0.00059,0.00075,0.00019),(0.02779,0.00014,0.00074,0.03002,0.00182,0.00230,0.00064),(0.03882,0.00068,0.00273,0.04131,0.00583,0.00719,0.00248)} ] [1] CLV 6: [ {(0.00002,0.00000,0.00002,0.00000,0.00000,0.00000,0.00000),(0.00017,0.00004,0.00014,0.00001,0.00001,0.00001,0.00000),(0.00052,0.00013,0.00041,0.00004,0.00006,0.00008,0.00003),(0.00164,0.00052,0.00119,0.00029,0.00038,0.00047,0.00020)} {(0.01253,0.00000,0.00002,0.00003,0.00005,0.00591,0.00000),(0.02757,0.00002,0.00012,0.00023,0.00033,0.01357,0.00003),(0.03560,0.00006,0.00033,0.00063,0.00089,0.01861,0.00009),(0.03104,0.00019,0.00087,0.00157,0.00214,0.01893,0.00031)} {(0.00535,0.00002,0.00499,0.00009,0.00011,0.00014,0.00000),(0.01334,0.00015,0.01271,0.00065,0.00083,0.00104,0.00004),(0.02047,0.00051,0.02001,0.00198,0.00246,0.00308,0.00025),(0.02709,0.00202,0.02787,0.00614,0.00722,0.00892,0.00166)} {(0.00002,0.00001,0.88178,0.00002,0.00002,0.00002,0.00002),(0.00011,0.00004,0.69239,0.00014,0.00015,0.00016,0.00017),(0.00034,0.00013,0.49907,0.00040,0.00043,0.00046,0.00050),(0.00098,0.00039,0.22881,0.00112,0.00120,0.00127,0.00138)} {(0.00673,0.00002,0.00007,0.00729,0.00014,0.00017,0.00000),(0.01653,0.00017,0.00050,0.01762,0.00101,0.00125,0.00005),(0.02480,0.00056,0.00154,0.02592,0.00290,0.00359,0.00030),(0.03108,0.00205,0.00484,0.03114,0.00798,0.00980,0.00183)} {(0.00000,0.00001,0.00342,0.00000,0.00000,0.00000,0.00000),(0.00000,0.00009,0.00831,0.00001,0.00001,0.00001,0.00001),(0.00002,0.00029,0.01230,0.00004,0.00004,0.00004,0.00006),(0.00016,0.00097,0.01476,0.00025,0.00027,0.00028,0.00038)} {(0.00009,0.00001,0.00002,0.00004,0.00004,0.84836,0.00000),(0.00065,0.00006,0.00015,0.00027,0.00030,0.61945,0.00003),(0.00173,0.00017,0.00042,0.00072,0.00081,0.40620,0.00009),(0.00405,0.00044,0.00109,0.00178,0.00198,0.15212,0.00032)} {(0.00002,0.00001,0.88178,0.00002,0.00002,0.00002,0.00002),(0.00011,0.00004,0.69239,0.00014,0.00015,0.00016,0.00017),(0.00034,0.00013,0.49907,0.00040,0.00043,0.00046,0.00050),(0.00098,0.00039,0.22881,0.00112,0.00120,0.00127,0.00138)} {(0.00003,0.00000,0.00000,0.00003,0.00000,0.00000,0.00000),(0.00020,0.00004,0.00000,0.00021,0.00001,0.00002,0.00001),(0.00061,0.00012,0.00003,0.00057,0.00006,0.00008,0.00003),(0.00177,0.00047,0.00018,0.00143,0.00038,0.00047,0.00020)} {(0.01253,0.00000,0.00002,0.00003,0.00005,0.00591,0.00000),(0.02757,0.00002,0.00012,0.00023,0.00033,0.01357,0.00003),(0.03560,0.00006,0.00033,0.00063,0.00089,0.01861,0.00009),(0.03104,0.00019,0.00087,0.00157,0.00214,0.01893,0.00031)} {(0.98950,0.98073,0.97719,0.97025,0.96858,0.99037,0.00081),(0.96861,0.94617,0.93700,0.91959,0.91566,0.97079,0.00713),(0.93968,0.90430,0.88955,0.86274,0.85724,0.94303,0.02574),(0.87284,0.82444,0.80318,0.76823,0.76272,0.87710,0.10790)} {(0.98950,0.98073,0.97719,0.97025,0.96858,0.99037,0.00081),(0.96861,0.94617,0.93700,0.91959,0.91566,0.97079,0.00713),(0.93968,0.90430,0.88955,0.86274,0.85724,0.94303,0.02574),(0.87284,0.82444,0.80318,0.76823,0.76272,0.87710,0.10790)} {(0.00001,0.00000,0.00003,0.00000,0.00000,0.00000,0.00000),(0.00007,0.00004,0.00020,0.00001,0.00001,0.00001,0.00000),(0.00021,0.00013,0.00062,0.00003,0.00005,0.00006,0.00003),(0.00067,0.00052,0.00195,0.00024,0.00029,0.00035,0.00021)} {(0.00005,0.00001,0.00005,0.00810,0.00003,0.00352,0.00001),(0.00034,0.00005,0.00037,0.01817,0.00025,0.00835,0.00009),(0.00097,0.00014,0.00103,0.02412,0.00071,0.01205,0.00027),(0.00263,0.00044,0.00268,0.02260,0.00198,0.01417,0.00093)} {(0.00004,0.00001,0.00006,0.00907,0.00340,0.00004,0.00004),(0.00032,0.00005,0.00041,0.02038,0.00805,0.00029,0.00031),(0.00091,0.00015,0.00114,0.02713,0.01158,0.00084,0.00088),(0.00251,0.00050,0.00301,0.02558,0.01361,0.00235,0.00244)} {(0.00000,0.00000,0.00627,0.00000,0.00000,0.00004,0.00000),(0.00002,0.00000,0.01491,0.00001,0.00002,0.00030,0.00001),(0.00010,0.00002,0.02138,0.00008,0.00009,0.00082,0.00005),(0.00055,0.00013,0.02377,0.00047,0.00051,0.00200,0.00033)} {(0.00008,0.00001,0.00003,0.00005,0.84353,0.00006,0.00006),(0.00055,0.00007,0.00019,0.00033,0.60953,0.00040,0.00042),(0.00148,0.00020,0.00052,0.00091,0.39461,0.00108,0.00113),(0.00358,0.00056,0.00139,0.00231,0.14467,0.00269,0.00273)} {(0.00513,0.00000,0.00003,0.00000,0.00000,0.00000,0.00000),(0.01179,0.00000,0.00019,0.00001,0.00002,0.00004,0.00000),(0.01622,0.00000,0.00056,0.00008,0.00013,0.00019,0.00002),(0.01667,0.00004,0.00157,0.00047,0.00069,0.00098,0.00016)} {(0.00004,0.00000,0.00006,0.00005,0.00000,0.00000,0.00000),(0.00027,0.00000,0.00046,0.00032,0.00002,0.00002,0.00001),(0.00075,0.00001,0.00130,0.00087,0.00010,0.00013,0.00005),(0.00185,0.00008,0.00338,0.00205,0.00054,0.00065,0.00033)} {(0.00004,0.00000,0.00006,0.00005,0.00000,0.00000,0.00000),(0.00027,0.00000,0.00046,0.00032,0.00002,0.00002,0.00001),(0.00075,0.00001,0.00130,0.00087,0.00010,0.00013,0.00005),(0.00185,0.00008,0.00338,0.00205,0.00054,0.00065,0.00033)} ] [1] CLV 7: [ {(0.0000,0.0000,0.9306,0.0000,0.0000,0.0000,0.0001),(0.0003,0.0001,0.8106,0.0003,0.0003,0.0004,0.0004),(0.0009,0.0003,0.6725,0.0010,0.0011,0.0012,0.0013),(0.0033,0.0014,0.4313,0.0037,0.0039,0.0042,0.0045)} {(0.0002,0.0000,0.0000,0.0001,0.0001,0.9103,0.0000),(0.0015,0.0001,0.0004,0.0006,0.0007,0.7608,0.0001),(0.0044,0.0005,0.0012,0.0020,0.0022,0.5981,0.0003),(0.0132,0.0018,0.0042,0.0064,0.0070,0.3416,0.0014)} {(0.0069,0.0000,0.0000,0.0075,0.0001,0.0001,0.0000),(0.0176,0.0000,0.0002,0.0191,0.0006,0.0008,0.0002),(0.0278,0.0001,0.0007,0.0300,0.0018,0.0023,0.0006),(0.0388,0.0007,0.0027,0.0413,0.0058,0.0072,0.0025)} {(0.0000,0.0000,0.9306,0.0000,0.0000,0.0000,0.0001),(0.0003,0.0001,0.8106,0.0003,0.0003,0.0004,0.0004),(0.0009,0.0003,0.6725,0.0010,0.0011,0.0012,0.0013),(0.0033,0.0014,0.4313,0.0037,0.0039,0.0042,0.0045)} {(0.0000,0.0045,0.0000,0.0000,0.0041,0.0001,0.0001),(0.0002,0.0124,0.0002,0.0003,0.0107,0.0004,0.0006),(0.0006,0.0214,0.0008,0.0011,0.0174,0.0013,0.0018),(0.0026,0.0368,0.0029,0.0039,0.0259,0.0045,0.0061)} {(0.0001,0.0000,0.0000,0.0097,0.0071,0.0001,0.0001),(0.0007,0.0001,0.0003,0.0245,0.0179,0.0007,0.0007),(0.0022,0.0004,0.0010,0.0384,0.0280,0.0020,0.0021),(0.0072,0.0016,0.0037,0.0524,0.0383,0.0066,0.0067)} {(0.0002,0.0000,0.0000,0.0001,0.0001,0.9103,0.0000),(0.0015,0.0001,0.0004,0.0006,0.0007,0.7608,0.0001),(0.0044,0.0005,0.0012,0.0020,0.0022,0.5981,0.0003),(0.0132,0.0018,0.0042,0.0064,0.0070,0.3416,0.0014)} {(0.0000,0.0000,0.9306,0.0000,0.0000,0.0000,0.0001),(0.0003,0.0001,0.8106,0.0003,0.0003,0.0004,0.0004),(0.0009,0.0003,0.6725,0.0010,0.0011,0.0012,0.0013),(0.0033,0.0014,0.4313,0.0037,0.0039,0.0042,0.0045)} {(0.0055,0.0000,0.0051,0.0000,0.0001,0.0001,0.0000),(0.0142,0.0000,0.0135,0.0004,0.0005,0.0007,0.0002),(0.0230,0.0002,0.0224,0.0012,0.0017,0.0021,0.0006),(0.0340,0.0008,0.0347,0.0044,0.0055,0.0068,0.0024)} {(0.9129,0.0000,0.0000,0.0001,0.0001,0.0002,0.0000),(0.7669,0.0000,0.0002,0.0005,0.0008,0.0013,0.0001),(0.6071,0.0001,0.0007,0.0015,0.0025,0.0038,0.0003),(0.3519,0.0004,0.0028,0.0051,0.0077,0.0113,0.0013)} {(0.9941,0.9890,0.9869,0.9829,0.9819,0.9946,0.0015),(0.9825,0.9690,0.9635,0.9529,0.9504,0.9838,0.0119),(0.9667,0.9444,0.9352,0.9179,0.9141,0.9689,0.0383),(0.9296,0.8953,0.8806,0.8548,0.8501,0.9328,0.1362)} {(0.9941,0.9890,0.9869,0.9829,0.9819,0.9946,0.0015),(0.9825,0.9690,0.9635,0.9529,0.9504,0.9838,0.0119),(0.9667,0.9444,0.9352,0.9179,0.9141,0.9689,0.0383),(0.9296,0.8953,0.8806,0.8548,0.8501,0.9328,0.1362)} {(0.9129,0.0000,0.0000,0.0001,0.0001,0.0002,0.0000),(0.7669,0.0000,0.0002,0.0005,0.0008,0.0013,0.0001),(0.6071,0.0001,0.0007,0.0015,0.0025,0.0038,0.0003),(0.3519,0.0004,0.0028,0.0051,0.0077,0.0113,0.0013)} {(0.0000,0.0045,0.0000,0.0000,0.0041,0.0001,0.0001),(0.0002,0.0124,0.0002,0.0003,0.0107,0.0004,0.0006),(0.0006,0.0214,0.0008,0.0011,0.0174,0.0013,0.0018),(0.0026,0.0368,0.0029,0.0039,0.0259,0.0045,0.0061)} {(0.9941,0.9890,0.9869,0.9829,0.9819,0.9946,0.0015),(0.9825,0.9690,0.9635,0.9529,0.9504,0.9838,0.0119),(0.9667,0.9444,0.9352,0.9179,0.9141,0.9689,0.0383),(0.9296,0.8953,0.8806,0.8548,0.8501,0.9328,0.1362)} {(0.0000,0.0000,0.0051,0.0060,0.0000,0.0001,0.0001),(0.0003,0.0001,0.0135,0.0155,0.0004,0.0004,0.0004),(0.0011,0.0003,0.0222,0.0247,0.0012,0.0013,0.0014),(0.0037,0.0013,0.0339,0.0353,0.0042,0.0044,0.0046)} {(0.9941,0.9890,0.9869,0.9829,0.9819,0.9946,0.0015),(0.9825,0.9690,0.9635,0.9529,0.9504,0.9838,0.0119),(0.9667,0.9444,0.9352,0.9179,0.9141,0.9689,0.0383),(0.9296,0.8953,0.8806,0.8548,0.8501,0.9328,0.1362)} {(0.9129,0.0000,0.0000,0.0001,0.0001,0.0002,0.0000),(0.7669,0.0000,0.0002,0.0005,0.0008,0.0013,0.0001),(0.6071,0.0001,0.0007,0.0015,0.0025,0.0038,0.0003),(0.3519,0.0004,0.0028,0.0051,0.0077,0.0113,0.0013)} {(0.9129,0.0000,0.0000,0.0001,0.0001,0.0002,0.0000),(0.7669,0.0000,0.0002,0.0005,0.0008,0.0013,0.0001),(0.6071,0.0001,0.0007,0.0015,0.0025,0.0038,0.0003),(0.3519,0.0004,0.0028,0.0051,0.0077,0.0113,0.0013)} {(0.0002,0.0000,0.0000,0.0001,0.0001,0.9103,0.0000),(0.0015,0.0001,0.0004,0.0006,0.0007,0.7608,0.0001),(0.0044,0.0005,0.0012,0.0020,0.0022,0.5981,0.0003),(0.0132,0.0018,0.0042,0.0064,0.0070,0.3416,0.0014)} ] TEST alpha(ncats) = 100.00( 4), mode = MEAN Rates: 0.88707 0.96613 1.02980 1.11700 [2] P-matrix for branch length 0.100000 +0.8966 +0.0040 +0.0135 +0.0167 +0.0299 +0.0321 +0.0072 +0.0035 +0.9468 +0.0082 +0.0075 +0.0110 +0.0101 +0.0130 +0.0124 +0.0089 +0.9174 +0.0124 +0.0177 +0.0159 +0.0153 +0.0182 +0.0096 +0.0147 +0.8933 +0.0234 +0.0209 +0.0199 +0.0239 +0.0102 +0.0153 +0.0172 +0.8903 +0.0222 +0.0210 +0.0297 +0.0108 +0.0159 +0.0177 +0.0256 +0.8937 +0.0066 +0.0072 +0.0151 +0.0166 +0.0182 +0.0262 +0.0072 +0.9095 +0.8881 +0.0044 +0.0146 +0.0181 +0.0323 +0.0347 +0.0078 +0.0038 +0.9423 +0.0089 +0.0082 +0.0119 +0.0109 +0.0140 +0.0135 +0.0096 +0.9104 +0.0135 +0.0192 +0.0173 +0.0166 +0.0197 +0.0104 +0.0159 +0.8844 +0.0254 +0.0226 +0.0215 +0.0258 +0.0111 +0.0166 +0.0186 +0.8812 +0.0240 +0.0227 +0.0320 +0.0118 +0.0173 +0.0192 +0.0277 +0.8849 +0.0072 +0.0078 +0.0164 +0.0180 +0.0197 +0.0283 +0.0078 +0.9020 +0.8812 +0.0047 +0.0155 +0.0192 +0.0342 +0.0368 +0.0084 +0.0040 +0.9386 +0.0095 +0.0087 +0.0126 +0.0116 +0.0149 +0.0143 +0.0102 +0.9049 +0.0143 +0.0203 +0.0183 +0.0176 +0.0209 +0.0110 +0.0169 +0.8774 +0.0269 +0.0240 +0.0228 +0.0274 +0.0118 +0.0176 +0.0197 +0.8740 +0.0254 +0.0240 +0.0339 +0.0125 +0.0183 +0.0203 +0.0293 +0.8779 +0.0077 +0.0084 +0.0174 +0.0191 +0.0209 +0.0300 +0.0084 +0.8959 +0.8720 +0.0051 +0.0168 +0.0207 +0.0368 +0.0395 +0.0091 +0.0044 +0.9336 +0.0103 +0.0094 +0.0137 +0.0125 +0.0161 +0.0155 +0.0111 +0.8973 +0.0155 +0.0219 +0.0198 +0.0190 +0.0226 +0.0119 +0.0183 +0.8678 +0.0290 +0.0259 +0.0245 +0.0294 +0.0128 +0.0190 +0.0213 +0.8643 +0.0274 +0.0259 +0.0365 +0.0135 +0.0198 +0.0219 +0.0316 +0.8684 +0.0084 +0.0091 +0.0188 +0.0206 +0.0225 +0.0323 +0.0091 +0.8877 [2] P-matrix for branch length 0.200000 +0.8061 +0.0085 +0.0258 +0.0313 +0.0550 +0.0588 +0.0144 +0.0073 +0.8971 +0.0160 +0.0146 +0.0211 +0.0193 +0.0246 +0.0238 +0.0173 +0.8428 +0.0237 +0.0335 +0.0301 +0.0289 +0.0342 +0.0186 +0.0280 +0.7997 +0.0438 +0.0390 +0.0369 +0.0440 +0.0197 +0.0290 +0.0321 +0.7952 +0.0412 +0.0387 +0.0543 +0.0208 +0.0301 +0.0330 +0.0475 +0.8009 +0.0134 +0.0144 +0.0287 +0.0313 +0.0339 +0.0484 +0.0146 +0.8287 +0.7912 +0.0093 +0.0279 +0.0337 +0.0591 +0.0631 +0.0157 +0.0080 +0.8885 +0.0174 +0.0158 +0.0229 +0.0208 +0.0266 +0.0257 +0.0187 +0.8303 +0.0255 +0.0362 +0.0324 +0.0311 +0.0368 +0.0201 +0.0302 +0.7842 +0.0471 +0.0419 +0.0397 +0.0473 +0.0214 +0.0313 +0.0345 +0.7796 +0.0442 +0.0416 +0.0582 +0.0224 +0.0324 +0.0355 +0.0511 +0.7857 +0.0147 +0.0157 +0.0310 +0.0337 +0.0364 +0.0520 +0.0159 +0.8152 +0.7795 +0.0100 +0.0295 +0.0356 +0.0622 +0.0664 +0.0167 +0.0085 +0.8817 +0.0185 +0.0168 +0.0243 +0.0221 +0.0282 +0.0273 +0.0199 +0.8204 +0.0270 +0.0383 +0.0343 +0.0329 +0.0388 +0.0213 +0.0319 +0.7720 +0.0497 +0.0442 +0.0419 +0.0498 +0.0227 +0.0332 +0.0365 +0.7674 +0.0467 +0.0439 +0.0613 +0.0238 +0.0343 +0.0374 +0.0538 +0.7737 +0.0156 +0.0167 +0.0328 +0.0356 +0.0384 +0.0548 +0.0170 +0.8046 +0.7637 +0.0109 +0.0318 +0.0381 +0.0665 +0.0708 +0.0182 +0.0093 +0.8725 +0.0199 +0.0181 +0.0261 +0.0237 +0.0302 +0.0293 +0.0215 +0.8070 +0.0290 +0.0411 +0.0368 +0.0353 +0.0416 +0.0230 +0.0343 +0.7557 +0.0532 +0.0473 +0.0448 +0.0532 +0.0244 +0.0356 +0.0390 +0.7510 +0.0499 +0.0469 +0.0654 +0.0256 +0.0368 +0.0400 +0.0576 +0.7576 +0.0170 +0.0182 +0.0353 +0.0382 +0.0411 +0.0586 +0.0184 +0.7903 [2] P-matrix for branch length 1.000000 +0.3866 +0.0490 +0.0925 +0.0975 +0.1535 +0.1553 +0.0655 +0.0420 +0.5975 +0.0653 +0.0578 +0.0813 +0.0708 +0.0852 +0.0854 +0.0703 +0.4554 +0.0814 +0.1133 +0.0997 +0.0946 +0.1063 +0.0736 +0.0963 +0.3644 +0.1334 +0.1169 +0.1092 +0.1228 +0.0758 +0.0982 +0.0978 +0.3733 +0.1211 +0.1110 +0.1434 +0.0763 +0.0997 +0.0989 +0.1397 +0.3782 +0.0639 +0.0655 +0.0994 +0.1024 +0.1001 +0.1387 +0.0692 +0.4246 +0.3614 +0.0534 +0.0973 +0.1012 +0.1579 +0.1588 +0.0700 +0.0458 +0.5729 +0.0695 +0.0614 +0.0861 +0.0749 +0.0894 +0.0898 +0.0748 +0.4287 +0.0854 +0.1185 +0.1042 +0.0987 +0.1104 +0.0782 +0.1009 +0.3383 +0.1382 +0.1211 +0.1129 +0.1263 +0.0804 +0.1027 +0.1014 +0.3496 +0.1251 +0.1145 +0.1466 +0.0806 +0.1042 +0.1024 +0.1444 +0.3534 +0.0685 +0.0700 +0.1043 +0.1069 +0.1035 +0.1431 +0.0742 +0.3980 +0.3430 +0.0569 +0.1008 +0.1039 +0.1609 +0.1610 +0.0735 +0.0488 +0.5540 +0.0727 +0.0642 +0.0898 +0.0779 +0.0925 +0.0930 +0.0783 +0.4089 +0.0882 +0.1224 +0.1074 +0.1017 +0.1133 +0.0817 +0.1043 +0.3195 +0.1417 +0.1240 +0.1155 +0.1287 +0.0838 +0.1061 +0.1039 +0.3325 +0.1280 +0.1169 +0.1486 +0.0839 +0.1074 +0.1049 +0.1477 +0.3354 +0.0720 +0.0735 +0.1079 +0.1102 +0.1059 +0.1462 +0.0780 +0.3783 +0.3204 +0.0616 +0.1053 +0.1071 +0.1643 +0.1633 +0.0780 +0.0528 +0.5296 +0.0769 +0.0678 +0.0946 +0.0819 +0.0964 +0.0972 +0.0829 +0.3839 +0.0919 +0.1272 +0.1115 +0.1054 +0.1168 +0.0863 +0.1086 +0.2963 +0.1459 +0.1275 +0.1186 +0.1314 +0.0883 +0.1103 +0.1070 +0.3117 +0.1314 +0.1198 +0.1507 +0.0882 +0.1115 +0.1079 +0.1516 +0.3134 +0.0766 +0.0780 +0.1124 +0.1142 +0.1087 +0.1498 +0.0830 +0.3538 [2] P-matrix for branch length 1.000000 +0.3866 +0.0490 +0.0925 +0.0975 +0.1535 +0.1553 +0.0655 +0.0420 +0.5975 +0.0653 +0.0578 +0.0813 +0.0708 +0.0852 +0.0854 +0.0703 +0.4554 +0.0814 +0.1133 +0.0997 +0.0946 +0.1063 +0.0736 +0.0963 +0.3644 +0.1334 +0.1169 +0.1092 +0.1228 +0.0758 +0.0982 +0.0978 +0.3733 +0.1211 +0.1110 +0.1434 +0.0763 +0.0997 +0.0989 +0.1397 +0.3782 +0.0639 +0.0655 +0.0994 +0.1024 +0.1001 +0.1387 +0.0692 +0.4246 +0.3614 +0.0534 +0.0973 +0.1012 +0.1579 +0.1588 +0.0700 +0.0458 +0.5729 +0.0695 +0.0614 +0.0861 +0.0749 +0.0894 +0.0898 +0.0748 +0.4287 +0.0854 +0.1185 +0.1042 +0.0987 +0.1104 +0.0782 +0.1009 +0.3383 +0.1382 +0.1211 +0.1129 +0.1263 +0.0804 +0.1027 +0.1014 +0.3496 +0.1251 +0.1145 +0.1466 +0.0806 +0.1042 +0.1024 +0.1444 +0.3534 +0.0685 +0.0700 +0.1043 +0.1069 +0.1035 +0.1431 +0.0742 +0.3980 +0.3430 +0.0569 +0.1008 +0.1039 +0.1609 +0.1610 +0.0735 +0.0488 +0.5540 +0.0727 +0.0642 +0.0898 +0.0779 +0.0925 +0.0930 +0.0783 +0.4089 +0.0882 +0.1224 +0.1074 +0.1017 +0.1133 +0.0817 +0.1043 +0.3195 +0.1417 +0.1240 +0.1155 +0.1287 +0.0838 +0.1061 +0.1039 +0.3325 +0.1280 +0.1169 +0.1486 +0.0839 +0.1074 +0.1049 +0.1477 +0.3354 +0.0720 +0.0735 +0.1079 +0.1102 +0.1059 +0.1462 +0.0780 +0.3783 +0.3204 +0.0616 +0.1053 +0.1071 +0.1643 +0.1633 +0.0780 +0.0528 +0.5296 +0.0769 +0.0678 +0.0946 +0.0819 +0.0964 +0.0972 +0.0829 +0.3839 +0.0919 +0.1272 +0.1115 +0.1054 +0.1168 +0.0863 +0.1086 +0.2963 +0.1459 +0.1275 +0.1186 +0.1314 +0.0883 +0.1103 +0.1070 +0.3117 +0.1314 +0.1198 +0.1507 +0.0882 +0.1115 +0.1079 +0.1516 +0.3134 +0.0766 +0.0780 +0.1124 +0.1142 +0.1087 +0.1498 +0.0830 +0.3538 [2] CLV 5: [ {(0.00022,0.01438,0.01455,0.00052,0.00057,0.00062,0.00090),(0.00026,0.01544,0.01554,0.00061,0.00067,0.00073,0.00105),(0.00029,0.01627,0.01631,0.00068,0.00075,0.00082,0.00117),(0.00035,0.01738,0.01731,0.00079,0.00087,0.00094,0.00135)} {(0.64985,0.00005,0.00057,0.00117,0.00194,0.00295,0.00021),(0.62605,0.00006,0.00066,0.00135,0.00223,0.00339,0.00025),(0.60759,0.00007,0.00074,0.00151,0.00248,0.00376,0.00028),(0.58331,0.00009,0.00086,0.00173,0.00283,0.00428,0.00033)} {(0.02079,0.00012,0.02006,0.00096,0.00128,0.00163,0.00045),(0.02206,0.00014,0.02136,0.00111,0.00148,0.00189,0.00053),(0.02302,0.00016,0.02236,0.00124,0.00165,0.00210,0.00060),(0.02426,0.00019,0.02366,0.00143,0.00189,0.00241,0.00069)} {(0.00067,0.00026,0.71031,0.00078,0.00084,0.00091,0.00098),(0.00078,0.00030,0.68937,0.00091,0.00098,0.00105,0.00114),(0.00087,0.00034,0.67301,0.00102,0.00110,0.00118,0.00127),(0.00101,0.00040,0.65129,0.00118,0.00127,0.00135,0.00146)} {(0.02524,0.00011,0.00056,0.02732,0.00141,0.00179,0.00049),(0.02668,0.00013,0.00066,0.02884,0.00163,0.00206,0.00057),(0.02776,0.00014,0.00074,0.02999,0.00182,0.00229,0.00064),(0.02913,0.00017,0.00085,0.03145,0.00208,0.00262,0.00075)} {(0.00022,0.01438,0.01455,0.00052,0.00057,0.00062,0.00090),(0.00026,0.01544,0.01554,0.00061,0.00067,0.00073,0.00105),(0.00029,0.01627,0.01631,0.00068,0.00075,0.00082,0.00117),(0.00035,0.01738,0.01731,0.00079,0.00087,0.00094,0.00135)} {(0.00346,0.00037,0.00091,0.00152,0.00169,0.64152,0.00021),(0.00398,0.00043,0.00105,0.00176,0.00196,0.61734,0.00025),(0.00441,0.00049,0.00118,0.00195,0.00218,0.59862,0.00029),(0.00502,0.00056,0.00135,0.00224,0.00249,0.57402,0.00034)} {(0.00067,0.00026,0.71031,0.00078,0.00084,0.00091,0.00098),(0.00078,0.00030,0.68937,0.00091,0.00098,0.00105,0.00114),(0.00087,0.00034,0.67301,0.00102,0.00110,0.00118,0.00127),(0.00101,0.00040,0.65129,0.00118,0.00127,0.00135,0.00146)} {(0.00027,0.01308,0.00041,0.01484,0.00063,0.00068,0.00097),(0.00031,0.01403,0.00048,0.01576,0.00074,0.00080,0.00113),(0.00036,0.01478,0.00054,0.01647,0.00083,0.00089,0.00126),(0.00042,0.01577,0.00062,0.01739,0.00095,0.00102,0.00145)} {(0.64985,0.00005,0.00057,0.00117,0.00194,0.00295,0.00021),(0.62605,0.00006,0.00066,0.00135,0.00223,0.00339,0.00025),(0.60759,0.00007,0.00074,0.00151,0.00248,0.00376,0.00028),(0.58331,0.00009,0.00086,0.00173,0.00283,0.00428,0.00033)} {(0.97136,0.95133,0.94309,0.92750,0.92402,0.97330,0.02934),(0.96883,0.94751,0.93872,0.92216,0.91850,0.97089,0.03414),(0.96680,0.94449,0.93527,0.91798,0.91418,0.96895,0.03819),(0.96403,0.94043,0.93066,0.91241,0.90845,0.96629,0.04399)} {(0.97136,0.95133,0.94309,0.92750,0.92402,0.97330,0.02934),(0.96883,0.94751,0.93872,0.92216,0.91850,0.97089,0.03414),(0.96680,0.94449,0.93527,0.91798,0.91418,0.96895,0.03819),(0.96403,0.94043,0.93066,0.91241,0.90845,0.96629,0.04399)} {(0.00683,0.00651,0.00041,0.00063,0.00087,0.00113,0.00041),(0.00736,0.00708,0.00048,0.00074,0.00101,0.00131,0.00049),(0.00777,0.00754,0.00054,0.00083,0.00113,0.00146,0.00055),(0.00833,0.00815,0.00063,0.00096,0.00130,0.00167,0.00064)} {(0.00179,0.00045,0.02050,0.66182,0.00196,0.00208,0.00220),(0.00208,0.00052,0.02186,0.63868,0.00228,0.00241,0.00255),(0.00232,0.00059,0.02291,0.62072,0.00254,0.00268,0.00284),(0.00267,0.00069,0.02428,0.59707,0.00291,0.00307,0.00326)} {(0.00179,0.00045,0.02050,0.66182,0.00196,0.00208,0.00220),(0.00208,0.00052,0.02186,0.63868,0.00228,0.00241,0.00255),(0.00232,0.00059,0.02291,0.62072,0.00254,0.00268,0.00284),(0.00267,0.00069,0.02428,0.59707,0.00291,0.00307,0.00326)} {(0.00152,0.00031,0.02536,0.00109,0.00120,0.02410,0.00046),(0.00176,0.00036,0.02694,0.00126,0.00139,0.02549,0.00054),(0.00196,0.00041,0.02814,0.00141,0.00155,0.02654,0.00060),(0.00225,0.00047,0.02970,0.00162,0.00178,0.02788,0.00070)} {(0.00303,0.00045,0.00112,0.00192,0.63233,0.00226,0.00235),(0.00349,0.00052,0.00131,0.00222,0.60783,0.00261,0.00271),(0.00387,0.00059,0.00146,0.00247,0.58888,0.00290,0.00301),(0.00442,0.00068,0.00169,0.00283,0.56402,0.00332,0.00343)} {(0.02079,0.00012,0.02006,0.00096,0.00128,0.00163,0.00045),(0.02206,0.00014,0.02136,0.00111,0.00148,0.00189,0.00053),(0.02302,0.00016,0.02236,0.00124,0.00165,0.00210,0.00060),(0.02426,0.00019,0.02366,0.00143,0.00189,0.00241,0.00069)} {(0.02524,0.00011,0.00056,0.02732,0.00141,0.00179,0.00049),(0.02668,0.00013,0.00066,0.02884,0.00163,0.00206,0.00057),(0.02776,0.00014,0.00074,0.02999,0.00182,0.00229,0.00064),(0.02913,0.00017,0.00085,0.03145,0.00208,0.00262,0.00075)} {(0.02524,0.00011,0.00056,0.02732,0.00141,0.00179,0.00049),(0.02668,0.00013,0.00066,0.02884,0.00163,0.00206,0.00057),(0.02776,0.00014,0.00074,0.02999,0.00182,0.00229,0.00064),(0.02913,0.00017,0.00085,0.03145,0.00208,0.00262,0.00075)} ] [2] CLV 6: [ {(0.00040,0.00010,0.00032,0.00003,0.00004,0.00005,0.00002),(0.00047,0.00012,0.00037,0.00004,0.00005,0.00007,0.00002),(0.00052,0.00013,0.00041,0.00004,0.00006,0.00008,0.00003),(0.00060,0.00015,0.00046,0.00005,0.00007,0.00010,0.00004)} {(0.03430,0.00005,0.00026,0.00051,0.00071,0.01762,0.00007),(0.03510,0.00005,0.00030,0.00057,0.00081,0.01820,0.00008),(0.03558,0.00006,0.00033,0.00063,0.00088,0.01860,0.00009),(0.03605,0.00007,0.00037,0.00070,0.00099,0.01906,0.00011)} {(0.01875,0.00038,0.01819,0.00154,0.00193,0.00242,0.00016),(0.01972,0.00045,0.01922,0.00178,0.00221,0.00277,0.00021),(0.02045,0.00050,0.01999,0.00197,0.00245,0.00307,0.00024),(0.02136,0.00059,0.02097,0.00225,0.00278,0.00348,0.00030)} {(0.00026,0.00010,0.54924,0.00031,0.00034,0.00037,0.00040),(0.00030,0.00011,0.52117,0.00036,0.00039,0.00042,0.00045),(0.00033,0.00013,0.49967,0.00040,0.00043,0.00046,0.00050),(0.00038,0.00014,0.47173,0.00045,0.00048,0.00052,0.00057)} {(0.02286,0.00043,0.00120,0.02403,0.00230,0.00284,0.00020),(0.02397,0.00050,0.00138,0.02511,0.00262,0.00325,0.00025),(0.02478,0.00056,0.00153,0.02589,0.00289,0.00358,0.00030),(0.02578,0.00064,0.00175,0.02685,0.00327,0.00404,0.00037)} {(0.00001,0.00022,0.01139,0.00002,0.00003,0.00003,0.00004),(0.00002,0.00026,0.01192,0.00003,0.00003,0.00004,0.00005),(0.00002,0.00029,0.01229,0.00004,0.00004,0.00004,0.00006),(0.00002,0.00033,0.01276,0.00004,0.00005,0.00005,0.00007)} {(0.00140,0.00013,0.00034,0.00058,0.00065,0.45935,0.00007),(0.00158,0.00015,0.00038,0.00066,0.00074,0.42941,0.00008),(0.00173,0.00017,0.00042,0.00072,0.00081,0.40682,0.00009),(0.00193,0.00019,0.00047,0.00080,0.00090,0.37794,0.00011)} {(0.00026,0.00010,0.54924,0.00031,0.00034,0.00037,0.00040),(0.00030,0.00011,0.52117,0.00036,0.00039,0.00042,0.00045),(0.00033,0.00013,0.49967,0.00040,0.00043,0.00046,0.00050),(0.00038,0.00014,0.47173,0.00045,0.00048,0.00052,0.00057)} {(0.00048,0.00009,0.00002,0.00046,0.00004,0.00006,0.00002),(0.00055,0.00011,0.00002,0.00052,0.00005,0.00007,0.00003),(0.00061,0.00012,0.00003,0.00057,0.00006,0.00008,0.00003),(0.00069,0.00014,0.00003,0.00064,0.00008,0.00010,0.00004)} {(0.03430,0.00005,0.00026,0.00051,0.00071,0.01762,0.00007),(0.03510,0.00005,0.00030,0.00057,0.00081,0.01820,0.00008),(0.03558,0.00006,0.00033,0.00063,0.00088,0.01860,0.00009),(0.03605,0.00007,0.00037,0.00070,0.00099,0.01906,0.00011)} {(0.94816,0.91599,0.90266,0.87811,0.87294,0.95124,0.01914),(0.94352,0.90953,0.89540,0.86957,0.86421,0.94675,0.02264),(0.93979,0.90444,0.88971,0.86292,0.85743,0.94314,0.02565),(0.93470,0.89763,0.88212,0.85414,0.84851,0.93820,0.03004)} {(0.94816,0.91599,0.90266,0.87811,0.87294,0.95124,0.01914),(0.94352,0.90953,0.89540,0.86957,0.86421,0.94675,0.02264),(0.93979,0.90444,0.88971,0.86292,0.85743,0.94314,0.02565),(0.93470,0.89763,0.88212,0.85414,0.84851,0.93820,0.03004)} {(0.00016,0.00010,0.00048,0.00002,0.00003,0.00004,0.00002),(0.00019,0.00012,0.00055,0.00003,0.00004,0.00005,0.00002),(0.00021,0.00013,0.00062,0.00003,0.00005,0.00006,0.00003),(0.00024,0.00015,0.00070,0.00004,0.00006,0.00007,0.00003)} {(0.00077,0.00011,0.00082,0.02305,0.00056,0.01123,0.00021),(0.00088,0.00012,0.00093,0.02369,0.00064,0.01170,0.00024),(0.00096,0.00014,0.00102,0.02411,0.00070,0.01204,0.00027),(0.00109,0.00016,0.00115,0.02455,0.00080,0.01245,0.00031)} {(0.00072,0.00012,0.00091,0.02590,0.01080,0.00067,0.00070),(0.00082,0.00014,0.00104,0.02664,0.01125,0.00076,0.00080),(0.00090,0.00015,0.00114,0.02711,0.01157,0.00084,0.00088),(0.00102,0.00017,0.00128,0.02762,0.01196,0.00095,0.00100)} {(0.00007,0.00001,0.01998,0.00005,0.00006,0.00066,0.00003),(0.00008,0.00002,0.02079,0.00007,0.00007,0.00075,0.00004),(0.00010,0.00002,0.02137,0.00008,0.00009,0.00082,0.00005),(0.00012,0.00002,0.02205,0.00010,0.00011,0.00092,0.00006)} {(0.00120,0.00016,0.00041,0.00073,0.44783,0.00087,0.00091),(0.00135,0.00018,0.00047,0.00083,0.41782,0.00099,0.00103),(0.00148,0.00020,0.00052,0.00091,0.39523,0.00108,0.00113),(0.00165,0.00022,0.00058,0.00102,0.36641,0.00121,0.00126)} {(0.01533,0.00000,0.00045,0.00005,0.00009,0.00013,0.00001),(0.01585,0.00000,0.00051,0.00007,0.00011,0.00016,0.00002),(0.01621,0.00000,0.00056,0.00008,0.00013,0.00019,0.00002),(0.01661,0.00001,0.00064,0.00010,0.00016,0.00023,0.00003)} {(0.00060,0.00001,0.00104,0.00070,0.00007,0.00009,0.00004),(0.00068,0.00001,0.00118,0.00079,0.00009,0.00011,0.00005),(0.00074,0.00001,0.00130,0.00086,0.00010,0.00012,0.00005),(0.00083,0.00001,0.00146,0.00096,0.00012,0.00015,0.00007)} {(0.00060,0.00001,0.00104,0.00070,0.00007,0.00009,0.00004),(0.00068,0.00001,0.00118,0.00079,0.00009,0.00011,0.00005),(0.00074,0.00001,0.00130,0.00086,0.00010,0.00012,0.00005),(0.00083,0.00001,0.00146,0.00096,0.00012,0.00015,0.00007)} ] [2] CLV 7: [ {(0.0007,0.0003,0.7103,0.0008,0.0008,0.0009,0.0010),(0.0008,0.0003,0.6894,0.0009,0.0010,0.0011,0.0011),(0.0009,0.0003,0.6730,0.0010,0.0011,0.0012,0.0013),(0.0010,0.0004,0.6513,0.0012,0.0013,0.0014,0.0015)} {(0.0035,0.0004,0.0009,0.0015,0.0017,0.6415,0.0002),(0.0040,0.0004,0.0011,0.0018,0.0020,0.6173,0.0003),(0.0044,0.0005,0.0012,0.0020,0.0022,0.5986,0.0003),(0.0050,0.0006,0.0014,0.0022,0.0025,0.5740,0.0003)} {(0.0252,0.0001,0.0006,0.0273,0.0014,0.0018,0.0005),(0.0267,0.0001,0.0007,0.0288,0.0016,0.0021,0.0006),(0.0278,0.0001,0.0007,0.0300,0.0018,0.0023,0.0006),(0.0291,0.0002,0.0009,0.0314,0.0021,0.0026,0.0007)} {(0.0007,0.0003,0.7103,0.0008,0.0008,0.0009,0.0010),(0.0008,0.0003,0.6894,0.0009,0.0010,0.0011,0.0011),(0.0009,0.0003,0.6730,0.0010,0.0011,0.0012,0.0013),(0.0010,0.0004,0.6513,0.0012,0.0013,0.0014,0.0015)} {(0.0005,0.0190,0.0006,0.0008,0.0157,0.0010,0.0014),(0.0005,0.0203,0.0007,0.0009,0.0167,0.0011,0.0016),(0.0006,0.0214,0.0008,0.0011,0.0174,0.0013,0.0018),(0.0007,0.0228,0.0009,0.0012,0.0183,0.0015,0.0021)} {(0.0017,0.0003,0.0008,0.0350,0.0255,0.0016,0.0016),(0.0020,0.0004,0.0009,0.0369,0.0269,0.0018,0.0019),(0.0022,0.0004,0.0010,0.0384,0.0280,0.0020,0.0021),(0.0025,0.0005,0.0012,0.0402,0.0293,0.0023,0.0024)} {(0.0035,0.0004,0.0009,0.0015,0.0017,0.6415,0.0002),(0.0040,0.0004,0.0011,0.0018,0.0020,0.6173,0.0003),(0.0044,0.0005,0.0012,0.0020,0.0022,0.5986,0.0003),(0.0050,0.0006,0.0014,0.0022,0.0025,0.5740,0.0003)} {(0.0007,0.0003,0.7103,0.0008,0.0008,0.0009,0.0010),(0.0008,0.0003,0.6894,0.0009,0.0010,0.0011,0.0011),(0.0009,0.0003,0.6730,0.0010,0.0011,0.0012,0.0013),(0.0010,0.0004,0.6513,0.0012,0.0013,0.0014,0.0015)} {(0.0208,0.0001,0.0201,0.0010,0.0013,0.0016,0.0005),(0.0221,0.0001,0.0214,0.0011,0.0015,0.0019,0.0005),(0.0230,0.0002,0.0224,0.0012,0.0017,0.0021,0.0006),(0.0243,0.0002,0.0237,0.0014,0.0019,0.0024,0.0007)} {(0.6499,0.0001,0.0006,0.0012,0.0019,0.0030,0.0002),(0.6260,0.0001,0.0007,0.0014,0.0022,0.0034,0.0002),(0.6076,0.0001,0.0007,0.0015,0.0025,0.0038,0.0003),(0.5833,0.0001,0.0009,0.0017,0.0028,0.0043,0.0003)} {(0.9714,0.9513,0.9431,0.9275,0.9240,0.9733,0.0293),(0.9688,0.9475,0.9387,0.9222,0.9185,0.9709,0.0341),(0.9668,0.9445,0.9353,0.9180,0.9142,0.9689,0.0382),(0.9640,0.9404,0.9307,0.9124,0.9084,0.9663,0.0440)} {(0.9714,0.9513,0.9431,0.9275,0.9240,0.9733,0.0293),(0.9688,0.9475,0.9387,0.9222,0.9185,0.9709,0.0341),(0.9668,0.9445,0.9353,0.9180,0.9142,0.9689,0.0382),(0.9640,0.9404,0.9307,0.9124,0.9084,0.9663,0.0440)} {(0.6499,0.0001,0.0006,0.0012,0.0019,0.0030,0.0002),(0.6260,0.0001,0.0007,0.0014,0.0022,0.0034,0.0002),(0.6076,0.0001,0.0007,0.0015,0.0025,0.0038,0.0003),(0.5833,0.0001,0.0009,0.0017,0.0028,0.0043,0.0003)} {(0.0005,0.0190,0.0006,0.0008,0.0157,0.0010,0.0014),(0.0005,0.0203,0.0007,0.0009,0.0167,0.0011,0.0016),(0.0006,0.0214,0.0008,0.0011,0.0174,0.0013,0.0018),(0.0007,0.0228,0.0009,0.0012,0.0183,0.0015,0.0021)} {(0.9714,0.9513,0.9431,0.9275,0.9240,0.9733,0.0293),(0.9688,0.9475,0.9387,0.9222,0.9185,0.9709,0.0341),(0.9668,0.9445,0.9353,0.9180,0.9142,0.9689,0.0382),(0.9640,0.9404,0.9307,0.9124,0.9084,0.9663,0.0440)} {(0.0008,0.0002,0.0199,0.0224,0.0009,0.0010,0.0011),(0.0009,0.0003,0.0212,0.0237,0.0011,0.0012,0.0012),(0.0011,0.0003,0.0222,0.0247,0.0012,0.0013,0.0014),(0.0012,0.0004,0.0234,0.0259,0.0014,0.0015,0.0016)} {(0.9714,0.9513,0.9431,0.9275,0.9240,0.9733,0.0293),(0.9688,0.9475,0.9387,0.9222,0.9185,0.9709,0.0341),(0.9668,0.9445,0.9353,0.9180,0.9142,0.9689,0.0382),(0.9640,0.9404,0.9307,0.9124,0.9084,0.9663,0.0440)} {(0.6499,0.0001,0.0006,0.0012,0.0019,0.0030,0.0002),(0.6260,0.0001,0.0007,0.0014,0.0022,0.0034,0.0002),(0.6076,0.0001,0.0007,0.0015,0.0025,0.0038,0.0003),(0.5833,0.0001,0.0009,0.0017,0.0028,0.0043,0.0003)} {(0.6499,0.0001,0.0006,0.0012,0.0019,0.0030,0.0002),(0.6260,0.0001,0.0007,0.0014,0.0022,0.0034,0.0002),(0.6076,0.0001,0.0007,0.0015,0.0025,0.0038,0.0003),(0.5833,0.0001,0.0009,0.0017,0.0028,0.0043,0.0003)} {(0.0035,0.0004,0.0009,0.0015,0.0017,0.6415,0.0002),(0.0040,0.0004,0.0011,0.0018,0.0020,0.6173,0.0003),(0.0044,0.0005,0.0012,0.0020,0.0022,0.5986,0.0003),(0.0050,0.0006,0.0014,0.0022,0.0025,0.5740,0.0003)} ] TEST alpha(ncats) = 100.00( 4), mode = MEDIAN Rates: 0.87591 0.96474 1.02955 1.12981 [2] P-matrix for branch length 0.100000 +0.8978 +0.0040 +0.0133 +0.0165 +0.0295 +0.0318 +0.0071 +0.0034 +0.9475 +0.0081 +0.0074 +0.0108 +0.0100 +0.0128 +0.0123 +0.0087 +0.9184 +0.0123 +0.0175 +0.0157 +0.0151 +0.0180 +0.0094 +0.0145 +0.8945 +0.0232 +0.0207 +0.0196 +0.0236 +0.0101 +0.0151 +0.0170 +0.8916 +0.0219 +0.0207 +0.0293 +0.0107 +0.0157 +0.0175 +0.0253 +0.8949 +0.0065 +0.0071 +0.0149 +0.0164 +0.0180 +0.0259 +0.0071 +0.9106 +0.8882 +0.0044 +0.0146 +0.0181 +0.0322 +0.0347 +0.0078 +0.0038 +0.9423 +0.0089 +0.0081 +0.0119 +0.0109 +0.0140 +0.0135 +0.0096 +0.9105 +0.0135 +0.0191 +0.0172 +0.0165 +0.0197 +0.0104 +0.0159 +0.8846 +0.0253 +0.0226 +0.0215 +0.0258 +0.0111 +0.0166 +0.0186 +0.8814 +0.0239 +0.0226 +0.0320 +0.0118 +0.0172 +0.0191 +0.0276 +0.8850 +0.0072 +0.0078 +0.0164 +0.0179 +0.0197 +0.0283 +0.0078 +0.9021 +0.8813 +0.0047 +0.0155 +0.0192 +0.0342 +0.0368 +0.0084 +0.0040 +0.9386 +0.0095 +0.0087 +0.0126 +0.0116 +0.0149 +0.0143 +0.0102 +0.9049 +0.0143 +0.0203 +0.0183 +0.0176 +0.0209 +0.0110 +0.0169 +0.8774 +0.0269 +0.0240 +0.0228 +0.0274 +0.0118 +0.0176 +0.0197 +0.8741 +0.0254 +0.0240 +0.0339 +0.0125 +0.0183 +0.0203 +0.0293 +0.8779 +0.0077 +0.0084 +0.0174 +0.0191 +0.0209 +0.0300 +0.0084 +0.8959 +0.8707 +0.0052 +0.0169 +0.0209 +0.0372 +0.0399 +0.0092 +0.0045 +0.9329 +0.0104 +0.0095 +0.0138 +0.0127 +0.0163 +0.0156 +0.0112 +0.8962 +0.0156 +0.0222 +0.0200 +0.0192 +0.0228 +0.0121 +0.0185 +0.8664 +0.0293 +0.0261 +0.0248 +0.0297 +0.0129 +0.0192 +0.0215 +0.8629 +0.0277 +0.0261 +0.0369 +0.0136 +0.0200 +0.0221 +0.0319 +0.8670 +0.0085 +0.0092 +0.0190 +0.0208 +0.0227 +0.0326 +0.0092 +0.8865 [2] P-matrix for branch length 0.200000 +0.8083 +0.0084 +0.0255 +0.0310 +0.0544 +0.0582 +0.0142 +0.0072 +0.8983 +0.0158 +0.0144 +0.0209 +0.0191 +0.0244 +0.0235 +0.0171 +0.8446 +0.0234 +0.0331 +0.0297 +0.0285 +0.0338 +0.0183 +0.0276 +0.8019 +0.0433 +0.0385 +0.0365 +0.0436 +0.0195 +0.0287 +0.0318 +0.7974 +0.0407 +0.0383 +0.0538 +0.0205 +0.0297 +0.0326 +0.0470 +0.8031 +0.0133 +0.0142 +0.0284 +0.0309 +0.0335 +0.0479 +0.0144 +0.8306 +0.7915 +0.0093 +0.0278 +0.0337 +0.0590 +0.0630 +0.0157 +0.0080 +0.8887 +0.0174 +0.0158 +0.0229 +0.0208 +0.0266 +0.0257 +0.0187 +0.8305 +0.0255 +0.0361 +0.0324 +0.0311 +0.0367 +0.0201 +0.0301 +0.7845 +0.0471 +0.0418 +0.0397 +0.0472 +0.0213 +0.0313 +0.0345 +0.7799 +0.0442 +0.0416 +0.0582 +0.0224 +0.0324 +0.0354 +0.0510 +0.7860 +0.0146 +0.0157 +0.0310 +0.0337 +0.0364 +0.0520 +0.0159 +0.8155 +0.7795 +0.0100 +0.0295 +0.0356 +0.0622 +0.0664 +0.0167 +0.0085 +0.8818 +0.0185 +0.0168 +0.0243 +0.0221 +0.0281 +0.0273 +0.0199 +0.8204 +0.0270 +0.0382 +0.0343 +0.0329 +0.0388 +0.0213 +0.0319 +0.7721 +0.0497 +0.0442 +0.0419 +0.0498 +0.0227 +0.0331 +0.0365 +0.7674 +0.0467 +0.0439 +0.0613 +0.0238 +0.0343 +0.0374 +0.0538 +0.7738 +0.0156 +0.0167 +0.0328 +0.0356 +0.0384 +0.0548 +0.0169 +0.8046 +0.7615 +0.0110 +0.0321 +0.0385 +0.0671 +0.0715 +0.0184 +0.0095 +0.8712 +0.0201 +0.0183 +0.0264 +0.0240 +0.0305 +0.0296 +0.0217 +0.8051 +0.0293 +0.0415 +0.0372 +0.0356 +0.0420 +0.0233 +0.0347 +0.7534 +0.0537 +0.0477 +0.0452 +0.0537 +0.0247 +0.0359 +0.0394 +0.7486 +0.0504 +0.0473 +0.0660 +0.0258 +0.0372 +0.0404 +0.0581 +0.7553 +0.0172 +0.0184 +0.0356 +0.0386 +0.0415 +0.0591 +0.0186 +0.7882 [2] P-matrix for branch length 1.000000 +0.3904 +0.0484 +0.0918 +0.0969 +0.1529 +0.1548 +0.0648 +0.0415 +0.6011 +0.0646 +0.0573 +0.0806 +0.0702 +0.0846 +0.0847 +0.0696 +0.4594 +0.0809 +0.1125 +0.0990 +0.0939 +0.1057 +0.0730 +0.0956 +0.3683 +0.1326 +0.1163 +0.1086 +0.1223 +0.0752 +0.0975 +0.0973 +0.3769 +0.1204 +0.1105 +0.1429 +0.0756 +0.0990 +0.0984 +0.1390 +0.3819 +0.0632 +0.0648 +0.0987 +0.1018 +0.0995 +0.1381 +0.0685 +0.4286 +0.3618 +0.0534 +0.0972 +0.1012 +0.1578 +0.1587 +0.0700 +0.0457 +0.5733 +0.0694 +0.0614 +0.0860 +0.0748 +0.0893 +0.0897 +0.0747 +0.4291 +0.0853 +0.1185 +0.1041 +0.0986 +0.1103 +0.0781 +0.1008 +0.3388 +0.1382 +0.1210 +0.1128 +0.1263 +0.0803 +0.1027 +0.1013 +0.3499 +0.1251 +0.1144 +0.1465 +0.0805 +0.1041 +0.1024 +0.1443 +0.3538 +0.0684 +0.0700 +0.1042 +0.1068 +0.1034 +0.1430 +0.0741 +0.3984 +0.3431 +0.0569 +0.1008 +0.1039 +0.1609 +0.1610 +0.0735 +0.0488 +0.5541 +0.0727 +0.0642 +0.0898 +0.0779 +0.0925 +0.0930 +0.0783 +0.4089 +0.0882 +0.1224 +0.1074 +0.1017 +0.1133 +0.0817 +0.1043 +0.3195 +0.1417 +0.1240 +0.1155 +0.1287 +0.0838 +0.1061 +0.1039 +0.3326 +0.1280 +0.1169 +0.1486 +0.0839 +0.1074 +0.1049 +0.1477 +0.3355 +0.0720 +0.0735 +0.1079 +0.1101 +0.1059 +0.1462 +0.0780 +0.3784 +0.3173 +0.0623 +0.1059 +0.1075 +0.1647 +0.1636 +0.0787 +0.0534 +0.5261 +0.0775 +0.0683 +0.0953 +0.0824 +0.0969 +0.0977 +0.0835 +0.3805 +0.0924 +0.1279 +0.1121 +0.1059 +0.1173 +0.0869 +0.1091 +0.2931 +0.1465 +0.1280 +0.1190 +0.1318 +0.0890 +0.1109 +0.1074 +0.3089 +0.1318 +0.1202 +0.1510 +0.0888 +0.1121 +0.1083 +0.1521 +0.3104 +0.0773 +0.0787 +0.1131 +0.1147 +0.1091 +0.1503 +0.0837 +0.3504 [2] P-matrix for branch length 1.000000 +0.3904 +0.0484 +0.0918 +0.0969 +0.1529 +0.1548 +0.0648 +0.0415 +0.6011 +0.0646 +0.0573 +0.0806 +0.0702 +0.0846 +0.0847 +0.0696 +0.4594 +0.0809 +0.1125 +0.0990 +0.0939 +0.1057 +0.0730 +0.0956 +0.3683 +0.1326 +0.1163 +0.1086 +0.1223 +0.0752 +0.0975 +0.0973 +0.3769 +0.1204 +0.1105 +0.1429 +0.0756 +0.0990 +0.0984 +0.1390 +0.3819 +0.0632 +0.0648 +0.0987 +0.1018 +0.0995 +0.1381 +0.0685 +0.4286 +0.3618 +0.0534 +0.0972 +0.1012 +0.1578 +0.1587 +0.0700 +0.0457 +0.5733 +0.0694 +0.0614 +0.0860 +0.0748 +0.0893 +0.0897 +0.0747 +0.4291 +0.0853 +0.1185 +0.1041 +0.0986 +0.1103 +0.0781 +0.1008 +0.3388 +0.1382 +0.1210 +0.1128 +0.1263 +0.0803 +0.1027 +0.1013 +0.3499 +0.1251 +0.1144 +0.1465 +0.0805 +0.1041 +0.1024 +0.1443 +0.3538 +0.0684 +0.0700 +0.1042 +0.1068 +0.1034 +0.1430 +0.0741 +0.3984 +0.3431 +0.0569 +0.1008 +0.1039 +0.1609 +0.1610 +0.0735 +0.0488 +0.5541 +0.0727 +0.0642 +0.0898 +0.0779 +0.0925 +0.0930 +0.0783 +0.4089 +0.0882 +0.1224 +0.1074 +0.1017 +0.1133 +0.0817 +0.1043 +0.3195 +0.1417 +0.1240 +0.1155 +0.1287 +0.0838 +0.1061 +0.1039 +0.3326 +0.1280 +0.1169 +0.1486 +0.0839 +0.1074 +0.1049 +0.1477 +0.3355 +0.0720 +0.0735 +0.1079 +0.1101 +0.1059 +0.1462 +0.0780 +0.3784 +0.3173 +0.0623 +0.1059 +0.1075 +0.1647 +0.1636 +0.0787 +0.0534 +0.5261 +0.0775 +0.0683 +0.0953 +0.0824 +0.0969 +0.0977 +0.0835 +0.3805 +0.0924 +0.1279 +0.1121 +0.1059 +0.1173 +0.0869 +0.1091 +0.2931 +0.1465 +0.1280 +0.1190 +0.1318 +0.0890 +0.1109 +0.1074 +0.3089 +0.1318 +0.1202 +0.1510 +0.0888 +0.1121 +0.1083 +0.1521 +0.3104 +0.0773 +0.0787 +0.1131 +0.1147 +0.1091 +0.1503 +0.0837 +0.3504 [2] CLV 5: [ {(0.00021,0.01423,0.01441,0.00051,0.00056,0.00061,0.00088),(0.00026,0.01542,0.01552,0.00061,0.00067,0.00073,0.00104),(0.00029,0.01627,0.01630,0.00068,0.00075,0.00081,0.00117),(0.00035,0.01754,0.01745,0.00081,0.00089,0.00096,0.00138)} {(0.65330,0.00005,0.00055,0.00114,0.00190,0.00289,0.00020),(0.62646,0.00006,0.00066,0.00135,0.00223,0.00338,0.00025),(0.60766,0.00007,0.00074,0.00151,0.00248,0.00376,0.00028),(0.57983,0.00009,0.00088,0.00176,0.00288,0.00435,0.00034)} {(0.02061,0.00011,0.01988,0.00093,0.00125,0.00160,0.00044),(0.02203,0.00014,0.02134,0.00111,0.00148,0.00189,0.00053),(0.02301,0.00016,0.02236,0.00124,0.00165,0.00210,0.00060),(0.02443,0.00019,0.02384,0.00146,0.00193,0.00245,0.00071)} {(0.00065,0.00025,0.71332,0.00076,0.00082,0.00089,0.00096),(0.00077,0.00030,0.68973,0.00091,0.00098,0.00105,0.00113),(0.00087,0.00034,0.67307,0.00102,0.00110,0.00118,0.00127),(0.00103,0.00041,0.64817,0.00120,0.00129,0.00138,0.00149)} {(0.02503,0.00010,0.00055,0.02709,0.00138,0.00175,0.00048),(0.02665,0.00013,0.00066,0.02882,0.00163,0.00206,0.00057),(0.02775,0.00014,0.00074,0.02999,0.00182,0.00229,0.00064),(0.02932,0.00017,0.00087,0.03165,0.00211,0.00267,0.00076)} {(0.00021,0.01423,0.01441,0.00051,0.00056,0.00061,0.00088),(0.00026,0.01542,0.01552,0.00061,0.00067,0.00073,0.00104),(0.00029,0.01627,0.01630,0.00068,0.00075,0.00081,0.00117),(0.00035,0.01754,0.01745,0.00081,0.00089,0.00096,0.00138)} {(0.00339,0.00036,0.00089,0.00148,0.00166,0.64502,0.00021),(0.00397,0.00043,0.00105,0.00175,0.00195,0.61776,0.00025),(0.00441,0.00049,0.00118,0.00195,0.00218,0.59870,0.00029),(0.00511,0.00057,0.00138,0.00228,0.00254,0.57051,0.00035)} {(0.00065,0.00025,0.71332,0.00076,0.00082,0.00089,0.00096),(0.00077,0.00030,0.68973,0.00091,0.00098,0.00105,0.00113),(0.00087,0.00034,0.67307,0.00102,0.00110,0.00118,0.00127),(0.00103,0.00041,0.64817,0.00120,0.00129,0.00138,0.00149)} {(0.00026,0.01294,0.00040,0.01470,0.00062,0.00067,0.00095),(0.00031,0.01402,0.00048,0.01575,0.00074,0.00079,0.00113),(0.00035,0.01478,0.00054,0.01647,0.00083,0.00089,0.00126),(0.00043,0.01592,0.00064,0.01752,0.00097,0.00104,0.00148)} {(0.65330,0.00005,0.00055,0.00114,0.00190,0.00289,0.00020),(0.62646,0.00006,0.00066,0.00135,0.00223,0.00338,0.00025),(0.60766,0.00007,0.00074,0.00151,0.00248,0.00376,0.00028),(0.57983,0.00009,0.00088,0.00176,0.00288,0.00435,0.00034)} {(0.97172,0.95187,0.94372,0.92827,0.92481,0.97364,0.02868),(0.96888,0.94757,0.93880,0.92225,0.91859,0.97093,0.03405),(0.96681,0.94450,0.93529,0.91799,0.91420,0.96896,0.03817),(0.96362,0.93984,0.92999,0.91160,0.90762,0.96590,0.04487)} {(0.97172,0.95187,0.94372,0.92827,0.92481,0.97364,0.02868),(0.96888,0.94757,0.93880,0.92225,0.91859,0.97093,0.03405),(0.96681,0.94450,0.93529,0.91799,0.91420,0.96896,0.03817),(0.96362,0.93984,0.92999,0.91160,0.90762,0.96590,0.04487)} {(0.00675,0.00643,0.00040,0.00062,0.00085,0.00110,0.00040),(0.00735,0.00707,0.00048,0.00074,0.00101,0.00130,0.00049),(0.00777,0.00753,0.00054,0.00083,0.00113,0.00146,0.00055),(0.00840,0.00824,0.00064,0.00098,0.00132,0.00170,0.00065)} {(0.00175,0.00044,0.02030,0.66517,0.00192,0.00203,0.00216),(0.00207,0.00052,0.02184,0.63907,0.00227,0.00240,0.00255),(0.00232,0.00059,0.02290,0.62079,0.00254,0.00268,0.00284),(0.00272,0.00070,0.02447,0.59368,0.00297,0.00313,0.00332)} {(0.00175,0.00044,0.02030,0.66517,0.00192,0.00203,0.00216),(0.00207,0.00052,0.02184,0.63907,0.00227,0.00240,0.00255),(0.00232,0.00059,0.02290,0.62079,0.00254,0.00268,0.00284),(0.00272,0.00070,0.02447,0.59368,0.00297,0.00313,0.00332)} {(0.00148,0.00030,0.02513,0.00107,0.00117,0.02389,0.00044),(0.00175,0.00036,0.02691,0.00126,0.00138,0.02547,0.00053),(0.00196,0.00041,0.02814,0.00141,0.00155,0.02654,0.00060),(0.00229,0.00048,0.02992,0.00165,0.00181,0.02807,0.00072)} {(0.00296,0.00044,0.00110,0.00188,0.63589,0.00221,0.00230),(0.00348,0.00052,0.00130,0.00221,0.60825,0.00260,0.00270),(0.00387,0.00059,0.00146,0.00247,0.58895,0.00290,0.00301),(0.00450,0.00070,0.00172,0.00289,0.56047,0.00338,0.00350)} {(0.02061,0.00011,0.01988,0.00093,0.00125,0.00160,0.00044),(0.02203,0.00014,0.02134,0.00111,0.00148,0.00189,0.00053),(0.02301,0.00016,0.02236,0.00124,0.00165,0.00210,0.00060),(0.02443,0.00019,0.02384,0.00146,0.00193,0.00245,0.00071)} {(0.02503,0.00010,0.00055,0.02709,0.00138,0.00175,0.00048),(0.02665,0.00013,0.00066,0.02882,0.00163,0.00206,0.00057),(0.02775,0.00014,0.00074,0.02999,0.00182,0.00229,0.00064),(0.02932,0.00017,0.00087,0.03165,0.00211,0.00267,0.00076)} {(0.02503,0.00010,0.00055,0.02709,0.00138,0.00175,0.00048),(0.02665,0.00013,0.00066,0.02882,0.00163,0.00206,0.00057),(0.02775,0.00014,0.00074,0.02999,0.00182,0.00229,0.00064),(0.02932,0.00017,0.00087,0.03165,0.00211,0.00267,0.00076)} ] [2] CLV 6: [ {(0.00040,0.00010,0.00032,0.00003,0.00004,0.00005,0.00002),(0.00047,0.00012,0.00037,0.00004,0.00005,0.00007,0.00002),(0.00052,0.00013,0.00041,0.00004,0.00006,0.00008,0.00003),(0.00061,0.00016,0.00047,0.00006,0.00008,0.00010,0.00004)} {(0.03417,0.00004,0.00026,0.00050,0.00070,0.01752,0.00007),(0.03508,0.00005,0.00030,0.00057,0.00081,0.01819,0.00008),(0.03558,0.00006,0.00033,0.00063,0.00088,0.01860,0.00009),(0.03610,0.00007,0.00037,0.00071,0.00100,0.01911,0.00011)} {(0.01860,0.00037,0.01804,0.00151,0.00189,0.00237,0.00016),(0.01971,0.00045,0.01920,0.00177,0.00221,0.00277,0.00021),(0.02044,0.00050,0.01998,0.00197,0.00245,0.00307,0.00024),(0.02148,0.00060,0.02110,0.00229,0.00283,0.00354,0.00031)} {(0.00026,0.00010,0.55333,0.00031,0.00033,0.00036,0.00039),(0.00030,0.00011,0.52165,0.00036,0.00039,0.00042,0.00045),(0.00033,0.00013,0.49975,0.00040,0.00043,0.00046,0.00050),(0.00039,0.00014,0.46777,0.00046,0.00049,0.00053,0.00057)} {(0.02270,0.00042,0.00117,0.02387,0.00225,0.00279,0.00020),(0.02395,0.00050,0.00138,0.02509,0.00262,0.00324,0.00025),(0.02477,0.00056,0.00153,0.02589,0.00289,0.00358,0.00030),(0.02591,0.00066,0.00178,0.02698,0.00332,0.00411,0.00038)} {(0.00001,0.00022,0.01131,0.00002,0.00003,0.00003,0.00004),(0.00002,0.00026,0.01191,0.00003,0.00003,0.00004,0.00005),(0.00002,0.00029,0.01229,0.00004,0.00004,0.00004,0.00006),(0.00003,0.00033,0.01282,0.00005,0.00005,0.00006,0.00008)} {(0.00138,0.00013,0.00033,0.00057,0.00064,0.46375,0.00007),(0.00158,0.00015,0.00038,0.00066,0.00074,0.42992,0.00008),(0.00173,0.00017,0.00042,0.00072,0.00081,0.40691,0.00009),(0.00196,0.00019,0.00048,0.00082,0.00092,0.37388,0.00011)} {(0.00026,0.00010,0.55333,0.00031,0.00033,0.00036,0.00039),(0.00030,0.00011,0.52165,0.00036,0.00039,0.00042,0.00045),(0.00033,0.00013,0.49975,0.00040,0.00043,0.00046,0.00050),(0.00039,0.00014,0.46777,0.00046,0.00049,0.00053,0.00057)} {(0.00047,0.00009,0.00002,0.00045,0.00004,0.00006,0.00002),(0.00055,0.00011,0.00002,0.00052,0.00005,0.00007,0.00002),(0.00061,0.00012,0.00003,0.00057,0.00006,0.00008,0.00003),(0.00070,0.00014,0.00003,0.00065,0.00008,0.00010,0.00004)} {(0.03417,0.00004,0.00026,0.00050,0.00070,0.01752,0.00007),(0.03508,0.00005,0.00030,0.00057,0.00081,0.01819,0.00008),(0.03558,0.00006,0.00033,0.00063,0.00088,0.01860,0.00009),(0.03610,0.00007,0.00037,0.00071,0.00100,0.01911,0.00011)} {(0.94882,0.91692,0.90370,0.87935,0.87420,0.95187,0.01867),(0.94360,0.90965,0.89553,0.86972,0.86436,0.94683,0.02258),(0.93980,0.90446,0.88973,0.86295,0.85746,0.94315,0.02564),(0.93396,0.89665,0.88103,0.85288,0.84723,0.93747,0.03071)} {(0.94882,0.91692,0.90370,0.87935,0.87420,0.95187,0.01867),(0.94360,0.90965,0.89553,0.86972,0.86436,0.94683,0.02258),(0.93980,0.90446,0.88973,0.86295,0.85746,0.94315,0.02564),(0.93396,0.89665,0.88103,0.85288,0.84723,0.93747,0.03071)} {(0.00016,0.00010,0.00047,0.00002,0.00003,0.00004,0.00002),(0.00019,0.00012,0.00055,0.00003,0.00004,0.00005,0.00002),(0.00021,0.00013,0.00061,0.00003,0.00005,0.00006,0.00003),(0.00024,0.00016,0.00072,0.00004,0.00006,0.00007,0.00004)} {(0.00075,0.00011,0.00080,0.02294,0.00055,0.01116,0.00021),(0.00087,0.00012,0.00093,0.02368,0.00064,0.01169,0.00024),(0.00096,0.00014,0.00102,0.02410,0.00070,0.01204,0.00027),(0.00110,0.00016,0.00117,0.02460,0.00081,0.01251,0.00032)} {(0.00071,0.00012,0.00089,0.02579,0.01073,0.00065,0.00069),(0.00082,0.00014,0.00103,0.02663,0.01124,0.00076,0.00080),(0.00090,0.00015,0.00114,0.02711,0.01157,0.00084,0.00088),(0.00104,0.00018,0.00130,0.02768,0.01202,0.00096,0.00101)} {(0.00006,0.00001,0.01986,0.00005,0.00006,0.00065,0.00003),(0.00008,0.00002,0.02078,0.00007,0.00007,0.00075,0.00004),(0.00010,0.00002,0.02136,0.00008,0.00009,0.00082,0.00005),(0.00012,0.00002,0.02214,0.00010,0.00011,0.00093,0.00006)} {(0.00117,0.00015,0.00041,0.00072,0.45226,0.00086,0.00089),(0.00135,0.00018,0.00047,0.00083,0.41833,0.00098,0.00103),(0.00148,0.00020,0.00052,0.00091,0.39532,0.00108,0.00112),(0.00168,0.00023,0.00059,0.00103,0.36238,0.00123,0.00128)} {(0.01525,0.00000,0.00044,0.00005,0.00009,0.00013,0.00001),(0.01585,0.00000,0.00051,0.00007,0.00011,0.00016,0.00002),(0.01621,0.00000,0.00056,0.00008,0.00013,0.00019,0.00002),(0.01666,0.00001,0.00065,0.00010,0.00016,0.00024,0.00003)} {(0.00059,0.00001,0.00102,0.00068,0.00007,0.00008,0.00004),(0.00068,0.00001,0.00118,0.00079,0.00009,0.00011,0.00005),(0.00074,0.00001,0.00130,0.00086,0.00010,0.00012,0.00005),(0.00085,0.00001,0.00149,0.00098,0.00013,0.00016,0.00007)} {(0.00059,0.00001,0.00102,0.00068,0.00007,0.00008,0.00004),(0.00068,0.00001,0.00118,0.00079,0.00009,0.00011,0.00005),(0.00074,0.00001,0.00130,0.00086,0.00010,0.00012,0.00005),(0.00085,0.00001,0.00149,0.00098,0.00013,0.00016,0.00007)} ] [2] CLV 7: [ {(0.0006,0.0003,0.7133,0.0008,0.0008,0.0009,0.0010),(0.0008,0.0003,0.6897,0.0009,0.0010,0.0010,0.0011),(0.0009,0.0003,0.6731,0.0010,0.0011,0.0012,0.0013),(0.0010,0.0004,0.6482,0.0012,0.0013,0.0014,0.0015)} {(0.0034,0.0004,0.0009,0.0015,0.0017,0.6450,0.0002),(0.0040,0.0004,0.0010,0.0018,0.0020,0.6178,0.0003),(0.0044,0.0005,0.0012,0.0020,0.0022,0.5987,0.0003),(0.0051,0.0006,0.0014,0.0023,0.0025,0.5705,0.0003)} {(0.0250,0.0001,0.0006,0.0271,0.0014,0.0018,0.0005),(0.0267,0.0001,0.0007,0.0288,0.0016,0.0021,0.0006),(0.0278,0.0001,0.0007,0.0300,0.0018,0.0023,0.0006),(0.0293,0.0002,0.0009,0.0316,0.0021,0.0027,0.0008)} {(0.0006,0.0003,0.7133,0.0008,0.0008,0.0009,0.0010),(0.0008,0.0003,0.6897,0.0009,0.0010,0.0010,0.0011),(0.0009,0.0003,0.6731,0.0010,0.0011,0.0012,0.0013),(0.0010,0.0004,0.6482,0.0012,0.0013,0.0014,0.0015)} {(0.0005,0.0188,0.0006,0.0008,0.0156,0.0010,0.0014),(0.0005,0.0203,0.0007,0.0009,0.0166,0.0011,0.0016),(0.0006,0.0214,0.0008,0.0011,0.0174,0.0013,0.0018),(0.0007,0.0230,0.0009,0.0012,0.0185,0.0015,0.0021)} {(0.0017,0.0003,0.0008,0.0347,0.0253,0.0015,0.0016),(0.0020,0.0004,0.0009,0.0369,0.0269,0.0018,0.0019),(0.0022,0.0004,0.0010,0.0384,0.0280,0.0020,0.0021),(0.0026,0.0005,0.0012,0.0405,0.0295,0.0023,0.0025)} {(0.0034,0.0004,0.0009,0.0015,0.0017,0.6450,0.0002),(0.0040,0.0004,0.0010,0.0018,0.0020,0.6178,0.0003),(0.0044,0.0005,0.0012,0.0020,0.0022,0.5987,0.0003),(0.0051,0.0006,0.0014,0.0023,0.0025,0.5705,0.0003)} {(0.0006,0.0003,0.7133,0.0008,0.0008,0.0009,0.0010),(0.0008,0.0003,0.6897,0.0009,0.0010,0.0010,0.0011),(0.0009,0.0003,0.6731,0.0010,0.0011,0.0012,0.0013),(0.0010,0.0004,0.6482,0.0012,0.0013,0.0014,0.0015)} {(0.0206,0.0001,0.0199,0.0009,0.0013,0.0016,0.0004),(0.0220,0.0001,0.0213,0.0011,0.0015,0.0019,0.0005),(0.0230,0.0002,0.0224,0.0012,0.0017,0.0021,0.0006),(0.0244,0.0002,0.0238,0.0015,0.0019,0.0025,0.0007)} {(0.6533,0.0001,0.0006,0.0011,0.0019,0.0029,0.0002),(0.6265,0.0001,0.0007,0.0013,0.0022,0.0034,0.0002),(0.6077,0.0001,0.0007,0.0015,0.0025,0.0038,0.0003),(0.5798,0.0001,0.0009,0.0018,0.0029,0.0044,0.0003)} {(0.9717,0.9519,0.9437,0.9283,0.9248,0.9736,0.0287),(0.9689,0.9476,0.9388,0.9223,0.9186,0.9709,0.0341),(0.9668,0.9445,0.9353,0.9180,0.9142,0.9690,0.0382),(0.9636,0.9398,0.9300,0.9116,0.9076,0.9659,0.0449)} {(0.9717,0.9519,0.9437,0.9283,0.9248,0.9736,0.0287),(0.9689,0.9476,0.9388,0.9223,0.9186,0.9709,0.0341),(0.9668,0.9445,0.9353,0.9180,0.9142,0.9690,0.0382),(0.9636,0.9398,0.9300,0.9116,0.9076,0.9659,0.0449)} {(0.6533,0.0001,0.0006,0.0011,0.0019,0.0029,0.0002),(0.6265,0.0001,0.0007,0.0013,0.0022,0.0034,0.0002),(0.6077,0.0001,0.0007,0.0015,0.0025,0.0038,0.0003),(0.5798,0.0001,0.0009,0.0018,0.0029,0.0044,0.0003)} {(0.0005,0.0188,0.0006,0.0008,0.0156,0.0010,0.0014),(0.0005,0.0203,0.0007,0.0009,0.0166,0.0011,0.0016),(0.0006,0.0214,0.0008,0.0011,0.0174,0.0013,0.0018),(0.0007,0.0230,0.0009,0.0012,0.0185,0.0015,0.0021)} {(0.9717,0.9519,0.9437,0.9283,0.9248,0.9736,0.0287),(0.9689,0.9476,0.9388,0.9223,0.9186,0.9709,0.0341),(0.9668,0.9445,0.9353,0.9180,0.9142,0.9690,0.0382),(0.9636,0.9398,0.9300,0.9116,0.9076,0.9659,0.0449)} {(0.0008,0.0002,0.0198,0.0222,0.0009,0.0010,0.0010),(0.0009,0.0003,0.0212,0.0237,0.0011,0.0011,0.0012),(0.0011,0.0003,0.0222,0.0247,0.0012,0.0013,0.0014),(0.0012,0.0004,0.0236,0.0261,0.0014,0.0015,0.0016)} {(0.9717,0.9519,0.9437,0.9283,0.9248,0.9736,0.0287),(0.9689,0.9476,0.9388,0.9223,0.9186,0.9709,0.0341),(0.9668,0.9445,0.9353,0.9180,0.9142,0.9690,0.0382),(0.9636,0.9398,0.9300,0.9116,0.9076,0.9659,0.0449)} {(0.6533,0.0001,0.0006,0.0011,0.0019,0.0029,0.0002),(0.6265,0.0001,0.0007,0.0013,0.0022,0.0034,0.0002),(0.6077,0.0001,0.0007,0.0015,0.0025,0.0038,0.0003),(0.5798,0.0001,0.0009,0.0018,0.0029,0.0044,0.0003)} {(0.6533,0.0001,0.0006,0.0011,0.0019,0.0029,0.0002),(0.6265,0.0001,0.0007,0.0013,0.0022,0.0034,0.0002),(0.6077,0.0001,0.0007,0.0015,0.0025,0.0038,0.0003),(0.5798,0.0001,0.0009,0.0018,0.0029,0.0044,0.0003)} {(0.0034,0.0004,0.0009,0.0015,0.0017,0.6450,0.0002),(0.0040,0.0004,0.0010,0.0018,0.0020,0.6178,0.0003),(0.0044,0.0005,0.0012,0.0020,0.0022,0.5987,0.0003),(0.0051,0.0006,0.0014,0.0023,0.0025,0.5705,0.0003)} ] Subst params: 0.50000 2.00000 3.00000 4.00000 5.00000 1.10000 1.20000 1.30000 1.40000 1.50000 2.10000 2.20000 2.30000 2.40000 2.50000 3.10000 3.20000 3.30000 3.40000 3.50000 1.00000 TEST alpha(ncats) = 0.10( 6), mode = MEAN Rates: 0.00000 0.00001 0.00152 0.04420 0.56179 5.39248 [0] P-matrix for branch length 0.100000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 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{(0.0000,0.0000,1.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,1.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.9994,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.9828,0.0000,0.0000,0.0000,0.0000),(0.0003,0.0001,0.8042,0.0003,0.0004,0.0004,0.0004),(0.0107,0.0056,0.1557,0.0114,0.0118,0.0121,0.0126)} {(0.0000,0.0000,0.0000,0.0000,0.0000,1.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,1.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.9992,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.9776,0.0000),(0.0016,0.0002,0.0004,0.0007,0.0008,0.7529,0.0001),(0.0264,0.0064,0.0121,0.0159,0.0169,0.1042,0.0065)} {(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0001,0.0000,0.0000,0.0001,0.0000,0.0000,0.0000),(0.0017,0.0000,0.0000,0.0019,0.0000,0.0000,0.0000),(0.0181,0.0000,0.0002,0.0197,0.0006,0.0008,0.0002),(0.0349,0.0034,0.0086,0.0353,0.0138,0.0160,0.0082)} {(0.0000,0.0000,1.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,1.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.9994,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.9828,0.0000,0.0000,0.0000,0.0000),(0.0003,0.0001,0.8042,0.0003,0.0004,0.0004,0.0004),(0.0107,0.0056,0.1557,0.0114,0.0118,0.0121,0.0126)} {(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0011,0.0000,0.0000,0.0010,0.0000,0.0000),(0.0002,0.0128,0.0002,0.0004,0.0111,0.0004,0.0006),(0.0097,0.0500,0.0101,0.0122,0.0277,0.0129,0.0164)} {(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0001,0.0001,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0025,0.0018,0.0000,0.0000),(0.0008,0.0001,0.0003,0.0253,0.0185,0.0007,0.0007),(0.0172,0.0061,0.0113,0.0441,0.0339,0.0160,0.0159)} {(0.0000,0.0000,0.0000,0.0000,0.0000,1.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,1.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.9992,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.9776,0.0000),(0.0016,0.0002,0.0004,0.0007,0.0008,0.7529,0.0001),(0.0264,0.0064,0.0121,0.0159,0.0169,0.1042,0.0065)} {(0.0000,0.0000,1.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,1.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.9994,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.9828,0.0000,0.0000,0.0000,0.0000),(0.0003,0.0001,0.8042,0.0003,0.0004,0.0004,0.0004),(0.0107,0.0056,0.1557,0.0114,0.0118,0.0121,0.0126)} {(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0014,0.0000,0.0013,0.0000,0.0000,0.0000,0.0000),(0.0147,0.0000,0.0140,0.0004,0.0006,0.0007,0.0002),(0.0341,0.0038,0.0376,0.0123,0.0141,0.0165,0.0086)} {(1.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(1.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9992,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9783,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.7592,0.0000,0.0002,0.0005,0.0009,0.0013,0.0001),(0.1089,0.0026,0.0091,0.0133,0.0170,0.0225,0.0058)} {(1.0000,1.0000,1.0000,1.0000,1.0000,1.0000,0.0000),(1.0000,1.0000,1.0000,1.0000,1.0000,1.0000,0.0000),(1.0000,0.9999,0.9999,0.9999,0.9998,1.0000,0.0000),(0.9986,0.9973,0.9968,0.9958,0.9955,0.9987,0.0001),(0.9818,0.9679,0.9622,0.9513,0.9487,0.9832,0.0127),(0.8536,0.8196,0.8032,0.7792,0.7768,0.8563,0.4041)} {(1.0000,1.0000,1.0000,1.0000,1.0000,1.0000,0.0000),(1.0000,1.0000,1.0000,1.0000,1.0000,1.0000,0.0000),(1.0000,0.9999,0.9999,0.9999,0.9998,1.0000,0.0000),(0.9986,0.9973,0.9968,0.9958,0.9955,0.9987,0.0001),(0.9818,0.9679,0.9622,0.9513,0.9487,0.9832,0.0127),(0.8536,0.8196,0.8032,0.7792,0.7768,0.8563,0.4041)} {(1.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(1.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9992,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9783,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.7592,0.0000,0.0002,0.0005,0.0009,0.0013,0.0001),(0.1089,0.0026,0.0091,0.0133,0.0170,0.0225,0.0058)} {(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0011,0.0000,0.0000,0.0010,0.0000,0.0000),(0.0002,0.0128,0.0002,0.0004,0.0111,0.0004,0.0006),(0.0097,0.0500,0.0101,0.0122,0.0277,0.0129,0.0164)} {(1.0000,1.0000,1.0000,1.0000,1.0000,1.0000,0.0000),(1.0000,1.0000,1.0000,1.0000,1.0000,1.0000,0.0000),(1.0000,0.9999,0.9999,0.9999,0.9998,1.0000,0.0000),(0.9986,0.9973,0.9968,0.9958,0.9955,0.9987,0.0001),(0.9818,0.9679,0.9622,0.9513,0.9487,0.9832,0.0127),(0.8536,0.8196,0.8032,0.7792,0.7768,0.8563,0.4041)} {(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0000,0.0001,0.0000,0.0000,0.0000),(0.0000,0.0000,0.0013,0.0015,0.0000,0.0000,0.0000),(0.0004,0.0001,0.0139,0.0159,0.0004,0.0004,0.0005),(0.0109,0.0050,0.0356,0.0327,0.0115,0.0117,0.0121)} {(1.0000,1.0000,1.0000,1.0000,1.0000,1.0000,0.0000),(1.0000,1.0000,1.0000,1.0000,1.0000,1.0000,0.0000),(1.0000,0.9999,0.9999,0.9999,0.9998,1.0000,0.0000),(0.9986,0.9973,0.9968,0.9958,0.9955,0.9987,0.0001),(0.9818,0.9679,0.9622,0.9513,0.9487,0.9832,0.0127),(0.8536,0.8196,0.8032,0.7792,0.7768,0.8563,0.4041)} {(1.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(1.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9992,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9783,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.7592,0.0000,0.0002,0.0005,0.0009,0.0013,0.0001),(0.1089,0.0026,0.0091,0.0133,0.0170,0.0225,0.0058)} {(1.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(1.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9992,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9783,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.7592,0.0000,0.0002,0.0005,0.0009,0.0013,0.0001),(0.1089,0.0026,0.0091,0.0133,0.0170,0.0225,0.0058)} {(0.0000,0.0000,0.0000,0.0000,0.0000,1.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,1.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.9992,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.9776,0.0000),(0.0016,0.0002,0.0004,0.0007,0.0008,0.7529,0.0001),(0.0264,0.0064,0.0121,0.0159,0.0169,0.1042,0.0065)} ] TEST alpha(ncats) = 0.10( 6), mode = MEDIAN Rates: 0.00000 0.00002 0.00160 0.03687 0.42992 5.53159 [0] P-matrix for branch length 0.100000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 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+0.9977 +0.0004 +0.0003 +0.0005 +0.0004 +0.0006 +0.0005 +0.0004 +0.9964 +0.0005 +0.0008 +0.0007 +0.0007 +0.0008 +0.0004 +0.0006 +0.9953 +0.0010 +0.0009 +0.0009 +0.0011 +0.0004 +0.0007 +0.0008 +0.9951 +0.0010 +0.0009 +0.0013 +0.0005 +0.0007 +0.0008 +0.0011 +0.9953 +0.0003 +0.0003 +0.0007 +0.0007 +0.0008 +0.0012 +0.0003 +0.9960 +0.9482 +0.0019 +0.0067 +0.0084 +0.0151 +0.0163 +0.0035 +0.0016 +0.9738 +0.0040 +0.0037 +0.0054 +0.0050 +0.0064 +0.0062 +0.0043 +0.9589 +0.0062 +0.0088 +0.0079 +0.0076 +0.0091 +0.0047 +0.0073 +0.9465 +0.0118 +0.0105 +0.0100 +0.0121 +0.0050 +0.0076 +0.0086 +0.9449 +0.0112 +0.0106 +0.0151 +0.0054 +0.0079 +0.0089 +0.0129 +0.9466 +0.0032 +0.0035 +0.0075 +0.0083 +0.0092 +0.0132 +0.0034 +0.9549 +0.5314 +0.0297 +0.0672 +0.0752 +0.1240 +0.1289 +0.0435 +0.0254 +0.7191 +0.0448 +0.0402 +0.0571 +0.0506 +0.0628 +0.0620 +0.0483 +0.5992 +0.0602 +0.0843 +0.0747 +0.0713 +0.0820 +0.0511 +0.0711 +0.5145 +0.1038 +0.0915 +0.0860 +0.0992 +0.0533 +0.0731 +0.0761 +0.5142 +0.0956 +0.0885 +0.1190 +0.0545 +0.0747 +0.0774 +0.1103 +0.5223 +0.0418 +0.0435 +0.0732 +0.0773 +0.0788 +0.1107 +0.0453 +0.5711 [0] P-matrix for branch length 0.200000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9996 +0.0000 +0.0001 +0.0001 +0.0001 +0.0001 +0.0000 +0.0000 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{(1.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(1.0000,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9992,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.9818,0.0000,0.0000,0.0000,0.0000,0.0000,0.0000),(0.8093,0.0000,0.0001,0.0003,0.0005,0.0008,0.0000),(0.1044,0.0027,0.0093,0.0136,0.0172,0.0226,0.0060)} {(0.0000,0.0000,0.0000,0.0000,0.0000,1.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,1.0000,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.9992,0.0000),(0.0000,0.0000,0.0000,0.0000,0.0000,0.9813,0.0000),(0.0010,0.0001,0.0002,0.0004,0.0005,0.8041,0.0000),(0.0266,0.0066,0.0123,0.0162,0.0172,0.0998,0.0068)} ] TEST alpha(ncats) = 1.25( 6), mode = MEAN Rates: 0.13643 0.36988 0.63230 0.96404 1.44749 2.44987 [1] P-matrix for branch length 0.100000 +0.9832 +0.0006 +0.0021 +0.0027 +0.0049 +0.0053 +0.0011 +0.0005 +0.9916 +0.0013 +0.0012 +0.0017 +0.0016 +0.0021 +0.0020 +0.0014 +0.9867 +0.0020 +0.0028 +0.0026 +0.0025 +0.0030 +0.0015 +0.0024 +0.9827 +0.0038 +0.0034 +0.0033 +0.0039 +0.0016 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+0.0702 +0.0277 +0.0398 +0.0432 +0.0620 +0.7383 +0.0187 +0.0199 +0.0382 +0.0414 +0.0443 +0.0631 +0.0202 +0.7730 [1] P-matrix for branch length 0.200000 +0.9667 +0.0012 +0.0043 +0.0054 +0.0097 +0.0105 +0.0022 +0.0010 +0.9833 +0.0026 +0.0024 +0.0035 +0.0032 +0.0041 +0.0039 +0.0028 +0.9737 +0.0040 +0.0056 +0.0051 +0.0049 +0.0059 +0.0030 +0.0047 +0.9657 +0.0076 +0.0068 +0.0064 +0.0078 +0.0032 +0.0049 +0.0056 +0.9646 +0.0072 +0.0068 +0.0097 +0.0034 +0.0051 +0.0057 +0.0083 +0.9657 +0.0020 +0.0022 +0.0048 +0.0053 +0.0059 +0.0085 +0.0022 +0.9711 +0.9128 +0.0033 +0.0113 +0.0141 +0.0252 +0.0272 +0.0060 +0.0029 +0.9554 +0.0069 +0.0063 +0.0092 +0.0085 +0.0109 +0.0104 +0.0074 +0.9305 +0.0105 +0.0149 +0.0134 +0.0129 +0.0154 +0.0080 +0.0124 +0.9101 +0.0198 +0.0177 +0.0168 +0.0202 +0.0086 +0.0129 +0.0145 +0.9074 +0.0187 +0.0177 +0.0251 +0.0091 +0.0134 +0.0149 +0.0216 +0.9103 +0.0055 +0.0060 +0.0127 +0.0140 +0.0154 +0.0221 +0.0060 +0.9239 +0.8566 +0.0059 +0.0188 +0.0232 +0.0411 +0.0441 +0.0103 +0.0050 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+0.0795 +0.0321 +0.0458 +0.0493 +0.0707 +0.7005 +0.0221 +0.0235 +0.0441 +0.0475 +0.0505 +0.0718 +0.0240 +0.7388 +0.5677 +0.0260 +0.0613 +0.0695 +0.1158 +0.1209 +0.0389 +0.0223 +0.7457 +0.0404 +0.0363 +0.0518 +0.0461 +0.0575 +0.0566 +0.0435 +0.6331 +0.0551 +0.0773 +0.0687 +0.0656 +0.0758 +0.0462 +0.0651 +0.5521 +0.0961 +0.0848 +0.0798 +0.0926 +0.0483 +0.0670 +0.0704 +0.5504 +0.0888 +0.0824 +0.1116 +0.0496 +0.0687 +0.0718 +0.1024 +0.5587 +0.0373 +0.0389 +0.0670 +0.0711 +0.0732 +0.1030 +0.0404 +0.6064 [1] P-matrix for branch length 1.000000 +0.8465 +0.0064 +0.0202 +0.0248 +0.0439 +0.0471 +0.0111 +0.0055 +0.9197 +0.0125 +0.0114 +0.0165 +0.0151 +0.0194 +0.0187 +0.0134 +0.8763 +0.0186 +0.0264 +0.0237 +0.0228 +0.0271 +0.0145 +0.0220 +0.8414 +0.0347 +0.0309 +0.0294 +0.0351 +0.0154 +0.0229 +0.0255 +0.8374 +0.0327 +0.0309 +0.0435 +0.0163 +0.0237 +0.0262 +0.0378 +0.8422 +0.0103 +0.0111 +0.0226 +0.0247 +0.0269 +0.0386 +0.0111 +0.8649 +0.6465 +0.0190 +0.0490 +0.0570 +0.0967 +0.1020 +0.0298 +0.0163 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+0.9197 +0.0125 +0.0114 +0.0165 +0.0151 +0.0194 +0.0187 +0.0134 +0.8763 +0.0186 +0.0264 +0.0237 +0.0228 +0.0271 +0.0145 +0.0220 +0.8414 +0.0347 +0.0309 +0.0294 +0.0351 +0.0154 +0.0229 +0.0255 +0.8374 +0.0327 +0.0309 +0.0435 +0.0163 +0.0237 +0.0262 +0.0378 +0.8422 +0.0103 +0.0111 +0.0226 +0.0247 +0.0269 +0.0386 +0.0111 +0.8649 +0.6465 +0.0190 +0.0490 +0.0570 +0.0967 +0.1020 +0.0298 +0.0163 +0.7997 +0.0316 +0.0285 +0.0409 +0.0367 +0.0462 +0.0452 +0.0340 +0.7049 +0.0444 +0.0625 +0.0557 +0.0533 +0.0621 +0.0363 +0.0524 +0.6341 +0.0790 +0.0700 +0.0661 +0.0774 +0.0382 +0.0541 +0.0580 +0.6302 +0.0735 +0.0686 +0.0941 +0.0395 +0.0557 +0.0592 +0.0848 +0.6384 +0.0283 +0.0298 +0.0539 +0.0577 +0.0606 +0.0857 +0.0306 +0.6816 +0.4905 +0.0343 +0.0741 +0.0816 +0.1330 +0.1373 +0.0491 +0.0294 +0.6875 +0.0501 +0.0447 +0.0634 +0.0559 +0.0689 +0.0684 +0.0539 +0.5599 +0.0660 +0.0923 +0.0817 +0.0778 +0.0890 +0.0569 +0.0780 +0.4720 +0.1123 +0.0989 +0.0928 +0.1064 +0.0592 +0.0800 +0.0824 +0.4737 +0.1031 +0.0952 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+0.1253 +0.1276 +0.1272 +0.1979 +0.1174 +0.1607 +0.1395 +0.1295 +0.1355 +0.1294 +0.1388 +0.1491 +0.1678 +0.1457 +0.1337 +0.1397 +0.1301 +0.1393 +0.1231 +0.1874 +0.1471 +0.1333 +0.1476 +0.1284 +0.1395 +0.1233 +0.1697 +0.1735 +0.1179 +0.1183 +0.1461 +0.1403 +0.1226 +0.1667 +0.1278 +0.1783 [1] CLV 5: [ {(0.00001,0.00253,0.00270,0.00001,0.00002,0.00002,0.00003),(0.00004,0.00658,0.00690,0.00010,0.00011,0.00012,0.00018),(0.00011,0.01073,0.01105,0.00028,0.00031,0.00034,0.00049),(0.00026,0.01541,0.01551,0.00060,0.00067,0.00073,0.00104),(0.00058,0.02124,0.02069,0.00125,0.00137,0.00147,0.00209),(0.00159,0.03015,0.02757,0.00301,0.00324,0.00341,0.00476)} {(0.93455,0.00000,0.00002,0.00003,0.00006,0.00009,0.00000),(0.83329,0.00001,0.00011,0.00024,0.00041,0.00063,0.00004),(0.73383,0.00003,0.00030,0.00064,0.00108,0.00166,0.00011),(0.62666,0.00006,0.00066,0.00135,0.00223,0.00338,0.00025),(0.50082,0.00015,0.00135,0.00265,0.00422,0.00632,0.00055),(0.32224,0.00050,0.00321,0.00575,0.00858,0.01245,0.00151)} {(0.00413,0.00000,0.00384,0.00003,0.00004,0.00005,0.00001),(0.01032,0.00002,0.00971,0.00019,0.00026,0.00034,0.00008),(0.01614,0.00006,0.01539,0.00052,0.00070,0.00090,0.00024),(0.02202,0.00014,0.02133,0.00111,0.00148,0.00188,0.00053),(0.02821,0.00031,0.02792,0.00221,0.00288,0.00364,0.00111),(0.03482,0.00090,0.03585,0.00494,0.00621,0.00766,0.00277)} {(0.00002,0.00001,0.94806,0.00002,0.00002,0.00003,0.00003),(0.00013,0.00005,0.86588,0.00015,0.00017,0.00018,0.00019),(0.00036,0.00013,0.78271,0.00042,0.00046,0.00049,0.00053),(0.00077,0.00030,0.68992,0.00091,0.00098,0.00105,0.00113),(0.00159,0.00064,0.57581,0.00184,0.00197,0.00210,0.00226),(0.00376,0.00163,0.40087,0.00424,0.00449,0.00472,0.00505)} {(0.00520,0.00000,0.00002,0.00567,0.00004,0.00006,0.00001),(0.01286,0.00002,0.00011,0.01398,0.00029,0.00037,0.00009),(0.01984,0.00005,0.00030,0.02153,0.00078,0.00100,0.00026),(0.02664,0.00013,0.00065,0.02880,0.00163,0.00206,0.00057),(0.03337,0.00028,0.00134,0.03589,0.00313,0.00392,0.00118),(0.03945,0.00081,0.00312,0.04186,0.00652,0.00801,0.00285)} {(0.00001,0.00253,0.00270,0.00001,0.00002,0.00002,0.00003),(0.00004,0.00658,0.00690,0.00010,0.00011,0.00012,0.00018),(0.00011,0.01073,0.01105,0.00028,0.00031,0.00034,0.00049),(0.00026,0.01541,0.01551,0.00060,0.00067,0.00073,0.00104),(0.00058,0.02124,0.02069,0.00125,0.00137,0.00147,0.00209),(0.00159,0.03015,0.02757,0.00301,0.00324,0.00341,0.00476)} 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{(0.00005,0.00001,0.00002,0.00003,0.88132,0.00003,0.00003),(0.00029,0.00004,0.00010,0.00017,0.71158,0.00021,0.00022),(0.00071,0.00009,0.00024,0.00043,0.56148,0.00052,0.00054),(0.00135,0.00018,0.00047,0.00083,0.41859,0.00098,0.00103),(0.00229,0.00032,0.00083,0.00143,0.27630,0.00169,0.00174),(0.00385,0.00062,0.00153,0.00251,0.12336,0.00291,0.00294)} {(0.00393,0.00000,0.00001,0.00000,0.00000,0.00000,0.00000),(0.00906,0.00000,0.00010,0.00001,0.00001,0.00001,0.00000),(0.01296,0.00000,0.00025,0.00002,0.00004,0.00006,0.00001),(0.01584,0.00000,0.00051,0.00007,0.00011,0.00016,0.00002),(0.01743,0.00001,0.00092,0.00018,0.00028,0.00041,0.00005),(0.01616,0.00006,0.00172,0.00056,0.00081,0.00114,0.00020)} {(0.00002,0.00000,0.00004,0.00003,0.00000,0.00000,0.00000),(0.00014,0.00000,0.00024,0.00017,0.00001,0.00001,0.00000),(0.00035,0.00000,0.00060,0.00041,0.00003,0.00004,0.00002),(0.00068,0.00001,0.00118,0.00079,0.00009,0.00011,0.00005),(0.00117,0.00003,0.00208,0.00134,0.00022,0.00027,0.00013),(0.00198,0.00010,0.00366,0.00219,0.00064,0.00076,0.00040)} {(0.00002,0.00000,0.00004,0.00003,0.00000,0.00000,0.00000),(0.00014,0.00000,0.00024,0.00017,0.00001,0.00001,0.00000),(0.00035,0.00000,0.00060,0.00041,0.00003,0.00004,0.00002),(0.00068,0.00001,0.00118,0.00079,0.00009,0.00011,0.00005),(0.00117,0.00003,0.00208,0.00134,0.00022,0.00027,0.00013),(0.00198,0.00010,0.00366,0.00219,0.00064,0.00076,0.00040)} ] [1] CLV 7: [ {(0.0000,0.0000,0.9481,0.0000,0.0000,0.0000,0.0000),(0.0001,0.0000,0.8659,0.0002,0.0002,0.0002,0.0002),(0.0004,0.0001,0.7827,0.0004,0.0005,0.0005,0.0005),(0.0008,0.0003,0.6899,0.0009,0.0010,0.0010,0.0011),(0.0016,0.0006,0.5758,0.0018,0.0020,0.0021,0.0023),(0.0038,0.0016,0.4009,0.0042,0.0045,0.0047,0.0051)} {(0.0001,0.0000,0.0000,0.0000,0.0001,0.9326,0.0000),(0.0007,0.0001,0.0002,0.0003,0.0004,0.8287,0.0000),(0.0019,0.0002,0.0005,0.0008,0.0009,0.7270,0.0001),(0.0040,0.0004,0.0010,0.0017,0.0020,0.6180,0.0003),(0.0074,0.0009,0.0021,0.0034,0.0038,0.4907,0.0006),(0.0146,0.0021,0.0047,0.0072,0.0079,0.3122,0.0016)} {(0.0052,0.0000,0.0000,0.0057,0.0000,0.0001,0.0000),(0.0129,0.0000,0.0001,0.0140,0.0003,0.0004,0.0001),(0.0198,0.0001,0.0003,0.0215,0.0008,0.0010,0.0003),(0.0266,0.0001,0.0007,0.0288,0.0016,0.0021,0.0006),(0.0334,0.0003,0.0013,0.0359,0.0031,0.0039,0.0012),(0.0394,0.0008,0.0031,0.0419,0.0065,0.0080,0.0028)} {(0.0000,0.0000,0.9481,0.0000,0.0000,0.0000,0.0000),(0.0001,0.0000,0.8659,0.0002,0.0002,0.0002,0.0002),(0.0004,0.0001,0.7827,0.0004,0.0005,0.0005,0.0005),(0.0008,0.0003,0.6899,0.0009,0.0010,0.0010,0.0011),(0.0016,0.0006,0.5758,0.0018,0.0020,0.0021,0.0023),(0.0038,0.0016,0.4009,0.0042,0.0045,0.0047,0.0051)} {(0.0000,0.0034,0.0000,0.0000,0.0031,0.0000,0.0000),(0.0001,0.0088,0.0001,0.0002,0.0078,0.0002,0.0003),(0.0002,0.0142,0.0003,0.0004,0.0122,0.0005,0.0008),(0.0005,0.0203,0.0007,0.0009,0.0166,0.0011,0.0016),(0.0012,0.0277,0.0014,0.0019,0.0214,0.0023,0.0032),(0.0030,0.0386,0.0034,0.0044,0.0266,0.0051,0.0069)} {(0.0001,0.0000,0.0000,0.0073,0.0054,0.0000,0.0001),(0.0004,0.0001,0.0002,0.0180,0.0132,0.0003,0.0003),(0.0010,0.0002,0.0004,0.0276,0.0202,0.0009,0.0009),(0.0020,0.0004,0.0009,0.0369,0.0269,0.0018,0.0019),(0.0038,0.0008,0.0019,0.0458,0.0334,0.0035,0.0036),(0.0080,0.0019,0.0043,0.0530,0.0388,0.0074,0.0075)} {(0.0001,0.0000,0.0000,0.0000,0.0001,0.9326,0.0000),(0.0007,0.0001,0.0002,0.0003,0.0004,0.8287,0.0000),(0.0019,0.0002,0.0005,0.0008,0.0009,0.7270,0.0001),(0.0040,0.0004,0.0010,0.0017,0.0020,0.6180,0.0003),(0.0074,0.0009,0.0021,0.0034,0.0038,0.4907,0.0006),(0.0146,0.0021,0.0047,0.0072,0.0079,0.3122,0.0016)} {(0.0000,0.0000,0.9481,0.0000,0.0000,0.0000,0.0000),(0.0001,0.0000,0.8659,0.0002,0.0002,0.0002,0.0002),(0.0004,0.0001,0.7827,0.0004,0.0005,0.0005,0.0005),(0.0008,0.0003,0.6899,0.0009,0.0010,0.0010,0.0011),(0.0016,0.0006,0.5758,0.0018,0.0020,0.0021,0.0023),(0.0038,0.0016,0.4009,0.0042,0.0045,0.0047,0.0051)} {(0.0041,0.0000,0.0038,0.0000,0.0000,0.0000,0.0000),(0.0103,0.0000,0.0097,0.0002,0.0003,0.0003,0.0001),(0.0161,0.0001,0.0154,0.0005,0.0007,0.0009,0.0002),(0.0220,0.0001,0.0213,0.0011,0.0015,0.0019,0.0005),(0.0282,0.0003,0.0279,0.0022,0.0029,0.0036,0.0011),(0.0348,0.0009,0.0358,0.0049,0.0062,0.0077,0.0028)} {(0.9345,0.0000,0.0000,0.0000,0.0001,0.0001,0.0000),(0.8333,0.0000,0.0001,0.0002,0.0004,0.0006,0.0000),(0.7338,0.0000,0.0003,0.0006,0.0011,0.0017,0.0001),(0.6267,0.0001,0.0007,0.0013,0.0022,0.0034,0.0002),(0.5008,0.0002,0.0014,0.0026,0.0042,0.0063,0.0006),(0.3222,0.0005,0.0032,0.0057,0.0086,0.0124,0.0015)} {(0.9956,0.9918,0.9902,0.9872,0.9864,0.9960,0.0008),(0.9880,0.9783,0.9744,0.9667,0.9649,0.9890,0.0058),(0.9796,0.9642,0.9579,0.9459,0.9431,0.9811,0.0159),(0.9689,0.9476,0.9388,0.9223,0.9186,0.9710,0.0340),(0.9536,0.9258,0.9142,0.8929,0.8885,0.9563,0.0682),(0.9237,0.8884,0.8731,0.8467,0.8420,0.9269,0.1549)} {(0.9956,0.9918,0.9902,0.9872,0.9864,0.9960,0.0008),(0.9880,0.9783,0.9744,0.9667,0.9649,0.9890,0.0058),(0.9796,0.9642,0.9579,0.9459,0.9431,0.9811,0.0159),(0.9689,0.9476,0.9388,0.9223,0.9186,0.9710,0.0340),(0.9536,0.9258,0.9142,0.8929,0.8885,0.9563,0.0682),(0.9237,0.8884,0.8731,0.8467,0.8420,0.9269,0.1549)} {(0.9345,0.0000,0.0000,0.0000,0.0001,0.0001,0.0000),(0.8333,0.0000,0.0001,0.0002,0.0004,0.0006,0.0000),(0.7338,0.0000,0.0003,0.0006,0.0011,0.0017,0.0001),(0.6267,0.0001,0.0007,0.0013,0.0022,0.0034,0.0002),(0.5008,0.0002,0.0014,0.0026,0.0042,0.0063,0.0006),(0.3222,0.0005,0.0032,0.0057,0.0086,0.0124,0.0015)} {(0.0000,0.0034,0.0000,0.0000,0.0031,0.0000,0.0000),(0.0001,0.0088,0.0001,0.0002,0.0078,0.0002,0.0003),(0.0002,0.0142,0.0003,0.0004,0.0122,0.0005,0.0008),(0.0005,0.0203,0.0007,0.0009,0.0166,0.0011,0.0016),(0.0012,0.0277,0.0014,0.0019,0.0214,0.0023,0.0032),(0.0030,0.0386,0.0034,0.0044,0.0266,0.0051,0.0069)} {(0.9956,0.9918,0.9902,0.9872,0.9864,0.9960,0.0008),(0.9880,0.9783,0.9744,0.9667,0.9649,0.9890,0.0058),(0.9796,0.9642,0.9579,0.9459,0.9431,0.9811,0.0159),(0.9689,0.9476,0.9388,0.9223,0.9186,0.9710,0.0340),(0.9536,0.9258,0.9142,0.8929,0.8885,0.9563,0.0682),(0.9237,0.8884,0.8731,0.8467,0.8420,0.9269,0.1549)} {(0.0000,0.0000,0.0039,0.0045,0.0000,0.0000,0.0000),(0.0002,0.0000,0.0097,0.0113,0.0002,0.0002,0.0002),(0.0004,0.0001,0.0154,0.0175,0.0005,0.0005,0.0006),(0.0009,0.0003,0.0212,0.0236,0.0011,0.0011,0.0012),(0.0019,0.0006,0.0275,0.0299,0.0021,0.0023,0.0024),(0.0043,0.0015,0.0349,0.0360,0.0047,0.0049,0.0052)} {(0.9956,0.9918,0.9902,0.9872,0.9864,0.9960,0.0008),(0.9880,0.9783,0.9744,0.9667,0.9649,0.9890,0.0058),(0.9796,0.9642,0.9579,0.9459,0.9431,0.9811,0.0159),(0.9689,0.9476,0.9388,0.9223,0.9186,0.9710,0.0340),(0.9536,0.9258,0.9142,0.8929,0.8885,0.9563,0.0682),(0.9237,0.8884,0.8731,0.8467,0.8420,0.9269,0.1549)} {(0.9345,0.0000,0.0000,0.0000,0.0001,0.0001,0.0000),(0.8333,0.0000,0.0001,0.0002,0.0004,0.0006,0.0000),(0.7338,0.0000,0.0003,0.0006,0.0011,0.0017,0.0001),(0.6267,0.0001,0.0007,0.0013,0.0022,0.0034,0.0002),(0.5008,0.0002,0.0014,0.0026,0.0042,0.0063,0.0006),(0.3222,0.0005,0.0032,0.0057,0.0086,0.0124,0.0015)} {(0.9345,0.0000,0.0000,0.0000,0.0001,0.0001,0.0000),(0.8333,0.0000,0.0001,0.0002,0.0004,0.0006,0.0000),(0.7338,0.0000,0.0003,0.0006,0.0011,0.0017,0.0001),(0.6267,0.0001,0.0007,0.0013,0.0022,0.0034,0.0002),(0.5008,0.0002,0.0014,0.0026,0.0042,0.0063,0.0006),(0.3222,0.0005,0.0032,0.0057,0.0086,0.0124,0.0015)} {(0.0001,0.0000,0.0000,0.0000,0.0001,0.9326,0.0000),(0.0007,0.0001,0.0002,0.0003,0.0004,0.8287,0.0000),(0.0019,0.0002,0.0005,0.0008,0.0009,0.7270,0.0001),(0.0040,0.0004,0.0010,0.0017,0.0020,0.6180,0.0003),(0.0074,0.0009,0.0021,0.0034,0.0038,0.4907,0.0006),(0.0146,0.0021,0.0047,0.0072,0.0079,0.3122,0.0016)} ] TEST alpha(ncats) = 1.25( 6), mode = MEDIAN Rates: 0.12797 0.35383 0.60548 0.92469 1.39616 2.59187 [1] P-matrix for branch length 0.100000 +0.9842 +0.0006 +0.0020 +0.0026 +0.0046 +0.0050 +0.0010 +0.0005 +0.9921 +0.0012 +0.0011 +0.0016 +0.0015 +0.0020 +0.0019 +0.0013 +0.9876 +0.0019 +0.0027 +0.0024 +0.0023 +0.0028 +0.0014 +0.0022 +0.9837 +0.0036 +0.0032 +0.0031 +0.0037 +0.0015 +0.0023 +0.0026 +0.9832 +0.0034 +0.0032 +0.0046 +0.0016 +0.0024 +0.0027 +0.0039 +0.9837 +0.0009 +0.0010 +0.0023 +0.0025 +0.0028 +0.0040 +0.0010 +0.9863 +0.9571 +0.0016 +0.0055 +0.0069 +0.0125 +0.0135 +0.0029 +0.0013 +0.9784 +0.0033 +0.0030 +0.0045 +0.0041 +0.0053 +0.0051 +0.0036 +0.9660 +0.0051 +0.0073 +0.0066 +0.0063 +0.0076 +0.0039 +0.0060 +0.9558 +0.0098 +0.0087 +0.0083 +0.0100 +0.0042 +0.0063 +0.0072 +0.9543 +0.0092 +0.0088 +0.0125 +0.0044 +0.0066 +0.0074 +0.0107 +0.9558 +0.0026 +0.0029 +0.0062 +0.0068 +0.0076 +0.0110 +0.0028 +0.9627 +0.9280 +0.0027 +0.0093 +0.0116 +0.0209 +0.0226 +0.0049 +0.0023 +0.9633 +0.0057 +0.0052 +0.0076 +0.0070 +0.0090 +0.0086 +0.0061 +0.9427 +0.0086 +0.0123 +0.0111 +0.0106 +0.0127 +0.0066 +0.0102 +0.9257 +0.0164 +0.0146 +0.0139 +0.0167 +0.0071 +0.0106 +0.0120 +0.9234 +0.0155 +0.0147 +0.0208 +0.0075 +0.0111 +0.0124 +0.0179 +0.9259 +0.0045 +0.0049 +0.0105 +0.0115 +0.0127 +0.0183 +0.0049 +0.9372 +0.8925 +0.0042 +0.0140 +0.0174 +0.0310 +0.0334 +0.0075 +0.0036 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+0.0733 +0.0292 +0.0418 +0.0452 +0.0649 +0.7260 +0.0198 +0.0210 +0.0401 +0.0434 +0.0463 +0.0659 +0.0214 +0.7618 [1] P-matrix for branch length 0.200000 +0.9687 +0.0011 +0.0040 +0.0051 +0.0091 +0.0099 +0.0021 +0.0010 +0.9843 +0.0024 +0.0022 +0.0032 +0.0030 +0.0039 +0.0037 +0.0026 +0.9753 +0.0037 +0.0053 +0.0048 +0.0046 +0.0055 +0.0028 +0.0044 +0.9678 +0.0071 +0.0064 +0.0060 +0.0073 +0.0030 +0.0046 +0.0052 +0.9667 +0.0067 +0.0064 +0.0091 +0.0032 +0.0048 +0.0054 +0.0078 +0.9678 +0.0019 +0.0021 +0.0045 +0.0050 +0.0055 +0.0080 +0.0020 +0.9728 +0.9164 +0.0032 +0.0108 +0.0135 +0.0242 +0.0261 +0.0057 +0.0027 +0.9573 +0.0066 +0.0060 +0.0088 +0.0081 +0.0104 +0.0100 +0.0071 +0.9334 +0.0100 +0.0143 +0.0129 +0.0123 +0.0147 +0.0077 +0.0118 +0.9138 +0.0190 +0.0169 +0.0161 +0.0194 +0.0082 +0.0124 +0.0139 +0.9112 +0.0179 +0.0170 +0.0241 +0.0087 +0.0129 +0.0143 +0.0207 +0.9140 +0.0053 +0.0057 +0.0122 +0.0134 +0.0148 +0.0212 +0.0057 +0.9270 +0.8622 +0.0056 +0.0181 +0.0223 +0.0395 +0.0425 +0.0098 +0.0048 +0.9283 +0.0111 +0.0101 +0.0148 +0.0135 +0.0174 +0.0167 +0.0120 +0.8893 +0.0167 +0.0237 +0.0213 +0.0204 +0.0243 +0.0129 +0.0197 +0.8577 +0.0312 +0.0278 +0.0264 +0.0316 +0.0138 +0.0205 +0.0229 +0.8540 +0.0294 +0.0278 +0.0392 +0.0146 +0.0213 +0.0235 +0.0340 +0.8583 +0.0091 +0.0098 +0.0203 +0.0221 +0.0242 +0.0347 +0.0099 +0.8790 +0.7990 +0.0089 +0.0268 +0.0325 +0.0570 +0.0609 +0.0150 +0.0076 +0.8930 +0.0167 +0.0152 +0.0220 +0.0200 +0.0256 +0.0247 +0.0180 +0.8368 +0.0246 +0.0348 +0.0312 +0.0299 +0.0354 +0.0193 +0.0290 +0.7923 +0.0454 +0.0404 +0.0383 +0.0456 +0.0205 +0.0301 +0.0333 +0.7877 +0.0426 +0.0401 +0.0562 +0.0216 +0.0312 +0.0342 +0.0492 +0.7937 +0.0140 +0.0150 +0.0298 +0.0324 +0.0351 +0.0502 +0.0152 +0.8223 +0.7160 +0.0139 +0.0386 +0.0458 +0.0790 +0.0839 +0.0226 +0.0119 +0.8439 +0.0245 +0.0222 +0.0320 +0.0289 +0.0367 +0.0357 +0.0264 +0.7661 +0.0352 +0.0497 +0.0444 +0.0426 +0.0500 +0.0282 +0.0416 +0.7062 +0.0638 +0.0566 +0.0535 +0.0632 +0.0298 +0.0431 +0.0468 +0.7016 +0.0596 +0.0559 +0.0774 +0.0311 +0.0444 +0.0479 +0.0688 +0.7090 +0.0213 +0.0226 +0.0428 +0.0461 +0.0491 +0.0698 +0.0231 +0.7465 +0.5510 +0.0276 +0.0640 +0.0721 +0.1196 +0.1246 +0.0410 +0.0237 +0.7336 +0.0424 +0.0381 +0.0542 +0.0481 +0.0599 +0.0591 +0.0457 +0.6176 +0.0574 +0.0805 +0.0715 +0.0682 +0.0787 +0.0484 +0.0679 +0.5348 +0.0996 +0.0879 +0.0827 +0.0957 +0.0506 +0.0698 +0.0731 +0.5337 +0.0919 +0.0853 +0.1150 +0.0518 +0.0715 +0.0744 +0.1061 +0.5419 +0.0393 +0.0410 +0.0699 +0.0739 +0.0758 +0.1066 +0.0426 +0.5902 [1] P-matrix for branch length 1.000000 +0.8551 +0.0060 +0.0191 +0.0234 +0.0415 +0.0446 +0.0104 +0.0051 +0.9244 +0.0117 +0.0107 +0.0156 +0.0142 +0.0183 +0.0176 +0.0126 +0.8834 +0.0175 +0.0249 +0.0224 +0.0215 +0.0255 +0.0136 +0.0207 +0.8503 +0.0328 +0.0292 +0.0277 +0.0332 +0.0145 +0.0216 +0.0241 +0.8465 +0.0309 +0.0292 +0.0411 +0.0153 +0.0224 +0.0247 +0.0357 +0.8511 +0.0096 +0.0104 +0.0213 +0.0233 +0.0254 +0.0365 +0.0104 +0.8726 +0.6582 +0.0181 +0.0472 +0.0551 +0.0938 +0.0990 +0.0285 +0.0155 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{(0.00388,0.00000,0.00361,0.00002,0.00003,0.00004,0.00001),(0.00993,0.00002,0.00934,0.00017,0.00024,0.00031,0.00008),(0.01560,0.00005,0.01485,0.00048,0.00065,0.00083,0.00022),(0.02140,0.00013,0.02069,0.00103,0.00137,0.00175,0.00049),(0.02767,0.00029,0.02733,0.00208,0.00272,0.00344,0.00104),(0.03528,0.00101,0.03650,0.00534,0.00668,0.00822,0.00303)} {(0.00002,0.00001,0.95119,0.00002,0.00002,0.00002,0.00002),(0.00012,0.00004,0.87127,0.00014,0.00015,0.00017,0.00018),(0.00033,0.00012,0.79079,0.00039,0.00042,0.00045,0.00049),(0.00072,0.00028,0.70026,0.00084,0.00091,0.00097,0.00105),(0.00149,0.00060,0.58686,0.00173,0.00185,0.00197,0.00213),(0.00410,0.00180,0.38139,0.00461,0.00487,0.00511,0.00546)} {(0.00489,0.00000,0.00001,0.00533,0.00004,0.00005,0.00001),(0.01238,0.00002,0.00010,0.01346,0.00027,0.00035,0.00008),(0.01920,0.00005,0.00028,0.02083,0.00072,0.00092,0.00024),(0.02594,0.00012,0.00061,0.02806,0.00152,0.00192,0.00053),(0.03280,0.00027,0.00126,0.03530,0.00296,0.00371,0.00111),(0.03974,0.00090,0.00339,0.04208,0.00699,0.00856,0.00311)} {(0.00000,0.00238,0.00254,0.00001,0.00001,0.00002,0.00002),(0.00003,0.00631,0.00663,0.00009,0.00010,0.00011,0.00016),(0.00010,0.01032,0.01065,0.00025,0.00028,0.00031,0.00045),(0.00024,0.01489,0.01503,0.00056,0.00062,0.00067,0.00097),(0.00054,0.02067,0.02021,0.00117,0.00129,0.00138,0.00197),(0.00177,0.03112,0.02821,0.00329,0.00353,0.00370,0.00517)} {(0.00010,0.00001,0.00002,0.00004,0.00005,0.93666,0.00000),(0.00068,0.00007,0.00017,0.00029,0.00032,0.83543,0.00003),(0.00180,0.00018,0.00045,0.00077,0.00087,0.73675,0.00010),(0.00371,0.00040,0.00097,0.00163,0.00182,0.62989,0.00023),(0.00704,0.00083,0.00197,0.00320,0.00355,0.50270,0.00053),(0.01553,0.00232,0.00511,0.00773,0.00845,0.29365,0.00182)} {(0.00002,0.00001,0.95119,0.00002,0.00002,0.00002,0.00002),(0.00012,0.00004,0.87127,0.00014,0.00015,0.00017,0.00018),(0.00033,0.00012,0.79079,0.00039,0.00042,0.00045,0.00049),(0.00072,0.00028,0.70026,0.00084,0.00091,0.00097,0.00105),(0.00149,0.00060,0.58686,0.00173,0.00185,0.00197,0.00213),(0.00410,0.00180,0.38139,0.00461,0.00487,0.00511,0.00546)} {(0.00001,0.00218,0.00001,0.00273,0.00002,0.00002,0.00003),(0.00004,0.00577,0.00007,0.00701,0.00011,0.00013,0.00018),(0.00012,0.00941,0.00020,0.01107,0.00032,0.00034,0.00049),(0.00029,0.01354,0.00044,0.01528,0.00068,0.00074,0.00105),(0.00064,0.01872,0.00093,0.01994,0.00140,0.00149,0.00210),(0.00199,0.02792,0.00262,0.02590,0.00370,0.00385,0.00530)} {(0.93846,0.00000,0.00001,0.00003,0.00005,0.00008,0.00000),(0.83985,0.00001,0.00010,0.00022,0.00038,0.00058,0.00003),(0.74336,0.00002,0.00028,0.00059,0.00100,0.00154,0.00010),(0.63840,0.00006,0.00061,0.00125,0.00208,0.00316,0.00023),(0.51270,0.00014,0.00127,0.00250,0.00400,0.00600,0.00051),(0.30356,0.00056,0.00349,0.00619,0.00916,0.01323,0.00168)} {(0.99587,0.99227,0.99082,0.98794,0.98724,0.99623,0.00074),(0.98857,0.97923,0.97546,0.96808,0.96631,0.98949,0.00533),(0.98042,0.96558,0.95954,0.94789,0.94519,0.98188,0.01465),(0.97016,0.94950,0.94100,0.92494,0.92137,0.97215,0.03159),(0.95524,0.92803,0.91666,0.89577,0.89141,0.95782,0.06427),(0.91966,0.88380,0.86818,0.84143,0.83675,0.92289,0.16794)} {(0.99587,0.99227,0.99082,0.98794,0.98724,0.99623,0.00074),(0.98857,0.97923,0.97546,0.96808,0.96631,0.98949,0.00533),(0.98042,0.96558,0.95954,0.94789,0.94519,0.98188,0.01465),(0.97016,0.94950,0.94100,0.92494,0.92137,0.97215,0.03159),(0.95524,0.92803,0.91666,0.89577,0.89141,0.95782,0.06427),(0.91966,0.88380,0.86818,0.84143,0.83675,0.92289,0.16794)} {(0.00108,0.00094,0.00001,0.00002,0.00002,0.00003,0.00001),(0.00291,0.00261,0.00007,0.00011,0.00016,0.00021,0.00007),(0.00484,0.00446,0.00020,0.00031,0.00044,0.00057,0.00020),(0.00708,0.00679,0.00044,0.00068,0.00093,0.00121,0.00045),(0.00998,0.01008,0.00094,0.00141,0.00189,0.00241,0.00097),(0.01523,0.01738,0.00270,0.00381,0.00484,0.00596,0.00287)} {(0.00005,0.00001,0.00364,0.94083,0.00005,0.00005,0.00006),(0.00033,0.00008,0.00946,0.84579,0.00037,0.00039,0.00041),(0.00090,0.00022,0.01510,0.75251,0.00099,0.00105,0.00112),(0.00192,0.00048,0.02116,0.65069,0.00211,0.00223,0.00237),(0.00387,0.00104,0.02820,0.52815,0.00420,0.00442,0.00467),(0.00982,0.00306,0.03876,0.32229,0.01044,0.01085,0.01135)} {(0.00005,0.00001,0.00364,0.94083,0.00005,0.00005,0.00006),(0.00033,0.00008,0.00946,0.84579,0.00037,0.00039,0.00041),(0.00090,0.00022,0.01510,0.75251,0.00099,0.00105,0.00112),(0.00192,0.00048,0.02116,0.65069,0.00211,0.00223,0.00237),(0.00387,0.00104,0.02820,0.52815,0.00420,0.00442,0.00467),(0.00982,0.00306,0.03876,0.32229,0.01044,0.01085,0.01135)} {(0.00004,0.00001,0.00467,0.00003,0.00003,0.00463,0.00001),(0.00028,0.00005,0.01199,0.00020,0.00022,0.01175,0.00008),(0.00077,0.00015,0.01893,0.00055,0.00060,0.01827,0.00022),(0.00163,0.00033,0.02612,0.00117,0.00129,0.02477,0.00049),(0.00324,0.00071,0.03404,0.00235,0.00257,0.03150,0.00107),(0.00798,0.00204,0.04414,0.00596,0.00642,0.03873,0.00315)} {(0.00008,0.00001,0.00003,0.00005,0.93452,0.00006,0.00006),(0.00059,0.00008,0.00020,0.00036,0.83031,0.00043,0.00045),(0.00156,0.00022,0.00056,0.00097,0.72926,0.00115,0.00121),(0.00325,0.00048,0.00121,0.00206,0.62053,0.00242,0.00252),(0.00625,0.00102,0.00247,0.00407,0.49223,0.00473,0.00487),(0.01431,0.00294,0.00648,0.00993,0.28481,0.01125,0.01136)} {(0.00388,0.00000,0.00361,0.00002,0.00003,0.00004,0.00001),(0.00993,0.00002,0.00934,0.00017,0.00024,0.00031,0.00008),(0.01560,0.00005,0.01485,0.00048,0.00065,0.00083,0.00022),(0.02140,0.00013,0.02069,0.00103,0.00137,0.00175,0.00049),(0.02767,0.00029,0.02733,0.00208,0.00272,0.00344,0.00104),(0.03528,0.00101,0.03650,0.00534,0.00668,0.00822,0.00303)} {(0.00489,0.00000,0.00001,0.00533,0.00004,0.00005,0.00001),(0.01238,0.00002,0.00010,0.01346,0.00027,0.00035,0.00008),(0.01920,0.00005,0.00028,0.02083,0.00072,0.00092,0.00024),(0.02594,0.00012,0.00061,0.02806,0.00152,0.00192,0.00053),(0.03280,0.00027,0.00126,0.03530,0.00296,0.00371,0.00111),(0.03974,0.00090,0.00339,0.04208,0.00699,0.00856,0.00311)} {(0.00489,0.00000,0.00001,0.00533,0.00004,0.00005,0.00001),(0.01238,0.00002,0.00010,0.01346,0.00027,0.00035,0.00008),(0.01920,0.00005,0.00028,0.02083,0.00072,0.00092,0.00024),(0.02594,0.00012,0.00061,0.02806,0.00152,0.00192,0.00053),(0.03280,0.00027,0.00126,0.03530,0.00296,0.00371,0.00111),(0.03974,0.00090,0.00339,0.04208,0.00699,0.00856,0.00311)} ] [1] CLV 6: [ {(0.00001,0.00000,0.00001,0.00000,0.00000,0.00000,0.00000),(0.00008,0.00002,0.00006,0.00000,0.00000,0.00000,0.00000),(0.00021,0.00005,0.00017,0.00001,0.00001,0.00002,0.00001),(0.00043,0.00011,0.00034,0.00003,0.00005,0.00006,0.00002),(0.00085,0.00023,0.00065,0.00010,0.00013,0.00016,0.00006),(0.00194,0.00066,0.00139,0.00040,0.00051,0.00062,0.00028)} {(0.00913,0.00000,0.00001,0.00002,0.00002,0.00428,0.00000),(0.02098,0.00001,0.00006,0.00011,0.00016,0.01010,0.00001),(0.02930,0.00002,0.00014,0.00028,0.00039,0.01453,0.00004),(0.03471,0.00005,0.00028,0.00054,0.00076,0.01791,0.00008),(0.03631,0.00009,0.00050,0.00094,0.00131,0.01988,0.00015),(0.02799,0.00023,0.00101,0.00178,0.00239,0.01784,0.00038)} {(0.00382,0.00001,0.00355,0.00004,0.00006,0.00007,0.00000),(0.00951,0.00006,0.00896,0.00030,0.00038,0.00048,0.00001),(0.01451,0.00018,0.01387,0.00080,0.00101,0.00127,0.00006),(0.01922,0.00041,0.01869,0.00165,0.00206,0.00259,0.00018),(0.02370,0.00088,0.02358,0.00318,0.00388,0.00485,0.00054),(0.02745,0.00256,0.02855,0.00731,0.00848,0.01041,0.00227)} {(0.00001,0.00000,0.91614,0.00001,0.00001,0.00001,0.00001),(0.00005,0.00002,0.78564,0.00006,0.00007,0.00008,0.00008),(0.00014,0.00005,0.66295,0.00017,0.00018,0.00020,0.00021),(0.00028,0.00011,0.53569,0.00033,0.00036,0.00039,0.00042),(0.00053,0.00020,0.39294,0.00062,0.00067,0.00072,0.00078),(0.00115,0.00046,0.18444,0.00131,0.00140,0.00147,0.00159)} {(0.00482,0.00001,0.00003,0.00523,0.00007,0.00009,0.00000),(0.01188,0.00008,0.00023,0.01276,0.00047,0.00058,0.00002),(0.01792,0.00021,0.00062,0.01905,0.00123,0.00152,0.00007),(0.02340,0.00046,0.00128,0.02456,0.00245,0.00303,0.00023),(0.02825,0.00095,0.00248,0.02913,0.00449,0.00555,0.00063),(0.03101,0.00254,0.00577,0.03074,0.00920,0.01125,0.00245)} {(0.00000,0.00001,0.00245,0.00000,0.00000,0.00000,0.00000),(0.00000,0.00004,0.00600,0.00000,0.00000,0.00000,0.00000),(0.00000,0.00011,0.00900,0.00001,0.00001,0.00001,0.00001),(0.00001,0.00024,0.01165,0.00003,0.00003,0.00003,0.00005),(0.00005,0.00047,0.01386,0.00008,0.00009,0.00009,0.00013),(0.00023,0.00117,0.01450,0.00034,0.00037,0.00038,0.00051)} {(0.00005,0.00000,0.00001,0.00002,0.00002,0.89177,0.00000),(0.00031,0.00003,0.00007,0.00013,0.00014,0.72988,0.00001),(0.00078,0.00007,0.00018,0.00032,0.00036,0.58555,0.00004),(0.00149,0.00014,0.00036,0.00062,0.00069,0.44483,0.00008),(0.00255,0.00025,0.00063,0.00107,0.00120,0.29943,0.00015),(0.00447,0.00051,0.00125,0.00201,0.00223,0.11680,0.00039)} {(0.00001,0.00000,0.91614,0.00001,0.00001,0.00001,0.00001),(0.00005,0.00002,0.78564,0.00006,0.00007,0.00008,0.00008),(0.00014,0.00005,0.66295,0.00017,0.00018,0.00020,0.00021),(0.00028,0.00011,0.53569,0.00033,0.00036,0.00039,0.00042),(0.00053,0.00020,0.39294,0.00062,0.00067,0.00072,0.00078),(0.00115,0.00046,0.18444,0.00131,0.00140,0.00147,0.00159)} {(0.00001,0.00000,0.00000,0.00001,0.00000,0.00000,0.00000),(0.00009,0.00002,0.00000,0.00010,0.00000,0.00000,0.00000),(0.00025,0.00004,0.00001,0.00025,0.00002,0.00002,0.00001),(0.00051,0.00010,0.00002,0.00049,0.00005,0.00006,0.00002),(0.00096,0.00021,0.00006,0.00086,0.00014,0.00017,0.00007),(0.00205,0.00059,0.00025,0.00160,0.00051,0.00062,0.00028)} {(0.00913,0.00000,0.00001,0.00002,0.00002,0.00428,0.00000),(0.02098,0.00001,0.00006,0.00011,0.00016,0.01010,0.00001),(0.02930,0.00002,0.00014,0.00028,0.00039,0.01453,0.00004),(0.03471,0.00005,0.00028,0.00054,0.00076,0.01791,0.00008),(0.03631,0.00009,0.00050,0.00094,0.00131,0.01988,0.00015),(0.02799,0.00023,0.00101,0.00178,0.00239,0.01784,0.00038)} {(0.99272,0.98649,0.98398,0.97903,0.97782,0.99334,0.00039),(0.97961,0.96383,0.95743,0.94505,0.94216,0.98116,0.00303),(0.96479,0.94030,0.93026,0.91132,0.90710,0.96717,0.00894),(0.94595,0.91290,0.89918,0.87401,0.86874,0.94910,0.02078),(0.91864,0.87703,0.85941,0.82837,0.82247,0.92250,0.04601),(0.85562,0.80660,0.78473,0.74973,0.74466,0.85984,0.13699)} {(0.99272,0.98649,0.98398,0.97903,0.97782,0.99334,0.00039),(0.97961,0.96383,0.95743,0.94505,0.94216,0.98116,0.00303),(0.96479,0.94030,0.93026,0.91132,0.90710,0.96717,0.00894),(0.94595,0.91290,0.89918,0.87401,0.86874,0.94910,0.02078),(0.91864,0.87703,0.85941,0.82837,0.82247,0.92250,0.04601),(0.85562,0.80660,0.78473,0.74973,0.74466,0.85984,0.13699)} {(0.00000,0.00000,0.00001,0.00000,0.00000,0.00000,0.00000),(0.00003,0.00002,0.00009,0.00000,0.00000,0.00000,0.00000),(0.00008,0.00005,0.00024,0.00001,0.00001,0.00001,0.00001),(0.00017,0.00011,0.00051,0.00003,0.00003,0.00004,0.00002),(0.00034,0.00023,0.00100,0.00007,0.00010,0.00012,0.00006),(0.00080,0.00066,0.00232,0.00033,0.00039,0.00047,0.00029)} {(0.00002,0.00000,0.00003,0.00588,0.00002,0.00254,0.00001),(0.00016,0.00002,0.00017,0.01369,0.00012,0.00611,0.00004),(0.00042,0.00006,0.00044,0.01938,0.00030,0.00900,0.00011),(0.00082,0.00012,0.00087,0.02337,0.00060,0.01146,0.00023),(0.00148,0.00022,0.00156,0.02512,0.00109,0.01341,0.00045),(0.00304,0.00054,0.00305,0.02083,0.00231,0.01396,0.00113)} {(0.00002,0.00000,0.00003,0.00658,0.00245,0.00002,0.00002),(0.00015,0.00002,0.00019,0.01533,0.00589,0.00014,0.00015),(0.00039,0.00006,0.00049,0.02175,0.00867,0.00036,0.00038),(0.00077,0.00013,0.00097,0.02627,0.01102,0.00071,0.00075),(0.00140,0.00025,0.00174,0.02832,0.01288,0.00130,0.00136),(0.00292,0.00061,0.00344,0.02361,0.01343,0.00273,0.00282)} {(0.00000,0.00000,0.00451,0.00000,0.00000,0.00002,0.00000),(0.00001,0.00000,0.01089,0.00000,0.00000,0.00015,0.00000),(0.00002,0.00000,0.01607,0.00002,0.00002,0.00037,0.00001),(0.00007,0.00001,0.02038,0.00006,0.00007,0.00070,0.00004),(0.00020,0.00004,0.02353,0.00016,0.00018,0.00123,0.00011),(0.00073,0.00018,0.02285,0.00062,0.00067,0.00224,0.00045)} {(0.00004,0.00000,0.00001,0.00002,0.88822,0.00003,0.00003),(0.00027,0.00003,0.00009,0.00016,0.72205,0.00019,0.00020),(0.00066,0.00008,0.00023,0.00040,0.57514,0.00048,0.00051),(0.00127,0.00017,0.00044,0.00078,0.43327,0.00093,0.00097),(0.00220,0.00030,0.00079,0.00137,0.28854,0.00161,0.00167),(0.00402,0.00066,0.00162,0.00264,0.11079,0.00305,0.00307)} {(0.00371,0.00000,0.00001,0.00000,0.00000,0.00000,0.00000),(0.00876,0.00000,0.00009,0.00000,0.00001,0.00001,0.00000),(0.01263,0.00000,0.00024,0.00002,0.00003,0.00005,0.00000),(0.01559,0.00000,0.00048,0.00006,0.00010,0.00015,0.00002),(0.01736,0.00001,0.00088,0.00017,0.00026,0.00038,0.00005),(0.01577,0.00006,0.00181,0.00063,0.00089,0.00125,0.00023)} {(0.00002,0.00000,0.00003,0.00002,0.00000,0.00000,0.00000),(0.00013,0.00000,0.00022,0.00015,0.00001,0.00001,0.00000),(0.00033,0.00000,0.00056,0.00039,0.00003,0.00003,0.00001),(0.00064,0.00001,0.00111,0.00074,0.00008,0.00010,0.00004),(0.00112,0.00002,0.00199,0.00128,0.00020,0.00025,0.00012),(0.00207,0.00011,0.00383,0.00227,0.00070,0.00084,0.00044)} {(0.00002,0.00000,0.00003,0.00002,0.00000,0.00000,0.00000),(0.00013,0.00000,0.00022,0.00015,0.00001,0.00001,0.00000),(0.00033,0.00000,0.00056,0.00039,0.00003,0.00003,0.00001),(0.00064,0.00001,0.00111,0.00074,0.00008,0.00010,0.00004),(0.00112,0.00002,0.00199,0.00128,0.00020,0.00025,0.00012),(0.00207,0.00011,0.00383,0.00227,0.00070,0.00084,0.00044)} ] [1] CLV 7: [ {(0.0000,0.0000,0.9512,0.0000,0.0000,0.0000,0.0000),(0.0001,0.0000,0.8713,0.0001,0.0002,0.0002,0.0002),(0.0003,0.0001,0.7908,0.0004,0.0004,0.0005,0.0005),(0.0007,0.0003,0.7003,0.0008,0.0009,0.0010,0.0011),(0.0015,0.0006,0.5869,0.0017,0.0019,0.0020,0.0021),(0.0041,0.0018,0.3814,0.0046,0.0049,0.0051,0.0055)} {(0.0001,0.0000,0.0000,0.0000,0.0000,0.9367,0.0000),(0.0007,0.0001,0.0002,0.0003,0.0003,0.8354,0.0000),(0.0018,0.0002,0.0005,0.0008,0.0009,0.7367,0.0001),(0.0037,0.0004,0.0010,0.0016,0.0018,0.6299,0.0002),(0.0070,0.0008,0.0020,0.0032,0.0036,0.5027,0.0005),(0.0155,0.0023,0.0051,0.0077,0.0085,0.2937,0.0018)} {(0.0049,0.0000,0.0000,0.0053,0.0000,0.0000,0.0000),(0.0124,0.0000,0.0001,0.0135,0.0003,0.0003,0.0001),(0.0192,0.0000,0.0003,0.0208,0.0007,0.0009,0.0002),(0.0259,0.0001,0.0006,0.0281,0.0015,0.0019,0.0005),(0.0328,0.0003,0.0013,0.0353,0.0030,0.0037,0.0011),(0.0397,0.0009,0.0034,0.0421,0.0070,0.0086,0.0031)} {(0.0000,0.0000,0.9512,0.0000,0.0000,0.0000,0.0000),(0.0001,0.0000,0.8713,0.0001,0.0002,0.0002,0.0002),(0.0003,0.0001,0.7908,0.0004,0.0004,0.0005,0.0005),(0.0007,0.0003,0.7003,0.0008,0.0009,0.0010,0.0011),(0.0015,0.0006,0.5869,0.0017,0.0019,0.0020,0.0021),(0.0041,0.0018,0.3814,0.0046,0.0049,0.0051,0.0055)} {(0.0000,0.0032,0.0000,0.0000,0.0029,0.0000,0.0000),(0.0001,0.0084,0.0001,0.0001,0.0075,0.0002,0.0003),(0.0002,0.0137,0.0003,0.0004,0.0118,0.0005,0.0007),(0.0005,0.0196,0.0006,0.0009,0.0162,0.0011,0.0015),(0.0011,0.0270,0.0013,0.0018,0.0209,0.0021,0.0030),(0.0033,0.0398,0.0037,0.0048,0.0270,0.0055,0.0074)} {(0.0000,0.0000,0.0000,0.0069,0.0050,0.0000,0.0000),(0.0003,0.0001,0.0001,0.0173,0.0127,0.0003,0.0003),(0.0009,0.0001,0.0004,0.0268,0.0195,0.0008,0.0008),(0.0018,0.0003,0.0009,0.0359,0.0262,0.0017,0.0018),(0.0036,0.0007,0.0017,0.0451,0.0328,0.0033,0.0034),(0.0086,0.0021,0.0046,0.0533,0.0390,0.0079,0.0081)} {(0.0001,0.0000,0.0000,0.0000,0.0000,0.9367,0.0000),(0.0007,0.0001,0.0002,0.0003,0.0003,0.8354,0.0000),(0.0018,0.0002,0.0005,0.0008,0.0009,0.7367,0.0001),(0.0037,0.0004,0.0010,0.0016,0.0018,0.6299,0.0002),(0.0070,0.0008,0.0020,0.0032,0.0036,0.5027,0.0005),(0.0155,0.0023,0.0051,0.0077,0.0085,0.2937,0.0018)} {(0.0000,0.0000,0.9512,0.0000,0.0000,0.0000,0.0000),(0.0001,0.0000,0.8713,0.0001,0.0002,0.0002,0.0002),(0.0003,0.0001,0.7908,0.0004,0.0004,0.0005,0.0005),(0.0007,0.0003,0.7003,0.0008,0.0009,0.0010,0.0011),(0.0015,0.0006,0.5869,0.0017,0.0019,0.0020,0.0021),(0.0041,0.0018,0.3814,0.0046,0.0049,0.0051,0.0055)} {(0.0039,0.0000,0.0036,0.0000,0.0000,0.0000,0.0000),(0.0099,0.0000,0.0093,0.0002,0.0002,0.0003,0.0001),(0.0156,0.0001,0.0149,0.0005,0.0006,0.0008,0.0002),(0.0214,0.0001,0.0207,0.0010,0.0014,0.0018,0.0005),(0.0277,0.0003,0.0273,0.0021,0.0027,0.0034,0.0010),(0.0353,0.0010,0.0365,0.0053,0.0067,0.0082,0.0030)} {(0.9385,0.0000,0.0000,0.0000,0.0001,0.0001,0.0000),(0.8398,0.0000,0.0001,0.0002,0.0004,0.0006,0.0000),(0.7434,0.0000,0.0003,0.0006,0.0010,0.0015,0.0001),(0.6384,0.0001,0.0006,0.0013,0.0021,0.0032,0.0002),(0.5127,0.0001,0.0013,0.0025,0.0040,0.0060,0.0005),(0.3036,0.0006,0.0035,0.0062,0.0092,0.0132,0.0017)} {(0.9959,0.9923,0.9908,0.9879,0.9872,0.9962,0.0007),(0.9886,0.9792,0.9755,0.9681,0.9663,0.9895,0.0053),(0.9804,0.9656,0.9595,0.9479,0.9452,0.9819,0.0146),(0.9702,0.9495,0.9410,0.9249,0.9214,0.9722,0.0316),(0.9552,0.9280,0.9167,0.8958,0.8914,0.9578,0.0643),(0.9197,0.8838,0.8682,0.8414,0.8367,0.9229,0.1679)} {(0.9959,0.9923,0.9908,0.9879,0.9872,0.9962,0.0007),(0.9886,0.9792,0.9755,0.9681,0.9663,0.9895,0.0053),(0.9804,0.9656,0.9595,0.9479,0.9452,0.9819,0.0146),(0.9702,0.9495,0.9410,0.9249,0.9214,0.9722,0.0316),(0.9552,0.9280,0.9167,0.8958,0.8914,0.9578,0.0643),(0.9197,0.8838,0.8682,0.8414,0.8367,0.9229,0.1679)} {(0.9385,0.0000,0.0000,0.0000,0.0001,0.0001,0.0000),(0.8398,0.0000,0.0001,0.0002,0.0004,0.0006,0.0000),(0.7434,0.0000,0.0003,0.0006,0.0010,0.0015,0.0001),(0.6384,0.0001,0.0006,0.0013,0.0021,0.0032,0.0002),(0.5127,0.0001,0.0013,0.0025,0.0040,0.0060,0.0005),(0.3036,0.0006,0.0035,0.0062,0.0092,0.0132,0.0017)} {(0.0000,0.0032,0.0000,0.0000,0.0029,0.0000,0.0000),(0.0001,0.0084,0.0001,0.0001,0.0075,0.0002,0.0003),(0.0002,0.0137,0.0003,0.0004,0.0118,0.0005,0.0007),(0.0005,0.0196,0.0006,0.0009,0.0162,0.0011,0.0015),(0.0011,0.0270,0.0013,0.0018,0.0209,0.0021,0.0030),(0.0033,0.0398,0.0037,0.0048,0.0270,0.0055,0.0074)} {(0.9959,0.9923,0.9908,0.9879,0.9872,0.9962,0.0007),(0.9886,0.9792,0.9755,0.9681,0.9663,0.9895,0.0053),(0.9804,0.9656,0.9595,0.9479,0.9452,0.9819,0.0146),(0.9702,0.9495,0.9410,0.9249,0.9214,0.9722,0.0316),(0.9552,0.9280,0.9167,0.8958,0.8914,0.9578,0.0643),(0.9197,0.8838,0.8682,0.8414,0.8367,0.9229,0.1679)} {(0.0000,0.0000,0.0036,0.0043,0.0000,0.0000,0.0000),(0.0001,0.0000,0.0094,0.0108,0.0002,0.0002,0.0002),(0.0004,0.0001,0.0148,0.0169,0.0005,0.0005,0.0005),(0.0009,0.0003,0.0206,0.0230,0.0010,0.0011,0.0011),(0.0018,0.0005,0.0270,0.0294,0.0020,0.0021,0.0023),(0.0046,0.0016,0.0355,0.0363,0.0051,0.0053,0.0056)} {(0.9959,0.9923,0.9908,0.9879,0.9872,0.9962,0.0007),(0.9886,0.9792,0.9755,0.9681,0.9663,0.9895,0.0053),(0.9804,0.9656,0.9595,0.9479,0.9452,0.9819,0.0146),(0.9702,0.9495,0.9410,0.9249,0.9214,0.9722,0.0316),(0.9552,0.9280,0.9167,0.8958,0.8914,0.9578,0.0643),(0.9197,0.8838,0.8682,0.8414,0.8367,0.9229,0.1679)} {(0.9385,0.0000,0.0000,0.0000,0.0001,0.0001,0.0000),(0.8398,0.0000,0.0001,0.0002,0.0004,0.0006,0.0000),(0.7434,0.0000,0.0003,0.0006,0.0010,0.0015,0.0001),(0.6384,0.0001,0.0006,0.0013,0.0021,0.0032,0.0002),(0.5127,0.0001,0.0013,0.0025,0.0040,0.0060,0.0005),(0.3036,0.0006,0.0035,0.0062,0.0092,0.0132,0.0017)} {(0.9385,0.0000,0.0000,0.0000,0.0001,0.0001,0.0000),(0.8398,0.0000,0.0001,0.0002,0.0004,0.0006,0.0000),(0.7434,0.0000,0.0003,0.0006,0.0010,0.0015,0.0001),(0.6384,0.0001,0.0006,0.0013,0.0021,0.0032,0.0002),(0.5127,0.0001,0.0013,0.0025,0.0040,0.0060,0.0005),(0.3036,0.0006,0.0035,0.0062,0.0092,0.0132,0.0017)} {(0.0001,0.0000,0.0000,0.0000,0.0000,0.9367,0.0000),(0.0007,0.0001,0.0002,0.0003,0.0003,0.8354,0.0000),(0.0018,0.0002,0.0005,0.0008,0.0009,0.7367,0.0001),(0.0037,0.0004,0.0010,0.0016,0.0018,0.6299,0.0002),(0.0070,0.0008,0.0020,0.0032,0.0036,0.5027,0.0005),(0.0155,0.0023,0.0051,0.0077,0.0085,0.2937,0.0018)} ] TEST alpha(ncats) = 100.00( 6), mode = MEAN Rates: 0.86550 0.93147 0.97645 1.01848 1.06621 1.14189 [2] P-matrix for branch length 0.100000 +0.8990 +0.0039 +0.0132 +0.0163 +0.0292 +0.0314 +0.0070 +0.0034 +0.9481 +0.0080 +0.0073 +0.0107 +0.0098 +0.0127 +0.0121 +0.0086 +0.9193 +0.0122 +0.0173 +0.0156 +0.0149 +0.0178 +0.0093 +0.0144 +0.8957 +0.0229 +0.0204 +0.0194 +0.0233 +0.0100 +0.0150 +0.0168 +0.8928 +0.0217 +0.0205 +0.0290 +0.0106 +0.0156 +0.0173 +0.0250 +0.8961 +0.0065 +0.0070 +0.0148 +0.0162 +0.0178 +0.0256 +0.0070 +0.9116 +0.8918 +0.0042 +0.0141 +0.0175 +0.0312 +0.0336 +0.0076 +0.0036 +0.9443 +0.0086 +0.0079 +0.0115 +0.0106 +0.0136 +0.0130 +0.0093 +0.9135 +0.0130 +0.0185 +0.0167 +0.0160 +0.0191 +0.0100 +0.0154 +0.8883 +0.0245 +0.0219 +0.0208 +0.0250 +0.0107 +0.0160 +0.0180 +0.8852 +0.0232 +0.0219 +0.0310 +0.0114 +0.0167 +0.0185 +0.0267 +0.8887 +0.0070 +0.0076 +0.0158 +0.0173 +0.0191 +0.0274 +0.0075 +0.9053 +0.8870 +0.0045 +0.0148 +0.0183 +0.0326 +0.0351 +0.0079 +0.0038 +0.9417 +0.0090 +0.0082 +0.0120 +0.0110 +0.0142 +0.0136 +0.0097 +0.9095 +0.0136 +0.0194 +0.0174 +0.0167 +0.0199 +0.0105 +0.0161 +0.8833 +0.0256 +0.0229 +0.0217 +0.0261 +0.0112 +0.0168 +0.0188 +0.8801 +0.0242 +0.0229 +0.0324 +0.0119 +0.0174 +0.0193 +0.0279 +0.8837 +0.0073 +0.0079 +0.0165 +0.0181 +0.0199 +0.0286 +0.0079 +0.9010 +0.8824 +0.0047 +0.0154 +0.0190 +0.0339 +0.0364 +0.0083 +0.0040 +0.9393 +0.0094 +0.0086 +0.0125 +0.0115 +0.0148 +0.0142 +0.0101 +0.9058 +0.0142 +0.0201 +0.0181 +0.0174 +0.0207 +0.0109 +0.0168 +0.8786 +0.0266 +0.0238 +0.0226 +0.0271 +0.0117 +0.0174 +0.0195 +0.8753 +0.0252 +0.0238 +0.0336 +0.0124 +0.0181 +0.0201 +0.0290 +0.8791 +0.0076 +0.0083 +0.0172 +0.0189 +0.0207 +0.0297 +0.0083 +0.8970 +0.8774 +0.0049 +0.0160 +0.0198 +0.0353 +0.0379 +0.0087 +0.0042 +0.9365 +0.0098 +0.0090 +0.0131 +0.0120 +0.0154 +0.0148 +0.0106 +0.9017 +0.0148 +0.0210 +0.0189 +0.0182 +0.0216 +0.0114 +0.0175 +0.8734 +0.0278 +0.0248 +0.0235 +0.0282 +0.0122 +0.0182 +0.0204 +0.8700 +0.0262 +0.0248 +0.0350 +0.0129 +0.0189 +0.0210 +0.0303 +0.8739 +0.0080 +0.0087 +0.0180 +0.0197 +0.0216 +0.0310 +0.0087 +0.8925 +0.8694 +0.0053 +0.0171 +0.0211 +0.0375 +0.0403 +0.0093 +0.0045 +0.9322 +0.0105 +0.0096 +0.0140 +0.0128 +0.0164 +0.0158 +0.0113 +0.8952 +0.0158 +0.0224 +0.0202 +0.0194 +0.0230 +0.0122 +0.0187 +0.8651 +0.0296 +0.0264 +0.0250 +0.0300 +0.0130 +0.0194 +0.0217 +0.8616 +0.0279 +0.0264 +0.0372 +0.0138 +0.0202 +0.0223 +0.0322 +0.8657 +0.0086 +0.0093 +0.0192 +0.0210 +0.0230 +0.0330 +0.0093 +0.8854 [2] P-matrix for branch length 0.200000 +0.8103 +0.0082 +0.0252 +0.0306 +0.0539 +0.0577 +0.0141 +0.0071 +0.8994 +0.0157 +0.0142 +0.0207 +0.0188 +0.0241 +0.0233 +0.0169 +0.8463 +0.0231 +0.0328 +0.0294 +0.0282 +0.0334 +0.0181 +0.0273 +0.8039 +0.0429 +0.0381 +0.0362 +0.0431 +0.0193 +0.0284 +0.0314 +0.7995 +0.0403 +0.0379 +0.0532 +0.0203 +0.0294 +0.0323 +0.0465 +0.8052 +0.0131 +0.0141 +0.0281 +0.0306 +0.0331 +0.0474 +0.0142 +0.8324 +0.7977 +0.0089 +0.0270 +0.0327 +0.0573 +0.0613 +0.0151 +0.0077 +0.8923 +0.0168 +0.0153 +0.0221 +0.0202 +0.0257 +0.0249 +0.0181 +0.8357 +0.0247 +0.0350 +0.0314 +0.0301 +0.0356 +0.0194 +0.0292 +0.7909 +0.0457 +0.0406 +0.0385 +0.0458 +0.0207 +0.0303 +0.0335 +0.7864 +0.0429 +0.0404 +0.0565 +0.0217 +0.0314 +0.0344 +0.0495 +0.7923 +0.0141 +0.0151 +0.0300 +0.0327 +0.0353 +0.0505 +0.0153 +0.8211 +0.7893 +0.0094 +0.0281 +0.0340 +0.0596 +0.0636 +0.0159 +0.0081 +0.8874 +0.0176 +0.0160 +0.0231 +0.0210 +0.0269 +0.0260 +0.0189 +0.8287 +0.0258 +0.0365 +0.0327 +0.0314 +0.0371 +0.0203 +0.0305 +0.7822 +0.0475 +0.0423 +0.0401 +0.0477 +0.0216 +0.0316 +0.0349 +0.7776 +0.0446 +0.0420 +0.0588 +0.0227 +0.0327 +0.0358 +0.0515 +0.7838 +0.0148 +0.0159 +0.0313 +0.0340 +0.0367 +0.0525 +0.0161 +0.8135 +0.7816 +0.0099 +0.0292 +0.0353 +0.0617 +0.0658 +0.0166 +0.0084 +0.8829 +0.0183 +0.0166 +0.0240 +0.0218 +0.0279 +0.0270 +0.0197 +0.8221 +0.0268 +0.0379 +0.0340 +0.0326 +0.0385 +0.0211 +0.0316 +0.7742 +0.0493 +0.0438 +0.0415 +0.0494 +0.0224 +0.0328 +0.0361 +0.7695 +0.0462 +0.0435 +0.0608 +0.0235 +0.0340 +0.0371 +0.0534 +0.7758 +0.0155 +0.0166 +0.0325 +0.0353 +0.0380 +0.0543 +0.0168 +0.8065 +0.7729 +0.0104 +0.0305 +0.0367 +0.0640 +0.0683 +0.0173 +0.0089 +0.8779 +0.0191 +0.0173 +0.0251 +0.0228 +0.0290 +0.0281 +0.0205 +0.8148 +0.0279 +0.0394 +0.0354 +0.0339 +0.0400 +0.0220 +0.0329 +0.7652 +0.0512 +0.0455 +0.0431 +0.0512 +0.0234 +0.0342 +0.0375 +0.7605 +0.0480 +0.0451 +0.0630 +0.0245 +0.0354 +0.0385 +0.0554 +0.7669 +0.0162 +0.0173 +0.0339 +0.0367 +0.0395 +0.0564 +0.0176 +0.7986 +0.7593 +0.0112 +0.0324 +0.0389 +0.0676 +0.0721 +0.0186 +0.0096 +0.8699 +0.0203 +0.0184 +0.0267 +0.0242 +0.0308 +0.0299 +0.0219 +0.8033 +0.0296 +0.0419 +0.0375 +0.0360 +0.0424 +0.0235 +0.0350 +0.7512 +0.0542 +0.0482 +0.0456 +0.0541 +0.0249 +0.0363 +0.0398 +0.7464 +0.0508 +0.0477 +0.0665 +0.0261 +0.0375 +0.0408 +0.0586 +0.7531 +0.0174 +0.0186 +0.0360 +0.0390 +0.0418 +0.0596 +0.0188 +0.7862 [2] P-matrix for branch length 1.000000 +0.3940 +0.0478 +0.0911 +0.0964 +0.1522 +0.1543 +0.0642 +0.0410 +0.6045 +0.0641 +0.0568 +0.0799 +0.0697 +0.0840 +0.0841 +0.0690 +0.4631 +0.0803 +0.1117 +0.0984 +0.0934 +0.1051 +0.0723 +0.0949 +0.3720 +0.1319 +0.1157 +0.1080 +0.1218 +0.0746 +0.0968 +0.0967 +0.3803 +0.1199 +0.1099 +0.1424 +0.0751 +0.0984 +0.0979 +0.1383 +0.3854 +0.0626 +0.0642 +0.0980 +0.1011 +0.0990 +0.1374 +0.0678 +0.4324 +0.3721 +0.0515 +0.0952 +0.0996 +0.1561 +0.1574 +0.0681 +0.0442 +0.5835 +0.0677 +0.0599 +0.0840 +0.0731 +0.0876 +0.0879 +0.0729 +0.4401 +0.0837 +0.1163 +0.1022 +0.0969 +0.1087 +0.0762 +0.0989 +0.3494 +0.1362 +0.1193 +0.1113 +0.1249 +0.0784 +0.1008 +0.0999 +0.3596 +0.1234 +0.1130 +0.1453 +0.0788 +0.1022 +0.1010 +0.1424 +0.3639 +0.0665 +0.0681 +0.1022 +0.1050 +0.1020 +0.1413 +0.0720 +0.4093 +0.3583 +0.0540 +0.0979 +0.1017 +0.1584 +0.1592 +0.0706 +0.0463 +0.5698 +0.0700 +0.0619 +0.0867 +0.0754 +0.0899 +0.0903 +0.0754 +0.4254 +0.0858 +0.1192 +0.1047 +0.0992 +0.1109 +0.0788 +0.1014 +0.3352 +0.1388 +0.1216 +0.1133 +0.1267 +0.0810 +0.1033 +0.1018 +0.3467 +0.1256 +0.1149 +0.1469 +0.0812 +0.1047 +0.1029 +0.1449 +0.3503 +0.0691 +0.0706 +0.1049 +0.1075 +0.1039 +0.1436 +0.0748 +0.3947 +0.3462 +0.0563 +0.1002 +0.1034 +0.1604 +0.1606 +0.0729 +0.0483 +0.5573 +0.0722 +0.0637 +0.0892 +0.0774 +0.0920 +0.0925 +0.0777 +0.4123 +0.0877 +0.1218 +0.1069 +0.1012 +0.1128 +0.0811 +0.1037 +0.3227 +0.1411 +0.1235 +0.1150 +0.1283 +0.0832 +0.1055 +0.1035 +0.3354 +0.1275 +0.1165 +0.1482 +0.0833 +0.1069 +0.1045 +0.1471 +0.3385 +0.0714 +0.0729 +0.1073 +0.1096 +0.1055 +0.1457 +0.0774 +0.3817 +0.3333 +0.0589 +0.1027 +0.1053 +0.1624 +0.1620 +0.0754 +0.0505 +0.5436 +0.0745 +0.0657 +0.0919 +0.0796 +0.0942 +0.0948 +0.0802 +0.3982 +0.0898 +0.1245 +0.1092 +0.1033 +0.1149 +0.0837 +0.1061 +0.3094 +0.1436 +0.1255 +0.1168 +0.1299 +0.0858 +0.1079 +0.1053 +0.3235 +0.1295 +0.1182 +0.1496 +0.0857 +0.1092 +0.1062 +0.1494 +0.3259 +0.0740 +0.0754 +0.1099 +0.1119 +0.1071 +0.1478 +0.0802 +0.3678 +0.3145 +0.0629 +0.1065 +0.1079 +0.1651 +0.1638 +0.0793 +0.0539 +0.5229 +0.0781 +0.0688 +0.0959 +0.0830 +0.0974 +0.0983 +0.0841 +0.3773 +0.0928 +0.1285 +0.1126 +0.1064 +0.1178 +0.0875 +0.1097 +0.2902 +0.1470 +0.1285 +0.1194 +0.1321 +0.0895 +0.1114 +0.1078 +0.3063 +0.1322 +0.1206 +0.1512 +0.0893 +0.1126 +0.1087 +0.1526 +0.3076 +0.0779 +0.0793 +0.1136 +0.1152 +0.1094 +0.1507 +0.0844 +0.3473 [2] P-matrix for branch length 1.000000 +0.3940 +0.0478 +0.0911 +0.0964 +0.1522 +0.1543 +0.0642 +0.0410 +0.6045 +0.0641 +0.0568 +0.0799 +0.0697 +0.0840 +0.0841 +0.0690 +0.4631 +0.0803 +0.1117 +0.0984 +0.0934 +0.1051 +0.0723 +0.0949 +0.3720 +0.1319 +0.1157 +0.1080 +0.1218 +0.0746 +0.0968 +0.0967 +0.3803 +0.1199 +0.1099 +0.1424 +0.0751 +0.0984 +0.0979 +0.1383 +0.3854 +0.0626 +0.0642 +0.0980 +0.1011 +0.0990 +0.1374 +0.0678 +0.4324 +0.3721 +0.0515 +0.0952 +0.0996 +0.1561 +0.1574 +0.0681 +0.0442 +0.5835 +0.0677 +0.0599 +0.0840 +0.0731 +0.0876 +0.0879 +0.0729 +0.4401 +0.0837 +0.1163 +0.1022 +0.0969 +0.1087 +0.0762 +0.0989 +0.3494 +0.1362 +0.1193 +0.1113 +0.1249 +0.0784 +0.1008 +0.0999 +0.3596 +0.1234 +0.1130 +0.1453 +0.0788 +0.1022 +0.1010 +0.1424 +0.3639 +0.0665 +0.0681 +0.1022 +0.1050 +0.1020 +0.1413 +0.0720 +0.4093 +0.3583 +0.0540 +0.0979 +0.1017 +0.1584 +0.1592 +0.0706 +0.0463 +0.5698 +0.0700 +0.0619 +0.0867 +0.0754 +0.0899 +0.0903 +0.0754 +0.4254 +0.0858 +0.1192 +0.1047 +0.0992 +0.1109 +0.0788 +0.1014 +0.3352 +0.1388 +0.1216 +0.1133 +0.1267 +0.0810 +0.1033 +0.1018 +0.3467 +0.1256 +0.1149 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{(0.02043,0.00011,0.01970,0.00091,0.00123,0.00157,0.00043),(0.02151,0.00013,0.02080,0.00104,0.00139,0.00178,0.00049),(0.02221,0.00014,0.02153,0.00113,0.00151,0.00192,0.00054),(0.02285,0.00015,0.02219,0.00122,0.00162,0.00206,0.00058),(0.02355,0.00017,0.02291,0.00132,0.00175,0.00223,0.00064),(0.02459,0.00019,0.02402,0.00148,0.00196,0.00249,0.00072)} {(0.00064,0.00025,0.71614,0.00075,0.00081,0.00087,0.00094),(0.00073,0.00028,0.69846,0.00085,0.00092,0.00099,0.00107),(0.00079,0.00031,0.68669,0.00093,0.00100,0.00107,0.00116),(0.00085,0.00033,0.67588,0.00100,0.00108,0.00115,0.00125),(0.00093,0.00036,0.66384,0.00109,0.00117,0.00125,0.00135),(0.00105,0.00041,0.64524,0.00122,0.00132,0.00141,0.00152)} 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{(0.00025,0.01281,0.00039,0.01457,0.00061,0.00065,0.00093),(0.00029,0.01362,0.00045,0.01536,0.00069,0.00075,0.00106),(0.00032,0.01416,0.00049,0.01588,0.00075,0.00081,0.00115),(0.00035,0.01465,0.00053,0.01635,0.00081,0.00087,0.00124),(0.00038,0.01520,0.00057,0.01686,0.00088,0.00094,0.00134),(0.00043,0.01605,0.00065,0.01764,0.00099,0.00106,0.00150)} {(0.65653,0.00005,0.00054,0.00112,0.00186,0.00283,0.00020),(0.63636,0.00006,0.00062,0.00127,0.00210,0.00320,0.00023),(0.62301,0.00007,0.00067,0.00138,0.00227,0.00345,0.00025),(0.61082,0.00007,0.00073,0.00148,0.00244,0.00369,0.00027),(0.59731,0.00008,0.00079,0.00160,0.00262,0.00397,0.00030),(0.57658,0.00009,0.00089,0.00180,0.00293,0.00443,0.00034)} {(0.97205,0.95238,0.94430,0.92899,0.92555,0.97396,0.02808),(0.96994,0.94917,0.94062,0.92448,0.92089,0.97195,0.03200),(0.96850,0.94702,0.93816,0.92148,0.91779,0.97058,0.03478),(0.96716,0.94502,0.93588,0.91871,0.91494,0.96929,0.03746),(0.96564,0.94278,0.93333,0.91563,0.91176,0.96784,0.04058),(0.96324,0.93929,0.92936,0.91085,0.90685,0.96554,0.04570)} {(0.97205,0.95238,0.94430,0.92899,0.92555,0.97396,0.02808),(0.96994,0.94917,0.94062,0.92448,0.92089,0.97195,0.03200),(0.96850,0.94702,0.93816,0.92148,0.91779,0.97058,0.03478),(0.96716,0.94502,0.93588,0.91871,0.91494,0.96929,0.03746),(0.96564,0.94278,0.93333,0.91563,0.91176,0.96784,0.04058),(0.96324,0.93929,0.92936,0.91085,0.90685,0.96554,0.04570)} 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{(0.00171,0.00043,0.02012,0.66830,0.00188,0.00199,0.00211),(0.00195,0.00049,0.02127,0.64871,0.00214,0.00226,0.00240),(0.00212,0.00053,0.02203,0.63572,0.00232,0.00245,0.00260),(0.00228,0.00058,0.02272,0.62387,0.00249,0.00263,0.00279),(0.00246,0.00063,0.02349,0.61071,0.00269,0.00284,0.00301),(0.00277,0.00072,0.02465,0.59051,0.00302,0.00319,0.00338)} {(0.00145,0.00030,0.02491,0.00104,0.00115,0.02370,0.00043),(0.00165,0.00034,0.02625,0.00119,0.00130,0.02489,0.00050),(0.00179,0.00037,0.02714,0.00129,0.00141,0.02566,0.00055),(0.00192,0.00040,0.02793,0.00139,0.00152,0.02636,0.00059),(0.00208,0.00043,0.02881,0.00150,0.00164,0.02711,0.00065),(0.00233,0.00049,0.03013,0.00169,0.00184,0.02825,0.00073)} 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{(0.94943,0.91778,0.90467,0.88050,0.87538,0.95246,0.01824),(0.94555,0.91235,0.89856,0.87328,0.86799,0.94872,0.02108),(0.94291,0.90870,0.89447,0.86848,0.86310,0.94616,0.02312),(0.94045,0.90534,0.89071,0.86409,0.85862,0.94378,0.02511),(0.93766,0.90158,0.88651,0.85921,0.85366,0.94107,0.02745),(0.93325,0.89572,0.88000,0.85170,0.84603,0.93679,0.03135)} {(0.94943,0.91778,0.90467,0.88050,0.87538,0.95246,0.01824),(0.94555,0.91235,0.89856,0.87328,0.86799,0.94872,0.02108),(0.94291,0.90870,0.89447,0.86848,0.86310,0.94616,0.02312),(0.94045,0.90534,0.89071,0.86409,0.85862,0.94378,0.02511),(0.93766,0.90158,0.88651,0.85921,0.85366,0.94107,0.02745),(0.93325,0.89572,0.88000,0.85170,0.84603,0.93679,0.03135)} {(0.00015,0.00010,0.00046,0.00002,0.00003,0.00004,0.00002),(0.00017,0.00011,0.00052,0.00003,0.00003,0.00005,0.00002),(0.00019,0.00012,0.00056,0.00003,0.00004,0.00005,0.00002),(0.00020,0.00013,0.00060,0.00003,0.00004,0.00006,0.00003),(0.00022,0.00014,0.00065,0.00004,0.00005,0.00006,0.00003),(0.00025,0.00016,0.00073,0.00004,0.00006,0.00008,0.00004)} {(0.00074,0.00010,0.00079,0.02285,0.00054,0.01109,0.00020),(0.00083,0.00012,0.00088,0.02343,0.00060,0.01150,0.00023),(0.00089,0.00013,0.00095,0.02376,0.00065,0.01176,0.00025),(0.00095,0.00014,0.00101,0.02404,0.00069,0.01198,0.00027),(0.00102,0.00015,0.00108,0.02431,0.00074,0.01222,0.00029),(0.00112,0.00016,0.00119,0.02465,0.00082,0.01256,0.00032)} {(0.00069,0.00011,0.00088,0.02567,0.01067,0.00064,0.00067),(0.00078,0.00013,0.00098,0.02633,0.01106,0.00072,0.00076),(0.00083,0.00014,0.00105,0.02672,0.01130,0.00077,0.00081),(0.00089,0.00015,0.00112,0.02704,0.01152,0.00082,0.00087),(0.00095,0.00016,0.00120,0.02735,0.01174,0.00088,0.00093),(0.00105,0.00018,0.00132,0.02774,0.01207,0.00098,0.00103)} {(0.00006,0.00001,0.01974,0.00005,0.00006,0.00064,0.00003),(0.00007,0.00001,0.02045,0.00006,0.00007,0.00071,0.00004),(0.00008,0.00002,0.02089,0.00007,0.00008,0.00076,0.00004),(0.00009,0.00002,0.02127,0.00008,0.00008,0.00081,0.00005),(0.00010,0.00002,0.02167,0.00009,0.00009,0.00086,0.00005),(0.00012,0.00002,0.02222,0.00010,0.00011,0.00095,0.00007)} {(0.00115,0.00015,0.00040,0.00071,0.45642,0.00084,0.00088),(0.00128,0.00017,0.00045,0.00079,0.43070,0.00094,0.00098),(0.00137,0.00018,0.00048,0.00084,0.41406,0.00100,0.00104),(0.00146,0.00019,0.00051,0.00089,0.39915,0.00106,0.00111),(0.00155,0.00021,0.00054,0.00095,0.38291,0.00113,0.00118),(0.00170,0.00023,0.00060,0.00105,0.35862,0.00125,0.00129)} {(0.01518,0.00000,0.00043,0.00005,0.00008,0.00013,0.00001),(0.01564,0.00000,0.00048,0.00006,0.00010,0.00015,0.00002),(0.01591,0.00000,0.00052,0.00007,0.00011,0.00017,0.00002),(0.01615,0.00000,0.00055,0.00008,0.00012,0.00019,0.00002),(0.01639,0.00000,0.00059,0.00009,0.00014,0.00021,0.00002),(0.01671,0.00001,0.00066,0.00010,0.00016,0.00024,0.00003)} {(0.00058,0.00001,0.00100,0.00067,0.00007,0.00008,0.00003),(0.00064,0.00001,0.00112,0.00075,0.00008,0.00010,0.00004),(0.00069,0.00001,0.00120,0.00080,0.00009,0.00011,0.00005),(0.00073,0.00001,0.00128,0.00085,0.00010,0.00012,0.00005),(0.00078,0.00001,0.00137,0.00091,0.00011,0.00014,0.00006),(0.00086,0.00001,0.00151,0.00099,0.00013,0.00016,0.00007)} {(0.00058,0.00001,0.00100,0.00067,0.00007,0.00008,0.00003),(0.00064,0.00001,0.00112,0.00075,0.00008,0.00010,0.00004),(0.00069,0.00001,0.00120,0.00080,0.00009,0.00011,0.00005),(0.00073,0.00001,0.00128,0.00085,0.00010,0.00012,0.00005),(0.00078,0.00001,0.00137,0.00091,0.00011,0.00014,0.00006),(0.00086,0.00001,0.00151,0.00099,0.00013,0.00016,0.00007)} ] [2] CLV 7: [ {(0.0006,0.0002,0.7161,0.0007,0.0008,0.0009,0.0009),(0.0007,0.0003,0.6985,0.0009,0.0009,0.0010,0.0011),(0.0008,0.0003,0.6867,0.0009,0.0010,0.0011,0.0012),(0.0009,0.0003,0.6759,0.0010,0.0011,0.0012,0.0012),(0.0009,0.0004,0.6638,0.0011,0.0012,0.0012,0.0013),(0.0010,0.0004,0.6452,0.0012,0.0013,0.0014,0.0015)} {(0.0033,0.0004,0.0009,0.0015,0.0016,0.6483,0.0002),(0.0038,0.0004,0.0010,0.0016,0.0018,0.6278,0.0002),(0.0041,0.0004,0.0011,0.0018,0.0020,0.6143,0.0003),(0.0043,0.0005,0.0012,0.0019,0.0021,0.6019,0.0003),(0.0047,0.0005,0.0012,0.0021,0.0023,0.5882,0.0003),(0.0052,0.0006,0.0014,0.0023,0.0026,0.5672,0.0004)} {(0.0248,0.0001,0.0005,0.0269,0.0014,0.0017,0.0005),(0.0261,0.0001,0.0006,0.0282,0.0015,0.0019,0.0005),(0.0269,0.0001,0.0007,0.0290,0.0017,0.0021,0.0006),(0.0276,0.0001,0.0007,0.0298,0.0018,0.0023,0.0006),(0.0283,0.0002,0.0008,0.0306,0.0019,0.0024,0.0007),(0.0295,0.0002,0.0009,0.0318,0.0022,0.0027,0.0008)} {(0.0006,0.0002,0.7161,0.0007,0.0008,0.0009,0.0009),(0.0007,0.0003,0.6985,0.0009,0.0009,0.0010,0.0011),(0.0008,0.0003,0.6867,0.0009,0.0010,0.0011,0.0012),(0.0009,0.0003,0.6759,0.0010,0.0011,0.0012,0.0012),(0.0009,0.0004,0.6638,0.0011,0.0012,0.0012,0.0013),(0.0010,0.0004,0.6452,0.0012,0.0013,0.0014,0.0015)} {(0.0004,0.0186,0.0006,0.0008,0.0154,0.0009,0.0013),(0.0005,0.0197,0.0006,0.0009,0.0162,0.0011,0.0015),(0.0006,0.0205,0.0007,0.0010,0.0168,0.0012,0.0016),(0.0006,0.0212,0.0007,0.0010,0.0173,0.0013,0.0018),(0.0007,0.0220,0.0008,0.0011,0.0178,0.0014,0.0019),(0.0008,0.0232,0.0009,0.0013,0.0186,0.0015,0.0021)} {(0.0017,0.0003,0.0008,0.0345,0.0251,0.0015,0.0016),(0.0019,0.0003,0.0009,0.0361,0.0263,0.0017,0.0018),(0.0020,0.0004,0.0009,0.0372,0.0271,0.0018,0.0019),(0.0022,0.0004,0.0010,0.0381,0.0278,0.0020,0.0021),(0.0023,0.0004,0.0011,0.0392,0.0286,0.0021,0.0022),(0.0026,0.0005,0.0012,0.0407,0.0297,0.0024,0.0025)} {(0.0033,0.0004,0.0009,0.0015,0.0016,0.6483,0.0002),(0.0038,0.0004,0.0010,0.0016,0.0018,0.6278,0.0002),(0.0041,0.0004,0.0011,0.0018,0.0020,0.6143,0.0003),(0.0043,0.0005,0.0012,0.0019,0.0021,0.6019,0.0003),(0.0047,0.0005,0.0012,0.0021,0.0023,0.5882,0.0003),(0.0052,0.0006,0.0014,0.0023,0.0026,0.5672,0.0004)} {(0.0006,0.0002,0.7161,0.0007,0.0008,0.0009,0.0009),(0.0007,0.0003,0.6985,0.0009,0.0009,0.0010,0.0011),(0.0008,0.0003,0.6867,0.0009,0.0010,0.0011,0.0012),(0.0009,0.0003,0.6759,0.0010,0.0011,0.0012,0.0012),(0.0009,0.0004,0.6638,0.0011,0.0012,0.0012,0.0013),(0.0010,0.0004,0.6452,0.0012,0.0013,0.0014,0.0015)} {(0.0204,0.0001,0.0197,0.0009,0.0012,0.0016,0.0004),(0.0215,0.0001,0.0208,0.0010,0.0014,0.0018,0.0005),(0.0222,0.0001,0.0215,0.0011,0.0015,0.0019,0.0005),(0.0228,0.0002,0.0222,0.0012,0.0016,0.0021,0.0006),(0.0235,0.0002,0.0229,0.0013,0.0018,0.0022,0.0006),(0.0246,0.0002,0.0240,0.0015,0.0020,0.0025,0.0007)} {(0.6565,0.0000,0.0005,0.0011,0.0019,0.0028,0.0002),(0.6364,0.0001,0.0006,0.0013,0.0021,0.0032,0.0002),(0.6230,0.0001,0.0007,0.0014,0.0023,0.0035,0.0003),(0.6108,0.0001,0.0007,0.0015,0.0024,0.0037,0.0003),(0.5973,0.0001,0.0008,0.0016,0.0026,0.0040,0.0003),(0.5766,0.0001,0.0009,0.0018,0.0029,0.0044,0.0003)} {(0.9721,0.9524,0.9443,0.9290,0.9256,0.9740,0.0281),(0.9699,0.9492,0.9406,0.9245,0.9209,0.9719,0.0320),(0.9685,0.9470,0.9382,0.9215,0.9178,0.9706,0.0348),(0.9672,0.9450,0.9359,0.9187,0.9149,0.9693,0.0375),(0.9656,0.9428,0.9333,0.9156,0.9118,0.9678,0.0406),(0.9632,0.9393,0.9294,0.9109,0.9069,0.9655,0.0457)} {(0.9721,0.9524,0.9443,0.9290,0.9256,0.9740,0.0281),(0.9699,0.9492,0.9406,0.9245,0.9209,0.9719,0.0320),(0.9685,0.9470,0.9382,0.9215,0.9178,0.9706,0.0348),(0.9672,0.9450,0.9359,0.9187,0.9149,0.9693,0.0375),(0.9656,0.9428,0.9333,0.9156,0.9118,0.9678,0.0406),(0.9632,0.9393,0.9294,0.9109,0.9069,0.9655,0.0457)} {(0.6565,0.0000,0.0005,0.0011,0.0019,0.0028,0.0002),(0.6364,0.0001,0.0006,0.0013,0.0021,0.0032,0.0002),(0.6230,0.0001,0.0007,0.0014,0.0023,0.0035,0.0003),(0.6108,0.0001,0.0007,0.0015,0.0024,0.0037,0.0003),(0.5973,0.0001,0.0008,0.0016,0.0026,0.0040,0.0003),(0.5766,0.0001,0.0009,0.0018,0.0029,0.0044,0.0003)} {(0.0004,0.0186,0.0006,0.0008,0.0154,0.0009,0.0013),(0.0005,0.0197,0.0006,0.0009,0.0162,0.0011,0.0015),(0.0006,0.0205,0.0007,0.0010,0.0168,0.0012,0.0016),(0.0006,0.0212,0.0007,0.0010,0.0173,0.0013,0.0018),(0.0007,0.0220,0.0008,0.0011,0.0178,0.0014,0.0019),(0.0008,0.0232,0.0009,0.0013,0.0186,0.0015,0.0021)} {(0.9721,0.9524,0.9443,0.9290,0.9256,0.9740,0.0281),(0.9699,0.9492,0.9406,0.9245,0.9209,0.9719,0.0320),(0.9685,0.9470,0.9382,0.9215,0.9178,0.9706,0.0348),(0.9672,0.9450,0.9359,0.9187,0.9149,0.9693,0.0375),(0.9656,0.9428,0.9333,0.9156,0.9118,0.9678,0.0406),(0.9632,0.9393,0.9294,0.9109,0.9069,0.9655,0.0457)} {(0.0008,0.0002,0.0196,0.0220,0.0009,0.0009,0.0010),(0.0009,0.0003,0.0207,0.0231,0.0010,0.0011,0.0012),(0.0010,0.0003,0.0214,0.0238,0.0011,0.0012,0.0012),(0.0010,0.0003,0.0220,0.0245,0.0012,0.0013,0.0013),(0.0011,0.0003,0.0227,0.0252,0.0013,0.0014,0.0015),(0.0013,0.0004,0.0238,0.0263,0.0014,0.0015,0.0016)} {(0.9721,0.9524,0.9443,0.9290,0.9256,0.9740,0.0281),(0.9699,0.9492,0.9406,0.9245,0.9209,0.9719,0.0320),(0.9685,0.9470,0.9382,0.9215,0.9178,0.9706,0.0348),(0.9672,0.9450,0.9359,0.9187,0.9149,0.9693,0.0375),(0.9656,0.9428,0.9333,0.9156,0.9118,0.9678,0.0406),(0.9632,0.9393,0.9294,0.9109,0.9069,0.9655,0.0457)} {(0.6565,0.0000,0.0005,0.0011,0.0019,0.0028,0.0002),(0.6364,0.0001,0.0006,0.0013,0.0021,0.0032,0.0002),(0.6230,0.0001,0.0007,0.0014,0.0023,0.0035,0.0003),(0.6108,0.0001,0.0007,0.0015,0.0024,0.0037,0.0003),(0.5973,0.0001,0.0008,0.0016,0.0026,0.0040,0.0003),(0.5766,0.0001,0.0009,0.0018,0.0029,0.0044,0.0003)} {(0.6565,0.0000,0.0005,0.0011,0.0019,0.0028,0.0002),(0.6364,0.0001,0.0006,0.0013,0.0021,0.0032,0.0002),(0.6230,0.0001,0.0007,0.0014,0.0023,0.0035,0.0003),(0.6108,0.0001,0.0007,0.0015,0.0024,0.0037,0.0003),(0.5973,0.0001,0.0008,0.0016,0.0026,0.0040,0.0003),(0.5766,0.0001,0.0009,0.0018,0.0029,0.0044,0.0003)} {(0.0033,0.0004,0.0009,0.0015,0.0016,0.6483,0.0002),(0.0038,0.0004,0.0010,0.0016,0.0018,0.6278,0.0002),(0.0041,0.0004,0.0011,0.0018,0.0020,0.6143,0.0003),(0.0043,0.0005,0.0012,0.0019,0.0021,0.6019,0.0003),(0.0047,0.0005,0.0012,0.0021,0.0023,0.5882,0.0003),(0.0052,0.0006,0.0014,0.0023,0.0026,0.5672,0.0004)} ] TEST alpha(ncats) = 100.00( 6), mode = MEDIAN Rates: 0.85509 0.93017 0.97570 1.01803 1.06643 1.15457 [2] P-matrix for branch length 0.100000 +0.9001 +0.0039 +0.0130 +0.0161 +0.0289 +0.0311 +0.0069 +0.0033 +0.9487 +0.0079 +0.0072 +0.0106 +0.0097 +0.0125 +0.0120 +0.0085 +0.9202 +0.0120 +0.0171 +0.0154 +0.0148 +0.0176 +0.0092 +0.0142 +0.8969 +0.0227 +0.0202 +0.0192 +0.0231 +0.0099 +0.0148 +0.0166 +0.8940 +0.0214 +0.0203 +0.0287 +0.0105 +0.0154 +0.0171 +0.0247 +0.8973 +0.0064 +0.0069 +0.0146 +0.0160 +0.0176 +0.0253 +0.0069 +0.9126 +0.8919 +0.0042 +0.0141 +0.0175 +0.0312 +0.0335 +0.0075 +0.0036 +0.9443 +0.0086 +0.0079 +0.0115 +0.0105 +0.0135 +0.0130 +0.0093 +0.9136 +0.0130 +0.0185 +0.0166 +0.0160 +0.0190 +0.0100 +0.0154 +0.8885 +0.0245 +0.0219 +0.0208 +0.0249 +0.0107 +0.0160 +0.0180 +0.8853 +0.0232 +0.0219 +0.0310 +0.0114 +0.0166 +0.0185 +0.0267 +0.8889 +0.0070 +0.0075 +0.0158 +0.0173 +0.0190 +0.0274 +0.0075 +0.9054 +0.8870 +0.0045 +0.0147 +0.0183 +0.0326 +0.0350 +0.0079 +0.0038 +0.9417 +0.0090 +0.0082 +0.0120 +0.0110 +0.0142 +0.0136 +0.0097 +0.9096 +0.0136 +0.0193 +0.0174 +0.0167 +0.0199 +0.0105 +0.0161 +0.8834 +0.0256 +0.0228 +0.0217 +0.0261 +0.0112 +0.0168 +0.0188 +0.8801 +0.0242 +0.0229 +0.0323 +0.0119 +0.0174 +0.0193 +0.0279 +0.8838 +0.0073 +0.0079 +0.0165 +0.0181 +0.0199 +0.0286 +0.0079 +0.9010 +0.8825 +0.0047 +0.0154 +0.0190 +0.0338 +0.0364 +0.0083 +0.0040 +0.9393 +0.0094 +0.0086 +0.0125 +0.0115 +0.0148 +0.0142 +0.0101 +0.9059 +0.0142 +0.0201 +0.0181 +0.0174 +0.0207 +0.0109 +0.0167 +0.8787 +0.0266 +0.0237 +0.0226 +0.0271 +0.0117 +0.0174 +0.0195 +0.8754 +0.0252 +0.0238 +0.0336 +0.0124 +0.0181 +0.0201 +0.0290 +0.8792 +0.0076 +0.0083 +0.0172 +0.0189 +0.0207 +0.0297 +0.0083 +0.8970 +0.8773 +0.0049 +0.0160 +0.0198 +0.0353 +0.0379 +0.0087 +0.0042 +0.9365 +0.0098 +0.0090 +0.0131 +0.0120 +0.0154 +0.0148 +0.0106 +0.9017 +0.0148 +0.0210 +0.0189 +0.0182 +0.0216 +0.0114 +0.0175 +0.8734 +0.0278 +0.0248 +0.0235 +0.0282 +0.0122 +0.0182 +0.0204 +0.8699 +0.0262 +0.0248 +0.0350 +0.0129 +0.0189 +0.0210 +0.0303 +0.8739 +0.0080 +0.0087 +0.0180 +0.0197 +0.0216 +0.0310 +0.0087 +0.8925 +0.8681 +0.0053 +0.0173 +0.0213 +0.0379 +0.0407 +0.0094 +0.0046 +0.9315 +0.0106 +0.0097 +0.0141 +0.0129 +0.0166 +0.0160 +0.0114 +0.8941 +0.0159 +0.0226 +0.0204 +0.0196 +0.0233 +0.0123 +0.0188 +0.8638 +0.0299 +0.0266 +0.0253 +0.0303 +0.0132 +0.0196 +0.0219 +0.8602 +0.0282 +0.0266 +0.0376 +0.0139 +0.0204 +0.0225 +0.0325 +0.8644 +0.0087 +0.0094 +0.0194 +0.0212 +0.0232 +0.0333 +0.0094 +0.8842 [2] P-matrix for branch length 0.200000 +0.8123 +0.0081 +0.0249 +0.0303 +0.0533 +0.0571 +0.0139 +0.0070 +0.9005 +0.0155 +0.0141 +0.0204 +0.0186 +0.0238 +0.0230 +0.0167 +0.8479 +0.0229 +0.0324 +0.0291 +0.0279 +0.0331 +0.0179 +0.0271 +0.8060 +0.0424 +0.0377 +0.0358 +0.0427 +0.0191 +0.0281 +0.0311 +0.8016 +0.0399 +0.0376 +0.0527 +0.0201 +0.0291 +0.0319 +0.0460 +0.8072 +0.0129 +0.0139 +0.0278 +0.0303 +0.0328 +0.0469 +0.0140 +0.8342 +0.7980 +0.0089 +0.0269 +0.0326 +0.0572 +0.0612 +0.0151 +0.0076 +0.8924 +0.0168 +0.0152 +0.0221 +0.0201 +0.0257 +0.0249 +0.0181 +0.8359 +0.0247 +0.0350 +0.0314 +0.0301 +0.0356 +0.0194 +0.0292 +0.7912 +0.0456 +0.0406 +0.0385 +0.0458 +0.0206 +0.0303 +0.0334 +0.7867 +0.0429 +0.0403 +0.0565 +0.0217 +0.0314 +0.0343 +0.0494 +0.7926 +0.0141 +0.0151 +0.0300 +0.0326 +0.0353 +0.0504 +0.0153 +0.8213 +0.7894 +0.0094 +0.0281 +0.0340 +0.0596 +0.0636 +0.0159 +0.0081 +0.8875 +0.0175 +0.0159 +0.0231 +0.0210 +0.0268 +0.0260 +0.0189 +0.8288 +0.0258 +0.0365 +0.0327 +0.0314 +0.0371 +0.0203 +0.0305 +0.7824 +0.0475 +0.0422 +0.0400 +0.0476 +0.0216 +0.0316 +0.0348 +0.7778 +0.0446 +0.0420 +0.0587 +0.0226 +0.0327 +0.0357 +0.0515 +0.7839 +0.0148 +0.0159 +0.0313 +0.0340 +0.0367 +0.0524 +0.0160 +0.8136 +0.7816 +0.0098 +0.0292 +0.0353 +0.0617 +0.0658 +0.0165 +0.0084 +0.8830 +0.0183 +0.0166 +0.0240 +0.0218 +0.0279 +0.0270 +0.0197 +0.8222 +0.0268 +0.0379 +0.0340 +0.0326 +0.0385 +0.0211 +0.0316 +0.7743 +0.0492 +0.0438 +0.0415 +0.0493 +0.0224 +0.0328 +0.0361 +0.7696 +0.0462 +0.0435 +0.0608 +0.0235 +0.0340 +0.0371 +0.0533 +0.7759 +0.0155 +0.0165 +0.0325 +0.0353 +0.0380 +0.0543 +0.0168 +0.8065 +0.7728 +0.0104 +0.0305 +0.0367 +0.0640 +0.0683 +0.0173 +0.0089 +0.8779 +0.0191 +0.0173 +0.0251 +0.0228 +0.0290 +0.0281 +0.0205 +0.8147 +0.0279 +0.0394 +0.0354 +0.0339 +0.0400 +0.0220 +0.0329 +0.7651 +0.0512 +0.0455 +0.0431 +0.0512 +0.0234 +0.0342 +0.0376 +0.7605 +0.0480 +0.0451 +0.0630 +0.0245 +0.0354 +0.0385 +0.0554 +0.7669 +0.0162 +0.0173 +0.0339 +0.0367 +0.0395 +0.0564 +0.0176 +0.7985 +0.7571 +0.0113 +0.0327 +0.0392 +0.0682 +0.0727 +0.0188 +0.0097 +0.8686 +0.0205 +0.0186 +0.0269 +0.0244 +0.0311 +0.0302 +0.0221 +0.8014 +0.0299 +0.0423 +0.0379 +0.0363 +0.0428 +0.0237 +0.0353 +0.7488 +0.0547 +0.0486 +0.0460 +0.0546 +0.0252 +0.0366 +0.0401 +0.7441 +0.0513 +0.0481 +0.0671 +0.0263 +0.0379 +0.0411 +0.0592 +0.7509 +0.0176 +0.0188 +0.0363 +0.0393 +0.0422 +0.0602 +0.0190 +0.7842 [2] P-matrix for branch length 1.000000 +0.3977 +0.0472 +0.0905 +0.0958 +0.1515 +0.1537 +0.0636 +0.0405 +0.6079 +0.0635 +0.0563 +0.0792 +0.0691 +0.0834 +0.0835 +0.0684 +0.4669 +0.0798 +0.1110 +0.0977 +0.0928 +0.1045 +0.0717 +0.0943 +0.3758 +0.1312 +0.1151 +0.1075 +0.1212 +0.0739 +0.0962 +0.0962 +0.3838 +0.1193 +0.1094 +0.1419 +0.0744 +0.0977 +0.0974 +0.1376 +0.3890 +0.0619 +0.0636 +0.0973 +0.1005 +0.0985 +0.1368 +0.0671 +0.4362 +0.3725 +0.0514 +0.0951 +0.0996 +0.1560 +0.1573 +0.0680 +0.0441 +0.5839 +0.0676 +0.0598 +0.0840 +0.0731 +0.0876 +0.0878 +0.0728 +0.4405 +0.0836 +0.1162 +0.1022 +0.0969 +0.1086 +0.0762 +0.0988 +0.3498 +0.1361 +0.1192 +0.1112 +0.1248 +0.0784 +0.1007 +0.0998 +0.3600 +0.1234 +0.1130 +0.1452 +0.0787 +0.1022 +0.1009 +0.1423 +0.3643 +0.0664 +0.0680 +0.1021 +0.1049 +0.1020 +0.1412 +0.0720 +0.4098 +0.3585 +0.0540 +0.0978 +0.1016 +0.1584 +0.1591 +0.0706 +0.0463 +0.5700 +0.0700 +0.0619 +0.0867 +0.0753 +0.0899 +0.0903 +0.0754 +0.4256 +0.0858 +0.1191 +0.1047 +0.0992 +0.1109 +0.0787 +0.1014 +0.3354 +0.1388 +0.1215 +0.1133 +0.1267 +0.0809 +0.1033 +0.1018 +0.3469 +0.1256 +0.1149 +0.1469 +0.0811 +0.1047 +0.1028 +0.1449 +0.3506 +0.0690 +0.0706 +0.1049 +0.1074 +0.1038 +0.1436 +0.0748 +0.3949 +0.3463 +0.0563 +0.1002 +0.1034 +0.1604 +0.1606 +0.0729 +0.0482 +0.5574 +0.0721 +0.0637 +0.0892 +0.0774 +0.0919 +0.0925 +0.0777 +0.4124 +0.0877 +0.1217 +0.1069 +0.1012 +0.1128 +0.0811 +0.1037 +0.3228 +0.1411 +0.1235 +0.1150 +0.1283 +0.0832 +0.1055 +0.1035 +0.3355 +0.1275 +0.1165 +0.1482 +0.0833 +0.1069 +0.1045 +0.1471 +0.3386 +0.0714 +0.0729 +0.1073 +0.1096 +0.1054 +0.1456 +0.0773 +0.3818 +0.3332 +0.0589 +0.1027 +0.1053 +0.1624 +0.1620 +0.0755 +0.0505 +0.5436 +0.0745 +0.0657 +0.0919 +0.0796 +0.0942 +0.0948 +0.0803 +0.3981 +0.0898 +0.1245 +0.1092 +0.1033 +0.1149 +0.0837 +0.1061 +0.3094 +0.1436 +0.1256 +0.1169 +0.1299 +0.0858 +0.1079 +0.1053 +0.3234 +0.1295 +0.1182 +0.1496 +0.0857 +0.1092 +0.1062 +0.1494 +0.3258 +0.0740 +0.0755 +0.1099 +0.1119 +0.1071 +0.1478 +0.0802 +0.3677 +0.3115 +0.0636 +0.1070 +0.1084 +0.1655 +0.1641 +0.0799 +0.0545 +0.5195 +0.0787 +0.0693 +0.0966 +0.0835 +0.0979 +0.0988 +0.0847 +0.3740 +0.0933 +0.1292 +0.1132 +0.1069 +0.1182 +0.0881 +0.1103 +0.2872 +0.1475 +0.1289 +0.1198 +0.1324 +0.0902 +0.1119 +0.1082 +0.3037 +0.1327 +0.1209 +0.1514 +0.0899 +0.1132 +0.1091 +0.1531 +0.3048 +0.0785 +0.0799 +0.1143 +0.1158 +0.1098 +0.1512 +0.0851 +0.3440 [2] P-matrix for branch length 1.000000 +0.3977 +0.0472 +0.0905 +0.0958 +0.1515 +0.1537 +0.0636 +0.0405 +0.6079 +0.0635 +0.0563 +0.0792 +0.0691 +0.0834 +0.0835 +0.0684 +0.4669 +0.0798 +0.1110 +0.0977 +0.0928 +0.1045 +0.0717 +0.0943 +0.3758 +0.1312 +0.1151 +0.1075 +0.1212 +0.0739 +0.0962 +0.0962 +0.3838 +0.1193 +0.1094 +0.1419 +0.0744 +0.0977 +0.0974 +0.1376 +0.3890 +0.0619 +0.0636 +0.0973 +0.1005 +0.0985 +0.1368 +0.0671 +0.4362 +0.3725 +0.0514 +0.0951 +0.0996 +0.1560 +0.1573 +0.0680 +0.0441 +0.5839 +0.0676 +0.0598 +0.0840 +0.0731 +0.0876 +0.0878 +0.0728 +0.4405 +0.0836 +0.1162 +0.1022 +0.0969 +0.1086 +0.0762 +0.0988 +0.3498 +0.1361 +0.1192 +0.1112 +0.1248 +0.0784 +0.1007 +0.0998 +0.3600 +0.1234 +0.1130 +0.1452 +0.0787 +0.1022 +0.1009 +0.1423 +0.3643 +0.0664 +0.0680 +0.1021 +0.1049 +0.1020 +0.1412 +0.0720 +0.4098 +0.3585 +0.0540 +0.0978 +0.1016 +0.1584 +0.1591 +0.0706 +0.0463 +0.5700 +0.0700 +0.0619 +0.0867 +0.0753 +0.0899 +0.0903 +0.0754 +0.4256 +0.0858 +0.1191 +0.1047 +0.0992 +0.1109 +0.0787 +0.1014 +0.3354 +0.1388 +0.1215 +0.1133 +0.1267 +0.0809 +0.1033 +0.1018 +0.3469 +0.1256 +0.1149 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+0.0979 +0.0988 +0.0847 +0.3740 +0.0933 +0.1292 +0.1132 +0.1069 +0.1182 +0.0881 +0.1103 +0.2872 +0.1475 +0.1289 +0.1198 +0.1324 +0.0902 +0.1119 +0.1082 +0.3037 +0.1327 +0.1209 +0.1514 +0.0899 +0.1132 +0.1091 +0.1531 +0.3048 +0.0785 +0.0799 +0.1143 +0.1158 +0.1098 +0.1512 +0.0851 +0.3440 [2] CLV 5: [ {(0.00020,0.01394,0.01414,0.00048,0.00054,0.00058,0.00084),(0.00024,0.01496,0.01509,0.00057,0.00063,0.00068,0.00098),(0.00026,0.01557,0.01566,0.00062,0.00068,0.00074,0.00106),(0.00029,0.01612,0.01617,0.00067,0.00074,0.00080,0.00115),(0.00032,0.01674,0.01673,0.00073,0.00080,0.00087,0.00124),(0.00037,0.01784,0.01773,0.00084,0.00092,0.00100,0.00143)} {(0.65978,0.00005,0.00053,0.00109,0.00182,0.00278,0.00019),(0.63675,0.00006,0.00062,0.00127,0.00210,0.00319,0.00023),(0.62323,0.00006,0.00067,0.00138,0.00227,0.00345,0.00025),(0.61095,0.00007,0.00073,0.00148,0.00243,0.00369,0.00027),(0.59725,0.00008,0.00079,0.00160,0.00262,0.00397,0.00030),(0.57318,0.00009,0.00091,0.00183,0.00298,0.00450,0.00035)} {(0.02026,0.00011,0.01952,0.00089,0.00120,0.00153,0.00042),(0.02149,0.00013,0.02078,0.00104,0.00139,0.00177,0.00049),(0.02220,0.00014,0.02152,0.00113,0.00151,0.00192,0.00054),(0.02284,0.00015,0.02218,0.00122,0.00162,0.00206,0.00058),(0.02355,0.00017,0.02292,0.00132,0.00175,0.00223,0.00064),(0.02476,0.00020,0.02420,0.00151,0.00200,0.00254,0.00074)} {(0.00062,0.00024,0.71897,0.00073,0.00079,0.00085,0.00092),(0.00073,0.00028,0.69881,0.00085,0.00092,0.00098,0.00106),(0.00079,0.00031,0.68688,0.00093,0.00100,0.00107,0.00116),(0.00085,0.00033,0.67600,0.00100,0.00108,0.00115,0.00125),(0.00093,0.00036,0.66379,0.00109,0.00117,0.00125,0.00135),(0.00107,0.00042,0.64218,0.00125,0.00134,0.00143,0.00155)} {(0.02463,0.00010,0.00053,0.02666,0.00133,0.00168,0.00046),(0.02604,0.00012,0.00061,0.02816,0.00153,0.00194,0.00053),(0.02684,0.00013,0.00067,0.02902,0.00166,0.00210,0.00058),(0.02756,0.00014,0.00072,0.02978,0.00178,0.00225,0.00063),(0.02835,0.00015,0.00078,0.03062,0.00192,0.00243,0.00069),(0.02969,0.00018,0.00090,0.03203,0.00219,0.00276,0.00079)} {(0.00020,0.01394,0.01414,0.00048,0.00054,0.00058,0.00084),(0.00024,0.01496,0.01509,0.00057,0.00063,0.00068,0.00098),(0.00026,0.01557,0.01566,0.00062,0.00068,0.00074,0.00106),(0.00029,0.01612,0.01617,0.00067,0.00074,0.00080,0.00115),(0.00032,0.01674,0.01673,0.00073,0.00080,0.00087,0.00124),(0.00037,0.01784,0.01773,0.00084,0.00092,0.00100,0.00143)} {(0.00326,0.00035,0.00085,0.00142,0.00159,0.65161,0.00020),(0.00374,0.00041,0.00098,0.00165,0.00184,0.62821,0.00023),(0.00405,0.00044,0.00107,0.00178,0.00199,0.61449,0.00026),(0.00433,0.00048,0.00115,0.00192,0.00214,0.60203,0.00028),(0.00466,0.00052,0.00125,0.00207,0.00231,0.58815,0.00031),(0.00528,0.00060,0.00143,0.00236,0.00263,0.56378,0.00036)} {(0.00062,0.00024,0.71897,0.00073,0.00079,0.00085,0.00092),(0.00073,0.00028,0.69881,0.00085,0.00092,0.00098,0.00106),(0.00079,0.00031,0.68688,0.00093,0.00100,0.00107,0.00116),(0.00085,0.00033,0.67600,0.00100,0.00108,0.00115,0.00125),(0.00093,0.00036,0.66379,0.00109,0.00117,0.00125,0.00135),(0.00107,0.00042,0.64218,0.00125,0.00134,0.00143,0.00155)} {(0.00025,0.01268,0.00038,0.01445,0.00059,0.00064,0.00091),(0.00029,0.01360,0.00045,0.01535,0.00069,0.00074,0.00106),(0.00032,0.01415,0.00049,0.01587,0.00075,0.00081,0.00115),(0.00035,0.01464,0.00053,0.01634,0.00081,0.00087,0.00124),(0.00038,0.01520,0.00057,0.01686,0.00088,0.00094,0.00134),(0.00044,0.01619,0.00066,0.01776,0.00101,0.00108,0.00153)} {(0.65978,0.00005,0.00053,0.00109,0.00182,0.00278,0.00019),(0.63675,0.00006,0.00062,0.00127,0.00210,0.00319,0.00023),(0.62323,0.00006,0.00067,0.00138,0.00227,0.00345,0.00025),(0.61095,0.00007,0.00073,0.00148,0.00243,0.00369,0.00027),(0.59725,0.00008,0.00079,0.00160,0.00262,0.00397,0.00030),(0.57318,0.00009,0.00091,0.00183,0.00298,0.00450,0.00035)} {(0.97239,0.95290,0.94489,0.92971,0.92630,0.97428,0.02748),(0.96998,0.94924,0.94070,0.92457,0.92098,0.97199,0.03192),(0.96853,0.94705,0.93820,0.92152,0.91784,0.97060,0.03474),(0.96717,0.94504,0.93591,0.91874,0.91497,0.96931,0.03743),(0.96563,0.94277,0.93332,0.91561,0.91175,0.96783,0.04059),(0.96284,0.93871,0.92870,0.91006,0.90604,0.96515,0.04658)} {(0.97239,0.95290,0.94489,0.92971,0.92630,0.97428,0.02748),(0.96998,0.94924,0.94070,0.92457,0.92098,0.97199,0.03192),(0.96853,0.94705,0.93820,0.92152,0.91784,0.97060,0.03474),(0.96717,0.94504,0.93591,0.91874,0.91497,0.96931,0.03743),(0.96563,0.94277,0.93332,0.91561,0.91175,0.96783,0.04059),(0.96284,0.93871,0.92870,0.91006,0.90604,0.96515,0.04658)} {(0.00661,0.00628,0.00038,0.00059,0.00081,0.00106,0.00039),(0.00712,0.00682,0.00045,0.00069,0.00094,0.00122,0.00045),(0.00742,0.00715,0.00049,0.00075,0.00103,0.00133,0.00050),(0.00770,0.00745,0.00053,0.00081,0.00111,0.00143,0.00054),(0.00801,0.00780,0.00058,0.00088,0.00120,0.00155,0.00059),(0.00856,0.00842,0.00067,0.00101,0.00137,0.00177,0.00068)} {(0.00168,0.00042,0.01993,0.67146,0.00184,0.00195,0.00207),(0.00194,0.00049,0.02125,0.64908,0.00213,0.00226,0.00239),(0.00211,0.00053,0.02202,0.63594,0.00232,0.00245,0.00260),(0.00227,0.00058,0.02272,0.62399,0.00249,0.00263,0.00279),(0.00246,0.00063,0.02349,0.61065,0.00269,0.00285,0.00301),(0.00282,0.00073,0.02485,0.58720,0.00308,0.00325,0.00344)} {(0.00168,0.00042,0.01993,0.67146,0.00184,0.00195,0.00207),(0.00194,0.00049,0.02125,0.64908,0.00213,0.00226,0.00239),(0.00211,0.00053,0.02202,0.63594,0.00232,0.00245,0.00260),(0.00227,0.00058,0.02272,0.62399,0.00249,0.00263,0.00279),(0.00246,0.00063,0.02349,0.61065,0.00269,0.00285,0.00301),(0.00282,0.00073,0.02485,0.58720,0.00308,0.00325,0.00344)} {(0.00142,0.00029,0.02469,0.00102,0.00112,0.02351,0.00042),(0.00165,0.00034,0.02623,0.00118,0.00130,0.02487,0.00050),(0.00179,0.00037,0.02712,0.00129,0.00141,0.02565,0.00055),(0.00192,0.00040,0.02792,0.00138,0.00152,0.02635,0.00059),(0.00208,0.00043,0.02881,0.00150,0.00164,0.02712,0.00065),(0.00238,0.00050,0.03034,0.00172,0.00188,0.02843,0.00075)} {(0.00285,0.00042,0.00105,0.00180,0.64257,0.00212,0.00220),(0.00328,0.00049,0.00122,0.00208,0.61884,0.00244,0.00254),(0.00355,0.00053,0.00133,0.00226,0.60493,0.00265,0.00275),(0.00380,0.00058,0.00143,0.00243,0.59233,0.00284,0.00295),(0.00410,0.00063,0.00156,0.00262,0.57829,0.00307,0.00318),(0.00466,0.00073,0.00179,0.00299,0.55368,0.00350,0.00362)} {(0.02026,0.00011,0.01952,0.00089,0.00120,0.00153,0.00042),(0.02149,0.00013,0.02078,0.00104,0.00139,0.00177,0.00049),(0.02220,0.00014,0.02152,0.00113,0.00151,0.00192,0.00054),(0.02284,0.00015,0.02218,0.00122,0.00162,0.00206,0.00058),(0.02355,0.00017,0.02292,0.00132,0.00175,0.00223,0.00064),(0.02476,0.00020,0.02420,0.00151,0.00200,0.00254,0.00074)} {(0.02463,0.00010,0.00053,0.02666,0.00133,0.00168,0.00046),(0.02604,0.00012,0.00061,0.02816,0.00153,0.00194,0.00053),(0.02684,0.00013,0.00067,0.02902,0.00166,0.00210,0.00058),(0.02756,0.00014,0.00072,0.02978,0.00178,0.00225,0.00063),(0.02835,0.00015,0.00078,0.03062,0.00192,0.00243,0.00069),(0.02969,0.00018,0.00090,0.03203,0.00219,0.00276,0.00079)} {(0.02463,0.00010,0.00053,0.02666,0.00133,0.00168,0.00046),(0.02604,0.00012,0.00061,0.02816,0.00153,0.00194,0.00053),(0.02684,0.00013,0.00067,0.02902,0.00166,0.00210,0.00058),(0.02756,0.00014,0.00072,0.02978,0.00178,0.00225,0.00063),(0.02835,0.00015,0.00078,0.03062,0.00192,0.00243,0.00069),(0.02969,0.00018,0.00090,0.03203,0.00219,0.00276,0.00079)} ] [2] CLV 6: [ {(0.00038,0.00009,0.00030,0.00003,0.00004,0.00005,0.00002),(0.00044,0.00011,0.00035,0.00003,0.00005,0.00006,0.00002),(0.00048,0.00012,0.00038,0.00004,0.00005,0.00007,0.00002),(0.00051,0.00013,0.00040,0.00004,0.00006,0.00008,0.00003),(0.00055,0.00014,0.00043,0.00005,0.00007,0.00009,0.00003),(0.00063,0.00016,0.00049,0.00006,0.00008,0.00010,0.00004)} {(0.03391,0.00004,0.00025,0.00048,0.00068,0.01735,0.00007),(0.03476,0.00005,0.00028,0.00054,0.00076,0.01795,0.00008),(0.03518,0.00005,0.00030,0.00058,0.00082,0.01827,0.00008),(0.03550,0.00006,0.00032,0.00062,0.00087,0.01853,0.00009),(0.03581,0.00006,0.00034,0.00066,0.00093,0.01881,0.00010),(0.03619,0.00007,0.00038,0.00074,0.00103,0.01922,0.00011)} {(0.01833,0.00036,0.01776,0.00145,0.00182,0.00228,0.00015),(0.01929,0.00042,0.01876,0.00167,0.00208,0.00261,0.00019),(0.01983,0.00046,0.01933,0.00181,0.00225,0.00282,0.00021),(0.02032,0.00049,0.01985,0.00194,0.00240,0.00301,0.00024),(0.02084,0.00054,0.02041,0.00209,0.00259,0.00324,0.00027),(0.02172,0.00062,0.02136,0.00237,0.00292,0.00366,0.00033)} {(0.00025,0.00009,0.56105,0.00030,0.00032,0.00035,0.00038),(0.00028,0.00011,0.53374,0.00034,0.00037,0.00039,0.00043),(0.00031,0.00011,0.51787,0.00036,0.00039,0.00043,0.00046),(0.00033,0.00012,0.50357,0.00039,0.00042,0.00045,0.00049),(0.00035,0.00013,0.48773,0.00042,0.00045,0.00049,0.00053),(0.00040,0.00015,0.46021,0.00047,0.00051,0.00055,0.00059)} {(0.02239,0.00040,0.00112,0.02355,0.00217,0.00268,0.00018),(0.02348,0.00046,0.00130,0.02463,0.00248,0.00306,0.00023),(0.02409,0.00051,0.00140,0.02523,0.00267,0.00330,0.00026),(0.02463,0.00055,0.00150,0.02576,0.00284,0.00352,0.00029),(0.02521,0.00059,0.00162,0.02631,0.00305,0.00378,0.00033),(0.02617,0.00068,0.00185,0.02722,0.00343,0.00425,0.00040)} {(0.00001,0.00021,0.01116,0.00002,0.00002,0.00003,0.00004),(0.00001,0.00024,0.01169,0.00003,0.00003,0.00003,0.00005),(0.00002,0.00026,0.01197,0.00003,0.00003,0.00004,0.00005),(0.00002,0.00028,0.01223,0.00003,0.00004,0.00004,0.00006),(0.00002,0.00030,0.01250,0.00004,0.00004,0.00005,0.00007),(0.00003,0.00035,0.01294,0.00005,0.00005,0.00006,0.00008)} {(0.00133,0.00013,0.00032,0.00055,0.00062,0.47209,0.00007),(0.00150,0.00014,0.00036,0.00062,0.00070,0.44276,0.00008),(0.00160,0.00015,0.00039,0.00067,0.00075,0.42593,0.00008),(0.00170,0.00016,0.00041,0.00071,0.00080,0.41089,0.00009),(0.00181,0.00017,0.00044,0.00075,0.00085,0.39441,0.00010),(0.00202,0.00019,0.00049,0.00084,0.00094,0.36618,0.00011)} {(0.00025,0.00009,0.56105,0.00030,0.00032,0.00035,0.00038),(0.00028,0.00011,0.53374,0.00034,0.00037,0.00039,0.00043),(0.00031,0.00011,0.51787,0.00036,0.00039,0.00043,0.00046),(0.00033,0.00012,0.50357,0.00039,0.00042,0.00045,0.00049),(0.00035,0.00013,0.48773,0.00042,0.00045,0.00049,0.00053),(0.00040,0.00015,0.46021,0.00047,0.00051,0.00055,0.00059)} {(0.00045,0.00008,0.00002,0.00043,0.00004,0.00005,0.00002),(0.00052,0.00010,0.00002,0.00049,0.00005,0.00006,0.00002),(0.00056,0.00011,0.00002,0.00053,0.00006,0.00007,0.00003),(0.00060,0.00012,0.00002,0.00056,0.00006,0.00008,0.00003),(0.00064,0.00013,0.00003,0.00060,0.00007,0.00009,0.00003),(0.00073,0.00015,0.00003,0.00067,0.00009,0.00011,0.00004)} {(0.03391,0.00004,0.00025,0.00048,0.00068,0.01735,0.00007),(0.03476,0.00005,0.00028,0.00054,0.00076,0.01795,0.00008),(0.03518,0.00005,0.00030,0.00058,0.00082,0.01827,0.00008),(0.03550,0.00006,0.00032,0.00062,0.00087,0.01853,0.00009),(0.03581,0.00006,0.00034,0.00066,0.00093,0.01881,0.00010),(0.03619,0.00007,0.00038,0.00074,0.00103,0.01922,0.00011)} {(0.95005,0.91865,0.90565,0.88166,0.87657,0.95305,0.01780),(0.94563,0.91245,0.89867,0.87342,0.86814,0.94879,0.02102),(0.94295,0.90876,0.89454,0.86856,0.86318,0.94621,0.02309),(0.94047,0.90538,0.89075,0.86414,0.85867,0.94380,0.02509),(0.93765,0.90156,0.88649,0.85919,0.85364,0.94106,0.02746),(0.93252,0.89476,0.87893,0.85047,0.84478,0.93607,0.03203)} {(0.95005,0.91865,0.90565,0.88166,0.87657,0.95305,0.01780),(0.94563,0.91245,0.89867,0.87342,0.86814,0.94879,0.02102),(0.94295,0.90876,0.89454,0.86856,0.86318,0.94621,0.02309),(0.94047,0.90538,0.89075,0.86414,0.85867,0.94380,0.02509),(0.93765,0.90156,0.88649,0.85919,0.85364,0.94106,0.02746),(0.93252,0.89476,0.87893,0.85047,0.84478,0.93607,0.03203)} {(0.00015,0.00009,0.00045,0.00002,0.00003,0.00004,0.00002),(0.00017,0.00011,0.00052,0.00003,0.00003,0.00005,0.00002),(0.00019,0.00012,0.00056,0.00003,0.00004,0.00005,0.00002),(0.00020,0.00013,0.00060,0.00003,0.00004,0.00006,0.00003),(0.00022,0.00014,0.00065,0.00004,0.00005,0.00006,0.00003),(0.00025,0.00016,0.00074,0.00005,0.00006,0.00008,0.00004)} {(0.00073,0.00010,0.00077,0.02274,0.00053,0.01102,0.00020),(0.00083,0.00012,0.00088,0.02342,0.00060,0.01149,0.00023),(0.00089,0.00013,0.00094,0.02376,0.00065,0.01175,0.00025),(0.00095,0.00014,0.00101,0.02404,0.00069,0.01198,0.00027),(0.00102,0.00015,0.00108,0.02431,0.00074,0.01222,0.00029),(0.00114,0.00017,0.00121,0.02469,0.00083,0.01261,0.00033)} {(0.00068,0.00011,0.00086,0.02556,0.01060,0.00063,0.00066),(0.00077,0.00013,0.00098,0.02632,0.01105,0.00072,0.00076),(0.00083,0.00014,0.00105,0.02671,0.01130,0.00077,0.00081),(0.00089,0.00015,0.00112,0.02703,0.01152,0.00082,0.00087),(0.00095,0.00016,0.00120,0.02735,0.01174,0.00088,0.00093),(0.00107,0.00018,0.00135,0.02779,0.01212,0.00099,0.00104)} {(0.00006,0.00001,0.01962,0.00005,0.00005,0.00063,0.00003),(0.00007,0.00001,0.02044,0.00006,0.00007,0.00071,0.00004),(0.00008,0.00002,0.02088,0.00007,0.00008,0.00076,0.00004),(0.00009,0.00002,0.02127,0.00008,0.00008,0.00081,0.00005),(0.00010,0.00002,0.02167,0.00009,0.00009,0.00086,0.00005),(0.00013,0.00003,0.02231,0.00010,0.00012,0.00096,0.00007)} {(0.00113,0.00015,0.00039,0.00069,0.46063,0.00082,0.00086),(0.00128,0.00017,0.00044,0.00078,0.43119,0.00093,0.00097),(0.00137,0.00018,0.00048,0.00084,0.41433,0.00100,0.00104),(0.00146,0.00019,0.00051,0.00089,0.39930,0.00106,0.00111),(0.00155,0.00021,0.00054,0.00095,0.38284,0.00113,0.00118),(0.00173,0.00023,0.00061,0.00107,0.35471,0.00126,0.00131)} {(0.01510,0.00000,0.00042,0.00005,0.00008,0.00012,0.00001),(0.01563,0.00000,0.00048,0.00006,0.00010,0.00015,0.00002),(0.01591,0.00000,0.00052,0.00007,0.00011,0.00017,0.00002),(0.01615,0.00000,0.00055,0.00008,0.00012,0.00019,0.00002),(0.01639,0.00000,0.00059,0.00009,0.00014,0.00021,0.00002),(0.01676,0.00001,0.00067,0.00011,0.00017,0.00025,0.00003)} {(0.00057,0.00001,0.00098,0.00066,0.00006,0.00008,0.00003),(0.00064,0.00001,0.00112,0.00075,0.00008,0.00010,0.00004),(0.00069,0.00001,0.00120,0.00080,0.00009,0.00011,0.00005),(0.00073,0.00001,0.00128,0.00085,0.00010,0.00012,0.00005),(0.00078,0.00001,0.00137,0.00091,0.00011,0.00014,0.00006),(0.00087,0.00001,0.00153,0.00101,0.00013,0.00016,0.00007)} {(0.00057,0.00001,0.00098,0.00066,0.00006,0.00008,0.00003),(0.00064,0.00001,0.00112,0.00075,0.00008,0.00010,0.00004),(0.00069,0.00001,0.00120,0.00080,0.00009,0.00011,0.00005),(0.00073,0.00001,0.00128,0.00085,0.00010,0.00012,0.00005),(0.00078,0.00001,0.00137,0.00091,0.00011,0.00014,0.00006),(0.00087,0.00001,0.00153,0.00101,0.00013,0.00016,0.00007)} ] [2] CLV 7: [ {(0.0006,0.0002,0.7190,0.0007,0.0008,0.0008,0.0009),(0.0007,0.0003,0.6988,0.0009,0.0009,0.0010,0.0011),(0.0008,0.0003,0.6869,0.0009,0.0010,0.0011,0.0012),(0.0009,0.0003,0.6760,0.0010,0.0011,0.0012,0.0012),(0.0009,0.0004,0.6638,0.0011,0.0012,0.0013,0.0013),(0.0011,0.0004,0.6422,0.0012,0.0013,0.0014,0.0015)} {(0.0033,0.0003,0.0008,0.0014,0.0016,0.6516,0.0002),(0.0037,0.0004,0.0010,0.0016,0.0018,0.6282,0.0002),(0.0040,0.0004,0.0011,0.0018,0.0020,0.6145,0.0003),(0.0043,0.0005,0.0012,0.0019,0.0021,0.6020,0.0003),(0.0047,0.0005,0.0013,0.0021,0.0023,0.5881,0.0003),(0.0053,0.0006,0.0014,0.0024,0.0026,0.5638,0.0004)} {(0.0246,0.0001,0.0005,0.0267,0.0013,0.0017,0.0005),(0.0260,0.0001,0.0006,0.0282,0.0015,0.0019,0.0005),(0.0268,0.0001,0.0007,0.0290,0.0017,0.0021,0.0006),(0.0276,0.0001,0.0007,0.0298,0.0018,0.0023,0.0006),(0.0283,0.0002,0.0008,0.0306,0.0019,0.0024,0.0007),(0.0297,0.0002,0.0009,0.0320,0.0022,0.0028,0.0008)} {(0.0006,0.0002,0.7190,0.0007,0.0008,0.0008,0.0009),(0.0007,0.0003,0.6988,0.0009,0.0009,0.0010,0.0011),(0.0008,0.0003,0.6869,0.0009,0.0010,0.0011,0.0012),(0.0009,0.0003,0.6760,0.0010,0.0011,0.0012,0.0012),(0.0009,0.0004,0.6638,0.0011,0.0012,0.0013,0.0013),(0.0011,0.0004,0.6422,0.0012,0.0013,0.0014,0.0015)} {(0.0004,0.0184,0.0005,0.0008,0.0153,0.0009,0.0013),(0.0005,0.0197,0.0006,0.0009,0.0162,0.0011,0.0015),(0.0006,0.0205,0.0007,0.0010,0.0168,0.0012,0.0016),(0.0006,0.0212,0.0007,0.0010,0.0173,0.0013,0.0018),(0.0007,0.0220,0.0008,0.0011,0.0178,0.0014,0.0019),(0.0008,0.0234,0.0009,0.0013,0.0187,0.0016,0.0022)} {(0.0016,0.0003,0.0007,0.0342,0.0249,0.0015,0.0015),(0.0019,0.0003,0.0009,0.0361,0.0263,0.0017,0.0018),(0.0020,0.0004,0.0009,0.0372,0.0271,0.0018,0.0019),(0.0022,0.0004,0.0010,0.0381,0.0278,0.0020,0.0021),(0.0023,0.0004,0.0011,0.0392,0.0286,0.0021,0.0022),(0.0027,0.0005,0.0013,0.0410,0.0299,0.0024,0.0025)} {(0.0033,0.0003,0.0008,0.0014,0.0016,0.6516,0.0002),(0.0037,0.0004,0.0010,0.0016,0.0018,0.6282,0.0002),(0.0040,0.0004,0.0011,0.0018,0.0020,0.6145,0.0003),(0.0043,0.0005,0.0012,0.0019,0.0021,0.6020,0.0003),(0.0047,0.0005,0.0013,0.0021,0.0023,0.5881,0.0003),(0.0053,0.0006,0.0014,0.0024,0.0026,0.5638,0.0004)} {(0.0006,0.0002,0.7190,0.0007,0.0008,0.0008,0.0009),(0.0007,0.0003,0.6988,0.0009,0.0009,0.0010,0.0011),(0.0008,0.0003,0.6869,0.0009,0.0010,0.0011,0.0012),(0.0009,0.0003,0.6760,0.0010,0.0011,0.0012,0.0012),(0.0009,0.0004,0.6638,0.0011,0.0012,0.0013,0.0013),(0.0011,0.0004,0.6422,0.0012,0.0013,0.0014,0.0015)} {(0.0203,0.0001,0.0195,0.0009,0.0012,0.0015,0.0004),(0.0215,0.0001,0.0208,0.0010,0.0014,0.0018,0.0005),(0.0222,0.0001,0.0215,0.0011,0.0015,0.0019,0.0005),(0.0228,0.0002,0.0222,0.0012,0.0016,0.0021,0.0006),(0.0235,0.0002,0.0229,0.0013,0.0018,0.0022,0.0006),(0.0248,0.0002,0.0242,0.0015,0.0020,0.0025,0.0007)} {(0.6598,0.0000,0.0005,0.0011,0.0018,0.0028,0.0002),(0.6367,0.0001,0.0006,0.0013,0.0021,0.0032,0.0002),(0.6232,0.0001,0.0007,0.0014,0.0023,0.0034,0.0003),(0.6110,0.0001,0.0007,0.0015,0.0024,0.0037,0.0003),(0.5973,0.0001,0.0008,0.0016,0.0026,0.0040,0.0003),(0.5732,0.0001,0.0009,0.0018,0.0030,0.0045,0.0004)} {(0.9724,0.9529,0.9449,0.9297,0.9263,0.9743,0.0275),(0.9700,0.9492,0.9407,0.9246,0.9210,0.9720,0.0319),(0.9685,0.9471,0.9382,0.9215,0.9178,0.9706,0.0347),(0.9672,0.9450,0.9359,0.9187,0.9150,0.9693,0.0374),(0.9656,0.9428,0.9333,0.9156,0.9117,0.9678,0.0406),(0.9628,0.9387,0.9287,0.9101,0.9060,0.9651,0.0466)} {(0.9724,0.9529,0.9449,0.9297,0.9263,0.9743,0.0275),(0.9700,0.9492,0.9407,0.9246,0.9210,0.9720,0.0319),(0.9685,0.9471,0.9382,0.9215,0.9178,0.9706,0.0347),(0.9672,0.9450,0.9359,0.9187,0.9150,0.9693,0.0374),(0.9656,0.9428,0.9333,0.9156,0.9117,0.9678,0.0406),(0.9628,0.9387,0.9287,0.9101,0.9060,0.9651,0.0466)} {(0.6598,0.0000,0.0005,0.0011,0.0018,0.0028,0.0002),(0.6367,0.0001,0.0006,0.0013,0.0021,0.0032,0.0002),(0.6232,0.0001,0.0007,0.0014,0.0023,0.0034,0.0003),(0.6110,0.0001,0.0007,0.0015,0.0024,0.0037,0.0003),(0.5973,0.0001,0.0008,0.0016,0.0026,0.0040,0.0003),(0.5732,0.0001,0.0009,0.0018,0.0030,0.0045,0.0004)} {(0.0004,0.0184,0.0005,0.0008,0.0153,0.0009,0.0013),(0.0005,0.0197,0.0006,0.0009,0.0162,0.0011,0.0015),(0.0006,0.0205,0.0007,0.0010,0.0168,0.0012,0.0016),(0.0006,0.0212,0.0007,0.0010,0.0173,0.0013,0.0018),(0.0007,0.0220,0.0008,0.0011,0.0178,0.0014,0.0019),(0.0008,0.0234,0.0009,0.0013,0.0187,0.0016,0.0022)} {(0.9724,0.9529,0.9449,0.9297,0.9263,0.9743,0.0275),(0.9700,0.9492,0.9407,0.9246,0.9210,0.9720,0.0319),(0.9685,0.9471,0.9382,0.9215,0.9178,0.9706,0.0347),(0.9672,0.9450,0.9359,0.9187,0.9150,0.9693,0.0374),(0.9656,0.9428,0.9333,0.9156,0.9117,0.9678,0.0406),(0.9628,0.9387,0.9287,0.9101,0.9060,0.9651,0.0466)} {(0.0008,0.0002,0.0194,0.0218,0.0009,0.0009,0.0010),(0.0009,0.0003,0.0206,0.0231,0.0010,0.0011,0.0011),(0.0010,0.0003,0.0214,0.0238,0.0011,0.0012,0.0012),(0.0010,0.0003,0.0220,0.0245,0.0012,0.0013,0.0013),(0.0011,0.0003,0.0227,0.0252,0.0013,0.0014,0.0015),(0.0013,0.0004,0.0240,0.0265,0.0015,0.0016,0.0017)} {(0.9724,0.9529,0.9449,0.9297,0.9263,0.9743,0.0275),(0.9700,0.9492,0.9407,0.9246,0.9210,0.9720,0.0319),(0.9685,0.9471,0.9382,0.9215,0.9178,0.9706,0.0347),(0.9672,0.9450,0.9359,0.9187,0.9150,0.9693,0.0374),(0.9656,0.9428,0.9333,0.9156,0.9117,0.9678,0.0406),(0.9628,0.9387,0.9287,0.9101,0.9060,0.9651,0.0466)} {(0.6598,0.0000,0.0005,0.0011,0.0018,0.0028,0.0002),(0.6367,0.0001,0.0006,0.0013,0.0021,0.0032,0.0002),(0.6232,0.0001,0.0007,0.0014,0.0023,0.0034,0.0003),(0.6110,0.0001,0.0007,0.0015,0.0024,0.0037,0.0003),(0.5973,0.0001,0.0008,0.0016,0.0026,0.0040,0.0003),(0.5732,0.0001,0.0009,0.0018,0.0030,0.0045,0.0004)} {(0.6598,0.0000,0.0005,0.0011,0.0018,0.0028,0.0002),(0.6367,0.0001,0.0006,0.0013,0.0021,0.0032,0.0002),(0.6232,0.0001,0.0007,0.0014,0.0023,0.0034,0.0003),(0.6110,0.0001,0.0007,0.0015,0.0024,0.0037,0.0003),(0.5973,0.0001,0.0008,0.0016,0.0026,0.0040,0.0003),(0.5732,0.0001,0.0009,0.0018,0.0030,0.0045,0.0004)} {(0.0033,0.0003,0.0008,0.0014,0.0016,0.6516,0.0002),(0.0037,0.0004,0.0010,0.0016,0.0018,0.6282,0.0002),(0.0040,0.0004,0.0011,0.0018,0.0020,0.6145,0.0003),(0.0043,0.0005,0.0012,0.0019,0.0021,0.6020,0.0003),(0.0047,0.0005,0.0013,0.0021,0.0023,0.5881,0.0003),(0.0053,0.0006,0.0014,0.0024,0.0026,0.5638,0.0004)} ] ti/tv:alpha(ncats) = 0.10( 1), mode = MEDIAN logL: -148.836565 ti/tv:alpha(ncats) = 0.10( 1), mode = MEAN logL: -148.836565 ti/tv:alpha(ncats) = 1.25( 1), mode = MEDIAN logL: -148.836565 ti/tv:alpha(ncats) = 1.25( 1), mode = MEAN logL: -148.836565 ti/tv:alpha(ncats) = 100.00( 1), mode = MEDIAN logL: -148.836565 ti/tv:alpha(ncats) = 100.00( 1), mode = MEAN logL: -148.836565 ti/tv:alpha(ncats) = 0.10( 4), mode = MEDIAN logL: -152.266936 ti/tv:alpha(ncats) = 0.10( 4), mode = MEAN logL: -152.612902 ti/tv:alpha(ncats) = 1.25( 4), mode = MEDIAN logL: -147.510350 ti/tv:alpha(ncats) = 1.25( 4), mode = MEAN logL: -147.485679 ti/tv:alpha(ncats) = 100.00( 4), mode = MEDIAN logL: -148.803590 ti/tv:alpha(ncats) = 100.00( 4), mode = MEAN logL: -148.796866 ti/tv:alpha(ncats) = 0.10( 6), mode = MEDIAN logL: -152.949862 ti/tv:alpha(ncats) = 0.10( 6), mode = MEAN logL: -153.650711 ti/tv:alpha(ncats) = 1.25( 6), mode = MEDIAN logL: -147.522213 ti/tv:alpha(ncats) = 1.25( 6), mode = MEAN logL: -147.533339 ti/tv:alpha(ncats) = 100.00( 6), mode = MEDIAN logL: -148.799434 ti/tv:alpha(ncats) = 100.00( 6), mode = MEAN logL: -148.794223 libpll-0.3.1/test/out/00110_NPDN_fasta.exe.out000066400000000000000000000052221310701451700205260ustar00rootroot00000000000000Creating PLL partition Header of sequence 0(0) Allobophora_caliginosa (492 sites) Header of sequence 1(1) Allolobophora_tuberculata (492 sites) Header of sequence 2(2) Allolobophora_nocturna (492 sites) Header of sequence 3(3) Allolobophora_longa (492 sites) Header of sequence 4(4) Allolobophora_trapezoides (492 sites) Header of sequence 5(5) Allolobophora_clorotica (492 sites) Header of sequence 6(6) Allolobophora_chloroticaG (492 sites) Header of sequence 7(7) Allolobophora_choroticaP (492 sites) Header of sequence 8(8) Allolobophora_icterica (492 sites) Header of sequence 9(9) Allolobophora_molleri (492 sites) Header of sequence 10(10) Allolobophora_rosea (492 sites) Header of sequence 11(11) Eiseniella_tetraedra (492 sites) Header of sequence 12(12) Dendrobaena_octaedra (492 sites) Header of sequence 13(13) Scherotheca_gigas (492 sites) Header of sequence 14(14) Octolasion_lacteum (492 sites) Header of sequence 15(15) Octolasion_cyanemum (492 sites) Header of sequence 16(16) Octolasion_lacteumoscuro (492 sites) Header of sequence 17(17) Allolobophora_minuscula (492 sites) Header of sequence 18(18) Lumbricus_festivus (492 sites) Header of sequence 19(19) Lumbricus_friendi (492 sites) Header of sequence 20(20) Lumbricus_friendi_irlanda (492 sites) Header of sequence 21(21) Lumbricus_terrestris (492 sites) Header of sequence 22(22) Lumbricus_rubelus (492 sites) Header of sequence 23(23) Lumbricus_castaneus (492 sites) Header of sequence 24(24) Eisenia_andrei (492 sites) Header of sequence 25(25) Eisenia_fetida (492 sites) Header of sequence 26(26) Allolobophora_oliveirae (492 sites) Header of sequence 27(27) Dendrobaena_attemsi (492 sites) Header of sequence 28(28) Dendrobaena_rubida (492 sites) Header of sequence 29(29) Eisenia_eiseni (492 sites) Header of sequence 30(30) Dendrobaena_mammalis (492 sites) Header of sequence 31(31) Dendrobaena_madeirensis (492 sites) Header of sequence 32(32) Hornogaster_elisae (492 sites) Header of sequence 33(33) Criodrilus_lacuum (492 sites) Header of sequence 34(34) Prosellodrillus_practicola (492 sites) Header of sequence 35(35) Dendrobaena_veneta (492 sites) Header of sequence 36(36) Dendrobaena_hortensis (492 sites) Header of sequence 37(37) Allolobophora_limicola (492 sites) Header of sequence 38(38) Amynthas_corticis (492 sites) Header of sequence 39(39) Perionyx_excabatus (492 sites) Header of sequence 40(40) Microscolex_phosphoreus (492 sites) Header of sequence 41(41) Eudrilus_eugeniae (492 sites) Header of sequence 42(42) Pontoscolex_corethurus (492 sites) Big test OK logL: -6117.553841 Small test OK Fail test OK libpll-0.3.1/test/out/00110_NPDN_fasta.out000066400000000000000000000051401310701451700177450ustar00rootroot00000000000000Creating PLL partition Header of sequence 0(0) Allobophora_caliginosa (492 sites) Header of sequence 1(1) Allolobophora_tuberculata (492 sites) Header of sequence 2(2) Allolobophora_nocturna (492 sites) Header of sequence 3(3) Allolobophora_longa (492 sites) Header of sequence 4(4) Allolobophora_trapezoides (492 sites) Header of sequence 5(5) Allolobophora_clorotica (492 sites) Header of sequence 6(6) Allolobophora_chloroticaG (492 sites) Header of sequence 7(7) Allolobophora_choroticaP (492 sites) Header of sequence 8(8) Allolobophora_icterica (492 sites) Header of sequence 9(9) Allolobophora_molleri (492 sites) Header of sequence 10(10) Allolobophora_rosea (492 sites) Header of sequence 11(11) Eiseniella_tetraedra (492 sites) Header of sequence 12(12) Dendrobaena_octaedra (492 sites) Header of sequence 13(13) Scherotheca_gigas (492 sites) Header of sequence 14(14) Octolasion_lacteum (492 sites) Header of sequence 15(15) Octolasion_cyanemum (492 sites) Header of sequence 16(16) Octolasion_lacteumoscuro (492 sites) Header of sequence 17(17) Allolobophora_minuscula (492 sites) Header of sequence 18(18) Lumbricus_festivus (492 sites) Header of sequence 19(19) Lumbricus_friendi (492 sites) Header of sequence 20(20) Lumbricus_friendi_irlanda (492 sites) Header of sequence 21(21) Lumbricus_terrestris (492 sites) Header of sequence 22(22) Lumbricus_rubelus (492 sites) Header of sequence 23(23) Lumbricus_castaneus (492 sites) Header of sequence 24(24) Eisenia_andrei (492 sites) Header of sequence 25(25) Eisenia_fetida (492 sites) Header of sequence 26(26) Allolobophora_oliveirae (492 sites) Header of sequence 27(27) Dendrobaena_attemsi (492 sites) Header of sequence 28(28) Dendrobaena_rubida (492 sites) Header of sequence 29(29) Eisenia_eiseni (492 sites) Header of sequence 30(30) Dendrobaena_mammalis (492 sites) Header of sequence 31(31) Dendrobaena_madeirensis (492 sites) Header of sequence 32(32) Hornogaster_elisae (492 sites) Header of sequence 33(33) Criodrilus_lacuum (492 sites) Header of sequence 34(34) Prosellodrillus_practicola (492 sites) Header of sequence 35(35) Dendrobaena_veneta (492 sites) Header of sequence 36(36) Dendrobaena_hortensis (492 sites) Header of sequence 37(37) Allolobophora_limicola (492 sites) Header of sequence 38(38) Amynthas_corticis (492 sites) Header of sequence 39(39) Perionyx_excabatus (492 sites) Header of sequence 40(40) Microscolex_phosphoreus (492 sites) Header of sequence 41(41) Eudrilus_eugeniae (492 sites) Header of sequence 42(42) Pontoscolex_corethurus (492 sites) Big test OK logL: -6117.553841 Small test OK Fail test OK libpll-0.3.1/test/out/00120_NPAN_fasta.exe.out000066400000000000000000000067461310701451700205400ustar00rootroot00000000000000Creating PLL partition Header of sequence 0(0) RL5X_THETH (113 sites) PIGLRVTLRRDRMWIFLEKLLNVALPRIRDFRGLN--PNSFDGRGNYNLGLREQLIFPEITYDMVDALRGMDIAVVT------TAETDEE----------ARALLELLGFPFR Header of sequence 1(1) RL5_THEMA (113 sites) PIGLKVTLRGARMYNFLYKLINIVLPKVRDFRGLD--PNSFDGRGNYSFGLSEQLVFPELNPDEVRRIQGMDITIVT------TAKTDQE----------ARRLLELFGMPFK Header of sequence 2(2) RL5_MYCCA (113 sites) AIGAKVTLRGKKMYDFLDKLINVALPRVRDFRGVS--KTSFDGFGNFYTGIKEQIIFPEVDHDKVIRLRGMDITIVT------SAKTNKE----------AFALLQKIGMPFE Header of sequence 3(3) RK5_CYAPA (113 sites) PIGVMVTLRGDYMYAFLDRLINLSLPRIRDFRGIT--AKSFDGRGNYNLGLKEQLIFPEVDYDGIEQIRGMDISIVT------TAKTDQE----------GLALLKSLGMPFA Header of sequence 4(4) RL5_MICLU (113 sites) PIGTHATLRGDRMWEFLDRLVTLPLPRIRDFRGLS--DRQFDGNGNYTFGLSEQTVFHEIDQDKIDRVRGMDITVVT------TAKNDDE----------GRALLKALGFPFK Header of sequence 5(5) RL5_BUCAK (113 sites) PIGCKVTLRGERMWEFFERLISIAVPRIRDFRGLS--AKSFDGRGNYSMGVREQIIFPEIDYDKVDRVRGLDITITT------TAKSDDE----------GRALLAAFNFPFR Header of sequence 6(6) RL5_MYCGE (113 sites) LIGCKVTLRNKKMWSFLEKLIYIALPRVRDFRGLS--LRSFDGKGNYTIGIKEQIIFPEIVYDDIKRIRGFDITIVT------STNKDSE----------ALALLRALKMPFV Header of sequence 7(7) RK5_EUGGR (113 sites) PVGMFLTLRSEKMYSFLDRLINLSLPRIRDFQGIN--KNCFDGSGNFSFGLSEQSMFPEINFDKMIKVQGLNITIVT------TAETNQE----------AFFLLKELGIPFR Header of sequence 8(8) RK5_ODOSI (113 sites) ELGLTVTLRGSKMYSFLTKLIFFTFAQIRDFRGLS--VRSFDKAGNYTLGLKEQLIFPEIDYDDVDQTQGFSITLVF------SSTAPKSRSKTMDRVLNGMVLFKFLRFPLN Header of sequence 9(9) RL5_SULAC (113 sites) PIGVKATLRRQAAVEFLKKVL-----PAVNFRLK---QSSFDNYGNVSFGIAEHVLIPGTRYDPEIGIFGMDVAITLVRPGYRTMKRKRKKA----SIPRRHRVTKEEAINFM Header of sequence 10(10) RL5_METVA (113 sites) PIGLKVTLRGKNAEEFLENAF-----VAFKVSGKVLYASSFDKVGNFSFGVPEHIDFPGQKYDPTVGIYGMDICVTFEKPGYRVKSRKLKRS----HIPAKHLVKKEEAIEYI Header of sequence 11(11) RL5_METJA (113 sites) PIGLKVTLRGKKAEEFLKNAF-----EAFQKEGKKLYDYSFDDYGNFSFGIHEHIDFPGQKYDPMIGIFGMDVCVTLERPGFRVKRRKRCRA----KIPRRHRLTREEAIEFI Header of sequence 12(12) RL5_HALMA (113 sites) PIGAKVTLRDEMAEEFLQTAL-----PLAELATS-----QFDDTGNFSFGVEEHTEFPSQEYDPSIGIYGLDVTVNLVRPGYRVAKRDKASR----SIPTKHRLNPADAVAFI Header of sequence 13(13) RL11_YEAST (113 sites) KIAVHVTVRGPKAEEILERGL-----KVKEYQLR---DRNFSATGNFGFGIDEHIDL-GIKYDPSIGIFGMDFYVVMNRPGARVTRRKRCKG----TVGNSHKTTKEDTVSWF Header of sequence 14(14) RL11_SCHPO (113 sites) KIACHVTVRGPKAEEILERGL-----KVKEYELK---KRNFSATGNFGFGIQEHIDL-GIKYDPSIGIYGMDFYVVMDRPGMRVARRKAQRG----RVGYTHKINAEDTINWF Header of sequence 15(15) RL11_LEICH (113 sites) KIAVHCTVRGKKAEELLEKGL-----KVKEFELK---SYNFSDTGSFGFGIDEHIDL-GIKYDPSTGIYGMDFYVVLGRRGERVAHRKRKCS----RVGHSHHVTKEEAMKWF Header of sequence 16(16) RL11_DROME (113 sites) KIAVHCTVRGAKAEEILERGL-----KVREYELR---RENFSSTGNFGFGIQEHIDL-GIKYDPSIGIYGLDFYVVLGRPGYNVNHRKRKSG----TVGFQHRLTKEDAMKWF Header of sequence 17(17) RL11_HUMAN (113 sites) KIAVHCTVRGAKAEEILEKGL-----KVREYELR---KNNFSDTGNFGFGIQEHIDL-GIKYDPSIGIYGLDFYVVLGRPGFSIADKKRRTG----CIGAKHRISKEEAMRWF Header of sequence 18(18) RL11_CHLRE (113 sites) KISCYVTVRGEKAYDLVKRGL-----AVKEFELI---RKNFSDTGNFGFGIQEHIDL-GLKYDPSTGIYGMDFYVCLERRGYRVARRRKQKA----HVGVKHKVTKEDAIKWF Header of sequence 19(19) R111_ARATH (113 sites) KIACYVTVRGEKAMQLLESGL-----KVKEYELL---RRNFSDTGCFGFGIQEHIDL-GIKYDPSTGIYGMDFYVVLERPGYRVARRRRCKA----RVGIQHRVTKDDAMKWF Header of sequence 20(20) RL11_TETTH (113 sites) KMAVHVTIRGDKARDILTRGL-----KVKEMELR---KKNFSNTGNFGFGIQEHIDL-GMKYDPSTGIFGMDFYVVLERPGTRVARRRRATS----RVGNNQMISKEECINWF Test OK Fail test OK (sequence 1) libpll-0.3.1/test/out/00120_NPAN_fasta.out000066400000000000000000000066701310701451700177540ustar00rootroot00000000000000Creating PLL partition Header of sequence 0(0) RL5X_THETH (113 sites) PIGLRVTLRRDRMWIFLEKLLNVALPRIRDFRGLN--PNSFDGRGNYNLGLREQLIFPEITYDMVDALRGMDIAVVT------TAETDEE----------ARALLELLGFPFR Header of sequence 1(1) RL5_THEMA (113 sites) PIGLKVTLRGARMYNFLYKLINIVLPKVRDFRGLD--PNSFDGRGNYSFGLSEQLVFPELNPDEVRRIQGMDITIVT------TAKTDQE----------ARRLLELFGMPFK Header of sequence 2(2) RL5_MYCCA (113 sites) AIGAKVTLRGKKMYDFLDKLINVALPRVRDFRGVS--KTSFDGFGNFYTGIKEQIIFPEVDHDKVIRLRGMDITIVT------SAKTNKE----------AFALLQKIGMPFE Header of sequence 3(3) RK5_CYAPA (113 sites) PIGVMVTLRGDYMYAFLDRLINLSLPRIRDFRGIT--AKSFDGRGNYNLGLKEQLIFPEVDYDGIEQIRGMDISIVT------TAKTDQE----------GLALLKSLGMPFA Header of sequence 4(4) RL5_MICLU (113 sites) PIGTHATLRGDRMWEFLDRLVTLPLPRIRDFRGLS--DRQFDGNGNYTFGLSEQTVFHEIDQDKIDRVRGMDITVVT------TAKNDDE----------GRALLKALGFPFK Header of sequence 5(5) RL5_BUCAK (113 sites) PIGCKVTLRGERMWEFFERLISIAVPRIRDFRGLS--AKSFDGRGNYSMGVREQIIFPEIDYDKVDRVRGLDITITT------TAKSDDE----------GRALLAAFNFPFR Header of sequence 6(6) RL5_MYCGE (113 sites) LIGCKVTLRNKKMWSFLEKLIYIALPRVRDFRGLS--LRSFDGKGNYTIGIKEQIIFPEIVYDDIKRIRGFDITIVT------STNKDSE----------ALALLRALKMPFV Header of sequence 7(7) RK5_EUGGR (113 sites) PVGMFLTLRSEKMYSFLDRLINLSLPRIRDFQGIN--KNCFDGSGNFSFGLSEQSMFPEINFDKMIKVQGLNITIVT------TAETNQE----------AFFLLKELGIPFR Header of sequence 8(8) RK5_ODOSI (113 sites) ELGLTVTLRGSKMYSFLTKLIFFTFAQIRDFRGLS--VRSFDKAGNYTLGLKEQLIFPEIDYDDVDQTQGFSITLVF------SSTAPKSRSKTMDRVLNGMVLFKFLRFPLN Header of sequence 9(9) RL5_SULAC (113 sites) PIGVKATLRRQAAVEFLKKVL-----PAVNFRLK---QSSFDNYGNVSFGIAEHVLIPGTRYDPEIGIFGMDVAITLVRPGYRTMKRKRKKA----SIPRRHRVTKEEAINFM Header of sequence 10(10) RL5_METVA (113 sites) PIGLKVTLRGKNAEEFLENAF-----VAFKVSGKVLYASSFDKVGNFSFGVPEHIDFPGQKYDPTVGIYGMDICVTFEKPGYRVKSRKLKRS----HIPAKHLVKKEEAIEYI Header of sequence 11(11) RL5_METJA (113 sites) PIGLKVTLRGKKAEEFLKNAF-----EAFQKEGKKLYDYSFDDYGNFSFGIHEHIDFPGQKYDPMIGIFGMDVCVTLERPGFRVKRRKRCRA----KIPRRHRLTREEAIEFI Header of sequence 12(12) RL5_HALMA (113 sites) PIGAKVTLRDEMAEEFLQTAL-----PLAELATS-----QFDDTGNFSFGVEEHTEFPSQEYDPSIGIYGLDVTVNLVRPGYRVAKRDKASR----SIPTKHRLNPADAVAFI Header of sequence 13(13) RL11_YEAST (113 sites) KIAVHVTVRGPKAEEILERGL-----KVKEYQLR---DRNFSATGNFGFGIDEHIDL-GIKYDPSIGIFGMDFYVVMNRPGARVTRRKRCKG----TVGNSHKTTKEDTVSWF Header of sequence 14(14) RL11_SCHPO (113 sites) KIACHVTVRGPKAEEILERGL-----KVKEYELK---KRNFSATGNFGFGIQEHIDL-GIKYDPSIGIYGMDFYVVMDRPGMRVARRKAQRG----RVGYTHKINAEDTINWF Header of sequence 15(15) RL11_LEICH (113 sites) KIAVHCTVRGKKAEELLEKGL-----KVKEFELK---SYNFSDTGSFGFGIDEHIDL-GIKYDPSTGIYGMDFYVVLGRRGERVAHRKRKCS----RVGHSHHVTKEEAMKWF Header of sequence 16(16) RL11_DROME (113 sites) KIAVHCTVRGAKAEEILERGL-----KVREYELR---RENFSSTGNFGFGIQEHIDL-GIKYDPSIGIYGLDFYVVLGRPGYNVNHRKRKSG----TVGFQHRLTKEDAMKWF Header of sequence 17(17) RL11_HUMAN (113 sites) KIAVHCTVRGAKAEEILEKGL-----KVREYELR---KNNFSDTGNFGFGIQEHIDL-GIKYDPSIGIYGLDFYVVLGRPGFSIADKKRRTG----CIGAKHRISKEEAMRWF Header of sequence 18(18) RL11_CHLRE (113 sites) KISCYVTVRGEKAYDLVKRGL-----AVKEFELI---RKNFSDTGNFGFGIQEHIDL-GLKYDPSTGIYGMDFYVCLERRGYRVARRRKQKA----HVGVKHKVTKEDAIKWF Header of sequence 19(19) R111_ARATH (113 sites) KIACYVTVRGEKAMQLLESGL-----KVKEYELL---RRNFSDTGCFGFGIQEHIDL-GIKYDPSTGIYGMDFYVVLERPGYRVARRRRCKA----RVGIQHRVTKDDAMKWF Header of sequence 20(20) RL11_TETTH (113 sites) KMAVHVTIRGDKARDILTRGL-----KVKEMELR---KKNFSNTGNFGFGIQEHIDL-GMKYDPSTGIFGMDFYVVLERPGTRVARRRRATS----RVGNNQMISKEECINWF Test OK Fail test OK (sequence 1) libpll-0.3.1/test/out/README.md000066400000000000000000000006651310701451700160440ustar00rootroot00000000000000# Expected output for test cases For each test case implemented in src/ directory, there must exist here an analogous file named %.out (where the matching source is %.c) containing the expected output for the test case. When the expected output is set, the developer of the test case must ensure that the results here are correct, validating the displayed results as required (e.g., comparing the output with PhyML, RAxML, PAML, etc) libpll-0.3.1/test/out/alpha-cats.exe.out000066400000000000000000065130721310701451700201220ustar00rootroot00000000000000 TEST alpha(ncats) = 0.10( 1) 1.000000 [0] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [0] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [0] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [0] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [0] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [0] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [0] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [0] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} ] [0] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} ] [0] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [0] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [0] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 0.50( 1) 1.000000 [1] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [1] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [1] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [1] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [1] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [1] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [1] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [1] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} ] [1] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} ] [1] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [1] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [1] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 0.75( 1) 1.000000 [2] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [2] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [2] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [2] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [2] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [2] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [2] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [2] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} ] [2] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} ] [2] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [2] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [2] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 1.00( 1) 1.000000 [3] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [3] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [3] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [3] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [3] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [3] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [3] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [3] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} ] [3] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} ] [3] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [3] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [3] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 1.50( 1) 1.000000 [4] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [4] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [4] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [4] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [4] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [4] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [4] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [4] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} ] [4] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} ] [4] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [4] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [4] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 5.00( 1) 1.000000 [5] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [5] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [5] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [5] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [5] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [5] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [5] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [5] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} ] [5] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} ] [5] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [5] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [5] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 10.00( 1) 1.000000 [6] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [6] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [6] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [6] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [6] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [6] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [6] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [6] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} ] [6] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} ] [6] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [6] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [6] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 50.00( 1) 1.000000 [7] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [7] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [7] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [7] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [7] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [7] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [7] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [7] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} ] [7] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} ] [7] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [7] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [7] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 100.00( 1) 1.000000 [8] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [8] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [8] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [8] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [8] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [8] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [8] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} ] [8] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} ] [8] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000)} ] [8] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [8] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [8] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 0.10( 2) 0.000539 1.999461 [0] P-matrix for branch length 0.100000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.9999 +0.0000 +0.0000 +0.0001 +0.0000 +0.9999 +0.8539 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1208 +0.0706 +0.7733 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [0] P-matrix for branch length 0.200000 +0.9999 +0.0000 +0.0000 +0.0000 +0.0000 +0.9999 +0.0000 +0.0001 +0.0001 +0.0000 +0.9999 +0.0000 +0.0000 +0.0001 +0.0000 +0.9999 +0.7395 +0.1287 +0.0674 +0.0644 +0.0965 +0.7403 +0.0322 +0.1310 +0.2022 +0.1287 +0.6047 +0.0644 +0.0965 +0.2620 +0.0322 +0.6093 [0] P-matrix for branch length 1.000000 +0.9996 +0.0002 +0.0001 +0.0001 +0.0002 +0.9995 +0.0001 +0.0003 +0.0004 +0.0002 +0.9993 +0.0001 +0.0002 +0.0005 +0.0001 +0.9993 +0.3758 +0.3426 +0.1103 +0.1713 +0.2569 +0.4466 +0.0856 +0.2108 +0.3310 +0.3426 +0.1551 +0.1713 +0.2569 +0.4216 +0.0856 +0.2358 [0] P-matrix for branch length 1.000000 +0.9996 +0.0002 +0.0001 +0.0001 +0.0002 +0.9995 +0.0001 +0.0003 +0.0004 +0.0002 +0.9993 +0.0001 +0.0002 +0.0005 +0.0001 +0.9993 +0.3758 +0.3426 +0.1103 +0.1713 +0.2569 +0.4466 +0.0856 +0.2108 +0.3310 +0.3426 +0.1551 +0.1713 +0.2569 +0.4216 +0.0856 +0.2358 [0] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [0] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [0] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [0] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [0] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [0] CLV 5: [ {(0.00004,0.00008,0.00000,0.00010),(0.10346,0.16845,0.03431,0.18495)} {(0.99982,0.00000,0.00000,0.00000),(0.54691,0.00932,0.04090,0.00932)} {(0.00004,0.00003,0.00000,0.00000),(0.09518,0.07146,0.02603,0.02529)} {(0.00000,0.99981,0.00000,0.00000),(0.01656,0.54801,0.01656,0.06867)} {(0.00002,0.00000,0.00000,0.00003),(0.04759,0.01265,0.01301,0.05881)} {(0.00000,0.00005,0.00000,0.00010),(0.00828,0.09699,0.00828,0.15965)} {(0.00000,0.00000,0.99972,0.00000),(0.00454,0.00104,0.36568,0.00104)} {(0.00000,0.99981,0.00000,0.00000),(0.01656,0.54801,0.01656,0.06867)} {(0.00000,0.00000,0.00000,0.99971),(0.00414,0.01717,0.00414,0.37119)} {(0.99982,0.00000,0.00000,0.00000),(0.54691,0.00932,0.04090,0.00932)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99982,0.00000,0.00000,0.00000),(0.54691,0.00932,0.04090,0.00932)} {(0.00000,0.00000,0.00000,0.99971),(0.00414,0.01717,0.00414,0.37119)} {(0.00000,0.00000,0.00000,0.99971),(0.00414,0.01717,0.00414,0.37119)} {(0.00000,0.00001,0.00004,0.00000),(0.00868,0.02382,0.07783,0.00843)} {(0.00000,0.00000,0.00000,0.99971),(0.00414,0.01717,0.00414,0.37119)} {(0.00004,0.00003,0.00000,0.00000),(0.09518,0.07146,0.02603,0.02529)} {(0.00002,0.00000,0.00000,0.00003),(0.04759,0.01265,0.01301,0.05881)} {(0.00000,0.00000,0.00000,0.99971),(0.00414,0.01717,0.00414,0.37119)} ] [0] CLV 6: [ {(0.00004,0.00000,0.00000,0.00000),(0.07997,0.01583,0.01162,0.01693)} {(0.00003,0.00000,0.00004,0.00000),(0.03166,0.00123,0.05969,0.00123)} {(0.00004,0.00003,0.00000,0.00000),(0.08825,0.06825,0.03756,0.03633)} {(0.00000,0.99967,0.00000,0.00000),(0.00720,0.34977,0.00720,0.03695)} {(0.00002,0.00000,0.00000,0.00003),(0.04413,0.01816,0.01878,0.05009)} {(0.00000,0.00000,0.00000,0.00010),(0.00128,0.01254,0.00128,0.08471)} {(0.00000,0.00000,0.99951,0.00000),(0.00126,0.00025,0.17140,0.00025)} {(0.00000,0.99967,0.00000,0.00000),(0.00720,0.34977,0.00720,0.03695)} {(0.00001,0.00000,0.00000,0.00003),(0.01332,0.00428,0.00364,0.02791)} {(0.00003,0.00000,0.00004,0.00000),(0.03166,0.00123,0.05969,0.00123)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00004,0.00002,0.00000,0.00000),(0.06044,0.02838,0.01270,0.01004)} {(0.00000,0.00000,0.00000,0.99949),(0.00116,0.00581,0.00116,0.17616)} {(0.00000,0.00000,0.00000,0.99949),(0.00116,0.00581,0.00116,0.17616)} {(0.00000,0.00001,0.00000,0.00000),(0.00161,0.01684,0.00814,0.00317)} {(0.00000,0.00000,0.00000,0.99949),(0.00116,0.00581,0.00116,0.17616)} {(0.00004,0.00000,0.00000,0.00000),(0.06527,0.00659,0.00760,0.00351)} {(0.00000,0.00000,0.00000,0.00000),(0.00568,0.01345,0.00242,0.01312)} {(0.00000,0.00000,0.00000,0.99949),(0.00116,0.00581,0.00116,0.17616)} ] [0] CLV 7: [ {(0.00000,0.99981,0.00000,0.00000),(0.01656,0.54801,0.01656,0.06867)} {(0.00000,0.00000,0.99972,0.00000),(0.00454,0.00104,0.36568,0.00104)} {(0.00002,0.00000,0.00000,0.00003),(0.04759,0.01265,0.01301,0.05881)} {(0.00000,0.99981,0.00000,0.00000),(0.01656,0.54801,0.01656,0.06867)} {(0.00000,0.00000,0.00000,0.99971),(0.00414,0.01717,0.00414,0.37119)} {(0.00000,0.00000,0.00000,0.99971),(0.00414,0.01717,0.00414,0.37119)} {(0.00000,0.00000,0.99972,0.00000),(0.00454,0.00104,0.36568,0.00104)} {(0.00000,0.99981,0.00000,0.00000),(0.01656,0.54801,0.01656,0.06867)} {(0.00004,0.00003,0.00000,0.00000),(0.09518,0.07146,0.02603,0.02529)} {(0.99982,0.00000,0.00000,0.00000),(0.54691,0.00932,0.04090,0.00932)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99982,0.00000,0.00000,0.00000),(0.54691,0.00932,0.04090,0.00932)} {(0.00000,0.00000,0.00000,0.99971),(0.00414,0.01717,0.00414,0.37119)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00005,0.00000,0.00010),(0.00828,0.09699,0.00828,0.15965)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99982,0.00000,0.00000,0.00000),(0.54691,0.00932,0.04090,0.00932)} {(0.99982,0.00000,0.00000,0.00000),(0.54691,0.00932,0.04090,0.00932)} {(0.00000,0.00000,0.99972,0.00000),(0.00454,0.00104,0.36568,0.00104)} ] TEST alpha(ncats) = 0.50( 2) 0.142652 1.857348 [1] P-matrix for branch length 0.100000 +0.9883 +0.0055 +0.0034 +0.0028 +0.0041 +0.9877 +0.0014 +0.0068 +0.0102 +0.0055 +0.9815 +0.0028 +0.0041 +0.0136 +0.0014 +0.9809 +0.8631 +0.0660 +0.0379 +0.0330 +0.0495 +0.8593 +0.0165 +0.0747 +0.1137 +0.0660 +0.7873 +0.0330 +0.0495 +0.1494 +0.0165 +0.7846 [1] P-matrix for branch length 0.200000 +0.9769 +0.0109 +0.0067 +0.0055 +0.0082 +0.9756 +0.0027 +0.0134 +0.0202 +0.0109 +0.9634 +0.0055 +0.0082 +0.0269 +0.0027 +0.9622 +0.7541 +0.1211 +0.0642 +0.0606 +0.0908 +0.7539 +0.0303 +0.1250 +0.1926 +0.1211 +0.6258 +0.0606 +0.0908 +0.2499 +0.0303 +0.6289 [1] P-matrix for branch length 1.000000 +0.8921 +0.0517 +0.0303 +0.0259 +0.0388 +0.8884 +0.0129 +0.0599 +0.0909 +0.0517 +0.8315 +0.0259 +0.0388 +0.1198 +0.0129 +0.8285 +0.3881 +0.3341 +0.1108 +0.1670 +0.2506 +0.4548 +0.0835 +0.2111 +0.3323 +0.3341 +0.1666 +0.1670 +0.2506 +0.4223 +0.0835 +0.2436 [1] P-matrix for branch length 1.000000 +0.8921 +0.0517 +0.0303 +0.0259 +0.0388 +0.8884 +0.0129 +0.0599 +0.0909 +0.0517 +0.8315 +0.0259 +0.0388 +0.1198 +0.0129 +0.8285 +0.3881 +0.3341 +0.1108 +0.1670 +0.2506 +0.4548 +0.0835 +0.2111 +0.3323 +0.3341 +0.1666 +0.1670 +0.2506 +0.4223 +0.0835 +0.2436 [1] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [1] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [1] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [1] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [1] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [1] CLV 5: [ {(0.01073,0.02111,0.00028,0.02610),(0.09867,0.16270,0.03066,0.17990)} {(0.95427,0.00007,0.00041,0.00007),(0.56873,0.00825,0.03709,0.00825)} {(0.01067,0.00800,0.00022,0.00022),(0.09133,0.06848,0.02332,0.02270)} {(0.00012,0.95185,0.00012,0.00072),(0.01467,0.56839,0.01467,0.06247)} {(0.00534,0.00011,0.00011,0.00789),(0.04567,0.01135,0.01166,0.05713)} {(0.00006,0.01312,0.00006,0.02588),(0.00733,0.09422,0.00733,0.15720)} {(0.00005,0.00001,0.92812,0.00001),(0.00412,0.00092,0.39157,0.00092)} {(0.00012,0.95185,0.00012,0.00072),(0.01467,0.56839,0.01467,0.06247)} {(0.00003,0.00018,0.00003,0.92579),(0.00367,0.01562,0.00367,0.39557)} {(0.95427,0.00007,0.00041,0.00007),(0.56873,0.00825,0.03709,0.00825)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95427,0.00007,0.00041,0.00007),(0.56873,0.00825,0.03709,0.00825)} {(0.00003,0.00018,0.00003,0.92579),(0.00367,0.01562,0.00367,0.39557)} {(0.00003,0.00018,0.00003,0.92579),(0.00367,0.01562,0.00367,0.39557)} {(0.00007,0.00267,0.01053,0.00007),(0.00777,0.02283,0.07579,0.00757)} {(0.00003,0.00018,0.00003,0.92579),(0.00367,0.01562,0.00367,0.39557)} {(0.01067,0.00800,0.00022,0.00022),(0.09133,0.06848,0.02332,0.02270)} {(0.00534,0.00011,0.00011,0.00789),(0.04567,0.01135,0.01166,0.05713)} {(0.00003,0.00018,0.00003,0.92579),(0.00367,0.01562,0.00367,0.39557)} ] [1] CLV 6: [ {(0.01055,0.00017,0.00001,0.00021),(0.07767,0.01441,0.01002,0.01552)} {(0.00636,0.00001,0.00981,0.00001),(0.03165,0.00110,0.05925,0.00110)} {(0.01060,0.00794,0.00037,0.00037),(0.08498,0.06545,0.03402,0.03295)} {(0.00006,0.91720,0.00006,0.00037),(0.00639,0.37248,0.00639,0.03372)} {(0.00530,0.00018,0.00019,0.00776),(0.04249,0.01647,0.01701,0.04897)} {(0.00000,0.00018,0.00000,0.02459),(0.00109,0.01165,0.00109,0.08673)} {(0.00002,0.00000,0.87760,0.00000),(0.00119,0.00023,0.19325,0.00023)} {(0.00006,0.91720,0.00006,0.00037),(0.00639,0.37248,0.00639,0.03372)} {(0.00252,0.00005,0.00005,0.00744),(0.01311,0.00392,0.00335,0.02843)} {(0.00636,0.00001,0.00981,0.00001),(0.03165,0.00110,0.05925,0.00110)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.01031,0.00391,0.00011,0.00011),(0.05972,0.02750,0.01147,0.00912)} {(0.00001,0.00009,0.00001,0.87372),(0.00105,0.00540,0.00105,0.19682)} {(0.00001,0.00009,0.00001,0.87372),(0.00105,0.00540,0.00105,0.19682)} {(0.00000,0.00258,0.00011,0.00000),(0.00137,0.01645,0.00755,0.00275)} {(0.00001,0.00009,0.00001,0.87372),(0.00105,0.00540,0.00105,0.19682)} {(0.01035,0.00007,0.00001,0.00000),(0.06409,0.00594,0.00655,0.00299)} {(0.00006,0.00018,0.00000,0.00021),(0.00515,0.01242,0.00206,0.01224)} {(0.00001,0.00009,0.00001,0.87372),(0.00105,0.00540,0.00105,0.19682)} ] [1] CLV 7: [ {(0.00012,0.95185,0.00012,0.00072),(0.01467,0.56839,0.01467,0.06247)} {(0.00005,0.00001,0.92812,0.00001),(0.00412,0.00092,0.39157,0.00092)} {(0.00534,0.00011,0.00011,0.00789),(0.04567,0.01135,0.01166,0.05713)} {(0.00012,0.95185,0.00012,0.00072),(0.01467,0.56839,0.01467,0.06247)} {(0.00003,0.00018,0.00003,0.92579),(0.00367,0.01562,0.00367,0.39557)} {(0.00003,0.00018,0.00003,0.92579),(0.00367,0.01562,0.00367,0.39557)} {(0.00005,0.00001,0.92812,0.00001),(0.00412,0.00092,0.39157,0.00092)} {(0.00012,0.95185,0.00012,0.00072),(0.01467,0.56839,0.01467,0.06247)} {(0.01067,0.00800,0.00022,0.00022),(0.09133,0.06848,0.02332,0.02270)} {(0.95427,0.00007,0.00041,0.00007),(0.56873,0.00825,0.03709,0.00825)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95427,0.00007,0.00041,0.00007),(0.56873,0.00825,0.03709,0.00825)} {(0.00003,0.00018,0.00003,0.92579),(0.00367,0.01562,0.00367,0.39557)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00006,0.01312,0.00006,0.02588),(0.00733,0.09422,0.00733,0.15720)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95427,0.00007,0.00041,0.00007),(0.56873,0.00825,0.03709,0.00825)} {(0.95427,0.00007,0.00041,0.00007),(0.56873,0.00825,0.03709,0.00825)} {(0.00005,0.00001,0.92812,0.00001),(0.00412,0.00092,0.39157,0.00092)} ] TEST alpha(ncats) = 0.75( 2) 0.235541 1.764459 [2] P-matrix for branch length 0.100000 +0.9808 +0.0090 +0.0056 +0.0045 +0.0068 +0.9798 +0.0023 +0.0112 +0.0168 +0.0090 +0.9697 +0.0045 +0.0068 +0.0223 +0.0023 +0.9686 +0.8692 +0.0630 +0.0363 +0.0315 +0.0472 +0.8654 +0.0157 +0.0716 +0.1090 +0.0630 +0.7966 +0.0315 +0.0472 +0.1432 +0.0157 +0.7938 [2] P-matrix for branch length 0.200000 +0.9622 +0.0179 +0.0109 +0.0089 +0.0134 +0.9603 +0.0045 +0.0218 +0.0328 +0.0179 +0.9404 +0.0089 +0.0134 +0.0436 +0.0045 +0.9386 +0.7640 +0.1160 +0.0620 +0.0580 +0.0870 +0.7632 +0.0290 +0.1208 +0.1860 +0.1160 +0.6400 +0.0580 +0.0870 +0.2416 +0.0290 +0.6423 [2] P-matrix for branch length 1.000000 +0.8314 +0.0818 +0.0459 +0.0409 +0.0613 +0.8280 +0.0204 +0.0902 +0.1378 +0.0818 +0.7395 +0.0409 +0.0613 +0.1804 +0.0204 +0.7378 +0.3973 +0.3279 +0.1109 +0.1639 +0.2459 +0.4609 +0.0820 +0.2112 +0.3328 +0.3279 +0.1754 +0.1639 +0.2459 +0.4224 +0.0820 +0.2498 [2] P-matrix for branch length 1.000000 +0.8314 +0.0818 +0.0459 +0.0409 +0.0613 +0.8280 +0.0204 +0.0902 +0.1378 +0.0818 +0.7395 +0.0409 +0.0613 +0.1804 +0.0204 +0.7378 +0.3973 +0.3279 +0.1109 +0.1639 +0.2459 +0.4609 +0.0820 +0.2112 +0.3328 +0.3279 +0.1754 +0.1639 +0.2459 +0.4224 +0.0820 +0.2498 [2] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [2] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [2] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [2] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [2] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [2] CLV 5: [ {(0.01737,0.03380,0.00075,0.04147),(0.09538,0.15861,0.02831,0.17623)} {(0.92591,0.00018,0.00108,0.00018),(0.58364,0.00757,0.03458,0.00757)} {(0.01721,0.01288,0.00059,0.00058),(0.08865,0.06641,0.02158,0.02103)} {(0.00032,0.92224,0.00032,0.00190),(0.01346,0.58241,0.01346,0.05838)} {(0.00860,0.00029,0.00029,0.01259),(0.04432,0.01051,0.01079,0.05590)} {(0.00016,0.02092,0.00016,0.04089),(0.00673,0.09220,0.00673,0.15520)} {(0.00012,0.00002,0.88430,0.00002),(0.00384,0.00084,0.40958,0.00084)} {(0.00032,0.92224,0.00032,0.00190),(0.01346,0.58241,0.01346,0.05838)} {(0.00008,0.00047,0.00008,0.88088),(0.00337,0.01459,0.00337,0.41261)} {(0.92591,0.00018,0.00108,0.00018),(0.58364,0.00757,0.03458,0.00757)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.92591,0.00018,0.00108,0.00018),(0.58364,0.00757,0.03458,0.00757)} {(0.00008,0.00047,0.00008,0.88088),(0.00337,0.01459,0.00337,0.41261)} {(0.00008,0.00047,0.00008,0.88088),(0.00337,0.01459,0.00337,0.41261)} {(0.00020,0.00429,0.01682,0.00019),(0.00719,0.02214,0.07426,0.00701)} {(0.00008,0.00047,0.00008,0.88088),(0.00337,0.01459,0.00337,0.41261)} {(0.01721,0.01288,0.00059,0.00058),(0.08865,0.06641,0.02158,0.02103)} {(0.00860,0.00029,0.00029,0.01259),(0.04432,0.01051,0.01079,0.05590)} {(0.00008,0.00047,0.00008,0.88088),(0.00337,0.01459,0.00337,0.41261)} ] [2] CLV 6: [ {(0.01687,0.00045,0.00005,0.00055),(0.07599,0.01347,0.00902,0.01458)} {(0.00993,0.00003,0.01559,0.00003),(0.03157,0.00102,0.05878,0.00102)} {(0.01700,0.01274,0.00098,0.00097),(0.08268,0.06351,0.03169,0.03073)} {(0.00015,0.86779,0.00015,0.00098),(0.00588,0.38849,0.00588,0.03156)} {(0.00850,0.00049,0.00049,0.01226),(0.04134,0.01537,0.01585,0.04814)} {(0.00000,0.00046,0.00000,0.03761),(0.00097,0.01103,0.00097,0.08789)} {(0.00006,0.00001,0.80634,0.00001),(0.00113,0.00022,0.20913,0.00022)} {(0.00015,0.86779,0.00015,0.00098),(0.00588,0.38849,0.00588,0.03156)} {(0.00391,0.00014,0.00013,0.01144),(0.01296,0.00369,0.00315,0.02870)} {(0.00993,0.00003,0.01559,0.00003),(0.03157,0.00102,0.05878,0.00102)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.01624,0.00620,0.00030,0.00028),(0.05909,0.02687,0.01066,0.00851)} {(0.00004,0.00022,0.00004,0.80084),(0.00098,0.00512,0.00098,0.21187)} {(0.00004,0.00022,0.00004,0.80084),(0.00098,0.00512,0.00098,0.21187)} {(0.00001,0.00408,0.00029,0.00001),(0.00123,0.01616,0.00714,0.00247)} {(0.00004,0.00022,0.00004,0.80084),(0.00098,0.00512,0.00098,0.21187)} {(0.01636,0.00017,0.00003,0.00001),(0.06317,0.00553,0.00589,0.00267)} {(0.00015,0.00047,0.00001,0.00053),(0.00480,0.01173,0.00184,0.01163)} {(0.00004,0.00022,0.00004,0.80084),(0.00098,0.00512,0.00098,0.21187)} ] [2] CLV 7: [ {(0.00032,0.92224,0.00032,0.00190),(0.01346,0.58241,0.01346,0.05838)} {(0.00012,0.00002,0.88430,0.00002),(0.00384,0.00084,0.40958,0.00084)} {(0.00860,0.00029,0.00029,0.01259),(0.04432,0.01051,0.01079,0.05590)} {(0.00032,0.92224,0.00032,0.00190),(0.01346,0.58241,0.01346,0.05838)} {(0.00008,0.00047,0.00008,0.88088),(0.00337,0.01459,0.00337,0.41261)} {(0.00008,0.00047,0.00008,0.88088),(0.00337,0.01459,0.00337,0.41261)} {(0.00012,0.00002,0.88430,0.00002),(0.00384,0.00084,0.40958,0.00084)} {(0.00032,0.92224,0.00032,0.00190),(0.01346,0.58241,0.01346,0.05838)} {(0.01721,0.01288,0.00059,0.00058),(0.08865,0.06641,0.02158,0.02103)} {(0.92591,0.00018,0.00108,0.00018),(0.58364,0.00757,0.03458,0.00757)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.92591,0.00018,0.00108,0.00018),(0.58364,0.00757,0.03458,0.00757)} {(0.00008,0.00047,0.00008,0.88088),(0.00337,0.01459,0.00337,0.41261)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00016,0.02092,0.00016,0.04089),(0.00673,0.09220,0.00673,0.15520)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.92591,0.00018,0.00108,0.00018),(0.58364,0.00757,0.03458,0.00757)} {(0.92591,0.00018,0.00108,0.00018),(0.58364,0.00757,0.03458,0.00757)} {(0.00012,0.00002,0.88430,0.00002),(0.00384,0.00084,0.40958,0.00084)} ] TEST alpha(ncats) = 1.00( 2) 0.306853 1.693147 [3] P-matrix for branch length 0.100000 +0.9752 +0.0117 +0.0072 +0.0059 +0.0088 +0.9738 +0.0029 +0.0144 +0.0217 +0.0117 +0.9607 +0.0059 +0.0088 +0.0289 +0.0029 +0.9594 +0.8740 +0.0606 +0.0351 +0.0303 +0.0455 +0.8702 +0.0152 +0.0692 +0.1052 +0.0606 +0.8038 +0.0303 +0.0455 +0.1384 +0.0152 +0.8009 [3] P-matrix for branch length 0.200000 +0.9512 +0.0231 +0.0141 +0.0116 +0.0174 +0.9489 +0.0058 +0.0280 +0.0422 +0.0231 +0.9231 +0.0116 +0.0174 +0.0559 +0.0058 +0.9209 +0.7717 +0.1121 +0.0602 +0.0560 +0.0841 +0.7704 +0.0280 +0.1175 +0.1807 +0.1121 +0.6512 +0.0560 +0.0841 +0.2350 +0.0280 +0.6529 [3] P-matrix for branch length 1.000000 +0.7893 +0.1031 +0.0561 +0.0515 +0.0773 +0.7872 +0.0258 +0.1097 +0.1684 +0.1031 +0.6770 +0.0515 +0.0773 +0.2195 +0.0258 +0.6775 +0.4050 +0.3227 +0.1110 +0.1614 +0.2420 +0.4662 +0.0807 +0.2111 +0.3329 +0.3227 +0.1830 +0.1614 +0.2420 +0.4222 +0.0807 +0.2551 [3] P-matrix for branch length 1.000000 +0.7893 +0.1031 +0.0561 +0.0515 +0.0773 +0.7872 +0.0258 +0.1097 +0.1684 +0.1031 +0.6770 +0.0515 +0.0773 +0.2195 +0.0258 +0.6775 +0.4050 +0.3227 +0.1110 +0.1614 +0.2420 +0.4662 +0.0807 +0.2111 +0.3329 +0.3227 +0.1830 +0.1614 +0.2420 +0.4222 +0.0807 +0.2551 [3] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [3] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [3] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [3] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [3] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [3] CLV 5: [ {(0.02228,0.04300,0.00124,0.05248),(0.09276,0.15528,0.02653,0.17318)} {(0.90485,0.00030,0.00178,0.00030),(0.59545,0.00707,0.03265,0.00707)} {(0.02201,0.01647,0.00098,0.00097),(0.08648,0.06476,0.02025,0.01975)} {(0.00054,0.90041,0.00054,0.00313),(0.01256,0.59356,0.01256,0.05522)} {(0.01100,0.00049,0.00049,0.01598),(0.04324,0.00988,0.01013,0.05488)} {(0.00027,0.02654,0.00027,0.05151),(0.00628,0.09052,0.00628,0.15343)} {(0.00020,0.00003,0.85216,0.00003),(0.00363,0.00079,0.42404,0.00079)} {(0.00054,0.90041,0.00054,0.00313),(0.01256,0.59356,0.01256,0.05522)} {(0.00013,0.00078,0.00013,0.84811),(0.00314,0.01380,0.00314,0.42633)} {(0.90485,0.00030,0.00178,0.00030),(0.59545,0.00707,0.03265,0.00707)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.90485,0.00030,0.00178,0.00030),(0.59545,0.00707,0.03265,0.00707)} {(0.00013,0.00078,0.00013,0.84811),(0.00314,0.01380,0.00314,0.42633)} {(0.00013,0.00078,0.00013,0.84811),(0.00314,0.01380,0.00314,0.42633)} {(0.00033,0.00549,0.02136,0.00032),(0.00675,0.02159,0.07298,0.00658)} {(0.00013,0.00078,0.00013,0.84811),(0.00314,0.01380,0.00314,0.42633)} {(0.02201,0.01647,0.00098,0.00097),(0.08648,0.06476,0.02025,0.01975)} {(0.01100,0.00049,0.00049,0.01598),(0.04324,0.00988,0.01013,0.05488)} {(0.00013,0.00078,0.00013,0.84811),(0.00314,0.01380,0.00314,0.42633)} ] [3] CLV 6: [ {(0.02145,0.00074,0.00011,0.00090),(0.07459,0.01275,0.00827,0.01385)} {(0.01240,0.00005,0.01971,0.00005),(0.03145,0.00096,0.05832,0.00096)} {(0.02167,0.01625,0.00161,0.00160),(0.08082,0.06196,0.02991,0.02902)} {(0.00026,0.83208,0.00026,0.00162),(0.00550,0.40146,0.00550,0.02988)} {(0.01083,0.00080,0.00081,0.01544),(0.04041,0.01451,0.01495,0.04745)} {(0.00001,0.00074,0.00001,0.04622),(0.00089,0.01055,0.00089,0.08867)} {(0.00009,0.00001,0.75573,0.00001),(0.00109,0.00021,0.22225,0.00021)} {(0.00026,0.83208,0.00026,0.00162),(0.00550,0.40146,0.00550,0.02988)} {(0.00487,0.00023,0.00022,0.01412),(0.01282,0.00351,0.00300,0.02888)} {(0.01240,0.00005,0.01971,0.00005),(0.03145,0.00096,0.05832,0.00096)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.02042,0.00785,0.00049,0.00046),(0.05852,0.02636,0.01004,0.00804)} {(0.00006,0.00036,0.00006,0.74936),(0.00093,0.00490,0.00093,0.22433)} {(0.00006,0.00036,0.00006,0.74936),(0.00093,0.00490,0.00093,0.22433)} {(0.00001,0.00514,0.00048,0.00003),(0.00112,0.01591,0.00682,0.00227)} {(0.00006,0.00036,0.00006,0.74936),(0.00093,0.00490,0.00093,0.22433)} {(0.02061,0.00028,0.00007,0.00003),(0.06236,0.00521,0.00540,0.00244)} {(0.00025,0.00076,0.00002,0.00086),(0.00453,0.01118,0.00168,0.01115)} {(0.00006,0.00036,0.00006,0.74936),(0.00093,0.00490,0.00093,0.22433)} ] [3] CLV 7: [ {(0.00054,0.90041,0.00054,0.00313),(0.01256,0.59356,0.01256,0.05522)} {(0.00020,0.00003,0.85216,0.00003),(0.00363,0.00079,0.42404,0.00079)} {(0.01100,0.00049,0.00049,0.01598),(0.04324,0.00988,0.01013,0.05488)} {(0.00054,0.90041,0.00054,0.00313),(0.01256,0.59356,0.01256,0.05522)} {(0.00013,0.00078,0.00013,0.84811),(0.00314,0.01380,0.00314,0.42633)} {(0.00013,0.00078,0.00013,0.84811),(0.00314,0.01380,0.00314,0.42633)} {(0.00020,0.00003,0.85216,0.00003),(0.00363,0.00079,0.42404,0.00079)} {(0.00054,0.90041,0.00054,0.00313),(0.01256,0.59356,0.01256,0.05522)} {(0.02201,0.01647,0.00098,0.00097),(0.08648,0.06476,0.02025,0.01975)} {(0.90485,0.00030,0.00178,0.00030),(0.59545,0.00707,0.03265,0.00707)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.90485,0.00030,0.00178,0.00030),(0.59545,0.00707,0.03265,0.00707)} {(0.00013,0.00078,0.00013,0.84811),(0.00314,0.01380,0.00314,0.42633)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00027,0.02654,0.00027,0.05151),(0.00628,0.09052,0.00628,0.15343)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.90485,0.00030,0.00178,0.00030),(0.59545,0.00707,0.03265,0.00707)} {(0.90485,0.00030,0.00178,0.00030),(0.59545,0.00707,0.03265,0.00707)} {(0.00020,0.00003,0.85216,0.00003),(0.00363,0.00079,0.42404,0.00079)} ] TEST alpha(ncats) = 1.50( 2) 0.406939 1.593061 [4] P-matrix for branch length 0.100000 +0.9673 +0.0155 +0.0095 +0.0077 +0.0116 +0.9656 +0.0039 +0.0189 +0.0285 +0.0155 +0.9482 +0.0077 +0.0116 +0.0379 +0.0039 +0.9466 +0.8807 +0.0573 +0.0333 +0.0287 +0.0430 +0.8769 +0.0143 +0.0658 +0.0999 +0.0573 +0.8141 +0.0287 +0.0430 +0.1315 +0.0143 +0.8111 [4] P-matrix for branch length 0.200000 +0.9361 +0.0304 +0.0183 +0.0152 +0.0228 +0.9333 +0.0076 +0.0363 +0.0549 +0.0304 +0.8995 +0.0152 +0.0228 +0.0727 +0.0076 +0.8969 +0.7827 +0.1064 +0.0577 +0.0532 +0.0798 +0.7809 +0.0266 +0.1127 +0.1731 +0.1064 +0.6673 +0.0532 +0.0798 +0.2253 +0.0266 +0.6682 [4] P-matrix for branch length 1.000000 +0.7360 +0.1306 +0.0682 +0.0653 +0.0979 +0.7370 +0.0326 +0.1325 +0.2045 +0.1306 +0.5996 +0.0653 +0.0979 +0.2649 +0.0326 +0.6045 +0.4169 +0.3148 +0.1109 +0.1574 +0.2361 +0.4744 +0.0787 +0.2107 +0.3327 +0.3148 +0.1951 +0.1574 +0.2361 +0.4215 +0.0787 +0.2637 [4] P-matrix for branch length 1.000000 +0.7360 +0.1306 +0.0682 +0.0653 +0.0979 +0.7370 +0.0326 +0.1325 +0.2045 +0.1306 +0.5996 +0.0653 +0.0979 +0.2649 +0.0326 +0.6045 +0.4169 +0.3148 +0.1109 +0.1574 +0.2361 +0.4744 +0.0787 +0.2107 +0.3327 +0.3148 +0.1951 +0.1574 +0.2361 +0.4215 +0.0787 +0.2637 [4] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [4] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [4] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [4] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [4] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [4] CLV 5: [ {(0.02891,0.05519,0.00213,0.06684),(0.08896,0.15031,0.02408,0.16856)} {(0.87632,0.00052,0.00301,0.00052),(0.61258,0.00637,0.02995,0.00637)} {(0.02845,0.02127,0.00167,0.00166),(0.08330,0.06233,0.01842,0.01799)} {(0.00092,0.87099,0.00092,0.00528),(0.01133,0.60982,0.01133,0.05077)} {(0.01422,0.00083,0.00083,0.02044),(0.04165,0.00899,0.00921,0.05334)} {(0.00046,0.03391,0.00046,0.06519),(0.00566,0.08798,0.00566,0.15057)} {(0.00033,0.00006,0.80916,0.00006),(0.00333,0.00071,0.44529,0.00071)} {(0.00092,0.87099,0.00092,0.00528),(0.01133,0.60982,0.01133,0.05077)} {(0.00023,0.00132,0.00023,0.80449),(0.00283,0.01269,0.00283,0.44656)} {(0.87632,0.00052,0.00301,0.00052),(0.61258,0.00637,0.02995,0.00637)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.87632,0.00052,0.00301,0.00052),(0.61258,0.00637,0.02995,0.00637)} {(0.00023,0.00132,0.00023,0.80449),(0.00283,0.01269,0.00283,0.44656)} {(0.00023,0.00132,0.00023,0.80449),(0.00283,0.01269,0.00283,0.44656)} {(0.00056,0.00709,0.02734,0.00055),(0.00614,0.02078,0.07102,0.00600)} {(0.00023,0.00132,0.00023,0.80449),(0.00283,0.01269,0.00283,0.44656)} {(0.02845,0.02127,0.00167,0.00166),(0.08330,0.06233,0.01842,0.01799)} {(0.01422,0.00083,0.00083,0.02044),(0.04165,0.00899,0.00921,0.05334)} {(0.00023,0.00132,0.00023,0.80449),(0.00283,0.01269,0.00283,0.44656)} ] [4] CLV 6: [ {(0.02748,0.00125,0.00023,0.00150),(0.07247,0.01174,0.00726,0.01282)} {(0.01551,0.00008,0.02505,0.00008),(0.03121,0.00087,0.05749,0.00087)} {(0.02788,0.02091,0.00274,0.00271),(0.07806,0.05969,0.02741,0.02663)} {(0.00044,0.78499,0.00044,0.00276),(0.00498,0.42072,0.00498,0.02750)} {(0.01394,0.00136,0.00137,0.01955),(0.03903,0.01332,0.01370,0.04637)} {(0.00002,0.00124,0.00002,0.05651),(0.00077,0.00984,0.00077,0.08957)} {(0.00015,0.00002,0.69020,0.00002),(0.00103,0.00019,0.24216,0.00019)} {(0.00044,0.78499,0.00044,0.00276),(0.00498,0.42072,0.00498,0.02750)} {(0.00607,0.00038,0.00036,0.01736),(0.01261,0.00325,0.00279,0.02906)} {(0.01551,0.00008,0.02505,0.00008),(0.03121,0.00087,0.05749,0.00087)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.02576,0.00999,0.00085,0.00078),(0.05758,0.02559,0.00917,0.00738)} {(0.00010,0.00060,0.00010,0.68310),(0.00086,0.00458,0.00086,0.24328)} {(0.00010,0.00060,0.00010,0.68310),(0.00086,0.00458,0.00086,0.24328)} {(0.00003,0.00650,0.00079,0.00007),(0.00097,0.01554,0.00636,0.00200)} {(0.00010,0.00060,0.00010,0.68310),(0.00086,0.00458,0.00086,0.24328)} {(0.02610,0.00048,0.00015,0.00006),(0.06110,0.00476,0.00474,0.00213)} {(0.00042,0.00127,0.00004,0.00142),(0.00415,0.01040,0.00146,0.01045)} {(0.00010,0.00060,0.00010,0.68310),(0.00086,0.00458,0.00086,0.24328)} ] [4] CLV 7: [ {(0.00092,0.87099,0.00092,0.00528),(0.01133,0.60982,0.01133,0.05077)} {(0.00033,0.00006,0.80916,0.00006),(0.00333,0.00071,0.44529,0.00071)} {(0.01422,0.00083,0.00083,0.02044),(0.04165,0.00899,0.00921,0.05334)} {(0.00092,0.87099,0.00092,0.00528),(0.01133,0.60982,0.01133,0.05077)} {(0.00023,0.00132,0.00023,0.80449),(0.00283,0.01269,0.00283,0.44656)} {(0.00023,0.00132,0.00023,0.80449),(0.00283,0.01269,0.00283,0.44656)} {(0.00033,0.00006,0.80916,0.00006),(0.00333,0.00071,0.44529,0.00071)} {(0.00092,0.87099,0.00092,0.00528),(0.01133,0.60982,0.01133,0.05077)} {(0.02845,0.02127,0.00167,0.00166),(0.08330,0.06233,0.01842,0.01799)} {(0.87632,0.00052,0.00301,0.00052),(0.61258,0.00637,0.02995,0.00637)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.87632,0.00052,0.00301,0.00052),(0.61258,0.00637,0.02995,0.00637)} {(0.00023,0.00132,0.00023,0.80449),(0.00283,0.01269,0.00283,0.44656)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00046,0.03391,0.00046,0.06519),(0.00566,0.08798,0.00566,0.15057)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.87632,0.00052,0.00301,0.00052),(0.61258,0.00637,0.02995,0.00637)} {(0.87632,0.00052,0.00301,0.00052),(0.61258,0.00637,0.02995,0.00637)} {(0.00033,0.00006,0.80916,0.00006),(0.00333,0.00071,0.44529,0.00071)} ] TEST alpha(ncats) = 5.00( 2) 0.653019 1.346981 [5] P-matrix for branch length 0.100000 +0.9482 +0.0246 +0.0149 +0.0123 +0.0184 +0.9458 +0.0061 +0.0296 +0.0447 +0.0246 +0.9184 +0.0123 +0.0184 +0.0593 +0.0061 +0.9162 +0.8976 +0.0490 +0.0288 +0.0245 +0.0368 +0.8940 +0.0123 +0.0570 +0.0864 +0.0490 +0.8400 +0.0245 +0.0368 +0.1140 +0.0123 +0.8370 [5] P-matrix for branch length 0.200000 +0.9005 +0.0476 +0.0280 +0.0238 +0.0357 +0.8969 +0.0119 +0.0555 +0.0841 +0.0476 +0.8444 +0.0238 +0.0357 +0.1110 +0.0119 +0.8414 +0.8109 +0.0921 +0.0510 +0.0460 +0.0690 +0.8081 +0.0230 +0.0999 +0.1529 +0.0921 +0.7090 +0.0460 +0.0690 +0.1997 +0.0230 +0.7082 [5] P-matrix for branch length 1.000000 +0.6294 +0.1878 +0.0889 +0.0939 +0.1409 +0.6414 +0.0470 +0.1708 +0.2667 +0.1878 +0.4515 +0.0939 +0.1409 +0.3416 +0.0470 +0.4706 +0.4525 +0.2918 +0.1097 +0.1459 +0.2189 +0.4999 +0.0730 +0.2083 +0.3291 +0.2918 +0.2331 +0.1459 +0.2189 +0.4165 +0.0730 +0.2916 [5] P-matrix for branch length 1.000000 +0.6294 +0.1878 +0.0889 +0.0939 +0.1409 +0.6414 +0.0470 +0.1708 +0.2667 +0.1878 +0.4515 +0.0939 +0.1409 +0.3416 +0.0470 +0.4706 +0.4525 +0.2918 +0.1097 +0.1459 +0.2189 +0.4999 +0.0730 +0.2083 +0.3291 +0.2918 +0.2331 +0.1459 +0.2189 +0.4165 +0.0730 +0.2916 [5] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [5] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [5] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [5] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [5] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [5] CLV 5: [ {(0.04403,0.08181,0.00514,0.09734),(0.07889,0.13648,0.01831,0.15523)} {(0.81091,0.00128,0.00708,0.00128),(0.65764,0.00477,0.02338,0.00477)} {(0.04290,0.03204,0.00401,0.00396),(0.07465,0.05579,0.01408,0.01379)} {(0.00227,0.80439,0.00227,0.01231),(0.00847,0.65301,0.00847,0.03988)} {(0.02145,0.00198,0.00200,0.03006),(0.03733,0.00689,0.00704,0.04890)} {(0.00113,0.04976,0.00113,0.09337),(0.00424,0.08069,0.00424,0.14144)} {(0.00079,0.00014,0.71304,0.00014),(0.00260,0.00053,0.50270,0.00053)} {(0.00227,0.80439,0.00227,0.01231),(0.00847,0.65301,0.00847,0.03988)} {(0.00057,0.00308,0.00057,0.70794),(0.00212,0.00997,0.00212,0.50160)} {(0.81091,0.00128,0.00708,0.00128),(0.65764,0.00477,0.02338,0.00477)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.81091,0.00128,0.00708,0.00128),(0.65764,0.00477,0.02338,0.00477)} {(0.00057,0.00308,0.00057,0.70794),(0.00212,0.00997,0.00212,0.50160)} {(0.00057,0.00308,0.00057,0.70794),(0.00212,0.00997,0.00212,0.50160)} {(0.00134,0.01068,0.04022,0.00132),(0.00469,0.01860,0.06527,0.00460)} {(0.00057,0.00308,0.00057,0.70794),(0.00212,0.00997,0.00212,0.50160)} {(0.04290,0.03204,0.00401,0.00396),(0.07465,0.05579,0.01408,0.01379)} {(0.02145,0.00198,0.00200,0.03006),(0.03733,0.00689,0.00704,0.04890)} {(0.00057,0.00308,0.00057,0.70794),(0.00212,0.00997,0.00212,0.50160)} ] [5] CLV 6: [ {(0.04055,0.00290,0.00083,0.00339),(0.06637,0.00925,0.00500,0.01026)} {(0.02157,0.00019,0.03614,0.00019),(0.03014,0.00067,0.05448,0.00067)} {(0.04157,0.03124,0.00643,0.00635),(0.07049,0.05358,0.02135,0.02082)} {(0.00105,0.68271,0.00105,0.00655),(0.00376,0.47392,0.00376,0.02161)} {(0.02079,0.00317,0.00322,0.02806),(0.03525,0.01041,0.01068,0.04317)} {(0.00008,0.00277,0.00008,0.07448),(0.00052,0.00803,0.00052,0.09050)} {(0.00032,0.00005,0.55303,0.00005),(0.00086,0.00016,0.29959,0.00016)} {(0.00105,0.68271,0.00105,0.00655),(0.00376,0.47392,0.00376,0.02161)} {(0.00839,0.00085,0.00078,0.02318),(0.01196,0.00260,0.00226,0.02907)} {(0.02157,0.00019,0.03614,0.00019),(0.03014,0.00067,0.05448,0.00067)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.03664,0.01456,0.00204,0.00180),(0.05444,0.02344,0.00707,0.00579)} {(0.00022,0.00133,0.00022,0.54587),(0.00068,0.00375,0.00068,0.29822)} {(0.00022,0.00133,0.00022,0.54587),(0.00068,0.00375,0.00068,0.29822)} {(0.00010,0.00934,0.00178,0.00023),(0.00066,0.01443,0.00518,0.00139)} {(0.00022,0.00133,0.00022,0.54587),(0.00068,0.00375,0.00068,0.29822)} {(0.03744,0.00112,0.00054,0.00023),(0.05716,0.00370,0.00326,0.00144)} {(0.00099,0.00285,0.00015,0.00311),(0.00324,0.00841,0.00098,0.00862)} {(0.00022,0.00133,0.00022,0.54587),(0.00068,0.00375,0.00068,0.29822)} ] [5] CLV 7: [ {(0.00227,0.80439,0.00227,0.01231),(0.00847,0.65301,0.00847,0.03988)} {(0.00079,0.00014,0.71304,0.00014),(0.00260,0.00053,0.50270,0.00053)} {(0.02145,0.00198,0.00200,0.03006),(0.03733,0.00689,0.00704,0.04890)} {(0.00227,0.80439,0.00227,0.01231),(0.00847,0.65301,0.00847,0.03988)} {(0.00057,0.00308,0.00057,0.70794),(0.00212,0.00997,0.00212,0.50160)} {(0.00057,0.00308,0.00057,0.70794),(0.00212,0.00997,0.00212,0.50160)} {(0.00079,0.00014,0.71304,0.00014),(0.00260,0.00053,0.50270,0.00053)} {(0.00227,0.80439,0.00227,0.01231),(0.00847,0.65301,0.00847,0.03988)} {(0.04290,0.03204,0.00401,0.00396),(0.07465,0.05579,0.01408,0.01379)} {(0.81091,0.00128,0.00708,0.00128),(0.65764,0.00477,0.02338,0.00477)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.81091,0.00128,0.00708,0.00128),(0.65764,0.00477,0.02338,0.00477)} {(0.00057,0.00308,0.00057,0.70794),(0.00212,0.00997,0.00212,0.50160)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00113,0.04976,0.00113,0.09337),(0.00424,0.08069,0.00424,0.14144)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.81091,0.00128,0.00708,0.00128),(0.65764,0.00477,0.02338,0.00477)} {(0.81091,0.00128,0.00708,0.00128),(0.65764,0.00477,0.02338,0.00477)} {(0.00079,0.00014,0.71304,0.00014),(0.00260,0.00053,0.50270,0.00053)} ] TEST alpha(ncats) = 10.00( 2) 0.751180 1.248820 [6] P-matrix for branch length 0.100000 +0.9408 +0.0281 +0.0170 +0.0141 +0.0211 +0.9381 +0.0070 +0.0338 +0.0510 +0.0281 +0.9068 +0.0141 +0.0211 +0.0675 +0.0070 +0.9044 +0.9045 +0.0457 +0.0270 +0.0228 +0.0343 +0.9010 +0.0114 +0.0534 +0.0809 +0.0457 +0.8506 +0.0228 +0.0343 +0.1067 +0.0114 +0.8476 [6] P-matrix for branch length 0.200000 +0.8869 +0.0543 +0.0317 +0.0271 +0.0407 +0.8831 +0.0136 +0.0626 +0.0950 +0.0543 +0.8235 +0.0271 +0.0407 +0.1252 +0.0136 +0.8205 +0.8227 +0.0861 +0.0481 +0.0431 +0.0646 +0.8195 +0.0215 +0.0943 +0.1443 +0.0861 +0.7265 +0.0431 +0.0646 +0.1887 +0.0215 +0.7252 [6] P-matrix for branch length 1.000000 +0.5948 +0.2071 +0.0945 +0.1036 +0.1553 +0.6120 +0.0518 +0.1809 +0.2835 +0.2071 +0.4058 +0.1036 +0.1553 +0.3618 +0.0518 +0.4311 +0.4698 +0.2810 +0.1087 +0.1405 +0.2108 +0.5126 +0.0703 +0.2064 +0.3261 +0.2810 +0.2524 +0.1405 +0.2108 +0.4127 +0.0703 +0.3063 [6] P-matrix for branch length 1.000000 +0.5948 +0.2071 +0.0945 +0.1036 +0.1553 +0.6120 +0.0518 +0.1809 +0.2835 +0.2071 +0.4058 +0.1036 +0.1553 +0.3618 +0.0518 +0.4311 +0.4698 +0.2810 +0.1087 +0.1405 +0.2108 +0.5126 +0.0703 +0.2064 +0.3261 +0.2810 +0.2524 +0.1405 +0.2108 +0.4127 +0.0703 +0.3063 [6] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [6] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [6] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [6] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [6] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [6] CLV 5: [ {(0.04962,0.09123,0.00663,0.10781),(0.07457,0.13026,0.01614,0.14903)} {(0.78657,0.00166,0.00903,0.00166),(0.67685,0.00417,0.02082,0.00417)} {(0.04815,0.03596,0.00516,0.00510),(0.07086,0.05294,0.01243,0.01219)} {(0.00295,0.77991,0.00295,0.01567),(0.00742,0.67161,0.00742,0.03561)} {(0.02407,0.00255,0.00258,0.03341),(0.03543,0.00609,0.00621,0.04684)} {(0.00147,0.05527,0.00147,0.10271),(0.00371,0.07732,0.00371,0.13684)} {(0.00100,0.00018,0.67821,0.00018),(0.00231,0.00046,0.52783,0.00046)} {(0.00295,0.77991,0.00295,0.01567),(0.00742,0.67161,0.00742,0.03561)} {(0.00074,0.00392,0.00074,0.67328),(0.00185,0.00890,0.00185,0.52587)} {(0.78657,0.00166,0.00903,0.00166),(0.67685,0.00417,0.02082,0.00417)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.78657,0.00166,0.00903,0.00166),(0.67685,0.00417,0.02082,0.00417)} {(0.00074,0.00392,0.00074,0.67328),(0.00185,0.00890,0.00185,0.52587)} {(0.00074,0.00392,0.00074,0.67328),(0.00185,0.00890,0.00185,0.52587)} {(0.00172,0.01199,0.04471,0.00170),(0.00414,0.01765,0.06258,0.00406)} {(0.00074,0.00392,0.00074,0.67328),(0.00185,0.00890,0.00185,0.52587)} {(0.04815,0.03596,0.00516,0.00510),(0.07086,0.05294,0.01243,0.01219)} {(0.02407,0.00255,0.00258,0.03341),(0.03543,0.00609,0.00621,0.04684)} {(0.00074,0.00392,0.00074,0.67328),(0.00185,0.00890,0.00185,0.52587)} ] [6] CLV 6: [ {(0.04513,0.00368,0.00120,0.00426),(0.06355,0.00827,0.00420,0.00923)} {(0.02345,0.00025,0.03981,0.00025),(0.02949,0.00059,0.05284,0.00059)} {(0.04647,0.03496,0.00822,0.00809),(0.06713,0.05092,0.01900,0.01855)} {(0.00136,0.64667,0.00136,0.00837),(0.00331,0.49773,0.00331,0.01928)} {(0.02323,0.00404,0.00411,0.03091),(0.03356,0.00928,0.00950,0.04164)} {(0.00012,0.00346,0.00012,0.07931),(0.00044,0.00728,0.00044,0.09022)} {(0.00040,0.00007,0.50655,0.00007),(0.00079,0.00014,0.32635,0.00014)} {(0.00136,0.64667,0.00136,0.00837),(0.00331,0.49773,0.00331,0.01928)} {(0.00912,0.00108,0.00098,0.02480),(0.01164,0.00234,0.00204,0.02886)} {(0.02345,0.00025,0.03981,0.00025),(0.02949,0.00059,0.05284,0.00059)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.04019,0.01614,0.00262,0.00229),(0.05281,0.02246,0.00626,0.00517)} {(0.00028,0.00165,0.00028,0.49985),(0.00061,0.00341,0.00061,0.32398)} {(0.00028,0.00165,0.00028,0.49985),(0.00061,0.00341,0.00061,0.32398)} {(0.00015,0.01029,0.00223,0.00034),(0.00055,0.01391,0.00469,0.00117)} {(0.00028,0.00165,0.00028,0.49985),(0.00061,0.00341,0.00061,0.32398)} {(0.04121,0.00142,0.00078,0.00033),(0.05523,0.00329,0.00274,0.00120)} {(0.00126,0.00357,0.00022,0.00387),(0.00289,0.00760,0.00082,0.00786)} {(0.00028,0.00165,0.00028,0.49985),(0.00061,0.00341,0.00061,0.32398)} ] [6] CLV 7: [ {(0.00295,0.77991,0.00295,0.01567),(0.00742,0.67161,0.00742,0.03561)} {(0.00100,0.00018,0.67821,0.00018),(0.00231,0.00046,0.52783,0.00046)} {(0.02407,0.00255,0.00258,0.03341),(0.03543,0.00609,0.00621,0.04684)} {(0.00295,0.77991,0.00295,0.01567),(0.00742,0.67161,0.00742,0.03561)} {(0.00074,0.00392,0.00074,0.67328),(0.00185,0.00890,0.00185,0.52587)} {(0.00074,0.00392,0.00074,0.67328),(0.00185,0.00890,0.00185,0.52587)} {(0.00100,0.00018,0.67821,0.00018),(0.00231,0.00046,0.52783,0.00046)} {(0.00295,0.77991,0.00295,0.01567),(0.00742,0.67161,0.00742,0.03561)} {(0.04815,0.03596,0.00516,0.00510),(0.07086,0.05294,0.01243,0.01219)} {(0.78657,0.00166,0.00903,0.00166),(0.67685,0.00417,0.02082,0.00417)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.78657,0.00166,0.00903,0.00166),(0.67685,0.00417,0.02082,0.00417)} {(0.00074,0.00392,0.00074,0.67328),(0.00185,0.00890,0.00185,0.52587)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00147,0.05527,0.00147,0.10271),(0.00371,0.07732,0.00371,0.13684)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.78657,0.00166,0.00903,0.00166),(0.67685,0.00417,0.02082,0.00417)} {(0.78657,0.00166,0.00903,0.00166),(0.67685,0.00417,0.02082,0.00417)} {(0.00100,0.00018,0.67821,0.00018),(0.00231,0.00046,0.52783,0.00046)} ] TEST alpha(ncats) = 50.00( 2) 0.887475 1.112525 [7] P-matrix for branch length 0.100000 +0.9307 +0.0330 +0.0198 +0.0165 +0.0248 +0.9276 +0.0083 +0.0393 +0.0594 +0.0330 +0.8910 +0.0165 +0.0248 +0.0787 +0.0083 +0.8883 +0.9142 +0.0410 +0.0243 +0.0205 +0.0307 +0.9109 +0.0102 +0.0482 +0.0730 +0.0410 +0.8656 +0.0205 +0.0307 +0.0964 +0.0102 +0.8627 [7] P-matrix for branch length 0.200000 +0.8685 +0.0633 +0.0365 +0.0317 +0.0475 +0.8647 +0.0158 +0.0720 +0.1095 +0.0633 +0.7955 +0.0317 +0.0475 +0.1439 +0.0158 +0.7927 +0.8395 +0.0777 +0.0439 +0.0389 +0.0583 +0.8360 +0.0194 +0.0863 +0.1317 +0.0777 +0.7517 +0.0389 +0.0583 +0.1726 +0.0194 +0.7497 [7] P-matrix for branch length 1.000000 +0.5531 +0.2310 +0.1004 +0.1155 +0.1733 +0.5775 +0.0578 +0.1915 +0.3012 +0.2310 +0.3523 +0.1155 +0.1733 +0.3830 +0.0578 +0.3860 +0.4972 +0.2642 +0.1065 +0.1321 +0.1981 +0.5334 +0.0660 +0.2025 +0.3196 +0.2642 +0.2841 +0.1321 +0.1981 +0.4049 +0.0660 +0.3309 [7] P-matrix for branch length 1.000000 +0.5531 +0.2310 +0.1004 +0.1155 +0.1733 +0.5775 +0.0578 +0.1915 +0.3012 +0.2310 +0.3523 +0.1155 +0.1733 +0.3830 +0.0578 +0.3860 +0.4972 +0.2642 +0.1065 +0.1321 +0.1981 +0.5334 +0.0660 +0.2025 +0.3196 +0.2642 +0.2841 +0.1321 +0.1981 +0.4049 +0.0660 +0.3309 [7] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [7] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [7] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [7] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [7] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [7] CLV 5: [ {(0.05700,0.10329,0.00894,0.12094),(0.06826,0.12088,0.01326,0.13947)} {(0.75433,0.00226,0.01199,0.00226),(0.70478,0.00340,0.01736,0.00340)} {(0.05499,0.04106,0.00693,0.00684),(0.06524,0.04873,0.01024,0.01006)} {(0.00401,0.74773,0.00401,0.02072),(0.00604,0.69886,0.00604,0.02980)} {(0.02750,0.00342,0.00347,0.03765),(0.03262,0.00503,0.00512,0.04369)} {(0.00200,0.06223,0.00200,0.11410),(0.00302,0.07215,0.00302,0.12941)} {(0.00133,0.00025,0.63286,0.00025),(0.00193,0.00038,0.56503,0.00038)} {(0.00401,0.74773,0.00401,0.02072),(0.00604,0.69886,0.00604,0.02980)} {(0.00100,0.00518,0.00100,0.62845),(0.00151,0.00745,0.00151,0.56200)} {(0.75433,0.00226,0.01199,0.00226),(0.70478,0.00340,0.01736,0.00340)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.75433,0.00226,0.01199,0.00226),(0.70478,0.00340,0.01736,0.00340)} {(0.00100,0.00518,0.00100,0.62845),(0.00151,0.00745,0.00151,0.56200)} {(0.00100,0.00518,0.00100,0.62845),(0.00151,0.00745,0.00151,0.56200)} {(0.00231,0.01369,0.05037,0.00228),(0.00341,0.01624,0.05842,0.00335)} {(0.00100,0.00518,0.00100,0.62845),(0.00151,0.00745,0.00151,0.56200)} {(0.05499,0.04106,0.00693,0.00684),(0.06524,0.04873,0.01024,0.01006)} {(0.02750,0.00342,0.00347,0.03765),(0.03262,0.00503,0.00512,0.04369)} {(0.00100,0.00518,0.00100,0.62845),(0.00151,0.00745,0.00151,0.56200)} ] [7] CLV 6: [ {(0.05092,0.00485,0.00184,0.00556),(0.05922,0.00694,0.00320,0.00782)} {(0.02564,0.00033,0.04425,0.00033),(0.02832,0.00049,0.05010,0.00049)} {(0.05279,0.03978,0.01092,0.01072),(0.06210,0.04697,0.01582,0.01548)} {(0.00183,0.60061,0.00183,0.01113),(0.00271,0.53355,0.00271,0.01611)} {(0.02639,0.00536,0.00546,0.03442),(0.03105,0.00774,0.00791,0.03923)} {(0.00019,0.00448,0.00019,0.08429),(0.00033,0.00622,0.00033,0.08900)} {(0.00050,0.00009,0.44867,0.00009),(0.00068,0.00012,0.36777,0.00012)} {(0.00183,0.60061,0.00183,0.01113),(0.00271,0.53355,0.00271,0.01611)} {(0.00999,0.00140,0.00126,0.02653),(0.01111,0.00198,0.00174,0.02830)} {(0.02564,0.00033,0.04425,0.00033),(0.02832,0.00049,0.05010,0.00049)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.04447,0.01813,0.00352,0.00302),(0.05012,0.02097,0.00518,0.00433)} {(0.00036,0.00213,0.00036,0.44291),(0.00051,0.00293,0.00051,0.36403)} {(0.00036,0.00213,0.00036,0.44291),(0.00051,0.00293,0.00051,0.36403)} {(0.00023,0.01147,0.00288,0.00051),(0.00041,0.01309,0.00401,0.00089)} {(0.00036,0.00213,0.00036,0.44291),(0.00051,0.00293,0.00051,0.36403)} {(0.04585,0.00189,0.00120,0.00051),(0.05213,0.00274,0.00208,0.00090)} {(0.00167,0.00464,0.00035,0.00495),(0.00241,0.00647,0.00061,0.00677)} {(0.00036,0.00213,0.00036,0.44291),(0.00051,0.00293,0.00051,0.36403)} ] [7] CLV 7: [ {(0.00401,0.74773,0.00401,0.02072),(0.00604,0.69886,0.00604,0.02980)} {(0.00133,0.00025,0.63286,0.00025),(0.00193,0.00038,0.56503,0.00038)} {(0.02750,0.00342,0.00347,0.03765),(0.03262,0.00503,0.00512,0.04369)} {(0.00401,0.74773,0.00401,0.02072),(0.00604,0.69886,0.00604,0.02980)} {(0.00100,0.00518,0.00100,0.62845),(0.00151,0.00745,0.00151,0.56200)} {(0.00100,0.00518,0.00100,0.62845),(0.00151,0.00745,0.00151,0.56200)} {(0.00133,0.00025,0.63286,0.00025),(0.00193,0.00038,0.56503,0.00038)} {(0.00401,0.74773,0.00401,0.02072),(0.00604,0.69886,0.00604,0.02980)} {(0.05499,0.04106,0.00693,0.00684),(0.06524,0.04873,0.01024,0.01006)} {(0.75433,0.00226,0.01199,0.00226),(0.70478,0.00340,0.01736,0.00340)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.75433,0.00226,0.01199,0.00226),(0.70478,0.00340,0.01736,0.00340)} {(0.00100,0.00518,0.00100,0.62845),(0.00151,0.00745,0.00151,0.56200)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00200,0.06223,0.00200,0.11410),(0.00302,0.07215,0.00302,0.12941)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.75433,0.00226,0.01199,0.00226),(0.70478,0.00340,0.01736,0.00340)} {(0.75433,0.00226,0.01199,0.00226),(0.70478,0.00340,0.01736,0.00340)} {(0.00133,0.00025,0.63286,0.00025),(0.00193,0.00038,0.56503,0.00038)} ] TEST alpha(ncats) = 100.00( 2) 0.920322 1.079678 [8] P-matrix for branch length 0.100000 +0.9282 +0.0342 +0.0205 +0.0171 +0.0256 +0.9252 +0.0085 +0.0406 +0.0614 +0.0342 +0.8873 +0.0171 +0.0256 +0.0813 +0.0085 +0.8845 +0.9166 +0.0398 +0.0237 +0.0199 +0.0299 +0.9133 +0.0100 +0.0469 +0.0710 +0.0398 +0.8693 +0.0199 +0.0299 +0.0939 +0.0100 +0.8663 [8] P-matrix for branch length 0.200000 +0.8642 +0.0655 +0.0376 +0.0327 +0.0491 +0.8604 +0.0164 +0.0741 +0.1129 +0.0655 +0.7889 +0.0327 +0.0491 +0.1483 +0.0164 +0.7862 +0.8436 +0.0757 +0.0429 +0.0378 +0.0567 +0.8400 +0.0189 +0.0843 +0.1286 +0.0757 +0.7579 +0.0378 +0.0567 +0.1686 +0.0189 +0.7557 [8] P-matrix for branch length 1.000000 +0.5440 +0.2363 +0.1015 +0.1182 +0.1772 +0.5702 +0.0591 +0.1935 +0.3046 +0.2363 +0.3409 +0.1182 +0.1772 +0.3871 +0.0591 +0.3766 +0.5045 +0.2598 +0.1059 +0.1299 +0.1948 +0.5390 +0.0649 +0.2013 +0.3176 +0.2598 +0.2928 +0.1299 +0.1948 +0.4025 +0.0649 +0.3377 [8] P-matrix for branch length 1.000000 +0.5440 +0.2363 +0.1015 +0.1182 +0.1772 +0.5702 +0.0591 +0.1935 +0.3046 +0.2363 +0.3409 +0.1182 +0.1772 +0.3871 +0.0591 +0.3766 +0.5045 +0.2598 +0.1059 +0.1299 +0.1948 +0.5390 +0.0649 +0.2013 +0.3176 +0.2598 +0.2928 +0.1299 +0.1948 +0.4025 +0.0649 +0.3377 [8] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [8] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [8] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [8] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [8] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [8] CLV 5: [ {(0.05871,0.10604,0.00953,0.12388),(0.06668,0.11848,0.01259,0.13699)} {(0.74682,0.00241,0.01274,0.00241),(0.71174,0.00322,0.01654,0.00322)} {(0.05657,0.04224,0.00739,0.00728),(0.06382,0.04766,0.00973,0.00957)} {(0.00428,0.74028,0.00428,0.02199),(0.00572,0.70568,0.00572,0.02843)} {(0.02828,0.00364,0.00369,0.03860),(0.03191,0.00478,0.00487,0.04288)} {(0.00214,0.06380,0.00214,0.11660),(0.00286,0.07082,0.00286,0.12742)} {(0.00142,0.00027,0.62243,0.00027),(0.00184,0.00036,0.57441,0.00036)} {(0.00428,0.74028,0.00428,0.02199),(0.00572,0.70568,0.00572,0.02843)} {(0.00107,0.00550,0.00107,0.61819),(0.00143,0.00711,0.00143,0.57115)} {(0.74682,0.00241,0.01274,0.00241),(0.71174,0.00322,0.01654,0.00322)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.74682,0.00241,0.01274,0.00241),(0.71174,0.00322,0.01654,0.00322)} {(0.00107,0.00550,0.00107,0.61819),(0.00143,0.00711,0.00143,0.57115)} {(0.00107,0.00550,0.00107,0.61819),(0.00143,0.00711,0.00143,0.57115)} {(0.00246,0.01408,0.05164,0.00243),(0.00324,0.01589,0.05734,0.00319)} {(0.00107,0.00550,0.00107,0.61819),(0.00143,0.00711,0.00143,0.57115)} {(0.05657,0.04224,0.00739,0.00728),(0.06382,0.04766,0.00973,0.00957)} {(0.02828,0.00364,0.00369,0.03860),(0.03191,0.00478,0.00487,0.04288)} {(0.00107,0.00550,0.00107,0.61819),(0.00143,0.00711,0.00143,0.57115)} ] [8] CLV 6: [ {(0.05223,0.00514,0.00201,0.00588),(0.05810,0.00662,0.00297,0.00748)} {(0.02610,0.00035,0.04522,0.00035),(0.02800,0.00046,0.04936,0.00046)} {(0.05423,0.04089,0.01160,0.01139),(0.06082,0.04598,0.01508,0.01476)} {(0.00195,0.59016,0.00195,0.01183),(0.00258,0.54270,0.00258,0.01536)} {(0.02711,0.00569,0.00580,0.03519),(0.03041,0.00738,0.00754,0.03860)} {(0.00020,0.00473,0.00020,0.08522),(0.00030,0.00597,0.00030,0.08854)} {(0.00053,0.00009,0.43578,0.00009),(0.00066,0.00012,0.37855,0.00012)} {(0.00195,0.59016,0.00195,0.01183),(0.00258,0.54270,0.00258,0.01536)} {(0.01017,0.00149,0.00133,0.02687),(0.01096,0.00189,0.00167,0.02812)} {(0.02610,0.00035,0.04522,0.00035),(0.02800,0.00046,0.04936,0.00046)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.04540,0.01857,0.00375,0.00320),(0.04940,0.02059,0.00493,0.00413)} {(0.00039,0.00224,0.00039,0.43029),(0.00049,0.00281,0.00049,0.37450)} {(0.00039,0.00224,0.00039,0.43029),(0.00049,0.00281,0.00049,0.37450)} {(0.00025,0.01173,0.00304,0.00056),(0.00038,0.01288,0.00384,0.00083)} {(0.00039,0.00224,0.00039,0.43029),(0.00049,0.00281,0.00049,0.37450)} {(0.04686,0.00201,0.00131,0.00056),(0.05131,0.00261,0.00194,0.00084)} {(0.00177,0.00490,0.00038,0.00522),(0.00230,0.00620,0.00057,0.00651)} {(0.00039,0.00224,0.00039,0.43029),(0.00049,0.00281,0.00049,0.37450)} ] [8] CLV 7: [ {(0.00428,0.74028,0.00428,0.02199),(0.00572,0.70568,0.00572,0.02843)} {(0.00142,0.00027,0.62243,0.00027),(0.00184,0.00036,0.57441,0.00036)} {(0.02828,0.00364,0.00369,0.03860),(0.03191,0.00478,0.00487,0.04288)} {(0.00428,0.74028,0.00428,0.02199),(0.00572,0.70568,0.00572,0.02843)} {(0.00107,0.00550,0.00107,0.61819),(0.00143,0.00711,0.00143,0.57115)} {(0.00107,0.00550,0.00107,0.61819),(0.00143,0.00711,0.00143,0.57115)} {(0.00142,0.00027,0.62243,0.00027),(0.00184,0.00036,0.57441,0.00036)} {(0.00428,0.74028,0.00428,0.02199),(0.00572,0.70568,0.00572,0.02843)} {(0.05657,0.04224,0.00739,0.00728),(0.06382,0.04766,0.00973,0.00957)} {(0.74682,0.00241,0.01274,0.00241),(0.71174,0.00322,0.01654,0.00322)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.74682,0.00241,0.01274,0.00241),(0.71174,0.00322,0.01654,0.00322)} {(0.00107,0.00550,0.00107,0.61819),(0.00143,0.00711,0.00143,0.57115)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00214,0.06380,0.00214,0.11660),(0.00286,0.07082,0.00286,0.12742)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.74682,0.00241,0.01274,0.00241),(0.71174,0.00322,0.01654,0.00322)} {(0.74682,0.00241,0.01274,0.00241),(0.71174,0.00322,0.01654,0.00322)} {(0.00142,0.00027,0.62243,0.00027),(0.00184,0.00036,0.57441,0.00036)} ] TEST alpha(ncats) = 0.10( 4) 0.000001 0.001078 0.093753 3.905168 [0] P-matrix for branch length 0.100000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9999 +0.0000 +0.0000 +0.0000 +0.0000 +0.9999 +0.0000 +0.0001 +0.0001 +0.0000 +0.9999 +0.0000 +0.0000 +0.0001 +0.0000 +0.9999 +0.9923 +0.0036 +0.0023 +0.0018 +0.0027 +0.9919 +0.0009 +0.0045 +0.0068 +0.0036 +0.9878 +0.0018 +0.0027 +0.0090 +0.0009 +0.9874 +0.7443 +0.1262 +0.0664 +0.0631 +0.0947 +0.7447 +0.0316 +0.1291 +0.1991 +0.1262 +0.6116 +0.0631 +0.0947 +0.2581 +0.0316 +0.6156 [0] P-matrix for branch length 0.200000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9998 +0.0001 +0.0001 +0.0000 +0.0001 +0.9998 +0.0000 +0.0001 +0.0002 +0.0001 +0.9997 +0.0000 +0.0001 +0.0002 +0.0000 +0.9997 +0.9847 +0.0072 +0.0045 +0.0036 +0.0054 +0.9839 +0.0018 +0.0089 +0.0134 +0.0072 +0.9758 +0.0036 +0.0054 +0.0179 +0.0018 +0.9749 +0.5851 +0.2126 +0.0960 +0.1063 +0.1595 +0.6038 +0.0532 +0.1835 +0.2879 +0.2126 +0.3932 +0.1063 +0.1595 +0.3671 +0.0532 +0.4203 [0] P-matrix for branch length 1.000000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9991 +0.0004 +0.0003 +0.0002 +0.0003 +0.9991 +0.0001 +0.0005 +0.0008 +0.0004 +0.9986 +0.0002 +0.0003 +0.0010 +0.0001 +0.9985 +0.9270 +0.0348 +0.0208 +0.0174 +0.0261 +0.9239 +0.0087 +0.0413 +0.0625 +0.0348 +0.8853 +0.0174 +0.0261 +0.0827 +0.0087 +0.8825 +0.3107 +0.3910 +0.1028 +0.1955 +0.2932 +0.4063 +0.0977 +0.2028 +0.3084 +0.3910 +0.1051 +0.1955 +0.2932 +0.4055 +0.0977 +0.2035 [0] P-matrix for branch length 1.000000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9991 +0.0004 +0.0003 +0.0002 +0.0003 +0.9991 +0.0001 +0.0005 +0.0008 +0.0004 +0.9986 +0.0002 +0.0003 +0.0010 +0.0001 +0.9985 +0.9270 +0.0348 +0.0208 +0.0174 +0.0261 +0.9239 +0.0087 +0.0413 +0.0625 +0.0348 +0.8853 +0.0174 +0.0261 +0.0827 +0.0087 +0.8825 +0.3107 +0.3910 +0.1028 +0.1955 +0.2932 +0.4063 +0.0977 +0.2028 +0.3084 +0.3910 +0.1051 +0.1955 +0.2932 +0.4055 +0.0977 +0.2035 [0] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [0] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [0] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [0] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [0] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [0] CLV 5: [ {(0.00000,0.00000,0.00000,0.00000),(0.00008,0.00017,0.00000,0.00021),(0.00713,0.01411,0.00012,0.01750),(0.14701,0.20712,0.08381,0.21282)} {(1.00000,0.00000,0.00000,0.00000),(0.99964,0.00000,0.00000,0.00000),(0.96964,0.00003,0.00018,0.00003),(0.34236,0.02543,0.08288,0.02543)} {(0.00000,0.00000,0.00000,0.00000),(0.00008,0.00006,0.00000,0.00000),(0.00711,0.00532,0.00010,0.00010),(0.12440,0.09629,0.06121,0.05854)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99962,0.00000,0.00000),(0.00005,0.96797,0.00005,0.00032),(0.04520,0.36463,0.04520,0.13476)} {(0.00000,0.00000,0.00000,0.00000),(0.00004,0.00000,0.00000,0.00006),(0.00355,0.00005,0.00005,0.00528),(0.06220,0.02927,0.03060,0.06702)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00010,0.00000,0.00021),(0.00003,0.00878,0.00003,0.01741),(0.02260,0.11083,0.02260,0.15429)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99943,0.00000),(0.00002,0.00000,0.95211,0.00000),(0.00921,0.00283,0.15460,0.00283)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99962,0.00000,0.00000),(0.00005,0.96797,0.00005,0.00032),(0.04520,0.36463,0.04520,0.13476)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99941),(0.00001,0.00008,0.00001,0.95049),(0.01130,0.03369,0.01130,0.17665)} {(1.00000,0.00000,0.00000,0.00000),(0.99964,0.00000,0.00000,0.00000),(0.96964,0.00003,0.00018,0.00003),(0.34236,0.02543,0.08288,0.02543)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(0.99964,0.00000,0.00000,0.00000),(0.96964,0.00003,0.00018,0.00003),(0.34236,0.02543,0.08288,0.02543)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99941),(0.00001,0.00008,0.00001,0.95049),(0.01130,0.03369,0.01130,0.17665)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99941),(0.00001,0.00008,0.00001,0.95049),(0.01130,0.03369,0.01130,0.17665)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00002,0.00008,0.00000),(0.00003,0.00177,0.00704,0.00003),(0.02040,0.03210,0.08360,0.01951)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99941),(0.00001,0.00008,0.00001,0.95049),(0.01130,0.03369,0.01130,0.17665)} {(0.00000,0.00000,0.00000,0.00000),(0.00008,0.00006,0.00000,0.00000),(0.00711,0.00532,0.00010,0.00010),(0.12440,0.09629,0.06121,0.05854)} {(0.00000,0.00000,0.00000,0.00000),(0.00004,0.00000,0.00000,0.00006),(0.00355,0.00005,0.00005,0.00528),(0.06220,0.02927,0.03060,0.06702)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99941),(0.00001,0.00008,0.00001,0.95049),(0.01130,0.03369,0.01130,0.17665)} ] [0] CLV 6: [ {(0.00000,0.00000,0.00000,0.00000),(0.00008,0.00000,0.00000,0.00000),(0.00705,0.00008,0.00000,0.00009),(0.09043,0.03162,0.03458,0.03206)} {(0.00000,0.00000,0.00000,0.00000),(0.00005,0.00000,0.00008,0.00000),(0.00430,0.00000,0.00658,0.00000),(0.02544,0.00304,0.04863,0.00304)} {(0.00000,0.00000,0.00000,0.00000),(0.00008,0.00006,0.00000,0.00000),(0.00707,0.00530,0.00016,0.00016),(0.11250,0.09297,0.07805,0.07460)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99934,0.00000,0.00000),(0.00003,0.94461,0.00003,0.00016),(0.01938,0.17792,0.01938,0.06710)} {(0.00000,0.00000,0.00000,0.00000),(0.00004,0.00000,0.00000,0.00006),(0.00354,0.00008,0.00008,0.00522),(0.05625,0.03730,0.03903,0.05567)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00021),(0.00000,0.00008,0.00000,0.01683),(0.00447,0.01933,0.00447,0.05315)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99901,0.00000),(0.00001,0.00000,0.91770,0.00000),(0.00169,0.00044,0.03811,0.00044)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99934,0.00000,0.00000),(0.00003,0.94461,0.00003,0.00016),(0.01938,0.17792,0.01938,0.06710)} {(0.00000,0.00000,0.00000,0.00000),(0.00002,0.00000,0.00000,0.00006),(0.00171,0.00002,0.00002,0.00508),(0.01437,0.00786,0.00707,0.01896)} {(0.00000,0.00000,0.00000,0.00000),(0.00005,0.00000,0.00008,0.00000),(0.00430,0.00000,0.00658,0.00000),(0.02544,0.00304,0.04863,0.00304)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,0.00000),(0.00008,0.00003,0.00000,0.00000),(0.00694,0.00262,0.00005,0.00005),(0.05637,0.03457,0.02629,0.02101)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99897),(0.00001,0.00004,0.00001,0.91495),(0.00261,0.00905,0.00261,0.04996)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99897),(0.00001,0.00004,0.00001,0.91495),(0.00261,0.00905,0.00261,0.04996)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00002,0.00000,0.00000),(0.00000,0.00174,0.00005,0.00000),(0.00553,0.01871,0.01286,0.00913)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99897),(0.00001,0.00004,0.00001,0.91495),(0.00261,0.00905,0.00261,0.04996)} {(0.00000,0.00000,0.00000,0.00000),(0.00008,0.00000,0.00000,0.00000),(0.00696,0.00003,0.00000,0.00000),(0.06583,0.01482,0.02247,0.01190)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00003,0.00008,0.00000,0.00009),(0.01196,0.02252,0.00830,0.02044)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99897),(0.00001,0.00004,0.00001,0.91495),(0.00261,0.00905,0.00261,0.04996)} ] [0] CLV 7: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99962,0.00000,0.00000),(0.00005,0.96797,0.00005,0.00032),(0.04520,0.36463,0.04520,0.13476)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99943,0.00000),(0.00002,0.00000,0.95211,0.00000),(0.00921,0.00283,0.15460,0.00283)} {(0.00000,0.00000,0.00000,0.00000),(0.00004,0.00000,0.00000,0.00006),(0.00355,0.00005,0.00005,0.00528),(0.06220,0.02927,0.03060,0.06702)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99962,0.00000,0.00000),(0.00005,0.96797,0.00005,0.00032),(0.04520,0.36463,0.04520,0.13476)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99941),(0.00001,0.00008,0.00001,0.95049),(0.01130,0.03369,0.01130,0.17665)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99941),(0.00001,0.00008,0.00001,0.95049),(0.01130,0.03369,0.01130,0.17665)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99943,0.00000),(0.00002,0.00000,0.95211,0.00000),(0.00921,0.00283,0.15460,0.00283)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99962,0.00000,0.00000),(0.00005,0.96797,0.00005,0.00032),(0.04520,0.36463,0.04520,0.13476)} {(0.00000,0.00000,0.00000,0.00000),(0.00008,0.00006,0.00000,0.00000),(0.00711,0.00532,0.00010,0.00010),(0.12440,0.09629,0.06121,0.05854)} {(1.00000,0.00000,0.00000,0.00000),(0.99964,0.00000,0.00000,0.00000),(0.96964,0.00003,0.00018,0.00003),(0.34236,0.02543,0.08288,0.02543)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(0.99964,0.00000,0.00000,0.00000),(0.96964,0.00003,0.00018,0.00003),(0.34236,0.02543,0.08288,0.02543)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99941),(0.00001,0.00008,0.00001,0.95049),(0.01130,0.03369,0.01130,0.17665)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00010,0.00000,0.00021),(0.00003,0.00878,0.00003,0.01741),(0.02260,0.11083,0.02260,0.15429)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(0.99964,0.00000,0.00000,0.00000),(0.96964,0.00003,0.00018,0.00003),(0.34236,0.02543,0.08288,0.02543)} {(1.00000,0.00000,0.00000,0.00000),(0.99964,0.00000,0.00000,0.00000),(0.96964,0.00003,0.00018,0.00003),(0.34236,0.02543,0.08288,0.02543)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99943,0.00000),(0.00002,0.00000,0.95211,0.00000),(0.00921,0.00283,0.15460,0.00283)} ] TEST alpha(ncats) = 0.50( 4) 0.033388 0.251916 0.820268 2.894428 [1] P-matrix for branch length 0.100000 +0.9973 +0.0013 +0.0008 +0.0006 +0.0010 +0.9971 +0.0003 +0.0016 +0.0024 +0.0013 +0.9956 +0.0006 +0.0010 +0.0032 +0.0003 +0.9955 +0.9795 +0.0097 +0.0060 +0.0048 +0.0072 +0.9784 +0.0024 +0.0119 +0.0179 +0.0097 +0.9676 +0.0048 +0.0072 +0.0238 +0.0024 +0.9665 +0.9356 +0.0306 +0.0184 +0.0153 +0.0230 +0.9328 +0.0077 +0.0366 +0.0553 +0.0306 +0.8988 +0.0153 +0.0230 +0.0732 +0.0077 +0.8962 +0.7992 +0.0980 +0.0538 +0.0490 +0.0735 +0.7968 +0.0245 +0.1052 +0.1614 +0.0980 +0.6917 +0.0490 +0.0735 +0.2105 +0.0245 +0.6915 [1] P-matrix for branch length 0.200000 +0.9945 +0.0026 +0.0016 +0.0013 +0.0019 +0.9942 +0.0006 +0.0032 +0.0048 +0.0026 +0.9913 +0.0013 +0.0019 +0.0064 +0.0006 +0.9910 +0.9597 +0.0191 +0.0117 +0.0095 +0.0143 +0.9577 +0.0048 +0.0232 +0.0350 +0.0191 +0.9364 +0.0095 +0.0143 +0.0464 +0.0048 +0.9345 +0.8775 +0.0589 +0.0342 +0.0294 +0.0442 +0.8737 +0.0147 +0.0674 +0.1025 +0.0589 +0.8092 +0.0294 +0.0442 +0.1348 +0.0147 +0.8063 +0.6582 +0.1720 +0.0838 +0.0860 +0.1290 +0.6666 +0.0430 +0.1614 +0.2514 +0.1720 +0.4907 +0.0860 +0.1290 +0.3228 +0.0430 +0.5052 [1] P-matrix for branch length 1.000000 +0.9730 +0.0128 +0.0079 +0.0064 +0.0096 +0.9716 +0.0032 +0.0157 +0.0236 +0.0128 +0.9573 +0.0064 +0.0096 +0.0313 +0.0032 +0.9559 +0.8214 +0.0868 +0.0484 +0.0434 +0.0651 +0.8183 +0.0217 +0.0950 +0.1452 +0.0868 +0.7246 +0.0434 +0.0651 +0.1899 +0.0217 +0.7233 +0.5728 +0.2196 +0.0977 +0.1098 +0.1647 +0.5937 +0.0549 +0.1867 +0.2932 +0.2196 +0.3774 +0.1098 +0.1647 +0.3734 +0.0549 +0.4069 +0.3299 +0.3759 +0.1062 +0.1880 +0.2819 +0.4177 +0.0940 +0.2064 +0.3187 +0.3759 +0.1174 +0.1880 +0.2819 +0.4129 +0.0940 +0.2112 [1] P-matrix for branch length 1.000000 +0.9730 +0.0128 +0.0079 +0.0064 +0.0096 +0.9716 +0.0032 +0.0157 +0.0236 +0.0128 +0.9573 +0.0064 +0.0096 +0.0313 +0.0032 +0.9559 +0.8214 +0.0868 +0.0484 +0.0434 +0.0651 +0.8183 +0.0217 +0.0950 +0.1452 +0.0868 +0.7246 +0.0434 +0.0651 +0.1899 +0.0217 +0.7233 +0.5728 +0.2196 +0.0977 +0.1098 +0.1647 +0.5937 +0.0549 +0.1867 +0.2932 +0.2196 +0.3774 +0.1098 +0.1647 +0.3734 +0.0549 +0.4069 +0.3299 +0.3759 +0.1062 +0.1880 +0.2819 +0.4177 +0.0940 +0.2064 +0.3187 +0.3759 +0.1174 +0.1880 +0.2819 +0.4129 +0.0940 +0.2112 [1] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [1] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [1] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [1] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [1] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [1] CLV 5: [ {(0.00257,0.00513,0.00002,0.00639),(0.01851,0.03595,0.00085,0.04406),(0.05342,0.09749,0.00777,0.11466),(0.12799,0.19359,0.05802,0.20474)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(0.00257,0.00193,0.00001,0.00001),(0.01833,0.01372,0.00067,0.00067),(0.05168,0.03859,0.00603,0.00596),(0.11320,0.08598,0.04323,0.04164)} {(0.00001,0.98843,0.00001,0.00004),(0.00036,0.91716,0.00036,0.00216),(0.00347,0.76334,0.00347,0.01818),(0.02958,0.44435,0.02958,0.10423)} {(0.00129,0.00001,0.00001,0.00192),(0.00916,0.00033,0.00033,0.01338),(0.02584,0.00298,0.00302,0.03561),(0.05660,0.02082,0.02161,0.06516)} {(0.00000,0.00320,0.00000,0.00638),(0.00018,0.02224,0.00018,0.04339),(0.00173,0.05890,0.00173,0.10870),(0.01479,0.10761,0.01479,0.16309)} {(0.00000,0.00000,0.98266,0.00000),(0.00014,0.00002,0.87680,0.00002),(0.00117,0.00022,0.65480,0.00022),(0.00702,0.00185,0.24075,0.00185)} {(0.00001,0.98843,0.00001,0.00004),(0.00036,0.91716,0.00036,0.00216),(0.00347,0.76334,0.00347,0.01818),(0.02958,0.44435,0.02958,0.10423)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} {(0.00000,0.00064,0.00256,0.00000),(0.00022,0.00457,0.01788,0.00022),(0.00201,0.01286,0.04766,0.00199),(0.01441,0.02866,0.08438,0.01388)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} {(0.00257,0.00193,0.00001,0.00001),(0.01833,0.01372,0.00067,0.00067),(0.05168,0.03859,0.00603,0.00596),(0.11320,0.08598,0.04323,0.04164)} {(0.00129,0.00001,0.00001,0.00192),(0.00916,0.00033,0.00033,0.01338),(0.02584,0.00298,0.00302,0.03561),(0.05660,0.02082,0.02161,0.06516)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} ] [1] CLV 6: [ {(0.00256,0.00001,0.00000,0.00001),(0.01794,0.00051,0.00006,0.00062),(0.04814,0.00426,0.00150,0.00491),(0.08848,0.02407,0.02257,0.02491)} {(0.00159,0.00000,0.00240,0.00000),(0.01052,0.00003,0.01656,0.00003),(0.02462,0.00029,0.04215,0.00029),(0.02950,0.00208,0.05695,0.00208)} {(0.00257,0.00192,0.00002,0.00002),(0.01809,0.01356,0.00111,0.00110),(0.04974,0.03745,0.00955,0.00939),(0.10327,0.08227,0.05863,0.05627)} {(0.00000,0.97983,0.00000,0.00002),(0.00018,0.85943,0.00018,0.00111),(0.00159,0.62277,0.00159,0.00974),(0.01271,0.24525,0.01271,0.05440)} {(0.00128,0.00001,0.00001,0.00191),(0.00905,0.00055,0.00056,0.01301),(0.02487,0.00470,0.00478,0.03275),(0.05163,0.02814,0.02932,0.05413)} {(0.00000,0.00001,0.00000,0.00630),(0.00001,0.00052,0.00001,0.03969),(0.00015,0.00397,0.00015,0.08206),(0.00268,0.01684,0.00268,0.06915)} {(0.00000,0.00000,0.96985,0.00000),(0.00006,0.00001,0.79442,0.00001),(0.00045,0.00008,0.47629,0.00008),(0.00158,0.00035,0.08239,0.00035)} {(0.00000,0.97983,0.00000,0.00002),(0.00018,0.85943,0.00018,0.00111),(0.00159,0.62277,0.00159,0.00974),(0.01271,0.24525,0.01271,0.05440)} {(0.00063,0.00000,0.00000,0.00190),(0.00414,0.00016,0.00015,0.01209),(0.00958,0.00124,0.00112,0.02575),(0.01406,0.00624,0.00537,0.02356)} {(0.00159,0.00000,0.00240,0.00000),(0.01052,0.00003,0.01656,0.00003),(0.02462,0.00029,0.04215,0.00029),(0.02950,0.00208,0.05695,0.00208)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00255,0.00096,0.00001,0.00001),(0.01723,0.00659,0.00034,0.00032),(0.04245,0.01717,0.00307,0.00265),(0.06056,0.03226,0.01996,0.01563)} {(0.00000,0.00001,0.00000,0.96877),(0.00004,0.00025,0.00004,0.78869),(0.00032,0.00189,0.00032,0.47004),(0.00184,0.00780,0.00184,0.09229)} {(0.00000,0.00001,0.00000,0.96877),(0.00004,0.00025,0.00004,0.78869),(0.00032,0.00189,0.00032,0.47004),(0.00184,0.00780,0.00184,0.09229)} {(0.00000,0.00064,0.00001,0.00000),(0.00001,0.00433,0.00033,0.00002),(0.00019,0.01091,0.00255,0.00042),(0.00336,0.01828,0.01104,0.00606)} {(0.00000,0.00001,0.00000,0.96877),(0.00004,0.00025,0.00004,0.78869),(0.00032,0.00189,0.00032,0.47004),(0.00184,0.00780,0.00184,0.09229)} {(0.00255,0.00000,0.00000,0.00000),(0.01736,0.00019,0.00004,0.00002),(0.04365,0.00165,0.00098,0.00041),(0.06797,0.01061,0.01474,0.00726)} {(0.00000,0.00001,0.00000,0.00001),(0.00017,0.00053,0.00001,0.00060),(0.00146,0.00410,0.00028,0.00442),(0.00888,0.01876,0.00504,0.01748)} {(0.00000,0.00001,0.00000,0.96877),(0.00004,0.00025,0.00004,0.78869),(0.00032,0.00189,0.00032,0.47004),(0.00184,0.00780,0.00184,0.09229)} ] [1] CLV 7: [ {(0.00001,0.98843,0.00001,0.00004),(0.00036,0.91716,0.00036,0.00216),(0.00347,0.76334,0.00347,0.01818),(0.02958,0.44435,0.02958,0.10423)} {(0.00000,0.00000,0.98266,0.00000),(0.00014,0.00002,0.87680,0.00002),(0.00117,0.00022,0.65480,0.00022),(0.00702,0.00185,0.24075,0.00185)} {(0.00129,0.00001,0.00001,0.00192),(0.00916,0.00033,0.00033,0.01338),(0.02584,0.00298,0.00302,0.03561),(0.05660,0.02082,0.02161,0.06516)} {(0.00001,0.98843,0.00001,0.00004),(0.00036,0.91716,0.00036,0.00216),(0.00347,0.76334,0.00347,0.01818),(0.02958,0.44435,0.02958,0.10423)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} {(0.00000,0.00000,0.98266,0.00000),(0.00014,0.00002,0.87680,0.00002),(0.00117,0.00022,0.65480,0.00022),(0.00702,0.00185,0.24075,0.00185)} {(0.00001,0.98843,0.00001,0.00004),(0.00036,0.91716,0.00036,0.00216),(0.00347,0.76334,0.00347,0.01818),(0.02958,0.44435,0.02958,0.10423)} {(0.00257,0.00193,0.00001,0.00001),(0.01833,0.01372,0.00067,0.00067),(0.05168,0.03859,0.00603,0.00596),(0.11320,0.08598,0.04323,0.04164)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00320,0.00000,0.00638),(0.00018,0.02224,0.00018,0.04339),(0.00173,0.05890,0.00173,0.10870),(0.01479,0.10761,0.01479,0.16309)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(0.00000,0.00000,0.98266,0.00000),(0.00014,0.00002,0.87680,0.00002),(0.00117,0.00022,0.65480,0.00022),(0.00702,0.00185,0.24075,0.00185)} ] TEST alpha(ncats) = 0.75( 4) 0.084885 0.386197 0.942076 2.586843 [2] P-matrix for branch length 0.100000 +0.9930 +0.0033 +0.0020 +0.0016 +0.0025 +0.9926 +0.0008 +0.0041 +0.0061 +0.0033 +0.9889 +0.0016 +0.0025 +0.0082 +0.0008 +0.9885 +0.9689 +0.0147 +0.0090 +0.0074 +0.0110 +0.9673 +0.0037 +0.0180 +0.0271 +0.0147 +0.9508 +0.0074 +0.0110 +0.0360 +0.0037 +0.9493 +0.9266 +0.0350 +0.0209 +0.0175 +0.0262 +0.9235 +0.0087 +0.0415 +0.0628 +0.0350 +0.8848 +0.0175 +0.0262 +0.0830 +0.0087 +0.8820 +0.8173 +0.0888 +0.0494 +0.0444 +0.0666 +0.8143 +0.0222 +0.0969 +0.1482 +0.0888 +0.7185 +0.0444 +0.0666 +0.1938 +0.0222 +0.7174 [2] P-matrix for branch length 0.200000 +0.9861 +0.0065 +0.0041 +0.0033 +0.0049 +0.9854 +0.0016 +0.0081 +0.0122 +0.0065 +0.9780 +0.0033 +0.0049 +0.0162 +0.0016 +0.9773 +0.9392 +0.0289 +0.0174 +0.0144 +0.0217 +0.9365 +0.0072 +0.0346 +0.0523 +0.0289 +0.9044 +0.0144 +0.0217 +0.0693 +0.0072 +0.9018 +0.8613 +0.0669 +0.0384 +0.0334 +0.0502 +0.8576 +0.0167 +0.0756 +0.1151 +0.0669 +0.7846 +0.0334 +0.0502 +0.1511 +0.0167 +0.7820 +0.6842 +0.1579 +0.0789 +0.0790 +0.1185 +0.6897 +0.0395 +0.1523 +0.2366 +0.1579 +0.5265 +0.0790 +0.1185 +0.3047 +0.0395 +0.5374 [2] P-matrix for branch length 1.000000 +0.9335 +0.0316 +0.0190 +0.0158 +0.0237 +0.9306 +0.0079 +0.0378 +0.0571 +0.0316 +0.8955 +0.0158 +0.0237 +0.0755 +0.0079 +0.8928 +0.7465 +0.1251 +0.0659 +0.0625 +0.0938 +0.7468 +0.0313 +0.1282 +0.1977 +0.1251 +0.6147 +0.0625 +0.0938 +0.2563 +0.0313 +0.6186 +0.5382 +0.2397 +0.1022 +0.1199 +0.1798 +0.5655 +0.0599 +0.1948 +0.3067 +0.2397 +0.3337 +0.1199 +0.1798 +0.3896 +0.0599 +0.3707 +0.3410 +0.3675 +0.1077 +0.1838 +0.2757 +0.4245 +0.0919 +0.2080 +0.3230 +0.3675 +0.1257 +0.1838 +0.2757 +0.4160 +0.0919 +0.2165 [2] P-matrix for branch length 1.000000 +0.9335 +0.0316 +0.0190 +0.0158 +0.0237 +0.9306 +0.0079 +0.0378 +0.0571 +0.0316 +0.8955 +0.0158 +0.0237 +0.0755 +0.0079 +0.8928 +0.7465 +0.1251 +0.0659 +0.0625 +0.0938 +0.7468 +0.0313 +0.1282 +0.1977 +0.1251 +0.6147 +0.0625 +0.0938 +0.2563 +0.0313 +0.6186 +0.5382 +0.2397 +0.1022 +0.1199 +0.1798 +0.5655 +0.0599 +0.1948 +0.3067 +0.2397 +0.3337 +0.1199 +0.1798 +0.3896 +0.0599 +0.3707 +0.3410 +0.3675 +0.1077 +0.1838 +0.2757 +0.4245 +0.0919 +0.2080 +0.3230 +0.3675 +0.1257 +0.1838 +0.2757 +0.4160 +0.0919 +0.2165 [2] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [2] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [2] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [2] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [2] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [2] CLV 5: [ {(0.00647,0.01281,0.00010,0.01591),(0.02756,0.05273,0.00193,0.06397),(0.05983,0.10782,0.00993,0.12578),(0.12054,0.18677,0.04984,0.19981)} {(0.97247,0.00002,0.00015,0.00002),(0.88214,0.00047,0.00273,0.00047),(0.74190,0.00252,0.01324,0.00252),(0.46817,0.01403,0.05596,0.01403)} {(0.00645,0.00483,0.00008,0.00008),(0.02714,0.02030,0.00151,0.00150),(0.05760,0.04301,0.00770,0.00758),(0.10807,0.08170,0.03736,0.03609)} {(0.00004,0.97094,0.00004,0.00026),(0.00084,0.87697,0.00084,0.00480),(0.00447,0.73540,0.00447,0.02285),(0.02495,0.47572,0.02495,0.09282)} {(0.00322,0.00004,0.00004,0.00479),(0.01357,0.00075,0.00076,0.01955),(0.02880,0.00379,0.00385,0.03922),(0.05404,0.01805,0.01868,0.06366)} {(0.00002,0.00798,0.00002,0.01583),(0.00042,0.03243,0.00042,0.06247),(0.00224,0.06481,0.00224,0.11820),(0.01247,0.10507,0.01247,0.16372)} {(0.00002,0.00000,0.95654,0.00000),(0.00030,0.00005,0.81787,0.00005),(0.00147,0.00028,0.61563,0.00028),(0.00622,0.00156,0.27723,0.00156)} {(0.00004,0.97094,0.00004,0.00026),(0.00084,0.87697,0.00084,0.00480),(0.00447,0.73540,0.00447,0.02285),(0.02495,0.47572,0.02495,0.09282)} {(0.00001,0.00007,0.00001,0.95505),(0.00021,0.00120,0.00021,0.81331),(0.00112,0.00571,0.00112,0.61150),(0.00624,0.02321,0.00624,0.28879)} {(0.97247,0.00002,0.00015,0.00002),(0.88214,0.00047,0.00273,0.00047),(0.74190,0.00252,0.01324,0.00252),(0.46817,0.01403,0.05596,0.01403)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97247,0.00002,0.00015,0.00002),(0.88214,0.00047,0.00273,0.00047),(0.74190,0.00252,0.01324,0.00252),(0.46817,0.01403,0.05596,0.01403)} {(0.00001,0.00007,0.00001,0.95505),(0.00021,0.00120,0.00021,0.81331),(0.00112,0.00571,0.00112,0.61150),(0.00624,0.02321,0.00624,0.28879)} {(0.00001,0.00007,0.00001,0.95505),(0.00021,0.00120,0.00021,0.81331),(0.00112,0.00571,0.00112,0.61150),(0.00624,0.02321,0.00624,0.28879)} {(0.00003,0.00161,0.00640,0.00003),(0.00050,0.00677,0.02614,0.00050),(0.00257,0.01434,0.05247,0.00253),(0.01245,0.02723,0.08316,0.01203)} {(0.00001,0.00007,0.00001,0.95505),(0.00021,0.00120,0.00021,0.81331),(0.00112,0.00571,0.00112,0.61150),(0.00624,0.02321,0.00624,0.28879)} {(0.00645,0.00483,0.00008,0.00008),(0.02714,0.02030,0.00151,0.00150),(0.05760,0.04301,0.00770,0.00758),(0.10807,0.08170,0.03736,0.03609)} {(0.00322,0.00004,0.00004,0.00479),(0.01357,0.00075,0.00076,0.01955),(0.02880,0.00379,0.00385,0.03922),(0.05404,0.01805,0.01868,0.06366)} {(0.00001,0.00007,0.00001,0.95505),(0.00021,0.00120,0.00021,0.81331),(0.00112,0.00571,0.00112,0.61150),(0.00624,0.02321,0.00624,0.28879)} ] [2] CLV 6: [ {(0.00640,0.00006,0.00000,0.00008),(0.02627,0.00114,0.00020,0.00136),(0.05307,0.00534,0.00213,0.00610),(0.08652,0.02139,0.01872,0.02235)} {(0.00392,0.00000,0.00597,0.00000),(0.01490,0.00007,0.02399,0.00007),(0.02639,0.00037,0.04584,0.00037),(0.03054,0.00179,0.05870,0.00179)} {(0.00642,0.00481,0.00013,0.00013),(0.02662,0.01996,0.00248,0.00246),(0.05517,0.04161,0.01206,0.01183),(0.09904,0.07806,0.05173,0.04975)} {(0.00002,0.94968,0.00002,0.00013),(0.00040,0.79447,0.00040,0.00250),(0.00203,0.58337,0.00203,0.01230),(0.01074,0.27491,0.01074,0.04905)} {(0.00321,0.00007,0.00007,0.00475),(0.01331,0.00123,0.00124,0.01873),(0.02758,0.00592,0.00603,0.03569),(0.04952,0.02488,0.02586,0.05318)} {(0.00000,0.00006,0.00000,0.01535),(0.00002,0.00113,0.00002,0.05453),(0.00022,0.00490,0.00022,0.08579),(0.00217,0.01562,0.00217,0.07466)} {(0.00001,0.00000,0.92518,0.00000),(0.00013,0.00002,0.70328,0.00002),(0.00055,0.00010,0.42746,0.00010),(0.00150,0.00032,0.10548,0.00032)} {(0.00002,0.94968,0.00002,0.00013),(0.00040,0.79447,0.00040,0.00250),(0.00203,0.58337,0.00203,0.01230),(0.01074,0.27491,0.01074,0.04905)} {(0.00156,0.00002,0.00002,0.00463),(0.00583,0.00034,0.00032,0.01673),(0.01029,0.00154,0.00138,0.02707),(0.01389,0.00562,0.00480,0.02514)} {(0.00392,0.00000,0.00597,0.00000),(0.01490,0.00007,0.02399,0.00007),(0.02639,0.00037,0.04584,0.00037),(0.03054,0.00179,0.05870,0.00179)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00631,0.00238,0.00004,0.00004),(0.02470,0.00956,0.00077,0.00071),(0.04600,0.01886,0.00391,0.00332),(0.06117,0.03119,0.01761,0.01378)} {(0.00001,0.00003,0.00001,0.92265),(0.00009,0.00055,0.00009,0.69629),(0.00040,0.00232,0.00040,0.42216),(0.00160,0.00722,0.00160,0.11405)} {(0.00001,0.00003,0.00001,0.92265),(0.00009,0.00055,0.00009,0.69629),(0.00040,0.00232,0.00040,0.42216),(0.00160,0.00722,0.00160,0.11405)} {(0.00000,0.00158,0.00004,0.00000),(0.00002,0.00623,0.00072,0.00006),(0.00027,0.01189,0.00315,0.00060),(0.00272,0.01795,0.01020,0.00505)} {(0.00001,0.00003,0.00001,0.92265),(0.00009,0.00055,0.00009,0.69629),(0.00040,0.00232,0.00040,0.42216),(0.00160,0.00722,0.00160,0.11405)} {(0.00633,0.00002,0.00000,0.00000),(0.02500,0.00043,0.00013,0.00005),(0.04752,0.00209,0.00139,0.00059),(0.06776,0.00925,0.01224,0.00589)} {(0.00002,0.00007,0.00000,0.00008),(0.00038,0.00115,0.00004,0.00130),(0.00184,0.00507,0.00040,0.00540),(0.00782,0.01716,0.00409,0.01620)} {(0.00001,0.00003,0.00001,0.92265),(0.00009,0.00055,0.00009,0.69629),(0.00040,0.00232,0.00040,0.42216),(0.00160,0.00722,0.00160,0.11405)} ] [2] CLV 7: [ {(0.00004,0.97094,0.00004,0.00026),(0.00084,0.87697,0.00084,0.00480),(0.00447,0.73540,0.00447,0.02285),(0.02495,0.47572,0.02495,0.09282)} {(0.00002,0.00000,0.95654,0.00000),(0.00030,0.00005,0.81787,0.00005),(0.00147,0.00028,0.61563,0.00028),(0.00622,0.00156,0.27723,0.00156)} {(0.00322,0.00004,0.00004,0.00479),(0.01357,0.00075,0.00076,0.01955),(0.02880,0.00379,0.00385,0.03922),(0.05404,0.01805,0.01868,0.06366)} {(0.00004,0.97094,0.00004,0.00026),(0.00084,0.87697,0.00084,0.00480),(0.00447,0.73540,0.00447,0.02285),(0.02495,0.47572,0.02495,0.09282)} {(0.00001,0.00007,0.00001,0.95505),(0.00021,0.00120,0.00021,0.81331),(0.00112,0.00571,0.00112,0.61150),(0.00624,0.02321,0.00624,0.28879)} {(0.00001,0.00007,0.00001,0.95505),(0.00021,0.00120,0.00021,0.81331),(0.00112,0.00571,0.00112,0.61150),(0.00624,0.02321,0.00624,0.28879)} {(0.00002,0.00000,0.95654,0.00000),(0.00030,0.00005,0.81787,0.00005),(0.00147,0.00028,0.61563,0.00028),(0.00622,0.00156,0.27723,0.00156)} {(0.00004,0.97094,0.00004,0.00026),(0.00084,0.87697,0.00084,0.00480),(0.00447,0.73540,0.00447,0.02285),(0.02495,0.47572,0.02495,0.09282)} {(0.00645,0.00483,0.00008,0.00008),(0.02714,0.02030,0.00151,0.00150),(0.05760,0.04301,0.00770,0.00758),(0.10807,0.08170,0.03736,0.03609)} {(0.97247,0.00002,0.00015,0.00002),(0.88214,0.00047,0.00273,0.00047),(0.74190,0.00252,0.01324,0.00252),(0.46817,0.01403,0.05596,0.01403)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97247,0.00002,0.00015,0.00002),(0.88214,0.00047,0.00273,0.00047),(0.74190,0.00252,0.01324,0.00252),(0.46817,0.01403,0.05596,0.01403)} {(0.00001,0.00007,0.00001,0.95505),(0.00021,0.00120,0.00021,0.81331),(0.00112,0.00571,0.00112,0.61150),(0.00624,0.02321,0.00624,0.28879)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00002,0.00798,0.00002,0.01583),(0.00042,0.03243,0.00042,0.06247),(0.00224,0.06481,0.00224,0.11820),(0.01247,0.10507,0.01247,0.16372)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97247,0.00002,0.00015,0.00002),(0.88214,0.00047,0.00273,0.00047),(0.74190,0.00252,0.01324,0.00252),(0.46817,0.01403,0.05596,0.01403)} {(0.97247,0.00002,0.00015,0.00002),(0.88214,0.00047,0.00273,0.00047),(0.74190,0.00252,0.01324,0.00252),(0.46817,0.01403,0.05596,0.01403)} {(0.00002,0.00000,0.95654,0.00000),(0.00030,0.00005,0.81787,0.00005),(0.00147,0.00028,0.61563,0.00028),(0.00622,0.00156,0.27723,0.00156)} ] TEST alpha(ncats) = 1.00( 4) 0.136954 0.476752 1.000000 2.386294 [3] P-matrix for branch length 0.100000 +0.9888 +0.0053 +0.0033 +0.0026 +0.0040 +0.9882 +0.0013 +0.0066 +0.0098 +0.0053 +0.9822 +0.0026 +0.0040 +0.0131 +0.0013 +0.9816 +0.9618 +0.0181 +0.0111 +0.0090 +0.0136 +0.9599 +0.0045 +0.0220 +0.0332 +0.0181 +0.9397 +0.0090 +0.0136 +0.0441 +0.0045 +0.9378 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 +0.8295 +0.0827 +0.0464 +0.0414 +0.0620 +0.8262 +0.0207 +0.0911 +0.1392 +0.0827 +0.7367 +0.0414 +0.0620 +0.1822 +0.0207 +0.7350 [3] P-matrix for branch length 0.200000 +0.9778 +0.0105 +0.0065 +0.0052 +0.0079 +0.9766 +0.0026 +0.0129 +0.0194 +0.0105 +0.9648 +0.0052 +0.0079 +0.0258 +0.0026 +0.9637 +0.9258 +0.0354 +0.0212 +0.0177 +0.0265 +0.9227 +0.0088 +0.0420 +0.0635 +0.0354 +0.8835 +0.0177 +0.0265 +0.0839 +0.0088 +0.8807 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 +0.7022 +0.1483 +0.0753 +0.0742 +0.1112 +0.7060 +0.0371 +0.1457 +0.2258 +0.1483 +0.5517 +0.0742 +0.1112 +0.2914 +0.0371 +0.5603 [3] P-matrix for branch length 1.000000 +0.8961 +0.0498 +0.0292 +0.0249 +0.0374 +0.8924 +0.0125 +0.0578 +0.0877 +0.0498 +0.8376 +0.0249 +0.0374 +0.1156 +0.0125 +0.8346 +0.7025 +0.1482 +0.0752 +0.0741 +0.1112 +0.7062 +0.0371 +0.1456 +0.2256 +0.1482 +0.5520 +0.0741 +0.1112 +0.2912 +0.0371 +0.5606 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 +0.3505 +0.3606 +0.1086 +0.1803 +0.2704 +0.4304 +0.0901 +0.2091 +0.3259 +0.3606 +0.1332 +0.1803 +0.2704 +0.4181 +0.0901 +0.2213 [3] P-matrix for branch length 1.000000 +0.8961 +0.0498 +0.0292 +0.0249 +0.0374 +0.8924 +0.0125 +0.0578 +0.0877 +0.0498 +0.8376 +0.0249 +0.0374 +0.1156 +0.0125 +0.8346 +0.7025 +0.1482 +0.0752 +0.0741 +0.1112 +0.7062 +0.0371 +0.1456 +0.2256 +0.1482 +0.5520 +0.0741 +0.1112 +0.2912 +0.0371 +0.5606 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 +0.3505 +0.3606 +0.1086 +0.1803 +0.2704 +0.4304 +0.0901 +0.2091 +0.3259 +0.3606 +0.1332 +0.1803 +0.2704 +0.4181 +0.0901 +0.2213 [3] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [3] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [3] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [3] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [3] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [3] CLV 5: [ {(0.01032,0.02031,0.00026,0.02511),(0.03337,0.06320,0.00287,0.07616),(0.06277,0.11243,0.01102,0.13066),(0.11517,0.18139,0.04449,0.19567)} {(0.95605,0.00006,0.00038,0.00006),(0.85710,0.00070,0.00403,0.00070),(0.72901,0.00280,0.01461,0.00280),(0.49314,0.01238,0.05098,0.01238)} {(0.01026,0.00769,0.00020,0.00020),(0.03274,0.02447,0.00224,0.00223),(0.06027,0.04501,0.00853,0.00840),(0.10417,0.07854,0.03349,0.03241)} {(0.00011,0.95370,0.00011,0.00067),(0.00125,0.85130,0.00125,0.00705),(0.00498,0.72266,0.00498,0.02516),(0.02200,0.49842,0.02200,0.08489)} {(0.00513,0.00010,0.00010,0.00759),(0.01637,0.00111,0.00112,0.02336),(0.03014,0.00420,0.00427,0.04081),(0.05208,0.01621,0.01675,0.06233)} {(0.00006,0.01262,0.00006,0.02491),(0.00063,0.03873,0.00063,0.07393),(0.00249,0.06742,0.00249,0.12226),(0.01100,0.10285,0.01100,0.16325)} {(0.00004,0.00001,0.93088,0.00001),(0.00045,0.00008,0.78055,0.00008),(0.00162,0.00031,0.59790,0.00031),(0.00566,0.00138,0.30439,0.00138)} {(0.00011,0.95370,0.00011,0.00067),(0.00125,0.85130,0.00125,0.00705),(0.00498,0.72266,0.00498,0.02516),(0.02200,0.49842,0.02200,0.08489)} {(0.00003,0.00017,0.00003,0.92863),(0.00031,0.00176,0.00031,0.77561),(0.00125,0.00629,0.00125,0.59411),(0.00550,0.02122,0.00550,0.31394)} {(0.95605,0.00006,0.00038,0.00006),(0.85710,0.00070,0.00403,0.00070),(0.72901,0.00280,0.01461,0.00280),(0.49314,0.01238,0.05098,0.01238)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95605,0.00006,0.00038,0.00006),(0.85710,0.00070,0.00403,0.00070),(0.72901,0.00280,0.01461,0.00280),(0.49314,0.01238,0.05098,0.01238)} {(0.00003,0.00017,0.00003,0.92863),(0.00031,0.00176,0.00031,0.77561),(0.00125,0.00629,0.00125,0.59411),(0.00550,0.02122,0.00550,0.31394)} {(0.00003,0.00017,0.00003,0.92863),(0.00031,0.00176,0.00031,0.77561),(0.00125,0.00629,0.00125,0.59411),(0.00550,0.02122,0.00550,0.31394)} {(0.00007,0.00256,0.01013,0.00007),(0.00075,0.00816,0.03125,0.00074),(0.00284,0.01500,0.05459,0.00280),(0.01116,0.02618,0.08184,0.01080)} {(0.00003,0.00017,0.00003,0.92863),(0.00031,0.00176,0.00031,0.77561),(0.00125,0.00629,0.00125,0.59411),(0.00550,0.02122,0.00550,0.31394)} {(0.01026,0.00769,0.00020,0.00020),(0.03274,0.02447,0.00224,0.00223),(0.06027,0.04501,0.00853,0.00840),(0.10417,0.07854,0.03349,0.03241)} {(0.00513,0.00010,0.00010,0.00759),(0.01637,0.00111,0.00112,0.02336),(0.03014,0.00420,0.00427,0.04081),(0.05208,0.01621,0.01675,0.06233)} {(0.00003,0.00017,0.00003,0.92863),(0.00031,0.00176,0.00031,0.77561),(0.00125,0.00629,0.00125,0.59411),(0.00550,0.02122,0.00550,0.31394)} ] [3] CLV 6: [ {(0.01015,0.00016,0.00001,0.00020),(0.03144,0.00167,0.00036,0.00198),(0.05526,0.00587,0.00247,0.00668),(0.08476,0.01955,0.01624,0.02057)} {(0.00612,0.00001,0.00944,0.00001),(0.01744,0.00011,0.02849,0.00011),(0.02711,0.00041,0.04740,0.00041),(0.03108,0.00159,0.05945,0.00159)} {(0.01019,0.00764,0.00034,0.00034),(0.03198,0.02400,0.00366,0.00362),(0.05761,0.04349,0.01331,0.01305),(0.09580,0.07500,0.04701,0.04529)} {(0.00005,0.92035,0.00005,0.00034),(0.00059,0.75411,0.00059,0.00371),(0.00225,0.56577,0.00225,0.01357),(0.00950,0.29745,0.00950,0.04518)} {(0.00510,0.00017,0.00017,0.00747),(0.01599,0.00181,0.00183,0.02218),(0.02880,0.00652,0.00665,0.03697),(0.04790,0.02265,0.02351,0.05235)} {(0.00000,0.00016,0.00000,0.02372),(0.00003,0.00163,0.00003,0.06258),(0.00025,0.00535,0.00025,0.08712),(0.00185,0.01468,0.00185,0.07825)} {(0.00002,0.00000,0.88218,0.00000),(0.00019,0.00003,0.64802,0.00003),(0.00059,0.00010,0.40611,0.00010),(0.00143,0.00029,0.12425,0.00029)} {(0.00005,0.92035,0.00005,0.00034),(0.00059,0.75411,0.00059,0.00371),(0.00225,0.56577,0.00225,0.01357),(0.00950,0.29745,0.00950,0.04518)} {(0.00243,0.00005,0.00005,0.00718),(0.00681,0.00050,0.00047,0.01930),(0.01059,0.00169,0.00150,0.02757),(0.01373,0.00518,0.00442,0.02615)} {(0.00612,0.00001,0.00944,0.00001),(0.01744,0.00011,0.02849,0.00011),(0.02711,0.00041,0.04740,0.00041),(0.03108,0.00159,0.05945,0.00159)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00992,0.00376,0.00010,0.00010),(0.02916,0.01139,0.00114,0.00104),(0.04750,0.01961,0.00433,0.00366),(0.06126,0.03036,0.01598,0.01253)} {(0.00001,0.00008,0.00001,0.87842),(0.00013,0.00079,0.00013,0.64068),(0.00044,0.00253,0.00044,0.40131),(0.00145,0.00679,0.00145,0.13172)} {(0.00001,0.00008,0.00001,0.87842),(0.00013,0.00079,0.00013,0.64068),(0.00044,0.00253,0.00044,0.40131),(0.00145,0.00679,0.00145,0.13172)} {(0.00000,0.00249,0.00010,0.00000),(0.00004,0.00738,0.00104,0.00010),(0.00031,0.01232,0.00344,0.00069),(0.00232,0.01765,0.00956,0.00440)} {(0.00001,0.00008,0.00001,0.87842),(0.00013,0.00079,0.00013,0.64068),(0.00044,0.00253,0.00044,0.40131),(0.00145,0.00679,0.00145,0.13172)} {(0.00996,0.00006,0.00001,0.00000),(0.02961,0.00064,0.00023,0.00010),(0.04919,0.00230,0.00161,0.00069),(0.06727,0.00834,0.01061,0.00504)} {(0.00005,0.00017,0.00000,0.00019),(0.00057,0.00167,0.00006,0.00186),(0.00203,0.00555,0.00047,0.00586),(0.00710,0.01599,0.00349,0.01525)} {(0.00001,0.00008,0.00001,0.87842),(0.00013,0.00079,0.00013,0.64068),(0.00044,0.00253,0.00044,0.40131),(0.00145,0.00679,0.00145,0.13172)} ] [3] CLV 7: [ {(0.00011,0.95370,0.00011,0.00067),(0.00125,0.85130,0.00125,0.00705),(0.00498,0.72266,0.00498,0.02516),(0.02200,0.49842,0.02200,0.08489)} {(0.00004,0.00001,0.93088,0.00001),(0.00045,0.00008,0.78055,0.00008),(0.00162,0.00031,0.59790,0.00031),(0.00566,0.00138,0.30439,0.00138)} {(0.00513,0.00010,0.00010,0.00759),(0.01637,0.00111,0.00112,0.02336),(0.03014,0.00420,0.00427,0.04081),(0.05208,0.01621,0.01675,0.06233)} {(0.00011,0.95370,0.00011,0.00067),(0.00125,0.85130,0.00125,0.00705),(0.00498,0.72266,0.00498,0.02516),(0.02200,0.49842,0.02200,0.08489)} {(0.00003,0.00017,0.00003,0.92863),(0.00031,0.00176,0.00031,0.77561),(0.00125,0.00629,0.00125,0.59411),(0.00550,0.02122,0.00550,0.31394)} {(0.00003,0.00017,0.00003,0.92863),(0.00031,0.00176,0.00031,0.77561),(0.00125,0.00629,0.00125,0.59411),(0.00550,0.02122,0.00550,0.31394)} {(0.00004,0.00001,0.93088,0.00001),(0.00045,0.00008,0.78055,0.00008),(0.00162,0.00031,0.59790,0.00031),(0.00566,0.00138,0.30439,0.00138)} {(0.00011,0.95370,0.00011,0.00067),(0.00125,0.85130,0.00125,0.00705),(0.00498,0.72266,0.00498,0.02516),(0.02200,0.49842,0.02200,0.08489)} {(0.01026,0.00769,0.00020,0.00020),(0.03274,0.02447,0.00224,0.00223),(0.06027,0.04501,0.00853,0.00840),(0.10417,0.07854,0.03349,0.03241)} {(0.95605,0.00006,0.00038,0.00006),(0.85710,0.00070,0.00403,0.00070),(0.72901,0.00280,0.01461,0.00280),(0.49314,0.01238,0.05098,0.01238)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95605,0.00006,0.00038,0.00006),(0.85710,0.00070,0.00403,0.00070),(0.72901,0.00280,0.01461,0.00280),(0.49314,0.01238,0.05098,0.01238)} {(0.00003,0.00017,0.00003,0.92863),(0.00031,0.00176,0.00031,0.77561),(0.00125,0.00629,0.00125,0.59411),(0.00550,0.02122,0.00550,0.31394)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00006,0.01262,0.00006,0.02491),(0.00063,0.03873,0.00063,0.07393),(0.00249,0.06742,0.00249,0.12226),(0.01100,0.10285,0.01100,0.16325)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95605,0.00006,0.00038,0.00006),(0.85710,0.00070,0.00403,0.00070),(0.72901,0.00280,0.01461,0.00280),(0.49314,0.01238,0.05098,0.01238)} {(0.95605,0.00006,0.00038,0.00006),(0.85710,0.00070,0.00403,0.00070),(0.72901,0.00280,0.01461,0.00280),(0.49314,0.01238,0.05098,0.01238)} {(0.00004,0.00001,0.93088,0.00001),(0.00045,0.00008,0.78055,0.00008),(0.00162,0.00031,0.59790,0.00031),(0.00566,0.00138,0.30439,0.00138)} ] TEST alpha(ncats) = 1.50( 4) 0.225323 0.588556 1.050422 2.135699 [4] P-matrix for branch length 0.100000 +0.9817 +0.0087 +0.0054 +0.0043 +0.0065 +0.9807 +0.0022 +0.0107 +0.0161 +0.0087 +0.9710 +0.0043 +0.0065 +0.0214 +0.0022 +0.9700 +0.9532 +0.0222 +0.0135 +0.0111 +0.0167 +0.9509 +0.0056 +0.0269 +0.0405 +0.0222 +0.9261 +0.0111 +0.0167 +0.0538 +0.0056 +0.9240 +0.9187 +0.0388 +0.0231 +0.0194 +0.0291 +0.9154 +0.0097 +0.0458 +0.0693 +0.0388 +0.8725 +0.0194 +0.0291 +0.0916 +0.0097 +0.8696 +0.8451 +0.0749 +0.0425 +0.0375 +0.0562 +0.8415 +0.0187 +0.0836 +0.1275 +0.0749 +0.7602 +0.0375 +0.0562 +0.1671 +0.0187 +0.7580 [4] P-matrix for branch length 0.200000 +0.9638 +0.0171 +0.0105 +0.0086 +0.0128 +0.9620 +0.0043 +0.0209 +0.0314 +0.0171 +0.9429 +0.0086 +0.0128 +0.0418 +0.0043 +0.9411 +0.9096 +0.0432 +0.0256 +0.0216 +0.0324 +0.9061 +0.0108 +0.0507 +0.0767 +0.0432 +0.8585 +0.0216 +0.0324 +0.1013 +0.0108 +0.8555 +0.8474 +0.0738 +0.0419 +0.0369 +0.0554 +0.8437 +0.0185 +0.0825 +0.1258 +0.0738 +0.7635 +0.0369 +0.0554 +0.1650 +0.0185 +0.7612 +0.7260 +0.1358 +0.0703 +0.0679 +0.1018 +0.7277 +0.0339 +0.1365 +0.2110 +0.1358 +0.5854 +0.0679 +0.1018 +0.2730 +0.0339 +0.5913 [4] P-matrix for branch length 1.000000 +0.8378 +0.0786 +0.0444 +0.0393 +0.0589 +0.8342 +0.0196 +0.0872 +0.1331 +0.0786 +0.7490 +0.0393 +0.0589 +0.1743 +0.0196 +0.7471 +0.6543 +0.1741 +0.0845 +0.0871 +0.1306 +0.6632 +0.0435 +0.1627 +0.2535 +0.1741 +0.4853 +0.0871 +0.1306 +0.3255 +0.0435 +0.5004 +0.5112 +0.2557 +0.1052 +0.1279 +0.1918 +0.5442 +0.0639 +0.2001 +0.3156 +0.2557 +0.3008 +0.1279 +0.1918 +0.4001 +0.0639 +0.3441 +0.3656 +0.3497 +0.1098 +0.1749 +0.2623 +0.4400 +0.0874 +0.2103 +0.3294 +0.3497 +0.1460 +0.1749 +0.2623 +0.4206 +0.0874 +0.2297 [4] P-matrix for branch length 1.000000 +0.8378 +0.0786 +0.0444 +0.0393 +0.0589 +0.8342 +0.0196 +0.0872 +0.1331 +0.0786 +0.7490 +0.0393 +0.0589 +0.1743 +0.0196 +0.7471 +0.6543 +0.1741 +0.0845 +0.0871 +0.1306 +0.6632 +0.0435 +0.1627 +0.2535 +0.1741 +0.4853 +0.0871 +0.1306 +0.3255 +0.0435 +0.5004 +0.5112 +0.2557 +0.1052 +0.1279 +0.1918 +0.5442 +0.0639 +0.2001 +0.3156 +0.2557 +0.3008 +0.1279 +0.1918 +0.4001 +0.0639 +0.3441 +0.3656 +0.3497 +0.1098 +0.1749 +0.2623 +0.4400 +0.0874 +0.2103 +0.3294 +0.3497 +0.1460 +0.1749 +0.2623 +0.4206 +0.0874 +0.2297 [4] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [4] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [4] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [4] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [4] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [4] CLV 5: [ {(0.01665,0.03244,0.00069,0.03984),(0.04023,0.07526,0.00425,0.08996),(0.06526,0.11630,0.01201,0.13472),(0.10780,0.17343,0.03786,0.18918)} {(0.92898,0.00016,0.00099,0.00016),(0.82742,0.00105,0.00589,0.00105),(0.71802,0.00306,0.01583,0.00306),(0.52708,0.01037,0.04451,0.01037)} {(0.01650,0.01235,0.00054,0.00054),(0.03929,0.02936,0.00331,0.00328),(0.06254,0.04670,0.00928,0.00913),(0.09858,0.07411,0.02865,0.02780)} {(0.00029,0.92543,0.00029,0.00174),(0.00187,0.82109,0.00187,0.01027),(0.00545,0.71184,0.00545,0.02722),(0.01844,0.52960,0.01844,0.07450)} {(0.00825,0.00027,0.00027,0.01209),(0.01965,0.00164,0.00166,0.02772),(0.03127,0.00457,0.00464,0.04214),(0.04929,0.01390,0.01432,0.06021)} {(0.00015,0.02009,0.00015,0.03930),(0.00093,0.04591,0.00093,0.08668),(0.00272,0.06960,0.00272,0.12558),(0.00922,0.09932,0.00922,0.16139)} {(0.00011,0.00002,0.88901,0.00002),(0.00065,0.00012,0.73697,0.00012),(0.00176,0.00034,0.58292,0.00034),(0.00495,0.00115,0.34264,0.00115)} {(0.00029,0.92543,0.00029,0.00174),(0.00187,0.82109,0.00187,0.01027),(0.00545,0.71184,0.00545,0.02722),(0.01844,0.52960,0.01844,0.07450)} {(0.00007,0.00044,0.00007,0.88570),(0.00047,0.00257,0.00047,0.73185),(0.00136,0.00680,0.00136,0.57945),(0.00461,0.01863,0.00461,0.34959)} {(0.92898,0.00016,0.00099,0.00016),(0.82742,0.00105,0.00589,0.00105),(0.71802,0.00306,0.01583,0.00306),(0.52708,0.01037,0.04451,0.01037)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.92898,0.00016,0.00099,0.00016),(0.82742,0.00105,0.00589,0.00105),(0.71802,0.00306,0.01583,0.00306),(0.52708,0.01037,0.04451,0.01037)} {(0.00007,0.00044,0.00007,0.88570),(0.00047,0.00257,0.00047,0.73185),(0.00136,0.00680,0.00136,0.57945),(0.00461,0.01863,0.00461,0.34959)} {(0.00007,0.00044,0.00007,0.88570),(0.00047,0.00257,0.00047,0.73185),(0.00136,0.00680,0.00136,0.57945),(0.00461,0.01863,0.00461,0.34959)} {(0.00018,0.00412,0.01615,0.00018),(0.00110,0.00979,0.03708,0.00109),(0.00309,0.01557,0.05635,0.00304),(0.00955,0.02470,0.07948,0.00927)} {(0.00007,0.00044,0.00007,0.88570),(0.00047,0.00257,0.00047,0.73185),(0.00136,0.00680,0.00136,0.57945),(0.00461,0.01863,0.00461,0.34959)} {(0.01650,0.01235,0.00054,0.00054),(0.03929,0.02936,0.00331,0.00328),(0.06254,0.04670,0.00928,0.00913),(0.09858,0.07411,0.02865,0.02780)} {(0.00825,0.00027,0.00027,0.01209),(0.01965,0.00164,0.00166,0.02772),(0.03127,0.00457,0.00464,0.04214),(0.04929,0.01390,0.01432,0.06021)} {(0.00007,0.00044,0.00007,0.88570),(0.00047,0.00257,0.00047,0.73185),(0.00136,0.00680,0.00136,0.57945),(0.00461,0.01863,0.00461,0.34959)} ] [4] CLV 6: [ {(0.01619,0.00042,0.00004,0.00051),(0.03736,0.00242,0.00063,0.00285),(0.05708,0.00635,0.00278,0.00719),(0.08189,0.01716,0.01321,0.01824)} {(0.00956,0.00003,0.01497,0.00003),(0.02018,0.00016,0.03350,0.00016),(0.02769,0.00044,0.04866,0.00044),(0.03154,0.00136,0.05982,0.00136)} {(0.01631,0.01223,0.00090,0.00089),(0.03819,0.02868,0.00535,0.00529),(0.05966,0.04508,0.01442,0.01413),(0.09112,0.07076,0.04094,0.03953)} {(0.00014,0.87307,0.00014,0.00090),(0.00087,0.70778,0.00087,0.00544),(0.00246,0.55102,0.00246,0.01469),(0.00799,0.32987,0.00799,0.03995)} {(0.00816,0.00045,0.00045,0.01178),(0.01909,0.00264,0.00268,0.02603),(0.02983,0.00706,0.00721,0.03802),(0.04556,0.01977,0.02047,0.05100)} {(0.00000,0.00042,0.00000,0.03628),(0.00006,0.00233,0.00006,0.07065),(0.00028,0.00574,0.00028,0.08807),(0.00147,0.01334,0.00147,0.08255)} {(0.00005,0.00001,0.81388,0.00001),(0.00027,0.00005,0.58596,0.00005),(0.00063,0.00011,0.38843,0.00011),(0.00133,0.00026,0.15291,0.00026)} {(0.00014,0.87307,0.00014,0.00090),(0.00087,0.70778,0.00087,0.00544),(0.00246,0.55102,0.00246,0.01469),(0.00799,0.32987,0.00799,0.03995)} {(0.00377,0.00013,0.00012,0.01103),(0.00786,0.00072,0.00066,0.02191),(0.01083,0.00182,0.00161,0.02793),(0.01349,0.00461,0.00392,0.02734)} {(0.00956,0.00003,0.01497,0.00003),(0.02018,0.00016,0.03350,0.00016),(0.02769,0.00044,0.04866,0.00044),(0.03154,0.00136,0.05982,0.00136)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.01562,0.00596,0.00027,0.00026),(0.03407,0.01345,0.00169,0.00150),(0.04873,0.02023,0.00470,0.00396),(0.06090,0.02914,0.01388,0.01093)} {(0.00003,0.00021,0.00003,0.80852),(0.00019,0.00112,0.00019,0.57863),(0.00047,0.00271,0.00047,0.38410),(0.00126,0.00617,0.00126,0.15871)} {(0.00003,0.00021,0.00003,0.80852),(0.00019,0.00112,0.00019,0.57863),(0.00047,0.00271,0.00047,0.38410),(0.00126,0.00617,0.00126,0.15871)} {(0.00001,0.00392,0.00027,0.00001),(0.00008,0.00866,0.00150,0.00018),(0.00035,0.01268,0.00369,0.00078),(0.00185,0.01717,0.00867,0.00360)} {(0.00003,0.00021,0.00003,0.80852),(0.00019,0.00112,0.00019,0.57863),(0.00047,0.00271,0.00047,0.38410),(0.00126,0.00617,0.00126,0.15871)} {(0.01572,0.00016,0.00003,0.00001),(0.03474,0.00093,0.00041,0.00017),(0.05055,0.00250,0.00181,0.00078),(0.06616,0.00721,0.00864,0.00403)} {(0.00014,0.00043,0.00001,0.00049),(0.00082,0.00239,0.00012,0.00264),(0.00220,0.00596,0.00053,0.00627),(0.00619,0.01438,0.00278,0.01392)} {(0.00003,0.00021,0.00003,0.80852),(0.00019,0.00112,0.00019,0.57863),(0.00047,0.00271,0.00047,0.38410),(0.00126,0.00617,0.00126,0.15871)} ] [4] CLV 7: [ {(0.00029,0.92543,0.00029,0.00174),(0.00187,0.82109,0.00187,0.01027),(0.00545,0.71184,0.00545,0.02722),(0.01844,0.52960,0.01844,0.07450)} {(0.00011,0.00002,0.88901,0.00002),(0.00065,0.00012,0.73697,0.00012),(0.00176,0.00034,0.58292,0.00034),(0.00495,0.00115,0.34264,0.00115)} {(0.00825,0.00027,0.00027,0.01209),(0.01965,0.00164,0.00166,0.02772),(0.03127,0.00457,0.00464,0.04214),(0.04929,0.01390,0.01432,0.06021)} {(0.00029,0.92543,0.00029,0.00174),(0.00187,0.82109,0.00187,0.01027),(0.00545,0.71184,0.00545,0.02722),(0.01844,0.52960,0.01844,0.07450)} {(0.00007,0.00044,0.00007,0.88570),(0.00047,0.00257,0.00047,0.73185),(0.00136,0.00680,0.00136,0.57945),(0.00461,0.01863,0.00461,0.34959)} {(0.00007,0.00044,0.00007,0.88570),(0.00047,0.00257,0.00047,0.73185),(0.00136,0.00680,0.00136,0.57945),(0.00461,0.01863,0.00461,0.34959)} {(0.00011,0.00002,0.88901,0.00002),(0.00065,0.00012,0.73697,0.00012),(0.00176,0.00034,0.58292,0.00034),(0.00495,0.00115,0.34264,0.00115)} {(0.00029,0.92543,0.00029,0.00174),(0.00187,0.82109,0.00187,0.01027),(0.00545,0.71184,0.00545,0.02722),(0.01844,0.52960,0.01844,0.07450)} {(0.01650,0.01235,0.00054,0.00054),(0.03929,0.02936,0.00331,0.00328),(0.06254,0.04670,0.00928,0.00913),(0.09858,0.07411,0.02865,0.02780)} {(0.92898,0.00016,0.00099,0.00016),(0.82742,0.00105,0.00589,0.00105),(0.71802,0.00306,0.01583,0.00306),(0.52708,0.01037,0.04451,0.01037)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.92898,0.00016,0.00099,0.00016),(0.82742,0.00105,0.00589,0.00105),(0.71802,0.00306,0.01583,0.00306),(0.52708,0.01037,0.04451,0.01037)} {(0.00007,0.00044,0.00007,0.88570),(0.00047,0.00257,0.00047,0.73185),(0.00136,0.00680,0.00136,0.57945),(0.00461,0.01863,0.00461,0.34959)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00015,0.02009,0.00015,0.03930),(0.00093,0.04591,0.00093,0.08668),(0.00272,0.06960,0.00272,0.12558),(0.00922,0.09932,0.00922,0.16139)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.92898,0.00016,0.00099,0.00016),(0.82742,0.00105,0.00589,0.00105),(0.71802,0.00306,0.01583,0.00306),(0.52708,0.01037,0.04451,0.01037)} {(0.92898,0.00016,0.00099,0.00016),(0.82742,0.00105,0.00589,0.00105),(0.71802,0.00306,0.01583,0.00306),(0.52708,0.01037,0.04451,0.01037)} {(0.00011,0.00002,0.88901,0.00002),(0.00065,0.00012,0.73697,0.00012),(0.00176,0.00034,0.58292,0.00034),(0.00495,0.00115,0.34264,0.00115)} ] TEST alpha(ncats) = 5.00( 4) 0.502078 0.803960 1.083302 1.610660 [5] P-matrix for branch length 0.100000 +0.9598 +0.0190 +0.0116 +0.0095 +0.0143 +0.9578 +0.0048 +0.0231 +0.0349 +0.0190 +0.9366 +0.0095 +0.0143 +0.0463 +0.0048 +0.9347 +0.9369 +0.0300 +0.0181 +0.0150 +0.0225 +0.9340 +0.0075 +0.0359 +0.0543 +0.0300 +0.9007 +0.0150 +0.0225 +0.0719 +0.0075 +0.8981 +0.9164 +0.0399 +0.0237 +0.0200 +0.0299 +0.9130 +0.0100 +0.0471 +0.0712 +0.0399 +0.8689 +0.0200 +0.0299 +0.0941 +0.0100 +0.8659 +0.8795 +0.0579 +0.0336 +0.0290 +0.0434 +0.8757 +0.0145 +0.0664 +0.1009 +0.0579 +0.8123 +0.0290 +0.0434 +0.1328 +0.0145 +0.8093 [5] P-matrix for branch length 0.200000 +0.9221 +0.0372 +0.0222 +0.0186 +0.0279 +0.9189 +0.0093 +0.0440 +0.0665 +0.0372 +0.8777 +0.0186 +0.0279 +0.0880 +0.0093 +0.8749 +0.8797 +0.0578 +0.0336 +0.0289 +0.0434 +0.8759 +0.0145 +0.0663 +0.1007 +0.0578 +0.8126 +0.0289 +0.0434 +0.1326 +0.0145 +0.8096 +0.8432 +0.0759 +0.0430 +0.0379 +0.0569 +0.8396 +0.0190 +0.0845 +0.1290 +0.0759 +0.7572 +0.0379 +0.0569 +0.1691 +0.0190 +0.7551 +0.7807 +0.1074 +0.0581 +0.0537 +0.0806 +0.7790 +0.0269 +0.1135 +0.1744 +0.1074 +0.6644 +0.0537 +0.0806 +0.2271 +0.0269 +0.6655 [5] P-matrix for branch length 1.000000 +0.6910 +0.1543 +0.0775 +0.0772 +0.1157 +0.6958 +0.0386 +0.1499 +0.2326 +0.1543 +0.5360 +0.0772 +0.1157 +0.2997 +0.0386 +0.5459 +0.5779 +0.2167 +0.0970 +0.1084 +0.1626 +0.5978 +0.0542 +0.1854 +0.2910 +0.2167 +0.3838 +0.1084 +0.1626 +0.3709 +0.0542 +0.4124 +0.5037 +0.2603 +0.1059 +0.1301 +0.1952 +0.5383 +0.0651 +0.2014 +0.3178 +0.2603 +0.2918 +0.1301 +0.1952 +0.4028 +0.0651 +0.3370 +0.4147 +0.3163 +0.1109 +0.1581 +0.2372 +0.4729 +0.0791 +0.2108 +0.3328 +0.3163 +0.1928 +0.1581 +0.2372 +0.4217 +0.0791 +0.2621 [5] P-matrix for branch length 1.000000 +0.6910 +0.1543 +0.0775 +0.0772 +0.1157 +0.6958 +0.0386 +0.1499 +0.2326 +0.1543 +0.5360 +0.0772 +0.1157 +0.2997 +0.0386 +0.5459 +0.5779 +0.2167 +0.0970 +0.1084 +0.1626 +0.5978 +0.0542 +0.1854 +0.2910 +0.2167 +0.3838 +0.1084 +0.1626 +0.3709 +0.0542 +0.4124 +0.5037 +0.2603 +0.1059 +0.1301 +0.1952 +0.5383 +0.0651 +0.2014 +0.3178 +0.2603 +0.2918 +0.1301 +0.1952 +0.4028 +0.0651 +0.3370 +0.4147 +0.3163 +0.1109 +0.1581 +0.2372 +0.4729 +0.0791 +0.2108 +0.3328 +0.3163 +0.1928 +0.1581 +0.2372 +0.4217 +0.0791 +0.2621 [5] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [5] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [5] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [5] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [5] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [5] CLV 5: [ {(0.03495,0.06602,0.00316,0.07940),(0.05253,0.09604,0.00749,0.11308),(0.06686,0.11875,0.01266,0.13727),(0.08964,0.15121,0.02451,0.16940)} {(0.85026,0.00078,0.00443,0.00078),(0.77388,0.00188,0.01015,0.00188),(0.71097,0.00324,0.01663,0.00324),(0.60952,0.00649,0.03043,0.00649)} {(0.03426,0.02561,0.00247,0.00245),(0.05086,0.03798,0.00582,0.00575),(0.06398,0.04778,0.00979,0.00962),(0.08387,0.06277,0.01874,0.01829)} {(0.00138,0.84432,0.00138,0.00774),(0.00334,0.76721,0.00334,0.01757),(0.00576,0.70492,0.00576,0.02858),(0.01154,0.60691,0.01154,0.05155)} {(0.01713,0.00123,0.00124,0.02438),(0.02543,0.00287,0.00291,0.03511),(0.03199,0.00481,0.00489,0.04297),(0.04193,0.00915,0.00937,0.05362)} {(0.00069,0.04041,0.00069,0.07695),(0.00167,0.05806,0.00167,0.10733),(0.00288,0.07097,0.00288,0.12764),(0.00577,0.08844,0.00577,0.15111)} {(0.00049,0.00009,0.77044,0.00009),(0.00113,0.00021,0.66024,0.00021),(0.00185,0.00036,0.57337,0.00036),(0.00338,0.00072,0.44147,0.00072)} {(0.00138,0.84432,0.00138,0.00774),(0.00334,0.76721,0.00334,0.01757),(0.00576,0.70492,0.00576,0.02858),(0.01154,0.60691,0.01154,0.05155)} {(0.00035,0.00193,0.00035,0.76543),(0.00084,0.00439,0.00084,0.65548),(0.00144,0.00714,0.00144,0.57013),(0.00289,0.01289,0.00289,0.44291)} {(0.85026,0.00078,0.00443,0.00078),(0.77388,0.00188,0.01015,0.00188),(0.71097,0.00324,0.01663,0.00324),(0.60952,0.00649,0.03043,0.00649)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.85026,0.00078,0.00443,0.00078),(0.77388,0.00188,0.01015,0.00188),(0.71097,0.00324,0.01663,0.00324),(0.60952,0.00649,0.03043,0.00649)} {(0.00035,0.00193,0.00035,0.76543),(0.00084,0.00439,0.00084,0.65548),(0.00144,0.00714,0.00144,0.57013),(0.00289,0.01289,0.00289,0.44291)} {(0.00035,0.00193,0.00035,0.76543),(0.00084,0.00439,0.00084,0.65548),(0.00144,0.00714,0.00144,0.57013),(0.00289,0.01289,0.00289,0.44291)} {(0.00082,0.00854,0.03261,0.00082),(0.00194,0.01266,0.04698,0.00192),(0.00326,0.01593,0.05746,0.00321),(0.00625,0.02092,0.07138,0.00610)} {(0.00035,0.00193,0.00035,0.76543),(0.00084,0.00439,0.00084,0.65548),(0.00144,0.00714,0.00144,0.57013),(0.00289,0.01289,0.00289,0.44291)} {(0.03426,0.02561,0.00247,0.00245),(0.05086,0.03798,0.00582,0.00575),(0.06398,0.04778,0.00979,0.00962),(0.08387,0.06277,0.01874,0.01829)} {(0.01713,0.00123,0.00124,0.02438),(0.02543,0.00287,0.00291,0.03511),(0.03199,0.00481,0.00489,0.04297),(0.04193,0.00915,0.00937,0.05362)} {(0.00035,0.00193,0.00035,0.76543),(0.00084,0.00439,0.00084,0.65548),(0.00144,0.00714,0.00144,0.57013),(0.00289,0.01289,0.00289,0.44291)} ] [5] CLV 6: [ {(0.03282,0.00183,0.00041,0.00217),(0.04744,0.00412,0.00143,0.00476),(0.05822,0.00666,0.00300,0.00752),(0.07286,0.01192,0.00743,0.01301)} {(0.01810,0.00012,0.02968,0.00012),(0.02435,0.00028,0.04162,0.00028),(0.02803,0.00047,0.04944,0.00047),(0.03126,0.00089,0.05765,0.00089)} {(0.03342,0.02508,0.00402,0.00398),(0.04898,0.03687,0.00923,0.00908),(0.06096,0.04609,0.01516,0.01484),(0.07856,0.06009,0.02784,0.02705)} {(0.00065,0.74328,0.00065,0.00408),(0.00153,0.62831,0.00153,0.00941),(0.00259,0.54168,0.00259,0.01544),(0.00507,0.41724,0.00507,0.02792)} {(0.01671,0.00199,0.00201,0.02310),(0.02449,0.00454,0.00462,0.03233),(0.03048,0.00742,0.00758,0.03867),(0.03928,0.01353,0.01392,0.04657)} {(0.00004,0.00178,0.00004,0.06457),(0.00014,0.00385,0.00014,0.08146),(0.00031,0.00599,0.00031,0.08859),(0.00079,0.00997,0.00079,0.08943)} {(0.00021,0.00003,0.63339,0.00003),(0.00044,0.00007,0.48326,0.00007),(0.00066,0.00012,0.37734,0.00012),(0.00104,0.00019,0.23853,0.00019)} {(0.00065,0.74328,0.00065,0.00408),(0.00153,0.62831,0.00153,0.00941),(0.00259,0.54168,0.00259,0.01544),(0.00507,0.41724,0.00507,0.02792)} {(0.00706,0.00055,0.00051,0.01994),(0.00948,0.00120,0.00109,0.02554),(0.01098,0.00190,0.00168,0.02814),(0.01265,0.00329,0.00283,0.02903)} {(0.01810,0.00012,0.02968,0.00012),(0.02435,0.00028,0.04162,0.00028),(0.02803,0.00047,0.04944,0.00047),(0.03126,0.00089,0.05765,0.00089)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.03033,0.01187,0.00126,0.00114),(0.04193,0.01693,0.00296,0.00256),(0.04948,0.02063,0.00495,0.00415),(0.05776,0.02573,0.00932,0.00750)} {(0.00014,0.00086,0.00014,0.62601),(0.00031,0.00183,0.00031,0.47689),(0.00049,0.00282,0.00049,0.37333),(0.00087,0.00464,0.00087,0.23982)} {(0.00014,0.00086,0.00014,0.62601),(0.00031,0.00183,0.00031,0.47689),(0.00049,0.00282,0.00049,0.37333),(0.00087,0.00464,0.00087,0.23982)} {(0.00005,0.00768,0.00114,0.00012),(0.00018,0.01076,0.00248,0.00040),(0.00038,0.01290,0.00386,0.00084),(0.00100,0.01561,0.00645,0.00205)} {(0.00014,0.00086,0.00014,0.62601),(0.00031,0.00183,0.00031,0.47689),(0.00049,0.00282,0.00049,0.37333),(0.00087,0.00464,0.00087,0.23982)} {(0.03082,0.00070,0.00027,0.00011),(0.04309,0.00160,0.00093,0.00039),(0.05140,0.00262,0.00196,0.00084),(0.06133,0.00484,0.00486,0.00218)} {(0.00062,0.00183,0.00007,0.00203),(0.00142,0.00398,0.00027,0.00429),(0.00231,0.00623,0.00058,0.00654),(0.00422,0.01054,0.00150,0.01057)} {(0.00014,0.00086,0.00014,0.62601),(0.00031,0.00183,0.00031,0.47689),(0.00049,0.00282,0.00049,0.37333),(0.00087,0.00464,0.00087,0.23982)} ] [5] CLV 7: [ {(0.00138,0.84432,0.00138,0.00774),(0.00334,0.76721,0.00334,0.01757),(0.00576,0.70492,0.00576,0.02858),(0.01154,0.60691,0.01154,0.05155)} {(0.00049,0.00009,0.77044,0.00009),(0.00113,0.00021,0.66024,0.00021),(0.00185,0.00036,0.57337,0.00036),(0.00338,0.00072,0.44147,0.00072)} {(0.01713,0.00123,0.00124,0.02438),(0.02543,0.00287,0.00291,0.03511),(0.03199,0.00481,0.00489,0.04297),(0.04193,0.00915,0.00937,0.05362)} {(0.00138,0.84432,0.00138,0.00774),(0.00334,0.76721,0.00334,0.01757),(0.00576,0.70492,0.00576,0.02858),(0.01154,0.60691,0.01154,0.05155)} {(0.00035,0.00193,0.00035,0.76543),(0.00084,0.00439,0.00084,0.65548),(0.00144,0.00714,0.00144,0.57013),(0.00289,0.01289,0.00289,0.44291)} {(0.00035,0.00193,0.00035,0.76543),(0.00084,0.00439,0.00084,0.65548),(0.00144,0.00714,0.00144,0.57013),(0.00289,0.01289,0.00289,0.44291)} {(0.00049,0.00009,0.77044,0.00009),(0.00113,0.00021,0.66024,0.00021),(0.00185,0.00036,0.57337,0.00036),(0.00338,0.00072,0.44147,0.00072)} {(0.00138,0.84432,0.00138,0.00774),(0.00334,0.76721,0.00334,0.01757),(0.00576,0.70492,0.00576,0.02858),(0.01154,0.60691,0.01154,0.05155)} {(0.03426,0.02561,0.00247,0.00245),(0.05086,0.03798,0.00582,0.00575),(0.06398,0.04778,0.00979,0.00962),(0.08387,0.06277,0.01874,0.01829)} {(0.85026,0.00078,0.00443,0.00078),(0.77388,0.00188,0.01015,0.00188),(0.71097,0.00324,0.01663,0.00324),(0.60952,0.00649,0.03043,0.00649)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.85026,0.00078,0.00443,0.00078),(0.77388,0.00188,0.01015,0.00188),(0.71097,0.00324,0.01663,0.00324),(0.60952,0.00649,0.03043,0.00649)} {(0.00035,0.00193,0.00035,0.76543),(0.00084,0.00439,0.00084,0.65548),(0.00144,0.00714,0.00144,0.57013),(0.00289,0.01289,0.00289,0.44291)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00069,0.04041,0.00069,0.07695),(0.00167,0.05806,0.00167,0.10733),(0.00288,0.07097,0.00288,0.12764),(0.00577,0.08844,0.00577,0.15111)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.85026,0.00078,0.00443,0.00078),(0.77388,0.00188,0.01015,0.00188),(0.71097,0.00324,0.01663,0.00324),(0.60952,0.00649,0.03043,0.00649)} {(0.85026,0.00078,0.00443,0.00078),(0.77388,0.00188,0.01015,0.00188),(0.71097,0.00324,0.01663,0.00324),(0.60952,0.00649,0.03043,0.00649)} {(0.00049,0.00009,0.77044,0.00009),(0.00113,0.00021,0.66024,0.00021),(0.00185,0.00036,0.57337,0.00036),(0.00338,0.00072,0.44147,0.00072)} ] TEST alpha(ncats) = 10.00( 4) 0.631472 0.870888 1.072336 1.425304 [6] P-matrix for branch length 0.100000 +0.9499 +0.0238 +0.0144 +0.0119 +0.0178 +0.9475 +0.0059 +0.0287 +0.0433 +0.0238 +0.9210 +0.0119 +0.0178 +0.0574 +0.0059 +0.9188 +0.9319 +0.0324 +0.0195 +0.0162 +0.0243 +0.9289 +0.0081 +0.0387 +0.0584 +0.0324 +0.8929 +0.0162 +0.0243 +0.0773 +0.0081 +0.8903 +0.9171 +0.0395 +0.0235 +0.0198 +0.0297 +0.9138 +0.0099 +0.0466 +0.0706 +0.0395 +0.8701 +0.0198 +0.0297 +0.0933 +0.0099 +0.8672 +0.8922 +0.0517 +0.0303 +0.0258 +0.0388 +0.8885 +0.0129 +0.0598 +0.0908 +0.0517 +0.8317 +0.0258 +0.0388 +0.1197 +0.0129 +0.8286 [6] P-matrix for branch length 0.200000 +0.9035 +0.0462 +0.0272 +0.0231 +0.0346 +0.9000 +0.0115 +0.0539 +0.0817 +0.0462 +0.8491 +0.0231 +0.0346 +0.1078 +0.0115 +0.8461 +0.8707 +0.0622 +0.0359 +0.0311 +0.0467 +0.8669 +0.0156 +0.0709 +0.1078 +0.0622 +0.7989 +0.0311 +0.0467 +0.1417 +0.0156 +0.7961 +0.8446 +0.0752 +0.0426 +0.0376 +0.0564 +0.8410 +0.0188 +0.0838 +0.1279 +0.0752 +0.7593 +0.0376 +0.0564 +0.1677 +0.0188 +0.7571 +0.8018 +0.0967 +0.0532 +0.0484 +0.0725 +0.7992 +0.0242 +0.1041 +0.1595 +0.0967 +0.6954 +0.0484 +0.0725 +0.2082 +0.0242 +0.6951 [6] P-matrix for branch length 1.000000 +0.6375 +0.1833 +0.0875 +0.0917 +0.1375 +0.6484 +0.0458 +0.1682 +0.2625 +0.1833 +0.4625 +0.0917 +0.1375 +0.3365 +0.0458 +0.4802 +0.5578 +0.2283 +0.0998 +0.1141 +0.1712 +0.5814 +0.0571 +0.1904 +0.2993 +0.2283 +0.3583 +0.1141 +0.1712 +0.3808 +0.0571 +0.3910 +0.5061 +0.2588 +0.1057 +0.1294 +0.1941 +0.5403 +0.0647 +0.2010 +0.3171 +0.2588 +0.2947 +0.1294 +0.1941 +0.4019 +0.0647 +0.3393 +0.4401 +0.2997 +0.1103 +0.1499 +0.2248 +0.4909 +0.0749 +0.2094 +0.3308 +0.2997 +0.2195 +0.1499 +0.2248 +0.4187 +0.0749 +0.2815 [6] P-matrix for branch length 1.000000 +0.6375 +0.1833 +0.0875 +0.0917 +0.1375 +0.6484 +0.0458 +0.1682 +0.2625 +0.1833 +0.4625 +0.0917 +0.1375 +0.3365 +0.0458 +0.4802 +0.5578 +0.2283 +0.0998 +0.1141 +0.1712 +0.5814 +0.0571 +0.1904 +0.2993 +0.2283 +0.3583 +0.1141 +0.1712 +0.3808 +0.0571 +0.3910 +0.5061 +0.2588 +0.1057 +0.1294 +0.1941 +0.5403 +0.0647 +0.2010 +0.3171 +0.2588 +0.2947 +0.1294 +0.1941 +0.4019 +0.0647 +0.3393 +0.4401 +0.2997 +0.1103 +0.1499 +0.2248 +0.4909 +0.0749 +0.2094 +0.3308 +0.2997 +0.2195 +0.1499 +0.2248 +0.4187 +0.0749 +0.2815 [6] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [6] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [6] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [6] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [6] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [6] CLV 5: [ {(0.04277,0.07965,0.00484,0.09492),(0.05612,0.10189,0.00864,0.11942),(0.06633,0.11794,0.01244,0.13642),(0.08221,0.14115,0.02010,0.15980)} {(0.81638,0.00120,0.00667,0.00120),(0.75816,0.00218,0.01162,0.00218),(0.71331,0.00318,0.01636,0.00318),(0.64283,0.00526,0.02545,0.00526)} {(0.04171,0.03116,0.00377,0.00373),(0.05419,0.04046,0.00671,0.00661),(0.06350,0.04742,0.00962,0.00946),(0.07753,0.05797,0.01543,0.01510)} {(0.00213,0.80992,0.00213,0.01162),(0.00387,0.75154,0.00387,0.02008),(0.00565,0.70722,0.00565,0.02812),(0.00935,0.63875,0.00935,0.04333)} {(0.02085,0.00187,0.00189,0.02929),(0.02709,0.00331,0.00335,0.03716),(0.03175,0.00473,0.00481,0.04269),(0.03877,0.00755,0.00771,0.05042)} {(0.00107,0.04850,0.00107,0.09119),(0.00194,0.06142,0.00194,0.11281),(0.00283,0.07051,0.00283,0.12697),(0.00468,0.08318,0.00468,0.14470)} {(0.00074,0.00013,0.72095,0.00013),(0.00129,0.00024,0.63820,0.00024),(0.00182,0.00035,0.57654,0.00035),(0.00283,0.00058,0.48359,0.00058)} {(0.00213,0.80992,0.00213,0.01162),(0.00387,0.75154,0.00387,0.02008),(0.00565,0.70722,0.00565,0.02812),(0.00935,0.63875,0.00935,0.04333)} {(0.00053,0.00290,0.00053,0.71583),(0.00097,0.00502,0.00097,0.63371),(0.00141,0.00703,0.00141,0.57322),(0.00234,0.01083,0.00234,0.48322)} {(0.81638,0.00120,0.00667,0.00120),(0.75816,0.00218,0.01162,0.00218),(0.71331,0.00318,0.01636,0.00318),(0.64283,0.00526,0.02545,0.00526)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.81638,0.00120,0.00667,0.00120),(0.75816,0.00218,0.01162,0.00218),(0.71331,0.00318,0.01636,0.00318),(0.64283,0.00526,0.02545,0.00526)} {(0.00053,0.00290,0.00053,0.71583),(0.00097,0.00502,0.00097,0.63371),(0.00141,0.00703,0.00141,0.57322),(0.00234,0.01083,0.00234,0.48322)} {(0.00053,0.00290,0.00053,0.71583),(0.00097,0.00502,0.00097,0.63371),(0.00141,0.00703,0.00141,0.57322),(0.00234,0.01083,0.00234,0.48322)} {(0.00126,0.01039,0.03919,0.00124),(0.00224,0.01349,0.04972,0.00220),(0.00321,0.01581,0.05709,0.00315),(0.00514,0.01932,0.06725,0.00503)} {(0.00053,0.00290,0.00053,0.71583),(0.00097,0.00502,0.00097,0.63371),(0.00141,0.00703,0.00141,0.57322),(0.00234,0.01083,0.00234,0.48322)} {(0.04171,0.03116,0.00377,0.00373),(0.05419,0.04046,0.00671,0.00661),(0.06350,0.04742,0.00962,0.00946),(0.07753,0.05797,0.01543,0.01510)} {(0.02085,0.00187,0.00189,0.02929),(0.02709,0.00331,0.00335,0.03716),(0.03175,0.00473,0.00481,0.04269),(0.03877,0.00755,0.00771,0.05042)} {(0.00053,0.00290,0.00053,0.71583),(0.00097,0.00502,0.00097,0.63371),(0.00141,0.00703,0.00141,0.57322),(0.00234,0.01083,0.00234,0.48322)} ] [6] CLV 6: [ {(0.03950,0.00273,0.00076,0.00320),(0.05025,0.00470,0.00175,0.00540),(0.05784,0.00655,0.00293,0.00741),(0.06846,0.01004,0.00568,0.01108)} {(0.02112,0.00018,0.03528,0.00018),(0.02539,0.00032,0.04375,0.00032),(0.02792,0.00046,0.04919,0.00046),(0.03056,0.00073,0.05559,0.00073)} {(0.04046,0.03039,0.00606,0.00598),(0.05205,0.03921,0.01057,0.01039),(0.06053,0.04576,0.01491,0.01460),(0.07303,0.05561,0.02326,0.02265)} {(0.00099,0.69096,0.00099,0.00617),(0.00177,0.60599,0.00177,0.01079),(0.00254,0.54477,0.00254,0.01519),(0.00414,0.45602,0.00414,0.02349)} {(0.02023,0.00299,0.00303,0.02740),(0.02602,0.00519,0.00529,0.03402),(0.03027,0.00730,0.00746,0.03845),(0.03651,0.01133,0.01163,0.04428)} {(0.00008,0.00262,0.00008,0.07326),(0.00018,0.00436,0.00018,0.08378),(0.00030,0.00591,0.00030,0.08842),(0.00060,0.00862,0.00060,0.09044)} {(0.00030,0.00005,0.56382,0.00005),(0.00049,0.00008,0.45533,0.00008),(0.00065,0.00011,0.38101,0.00011),(0.00091,0.00017,0.27989,0.00017)} {(0.00099,0.69096,0.00099,0.00617),(0.00177,0.60599,0.00177,0.01079),(0.00254,0.54477,0.00254,0.01519),(0.00414,0.45602,0.00414,0.02349)} {(0.00822,0.00081,0.00074,0.02277),(0.00989,0.00136,0.00122,0.02635),(0.01093,0.00187,0.00166,0.02807),(0.01219,0.00280,0.00243,0.02914)} {(0.02112,0.00018,0.03528,0.00018),(0.02539,0.00032,0.04375,0.00032),(0.02792,0.00046,0.04919,0.00046),(0.03056,0.00073,0.05559,0.00073)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.03580,0.01420,0.00192,0.00170),(0.04399,0.01790,0.00341,0.00293),(0.04923,0.02050,0.00487,0.00409),(0.05558,0.02417,0.00773,0.00629)} {(0.00021,0.00126,0.00021,0.55659),(0.00035,0.00207,0.00035,0.44944),(0.00049,0.00279,0.00049,0.37688),(0.00074,0.00402,0.00074,0.27933)} {(0.00021,0.00126,0.00021,0.55659),(0.00035,0.00207,0.00035,0.44944),(0.00049,0.00279,0.00049,0.37688),(0.00074,0.00402,0.00074,0.27933)} {(0.00009,0.00912,0.00168,0.00021),(0.00022,0.01133,0.00280,0.00049),(0.00037,0.01283,0.00380,0.00082),(0.00075,0.01481,0.00556,0.00157)} {(0.00021,0.00126,0.00021,0.55659),(0.00035,0.00207,0.00035,0.44944),(0.00049,0.00279,0.00049,0.37688),(0.00074,0.00402,0.00074,0.27933)} {(0.03655,0.00105,0.00050,0.00021),(0.04532,0.00183,0.00114,0.00048),(0.05112,0.00258,0.00191,0.00082),(0.05855,0.00403,0.00371,0.00164)} {(0.00093,0.00269,0.00014,0.00295),(0.00162,0.00450,0.00033,0.00482),(0.00228,0.00614,0.00056,0.00645),(0.00353,0.00905,0.00112,0.00922)} {(0.00021,0.00126,0.00021,0.55659),(0.00035,0.00207,0.00035,0.44944),(0.00049,0.00279,0.00049,0.37688),(0.00074,0.00402,0.00074,0.27933)} ] [6] CLV 7: [ {(0.00213,0.80992,0.00213,0.01162),(0.00387,0.75154,0.00387,0.02008),(0.00565,0.70722,0.00565,0.02812),(0.00935,0.63875,0.00935,0.04333)} {(0.00074,0.00013,0.72095,0.00013),(0.00129,0.00024,0.63820,0.00024),(0.00182,0.00035,0.57654,0.00035),(0.00283,0.00058,0.48359,0.00058)} {(0.02085,0.00187,0.00189,0.02929),(0.02709,0.00331,0.00335,0.03716),(0.03175,0.00473,0.00481,0.04269),(0.03877,0.00755,0.00771,0.05042)} {(0.00213,0.80992,0.00213,0.01162),(0.00387,0.75154,0.00387,0.02008),(0.00565,0.70722,0.00565,0.02812),(0.00935,0.63875,0.00935,0.04333)} {(0.00053,0.00290,0.00053,0.71583),(0.00097,0.00502,0.00097,0.63371),(0.00141,0.00703,0.00141,0.57322),(0.00234,0.01083,0.00234,0.48322)} {(0.00053,0.00290,0.00053,0.71583),(0.00097,0.00502,0.00097,0.63371),(0.00141,0.00703,0.00141,0.57322),(0.00234,0.01083,0.00234,0.48322)} {(0.00074,0.00013,0.72095,0.00013),(0.00129,0.00024,0.63820,0.00024),(0.00182,0.00035,0.57654,0.00035),(0.00283,0.00058,0.48359,0.00058)} {(0.00213,0.80992,0.00213,0.01162),(0.00387,0.75154,0.00387,0.02008),(0.00565,0.70722,0.00565,0.02812),(0.00935,0.63875,0.00935,0.04333)} {(0.04171,0.03116,0.00377,0.00373),(0.05419,0.04046,0.00671,0.00661),(0.06350,0.04742,0.00962,0.00946),(0.07753,0.05797,0.01543,0.01510)} {(0.81638,0.00120,0.00667,0.00120),(0.75816,0.00218,0.01162,0.00218),(0.71331,0.00318,0.01636,0.00318),(0.64283,0.00526,0.02545,0.00526)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.81638,0.00120,0.00667,0.00120),(0.75816,0.00218,0.01162,0.00218),(0.71331,0.00318,0.01636,0.00318),(0.64283,0.00526,0.02545,0.00526)} {(0.00053,0.00290,0.00053,0.71583),(0.00097,0.00502,0.00097,0.63371),(0.00141,0.00703,0.00141,0.57322),(0.00234,0.01083,0.00234,0.48322)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00107,0.04850,0.00107,0.09119),(0.00194,0.06142,0.00194,0.11281),(0.00283,0.07051,0.00283,0.12697),(0.00468,0.08318,0.00468,0.14470)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.81638,0.00120,0.00667,0.00120),(0.75816,0.00218,0.01162,0.00218),(0.71331,0.00318,0.01636,0.00318),(0.64283,0.00526,0.02545,0.00526)} {(0.81638,0.00120,0.00667,0.00120),(0.75816,0.00218,0.01162,0.00218),(0.71331,0.00318,0.01636,0.00318),(0.64283,0.00526,0.02545,0.00526)} {(0.00074,0.00013,0.72095,0.00013),(0.00129,0.00024,0.63820,0.00024),(0.00182,0.00035,0.57654,0.00035),(0.00283,0.00058,0.48359,0.00058)} ] TEST alpha(ncats) = 50.00( 4) 0.826400 0.948551 1.040033 1.185016 [7] P-matrix for branch length 0.100000 +0.9352 +0.0308 +0.0186 +0.0154 +0.0231 +0.9323 +0.0077 +0.0369 +0.0557 +0.0308 +0.8981 +0.0154 +0.0231 +0.0737 +0.0077 +0.8955 +0.9262 +0.0352 +0.0211 +0.0176 +0.0264 +0.9230 +0.0088 +0.0418 +0.0632 +0.0352 +0.8840 +0.0176 +0.0264 +0.0836 +0.0088 +0.8813 +0.9195 +0.0384 +0.0229 +0.0192 +0.0288 +0.9162 +0.0096 +0.0454 +0.0687 +0.0384 +0.8737 +0.0192 +0.0288 +0.0908 +0.0096 +0.8708 +0.9091 +0.0435 +0.0257 +0.0217 +0.0326 +0.9056 +0.0109 +0.0510 +0.0772 +0.0435 +0.8576 +0.0217 +0.0326 +0.1019 +0.0109 +0.8546 [7] P-matrix for branch length 0.200000 +0.8767 +0.0593 +0.0344 +0.0297 +0.0445 +0.8729 +0.0148 +0.0678 +0.1031 +0.0593 +0.8079 +0.0297 +0.0445 +0.1357 +0.0148 +0.8050 +0.8605 +0.0673 +0.0386 +0.0336 +0.0505 +0.8567 +0.0168 +0.0760 +0.1157 +0.0673 +0.7833 +0.0336 +0.0505 +0.1520 +0.0168 +0.7807 +0.8487 +0.0731 +0.0416 +0.0366 +0.0549 +0.8450 +0.0183 +0.0818 +0.1248 +0.0731 +0.7655 +0.0366 +0.0549 +0.1637 +0.0183 +0.7632 +0.8305 +0.0822 +0.0462 +0.0411 +0.0617 +0.8271 +0.0206 +0.0906 +0.1385 +0.0822 +0.7382 +0.0411 +0.0617 +0.1813 +0.0206 +0.7365 [7] P-matrix for branch length 1.000000 +0.5710 +0.2207 +0.0980 +0.1103 +0.1655 +0.5921 +0.0552 +0.1872 +0.2940 +0.2207 +0.3750 +0.1103 +0.1655 +0.3744 +0.0552 +0.4049 +0.5364 +0.2407 +0.1024 +0.1204 +0.1806 +0.5641 +0.0602 +0.1951 +0.3073 +0.2407 +0.3316 +0.1204 +0.1806 +0.3903 +0.0602 +0.3690 +0.5136 +0.2543 +0.1050 +0.1271 +0.1907 +0.5461 +0.0636 +0.1996 +0.3149 +0.2543 +0.3037 +0.1271 +0.1907 +0.3993 +0.0636 +0.3465 +0.4821 +0.2734 +0.1078 +0.1367 +0.2051 +0.5219 +0.0684 +0.2047 +0.3234 +0.2734 +0.2665 +0.1367 +0.2051 +0.4095 +0.0684 +0.3171 [7] P-matrix for branch length 1.000000 +0.5710 +0.2207 +0.0980 +0.1103 +0.1655 +0.5921 +0.0552 +0.1872 +0.2940 +0.2207 +0.3750 +0.1103 +0.1655 +0.3744 +0.0552 +0.4049 +0.5364 +0.2407 +0.1024 +0.1204 +0.1806 +0.5641 +0.0602 +0.1951 +0.3073 +0.2407 +0.3316 +0.1204 +0.1806 +0.3903 +0.0602 +0.3690 +0.5136 +0.2543 +0.1050 +0.1271 +0.1907 +0.5461 +0.0636 +0.1996 +0.3149 +0.2543 +0.3037 +0.1271 +0.1907 +0.3993 +0.0636 +0.3465 +0.4821 +0.2734 +0.1078 +0.1367 +0.2051 +0.5219 +0.0684 +0.2047 +0.3234 +0.2734 +0.2665 +0.1367 +0.2051 +0.4095 +0.0684 +0.3171 [7] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [7] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [7] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [7] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [7] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [7] CLV 5: [ {(0.05375,0.09803,0.00787,0.11525),(0.06016,0.10834,0.01005,0.12633),(0.06475,0.11551,0.01180,0.13390),(0.07166,0.12598,0.01477,0.14470)} {(0.76856,0.00198,0.01063,0.00198),(0.74045,0.00255,0.01339,0.00255),(0.72026,0.00301,0.01557,0.00301),(0.68974,0.00380,0.01918,0.00380)} {(0.05199,0.03882,0.00611,0.00603),(0.05790,0.04323,0.00779,0.00767),(0.06208,0.04636,0.00913,0.00898),(0.06828,0.05100,0.01139,0.01118)} {(0.00352,0.76190,0.00352,0.01840),(0.00453,0.73396,0.00453,0.02310),(0.00535,0.71405,0.00535,0.02679),(0.00676,0.68416,0.00676,0.03287)} {(0.02599,0.00302,0.00306,0.03580),(0.02895,0.00384,0.00389,0.03940),(0.03104,0.00449,0.00456,0.04187),(0.03414,0.00559,0.00569,0.04541)} {(0.00176,0.05921,0.00176,0.10921),(0.00226,0.06511,0.00226,0.11866),(0.00268,0.06916,0.00268,0.12492),(0.00338,0.07498,0.00338,0.13352)} {(0.00118,0.00022,0.65276,0.00022),(0.00149,0.00028,0.61362,0.00028),(0.00173,0.00033,0.58597,0.00033),(0.00213,0.00042,0.54490,0.00042)} {(0.00352,0.76190,0.00352,0.01840),(0.00453,0.73396,0.00453,0.02310),(0.00535,0.71405,0.00535,0.02679),(0.00676,0.68416,0.00676,0.03287)} {(0.00088,0.00460,0.00088,0.64809),(0.00113,0.00578,0.00113,0.60952),(0.00134,0.00670,0.00134,0.58244),(0.00169,0.00822,0.00169,0.54242)} {(0.76856,0.00198,0.01063,0.00198),(0.74045,0.00255,0.01339,0.00255),(0.72026,0.00301,0.01557,0.00301),(0.68974,0.00380,0.01918,0.00380)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.76856,0.00198,0.01063,0.00198),(0.74045,0.00255,0.01339,0.00255),(0.72026,0.00301,0.01557,0.00301),(0.68974,0.00380,0.01918,0.00380)} {(0.00088,0.00460,0.00088,0.64809),(0.00113,0.00578,0.00113,0.60952),(0.00134,0.00670,0.00134,0.58244),(0.00169,0.00822,0.00169,0.54242)} {(0.00088,0.00460,0.00088,0.64809),(0.00113,0.00578,0.00113,0.60952),(0.00134,0.00670,0.00134,0.58244),(0.00169,0.00822,0.00169,0.54242)} {(0.00204,0.01294,0.04791,0.00201),(0.00260,0.01441,0.05271,0.00256),(0.00304,0.01545,0.05599,0.00299),(0.00380,0.01700,0.06069,0.00373)} {(0.00088,0.00460,0.00088,0.64809),(0.00113,0.00578,0.00113,0.60952),(0.00134,0.00670,0.00134,0.58244),(0.00169,0.00822,0.00169,0.54242)} {(0.05199,0.03882,0.00611,0.00603),(0.05790,0.04323,0.00779,0.00767),(0.06208,0.04636,0.00913,0.00898),(0.06828,0.05100,0.01139,0.01118)} {(0.02599,0.00302,0.00306,0.03580),(0.02895,0.00384,0.00389,0.03940),(0.03104,0.00449,0.00456,0.04187),(0.03414,0.00559,0.00569,0.04541)} {(0.00088,0.00460,0.00088,0.64809),(0.00113,0.00578,0.00113,0.60952),(0.00134,0.00670,0.00134,0.58244),(0.00169,0.00822,0.00169,0.54242)} ] [7] CLV 6: [ {(0.04840,0.00431,0.00153,0.00497),(0.05332,0.00540,0.00217,0.00616),(0.05671,0.00625,0.00272,0.00708),(0.06158,0.00764,0.00371,0.00857)} {(0.02471,0.00029,0.04235,0.00029),(0.02647,0.00037,0.04602,0.00037),(0.02757,0.00044,0.04841,0.00044),(0.02898,0.00054,0.05163,0.00054)} {(0.05002,0.03767,0.00968,0.00951),(0.05544,0.04182,0.01220,0.01197),(0.05924,0.04476,0.01419,0.01390),(0.06483,0.04911,0.01750,0.01710)} {(0.00161,0.62071,0.00161,0.00987),(0.00205,0.58136,0.00205,0.01244),(0.00241,0.55402,0.00241,0.01446),(0.00302,0.51408,0.00302,0.01779)} {(0.02501,0.00476,0.00484,0.03291),(0.02772,0.00598,0.00610,0.03584),(0.02962,0.00695,0.00710,0.03780),(0.03241,0.00855,0.00875,0.04056)} {(0.00015,0.00402,0.00015,0.08229),(0.00022,0.00495,0.00022,0.08595),(0.00028,0.00566,0.00028,0.08789),(0.00038,0.00678,0.00038,0.08977)} {(0.00045,0.00008,0.47370,0.00008),(0.00055,0.00010,0.42502,0.00010),(0.00062,0.00011,0.39201,0.00011),(0.00074,0.00013,0.34509,0.00013)} {(0.00161,0.62071,0.00161,0.00987),(0.00205,0.58136,0.00205,0.01244),(0.00241,0.55402,0.00241,0.01446),(0.00302,0.51408,0.00302,0.01779)} {(0.00962,0.00125,0.00113,0.02583),(0.01033,0.00156,0.00139,0.02713),(0.01078,0.00179,0.00159,0.02786),(0.01140,0.00217,0.00190,0.02864)} {(0.02471,0.00029,0.04235,0.00029),(0.02647,0.00037,0.04602,0.00037),(0.02757,0.00044,0.04841,0.00044),(0.02898,0.00054,0.05163,0.00054)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.04264,0.01726,0.00311,0.00268),(0.04617,0.01895,0.00395,0.00336),(0.04848,0.02011,0.00463,0.00390),(0.05161,0.02178,0.00575,0.00477)} {(0.00033,0.00191,0.00033,0.46749),(0.00040,0.00234,0.00040,0.41977),(0.00046,0.00267,0.00046,0.38758),(0.00056,0.00319,0.00056,0.34208)} {(0.00033,0.00191,0.00033,0.46749),(0.00040,0.00234,0.00040,0.41977),(0.00046,0.00267,0.00046,0.38758),(0.00056,0.00319,0.00056,0.34208)} {(0.00019,0.01096,0.00258,0.00043),(0.00027,0.01194,0.00318,0.00061),(0.00035,0.01261,0.00364,0.00076),(0.00048,0.01354,0.00437,0.00103)} {(0.00033,0.00191,0.00033,0.46749),(0.00040,0.00234,0.00040,0.41977),(0.00046,0.00267,0.00046,0.38758),(0.00056,0.00319,0.00056,0.34208)} {(0.04385,0.00168,0.00100,0.00042),(0.04771,0.00211,0.00141,0.00060),(0.05028,0.00246,0.00177,0.00076),(0.05384,0.00303,0.00242,0.00105)} {(0.00148,0.00415,0.00029,0.00446),(0.00187,0.00513,0.00041,0.00545),(0.00217,0.00587,0.00052,0.00619),(0.00266,0.00707,0.00072,0.00735)} {(0.00033,0.00191,0.00033,0.46749),(0.00040,0.00234,0.00040,0.41977),(0.00046,0.00267,0.00046,0.38758),(0.00056,0.00319,0.00056,0.34208)} ] [7] CLV 7: [ {(0.00352,0.76190,0.00352,0.01840),(0.00453,0.73396,0.00453,0.02310),(0.00535,0.71405,0.00535,0.02679),(0.00676,0.68416,0.00676,0.03287)} {(0.00118,0.00022,0.65276,0.00022),(0.00149,0.00028,0.61362,0.00028),(0.00173,0.00033,0.58597,0.00033),(0.00213,0.00042,0.54490,0.00042)} {(0.02599,0.00302,0.00306,0.03580),(0.02895,0.00384,0.00389,0.03940),(0.03104,0.00449,0.00456,0.04187),(0.03414,0.00559,0.00569,0.04541)} {(0.00352,0.76190,0.00352,0.01840),(0.00453,0.73396,0.00453,0.02310),(0.00535,0.71405,0.00535,0.02679),(0.00676,0.68416,0.00676,0.03287)} {(0.00088,0.00460,0.00088,0.64809),(0.00113,0.00578,0.00113,0.60952),(0.00134,0.00670,0.00134,0.58244),(0.00169,0.00822,0.00169,0.54242)} {(0.00088,0.00460,0.00088,0.64809),(0.00113,0.00578,0.00113,0.60952),(0.00134,0.00670,0.00134,0.58244),(0.00169,0.00822,0.00169,0.54242)} {(0.00118,0.00022,0.65276,0.00022),(0.00149,0.00028,0.61362,0.00028),(0.00173,0.00033,0.58597,0.00033),(0.00213,0.00042,0.54490,0.00042)} {(0.00352,0.76190,0.00352,0.01840),(0.00453,0.73396,0.00453,0.02310),(0.00535,0.71405,0.00535,0.02679),(0.00676,0.68416,0.00676,0.03287)} {(0.05199,0.03882,0.00611,0.00603),(0.05790,0.04323,0.00779,0.00767),(0.06208,0.04636,0.00913,0.00898),(0.06828,0.05100,0.01139,0.01118)} {(0.76856,0.00198,0.01063,0.00198),(0.74045,0.00255,0.01339,0.00255),(0.72026,0.00301,0.01557,0.00301),(0.68974,0.00380,0.01918,0.00380)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.76856,0.00198,0.01063,0.00198),(0.74045,0.00255,0.01339,0.00255),(0.72026,0.00301,0.01557,0.00301),(0.68974,0.00380,0.01918,0.00380)} {(0.00088,0.00460,0.00088,0.64809),(0.00113,0.00578,0.00113,0.60952),(0.00134,0.00670,0.00134,0.58244),(0.00169,0.00822,0.00169,0.54242)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00176,0.05921,0.00176,0.10921),(0.00226,0.06511,0.00226,0.11866),(0.00268,0.06916,0.00268,0.12492),(0.00338,0.07498,0.00338,0.13352)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.76856,0.00198,0.01063,0.00198),(0.74045,0.00255,0.01339,0.00255),(0.72026,0.00301,0.01557,0.00301),(0.68974,0.00380,0.01918,0.00380)} {(0.76856,0.00198,0.01063,0.00198),(0.74045,0.00255,0.01339,0.00255),(0.72026,0.00301,0.01557,0.00301),(0.68974,0.00380,0.01918,0.00380)} {(0.00118,0.00022,0.65276,0.00022),(0.00149,0.00028,0.61362,0.00028),(0.00173,0.00033,0.58597,0.00033),(0.00213,0.00042,0.54490,0.00042)} ] TEST alpha(ncats) = 100.00( 4) 0.875906 0.964739 1.029549 1.129806 [8] P-matrix for branch length 0.100000 +0.9315 +0.0326 +0.0196 +0.0163 +0.0245 +0.9285 +0.0082 +0.0389 +0.0587 +0.0326 +0.8924 +0.0163 +0.0245 +0.0777 +0.0082 +0.8897 +0.9250 +0.0358 +0.0214 +0.0179 +0.0268 +0.9218 +0.0089 +0.0424 +0.0641 +0.0358 +0.8822 +0.0179 +0.0268 +0.0848 +0.0089 +0.8794 +0.9202 +0.0380 +0.0227 +0.0190 +0.0285 +0.9170 +0.0095 +0.0450 +0.0680 +0.0380 +0.8749 +0.0190 +0.0285 +0.0899 +0.0095 +0.8720 +0.9130 +0.0416 +0.0247 +0.0208 +0.0312 +0.9096 +0.0104 +0.0489 +0.0740 +0.0416 +0.8637 +0.0208 +0.0312 +0.0977 +0.0104 +0.8607 [8] P-matrix for branch length 0.200000 +0.8701 +0.0626 +0.0361 +0.0313 +0.0469 +0.8662 +0.0156 +0.0712 +0.1083 +0.0626 +0.7979 +0.0313 +0.0469 +0.1424 +0.0156 +0.7951 +0.8584 +0.0683 +0.0391 +0.0342 +0.0512 +0.8546 +0.0171 +0.0770 +0.1174 +0.0683 +0.7801 +0.0342 +0.0512 +0.1541 +0.0171 +0.7776 +0.8500 +0.0725 +0.0413 +0.0362 +0.0544 +0.8463 +0.0181 +0.0812 +0.1238 +0.0725 +0.7675 +0.0362 +0.0544 +0.1624 +0.0181 +0.7652 +0.8374 +0.0788 +0.0445 +0.0394 +0.0591 +0.8339 +0.0197 +0.0874 +0.1334 +0.0788 +0.7484 +0.0394 +0.0591 +0.1747 +0.0197 +0.7465 [8] P-matrix for branch length 1.000000 +0.5564 +0.2291 +0.1000 +0.1146 +0.1718 +0.5802 +0.0573 +0.1907 +0.2999 +0.2291 +0.3565 +0.1146 +0.1718 +0.3814 +0.0573 +0.3895 +0.5322 +0.2432 +0.1029 +0.1216 +0.1824 +0.5608 +0.0608 +0.1960 +0.3088 +0.2432 +0.3264 +0.1216 +0.1824 +0.3920 +0.0608 +0.3647 +0.5161 +0.2528 +0.1047 +0.1264 +0.1896 +0.5480 +0.0632 +0.1992 +0.3141 +0.2528 +0.3067 +0.1264 +0.1896 +0.3983 +0.0632 +0.3489 +0.4935 +0.2664 +0.1069 +0.1332 +0.1998 +0.5305 +0.0666 +0.2030 +0.3206 +0.2664 +0.2798 +0.1332 +0.1998 +0.4061 +0.0666 +0.3275 [8] P-matrix for branch length 1.000000 +0.5564 +0.2291 +0.1000 +0.1146 +0.1718 +0.5802 +0.0573 +0.1907 +0.2999 +0.2291 +0.3565 +0.1146 +0.1718 +0.3814 +0.0573 +0.3895 +0.5322 +0.2432 +0.1029 +0.1216 +0.1824 +0.5608 +0.0608 +0.1960 +0.3088 +0.2432 +0.3264 +0.1216 +0.1824 +0.3920 +0.0608 +0.3647 +0.5161 +0.2528 +0.1047 +0.1264 +0.1896 +0.5480 +0.0632 +0.1992 +0.3141 +0.2528 +0.3067 +0.1264 +0.1896 +0.3983 +0.0632 +0.3489 +0.4935 +0.2664 +0.1069 +0.1332 +0.1998 +0.5305 +0.0666 +0.2030 +0.3206 +0.2664 +0.2798 +0.1332 +0.1998 +0.4061 +0.0666 +0.3275 [8] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [8] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [8] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [8] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [8] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [8] CLV 5: [ {(0.05639,0.10231,0.00873,0.11988),(0.06099,0.10964,0.01035,0.12772),(0.06424,0.11471,0.01160,0.13306),(0.06908,0.12212,0.01361,0.14075)} {(0.75700,0.00220,0.01173,0.00220),(0.73682,0.00263,0.01377,0.00263),(0.72254,0.00295,0.01532,0.00295),(0.70116,0.00349,0.01779,0.00349)} {(0.05443,0.04064,0.00678,0.00668),(0.05865,0.04380,0.00802,0.00790),(0.06161,0.04601,0.00897,0.00883),(0.06598,0.04928,0.01051,0.01032)} {(0.00391,0.75039,0.00391,0.02027),(0.00467,0.73038,0.00467,0.02375),(0.00525,0.71629,0.00525,0.02636),(0.00621,0.69531,0.00621,0.03052)} {(0.02722,0.00334,0.00339,0.03730),(0.02933,0.00395,0.00401,0.03985),(0.03080,0.00441,0.00449,0.04159),(0.03299,0.00516,0.00525,0.04411)} {(0.00196,0.06167,0.00196,0.11320),(0.00233,0.06585,0.00233,0.11982),(0.00263,0.06871,0.00263,0.12423),(0.00310,0.07284,0.00310,0.13042)} {(0.00130,0.00024,0.63658,0.00024),(0.00153,0.00029,0.60862,0.00029),(0.00170,0.00033,0.58907,0.00033),(0.00198,0.00039,0.56016,0.00039)} {(0.00391,0.75039,0.00391,0.02027),(0.00467,0.73038,0.00467,0.02375),(0.00525,0.71629,0.00525,0.02636),(0.00621,0.69531,0.00621,0.03052)} {(0.00098,0.00507,0.00098,0.63212),(0.00117,0.00594,0.00117,0.60462),(0.00131,0.00659,0.00131,0.58547),(0.00155,0.00763,0.00155,0.55725)} {(0.75700,0.00220,0.01173,0.00220),(0.73682,0.00263,0.01377,0.00263),(0.72254,0.00295,0.01532,0.00295),(0.70116,0.00349,0.01779,0.00349)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.75700,0.00220,0.01173,0.00220),(0.73682,0.00263,0.01377,0.00263),(0.72254,0.00295,0.01532,0.00295),(0.70116,0.00349,0.01779,0.00349)} {(0.00098,0.00507,0.00098,0.63212),(0.00117,0.00594,0.00117,0.60462),(0.00131,0.00659,0.00131,0.58547),(0.00155,0.00763,0.00155,0.55725)} {(0.00098,0.00507,0.00098,0.63212),(0.00117,0.00594,0.00117,0.60462),(0.00131,0.00659,0.00131,0.58547),(0.00155,0.00763,0.00155,0.55725)} {(0.00226,0.01355,0.04991,0.00223),(0.00267,0.01460,0.05331,0.00263),(0.00299,0.01534,0.05563,0.00294),(0.00350,0.01643,0.05897,0.00344)} {(0.00098,0.00507,0.00098,0.63212),(0.00117,0.00594,0.00117,0.60462),(0.00131,0.00659,0.00131,0.58547),(0.00155,0.00763,0.00155,0.55725)} {(0.05443,0.04064,0.00678,0.00668),(0.05865,0.04380,0.00802,0.00790),(0.06161,0.04601,0.00897,0.00883),(0.06598,0.04928,0.01051,0.01032)} {(0.02722,0.00334,0.00339,0.03730),(0.02933,0.00395,0.00401,0.03985),(0.03080,0.00441,0.00449,0.04159),(0.03299,0.00516,0.00525,0.04411)} {(0.00098,0.00507,0.00098,0.63212),(0.00117,0.00594,0.00117,0.60462),(0.00131,0.00659,0.00131,0.58547),(0.00155,0.00763,0.00155,0.55725)} ] [8] CLV 6: [ {(0.05045,0.00474,0.00178,0.00545),(0.05394,0.00555,0.00226,0.00632),(0.05633,0.00615,0.00265,0.00697),(0.05979,0.00711,0.00332,0.00800)} {(0.02547,0.00032,0.04390,0.00032),(0.02668,0.00038,0.04646,0.00038),(0.02745,0.00043,0.04815,0.00043),(0.02849,0.00050,0.05048,0.00050)} {(0.05227,0.03939,0.01068,0.01049),(0.05613,0.04235,0.01254,0.01231),(0.05882,0.04443,0.01396,0.01368),(0.06276,0.04749,0.01622,0.01587)} {(0.00178,0.60435,0.00178,0.01089),(0.00212,0.57640,0.00212,0.01279),(0.00237,0.55707,0.00237,0.01423),(0.00279,0.52882,0.00279,0.01651)} {(0.02614,0.00524,0.00534,0.03414),(0.02807,0.00615,0.00627,0.03620),(0.02941,0.00684,0.00698,0.03759),(0.03138,0.00793,0.00811,0.03956)} {(0.00018,0.00439,0.00018,0.08393),(0.00023,0.00507,0.00023,0.08634),(0.00027,0.00558,0.00027,0.08770),(0.00034,0.00636,0.00034,0.08921)} {(0.00049,0.00009,0.45330,0.00009),(0.00057,0.00010,0.41897,0.00010),(0.00062,0.00011,0.39565,0.00011),(0.00070,0.00012,0.36222,0.00012)} {(0.00178,0.60435,0.00178,0.01089),(0.00212,0.57640,0.00212,0.01279),(0.00237,0.55707,0.00237,0.01423),(0.00279,0.52882,0.00279,0.01651)} {(0.00992,0.00137,0.00123,0.02641),(0.01041,0.00160,0.00142,0.02728),(0.01073,0.00176,0.00156,0.02779),(0.01118,0.00202,0.00178,0.02839)} {(0.02547,0.00032,0.04390,0.00032),(0.02668,0.00038,0.04646,0.00038),(0.02745,0.00043,0.04815,0.00043),(0.02849,0.00050,0.05048,0.00050)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.04414,0.01797,0.00344,0.00295),(0.04660,0.01916,0.00407,0.00345),(0.04823,0.01998,0.00455,0.00383),(0.05049,0.02117,0.00531,0.00443)} {(0.00036,0.00209,0.00036,0.44746),(0.00041,0.00240,0.00041,0.41386),(0.00046,0.00263,0.00046,0.39113),(0.00053,0.00299,0.00053,0.35866)} {(0.00036,0.00209,0.00036,0.44746),(0.00041,0.00240,0.00041,0.41386),(0.00046,0.00263,0.00046,0.39113),(0.00053,0.00299,0.00053,0.35866)} {(0.00022,0.01137,0.00282,0.00050),(0.00029,0.01207,0.00326,0.00063),(0.00034,0.01253,0.00359,0.00074),(0.00043,0.01320,0.00409,0.00092)} {(0.00036,0.00209,0.00036,0.44746),(0.00041,0.00240,0.00041,0.41386),(0.00046,0.00263,0.00046,0.39113),(0.00053,0.00299,0.00053,0.35866)} {(0.04548,0.00185,0.00116,0.00049),(0.04818,0.00217,0.00147,0.00063),(0.05000,0.00242,0.00173,0.00074),(0.05255,0.00281,0.00216,0.00094)} {(0.00164,0.00454,0.00033,0.00486),(0.00192,0.00526,0.00043,0.00558),(0.00213,0.00579,0.00051,0.00610),(0.00247,0.00662,0.00064,0.00691)} {(0.00036,0.00209,0.00036,0.44746),(0.00041,0.00240,0.00041,0.41386),(0.00046,0.00263,0.00046,0.39113),(0.00053,0.00299,0.00053,0.35866)} ] [8] CLV 7: [ {(0.00391,0.75039,0.00391,0.02027),(0.00467,0.73038,0.00467,0.02375),(0.00525,0.71629,0.00525,0.02636),(0.00621,0.69531,0.00621,0.03052)} {(0.00130,0.00024,0.63658,0.00024),(0.00153,0.00029,0.60862,0.00029),(0.00170,0.00033,0.58907,0.00033),(0.00198,0.00039,0.56016,0.00039)} {(0.02722,0.00334,0.00339,0.03730),(0.02933,0.00395,0.00401,0.03985),(0.03080,0.00441,0.00449,0.04159),(0.03299,0.00516,0.00525,0.04411)} {(0.00391,0.75039,0.00391,0.02027),(0.00467,0.73038,0.00467,0.02375),(0.00525,0.71629,0.00525,0.02636),(0.00621,0.69531,0.00621,0.03052)} {(0.00098,0.00507,0.00098,0.63212),(0.00117,0.00594,0.00117,0.60462),(0.00131,0.00659,0.00131,0.58547),(0.00155,0.00763,0.00155,0.55725)} {(0.00098,0.00507,0.00098,0.63212),(0.00117,0.00594,0.00117,0.60462),(0.00131,0.00659,0.00131,0.58547),(0.00155,0.00763,0.00155,0.55725)} {(0.00130,0.00024,0.63658,0.00024),(0.00153,0.00029,0.60862,0.00029),(0.00170,0.00033,0.58907,0.00033),(0.00198,0.00039,0.56016,0.00039)} {(0.00391,0.75039,0.00391,0.02027),(0.00467,0.73038,0.00467,0.02375),(0.00525,0.71629,0.00525,0.02636),(0.00621,0.69531,0.00621,0.03052)} {(0.05443,0.04064,0.00678,0.00668),(0.05865,0.04380,0.00802,0.00790),(0.06161,0.04601,0.00897,0.00883),(0.06598,0.04928,0.01051,0.01032)} {(0.75700,0.00220,0.01173,0.00220),(0.73682,0.00263,0.01377,0.00263),(0.72254,0.00295,0.01532,0.00295),(0.70116,0.00349,0.01779,0.00349)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.75700,0.00220,0.01173,0.00220),(0.73682,0.00263,0.01377,0.00263),(0.72254,0.00295,0.01532,0.00295),(0.70116,0.00349,0.01779,0.00349)} {(0.00098,0.00507,0.00098,0.63212),(0.00117,0.00594,0.00117,0.60462),(0.00131,0.00659,0.00131,0.58547),(0.00155,0.00763,0.00155,0.55725)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00196,0.06167,0.00196,0.11320),(0.00233,0.06585,0.00233,0.11982),(0.00263,0.06871,0.00263,0.12423),(0.00310,0.07284,0.00310,0.13042)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.75700,0.00220,0.01173,0.00220),(0.73682,0.00263,0.01377,0.00263),(0.72254,0.00295,0.01532,0.00295),(0.70116,0.00349,0.01779,0.00349)} {(0.75700,0.00220,0.01173,0.00220),(0.73682,0.00263,0.01377,0.00263),(0.72254,0.00295,0.01532,0.00295),(0.70116,0.00349,0.01779,0.00349)} {(0.00130,0.00024,0.63658,0.00024),(0.00153,0.00029,0.60862,0.00029),(0.00170,0.00033,0.58907,0.00033),(0.00198,0.00039,0.56016,0.00039)} ] TEST alpha(ncats) = 0.10( 8) 0.000000 0.000001 0.000090 0.002066 0.023015 0.164491 0.915773 6.894563 [0] P-matrix for branch length 0.100000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9998 +0.0001 +0.0001 +0.0000 +0.0001 +0.9998 +0.0000 +0.0001 +0.0002 +0.0001 +0.9997 +0.0000 +0.0001 +0.0002 +0.0000 +0.9997 +0.9981 +0.0009 +0.0006 +0.0004 +0.0007 +0.9980 +0.0002 +0.0011 +0.0017 +0.0009 +0.9970 +0.0004 +0.0007 +0.0022 +0.0002 +0.9969 +0.9866 +0.0063 +0.0039 +0.0032 +0.0048 +0.9858 +0.0016 +0.0079 +0.0118 +0.0063 +0.9787 +0.0032 +0.0048 +0.0157 +0.0016 +0.9780 +0.9286 +0.0340 +0.0204 +0.0170 +0.0255 +0.9255 +0.0085 +0.0405 +0.0612 +0.0340 +0.8878 +0.0170 +0.0255 +0.0809 +0.0085 +0.8850 +0.6161 +0.1952 +0.0911 +0.0976 +0.1464 +0.6300 +0.0488 +0.1748 +0.2734 +0.1952 +0.4338 +0.0976 +0.1464 +0.3497 +0.0488 +0.4552 [0] P-matrix for branch length 0.200000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9997 +0.0002 +0.0001 +0.0001 +0.0001 +0.9996 +0.0000 +0.0002 +0.0003 +0.0002 +0.9995 +0.0001 +0.0001 +0.0004 +0.0000 +0.9994 +0.9962 +0.0018 +0.0011 +0.0009 +0.0013 +0.9960 +0.0004 +0.0022 +0.0033 +0.0018 +0.9940 +0.0009 +0.0013 +0.0044 +0.0004 +0.9938 +0.9734 +0.0126 +0.0077 +0.0063 +0.0094 +0.9720 +0.0031 +0.0154 +0.0232 +0.0126 +0.9579 +0.0063 +0.0094 +0.0309 +0.0031 +0.9566 +0.8648 +0.0652 +0.0375 +0.0326 +0.0489 +0.8610 +0.0163 +0.0738 +0.1124 +0.0652 +0.7898 +0.0326 +0.0489 +0.1477 +0.0163 +0.7871 +0.4473 +0.2951 +0.1100 +0.1476 +0.2213 +0.4961 +0.0738 +0.2088 +0.3299 +0.2951 +0.2274 +0.1476 +0.2213 +0.4175 +0.0738 +0.2873 [0] P-matrix for branch length 1.000000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9999 +0.0000 +0.0000 +0.0000 +0.0000 +0.9999 +0.0000 +0.0000 +0.0001 +0.0000 +0.9999 +0.0000 +0.0000 +0.0001 +0.0000 +0.9999 +0.9983 +0.0008 +0.0005 +0.0004 +0.0006 +0.9982 +0.0002 +0.0010 +0.0015 +0.0008 +0.9973 +0.0004 +0.0006 +0.0020 +0.0002 +0.9972 +0.9813 +0.0088 +0.0055 +0.0044 +0.0066 +0.9803 +0.0022 +0.0109 +0.0164 +0.0088 +0.9703 +0.0044 +0.0066 +0.0218 +0.0022 +0.9693 +0.8772 +0.0590 +0.0342 +0.0295 +0.0443 +0.8734 +0.0148 +0.0676 +0.1027 +0.0590 +0.8087 +0.0295 +0.0443 +0.1351 +0.0148 +0.8058 +0.5452 +0.2356 +0.1014 +0.1178 +0.1767 +0.5712 +0.0589 +0.1933 +0.3041 +0.2356 +0.3425 +0.1178 +0.1767 +0.3865 +0.0589 +0.3779 +0.3006 +0.3995 +0.1002 +0.1998 +0.2996 +0.4003 +0.0999 +0.2002 +0.3005 +0.3995 +0.1002 +0.1998 +0.2996 +0.4003 +0.0999 +0.2002 [0] P-matrix for branch length 1.000000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9999 +0.0000 +0.0000 +0.0000 +0.0000 +0.9999 +0.0000 +0.0000 +0.0001 +0.0000 +0.9999 +0.0000 +0.0000 +0.0001 +0.0000 +0.9999 +0.9983 +0.0008 +0.0005 +0.0004 +0.0006 +0.9982 +0.0002 +0.0010 +0.0015 +0.0008 +0.9973 +0.0004 +0.0006 +0.0020 +0.0002 +0.9972 +0.9813 +0.0088 +0.0055 +0.0044 +0.0066 +0.9803 +0.0022 +0.0109 +0.0164 +0.0088 +0.9703 +0.0044 +0.0066 +0.0218 +0.0022 +0.9693 +0.8772 +0.0590 +0.0342 +0.0295 +0.0443 +0.8734 +0.0148 +0.0676 +0.1027 +0.0590 +0.8087 +0.0295 +0.0443 +0.1351 +0.0148 +0.8058 +0.5452 +0.2356 +0.1014 +0.1178 +0.1767 +0.5712 +0.0589 +0.1933 +0.3041 +0.2356 +0.3425 +0.1178 +0.1767 +0.3865 +0.0589 +0.3779 +0.3006 +0.3995 +0.1002 +0.1998 +0.2996 +0.4003 +0.0999 +0.2002 +0.3005 +0.3995 +0.1002 +0.1998 +0.2996 +0.4003 +0.0999 +0.2002 [0] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} 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{(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [0] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} 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{(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [0] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} 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{(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [0] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [0] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} 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{(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} 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{(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [0] CLV 5: [ {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00001,0.00001,0.00000,0.00002),(0.00016,0.00032,0.00000,0.00040),(0.00178,0.00355,0.00001,0.00443),(0.01232,0.02417,0.00037,0.02982),(0.05848,0.10566,0.00945,0.12347),(0.17557,0.21338,0.14092,0.21239)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(0.99997,0.00000,0.00000,0.00000),(0.99932,0.00000,0.00000,0.00000),(0.99244,0.00000,0.00001,0.00000),(0.94751,0.00009,0.00054,0.00009),(0.74786,0.00239,0.01264,0.00239),(0.20011,0.04899,0.10884,0.04899)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00001,0.00001,0.00000,0.00000),(0.00016,0.00012,0.00000,0.00000),(0.00178,0.00133,0.00001,0.00001),(0.01224,0.00917,0.00029,0.00029),(0.05635,0.04208,0.00732,0.00722),(0.13202,0.10981,0.09737,0.09242)} 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{(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(0.99997,0.00000,0.00000,0.00000),(0.99932,0.00000,0.00000,0.00000),(0.99244,0.00000,0.00001,0.00000),(0.94751,0.00009,0.00054,0.00009),(0.74786,0.00239,0.01264,0.00239),(0.20011,0.04899,0.10884,0.04899)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(0.99997,0.00000,0.00000,0.00000),(0.99932,0.00000,0.00000,0.00000),(0.99244,0.00000,0.00001,0.00000),(0.94751,0.00009,0.00054,0.00009),(0.74786,0.00239,0.01264,0.00239),(0.20011,0.04899,0.10884,0.04899)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99995,0.00000),(0.00000,0.00000,0.99892,0.00000),(0.00000,0.00000,0.98801,0.00000),(0.00006,0.00001,0.91761,0.00001),(0.00140,0.00027,0.62386,0.00027),(0.01209,0.00544,0.05171,0.00544)} ] TEST alpha(ncats) = 0.50( 8) 0.008222 0.058554 0.164605 0.339227 0.608857 1.031680 1.770101 4.018755 [1] P-matrix for branch length 0.100000 +0.9993 +0.0003 +0.0002 +0.0002 +0.0002 +0.9993 +0.0001 +0.0004 +0.0006 +0.0003 +0.9989 +0.0002 +0.0002 +0.0008 +0.0001 +0.9989 +0.9952 +0.0023 +0.0014 +0.0011 +0.0017 +0.9949 +0.0006 +0.0028 +0.0042 +0.0023 +0.9924 +0.0011 +0.0017 +0.0057 +0.0006 +0.9921 +0.9866 +0.0063 +0.0039 +0.0032 +0.0048 +0.9858 +0.0016 +0.0079 +0.0118 +0.0063 +0.9787 +0.0032 +0.0048 +0.0157 +0.0016 +0.9779 +0.9726 +0.0130 +0.0080 +0.0065 +0.0097 +0.9711 +0.0032 +0.0159 +0.0239 +0.0130 +0.9566 +0.0065 +0.0097 +0.0318 +0.0032 +0.9552 +0.9516 +0.0230 +0.0140 +0.0115 +0.0172 +0.9493 +0.0057 +0.0278 +0.0419 +0.0230 +0.9237 +0.0115 +0.0172 +0.0555 +0.0057 +0.9215 +0.9201 +0.0381 +0.0227 +0.0191 +0.0286 +0.9168 +0.0095 +0.0451 +0.0682 +0.0381 +0.8746 +0.0191 +0.0286 +0.0901 +0.0095 +0.8718 +0.8688 +0.0632 +0.0364 +0.0316 +0.0474 +0.8650 +0.0158 +0.0718 +0.1092 +0.0632 +0.7960 +0.0316 +0.0474 +0.1436 +0.0158 +0.7932 +0.7385 +0.1292 +0.0676 +0.0646 +0.0969 +0.7393 +0.0323 +0.1314 +0.2029 +0.1292 +0.6033 +0.0646 +0.0969 +0.2629 +0.0323 +0.6079 [1] P-matrix for branch length 0.200000 +0.9986 +0.0006 +0.0004 +0.0003 +0.0005 +0.9986 +0.0002 +0.0008 +0.0012 +0.0006 +0.9978 +0.0003 +0.0005 +0.0016 +0.0002 +0.9978 +0.9904 +0.0045 +0.0028 +0.0023 +0.0034 +0.9899 +0.0011 +0.0056 +0.0084 +0.0045 +0.9848 +0.0023 +0.0034 +0.0112 +0.0011 +0.9842 +0.9734 +0.0126 +0.0077 +0.0063 +0.0094 +0.9720 +0.0031 +0.0154 +0.0232 +0.0126 +0.9579 +0.0063 +0.0094 +0.0309 +0.0031 +0.9565 +0.9463 +0.0255 +0.0154 +0.0127 +0.0191 +0.9438 +0.0064 +0.0307 +0.0463 +0.0255 +0.9154 +0.0127 +0.0191 +0.0614 +0.0064 +0.9131 +0.9067 +0.0446 +0.0264 +0.0223 +0.0335 +0.9032 +0.0112 +0.0522 +0.0791 +0.0446 +0.8540 +0.0223 +0.0335 +0.1044 +0.0112 +0.8510 +0.8498 +0.0726 +0.0413 +0.0363 +0.0545 +0.8461 +0.0182 +0.0813 +0.1240 +0.0726 +0.7671 +0.0363 +0.0545 +0.1626 +0.0182 +0.7648 +0.7634 +0.1163 +0.0621 +0.0582 +0.0873 +0.7626 +0.0291 +0.1211 +0.1864 +0.1163 +0.6391 +0.0582 +0.0873 +0.2421 +0.0291 +0.6415 +0.5779 +0.2167 +0.0970 +0.1084 +0.1625 +0.5979 +0.0542 +0.1854 +0.2910 +0.2167 +0.3839 +0.1084 +0.1625 +0.3708 +0.0542 +0.4125 [1] P-matrix for branch length 1.000000 +0.9932 +0.0032 +0.0020 +0.0016 +0.0024 +0.9929 +0.0008 +0.0040 +0.0059 +0.0032 +0.9893 +0.0016 +0.0024 +0.0079 +0.0008 +0.9889 +0.9534 +0.0221 +0.0134 +0.0111 +0.0166 +0.9511 +0.0055 +0.0268 +0.0403 +0.0221 +0.9265 +0.0111 +0.0166 +0.0535 +0.0055 +0.9244 +0.8771 +0.0591 +0.0343 +0.0295 +0.0443 +0.8733 +0.0148 +0.0676 +0.1028 +0.0591 +0.8086 +0.0295 +0.0443 +0.1352 +0.0148 +0.8057 +0.7713 +0.1122 +0.0603 +0.0561 +0.0842 +0.7701 +0.0281 +0.1176 +0.1809 +0.1122 +0.6507 +0.0561 +0.0842 +0.2353 +0.0281 +0.6525 +0.6463 +0.1785 +0.0860 +0.0893 +0.1339 +0.6561 +0.0446 +0.1654 +0.2579 +0.1785 +0.4743 +0.0893 +0.1339 +0.3308 +0.0446 +0.4907 +0.5156 +0.2531 +0.1047 +0.1265 +0.1898 +0.5476 +0.0633 +0.1993 +0.3142 +0.2531 +0.3061 +0.1265 +0.1898 +0.3985 +0.0633 +0.3484 +0.3967 +0.3283 +0.1109 +0.1641 +0.2462 +0.4605 +0.0821 +0.2112 +0.3327 +0.3283 +0.1749 +0.1641 +0.2462 +0.4224 +0.0821 +0.2494 +0.3096 +0.3919 +0.1025 +0.1960 +0.2939 +0.4056 +0.0980 +0.2025 +0.3076 +0.3919 +0.1045 +0.1960 +0.2939 +0.4050 +0.0980 +0.2031 [1] P-matrix for branch length 1.000000 +0.9932 +0.0032 +0.0020 +0.0016 +0.0024 +0.9929 +0.0008 +0.0040 +0.0059 +0.0032 +0.9893 +0.0016 +0.0024 +0.0079 +0.0008 +0.9889 +0.9534 +0.0221 +0.0134 +0.0111 +0.0166 +0.9511 +0.0055 +0.0268 +0.0403 +0.0221 +0.9265 +0.0111 +0.0166 +0.0535 +0.0055 +0.9244 +0.8771 +0.0591 +0.0343 +0.0295 +0.0443 +0.8733 +0.0148 +0.0676 +0.1028 +0.0591 +0.8086 +0.0295 +0.0443 +0.1352 +0.0148 +0.8057 +0.7713 +0.1122 +0.0603 +0.0561 +0.0842 +0.7701 +0.0281 +0.1176 +0.1809 +0.1122 +0.6507 +0.0561 +0.0842 +0.2353 +0.0281 +0.6525 +0.6463 +0.1785 +0.0860 +0.0893 +0.1339 +0.6561 +0.0446 +0.1654 +0.2579 +0.1785 +0.4743 +0.0893 +0.1339 +0.3308 +0.0446 +0.4907 +0.5156 +0.2531 +0.1047 +0.1265 +0.1898 +0.5476 +0.0633 +0.1993 +0.3142 +0.2531 +0.3061 +0.1265 +0.1898 +0.3985 +0.0633 +0.3484 +0.3967 +0.3283 +0.1109 +0.1641 +0.2462 +0.4605 +0.0821 +0.2112 +0.3327 +0.3283 +0.1749 +0.1641 +0.2462 +0.4224 +0.0821 +0.2494 +0.3096 +0.3919 +0.1025 +0.1960 +0.2939 +0.4056 +0.0980 +0.2025 +0.3076 +0.3919 +0.1045 +0.1960 +0.2939 +0.4050 +0.0980 +0.2031 [1] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [1] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} 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{(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} 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{(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [1] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} 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{(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [1] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} 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{(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [1] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} 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{(0.00000,0.00000,0.00000,0.99221),(0.00000,0.00002,0.00000,0.94593),(0.00002,0.00011,0.00002,0.85587),(0.00007,0.00044,0.00007,0.72720),(0.00020,0.00118,0.00020,0.56809),(0.00046,0.00264,0.00046,0.39040),(0.00099,0.00514,0.00099,0.21092),(0.00270,0.00914,0.00270,0.04701)} {(0.00000,0.00016,0.00000,0.00000),(0.00000,0.00110,0.00002,0.00000),(0.00000,0.00295,0.00015,0.00001),(0.00002,0.00560,0.00057,0.00004),(0.00008,0.00888,0.00158,0.00020),(0.00034,0.01255,0.00360,0.00074),(0.00123,0.01617,0.00717,0.00249),(0.00577,0.01872,0.01299,0.00944)} {(0.00000,0.00000,0.00000,0.99221),(0.00000,0.00002,0.00000,0.94593),(0.00002,0.00011,0.00002,0.85587),(0.00007,0.00044,0.00007,0.72720),(0.00020,0.00118,0.00020,0.56809),(0.00046,0.00264,0.00046,0.39040),(0.00099,0.00514,0.00099,0.21092),(0.00270,0.00914,0.00270,0.04701)} {(0.00064,0.00000,0.00000,0.00000),(0.00442,0.00001,0.00000,0.00000),(0.01182,0.00009,0.00001,0.00000),(0.02245,0.00034,0.00009,0.00004),(0.03561,0.00099,0.00045,0.00019),(0.05005,0.00242,0.00174,0.00075),(0.06322,0.00555,0.00593,0.00269),(0.06543,0.01527,0.02325,0.01241)} {(0.00000,0.00000,0.00000,0.00000),(0.00001,0.00003,0.00000,0.00004),(0.00008,0.00024,0.00000,0.00027),(0.00030,0.00091,0.00002,0.00103),(0.00088,0.00253,0.00013,0.00279),(0.00214,0.00581,0.00051,0.00612),(0.00482,0.01177,0.00185,0.01167),(0.01227,0.02283,0.00866,0.02068)} {(0.00000,0.00000,0.00000,0.99221),(0.00000,0.00002,0.00000,0.94593),(0.00002,0.00011,0.00002,0.85587),(0.00007,0.00044,0.00007,0.72720),(0.00020,0.00118,0.00020,0.56809),(0.00046,0.00264,0.00046,0.39040),(0.00099,0.00514,0.00099,0.21092),(0.00270,0.00914,0.00270,0.04701)} ] [1] CLV 7: [ {(0.00000,0.99713,0.00000,0.00000),(0.00002,0.97983,0.00002,0.00013),(0.00016,0.94473,0.00016,0.00095),(0.00065,0.89074,0.00065,0.00377),(0.00199,0.81578,0.00199,0.01090),(0.00527,0.71583,0.00527,0.02645),(0.01354,0.58154,0.01354,0.05863),(0.04696,0.35746,0.04696,0.13752)} {(0.00000,0.00000,0.99570,0.00000),(0.00001,0.00000,0.96980,0.00000),(0.00006,0.00001,0.91756,0.00001),(0.00024,0.00004,0.83799,0.00004),(0.00069,0.00012,0.72934,0.00012),(0.00171,0.00033,0.58844,0.00033),(0.00386,0.00085,0.40846,0.00085),(0.00941,0.00293,0.14740,0.00293)} {(0.00032,0.00000,0.00000,0.00048),(0.00224,0.00002,0.00002,0.00334),(0.00612,0.00015,0.00015,0.00903),(0.01206,0.00059,0.00059,0.01746),(0.02022,0.00175,0.00176,0.02847),(0.03085,0.00443,0.00450,0.04165),(0.04441,0.01056,0.01084,0.05598),(0.06262,0.03014,0.03153,0.06703)} {(0.00000,0.99713,0.00000,0.00000),(0.00002,0.97983,0.00002,0.00013),(0.00016,0.94473,0.00016,0.00095),(0.00065,0.89074,0.00065,0.00377),(0.00199,0.81578,0.00199,0.01090),(0.00527,0.71583,0.00527,0.02645),(0.01354,0.58154,0.01354,0.05863),(0.04696,0.35746,0.04696,0.13752)} {(0.00000,0.00000,0.00000,0.99554),(0.00001,0.00003,0.00001,0.96874),(0.00004,0.00024,0.00004,0.91494),(0.00016,0.00094,0.00016,0.83371),(0.00050,0.00272,0.00050,0.72422),(0.00132,0.00661,0.00132,0.58485),(0.00338,0.01466,0.00338,0.41155),(0.01174,0.03438,0.01174,0.17012)} {(0.00000,0.00000,0.00000,0.99554),(0.00001,0.00003,0.00001,0.96874),(0.00004,0.00024,0.00004,0.91494),(0.00016,0.00094,0.00016,0.83371),(0.00050,0.00272,0.00050,0.72422),(0.00132,0.00661,0.00132,0.58485),(0.00338,0.01466,0.00338,0.41155),(0.01174,0.03438,0.01174,0.17012)} {(0.00000,0.00000,0.99570,0.00000),(0.00001,0.00000,0.96980,0.00000),(0.00006,0.00001,0.91756,0.00001),(0.00024,0.00004,0.83799,0.00004),(0.00069,0.00012,0.72934,0.00012),(0.00171,0.00033,0.58844,0.00033),(0.00386,0.00085,0.40846,0.00085),(0.00941,0.00293,0.14740,0.00293)} {(0.00000,0.99713,0.00000,0.00000),(0.00002,0.97983,0.00002,0.00013),(0.00016,0.94473,0.00016,0.00095),(0.00065,0.89074,0.00065,0.00377),(0.00199,0.81578,0.00199,0.01090),(0.00527,0.71583,0.00527,0.02645),(0.01354,0.58154,0.01354,0.05863),(0.04696,0.35746,0.04696,0.13752)} {(0.00064,0.00048,0.00000,0.00000),(0.00448,0.00336,0.00004,0.00004),(0.01225,0.00917,0.00029,0.00029),(0.02413,0.01805,0.00118,0.00117),(0.04044,0.03021,0.00353,0.00349),(0.06170,0.04608,0.00900,0.00886),(0.08881,0.06654,0.02168,0.02113),(0.12524,0.09717,0.06306,0.06027)} {(0.99729,0.00000,0.00000,0.00000),(0.98090,0.00001,0.00007,0.00001),(0.94747,0.00009,0.00054,0.00009),(0.89550,0.00037,0.00215,0.00037),(0.82217,0.00112,0.00625,0.00112),(0.72208,0.00297,0.01537,0.00297),(0.58272,0.00761,0.03473,0.00761),(0.33402,0.02641,0.08469,0.02641)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99729,0.00000,0.00000,0.00000),(0.98090,0.00001,0.00007,0.00001),(0.94747,0.00009,0.00054,0.00009),(0.89550,0.00037,0.00215,0.00037),(0.82217,0.00112,0.00625,0.00112),(0.72208,0.00297,0.01537,0.00297),(0.58272,0.00761,0.03473,0.00761),(0.33402,0.02641,0.08469,0.02641)} {(0.00000,0.00000,0.00000,0.99554),(0.00001,0.00003,0.00001,0.96874),(0.00004,0.00024,0.00004,0.91494),(0.00016,0.00094,0.00016,0.83371),(0.00050,0.00272,0.00050,0.72422),(0.00132,0.00661,0.00132,0.58485),(0.00338,0.01466,0.00338,0.41155),(0.01174,0.03438,0.01174,0.17012)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00080,0.00000,0.00159),(0.00001,0.00556,0.00001,0.01106),(0.00008,0.01501,0.00008,0.02955),(0.00033,0.02899,0.00033,0.05609),(0.00099,0.04714,0.00099,0.08884),(0.00264,0.06880,0.00264,0.12437),(0.00677,0.09232,0.00677,0.15533),(0.02348,0.11086,0.02348,0.15296)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99729,0.00000,0.00000,0.00000),(0.98090,0.00001,0.00007,0.00001),(0.94747,0.00009,0.00054,0.00009),(0.89550,0.00037,0.00215,0.00037),(0.82217,0.00112,0.00625,0.00112),(0.72208,0.00297,0.01537,0.00297),(0.58272,0.00761,0.03473,0.00761),(0.33402,0.02641,0.08469,0.02641)} {(0.99729,0.00000,0.00000,0.00000),(0.98090,0.00001,0.00007,0.00001),(0.94747,0.00009,0.00054,0.00009),(0.89550,0.00037,0.00215,0.00037),(0.82217,0.00112,0.00625,0.00112),(0.72208,0.00297,0.01537,0.00297),(0.58272,0.00761,0.03473,0.00761),(0.33402,0.02641,0.08469,0.02641)} {(0.00000,0.00000,0.99570,0.00000),(0.00001,0.00000,0.96980,0.00000),(0.00006,0.00001,0.91756,0.00001),(0.00024,0.00004,0.83799,0.00004),(0.00069,0.00012,0.72934,0.00012),(0.00171,0.00033,0.58844,0.00033),(0.00386,0.00085,0.40846,0.00085),(0.00941,0.00293,0.14740,0.00293)} ] TEST alpha(ncats) = 0.75( 8) 0.032582 0.137187 0.286685 0.485709 0.752940 1.131212 1.739477 3.434208 [2] P-matrix for branch length 0.100000 +0.9973 +0.0013 +0.0008 +0.0006 +0.0009 +0.9972 +0.0003 +0.0016 +0.0024 +0.0013 +0.9957 +0.0006 +0.0009 +0.0032 +0.0003 +0.9956 +0.9888 +0.0053 +0.0033 +0.0026 +0.0040 +0.9881 +0.0013 +0.0066 +0.0099 +0.0053 +0.9822 +0.0026 +0.0040 +0.0131 +0.0013 +0.9816 +0.9768 +0.0110 +0.0068 +0.0055 +0.0082 +0.9755 +0.0027 +0.0135 +0.0203 +0.0110 +0.9632 +0.0055 +0.0082 +0.0270 +0.0027 +0.9620 +0.9611 +0.0184 +0.0113 +0.0092 +0.0138 +0.9592 +0.0046 +0.0224 +0.0338 +0.0184 +0.9386 +0.0092 +0.0138 +0.0449 +0.0046 +0.9367 +0.9407 +0.0282 +0.0170 +0.0141 +0.0211 +0.9380 +0.0070 +0.0338 +0.0511 +0.0282 +0.9066 +0.0141 +0.0211 +0.0677 +0.0070 +0.9041 +0.9129 +0.0416 +0.0247 +0.0208 +0.0312 +0.9095 +0.0104 +0.0489 +0.0741 +0.0416 +0.8635 +0.0208 +0.0312 +0.0978 +0.0104 +0.8606 +0.8709 +0.0622 +0.0359 +0.0311 +0.0466 +0.8671 +0.0155 +0.0708 +0.1077 +0.0622 +0.7991 +0.0311 +0.0466 +0.1416 +0.0155 +0.7963 +0.7691 +0.1134 +0.0608 +0.0567 +0.0851 +0.7680 +0.0284 +0.1186 +0.1825 +0.1134 +0.6474 +0.0567 +0.0851 +0.2372 +0.0284 +0.6494 [2] P-matrix for branch length 0.200000 +0.9946 +0.0025 +0.0016 +0.0013 +0.0019 +0.9943 +0.0006 +0.0031 +0.0047 +0.0025 +0.9915 +0.0013 +0.0019 +0.0063 +0.0006 +0.9912 +0.9777 +0.0105 +0.0065 +0.0053 +0.0079 +0.9765 +0.0026 +0.0129 +0.0195 +0.0105 +0.9648 +0.0053 +0.0079 +0.0259 +0.0026 +0.9636 +0.9543 +0.0217 +0.0132 +0.0108 +0.0162 +0.9521 +0.0054 +0.0262 +0.0395 +0.0217 +0.9280 +0.0108 +0.0162 +0.0525 +0.0054 +0.9259 +0.9245 +0.0360 +0.0215 +0.0180 +0.0270 +0.9213 +0.0090 +0.0427 +0.0645 +0.0360 +0.8815 +0.0180 +0.0270 +0.0854 +0.0090 +0.8786 +0.8866 +0.0544 +0.0317 +0.0272 +0.0408 +0.8829 +0.0136 +0.0627 +0.0952 +0.0544 +0.8232 +0.0272 +0.0408 +0.1254 +0.0136 +0.8202 +0.8372 +0.0789 +0.0445 +0.0394 +0.0592 +0.8337 +0.0197 +0.0874 +0.1335 +0.0789 +0.7482 +0.0394 +0.0592 +0.1749 +0.0197 +0.7462 +0.7666 +0.1147 +0.0614 +0.0573 +0.0860 +0.7657 +0.0287 +0.1197 +0.1841 +0.1147 +0.6439 +0.0573 +0.0860 +0.2393 +0.0287 +0.6460 +0.6170 +0.1947 +0.0910 +0.0973 +0.1460 +0.6308 +0.0487 +0.1746 +0.2730 +0.1947 +0.4350 +0.0973 +0.1460 +0.3491 +0.0487 +0.4562 [2] P-matrix for branch length 1.000000 +0.9736 +0.0125 +0.0077 +0.0062 +0.0093 +0.9723 +0.0031 +0.0153 +0.0230 +0.0125 +0.9583 +0.0062 +0.0093 +0.0306 +0.0031 +0.9570 +0.8959 +0.0499 +0.0293 +0.0249 +0.0374 +0.8922 +0.0125 +0.0579 +0.0878 +0.0499 +0.8373 +0.0249 +0.0374 +0.1158 +0.0125 +0.8343 +0.8008 +0.0972 +0.0534 +0.0486 +0.0729 +0.7983 +0.0243 +0.1045 +0.1602 +0.0972 +0.6940 +0.0486 +0.0729 +0.2090 +0.0243 +0.6938 +0.6984 +0.1504 +0.0760 +0.0752 +0.1128 +0.7025 +0.0376 +0.1471 +0.2281 +0.1504 +0.5463 +0.0752 +0.1128 +0.2943 +0.0376 +0.5553 +0.5943 +0.2074 +0.0946 +0.1037 +0.1556 +0.6115 +0.0519 +0.1811 +0.2838 +0.2074 +0.4051 +0.1037 +0.1556 +0.3621 +0.0519 +0.4304 +0.4932 +0.2666 +0.1069 +0.1333 +0.2000 +0.5303 +0.0667 +0.2031 +0.3207 +0.2666 +0.2794 +0.1333 +0.2000 +0.4062 +0.0667 +0.3272 +0.3999 +0.3261 +0.1109 +0.1631 +0.2446 +0.4627 +0.0815 +0.2112 +0.3328 +0.3261 +0.1780 +0.1631 +0.2446 +0.4223 +0.0815 +0.2516 +0.3172 +0.3857 +0.1041 +0.1929 +0.2893 +0.4101 +0.0964 +0.2042 +0.3124 +0.3857 +0.1090 +0.1929 +0.2893 +0.4083 +0.0964 +0.2059 [2] P-matrix for branch length 1.000000 +0.9736 +0.0125 +0.0077 +0.0062 +0.0093 +0.9723 +0.0031 +0.0153 +0.0230 +0.0125 +0.9583 +0.0062 +0.0093 +0.0306 +0.0031 +0.9570 +0.8959 +0.0499 +0.0293 +0.0249 +0.0374 +0.8922 +0.0125 +0.0579 +0.0878 +0.0499 +0.8373 +0.0249 +0.0374 +0.1158 +0.0125 +0.8343 +0.8008 +0.0972 +0.0534 +0.0486 +0.0729 +0.7983 +0.0243 +0.1045 +0.1602 +0.0972 +0.6940 +0.0486 +0.0729 +0.2090 +0.0243 +0.6938 +0.6984 +0.1504 +0.0760 +0.0752 +0.1128 +0.7025 +0.0376 +0.1471 +0.2281 +0.1504 +0.5463 +0.0752 +0.1128 +0.2943 +0.0376 +0.5553 +0.5943 +0.2074 +0.0946 +0.1037 +0.1556 +0.6115 +0.0519 +0.1811 +0.2838 +0.2074 +0.4051 +0.1037 +0.1556 +0.3621 +0.0519 +0.4304 +0.4932 +0.2666 +0.1069 +0.1333 +0.2000 +0.5303 +0.0667 +0.2031 +0.3207 +0.2666 +0.2794 +0.1333 +0.2000 +0.4062 +0.0667 +0.3272 +0.3999 +0.3261 +0.1109 +0.1631 +0.2446 +0.4627 +0.0815 +0.2112 +0.3328 +0.3261 +0.1780 +0.1631 +0.2446 +0.4223 +0.0815 +0.2516 +0.3172 +0.3857 +0.1041 +0.1929 +0.2893 +0.4101 +0.0964 +0.2042 +0.3124 +0.3857 +0.1090 +0.1929 +0.2893 +0.4083 +0.0964 +0.2059 [2] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [2] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [2] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} 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{(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [2] Tip 3: [ 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{(0.00000,0.00001,0.00000,0.98246),(0.00003,0.00017,0.00003,0.92851),(0.00012,0.00069,0.00012,0.85724),(0.00032,0.00182,0.00032,0.77199),(0.00074,0.00393,0.00074,0.67268),(0.00156,0.00765,0.00156,0.55687),(0.00329,0.01432,0.00329,0.41735),(0.00947,0.03047,0.00947,0.20815)} {(0.00000,0.00063,0.00250,0.00000),(0.00007,0.00257,0.01014,0.00007),(0.00029,0.00516,0.02010,0.00028),(0.00077,0.00829,0.03173,0.00077),(0.00173,0.01201,0.04479,0.00171),(0.00351,0.01644,0.05902,0.00345),(0.00704,0.02195,0.07382,0.00686),(0.01771,0.03070,0.08469,0.01699)} {(0.00000,0.00001,0.00000,0.98246),(0.00003,0.00017,0.00003,0.92851),(0.00012,0.00069,0.00012,0.85724),(0.00032,0.00182,0.00032,0.77199),(0.00074,0.00393,0.00074,0.67268),(0.00156,0.00765,0.00156,0.55687),(0.00329,0.01432,0.00329,0.41735),(0.00947,0.03047,0.00947,0.20815)} {(0.00251,0.00188,0.00001,0.00001),(0.01028,0.00770,0.00020,0.00020),(0.02067,0.01547,0.00086,0.00085),(0.03328,0.02488,0.00232,0.00231),(0.04824,0.03603,0.00518,0.00512),(0.06604,0.04932,0.01053,0.01035),(0.08790,0.06584,0.02111,0.02058),(0.12011,0.09209,0.05314,0.05097)} {(0.00125,0.00001,0.00001,0.00188),(0.00514,0.00010,0.00010,0.00760),(0.01033,0.00043,0.00043,0.01504),(0.01664,0.00115,0.00116,0.02372),(0.02412,0.00256,0.00259,0.03347),(0.03302,0.00517,0.00527,0.04415),(0.04395,0.01029,0.01056,0.05555),(0.06006,0.02548,0.02657,0.06661)} {(0.00000,0.00001,0.00000,0.98246),(0.00003,0.00017,0.00003,0.92851),(0.00012,0.00069,0.00012,0.85724),(0.00032,0.00182,0.00032,0.77199),(0.00074,0.00393,0.00074,0.67268),(0.00156,0.00765,0.00156,0.55687),(0.00329,0.01432,0.00329,0.41735),(0.00947,0.03047,0.00947,0.20815)} ] [2] CLV 6: [ {(0.00250,0.00001,0.00000,0.00001),(0.01016,0.00016,0.00001,0.00020),(0.02018,0.00065,0.00009,0.00079),(0.03193,0.00172,0.00038,0.00205),(0.04520,0.00369,0.00121,0.00428),(0.05984,0.00712,0.00333,0.00801),(0.07551,0.01322,0.00875,0.01433),(0.09020,0.02834,0.02918,0.02896)} {(0.00155,0.00000,0.00234,0.00000),(0.00613,0.00001,0.00945,0.00001),(0.01173,0.00004,0.01857,0.00004),(0.01768,0.00011,0.02891,0.00011),(0.02348,0.00025,0.03987,0.00025),(0.02850,0.00050,0.05051,0.00050),(0.03153,0.00100,0.05863,0.00100),(0.02738,0.00260,0.05279,0.00260)} {(0.00250,0.00188,0.00002,0.00002),(0.01021,0.00765,0.00034,0.00034),(0.02037,0.01527,0.00142,0.00141),(0.03249,0.02438,0.00378,0.00375),(0.04655,0.03502,0.00825,0.00812),(0.06281,0.04753,0.01625,0.01590),(0.08204,0.06297,0.03107,0.03013),(0.10894,0.08850,0.06965,0.06667)} {(0.00000,0.98031,0.00000,0.00002),(0.00005,0.92022,0.00005,0.00034),(0.00023,0.84199,0.00023,0.00142),(0.00061,0.75026,0.00061,0.00383),(0.00136,0.64605,0.00136,0.00841),(0.00279,0.52844,0.00279,0.01654),(0.00575,0.39296,0.00575,0.03097),(0.01625,0.20457,0.01625,0.06208)} {(0.00125,0.00001,0.00001,0.00187),(0.00510,0.00017,0.00017,0.00748),(0.01018,0.00071,0.00071,0.01457),(0.01625,0.00187,0.00189,0.02251),(0.02328,0.00406,0.00412,0.03096),(0.03141,0.00795,0.00813,0.03958),(0.04102,0.01507,0.01553,0.04791),(0.05447,0.03333,0.03483,0.05516)} {(0.00000,0.00001,0.00000,0.00616),(0.00000,0.00016,0.00000,0.02376),(0.00001,0.00066,0.00001,0.04390),(0.00004,0.00168,0.00004,0.06329),(0.00012,0.00348,0.00012,0.07939),(0.00034,0.00637,0.00034,0.08923),(0.00094,0.01086,0.00094,0.08818),(0.00363,0.01843,0.00363,0.06008)} {(0.00000,0.00000,0.97056,0.00000),(0.00002,0.00000,0.88199,0.00000),(0.00008,0.00001,0.76970,0.00001),(0.00020,0.00003,0.64280,0.00003),(0.00040,0.00007,0.50575,0.00007),(0.00070,0.00012,0.36178,0.00012),(0.00112,0.00021,0.21363,0.00021),(0.00166,0.00040,0.05414,0.00040)} {(0.00000,0.98031,0.00000,0.00002),(0.00005,0.92022,0.00005,0.00034),(0.00023,0.84199,0.00023,0.00142),(0.00061,0.75026,0.00061,0.00383),(0.00136,0.64605,0.00136,0.00841),(0.00279,0.52844,0.00279,0.01654),(0.00575,0.39296,0.00575,0.03097),(0.01625,0.20457,0.01625,0.06208)} {(0.00062,0.00000,0.00000,0.00185),(0.00243,0.00005,0.00005,0.00719),(0.00461,0.00020,0.00019,0.01340),(0.00690,0.00051,0.00048,0.01953),(0.00914,0.00108,0.00098,0.02483),(0.01119,0.00203,0.00178,0.02840),(0.01291,0.00363,0.00310,0.02877),(0.01427,0.00718,0.00631,0.02095)} {(0.00155,0.00000,0.00234,0.00000),(0.00613,0.00001,0.00945,0.00001),(0.01173,0.00004,0.01857,0.00004),(0.01768,0.00011,0.02891,0.00011),(0.02348,0.00025,0.03987,0.00025),(0.02850,0.00050,0.05051,0.00050),(0.03153,0.00100,0.05863,0.00100),(0.02738,0.00260,0.05279,0.00260)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.00094,0.00001,0.00001),(0.00994,0.00377,0.00010,0.00010),(0.01927,0.00739,0.00043,0.00041),(0.02957,0.01156,0.00118,0.00107),(0.04025,0.01616,0.00264,0.00230),(0.05052,0.02118,0.00533,0.00444),(0.05890,0.02669,0.01044,0.00834),(0.05858,0.03368,0.02362,0.01864)} {(0.00000,0.00000,0.00000,0.96951),(0.00001,0.00008,0.00001,0.87823),(0.00005,0.00032,0.00005,0.76355),(0.00013,0.00081,0.00013,0.63545),(0.00028,0.00166,0.00028,0.49907),(0.00053,0.00300,0.00053,0.35822),(0.00097,0.00504,0.00097,0.21614),(0.00225,0.00858,0.00225,0.06545)} {(0.00000,0.00000,0.00000,0.96951),(0.00001,0.00008,0.00001,0.87823),(0.00005,0.00032,0.00005,0.76355),(0.00013,0.00081,0.00013,0.63545),(0.00028,0.00166,0.00028,0.49907),(0.00053,0.00300,0.00053,0.35822),(0.00097,0.00504,0.00097,0.21614),(0.00225,0.00858,0.00225,0.06545)} {(0.00000,0.00062,0.00001,0.00000),(0.00000,0.00249,0.00010,0.00000),(0.00001,0.00485,0.00042,0.00002),(0.00005,0.00749,0.00108,0.00011),(0.00015,0.01031,0.00223,0.00034),(0.00043,0.01321,0.00410,0.00093),(0.00119,0.01607,0.00703,0.00240),(0.00452,0.01861,0.01217,0.00776)} {(0.00000,0.00000,0.00000,0.96951),(0.00001,0.00008,0.00001,0.87823),(0.00005,0.00032,0.00005,0.76355),(0.00013,0.00081,0.00013,0.63545),(0.00028,0.00166,0.00028,0.49907),(0.00053,0.00300,0.00053,0.35822),(0.00097,0.00504,0.00097,0.21614),(0.00225,0.00858,0.00225,0.06545)} {(0.00249,0.00000,0.00000,0.00000),(0.00998,0.00006,0.00001,0.00000),(0.01944,0.00025,0.00006,0.00002),(0.03004,0.00066,0.00024,0.00010),(0.04128,0.00143,0.00079,0.00033),(0.05259,0.00281,0.00217,0.00094),(0.06289,0.00541,0.00572,0.00259),(0.06722,0.01292,0.01901,0.00973)} {(0.00000,0.00001,0.00000,0.00001),(0.00005,0.00017,0.00000,0.00019),(0.00022,0.00067,0.00002,0.00076),(0.00058,0.00173,0.00007,0.00192),(0.00127,0.00359,0.00022,0.00388),(0.00248,0.00663,0.00064,0.00692),(0.00470,0.01154,0.00178,0.01146),(0.01060,0.02103,0.00678,0.01926)} {(0.00000,0.00000,0.00000,0.96951),(0.00001,0.00008,0.00001,0.87823),(0.00005,0.00032,0.00005,0.76355),(0.00013,0.00081,0.00013,0.63545),(0.00028,0.00166,0.00028,0.49907),(0.00053,0.00300,0.00053,0.35822),(0.00097,0.00504,0.00097,0.21614),(0.00225,0.00858,0.00225,0.06545)} ] [2] CLV 7: [ {(0.00001,0.98870,0.00001,0.00004),(0.00011,0.95363,0.00011,0.00067),(0.00047,0.90651,0.00047,0.00275),(0.00130,0.84882,0.00130,0.00729),(0.00296,0.77948,0.00296,0.01573),(0.00622,0.69502,0.00622,0.03058),(0.01315,0.58628,0.01315,0.05727),(0.03790,0.39788,0.03790,0.12187)} {(0.00000,0.00000,0.98307,0.00000),(0.00004,0.00001,0.93077,0.00001),(0.00017,0.00003,0.86112,0.00003),(0.00046,0.00008,0.77695,0.00008),(0.00101,0.00019,0.67760,0.00019),(0.00198,0.00039,0.55976,0.00039),(0.00377,0.00082,0.41458,0.00082),(0.00828,0.00237,0.18926,0.00237)} {(0.00125,0.00001,0.00001,0.00188),(0.00514,0.00010,0.00010,0.00760),(0.01033,0.00043,0.00043,0.01504),(0.01664,0.00115,0.00116,0.02372),(0.02412,0.00256,0.00259,0.03347),(0.03302,0.00517,0.00527,0.04415),(0.04395,0.01029,0.01056,0.05555),(0.06006,0.02548,0.02657,0.06661)} {(0.00001,0.98870,0.00001,0.00004),(0.00011,0.95363,0.00011,0.00067),(0.00047,0.90651,0.00047,0.00275),(0.00130,0.84882,0.00130,0.00729),(0.00296,0.77948,0.00296,0.01573),(0.00622,0.69502,0.00622,0.03058),(0.01315,0.58628,0.01315,0.05727),(0.03790,0.39788,0.03790,0.12187)} {(0.00000,0.00001,0.00000,0.98246),(0.00003,0.00017,0.00003,0.92851),(0.00012,0.00069,0.00012,0.85724),(0.00032,0.00182,0.00032,0.77199),(0.00074,0.00393,0.00074,0.67268),(0.00156,0.00765,0.00156,0.55687),(0.00329,0.01432,0.00329,0.41735),(0.00947,0.03047,0.00947,0.20815)} {(0.00000,0.00001,0.00000,0.98246),(0.00003,0.00017,0.00003,0.92851),(0.00012,0.00069,0.00012,0.85724),(0.00032,0.00182,0.00032,0.77199),(0.00074,0.00393,0.00074,0.67268),(0.00156,0.00765,0.00156,0.55687),(0.00329,0.01432,0.00329,0.41735),(0.00947,0.03047,0.00947,0.20815)} {(0.00000,0.00000,0.98307,0.00000),(0.00004,0.00001,0.93077,0.00001),(0.00017,0.00003,0.86112,0.00003),(0.00046,0.00008,0.77695,0.00008),(0.00101,0.00019,0.67760,0.00019),(0.00198,0.00039,0.55976,0.00039),(0.00377,0.00082,0.41458,0.00082),(0.00828,0.00237,0.18926,0.00237)} {(0.00001,0.98870,0.00001,0.00004),(0.00011,0.95363,0.00011,0.00067),(0.00047,0.90651,0.00047,0.00275),(0.00130,0.84882,0.00130,0.00729),(0.00296,0.77948,0.00296,0.01573),(0.00622,0.69502,0.00622,0.03058),(0.01315,0.58628,0.01315,0.05727),(0.03790,0.39788,0.03790,0.12187)} {(0.00251,0.00188,0.00001,0.00001),(0.01028,0.00770,0.00020,0.00020),(0.02067,0.01547,0.00086,0.00085),(0.03328,0.02488,0.00232,0.00231),(0.04824,0.03603,0.00518,0.00512),(0.06604,0.04932,0.01053,0.01035),(0.08790,0.06584,0.02111,0.02058),(0.12011,0.09209,0.05314,0.05097)} {(0.98932,0.00000,0.00002,0.00000),(0.95597,0.00006,0.00038,0.00006),(0.91075,0.00026,0.00156,0.00026),(0.85467,0.00073,0.00417,0.00073),(0.78614,0.00167,0.00907,0.00167),(0.70086,0.00350,0.01782,0.00350),(0.58774,0.00739,0.03391,0.00739),(0.38071,0.02132,0.07450,0.02132)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98932,0.00000,0.00002,0.00000),(0.95597,0.00006,0.00038,0.00006),(0.91075,0.00026,0.00156,0.00026),(0.85467,0.00073,0.00417,0.00073),(0.78614,0.00167,0.00907,0.00167),(0.70086,0.00350,0.01782,0.00350),(0.58774,0.00739,0.03391,0.00739),(0.38071,0.02132,0.07450,0.02132)} {(0.00000,0.00001,0.00000,0.98246),(0.00003,0.00017,0.00003,0.92851),(0.00012,0.00069,0.00012,0.85724),(0.00032,0.00182,0.00032,0.77199),(0.00074,0.00393,0.00074,0.67268),(0.00156,0.00765,0.00156,0.55687),(0.00329,0.01432,0.00329,0.41735),(0.00947,0.03047,0.00947,0.20815)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00312,0.00000,0.00623),(0.00006,0.01264,0.00006,0.02495),(0.00023,0.02498,0.00023,0.04858),(0.00065,0.03933,0.00065,0.07501),(0.00148,0.05537,0.00148,0.10287),(0.00311,0.07290,0.00311,0.13050),(0.00657,0.09162,0.00657,0.15461),(0.01895,0.11010,0.01895,0.15927)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98932,0.00000,0.00002,0.00000),(0.95597,0.00006,0.00038,0.00006),(0.91075,0.00026,0.00156,0.00026),(0.85467,0.00073,0.00417,0.00073),(0.78614,0.00167,0.00907,0.00167),(0.70086,0.00350,0.01782,0.00350),(0.58774,0.00739,0.03391,0.00739),(0.38071,0.02132,0.07450,0.02132)} {(0.98932,0.00000,0.00002,0.00000),(0.95597,0.00006,0.00038,0.00006),(0.91075,0.00026,0.00156,0.00026),(0.85467,0.00073,0.00417,0.00073),(0.78614,0.00167,0.00907,0.00167),(0.70086,0.00350,0.01782,0.00350),(0.58774,0.00739,0.03391,0.00739),(0.38071,0.02132,0.07450,0.02132)} {(0.00000,0.00000,0.98307,0.00000),(0.00004,0.00001,0.93077,0.00001),(0.00017,0.00003,0.86112,0.00003),(0.00046,0.00008,0.77695,0.00008),(0.00101,0.00019,0.67760,0.00019),(0.00198,0.00039,0.55976,0.00039),(0.00377,0.00082,0.41458,0.00082),(0.00828,0.00237,0.18926,0.00237)} ] TEST alpha(ncats) = 1.00( 8) 0.065280 0.208627 0.376074 0.577429 0.830101 1.169899 1.693147 3.079442 [3] P-matrix for branch length 0.100000 +0.9946 +0.0025 +0.0016 +0.0013 +0.0019 +0.9943 +0.0006 +0.0031 +0.0047 +0.0025 +0.9915 +0.0013 +0.0019 +0.0063 +0.0006 +0.9912 +0.9830 +0.0080 +0.0050 +0.0040 +0.0060 +0.9821 +0.0020 +0.0099 +0.0149 +0.0080 +0.9731 +0.0040 +0.0060 +0.0198 +0.0020 +0.9722 +0.9697 +0.0143 +0.0088 +0.0072 +0.0108 +0.9681 +0.0036 +0.0176 +0.0264 +0.0143 +0.9521 +0.0072 +0.0108 +0.0351 +0.0036 +0.9505 +0.9540 +0.0218 +0.0133 +0.0109 +0.0164 +0.9518 +0.0055 +0.0264 +0.0398 +0.0218 +0.9275 +0.0109 +0.0164 +0.0528 +0.0055 +0.9254 +0.9349 +0.0310 +0.0186 +0.0155 +0.0232 +0.9320 +0.0077 +0.0370 +0.0559 +0.0310 +0.8977 +0.0155 +0.0232 +0.0740 +0.0077 +0.8950 +0.9101 +0.0429 +0.0254 +0.0215 +0.0322 +0.9067 +0.0107 +0.0504 +0.0763 +0.0429 +0.8593 +0.0215 +0.0322 +0.1008 +0.0107 +0.8563 +0.8740 +0.0606 +0.0351 +0.0303 +0.0455 +0.8702 +0.0152 +0.0692 +0.1052 +0.0606 +0.8038 +0.0303 +0.0455 +0.1384 +0.0152 +0.8009 +0.7887 +0.1034 +0.0563 +0.0517 +0.0775 +0.7866 +0.0258 +0.1100 +0.1689 +0.1034 +0.6761 +0.0517 +0.0775 +0.2200 +0.0258 +0.6766 [3] P-matrix for branch length 0.200000 +0.9893 +0.0050 +0.0031 +0.0025 +0.0038 +0.9887 +0.0013 +0.0063 +0.0094 +0.0050 +0.9831 +0.0025 +0.0038 +0.0125 +0.0013 +0.9825 +0.9664 +0.0159 +0.0097 +0.0079 +0.0119 +0.9647 +0.0040 +0.0194 +0.0292 +0.0159 +0.9470 +0.0079 +0.0119 +0.0388 +0.0040 +0.9453 +0.9407 +0.0282 +0.0170 +0.0141 +0.0211 +0.9380 +0.0070 +0.0338 +0.0510 +0.0282 +0.9067 +0.0141 +0.0211 +0.0676 +0.0070 +0.9042 +0.9112 +0.0424 +0.0251 +0.0212 +0.0318 +0.9078 +0.0106 +0.0498 +0.0754 +0.0424 +0.8609 +0.0212 +0.0318 +0.0996 +0.0106 +0.8579 +0.8762 +0.0595 +0.0345 +0.0298 +0.0447 +0.8724 +0.0149 +0.0681 +0.1035 +0.0595 +0.8072 +0.0298 +0.0447 +0.1362 +0.0149 +0.8043 +0.8324 +0.0813 +0.0457 +0.0406 +0.0610 +0.8290 +0.0203 +0.0898 +0.1371 +0.0813 +0.7410 +0.0406 +0.0610 +0.1795 +0.0203 +0.7392 +0.7717 +0.1121 +0.0602 +0.0560 +0.0841 +0.7704 +0.0280 +0.1175 +0.1807 +0.1121 +0.6512 +0.0560 +0.0841 +0.2350 +0.0280 +0.6529 +0.6435 +0.1800 +0.0865 +0.0900 +0.1350 +0.6537 +0.0450 +0.1663 +0.2594 +0.1800 +0.4706 +0.0900 +0.1350 +0.3326 +0.0450 +0.4874 [3] P-matrix for branch length 1.000000 +0.9483 +0.0246 +0.0149 +0.0123 +0.0184 +0.9458 +0.0061 +0.0296 +0.0447 +0.0246 +0.9185 +0.0123 +0.0184 +0.0593 +0.0061 +0.9162 +0.8483 +0.0733 +0.0417 +0.0367 +0.0550 +0.8446 +0.0183 +0.0820 +0.1251 +0.0733 +0.7649 +0.0367 +0.0550 +0.1641 +0.0183 +0.7626 +0.7517 +0.1224 +0.0647 +0.0612 +0.0918 +0.7517 +0.0306 +0.1260 +0.1942 +0.1224 +0.6223 +0.0612 +0.0918 +0.2520 +0.0306 +0.6257 +0.6588 +0.1717 +0.0837 +0.0858 +0.1287 +0.6671 +0.0429 +0.1612 +0.2510 +0.1717 +0.4915 +0.0858 +0.1287 +0.3224 +0.0429 +0.5059 +0.5699 +0.2213 +0.0981 +0.1107 +0.1660 +0.5912 +0.0553 +0.1875 +0.2944 +0.2213 +0.3736 +0.1107 +0.1660 +0.3749 +0.0553 +0.4037 +0.4851 +0.2715 +0.1076 +0.1358 +0.2037 +0.5242 +0.0679 +0.2043 +0.3227 +0.2715 +0.2700 +0.1358 +0.2037 +0.4086 +0.0679 +0.3199 +0.4050 +0.3227 +0.1110 +0.1614 +0.2420 +0.4662 +0.0807 +0.2111 +0.3329 +0.3227 +0.1830 +0.1614 +0.2420 +0.4222 +0.0807 +0.2551 +0.3247 +0.3799 +0.1055 +0.1899 +0.2849 +0.4146 +0.0950 +0.2056 +0.3164 +0.3799 +0.1138 +0.1899 +0.2849 +0.4111 +0.0950 +0.2090 [3] P-matrix for branch length 1.000000 +0.9483 +0.0246 +0.0149 +0.0123 +0.0184 +0.9458 +0.0061 +0.0296 +0.0447 +0.0246 +0.9185 +0.0123 +0.0184 +0.0593 +0.0061 +0.9162 +0.8483 +0.0733 +0.0417 +0.0367 +0.0550 +0.8446 +0.0183 +0.0820 +0.1251 +0.0733 +0.7649 +0.0367 +0.0550 +0.1641 +0.0183 +0.7626 +0.7517 +0.1224 +0.0647 +0.0612 +0.0918 +0.7517 +0.0306 +0.1260 +0.1942 +0.1224 +0.6223 +0.0612 +0.0918 +0.2520 +0.0306 +0.6257 +0.6588 +0.1717 +0.0837 +0.0858 +0.1287 +0.6671 +0.0429 +0.1612 +0.2510 +0.1717 +0.4915 +0.0858 +0.1287 +0.3224 +0.0429 +0.5059 +0.5699 +0.2213 +0.0981 +0.1107 +0.1660 +0.5912 +0.0553 +0.1875 +0.2944 +0.2213 +0.3736 +0.1107 +0.1660 +0.3749 +0.0553 +0.4037 +0.4851 +0.2715 +0.1076 +0.1358 +0.2037 +0.5242 +0.0679 +0.2043 +0.3227 +0.2715 +0.2700 +0.1358 +0.2037 +0.4086 +0.0679 +0.3199 +0.4050 +0.3227 +0.1110 +0.1614 +0.2420 +0.4662 +0.0807 +0.2111 +0.3329 +0.3227 +0.1830 +0.1614 +0.2420 +0.4222 +0.0807 +0.2551 +0.3247 +0.3799 +0.1055 +0.1899 +0.2849 +0.4146 +0.0950 +0.2056 +0.3164 +0.3799 +0.1138 +0.1899 +0.2849 +0.4111 +0.0950 +0.2090 [3] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [3] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [3] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} 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{(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [3] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [3] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} 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{(0.00000,0.00002,0.00000,0.93992),(0.00003,0.00018,0.00003,0.82125),(0.00009,0.00052,0.00009,0.70283),(0.00018,0.00109,0.00018,0.58450),(0.00033,0.00193,0.00033,0.46595),(0.00055,0.00313,0.00055,0.34653),(0.00093,0.00490,0.00093,0.22433),(0.00198,0.00810,0.00198,0.08170)} {(0.00000,0.00002,0.00000,0.93992),(0.00003,0.00018,0.00003,0.82125),(0.00009,0.00052,0.00009,0.70283),(0.00018,0.00109,0.00018,0.58450),(0.00033,0.00193,0.00033,0.46595),(0.00055,0.00313,0.00055,0.34653),(0.00093,0.00490,0.00093,0.22433),(0.00198,0.00810,0.00198,0.08170)} {(0.00000,0.00123,0.00002,0.00000),(0.00000,0.00366,0.00023,0.00001),(0.00002,0.00610,0.00069,0.00005),(0.00007,0.00854,0.00145,0.00017),(0.00019,0.01099,0.00260,0.00044),(0.00046,0.01345,0.00429,0.00100),(0.00112,0.01591,0.00682,0.00227),(0.00375,0.01842,0.01147,0.00665)} {(0.00000,0.00002,0.00000,0.93992),(0.00003,0.00018,0.00003,0.82125),(0.00009,0.00052,0.00009,0.70283),(0.00018,0.00109,0.00018,0.58450),(0.00033,0.00193,0.00033,0.46595),(0.00055,0.00313,0.00055,0.34653),(0.00093,0.00490,0.00093,0.22433),(0.00198,0.00810,0.00198,0.08170)} {(0.00491,0.00001,0.00000,0.00000),(0.01467,0.00014,0.00002,0.00001),(0.02446,0.00041,0.00012,0.00005),(0.03425,0.00090,0.00039,0.00016),(0.04398,0.00169,0.00101,0.00043),(0.05349,0.00297,0.00235,0.00102),(0.06236,0.00521,0.00540,0.00244),(0.06785,0.01142,0.01623,0.00810)} {(0.00001,0.00004,0.00000,0.00005),(0.00012,0.00037,0.00001,0.00043),(0.00037,0.00110,0.00003,0.00124),(0.00080,0.00232,0.00011,0.00256),(0.00149,0.00418,0.00029,0.00449),(0.00261,0.00695,0.00070,0.00723),(0.00453,0.01118,0.00168,0.01115),(0.00949,0.01961,0.00563,0.01815)} {(0.00000,0.00002,0.00000,0.93992),(0.00003,0.00018,0.00003,0.82125),(0.00009,0.00052,0.00009,0.70283),(0.00018,0.00109,0.00018,0.58450),(0.00033,0.00193,0.00033,0.46595),(0.00055,0.00313,0.00055,0.34653),(0.00093,0.00490,0.00093,0.22433),(0.00198,0.00810,0.00198,0.08170)} ] [3] CLV 7: [ {(0.00003,0.97755,0.00003,0.00016),(0.00025,0.93068,0.00025,0.00151),(0.00079,0.87991,0.00079,0.00457),(0.00180,0.82403,0.00180,0.00993),(0.00355,0.76103,0.00355,0.01854),(0.00661,0.68718,0.00661,0.03222),(0.01256,0.59356,0.01256,0.05522),(0.03241,0.42729,0.03241,0.11063)} {(0.00001,0.00000,0.96639,0.00000),(0.00009,0.00002,0.89676,0.00002),(0.00029,0.00005,0.82217,0.00005),(0.00063,0.00011,0.74119,0.00011),(0.00119,0.00022,0.65154,0.00022),(0.00209,0.00041,0.54903,0.00041),(0.00363,0.00079,0.42404,0.00079),(0.00747,0.00203,0.22147,0.00203)} {(0.00249,0.00002,0.00002,0.00371),(0.00767,0.00023,0.00023,0.01126),(0.01325,0.00071,0.00072,0.01910),(0.01933,0.00159,0.00160,0.02730),(0.02609,0.00304,0.00308,0.03592),(0.03383,0.00547,0.00557,0.04506),(0.04324,0.00988,0.01013,0.05488),(0.05792,0.02245,0.02335,0.06580)} {(0.00003,0.97755,0.00003,0.00016),(0.00025,0.93068,0.00025,0.00151),(0.00079,0.87991,0.00079,0.00457),(0.00180,0.82403,0.00180,0.00993),(0.00355,0.76103,0.00355,0.01854),(0.00661,0.68718,0.00661,0.03222),(0.01256,0.59356,0.01256,0.05522),(0.03241,0.42729,0.03241,0.11063)} {(0.00001,0.00004,0.00001,0.96522),(0.00006,0.00038,0.00006,0.89363),(0.00020,0.00114,0.00020,0.81766),(0.00045,0.00248,0.00045,0.73607),(0.00089,0.00464,0.00089,0.64688),(0.00165,0.00806,0.00165,0.54643),(0.00314,0.01380,0.00314,0.42633),(0.00810,0.02766,0.00810,0.23753)} {(0.00001,0.00004,0.00001,0.96522),(0.00006,0.00038,0.00006,0.89363),(0.00020,0.00114,0.00020,0.81766),(0.00045,0.00248,0.00045,0.73607),(0.00089,0.00464,0.00089,0.64688),(0.00165,0.00806,0.00165,0.54643),(0.00314,0.01380,0.00314,0.42633),(0.00810,0.02766,0.00810,0.23753)} {(0.00001,0.00000,0.96639,0.00000),(0.00009,0.00002,0.89676,0.00002),(0.00029,0.00005,0.82217,0.00005),(0.00063,0.00011,0.74119,0.00011),(0.00119,0.00022,0.65154,0.00022),(0.00209,0.00041,0.54903,0.00041),(0.00363,0.00079,0.42404,0.00079),(0.00747,0.00203,0.22147,0.00203)} {(0.00003,0.97755,0.00003,0.00016),(0.00025,0.93068,0.00025,0.00151),(0.00079,0.87991,0.00079,0.00457),(0.00180,0.82403,0.00180,0.00993),(0.00355,0.76103,0.00355,0.01854),(0.00661,0.68718,0.00661,0.03222),(0.01256,0.59356,0.01256,0.05522),(0.03241,0.42729,0.03241,0.11063)} {(0.00498,0.00374,0.00005,0.00005),(0.01535,0.01149,0.00046,0.00046),(0.02650,0.01982,0.00144,0.00143),(0.03866,0.02888,0.00320,0.00317),(0.05217,0.03896,0.00616,0.00608),(0.06766,0.05054,0.01114,0.01094),(0.08648,0.06476,0.02025,0.01975),(0.11585,0.08826,0.04669,0.04491)} {(0.97874,0.00001,0.00009,0.00001),(0.93402,0.00014,0.00085,0.00014),(0.88500,0.00045,0.00260,0.00045),(0.83031,0.00101,0.00569,0.00101),(0.76769,0.00199,0.01071,0.00199),(0.69284,0.00372,0.01880,0.00372),(0.59545,0.00707,0.03265,0.00707),(0.41410,0.01823,0.06727,0.01823)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97874,0.00001,0.00009,0.00001),(0.93402,0.00014,0.00085,0.00014),(0.88500,0.00045,0.00260,0.00045),(0.83031,0.00101,0.00569,0.00101),(0.76769,0.00199,0.01071,0.00199),(0.69284,0.00372,0.01880,0.00372),(0.59545,0.00707,0.03265,0.00707),(0.41410,0.01823,0.06727,0.01823)} {(0.00001,0.00004,0.00001,0.96522),(0.00006,0.00038,0.00006,0.89363),(0.00020,0.00114,0.00020,0.81766),(0.00045,0.00248,0.00045,0.73607),(0.00089,0.00464,0.00089,0.64688),(0.00165,0.00806,0.00165,0.54643),(0.00314,0.01380,0.00314,0.42633),(0.00810,0.02766,0.00810,0.23753)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00001,0.00618,0.00001,0.01229),(0.00013,0.01872,0.00013,0.03668),(0.00040,0.03170,0.00040,0.06112),(0.00090,0.04522,0.00090,0.08548),(0.00177,0.05939,0.00177,0.10952),(0.00330,0.07440,0.00330,0.13269),(0.00628,0.09052,0.00628,0.15343),(0.01620,0.10871,0.01620,0.16210)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97874,0.00001,0.00009,0.00001),(0.93402,0.00014,0.00085,0.00014),(0.88500,0.00045,0.00260,0.00045),(0.83031,0.00101,0.00569,0.00101),(0.76769,0.00199,0.01071,0.00199),(0.69284,0.00372,0.01880,0.00372),(0.59545,0.00707,0.03265,0.00707),(0.41410,0.01823,0.06727,0.01823)} {(0.97874,0.00001,0.00009,0.00001),(0.93402,0.00014,0.00085,0.00014),(0.88500,0.00045,0.00260,0.00045),(0.83031,0.00101,0.00569,0.00101),(0.76769,0.00199,0.01071,0.00199),(0.69284,0.00372,0.01880,0.00372),(0.59545,0.00707,0.03265,0.00707),(0.41410,0.01823,0.06727,0.01823)} {(0.00001,0.00000,0.96639,0.00000),(0.00009,0.00002,0.89676,0.00002),(0.00029,0.00005,0.82217,0.00005),(0.00063,0.00011,0.74119,0.00011),(0.00119,0.00022,0.65154,0.00022),(0.00209,0.00041,0.54903,0.00041),(0.00363,0.00079,0.42404,0.00079),(0.00747,0.00203,0.22147,0.00203)} ] TEST alpha(ncats) = 1.50( 8) 0.132916 0.317729 0.493114 0.683999 0.907776 1.193067 1.612147 2.659252 [4] P-matrix for branch length 0.100000 +0.9891 +0.0051 +0.0032 +0.0026 +0.0038 +0.9885 +0.0013 +0.0064 +0.0096 +0.0051 +0.9828 +0.0026 +0.0038 +0.0127 +0.0013 +0.9821 +0.9743 +0.0122 +0.0075 +0.0061 +0.0091 +0.9729 +0.0030 +0.0149 +0.0224 +0.0122 +0.9593 +0.0061 +0.0091 +0.0299 +0.0030 +0.9580 +0.9605 +0.0187 +0.0114 +0.0093 +0.0140 +0.9586 +0.0047 +0.0227 +0.0343 +0.0187 +0.9377 +0.0093 +0.0140 +0.0455 +0.0047 +0.9358 +0.9459 +0.0257 +0.0156 +0.0129 +0.0193 +0.9434 +0.0064 +0.0309 +0.0467 +0.0257 +0.9148 +0.0129 +0.0193 +0.0619 +0.0064 +0.9124 +0.9292 +0.0337 +0.0202 +0.0169 +0.0253 +0.9261 +0.0084 +0.0401 +0.0607 +0.0337 +0.8887 +0.0169 +0.0253 +0.0803 +0.0084 +0.8860 +0.9085 +0.0437 +0.0259 +0.0219 +0.0328 +0.9050 +0.0109 +0.0513 +0.0777 +0.0437 +0.8567 +0.0219 +0.0328 +0.1025 +0.0109 +0.8537 +0.8794 +0.0580 +0.0337 +0.0290 +0.0435 +0.8756 +0.0145 +0.0664 +0.1010 +0.0580 +0.8121 +0.0290 +0.0435 +0.1329 +0.0145 +0.8092 +0.8130 +0.0910 +0.0505 +0.0455 +0.0683 +0.8101 +0.0228 +0.0989 +0.1514 +0.0910 +0.7121 +0.0455 +0.0683 +0.1978 +0.0228 +0.7112 [4] P-matrix for branch length 0.200000 +0.9784 +0.0102 +0.0063 +0.0051 +0.0076 +0.9773 +0.0025 +0.0126 +0.0189 +0.0102 +0.9658 +0.0051 +0.0076 +0.0251 +0.0025 +0.9647 +0.9496 +0.0239 +0.0145 +0.0120 +0.0179 +0.9472 +0.0060 +0.0289 +0.0436 +0.0239 +0.9205 +0.0120 +0.0179 +0.0578 +0.0060 +0.9183 +0.9234 +0.0365 +0.0218 +0.0183 +0.0274 +0.9202 +0.0091 +0.0433 +0.0654 +0.0365 +0.8798 +0.0183 +0.0274 +0.0865 +0.0091 +0.8769 +0.8962 +0.0497 +0.0292 +0.0249 +0.0373 +0.8925 +0.0124 +0.0578 +0.0876 +0.0497 +0.8378 +0.0249 +0.0373 +0.1155 +0.0124 +0.8347 +0.8658 +0.0646 +0.0372 +0.0323 +0.0485 +0.8620 +0.0162 +0.0733 +0.1116 +0.0646 +0.7914 +0.0323 +0.0485 +0.1466 +0.0162 +0.7887 +0.8295 +0.0827 +0.0464 +0.0414 +0.0620 +0.8262 +0.0207 +0.0911 +0.1392 +0.0827 +0.7367 +0.0414 +0.0620 +0.1822 +0.0207 +0.7351 +0.7806 +0.1075 +0.0582 +0.0538 +0.0806 +0.7789 +0.0269 +0.1136 +0.1745 +0.1075 +0.6642 +0.0538 +0.0806 +0.2272 +0.0269 +0.6653 +0.6779 +0.1613 +0.0801 +0.0807 +0.1210 +0.6841 +0.0403 +0.1546 +0.2402 +0.1613 +0.5178 +0.0807 +0.1210 +0.3092 +0.0403 +0.5295 [4] P-matrix for branch length 1.000000 +0.8989 +0.0484 +0.0285 +0.0242 +0.0363 +0.8952 +0.0121 +0.0563 +0.0854 +0.0484 +0.8419 +0.0242 +0.0363 +0.1127 +0.0121 +0.8389 +0.7832 +0.1062 +0.0576 +0.0531 +0.0796 +0.7814 +0.0265 +0.1124 +0.1727 +0.1062 +0.6680 +0.0531 +0.0796 +0.2249 +0.0265 +0.6689 +0.6950 +0.1522 +0.0767 +0.0761 +0.1141 +0.6994 +0.0380 +0.1484 +0.2301 +0.1522 +0.5416 +0.0761 +0.1141 +0.2968 +0.0380 +0.5511 +0.6180 +0.1941 +0.0908 +0.0971 +0.1456 +0.6317 +0.0485 +0.1742 +0.2724 +0.1941 +0.4364 +0.0971 +0.1456 +0.3485 +0.0485 +0.4574 +0.5474 +0.2343 +0.1011 +0.1172 +0.1757 +0.5729 +0.0586 +0.1928 +0.3033 +0.2343 +0.3452 +0.1172 +0.1757 +0.3855 +0.0586 +0.3802 +0.4805 +0.2744 +0.1079 +0.1372 +0.2058 +0.5206 +0.0686 +0.2050 +0.3238 +0.2744 +0.2646 +0.1372 +0.2058 +0.4099 +0.0686 +0.3157 +0.4145 +0.3164 +0.1109 +0.1582 +0.2373 +0.4728 +0.0791 +0.2108 +0.3328 +0.3164 +0.1927 +0.1582 +0.2373 +0.4217 +0.0791 +0.2619 +0.3381 +0.3697 +0.1073 +0.1849 +0.2773 +0.4226 +0.0924 +0.2076 +0.3220 +0.3697 +0.1234 +0.1849 +0.2773 +0.4152 +0.0924 +0.2150 [4] P-matrix for branch length 1.000000 +0.8989 +0.0484 +0.0285 +0.0242 +0.0363 +0.8952 +0.0121 +0.0563 +0.0854 +0.0484 +0.8419 +0.0242 +0.0363 +0.1127 +0.0121 +0.8389 +0.7832 +0.1062 +0.0576 +0.0531 +0.0796 +0.7814 +0.0265 +0.1124 +0.1727 +0.1062 +0.6680 +0.0531 +0.0796 +0.2249 +0.0265 +0.6689 +0.6950 +0.1522 +0.0767 +0.0761 +0.1141 +0.6994 +0.0380 +0.1484 +0.2301 +0.1522 +0.5416 +0.0761 +0.1141 +0.2968 +0.0380 +0.5511 +0.6180 +0.1941 +0.0908 +0.0971 +0.1456 +0.6317 +0.0485 +0.1742 +0.2724 +0.1941 +0.4364 +0.0971 +0.1456 +0.3485 +0.0485 +0.4574 +0.5474 +0.2343 +0.1011 +0.1172 +0.1757 +0.5729 +0.0586 +0.1928 +0.3033 +0.2343 +0.3452 +0.1172 +0.1757 +0.3855 +0.0586 +0.3802 +0.4805 +0.2744 +0.1079 +0.1372 +0.2058 +0.5206 +0.0686 +0.2050 +0.3238 +0.2744 +0.2646 +0.1372 +0.2058 +0.4099 +0.0686 +0.3157 +0.4145 +0.3164 +0.1109 +0.1582 +0.2373 +0.4728 +0.0791 +0.2108 +0.3328 +0.3164 +0.1927 +0.1582 +0.2373 +0.4217 +0.0791 +0.2619 +0.3381 +0.3697 +0.1073 +0.1849 +0.2773 +0.4226 +0.0924 +0.2076 +0.3220 +0.3697 +0.1234 +0.1849 +0.2773 +0.4152 +0.0924 +0.2150 [4] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [4] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} 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{(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [4] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} 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{(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} 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{(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [4] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [4] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [4] CLV 5: [ {(0.01002,0.01974,0.00024,0.02441),(0.02301,0.04437,0.00133,0.05410),(0.03439,0.06503,0.00306,0.07826),(0.04582,0.08485,0.00560,0.10074),(0.05806,0.10500,0.00930,0.12276),(0.07203,0.12653,0.01494,0.14526),(0.08970,0.15129,0.02454,0.16947),(0.12238,0.18852,0.05177,0.20112)} {(0.95731,0.00006,0.00036,0.00006),(0.90170,0.00032,0.00190,0.00032),(0.85267,0.00075,0.00428,0.00075),(0.80312,0.00139,0.00768,0.00139),(0.74968,0.00235,0.01245,0.00235),(0.68810,0.00385,0.01939,0.00385),(0.60926,0.00650,0.03047,0.00650),(0.45960,0.01464,0.05771,0.01464)} {(0.00997,0.00747,0.00019,0.00019),(0.02273,0.01700,0.00104,0.00104),(0.03373,0.02521,0.00239,0.00237),(0.04458,0.03330,0.00436,0.00431),(0.05597,0.04179,0.00721,0.00711),(0.06861,0.05125,0.01152,0.01131),(0.08392,0.06280,0.01877,0.01832),(0.10937,0.08277,0.03875,0.03741)} {(0.00010,0.95503,0.00010,0.00063),(0.00057,0.89714,0.00057,0.00334),(0.00133,0.84678,0.00133,0.00749),(0.00247,0.79654,0.00247,0.01334),(0.00418,0.74311,0.00418,0.02150),(0.00684,0.68255,0.00684,0.03321),(0.01156,0.60667,0.01156,0.05162),(0.02603,0.46797,0.02603,0.09559)} {(0.00499,0.00010,0.00010,0.00737),(0.01136,0.00052,0.00052,0.01648),(0.01686,0.00119,0.00120,0.02402),(0.02229,0.00216,0.00218,0.03115),(0.02799,0.00355,0.00361,0.03824),(0.03431,0.00565,0.00576,0.04560),(0.04196,0.00916,0.00938,0.05364),(0.05468,0.01870,0.01938,0.06407)} {(0.00005,0.01227,0.00005,0.02422),(0.00029,0.02737,0.00029,0.05306),(0.00067,0.03982,0.00067,0.07589),(0.00124,0.05155,0.00124,0.09643),(0.00209,0.06320,0.00209,0.11565),(0.00342,0.07528,0.00342,0.13395),(0.00578,0.08848,0.00578,0.15115),(0.01301,0.10575,0.01301,0.16371)} {(0.00004,0.00001,0.93284,0.00001),(0.00021,0.00004,0.84737,0.00004),(0.00048,0.00008,0.77400,0.00008),(0.00085,0.00015,0.70184,0.00015),(0.00138,0.00026,0.62639,0.00026),(0.00215,0.00043,0.54271,0.00043),(0.00339,0.00072,0.44115,0.00072),(0.00641,0.00163,0.26811,0.00163)} {(0.00010,0.95503,0.00010,0.00063),(0.00057,0.89714,0.00057,0.00334),(0.00133,0.84678,0.00133,0.00749),(0.00247,0.79654,0.00247,0.01334),(0.00418,0.74311,0.00418,0.02150),(0.00684,0.68255,0.00684,0.03321),(0.01156,0.60667,0.01156,0.05162),(0.02603,0.46797,0.02603,0.09559)} {(0.00003,0.00016,0.00003,0.93065),(0.00014,0.00083,0.00014,0.84324),(0.00033,0.00187,0.00033,0.76901),(0.00062,0.00334,0.00062,0.69678),(0.00104,0.00538,0.00104,0.62208),(0.00171,0.00830,0.00171,0.54030),(0.00289,0.01291,0.00289,0.44261),(0.00651,0.02390,0.00651,0.28036)} {(0.95731,0.00006,0.00036,0.00006),(0.90170,0.00032,0.00190,0.00032),(0.85267,0.00075,0.00428,0.00075),(0.80312,0.00139,0.00768,0.00139),(0.74968,0.00235,0.01245,0.00235),(0.68810,0.00385,0.01939,0.00385),(0.60926,0.00650,0.03047,0.00650),(0.45960,0.01464,0.05771,0.01464)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95731,0.00006,0.00036,0.00006),(0.90170,0.00032,0.00190,0.00032),(0.85267,0.00075,0.00428,0.00075),(0.80312,0.00139,0.00768,0.00139),(0.74968,0.00235,0.01245,0.00235),(0.68810,0.00385,0.01939,0.00385),(0.60926,0.00650,0.03047,0.00650),(0.45960,0.01464,0.05771,0.01464)} 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{(0.00003,0.00016,0.00003,0.93065),(0.00014,0.00083,0.00014,0.84324),(0.00033,0.00187,0.00033,0.76901),(0.00062,0.00334,0.00062,0.69678),(0.00104,0.00538,0.00104,0.62208),(0.00171,0.00830,0.00171,0.54030),(0.00289,0.01291,0.00289,0.44261),(0.00651,0.02390,0.00651,0.28036)} {(0.00997,0.00747,0.00019,0.00019),(0.02273,0.01700,0.00104,0.00104),(0.03373,0.02521,0.00239,0.00237),(0.04458,0.03330,0.00436,0.00431),(0.05597,0.04179,0.00721,0.00711),(0.06861,0.05125,0.01152,0.01131),(0.08392,0.06280,0.01877,0.01832),(0.10937,0.08277,0.03875,0.03741)} {(0.00499,0.00010,0.00010,0.00737),(0.01136,0.00052,0.00052,0.01648),(0.01686,0.00119,0.00120,0.02402),(0.02229,0.00216,0.00218,0.03115),(0.02799,0.00355,0.00361,0.03824),(0.03431,0.00565,0.00576,0.04560),(0.04196,0.00916,0.00938,0.05364),(0.05468,0.01870,0.01938,0.06407)} {(0.00003,0.00016,0.00003,0.93065),(0.00014,0.00083,0.00014,0.84324),(0.00033,0.00187,0.00033,0.76901),(0.00062,0.00334,0.00062,0.69678),(0.00104,0.00538,0.00104,0.62208),(0.00171,0.00830,0.00171,0.54030),(0.00289,0.01291,0.00289,0.44261),(0.00651,0.02390,0.00651,0.28036)} ] [4] CLV 6: [ {(0.00986,0.00015,0.00001,0.00019),(0.02212,0.00079,0.00012,0.00096),(0.03234,0.00177,0.00039,0.00210),(0.04203,0.00314,0.00094,0.00366),(0.05173,0.00503,0.00194,0.00576),(0.06183,0.00772,0.00377,0.00865),(0.07289,0.01193,0.00745,0.01302),(0.08706,0.02204,0.01963,0.02297)} {(0.00596,0.00001,0.00917,0.00001),(0.01276,0.00005,0.02032,0.00005),(0.01787,0.00012,0.02926,0.00012),(0.02219,0.00021,0.03734,0.00021),(0.02592,0.00035,0.04486,0.00035),(0.02905,0.00055,0.05179,0.00055),(0.03127,0.00089,0.05766,0.00089),(0.03031,0.00185,0.05834,0.00185)} {(0.00990,0.00742,0.00032,0.00032),(0.02236,0.01677,0.00172,0.00171),(0.03292,0.02470,0.00389,0.00385),(0.04315,0.03243,0.00698,0.00688),(0.05368,0.04047,0.01134,0.01113),(0.06512,0.04934,0.01768,0.01728),(0.07860,0.06013,0.02788,0.02709),(0.10011,0.07910,0.05339,0.05132)} {(0.00005,0.92258,0.00005,0.00032),(0.00027,0.82680,0.00027,0.00173),(0.00063,0.74709,0.00063,0.00394),(0.00115,0.67106,0.00115,0.00711),(0.00190,0.59412,0.00190,0.01156),(0.00306,0.51198,0.00306,0.01797),(0.00508,0.41694,0.00508,0.02796),(0.01120,0.26742,0.01120,0.05037)} {(0.00495,0.00016,0.00016,0.00726),(0.01118,0.00086,0.00086,0.01591),(0.01646,0.00192,0.00195,0.02278),(0.02158,0.00344,0.00349,0.02899),(0.02684,0.00557,0.00567,0.03490),(0.03256,0.00864,0.00884,0.04070),(0.03930,0.01354,0.01394,0.04659),(0.05005,0.02566,0.02669,0.05344)} 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{(0.00001,0.00008,0.00001,0.88177),(0.00006,0.00039,0.00006,0.74184),(0.00014,0.00083,0.00014,0.63116),(0.00024,0.00143,0.00024,0.53086),(0.00038,0.00220,0.00038,0.43507),(0.00057,0.00322,0.00057,0.33973),(0.00087,0.00464,0.00087,0.23953),(0.00166,0.00737,0.00166,0.10839)} {(0.00000,0.00242,0.00010,0.00000),(0.00001,0.00529,0.00051,0.00003),(0.00005,0.00758,0.00111,0.00011),(0.00012,0.00965,0.00192,0.00026),(0.00024,0.01163,0.00298,0.00054),(0.00049,0.01359,0.00441,0.00105),(0.00100,0.01561,0.00645,0.00205),(0.00287,0.01804,0.01041,0.00529)} {(0.00001,0.00008,0.00001,0.88177),(0.00006,0.00039,0.00006,0.74184),(0.00014,0.00083,0.00014,0.63116),(0.00024,0.00143,0.00024,0.53086),(0.00038,0.00220,0.00038,0.43507),(0.00057,0.00322,0.00057,0.33973),(0.00087,0.00464,0.00087,0.23953),(0.00166,0.00737,0.00166,0.10839)} 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{(0.00010,0.95503,0.00010,0.00063),(0.00057,0.89714,0.00057,0.00334),(0.00133,0.84678,0.00133,0.00749),(0.00247,0.79654,0.00247,0.01334),(0.00418,0.74311,0.00418,0.02150),(0.00684,0.68255,0.00684,0.03321),(0.01156,0.60667,0.01156,0.05162),(0.02603,0.46797,0.02603,0.09559)} {(0.00004,0.00001,0.93284,0.00001),(0.00021,0.00004,0.84737,0.00004),(0.00048,0.00008,0.77400,0.00008),(0.00085,0.00015,0.70184,0.00015),(0.00138,0.00026,0.62639,0.00026),(0.00215,0.00043,0.54271,0.00043),(0.00339,0.00072,0.44115,0.00072),(0.00641,0.00163,0.26811,0.00163)} {(0.00499,0.00010,0.00010,0.00737),(0.01136,0.00052,0.00052,0.01648),(0.01686,0.00119,0.00120,0.02402),(0.02229,0.00216,0.00218,0.03115),(0.02799,0.00355,0.00361,0.03824),(0.03431,0.00565,0.00576,0.04560),(0.04196,0.00916,0.00938,0.05364),(0.05468,0.01870,0.01938,0.06407)} 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{(0.95731,0.00006,0.00036,0.00006),(0.90170,0.00032,0.00190,0.00032),(0.85267,0.00075,0.00428,0.00075),(0.80312,0.00139,0.00768,0.00139),(0.74968,0.00235,0.01245,0.00235),(0.68810,0.00385,0.01939,0.00385),(0.60926,0.00650,0.03047,0.00650),(0.45960,0.01464,0.05771,0.01464)} {(0.00003,0.00016,0.00003,0.93065),(0.00014,0.00083,0.00014,0.84324),(0.00033,0.00187,0.00033,0.76901),(0.00062,0.00334,0.00062,0.69678),(0.00104,0.00538,0.00104,0.62208),(0.00171,0.00830,0.00171,0.54030),(0.00289,0.01291,0.00289,0.44261),(0.00651,0.02390,0.00651,0.28036)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} 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{(0.95731,0.00006,0.00036,0.00006),(0.90170,0.00032,0.00190,0.00032),(0.85267,0.00075,0.00428,0.00075),(0.80312,0.00139,0.00768,0.00139),(0.74968,0.00235,0.01245,0.00235),(0.68810,0.00385,0.01939,0.00385),(0.60926,0.00650,0.03047,0.00650),(0.45960,0.01464,0.05771,0.01464)} {(0.00004,0.00001,0.93284,0.00001),(0.00021,0.00004,0.84737,0.00004),(0.00048,0.00008,0.77400,0.00008),(0.00085,0.00015,0.70184,0.00015),(0.00138,0.00026,0.62639,0.00026),(0.00215,0.00043,0.54271,0.00043),(0.00339,0.00072,0.44115,0.00072),(0.00641,0.00163,0.26811,0.00163)} ] TEST alpha(ncats) = 5.00( 8) 0.402412 0.601743 0.739418 0.868502 1.004287 1.162317 1.375127 1.846194 [5] P-matrix for branch length 0.100000 +0.9676 +0.0153 +0.0094 +0.0077 +0.0115 +0.9659 +0.0038 +0.0187 +0.0282 +0.0153 +0.9488 +0.0077 +0.0115 +0.0375 +0.0038 +0.9472 +0.9522 +0.0227 +0.0138 +0.0113 +0.0170 +0.9498 +0.0057 +0.0275 +0.0414 +0.0227 +0.9246 +0.0113 +0.0170 +0.0549 +0.0057 +0.9224 +0.9417 +0.0277 +0.0167 +0.0139 +0.0208 +0.9390 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+0.0110 +0.8526 +0.8885 +0.0535 +0.0312 +0.0267 +0.0401 +0.8848 +0.0134 +0.0618 +0.0937 +0.0535 +0.8260 +0.0267 +0.0401 +0.1235 +0.0134 +0.8230 +0.8710 +0.0621 +0.0358 +0.0310 +0.0466 +0.8672 +0.0155 +0.0707 +0.1075 +0.0621 +0.7994 +0.0310 +0.0466 +0.1414 +0.0155 +0.7965 +0.8533 +0.0709 +0.0404 +0.0354 +0.0532 +0.8495 +0.0177 +0.0796 +0.1213 +0.0709 +0.7724 +0.0354 +0.0532 +0.1592 +0.0177 +0.7700 +0.8333 +0.0808 +0.0455 +0.0404 +0.0606 +0.8299 +0.0202 +0.0893 +0.1364 +0.0808 +0.7424 +0.0404 +0.0606 +0.1786 +0.0202 +0.7406 +0.8076 +0.0937 +0.0518 +0.0469 +0.0703 +0.8049 +0.0234 +0.1014 +0.1553 +0.0937 +0.7041 +0.0469 +0.0703 +0.2028 +0.0234 +0.7035 +0.7553 +0.1205 +0.0639 +0.0603 +0.0904 +0.7550 +0.0301 +0.1245 +0.1918 +0.1205 +0.6274 +0.0603 +0.0904 +0.2490 +0.0301 +0.6305 [5] P-matrix for branch length 1.000000 +0.7383 +0.1294 +0.0677 +0.0647 +0.0970 +0.7391 +0.0323 +0.1315 +0.2031 +0.1294 +0.6029 +0.0647 +0.0970 +0.2631 +0.0323 +0.6076 +0.6491 +0.1770 +0.0855 +0.0885 +0.1327 +0.6585 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{(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} 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{(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [5] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} 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{(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [5] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} 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{(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} 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{(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [5] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} 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{(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [5] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} 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{(0.01538,0.00008,0.02482,0.00008),(0.02047,0.00017,0.03406,0.00017),(0.02324,0.00024,0.03939,0.00024),(0.02536,0.00032,0.04368,0.00032),(0.02716,0.00041,0.04751,0.00041),(0.02879,0.00052,0.05117,0.00052),(0.03030,0.00069,0.05490,0.00069),(0.03165,0.00109,0.05921,0.00109)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.02553,0.00990,0.00083,0.00076),(0.03461,0.01368,0.00176,0.00156),(0.03978,0.01595,0.00255,0.00223),(0.04392,0.01786,0.00339,0.00291),(0.04761,0.01967,0.00436,0.00368),(0.05116,0.02153,0.00557,0.00463),(0.05486,0.02371,0.00731,0.00597),(0.05965,0.02742,0.01137,0.00904)} {(0.00010,0.00059,0.00010,0.68596),(0.00019,0.00116,0.00019,0.57176),(0.00027,0.00161,0.00027,0.50513),(0.00035,0.00206,0.00035,0.45039),(0.00044,0.00254,0.00044,0.39982),(0.00055,0.00311,0.00055,0.34879),(0.00070,0.00385,0.00070,0.29127),(0.00104,0.00537,0.00104,0.19856)} {(0.00010,0.00059,0.00010,0.68596),(0.00019,0.00116,0.00019,0.57176),(0.00027,0.00161,0.00027,0.50513),(0.00035,0.00206,0.00035,0.45039),(0.00044,0.00254,0.00044,0.39982),(0.00055,0.00311,0.00055,0.34879),(0.00070,0.00385,0.00070,0.29127),(0.00104,0.00537,0.00104,0.19856)} {(0.00003,0.00645,0.00078,0.00006),(0.00008,0.00880,0.00155,0.00019),(0.00014,0.01018,0.00217,0.00032),(0.00022,0.01131,0.00279,0.00049),(0.00032,0.01235,0.00346,0.00070),(0.00046,0.01340,0.00426,0.00099),(0.00069,0.01457,0.00532,0.00145),(0.00136,0.01641,0.00750,0.00271)} {(0.00010,0.00059,0.00010,0.68596),(0.00019,0.00116,0.00019,0.57176),(0.00027,0.00161,0.00027,0.50513),(0.00035,0.00206,0.00035,0.45039),(0.00044,0.00254,0.00044,0.39982),(0.00055,0.00311,0.00055,0.34879),(0.00070,0.00385,0.00070,0.29127),(0.00104,0.00537,0.00104,0.19856)} {(0.02586,0.00047,0.00015,0.00006),(0.03530,0.00097,0.00044,0.00018),(0.04078,0.00139,0.00075,0.00032),(0.04524,0.00182,0.00113,0.00048),(0.04931,0.00232,0.00163,0.00070),(0.05332,0.00294,0.00231,0.00101),(0.05768,0.00382,0.00342,0.00151),(0.06399,0.00589,0.00647,0.00295)} {(0.00041,0.00124,0.00004,0.00139),(0.00086,0.00249,0.00012,0.00273),(0.00123,0.00348,0.00021,0.00378),(0.00161,0.00448,0.00033,0.00480),(0.00205,0.00558,0.00047,0.00590),(0.00259,0.00688,0.00069,0.00717),(0.00335,0.00864,0.00103,0.00884),(0.00510,0.01234,0.00203,0.01217)} {(0.00010,0.00059,0.00010,0.68596),(0.00019,0.00116,0.00019,0.57176),(0.00027,0.00161,0.00027,0.50513),(0.00035,0.00206,0.00035,0.45039),(0.00044,0.00254,0.00044,0.39982),(0.00055,0.00311,0.00055,0.34879),(0.00070,0.00385,0.00070,0.29127),(0.00104,0.00537,0.00104,0.19856)} ] [5] CLV 7: [ {(0.00090,0.87229,0.00090,0.00517),(0.00195,0.81763,0.00195,0.01067),(0.00286,0.78278,0.00286,0.01525),(0.00385,0.75209,0.00385,0.01999),(0.00502,0.72173,0.00502,0.02533),(0.00653,0.68871,0.00653,0.03190),(0.00879,0.64783,0.00879,0.04112),(0.01452,0.57004,0.01452,0.06198)} {(0.00033,0.00006,0.81105,0.00006),(0.00068,0.00012,0.73201,0.00012),(0.00098,0.00018,0.68228,0.00018),(0.00128,0.00024,0.63897,0.00024),(0.00163,0.00031,0.59661,0.00031),(0.00207,0.00041,0.55112,0.00041),(0.00268,0.00055,0.49574,0.00055),(0.00409,0.00091,0.39368,0.00091)} {(0.01408,0.00081,0.00082,0.02025),(0.02002,0.00171,0.00173,0.02821),(0.02377,0.00248,0.00251,0.03302),(0.02704,0.00329,0.00334,0.03708),(0.03023,0.00423,0.00430,0.04092),(0.03367,0.00541,0.00551,0.04489),(0.03785,0.00713,0.00728,0.04946),(0.04551,0.01125,0.01156,0.05699)} {(0.00090,0.87229,0.00090,0.00517),(0.00195,0.81763,0.00195,0.01067),(0.00286,0.78278,0.00286,0.01525),(0.00385,0.75209,0.00385,0.01999),(0.00502,0.72173,0.00502,0.02533),(0.00653,0.68871,0.00653,0.03190),(0.00879,0.64783,0.00879,0.04112),(0.01452,0.57004,0.01452,0.06198)} {(0.00023,0.00129,0.00023,0.80640),(0.00049,0.00267,0.00049,0.72688),(0.00072,0.00381,0.00072,0.67733),(0.00096,0.00500,0.00096,0.63447),(0.00126,0.00633,0.00126,0.59284),(0.00163,0.00797,0.00163,0.54846),(0.00220,0.01028,0.00220,0.49490),(0.00363,0.01550,0.00363,0.39757)} {(0.00023,0.00129,0.00023,0.80640),(0.00049,0.00267,0.00049,0.72688),(0.00072,0.00381,0.00072,0.67733),(0.00096,0.00500,0.00096,0.63447),(0.00126,0.00633,0.00126,0.59284),(0.00163,0.00797,0.00163,0.54846),(0.00220,0.01028,0.00220,0.49490),(0.00363,0.01550,0.00363,0.39757)} {(0.00033,0.00006,0.81105,0.00006),(0.00068,0.00012,0.73201,0.00012),(0.00098,0.00018,0.68228,0.00018),(0.00128,0.00024,0.63897,0.00024),(0.00163,0.00031,0.59661,0.00031),(0.00207,0.00041,0.55112,0.00041),(0.00268,0.00055,0.49574,0.00055),(0.00409,0.00091,0.39368,0.00091)} {(0.00090,0.87229,0.00090,0.00517),(0.00195,0.81763,0.00195,0.01067),(0.00286,0.78278,0.00286,0.01525),(0.00385,0.75209,0.00385,0.01999),(0.00502,0.72173,0.00502,0.02533),(0.00653,0.68871,0.00653,0.03190),(0.00879,0.64783,0.00879,0.04112),(0.01452,0.57004,0.01452,0.06198)} {(0.02817,0.02106,0.00163,0.00162),(0.04004,0.02991,0.00345,0.00342),(0.04753,0.03550,0.00502,0.00496),(0.05407,0.04038,0.00668,0.00658),(0.06047,0.04515,0.00860,0.00846),(0.06734,0.05030,0.01102,0.01083),(0.07570,0.05658,0.01456,0.01426),(0.09102,0.06824,0.02311,0.02250)} {(0.87759,0.00051,0.00295,0.00051),(0.82401,0.00109,0.00612,0.00109),(0.78944,0.00161,0.00879,0.00161),(0.75872,0.00217,0.01156,0.00217),(0.72806,0.00283,0.01471,0.00283),(0.69440,0.00367,0.01861,0.00367),(0.65226,0.00494,0.02412,0.00494),(0.57049,0.00817,0.03679,0.00817)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.87759,0.00051,0.00295,0.00051),(0.82401,0.00109,0.00612,0.00109),(0.78944,0.00161,0.00879,0.00161),(0.75872,0.00217,0.01156,0.00217),(0.72806,0.00283,0.01471,0.00283),(0.69440,0.00367,0.01861,0.00367),(0.65226,0.00494,0.02412,0.00494),(0.57049,0.00817,0.03679,0.00817)} {(0.00023,0.00129,0.00023,0.80640),(0.00049,0.00267,0.00049,0.72688),(0.00072,0.00381,0.00072,0.67733),(0.00096,0.00500,0.00096,0.63447),(0.00126,0.00633,0.00126,0.59284),(0.00163,0.00797,0.00163,0.54846),(0.00220,0.01028,0.00220,0.49490),(0.00363,0.01550,0.00363,0.39757)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00045,0.03359,0.00045,0.06460),(0.00097,0.04671,0.00097,0.08809),(0.00143,0.05463,0.00143,0.10164),(0.00193,0.06131,0.00193,0.11262),(0.00251,0.06761,0.00251,0.12255),(0.00327,0.07411,0.00327,0.13227),(0.00439,0.08160,0.00439,0.14265),(0.00726,0.09398,0.00726,0.15698)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.87759,0.00051,0.00295,0.00051),(0.82401,0.00109,0.00612,0.00109),(0.78944,0.00161,0.00879,0.00161),(0.75872,0.00217,0.01156,0.00217),(0.72806,0.00283,0.01471,0.00283),(0.69440,0.00367,0.01861,0.00367),(0.65226,0.00494,0.02412,0.00494),(0.57049,0.00817,0.03679,0.00817)} {(0.87759,0.00051,0.00295,0.00051),(0.82401,0.00109,0.00612,0.00109),(0.78944,0.00161,0.00879,0.00161),(0.75872,0.00217,0.01156,0.00217),(0.72806,0.00283,0.01471,0.00283),(0.69440,0.00367,0.01861,0.00367),(0.65226,0.00494,0.02412,0.00494),(0.57049,0.00817,0.03679,0.00817)} {(0.00033,0.00006,0.81105,0.00006),(0.00068,0.00012,0.73201,0.00012),(0.00098,0.00018,0.68228,0.00018),(0.00128,0.00024,0.63897,0.00024),(0.00163,0.00031,0.59661,0.00031),(0.00207,0.00041,0.55112,0.00041),(0.00268,0.00055,0.49574,0.00055),(0.00409,0.00091,0.39368,0.00091)} ] TEST alpha(ncats) = 10.00( 8) 0.547134 0.715810 0.822782 0.918994 1.016968 1.127704 1.272412 1.578196 [6] P-matrix for branch length 0.100000 +0.9563 +0.0207 +0.0126 +0.0103 +0.0155 +0.9542 +0.0052 +0.0251 +0.0378 +0.0207 +0.9311 +0.0103 +0.0155 +0.0502 +0.0052 +0.9291 +0.9435 +0.0269 +0.0162 +0.0134 +0.0201 +0.9409 +0.0067 +0.0323 +0.0487 +0.0269 +0.9110 +0.0134 +0.0201 +0.0646 +0.0067 +0.9086 +0.9355 +0.0307 +0.0185 +0.0154 +0.0230 +0.9326 +0.0077 +0.0367 +0.0554 +0.0307 +0.8985 +0.0154 +0.0230 +0.0734 +0.0077 +0.8959 +0.9283 +0.0341 +0.0205 +0.0171 +0.0256 +0.9253 +0.0085 +0.0406 +0.0614 +0.0341 +0.8874 +0.0171 +0.0256 +0.0812 +0.0085 +0.8847 +0.9212 +0.0376 +0.0224 +0.0188 +0.0282 +0.9179 +0.0094 +0.0445 +0.0673 +0.0376 +0.8763 +0.0188 +0.0282 +0.0890 +0.0094 +0.8734 +0.9132 +0.0415 +0.0246 +0.0207 +0.0311 +0.9097 +0.0104 +0.0488 +0.0739 +0.0415 +0.8639 +0.0207 +0.0311 +0.0976 +0.0104 +0.8610 +0.9029 +0.0465 +0.0274 +0.0232 +0.0349 +0.8993 +0.0116 +0.0542 +0.0822 +0.0465 +0.8481 +0.0232 +0.0349 +0.1085 +0.0116 +0.8450 +0.8817 +0.0568 +0.0330 +0.0284 +0.0426 +0.8779 +0.0142 +0.0653 +0.0991 +0.0568 +0.8156 +0.0284 +0.0426 +0.1305 +0.0142 +0.8127 [6] P-matrix for branch length 0.200000 +0.9156 +0.0403 +0.0240 +0.0202 +0.0302 +0.9122 +0.0101 +0.0475 +0.0719 +0.0403 +0.8676 +0.0202 +0.0302 +0.0950 +0.0101 +0.8647 +0.8918 +0.0519 +0.0304 +0.0260 +0.0389 +0.8880 +0.0130 +0.0601 +0.0912 +0.0519 +0.8310 +0.0260 +0.0389 +0.1201 +0.0130 +0.8280 +0.8772 +0.0591 +0.0342 +0.0295 +0.0443 +0.8734 +0.0148 +0.0676 +0.1027 +0.0591 +0.8087 +0.0295 +0.0443 +0.1352 +0.0148 +0.8058 +0.8644 +0.0654 +0.0376 +0.0327 +0.0490 +0.8606 +0.0163 +0.0741 +0.1127 +0.0654 +0.7892 +0.0327 +0.0490 +0.1481 +0.0163 +0.7865 +0.8516 +0.0717 +0.0408 +0.0358 +0.0538 +0.8479 +0.0179 +0.0804 +0.1225 +0.0717 +0.7699 +0.0358 +0.0538 +0.1608 +0.0179 +0.7675 +0.8376 +0.0787 +0.0444 +0.0393 +0.0590 +0.8341 +0.0197 +0.0872 +0.1332 +0.0787 +0.7488 +0.0393 +0.0590 +0.1745 +0.0197 +0.7469 +0.8199 +0.0876 +0.0488 +0.0438 +0.0657 +0.8167 +0.0219 +0.0957 +0.1464 +0.0876 +0.7223 +0.0438 +0.0657 +0.1914 +0.0219 +0.7210 +0.7843 +0.1056 +0.0573 +0.0528 +0.0792 +0.7825 +0.0264 +0.1119 +0.1719 +0.1056 +0.6697 +0.0528 +0.0792 +0.2239 +0.0264 +0.6706 [6] P-matrix for branch length 1.000000 +0.6714 +0.1648 +0.0813 +0.0824 +0.1236 +0.6783 +0.0412 +0.1569 +0.2440 +0.1648 +0.5088 +0.0824 +0.1236 +0.3138 +0.0412 +0.5214 +0.6068 +0.2004 +0.0926 +0.1002 +0.1503 +0.6221 +0.0501 +0.1775 +0.2779 +0.2004 +0.4216 +0.1002 +0.1503 +0.3551 +0.0501 +0.4446 +0.5721 +0.2201 +0.0978 +0.1100 +0.1650 +0.5930 +0.0550 +0.1869 +0.2935 +0.2201 +0.3764 +0.1100 +0.1650 +0.3738 +0.0550 +0.4061 +0.5444 +0.2361 +0.1015 +0.1181 +0.1771 +0.5705 +0.0590 +0.1934 +0.3045 +0.2361 +0.3414 +0.1181 +0.1771 +0.3869 +0.0590 +0.3770 +0.5192 +0.2510 +0.1044 +0.1255 +0.1882 +0.5504 +0.0627 +0.1986 +0.3131 +0.2510 +0.3104 +0.1255 +0.1882 +0.3972 +0.0627 +0.3518 +0.4939 +0.2662 +0.1068 +0.1331 +0.1996 +0.5309 +0.0665 +0.2030 +0.3205 +0.2662 +0.2803 +0.1331 +0.1996 +0.4060 +0.0665 +0.3279 +0.4655 +0.2837 +0.1090 +0.1419 +0.2128 +0.5094 +0.0709 +0.2069 +0.3269 +0.2837 +0.2475 +0.1419 +0.2128 +0.4138 +0.0709 +0.3025 +0.4188 +0.3136 +0.1109 +0.1568 +0.2352 +0.4758 +0.0784 +0.2107 +0.3326 +0.3136 +0.1970 +0.1568 +0.2352 +0.4213 +0.0784 +0.2651 [6] P-matrix for branch length 1.000000 +0.6714 +0.1648 +0.0813 +0.0824 +0.1236 +0.6783 +0.0412 +0.1569 +0.2440 +0.1648 +0.5088 +0.0824 +0.1236 +0.3138 +0.0412 +0.5214 +0.6068 +0.2004 +0.0926 +0.1002 +0.1503 +0.6221 +0.0501 +0.1775 +0.2779 +0.2004 +0.4216 +0.1002 +0.1503 +0.3551 +0.0501 +0.4446 +0.5721 +0.2201 +0.0978 +0.1100 +0.1650 +0.5930 +0.0550 +0.1869 +0.2935 +0.2201 +0.3764 +0.1100 +0.1650 +0.3738 +0.0550 +0.4061 +0.5444 +0.2361 +0.1015 +0.1181 +0.1771 +0.5705 +0.0590 +0.1934 +0.3045 +0.2361 +0.3414 +0.1181 +0.1771 +0.3869 +0.0590 +0.3770 +0.5192 +0.2510 +0.1044 +0.1255 +0.1882 +0.5504 +0.0627 +0.1986 +0.3131 +0.2510 +0.3104 +0.1255 +0.1882 +0.3972 +0.0627 +0.3518 +0.4939 +0.2662 +0.1068 +0.1331 +0.1996 +0.5309 +0.0665 +0.2030 +0.3205 +0.2662 +0.2803 +0.1331 +0.1996 +0.4060 +0.0665 +0.3279 +0.4655 +0.2837 +0.1090 +0.1419 +0.2128 +0.5094 +0.0709 +0.2069 +0.3269 +0.2837 +0.2475 +0.1419 +0.2128 +0.4138 +0.0709 +0.3025 +0.4188 +0.3136 +0.1109 +0.1568 +0.2352 +0.4758 +0.0784 +0.2107 +0.3326 +0.3136 +0.1970 +0.1568 +0.2352 +0.4213 +0.0784 +0.2651 [6] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} 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{(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [6] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [6] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [6] CLV 5: [ {(0.03772,0.07090,0.00371,0.08500),(0.04763,0.08791,0.00608,0.10414),(0.05355,0.09771,0.00781,0.11490),(0.05864,0.10593,0.00951,0.12376),(0.06361,0.11375,0.01135,0.13205),(0.06898,0.12197,0.01357,0.14059),(0.07563,0.13180,0.01665,0.15057),(0.08838,0.14954,0.02372,0.16784)} {(0.83826,0.00091,0.00517,0.00091),(0.79523,0.00152,0.00831,0.00152),(0.76942,0.00196,0.01055,0.00196),(0.74712,0.00240,0.01271,0.00240),(0.72528,0.00289,0.01502,0.00289),(0.70160,0.00348,0.01774,0.00348),(0.67216,0.00431,0.02143,0.00431),(0.61518,0.00627,0.02955,0.00627)} {(0.03691,0.02758,0.00290,0.00287),(0.04629,0.03457,0.00473,0.00468),(0.05181,0.03869,0.00607,0.00599),(0.05651,0.04219,0.00737,0.00726),(0.06104,0.04558,0.00878,0.00864),(0.06589,0.04921,0.01048,0.01029),(0.07179,0.05364,0.01282,0.01257),(0.08281,0.06196,0.01815,0.01773)} {(0.00163,0.83210,0.00163,0.00902),(0.00269,0.78860,0.00269,0.01443),(0.00349,0.76275,0.00349,0.01827),(0.00427,0.74058,0.00427,0.02194),(0.00514,0.71899,0.00514,0.02585),(0.00619,0.69574,0.00619,0.03044),(0.00767,0.66707,0.00767,0.03663),(0.01115,0.61230,0.01115,0.05011)} {(0.01846,0.00144,0.00145,0.02615),(0.02314,0.00234,0.00237,0.03223),(0.02590,0.00299,0.00303,0.03569),(0.02825,0.00363,0.00368,0.03856),(0.03052,0.00432,0.00439,0.04126),(0.03294,0.00515,0.00524,0.04406),(0.03590,0.00628,0.00641,0.04735),(0.04140,0.00886,0.00907,0.05310)} {(0.00081,0.04332,0.00081,0.08213),(0.00135,0.05334,0.00135,0.09946),(0.00174,0.05902,0.00174,0.10891),(0.00214,0.06373,0.00214,0.11650),(0.00257,0.06816,0.00257,0.12340),(0.00309,0.07276,0.00309,0.13030),(0.00383,0.07816,0.00383,0.13800),(0.00557,0.08758,0.00557,0.15011)} 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{(0.01846,0.00144,0.00145,0.02615),(0.02314,0.00234,0.00237,0.03223),(0.02590,0.00299,0.00303,0.03569),(0.02825,0.00363,0.00368,0.03856),(0.03052,0.00432,0.00439,0.04126),(0.03294,0.00515,0.00524,0.04406),(0.03590,0.00628,0.00641,0.04735),(0.04140,0.00886,0.00907,0.05310)} {(0.00041,0.00226,0.00041,0.74771),(0.00067,0.00361,0.00067,0.68553),(0.00087,0.00457,0.00087,0.64927),(0.00107,0.00548,0.00107,0.61860),(0.00128,0.00646,0.00128,0.58913),(0.00155,0.00761,0.00155,0.55783),(0.00192,0.00916,0.00192,0.51991),(0.00279,0.01253,0.00279,0.44966)} ] [6] CLV 6: [ {(0.03522,0.00213,0.00052,0.00251),(0.04352,0.00339,0.00106,0.00394),(0.04825,0.00428,0.00152,0.00493),(0.05218,0.00513,0.00200,0.00587),(0.05588,0.00603,0.00257,0.00685),(0.05972,0.00709,0.00330,0.00798),(0.06425,0.00851,0.00439,0.00948),(0.07214,0.01159,0.00711,0.01267)} {(0.01921,0.00014,0.03171,0.00014),(0.02280,0.00023,0.03853,0.00023),(0.02466,0.00029,0.04223,0.00029),(0.02608,0.00035,0.04518,0.00035),(0.02731,0.00042,0.04783,0.00042),(0.02847,0.00050,0.05044,0.00050),(0.02966,0.00061,0.05326,0.00061),(0.03117,0.00086,0.05734,0.00086)} {(0.03594,0.02698,0.00470,0.00464),(0.04474,0.03364,0.00756,0.00744),(0.04986,0.03754,0.00960,0.00944),(0.05417,0.04084,0.01157,0.01136),(0.05830,0.04403,0.01368,0.01341),(0.06268,0.04743,0.01617,0.01582),(0.06795,0.05157,0.01956,0.01909),(0.07764,0.05934,0.02704,0.02628)} {(0.00076,0.72451,0.00076,0.00477),(0.00124,0.65937,0.00124,0.00770),(0.00160,0.62193,0.00160,0.00979),(0.00194,0.59058,0.00194,0.01180),(0.00232,0.56075,0.00232,0.01394),(0.00278,0.52939,0.00278,0.01646),(0.00341,0.49186,0.00341,0.01984),(0.00490,0.42369,0.00490,0.02715)} 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{(0.00076,0.72451,0.00076,0.00477),(0.00124,0.65937,0.00124,0.00770),(0.00160,0.62193,0.00160,0.00979),(0.00194,0.59058,0.00194,0.01180),(0.00232,0.56075,0.00232,0.01394),(0.00278,0.52939,0.00278,0.01646),(0.00341,0.49186,0.00341,0.01984),(0.00490,0.42369,0.00490,0.02715)} {(0.00749,0.00063,0.00059,0.02101),(0.00887,0.00099,0.00091,0.02426),(0.00960,0.00125,0.00112,0.02578),(0.01017,0.00148,0.00133,0.02685),(0.01067,0.00173,0.00154,0.02770),(0.01117,0.00202,0.00178,0.02838),(0.01172,0.00240,0.00209,0.02892),(0.01258,0.00321,0.00276,0.02908)} {(0.01921,0.00014,0.03171,0.00014),(0.02280,0.00023,0.03853,0.00023),(0.02466,0.00029,0.04223,0.00029),(0.02608,0.00035,0.04518,0.00035),(0.02731,0.00042,0.04783,0.00042),(0.02847,0.00050,0.05044,0.00050),(0.02966,0.00061,0.05326,0.00061),(0.03117,0.00086,0.05734,0.00086)} 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{(0.00016,0.00099,0.00016,0.60081),(0.00026,0.00153,0.00026,0.51592),(0.00032,0.00190,0.00032,0.46899),(0.00038,0.00224,0.00038,0.43080),(0.00045,0.00259,0.00045,0.39543),(0.00052,0.00298,0.00052,0.35931),(0.00063,0.00350,0.00063,0.31757),(0.00085,0.00453,0.00085,0.24625)} {(0.00016,0.00099,0.00016,0.60081),(0.00026,0.00153,0.00026,0.51592),(0.00032,0.00190,0.00032,0.46899),(0.00038,0.00224,0.00038,0.43080),(0.00045,0.00259,0.00045,0.39543),(0.00052,0.00298,0.00052,0.35931),(0.00063,0.00350,0.00063,0.31757),(0.00085,0.00453,0.00085,0.24625)} {(0.00006,0.00820,0.00132,0.00015),(0.00013,0.00996,0.00206,0.00030),(0.00019,0.01093,0.00257,0.00043),(0.00025,0.01172,0.00304,0.00056),(0.00033,0.01244,0.00353,0.00072),(0.00042,0.01319,0.00408,0.00092),(0.00057,0.01404,0.00481,0.00122),(0.00095,0.01548,0.00629,0.00196)} 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{(0.00016,0.00099,0.00016,0.60081),(0.00026,0.00153,0.00026,0.51592),(0.00032,0.00190,0.00032,0.46899),(0.00038,0.00224,0.00038,0.43080),(0.00045,0.00259,0.00045,0.39543),(0.00052,0.00298,0.00052,0.35931),(0.00063,0.00350,0.00063,0.31757),(0.00085,0.00453,0.00085,0.24625)} ] [6] CLV 7: [ {(0.00163,0.83210,0.00163,0.00902),(0.00269,0.78860,0.00269,0.01443),(0.00349,0.76275,0.00349,0.01827),(0.00427,0.74058,0.00427,0.02194),(0.00514,0.71899,0.00514,0.02585),(0.00619,0.69574,0.00619,0.03044),(0.00767,0.66707,0.00767,0.03663),(0.01115,0.61230,0.01115,0.05011)} {(0.00057,0.00010,0.75280,0.00010),(0.00092,0.00017,0.69054,0.00017),(0.00117,0.00022,0.65396,0.00022),(0.00141,0.00027,0.62285,0.00027),(0.00167,0.00032,0.59281,0.00032),(0.00197,0.00039,0.56075,0.00039),(0.00238,0.00048,0.52167,0.00048),(0.00328,0.00070,0.44854,0.00070)} {(0.01846,0.00144,0.00145,0.02615),(0.02314,0.00234,0.00237,0.03223),(0.02590,0.00299,0.00303,0.03569),(0.02825,0.00363,0.00368,0.03856),(0.03052,0.00432,0.00439,0.04126),(0.03294,0.00515,0.00524,0.04406),(0.03590,0.00628,0.00641,0.04735),(0.04140,0.00886,0.00907,0.05310)} {(0.00163,0.83210,0.00163,0.00902),(0.00269,0.78860,0.00269,0.01443),(0.00349,0.76275,0.00349,0.01827),(0.00427,0.74058,0.00427,0.02194),(0.00514,0.71899,0.00514,0.02585),(0.00619,0.69574,0.00619,0.03044),(0.00767,0.66707,0.00767,0.03663),(0.01115,0.61230,0.01115,0.05011)} {(0.00041,0.00226,0.00041,0.74771),(0.00067,0.00361,0.00067,0.68553),(0.00087,0.00457,0.00087,0.64927),(0.00107,0.00548,0.00107,0.61860),(0.00128,0.00646,0.00128,0.58913),(0.00155,0.00761,0.00155,0.55783),(0.00192,0.00916,0.00192,0.51991),(0.00279,0.01253,0.00279,0.44966)} 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{(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.83826,0.00091,0.00517,0.00091),(0.79523,0.00152,0.00831,0.00152),(0.76942,0.00196,0.01055,0.00196),(0.74712,0.00240,0.01271,0.00240),(0.72528,0.00289,0.01502,0.00289),(0.70160,0.00348,0.01774,0.00348),(0.67216,0.00431,0.02143,0.00431),(0.61518,0.00627,0.02955,0.00627)} {(0.00041,0.00226,0.00041,0.74771),(0.00067,0.00361,0.00067,0.68553),(0.00087,0.00457,0.00087,0.64927),(0.00107,0.00548,0.00107,0.61860),(0.00128,0.00646,0.00128,0.58913),(0.00155,0.00761,0.00155,0.55783),(0.00192,0.00916,0.00192,0.51991),(0.00279,0.01253,0.00279,0.44966)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00081,0.04332,0.00081,0.08213),(0.00135,0.05334,0.00135,0.09946),(0.00174,0.05902,0.00174,0.10891),(0.00214,0.06373,0.00214,0.11650),(0.00257,0.06816,0.00257,0.12340),(0.00309,0.07276,0.00309,0.13030),(0.00383,0.07816,0.00383,0.13800),(0.00557,0.08758,0.00557,0.15011)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.83826,0.00091,0.00517,0.00091),(0.79523,0.00152,0.00831,0.00152),(0.76942,0.00196,0.01055,0.00196),(0.74712,0.00240,0.01271,0.00240),(0.72528,0.00289,0.01502,0.00289),(0.70160,0.00348,0.01774,0.00348),(0.67216,0.00431,0.02143,0.00431),(0.61518,0.00627,0.02955,0.00627)} {(0.83826,0.00091,0.00517,0.00091),(0.79523,0.00152,0.00831,0.00152),(0.76942,0.00196,0.01055,0.00196),(0.74712,0.00240,0.01271,0.00240),(0.72528,0.00289,0.01502,0.00289),(0.70160,0.00348,0.01774,0.00348),(0.67216,0.00431,0.02143,0.00431),(0.61518,0.00627,0.02955,0.00627)} {(0.00057,0.00010,0.75280,0.00010),(0.00092,0.00017,0.69054,0.00017),(0.00117,0.00022,0.65396,0.00022),(0.00141,0.00027,0.62285,0.00027),(0.00167,0.00032,0.59281,0.00032),(0.00197,0.00039,0.56075,0.00039),(0.00238,0.00048,0.52167,0.00048),(0.00328,0.00070,0.44854,0.00070)} ] TEST alpha(ncats) = 50.00( 8) 0.780188 0.872612 0.925792 0.971309 1.015819 1.064247 1.125000 1.245033 [7] P-matrix for branch length 0.100000 +0.9386 +0.0292 +0.0176 +0.0146 +0.0219 +0.9359 +0.0073 +0.0350 +0.0528 +0.0292 +0.9035 +0.0146 +0.0219 +0.0699 +0.0073 +0.9009 +0.9318 +0.0325 +0.0195 +0.0162 +0.0244 +0.9288 +0.0081 +0.0387 +0.0585 +0.0325 +0.8927 +0.0162 +0.0244 +0.0775 +0.0081 +0.8900 +0.9278 +0.0344 +0.0206 +0.0172 +0.0258 +0.9247 +0.0086 +0.0409 +0.0618 +0.0344 +0.8866 +0.0172 +0.0258 +0.0817 +0.0086 +0.8839 +0.9245 +0.0360 +0.0215 +0.0180 +0.0270 +0.9213 +0.0090 +0.0427 +0.0645 +0.0360 +0.8815 +0.0180 +0.0270 +0.0854 +0.0090 +0.8786 +0.9212 +0.0376 +0.0224 +0.0188 +0.0282 +0.9180 +0.0094 +0.0444 +0.0672 +0.0376 +0.8764 +0.0188 +0.0282 +0.0889 +0.0094 +0.8736 +0.9177 +0.0393 +0.0234 +0.0196 +0.0294 +0.9144 +0.0098 +0.0463 +0.0701 +0.0393 +0.8710 +0.0196 +0.0294 +0.0927 +0.0098 +0.8681 +0.9134 +0.0414 +0.0246 +0.0207 +0.0310 +0.9099 +0.0103 +0.0487 +0.0737 +0.0414 +0.8642 +0.0207 +0.0310 +0.0973 +0.0103 +0.8613 +0.9048 +0.0455 +0.0269 +0.0228 +0.0342 +0.9012 +0.0114 +0.0532 +0.0807 +0.0455 +0.8510 +0.0228 +0.0342 +0.1064 +0.0114 +0.8480 [7] P-matrix for branch length 0.200000 +0.8829 +0.0562 +0.0327 +0.0281 +0.0422 +0.8791 +0.0141 +0.0646 +0.0982 +0.0562 +0.8175 +0.0281 +0.0422 +0.1293 +0.0141 +0.8145 +0.8705 +0.0623 +0.0360 +0.0312 +0.0468 +0.8667 +0.0156 +0.0710 +0.1080 +0.0623 +0.7985 +0.0312 +0.0468 +0.1419 +0.0156 +0.7957 +0.8635 +0.0658 +0.0378 +0.0329 +0.0494 +0.8597 +0.0165 +0.0745 +0.1134 +0.0658 +0.7879 +0.0329 +0.0494 +0.1490 +0.0165 +0.7852 +0.8575 +0.0688 +0.0393 +0.0344 +0.0516 +0.8538 +0.0172 +0.0775 +0.1180 +0.0688 +0.7789 +0.0344 +0.0516 +0.1549 +0.0172 +0.7763 +0.8518 +0.0716 +0.0408 +0.0358 +0.0537 +0.8481 +0.0179 +0.0803 +0.1224 +0.0716 +0.7702 +0.0358 +0.0537 +0.1606 +0.0179 +0.7678 +0.8456 +0.0747 +0.0424 +0.0373 +0.0560 +0.8420 +0.0187 +0.0833 +0.1271 +0.0747 +0.7608 +0.0373 +0.0560 +0.1667 +0.0187 +0.7586 +0.8380 +0.0785 +0.0443 +0.0392 +0.0589 +0.8344 +0.0196 +0.0871 +0.1329 +0.0785 +0.7493 +0.0392 +0.0589 +0.1741 +0.0196 +0.7474 +0.8232 +0.0859 +0.0480 +0.0430 +0.0644 +0.8200 +0.0215 +0.0941 +0.1439 +0.0859 +0.7272 +0.0430 +0.0644 +0.1883 +0.0215 +0.7258 [7] P-matrix for branch length 1.000000 +0.5854 +0.2125 +0.0959 +0.1062 +0.1593 +0.6041 +0.0531 +0.1835 +0.2878 +0.2125 +0.3935 +0.1062 +0.1593 +0.3669 +0.0531 +0.4206 +0.5573 +0.2286 +0.0998 +0.1143 +0.1714 +0.5809 +0.0571 +0.1905 +0.2995 +0.2286 +0.3577 +0.1143 +0.1714 +0.3810 +0.0571 +0.3905 +0.5425 +0.2372 +0.1017 +0.1186 +0.1779 +0.5690 +0.0593 +0.1938 +0.3051 +0.2372 +0.3391 +0.1186 +0.1779 +0.3877 +0.0593 +0.3751 +0.5305 +0.2442 +0.1031 +0.1221 +0.1832 +0.5594 +0.0611 +0.1964 +0.3094 +0.2442 +0.3243 +0.1221 +0.1832 +0.3927 +0.0611 +0.3630 +0.5194 +0.2508 +0.1043 +0.1254 +0.1881 +0.5506 +0.0627 +0.1986 +0.3130 +0.2508 +0.3107 +0.1254 +0.1881 +0.3971 +0.0627 +0.3521 +0.5080 +0.2577 +0.1055 +0.1288 +0.1932 +0.5417 +0.0644 +0.2006 +0.3166 +0.2577 +0.2970 +0.1288 +0.1932 +0.4013 +0.0644 +0.3411 +0.4945 +0.2658 +0.1068 +0.1329 +0.1994 +0.5313 +0.0665 +0.2029 +0.3203 +0.2658 +0.2810 +0.1329 +0.1994 +0.4058 +0.0665 +0.3284 +0.4705 +0.2806 +0.1086 +0.1403 +0.2104 +0.5131 +0.0701 +0.2063 +0.3259 +0.2806 +0.2532 +0.1403 +0.2104 +0.4126 +0.0701 +0.3069 [7] P-matrix for branch length 1.000000 +0.5854 +0.2125 +0.0959 +0.1062 +0.1593 +0.6041 +0.0531 +0.1835 +0.2878 +0.2125 +0.3935 +0.1062 +0.1593 +0.3669 +0.0531 +0.4206 +0.5573 +0.2286 +0.0998 +0.1143 +0.1714 +0.5809 +0.0571 +0.1905 +0.2995 +0.2286 +0.3577 +0.1143 +0.1714 +0.3810 +0.0571 +0.3905 +0.5425 +0.2372 +0.1017 +0.1186 +0.1779 +0.5690 +0.0593 +0.1938 +0.3051 +0.2372 +0.3391 +0.1186 +0.1779 +0.3877 +0.0593 +0.3751 +0.5305 +0.2442 +0.1031 +0.1221 +0.1832 +0.5594 +0.0611 +0.1964 +0.3094 +0.2442 +0.3243 +0.1221 +0.1832 +0.3927 +0.0611 +0.3630 +0.5194 +0.2508 +0.1043 +0.1254 +0.1881 +0.5506 +0.0627 +0.1986 +0.3130 +0.2508 +0.3107 +0.1254 +0.1881 +0.3971 +0.0627 +0.3521 +0.5080 +0.2577 +0.1055 +0.1288 +0.1932 +0.5417 +0.0644 +0.2006 +0.3166 +0.2577 +0.2970 +0.1288 +0.1932 +0.4013 +0.0644 +0.3411 +0.4945 +0.2658 +0.1068 +0.1329 +0.1994 +0.5313 +0.0665 +0.2029 +0.3203 +0.2658 +0.2810 +0.1329 +0.1994 +0.4058 +0.0665 +0.3284 +0.4705 +0.2806 +0.1086 +0.1403 +0.2104 +0.5131 +0.0701 +0.2063 +0.3259 +0.2806 +0.2532 +0.1403 +0.2104 +0.4126 +0.0701 +0.3069 [7] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [7] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [7] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [7] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} 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{(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [7] Tip 4: [ 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{(0.00030,0.00175,0.00030,0.48709),(0.00035,0.00207,0.00035,0.44876),(0.00039,0.00226,0.00039,0.42823),(0.00042,0.00242,0.00042,0.41149),(0.00045,0.00258,0.00045,0.39582),(0.00048,0.00276,0.00048,0.37953),(0.00052,0.00297,0.00052,0.36014),(0.00061,0.00340,0.00061,0.32503)} {(0.00016,0.01055,0.00236,0.00037),(0.00022,0.01135,0.00281,0.00049),(0.00026,0.01177,0.00307,0.00057),(0.00029,0.01211,0.00330,0.00064),(0.00033,0.01244,0.00352,0.00072),(0.00037,0.01277,0.00376,0.00080),(0.00042,0.01317,0.00407,0.00091),(0.00054,0.01389,0.00467,0.00116)} {(0.00030,0.00175,0.00030,0.48709),(0.00035,0.00207,0.00035,0.44876),(0.00039,0.00226,0.00039,0.42823),(0.00042,0.00242,0.00042,0.41149),(0.00045,0.00258,0.00045,0.39582),(0.00048,0.00276,0.00048,0.37953),(0.00052,0.00297,0.00052,0.36014),(0.00061,0.00340,0.00061,0.32503)} {(0.04226,0.00152,0.00086,0.00036),(0.04537,0.00184,0.00115,0.00049),(0.04703,0.00203,0.00133,0.00057),(0.04837,0.00220,0.00150,0.00064),(0.04962,0.00236,0.00167,0.00072),(0.05091,0.00255,0.00187,0.00081),(0.05244,0.00279,0.00214,0.00093),(0.05515,0.00327,0.00272,0.00119)} {(0.00135,0.00379,0.00025,0.00410),(0.00162,0.00452,0.00033,0.00483),(0.00179,0.00494,0.00039,0.00526),(0.00194,0.00531,0.00044,0.00563),(0.00209,0.00568,0.00049,0.00599),(0.00225,0.00607,0.00055,0.00638),(0.00246,0.00658,0.00063,0.00687),(0.00288,0.00757,0.00081,0.00783)} {(0.00030,0.00175,0.00030,0.48709),(0.00035,0.00207,0.00035,0.44876),(0.00039,0.00226,0.00039,0.42823),(0.00042,0.00242,0.00042,0.41149),(0.00045,0.00258,0.00045,0.39582),(0.00048,0.00276,0.00048,0.37953),(0.00052,0.00297,0.00052,0.36014),(0.00061,0.00340,0.00061,0.32503)} ] [7] CLV 7: [ {(0.00316,0.77289,0.00316,0.01671),(0.00389,0.75114,0.00389,0.02015),(0.00433,0.73905,0.00433,0.02221),(0.00473,0.72893,0.00473,0.02401),(0.00513,0.71924,0.00513,0.02580),(0.00558,0.70892,0.00558,0.02779),(0.00616,0.69629,0.00616,0.03032),(0.00738,0.67235,0.00738,0.03544)} {(0.00107,0.00020,0.66827,0.00020),(0.00130,0.00024,0.63764,0.00024),(0.00143,0.00027,0.62071,0.00027),(0.00155,0.00030,0.60661,0.00030),(0.00167,0.00032,0.59315,0.00032),(0.00180,0.00035,0.57888,0.00035),(0.00196,0.00039,0.56151,0.00039),(0.00230,0.00046,0.52883,0.00046)} {(0.02482,0.00273,0.00276,0.03435),(0.02714,0.00332,0.00337,0.03721),(0.02841,0.00368,0.00373,0.03876),(0.02948,0.00399,0.00406,0.04003),(0.03050,0.00431,0.00438,0.04123),(0.03157,0.00467,0.00475,0.04249),(0.03289,0.00513,0.00522,0.04400),(0.03536,0.00606,0.00618,0.04676)} {(0.00316,0.77289,0.00316,0.01671),(0.00389,0.75114,0.00389,0.02015),(0.00433,0.73905,0.00433,0.02221),(0.00473,0.72893,0.00473,0.02401),(0.00513,0.71924,0.00513,0.02580),(0.00558,0.70892,0.00558,0.02779),(0.00616,0.69629,0.00616,0.03032),(0.00738,0.67235,0.00738,0.03544)} {(0.00079,0.00418,0.00079,0.66343),(0.00097,0.00504,0.00097,0.63316),(0.00108,0.00555,0.00108,0.61650),(0.00118,0.00600,0.00118,0.60265),(0.00128,0.00645,0.00128,0.58946),(0.00139,0.00695,0.00139,0.57551),(0.00154,0.00758,0.00154,0.55857),(0.00184,0.00886,0.00184,0.52684)} {(0.00079,0.00418,0.00079,0.66343),(0.00097,0.00504,0.00097,0.63316),(0.00108,0.00555,0.00108,0.61650),(0.00118,0.00600,0.00118,0.60265),(0.00128,0.00645,0.00128,0.58946),(0.00139,0.00695,0.00139,0.57551),(0.00154,0.00758,0.00154,0.55857),(0.00184,0.00886,0.00184,0.52684)} {(0.00107,0.00020,0.66827,0.00020),(0.00130,0.00024,0.63764,0.00024),(0.00143,0.00027,0.62071,0.00027),(0.00155,0.00030,0.60661,0.00030),(0.00167,0.00032,0.59315,0.00032),(0.00180,0.00035,0.57888,0.00035),(0.00196,0.00039,0.56151,0.00039),(0.00230,0.00046,0.52883,0.00046)} {(0.00316,0.77289,0.00316,0.01671),(0.00389,0.75114,0.00389,0.02015),(0.00433,0.73905,0.00433,0.02221),(0.00473,0.72893,0.00473,0.02401),(0.00513,0.71924,0.00513,0.02580),(0.00558,0.70892,0.00558,0.02779),(0.00616,0.69629,0.00616,0.03032),(0.00738,0.67235,0.00738,0.03544)} {(0.04965,0.03708,0.00552,0.00545),(0.05427,0.04052,0.00673,0.00664),(0.05683,0.04243,0.00747,0.00736),(0.05896,0.04403,0.00811,0.00799),(0.06099,0.04554,0.00877,0.00863),(0.06315,0.04716,0.00949,0.00934),(0.06577,0.04912,0.01043,0.01025),(0.07071,0.05283,0.01236,0.01213)} {(0.77956,0.00178,0.00964,0.00178),(0.75776,0.00219,0.01166,0.00219),(0.74558,0.00244,0.01287,0.00244),(0.73536,0.00266,0.01393,0.00266),(0.72554,0.00288,0.01499,0.00288),(0.71504,0.00314,0.01616,0.00314),(0.70216,0.00347,0.01767,0.00347),(0.67761,0.00415,0.02072,0.00415)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.77956,0.00178,0.00964,0.00178),(0.75776,0.00219,0.01166,0.00219),(0.74558,0.00244,0.01287,0.00244),(0.73536,0.00266,0.01393,0.00266),(0.72554,0.00288,0.01499,0.00288),(0.71504,0.00314,0.01616,0.00314),(0.70216,0.00347,0.01767,0.00347),(0.67761,0.00415,0.02072,0.00415)} {(0.00079,0.00418,0.00079,0.66343),(0.00097,0.00504,0.00097,0.63316),(0.00108,0.00555,0.00108,0.61650),(0.00118,0.00600,0.00118,0.60265),(0.00128,0.00645,0.00128,0.58946),(0.00139,0.00695,0.00139,0.57551),(0.00154,0.00758,0.00154,0.55857),(0.00184,0.00886,0.00184,0.52684)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00158,0.05682,0.00158,0.10528),(0.00194,0.06151,0.00194,0.11294),(0.00217,0.06405,0.00217,0.11700),(0.00236,0.06614,0.00236,0.12028),(0.00256,0.06811,0.00256,0.12333),(0.00279,0.07018,0.00279,0.12646),(0.00308,0.07265,0.00308,0.13014),(0.00369,0.07718,0.00369,0.13665)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.77956,0.00178,0.00964,0.00178),(0.75776,0.00219,0.01166,0.00219),(0.74558,0.00244,0.01287,0.00244),(0.73536,0.00266,0.01393,0.00266),(0.72554,0.00288,0.01499,0.00288),(0.71504,0.00314,0.01616,0.00314),(0.70216,0.00347,0.01767,0.00347),(0.67761,0.00415,0.02072,0.00415)} {(0.77956,0.00178,0.00964,0.00178),(0.75776,0.00219,0.01166,0.00219),(0.74558,0.00244,0.01287,0.00244),(0.73536,0.00266,0.01393,0.00266),(0.72554,0.00288,0.01499,0.00288),(0.71504,0.00314,0.01616,0.00314),(0.70216,0.00347,0.01767,0.00347),(0.67761,0.00415,0.02072,0.00415)} {(0.00107,0.00020,0.66827,0.00020),(0.00130,0.00024,0.63764,0.00024),(0.00143,0.00027,0.62071,0.00027),(0.00155,0.00030,0.60661,0.00030),(0.00167,0.00032,0.59315,0.00032),(0.00180,0.00035,0.57888,0.00035),(0.00196,0.00039,0.56151,0.00039),(0.00230,0.00046,0.52883,0.00046)} ] TEST alpha(ncats) = 100.00( 8) 0.841795 0.910016 0.948465 0.981013 1.012547 1.046551 1.088788 1.170825 [8] P-matrix for branch length 0.100000 +0.9340 +0.0314 +0.0189 +0.0157 +0.0235 +0.9311 +0.0078 +0.0375 +0.0566 +0.0314 +0.8963 +0.0157 +0.0235 +0.0750 +0.0078 +0.8937 +0.9290 +0.0338 +0.0203 +0.0169 +0.0254 +0.9259 +0.0085 +0.0402 +0.0608 +0.0338 +0.8884 +0.0169 +0.0254 +0.0805 +0.0085 +0.8857 +0.9262 +0.0352 +0.0211 +0.0176 +0.0264 +0.9230 +0.0088 +0.0418 +0.0632 +0.0352 +0.8841 +0.0176 +0.0264 +0.0835 +0.0088 +0.8813 +0.9238 +0.0363 +0.0217 +0.0182 +0.0273 +0.9206 +0.0091 +0.0431 +0.0651 +0.0363 +0.8804 +0.0182 +0.0273 +0.0861 +0.0091 +0.8775 +0.9215 +0.0375 +0.0223 +0.0187 +0.0281 +0.9182 +0.0094 +0.0443 +0.0670 +0.0375 +0.8768 +0.0187 +0.0281 +0.0886 +0.0094 +0.8739 +0.9190 +0.0386 +0.0230 +0.0193 +0.0290 +0.9157 +0.0097 +0.0456 +0.0691 +0.0386 +0.8730 +0.0193 +0.0290 +0.0913 +0.0097 +0.8701 +0.9160 +0.0401 +0.0239 +0.0201 +0.0301 +0.9126 +0.0100 +0.0473 +0.0716 +0.0401 +0.8683 +0.0201 +0.0301 +0.0946 +0.0100 +0.8653 +0.9101 +0.0430 +0.0255 +0.0215 +0.0322 +0.9066 +0.0107 +0.0504 +0.0764 +0.0430 +0.8592 +0.0215 +0.0322 +0.1008 +0.0107 +0.8562 [8] P-matrix for branch length 0.200000 +0.8746 +0.0603 +0.0349 +0.0302 +0.0452 +0.8708 +0.0151 +0.0689 +0.1047 +0.0603 +0.8048 +0.0302 +0.0452 +0.1378 +0.0151 +0.8019 +0.8655 +0.0648 +0.0373 +0.0324 +0.0486 +0.8617 +0.0162 +0.0735 +0.1118 +0.0648 +0.7910 +0.0324 +0.0486 +0.1469 +0.0162 +0.7883 +0.8605 +0.0673 +0.0386 +0.0336 +0.0505 +0.8567 +0.0168 +0.0760 +0.1157 +0.0673 +0.7834 +0.0336 +0.0505 +0.1520 +0.0168 +0.7807 +0.8563 +0.0694 +0.0397 +0.0347 +0.0520 +0.8525 +0.0173 +0.0781 +0.1190 +0.0694 +0.7769 +0.0347 +0.0520 +0.1562 +0.0173 +0.7744 +0.8522 +0.0714 +0.0407 +0.0357 +0.0535 +0.8485 +0.0178 +0.0801 +0.1221 +0.0714 +0.7708 +0.0357 +0.0535 +0.1602 +0.0178 +0.7684 +0.8479 +0.0736 +0.0418 +0.0368 +0.0552 +0.8442 +0.0184 +0.0822 +0.1254 +0.0736 +0.7642 +0.0368 +0.0552 +0.1645 +0.0184 +0.7619 +0.8425 +0.0762 +0.0432 +0.0381 +0.0572 +0.8389 +0.0191 +0.0849 +0.1295 +0.0762 +0.7562 +0.0381 +0.0572 +0.1697 +0.0191 +0.7541 +0.8323 +0.0813 +0.0457 +0.0407 +0.0610 +0.8289 +0.0203 +0.0898 +0.1372 +0.0813 +0.7408 +0.0407 +0.0610 +0.1796 +0.0203 +0.7390 [8] P-matrix for branch length 1.000000 +0.5663 +0.2233 +0.0986 +0.1117 +0.1675 +0.5883 +0.0558 +0.1883 +0.2959 +0.2233 +0.3691 +0.1117 +0.1675 +0.3767 +0.0558 +0.4000 +0.5468 +0.2347 +0.1012 +0.1173 +0.1760 +0.5724 +0.0587 +0.1929 +0.3036 +0.2347 +0.3444 +0.1173 +0.1760 +0.3858 +0.0587 +0.3795 +0.5365 +0.2407 +0.1024 +0.1204 +0.1805 +0.5641 +0.0602 +0.1951 +0.3073 +0.2407 +0.3316 +0.1204 +0.1805 +0.3903 +0.0602 +0.3690 +0.5281 +0.2457 +0.1034 +0.1228 +0.1843 +0.5575 +0.0614 +0.1969 +0.3102 +0.2457 +0.3213 +0.1228 +0.1843 +0.3937 +0.0614 +0.3606 +0.5202 +0.2503 +0.1043 +0.1252 +0.1878 +0.5513 +0.0626 +0.1984 +0.3128 +0.2503 +0.3117 +0.1252 +0.1878 +0.3968 +0.0626 +0.3529 +0.5121 +0.2552 +0.1051 +0.1276 +0.1914 +0.5449 +0.0638 +0.1999 +0.3153 +0.2552 +0.3019 +0.1276 +0.1914 +0.3998 +0.0638 +0.3450 +0.5024 +0.2610 +0.1061 +0.1305 +0.1958 +0.5374 +0.0653 +0.2016 +0.3182 +0.2610 +0.2903 +0.1305 +0.1958 +0.4032 +0.0653 +0.3358 +0.4849 +0.2717 +0.1076 +0.1358 +0.2037 +0.5240 +0.0679 +0.2043 +0.3227 +0.2717 +0.2698 +0.1358 +0.2037 +0.4087 +0.0679 +0.3197 [8] P-matrix for branch length 1.000000 +0.5663 +0.2233 +0.0986 +0.1117 +0.1675 +0.5883 +0.0558 +0.1883 +0.2959 +0.2233 +0.3691 +0.1117 +0.1675 +0.3767 +0.0558 +0.4000 +0.5468 +0.2347 +0.1012 +0.1173 +0.1760 +0.5724 +0.0587 +0.1929 +0.3036 +0.2347 +0.3444 +0.1173 +0.1760 +0.3858 +0.0587 +0.3795 +0.5365 +0.2407 +0.1024 +0.1204 +0.1805 +0.5641 +0.0602 +0.1951 +0.3073 +0.2407 +0.3316 +0.1204 +0.1805 +0.3903 +0.0602 +0.3690 +0.5281 +0.2457 +0.1034 +0.1228 +0.1843 +0.5575 +0.0614 +0.1969 +0.3102 +0.2457 +0.3213 +0.1228 +0.1843 +0.3937 +0.0614 +0.3606 +0.5202 +0.2503 +0.1043 +0.1252 +0.1878 +0.5513 +0.0626 +0.1984 +0.3128 +0.2503 +0.3117 +0.1252 +0.1878 +0.3968 +0.0626 +0.3529 +0.5121 +0.2552 +0.1051 +0.1276 +0.1914 +0.5449 +0.0638 +0.1999 +0.3153 +0.2552 +0.3019 +0.1276 +0.1914 +0.3998 +0.0638 +0.3450 +0.5024 +0.2610 +0.1061 +0.1305 +0.1958 +0.5374 +0.0653 +0.2016 +0.3182 +0.2610 +0.2903 +0.1305 +0.1958 +0.4032 +0.0653 +0.3358 +0.4849 +0.2717 +0.1076 +0.1358 +0.2037 +0.5240 +0.0679 +0.2043 +0.3227 +0.2717 +0.2698 +0.1358 +0.2037 +0.4087 +0.0679 +0.3197 [8] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} 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{(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [8] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} 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{(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [8] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [8] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [8] CLV 5: [ {(0.05457,0.09938,0.00814,0.11671),(0.05818,0.10518,0.00934,0.12296),(0.06016,0.10834,0.01005,0.12633),(0.06181,0.11094,0.01066,0.12909),(0.06339,0.11341,0.01127,0.13169),(0.06507,0.11601,0.01193,0.13441),(0.06712,0.11915,0.01278,0.13768),(0.07101,0.12500,0.01447,0.14370)} {(0.76494,0.00205,0.01097,0.00205),(0.74917,0.00236,0.01250,0.00236),(0.74047,0.00255,0.01339,0.00255),(0.73320,0.00271,0.01416,0.00271),(0.72625,0.00287,0.01491,0.00287),(0.71885,0.00304,0.01573,0.00304),(0.70980,0.00327,0.01677,0.00327),(0.69265,0.00372,0.01882,0.00372)} {(0.05275,0.03939,0.00632,0.00623),(0.05608,0.04187,0.00724,0.00714),(0.05790,0.04323,0.00779,0.00767),(0.05941,0.04436,0.00825,0.00813),(0.06084,0.04543,0.00872,0.00858),(0.06237,0.04657,0.00923,0.00908),(0.06422,0.04796,0.00987,0.00970),(0.06770,0.05057,0.01116,0.01096)} {(0.00364,0.75829,0.00364,0.01898),(0.00420,0.74261,0.00420,0.02159),(0.00453,0.73398,0.00453,0.02310),(0.00481,0.72680,0.00481,0.02440),(0.00510,0.71994,0.00510,0.02567),(0.00541,0.71266,0.00541,0.02706),(0.00581,0.70378,0.00581,0.02881),(0.00662,0.68700,0.00662,0.03226)} {(0.02638,0.00312,0.00316,0.03628),(0.02804,0.00357,0.00362,0.03830),(0.02895,0.00383,0.00389,0.03940),(0.02970,0.00406,0.00413,0.04030),(0.03042,0.00429,0.00436,0.04114),(0.03118,0.00454,0.00461,0.04204),(0.03211,0.00485,0.00494,0.04311),(0.03385,0.00548,0.00558,0.04509)} 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{(0.00091,0.00474,0.00091,0.64307),(0.00105,0.00540,0.00105,0.62138),(0.00113,0.00577,0.00113,0.60955),(0.00120,0.00610,0.00120,0.59974),(0.00127,0.00642,0.00127,0.59042),(0.00135,0.00676,0.00135,0.58056),(0.00145,0.00720,0.00145,0.56859),(0.00165,0.00807,0.00165,0.54619)} {(0.76494,0.00205,0.01097,0.00205),(0.74917,0.00236,0.01250,0.00236),(0.74047,0.00255,0.01339,0.00255),(0.73320,0.00271,0.01416,0.00271),(0.72625,0.00287,0.01491,0.00287),(0.71885,0.00304,0.01573,0.00304),(0.70980,0.00327,0.01677,0.00327),(0.69265,0.00372,0.01882,0.00372)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} 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{(0.05275,0.03939,0.00632,0.00623),(0.05608,0.04187,0.00724,0.00714),(0.05790,0.04323,0.00779,0.00767),(0.05941,0.04436,0.00825,0.00813),(0.06084,0.04543,0.00872,0.00858),(0.06237,0.04657,0.00923,0.00908),(0.06422,0.04796,0.00987,0.00970),(0.06770,0.05057,0.01116,0.01096)} {(0.02638,0.00312,0.00316,0.03628),(0.02804,0.00357,0.00362,0.03830),(0.02895,0.00383,0.00389,0.03940),(0.02970,0.00406,0.00413,0.04030),(0.03042,0.00429,0.00436,0.04114),(0.03118,0.00454,0.00461,0.04204),(0.03211,0.00485,0.00494,0.04311),(0.03385,0.00548,0.00558,0.04509)} {(0.00091,0.00474,0.00091,0.64307),(0.00105,0.00540,0.00105,0.62138),(0.00113,0.00577,0.00113,0.60955),(0.00120,0.00610,0.00120,0.59974),(0.00127,0.00642,0.00127,0.59042),(0.00135,0.00676,0.00135,0.58056),(0.00145,0.00720,0.00145,0.56859),(0.00165,0.00807,0.00165,0.54619)} ] [8] CLV 6: [ {(0.04905,0.00444,0.00161,0.00512),(0.05182,0.00505,0.00195,0.00578),(0.05332,0.00540,0.00217,0.00616),(0.05455,0.00570,0.00235,0.00648),(0.05572,0.00599,0.00254,0.00680),(0.05694,0.00631,0.00276,0.00715),(0.05841,0.00671,0.00304,0.00758),(0.06113,0.00750,0.00361,0.00842)} {(0.02495,0.00030,0.04284,0.00030),(0.02595,0.00035,0.04492,0.00035),(0.02647,0.00037,0.04601,0.00037),(0.02688,0.00039,0.04690,0.00039),(0.02726,0.00042,0.04772,0.00042),(0.02764,0.00044,0.04857,0.00044),(0.02809,0.00047,0.04957,0.00047),(0.02886,0.00053,0.05134,0.00053)} {(0.05073,0.03821,0.00998,0.00981),(0.05378,0.04054,0.01138,0.01118),(0.05544,0.04182,0.01220,0.01197),(0.05682,0.04288,0.01290,0.01265),(0.05812,0.04389,0.01358,0.01331),(0.05950,0.04496,0.01434,0.01404),(0.06118,0.04626,0.01528,0.01496),(0.06430,0.04870,0.01717,0.01678)} 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{(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.76494,0.00205,0.01097,0.00205),(0.74917,0.00236,0.01250,0.00236),(0.74047,0.00255,0.01339,0.00255),(0.73320,0.00271,0.01416,0.00271),(0.72625,0.00287,0.01491,0.00287),(0.71885,0.00304,0.01573,0.00304),(0.70980,0.00327,0.01677,0.00327),(0.69265,0.00372,0.01882,0.00372)} {(0.00091,0.00474,0.00091,0.64307),(0.00105,0.00540,0.00105,0.62138),(0.00113,0.00577,0.00113,0.60955),(0.00120,0.00610,0.00120,0.59974),(0.00127,0.00642,0.00127,0.59042),(0.00135,0.00676,0.00135,0.58056),(0.00145,0.00720,0.00145,0.56859),(0.00165,0.00807,0.00165,0.54619)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00182,0.05998,0.00182,0.11048),(0.00210,0.06331,0.00210,0.11582),(0.00226,0.06510,0.00226,0.11866),(0.00241,0.06658,0.00241,0.12096),(0.00255,0.06797,0.00255,0.12311),(0.00271,0.06943,0.00271,0.12534),(0.00291,0.07119,0.00291,0.12798),(0.00331,0.07444,0.00331,0.13274)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.76494,0.00205,0.01097,0.00205),(0.74917,0.00236,0.01250,0.00236),(0.74047,0.00255,0.01339,0.00255),(0.73320,0.00271,0.01416,0.00271),(0.72625,0.00287,0.01491,0.00287),(0.71885,0.00304,0.01573,0.00304),(0.70980,0.00327,0.01677,0.00327),(0.69265,0.00372,0.01882,0.00372)} {(0.76494,0.00205,0.01097,0.00205),(0.74917,0.00236,0.01250,0.00236),(0.74047,0.00255,0.01339,0.00255),(0.73320,0.00271,0.01416,0.00271),(0.72625,0.00287,0.01491,0.00287),(0.71885,0.00304,0.01573,0.00304),(0.70980,0.00327,0.01677,0.00327),(0.69265,0.00372,0.01882,0.00372)} {(0.00122,0.00023,0.64768,0.00023),(0.00139,0.00026,0.62568,0.00026),(0.00149,0.00028,0.61364,0.00028),(0.00157,0.00030,0.60365,0.00030),(0.00166,0.00032,0.59413,0.00032),(0.00175,0.00034,0.58405,0.00034),(0.00186,0.00036,0.57179,0.00036),(0.00209,0.00041,0.54878,0.00041)} ] TEST alpha(ncats) = 0.10(16) 0.000000 0.000000 0.000000 0.000002 0.000022 0.000158 0.000811 0.003322 0.011457 0.034574 0.093906 0.235077 0.555280 1.276266 3.031672 10.757454 [0] P-matrix for branch length 0.100000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 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+0.0068 +0.0223 +0.0023 +0.9687 +0.9557 +0.0210 +0.0128 +0.0105 +0.0157 +0.9536 +0.0052 +0.0255 +0.0384 +0.0210 +0.9301 +0.0105 +0.0157 +0.0509 +0.0052 +0.9281 +0.9026 +0.0466 +0.0275 +0.0233 +0.0350 +0.8990 +0.0117 +0.0544 +0.0824 +0.0466 +0.8476 +0.0233 +0.0350 +0.1088 +0.0117 +0.8446 +0.7914 +0.1020 +0.0556 +0.0510 +0.0765 +0.7892 +0.0255 +0.1088 +0.1669 +0.1020 +0.6801 +0.0510 +0.0765 +0.2176 +0.0255 +0.6804 +0.5054 +0.2592 +0.1058 +0.1296 +0.1944 +0.5397 +0.0648 +0.2011 +0.3173 +0.2592 +0.2938 +0.1296 +0.1944 +0.4022 +0.0648 +0.3386 [0] P-matrix for branch length 0.200000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 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{(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} 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{(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [0] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} 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{(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [0] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} 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{(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(0.99999,0.00000,0.00000,0.00000),(0.99995,0.00000,0.00000,0.00000),(0.99973,0.00000,0.00000,0.00000),(0.99890,0.00000,0.00000,0.00000),(0.99623,0.00000,0.00000,0.00000),(0.98867,0.00000,0.00003,0.00000),(0.96960,0.00003,0.00018,0.00003),(0.92605,0.00018,0.00107,0.00018),(0.83611,0.00094,0.00531,0.00094),(0.67140,0.00434,0.02153,0.00434),(0.41893,0.01782,0.06623,0.01782),(0.13291,0.06909,0.10837,0.06909)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(0.99999,0.00000,0.00000,0.00000),(0.99995,0.00000,0.00000,0.00000),(0.99973,0.00000,0.00000,0.00000),(0.99890,0.00000,0.00000,0.00000),(0.99623,0.00000,0.00000,0.00000),(0.98867,0.00000,0.00003,0.00000),(0.96960,0.00003,0.00018,0.00003),(0.92605,0.00018,0.00107,0.00018),(0.83611,0.00094,0.00531,0.00094),(0.67140,0.00434,0.02153,0.00434),(0.41893,0.01782,0.06623,0.01782),(0.13291,0.06909,0.10837,0.06909)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99999),(0.00000,0.00000,0.00000,0.99991),(0.00000,0.00000,0.00000,0.99956),(0.00000,0.00000,0.00000,0.99820),(0.00000,0.00000,0.00000,0.99379),(0.00000,0.00001,0.00000,0.98140),(0.00001,0.00008,0.00001,0.95041),(0.00008,0.00047,0.00008,0.88110),(0.00042,0.00232,0.00042,0.74456),(0.00193,0.00920,0.00193,0.51895),(0.00792,0.02725,0.00792,0.24193),(0.03071,0.04419,0.03071,0.05249)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00002,0.00000,0.00003),(0.00000,0.00008,0.00000,0.00016),(0.00000,0.00032,0.00000,0.00064),(0.00000,0.00111,0.00000,0.00221),(0.00000,0.00331,0.00000,0.00660),(0.00003,0.00880,0.00003,0.01743),(0.00016,0.02088,0.00016,0.04082),(0.00084,0.04384,0.00084,0.08304),(0.00385,0.07829,0.00385,0.13818),(0.01584,0.10845,0.01584,0.16240),(0.06141,0.09235,0.06141,0.09632)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(0.99999,0.00000,0.00000,0.00000),(0.99995,0.00000,0.00000,0.00000),(0.99973,0.00000,0.00000,0.00000),(0.99890,0.00000,0.00000,0.00000),(0.99623,0.00000,0.00000,0.00000),(0.98867,0.00000,0.00003,0.00000),(0.96960,0.00003,0.00018,0.00003),(0.92605,0.00018,0.00107,0.00018),(0.83611,0.00094,0.00531,0.00094),(0.67140,0.00434,0.02153,0.00434),(0.41893,0.01782,0.06623,0.01782),(0.13291,0.06909,0.10837,0.06909)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(0.99999,0.00000,0.00000,0.00000),(0.99995,0.00000,0.00000,0.00000),(0.99973,0.00000,0.00000,0.00000),(0.99890,0.00000,0.00000,0.00000),(0.99623,0.00000,0.00000,0.00000),(0.98867,0.00000,0.00003,0.00000),(0.96960,0.00003,0.00018,0.00003),(0.92605,0.00018,0.00107,0.00018),(0.83611,0.00094,0.00531,0.00094),(0.67140,0.00434,0.02153,0.00434),(0.41893,0.01782,0.06623,0.01782),(0.13291,0.06909,0.10837,0.06909)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99999,0.00000),(0.00000,0.00000,0.99992,0.00000),(0.00000,0.00000,0.99958,0.00000),(0.00000,0.00000,0.99826,0.00000),(0.00000,0.00000,0.99401,0.00000),(0.00000,0.00000,0.98205,0.00000),(0.00002,0.00000,0.95204,0.00000),(0.00012,0.00002,0.88451,0.00002),(0.00059,0.00010,0.74966,0.00010),(0.00239,0.00048,0.52067,0.00048),(0.00736,0.00198,0.22627,0.00198),(0.01204,0.00768,0.02105,0.00768)} ] TEST alpha(ncats) = 0.50(16) 0.002048 0.014396 0.039400 0.077707 0.130352 0.198858 0.285400 0.393054 0.526241 0.691473 0.898778 1.164582 1.518420 2.021781 2.842245 5.195265 [1] P-matrix for branch length 0.100000 +0.9998 +0.0001 +0.0000 +0.0000 +0.0001 +0.9998 +0.0000 +0.0001 +0.0001 +0.0001 +0.9997 +0.0000 +0.0001 +0.0002 +0.0000 +0.9997 +0.9988 +0.0006 +0.0003 +0.0003 +0.0004 +0.9987 +0.0001 +0.0007 +0.0010 +0.0006 +0.9981 +0.0003 +0.0004 +0.0014 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branch length 1.000000 +0.9983 +0.0008 +0.0005 +0.0004 +0.0006 +0.9982 +0.0002 +0.0010 +0.0015 +0.0008 +0.9973 +0.0004 +0.0006 +0.0020 +0.0002 +0.9972 +0.9882 +0.0056 +0.0034 +0.0028 +0.0042 +0.9876 +0.0014 +0.0069 +0.0103 +0.0056 +0.9813 +0.0028 +0.0042 +0.0138 +0.0014 +0.9807 +0.9683 +0.0150 +0.0092 +0.0075 +0.0113 +0.9666 +0.0038 +0.0184 +0.0276 +0.0150 +0.9498 +0.0075 +0.0113 +0.0367 +0.0038 +0.9483 +0.9389 +0.0291 +0.0175 +0.0145 +0.0218 +0.9361 +0.0073 +0.0348 +0.0526 +0.0291 +0.9038 +0.0145 +0.0218 +0.0697 +0.0073 +0.9013 +0.9007 +0.0475 +0.0280 +0.0238 +0.0357 +0.8971 +0.0119 +0.0554 +0.0840 +0.0475 +0.8447 +0.0238 +0.0357 +0.1108 +0.0119 +0.8417 +0.8546 +0.0702 +0.0401 +0.0351 +0.0527 +0.8508 +0.0176 +0.0789 +0.1203 +0.0702 +0.7744 +0.0351 +0.0527 +0.1579 +0.0176 +0.7719 +0.8016 +0.0968 +0.0532 +0.0484 +0.0726 +0.7990 +0.0242 +0.1042 +0.1597 +0.0968 +0.6951 +0.0484 +0.0726 +0.2083 +0.0242 +0.6949 +0.7430 +0.1269 +0.0667 +0.0634 +0.0952 +0.7435 +0.0317 +0.1296 +0.2000 +0.1269 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+0.2008 +0.3027 +0.3974 +0.1012 +0.1987 +0.2981 +0.4017 +0.0994 +0.2009 [1] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} 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{(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [1] Tip 2: [ 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{(0.00000,0.00020,0.00000,0.00040),(0.00000,0.00139,0.00000,0.00278),(0.00000,0.00377,0.00000,0.00751),(0.00002,0.00732,0.00002,0.01454),(0.00005,0.01204,0.00005,0.02378),(0.00011,0.01791,0.00011,0.03512),(0.00023,0.02488,0.00023,0.04839),(0.00043,0.03292,0.00043,0.06337),(0.00075,0.04198,0.00075,0.07976),(0.00126,0.05197,0.00126,0.09715),(0.00205,0.06277,0.00205,0.11497),(0.00328,0.07420,0.00328,0.13240),(0.00522,0.08593,0.00522,0.14814),(0.00843,0.09740,0.00843,0.15998),(0.01439,0.10724,0.01439,0.16330),(0.03229,0.10903,0.03229,0.13839)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99932,0.00000,0.00000,0.00000),(0.99526,0.00000,0.00000,0.00000),(0.98710,0.00001,0.00003,0.00001),(0.97476,0.00002,0.00012,0.00002),(0.95811,0.00006,0.00034,0.00006),(0.93698,0.00013,0.00078,0.00013),(0.91112,0.00026,0.00155,0.00026),(0.88021,0.00049,0.00282,0.00049),(0.84379,0.00085,0.00482,0.00085),(0.80126,0.00142,0.00782,0.00142),(0.75174,0.00231,0.01225,0.00231),(0.69394,0.00369,0.01866,0.00369),(0.62579,0.00587,0.02794,0.00587),(0.54359,0.00949,0.04149,0.00949),(0.43893,0.01619,0.06200,0.01619),(0.26406,0.03633,0.09909,0.03633)} {(0.99932,0.00000,0.00000,0.00000),(0.99526,0.00000,0.00000,0.00000),(0.98710,0.00001,0.00003,0.00001),(0.97476,0.00002,0.00012,0.00002),(0.95811,0.00006,0.00034,0.00006),(0.93698,0.00013,0.00078,0.00013),(0.91112,0.00026,0.00155,0.00026),(0.88021,0.00049,0.00282,0.00049),(0.84379,0.00085,0.00482,0.00085),(0.80126,0.00142,0.00782,0.00142),(0.75174,0.00231,0.01225,0.00231),(0.69394,0.00369,0.01866,0.00369),(0.62579,0.00587,0.02794,0.00587),(0.54359,0.00949,0.04149,0.00949),(0.43893,0.01619,0.06200,0.01619),(0.26406,0.03633,0.09909,0.03633)} {(0.00000,0.00000,0.99893,0.00000),(0.00000,0.00000,0.99248,0.00000),(0.00000,0.00000,0.97957,0.00000),(0.00001,0.00000,0.96013,0.00000),(0.00004,0.00001,0.93409,0.00001),(0.00009,0.00001,0.90133,0.00001),(0.00017,0.00003,0.86170,0.00003),(0.00031,0.00005,0.81498,0.00005),(0.00054,0.00009,0.76092,0.00009),(0.00087,0.00016,0.69917,0.00016),(0.00136,0.00026,0.62925,0.00026),(0.00207,0.00041,0.55049,0.00041),(0.00310,0.00065,0.46190,0.00065),(0.00461,0.00105,0.36179,0.00105),(0.00689,0.00180,0.24654,0.00180),(0.01101,0.00404,0.09242,0.00404)} ] TEST alpha(ncats) = 0.75(16) 0.012768 0.052396 0.105284 0.169090 0.243657 0.329712 0.428675 0.542743 0.675156 0.830724 1.016841 1.245582 1.538542 1.940413 2.572099 4.296318 [2] P-matrix for branch length 0.100000 +0.9989 +0.0005 +0.0003 +0.0002 +0.0004 +0.9989 +0.0001 +0.0006 +0.0009 +0.0005 +0.9983 +0.0002 +0.0004 +0.0012 +0.0001 +0.9983 +0.9957 +0.0020 +0.0013 +0.0010 +0.0015 +0.9954 +0.0005 +0.0025 +0.0038 +0.0020 +0.9932 +0.0010 +0.0015 +0.0051 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+0.0155 +0.0232 +0.0741 +0.0077 +0.8950 +0.9212 +0.0376 +0.0224 +0.0188 +0.0282 +0.9179 +0.0094 +0.0445 +0.0673 +0.0376 +0.8763 +0.0188 +0.0282 +0.0890 +0.0094 +0.8734 +0.9048 +0.0456 +0.0269 +0.0228 +0.0342 +0.9012 +0.0114 +0.0532 +0.0807 +0.0456 +0.8510 +0.0228 +0.0342 +0.1065 +0.0114 +0.8480 +0.8844 +0.0555 +0.0323 +0.0278 +0.0416 +0.8806 +0.0139 +0.0639 +0.0970 +0.0555 +0.8198 +0.0278 +0.0416 +0.1277 +0.0139 +0.8168 +0.8577 +0.0687 +0.0393 +0.0343 +0.0515 +0.8539 +0.0172 +0.0774 +0.1179 +0.0687 +0.7791 +0.0343 +0.0515 +0.1548 +0.0172 +0.7765 +0.8182 +0.0884 +0.0492 +0.0442 +0.0663 +0.8151 +0.0221 +0.0965 +0.1476 +0.0884 +0.7198 +0.0442 +0.0663 +0.1929 +0.0221 +0.7187 +0.7248 +0.1364 +0.0706 +0.0682 +0.1023 +0.7266 +0.0341 +0.1370 +0.2117 +0.1364 +0.5836 +0.0682 +0.1023 +0.2739 +0.0341 +0.5897 [2] P-matrix for branch length 0.200000 +0.9979 +0.0010 +0.0006 +0.0005 +0.0007 +0.9978 +0.0002 +0.0012 +0.0019 +0.0010 +0.9967 +0.0005 +0.0007 +0.0025 +0.0002 +0.9965 +0.9914 +0.0040 +0.0025 +0.0020 +0.0030 +0.9909 +0.0010 +0.0050 +0.0076 +0.0040 +0.9864 +0.0020 +0.0030 +0.0101 +0.0010 +0.9859 +0.9828 +0.0081 +0.0050 +0.0040 +0.0061 +0.9819 +0.0020 +0.0100 +0.0150 +0.0081 +0.9728 +0.0040 +0.0061 +0.0200 +0.0020 +0.9719 +0.9727 +0.0129 +0.0079 +0.0065 +0.0097 +0.9712 +0.0032 +0.0159 +0.0238 +0.0129 +0.9568 +0.0065 +0.0097 +0.0317 +0.0032 +0.9554 +0.9610 +0.0185 +0.0113 +0.0092 +0.0139 +0.9590 +0.0046 +0.0225 +0.0339 +0.0185 +0.9384 +0.0092 +0.0139 +0.0450 +0.0046 +0.9365 +0.9478 +0.0248 +0.0150 +0.0124 +0.0186 +0.9453 +0.0062 +0.0299 +0.0451 +0.0248 +0.9177 +0.0124 +0.0186 +0.0598 +0.0062 +0.9154 +0.9329 +0.0319 +0.0192 +0.0160 +0.0240 +0.9299 +0.0080 +0.0381 +0.0576 +0.0319 +0.8945 +0.0160 +0.0240 +0.0762 +0.0080 +0.8918 +0.9162 +0.0400 +0.0238 +0.0200 +0.0300 +0.9128 +0.0100 +0.0472 +0.0714 +0.0400 +0.8686 +0.0200 +0.0300 +0.0943 +0.0100 +0.8657 +0.8974 +0.0491 +0.0289 +0.0246 +0.0369 +0.8937 +0.0123 +0.0571 +0.0866 +0.0491 +0.8397 +0.0246 +0.0369 +0.1142 +0.0123 +0.8366 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branch length 1.000000 +0.9895 +0.0049 +0.0031 +0.0025 +0.0037 +0.9890 +0.0012 +0.0061 +0.0092 +0.0049 +0.9834 +0.0025 +0.0037 +0.0122 +0.0012 +0.9828 +0.9581 +0.0198 +0.0121 +0.0099 +0.0149 +0.9561 +0.0050 +0.0241 +0.0363 +0.0198 +0.9339 +0.0099 +0.0149 +0.0482 +0.0050 +0.9320 +0.9186 +0.0389 +0.0231 +0.0194 +0.0292 +0.9152 +0.0097 +0.0459 +0.0694 +0.0389 +0.8723 +0.0194 +0.0292 +0.0918 +0.0097 +0.8694 +0.8741 +0.0606 +0.0350 +0.0303 +0.0454 +0.8703 +0.0151 +0.0691 +0.1051 +0.0606 +0.8040 +0.0303 +0.0454 +0.1383 +0.0151 +0.8012 +0.8264 +0.0843 +0.0472 +0.0421 +0.0632 +0.8231 +0.0211 +0.0926 +0.1415 +0.0843 +0.7321 +0.0421 +0.0632 +0.1852 +0.0211 +0.7306 +0.7765 +0.1096 +0.0591 +0.0548 +0.0822 +0.7751 +0.0274 +0.1154 +0.1773 +0.1096 +0.6583 +0.0548 +0.0822 +0.2307 +0.0274 +0.6597 +0.7253 +0.1362 +0.0705 +0.0681 +0.1021 +0.7270 +0.0340 +0.1368 +0.2114 +0.1362 +0.5843 +0.0681 +0.1021 +0.2735 +0.0340 +0.5903 +0.6733 +0.1638 +0.0810 +0.0819 +0.1229 +0.6799 +0.0410 +0.1562 +0.2429 +0.1638 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+0.2019 +0.3060 +0.3938 +0.1033 +0.1969 +0.2954 +0.4039 +0.0985 +0.2023 [2] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} 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{(0.00000,0.99555,0.00000,0.00001),(0.00002,0.98192,0.00002,0.00010),(0.00007,0.96414,0.00007,0.00040),(0.00017,0.94328,0.00017,0.00101),(0.00034,0.91972,0.00034,0.00202),(0.00062,0.89356,0.00062,0.00358),(0.00102,0.86479,0.00102,0.00581),(0.00160,0.83328,0.00160,0.00889),(0.00242,0.79877,0.00242,0.01305),(0.00355,0.76088,0.00355,0.01856),(0.00514,0.71902,0.00514,0.02584),(0.00738,0.67224,0.00738,0.03547),(0.01067,0.61899,0.01067,0.04835),(0.01577,0.55632,0.01577,0.06611),(0.02473,0.47732,0.02473,0.09225),(0.05122,0.34117,0.05122,0.14376)} 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{(0.00000,0.00000,0.99333,0.00000),(0.00001,0.00000,0.97293,0.00000),(0.00003,0.00000,0.94640,0.00000),(0.00006,0.00001,0.91541,0.00001),(0.00013,0.00002,0.88058,0.00002),(0.00023,0.00004,0.84213,0.00004),(0.00037,0.00006,0.80013,0.00006),(0.00057,0.00010,0.75450,0.00010),(0.00083,0.00015,0.70502,0.00015),(0.00119,0.00022,0.65133,0.00022),(0.00167,0.00032,0.59285,0.00032),(0.00230,0.00046,0.52868,0.00046),(0.00316,0.00067,0.45736,0.00067),(0.00437,0.00099,0.37620,0.00099),(0.00618,0.00155,0.27913,0.00155),(0.00987,0.00320,0.13144,0.00320)} {(0.00000,0.99555,0.00000,0.00001),(0.00002,0.98192,0.00002,0.00010),(0.00007,0.96414,0.00007,0.00040),(0.00017,0.94328,0.00017,0.00101),(0.00034,0.91972,0.00034,0.00202),(0.00062,0.89356,0.00062,0.00358),(0.00102,0.86479,0.00102,0.00581),(0.00160,0.83328,0.00160,0.00889),(0.00242,0.79877,0.00242,0.01305),(0.00355,0.76088,0.00355,0.01856),(0.00514,0.71902,0.00514,0.02584),(0.00738,0.67224,0.00738,0.03547),(0.01067,0.61899,0.01067,0.04835),(0.01577,0.55632,0.01577,0.06611),(0.02473,0.47732,0.02473,0.09225),(0.05122,0.34117,0.05122,0.14376)} {(0.00099,0.00074,0.00000,0.00000),(0.00401,0.00301,0.00003,0.00003),(0.00796,0.00596,0.00012,0.00012),(0.01257,0.00941,0.00031,0.00031),(0.01776,0.01329,0.00063,0.00062),(0.02351,0.01759,0.00112,0.00111),(0.02980,0.02228,0.00184,0.00183),(0.03666,0.02739,0.00286,0.00283),(0.04411,0.03294,0.00426,0.00421),(0.05220,0.03898,0.00617,0.00609),(0.06104,0.04558,0.00878,0.00864),(0.07073,0.05284,0.01237,0.01214),(0.08148,0.06095,0.01743,0.01704),(0.09362,0.07025,0.02490,0.02421),(0.10780,0.08148,0.03708,0.03582),(0.12701,0.09914,0.06744,0.06436)} {(0.99580,0.00000,0.00000,0.00000),(0.98289,0.00001,0.00006,0.00001),(0.96599,0.00004,0.00023,0.00004),(0.94609,0.00009,0.00057,0.00009),(0.92348,0.00019,0.00115,0.00019),(0.89823,0.00035,0.00204,0.00035),(0.87028,0.00057,0.00332,0.00057),(0.83942,0.00090,0.00509,0.00090),(0.80533,0.00136,0.00750,0.00136),(0.76754,0.00200,0.01073,0.00200),(0.72531,0.00289,0.01501,0.00289),(0.67750,0.00415,0.02073,0.00415),(0.62219,0.00600,0.02848,0.00600),(0.55583,0.00887,0.03932,0.00887),(0.46995,0.01391,0.05560,0.01391),(0.31494,0.02881,0.08879,0.02881)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99580,0.00000,0.00000,0.00000),(0.98289,0.00001,0.00006,0.00001),(0.96599,0.00004,0.00023,0.00004),(0.94609,0.00009,0.00057,0.00009),(0.92348,0.00019,0.00115,0.00019),(0.89823,0.00035,0.00204,0.00035),(0.87028,0.00057,0.00332,0.00057),(0.83942,0.00090,0.00509,0.00090),(0.80533,0.00136,0.00750,0.00136),(0.76754,0.00200,0.01073,0.00200),(0.72531,0.00289,0.01501,0.00289),(0.67750,0.00415,0.02073,0.00415),(0.62219,0.00600,0.02848,0.00600),(0.55583,0.00887,0.03932,0.00887),(0.46995,0.01391,0.05560,0.01391),(0.31494,0.02881,0.08879,0.02881)} {(0.00000,0.00000,0.00000,0.99309),(0.00000,0.00003,0.00000,0.97197),(0.00002,0.00010,0.00002,0.94460),(0.00004,0.00025,0.00004,0.91274),(0.00009,0.00051,0.00009,0.87708),(0.00015,0.00089,0.00015,0.83791),(0.00026,0.00145,0.00026,0.79536),(0.00040,0.00222,0.00040,0.74942),(0.00060,0.00326,0.00060,0.69994),(0.00089,0.00464,0.00089,0.64667),(0.00128,0.00646,0.00128,0.58916),(0.00185,0.00887,0.00185,0.52670),(0.00267,0.01209,0.00267,0.45808),(0.00394,0.01653,0.00394,0.38108),(0.00618,0.02306,0.00618,0.29054),(0.01280,0.03594,0.01280,0.15565)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00123,0.00000,0.00246),(0.00001,0.00499,0.00001,0.00992),(0.00003,0.00982,0.00003,0.01944),(0.00008,0.01540,0.00008,0.03029),(0.00017,0.02157,0.00017,0.04214),(0.00031,0.02827,0.00031,0.05476),(0.00051,0.03544,0.00051,0.06798),(0.00080,0.04304,0.00080,0.08164),(0.00121,0.05104,0.00121,0.09557),(0.00178,0.05943,0.00178,0.10957),(0.00257,0.06816,0.00257,0.12339),(0.00369,0.07720,0.00369,0.13668),(0.00534,0.08650,0.00534,0.14882),(0.00788,0.09589,0.00788,0.15872),(0.01236,0.10492,0.01236,0.16372),(0.02561,0.11073,0.02561,0.14959)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99580,0.00000,0.00000,0.00000),(0.98289,0.00001,0.00006,0.00001),(0.96599,0.00004,0.00023,0.00004),(0.94609,0.00009,0.00057,0.00009),(0.92348,0.00019,0.00115,0.00019),(0.89823,0.00035,0.00204,0.00035),(0.87028,0.00057,0.00332,0.00057),(0.83942,0.00090,0.00509,0.00090),(0.80533,0.00136,0.00750,0.00136),(0.76754,0.00200,0.01073,0.00200),(0.72531,0.00289,0.01501,0.00289),(0.67750,0.00415,0.02073,0.00415),(0.62219,0.00600,0.02848,0.00600),(0.55583,0.00887,0.03932,0.00887),(0.46995,0.01391,0.05560,0.01391),(0.31494,0.02881,0.08879,0.02881)} {(0.99580,0.00000,0.00000,0.00000),(0.98289,0.00001,0.00006,0.00001),(0.96599,0.00004,0.00023,0.00004),(0.94609,0.00009,0.00057,0.00009),(0.92348,0.00019,0.00115,0.00019),(0.89823,0.00035,0.00204,0.00035),(0.87028,0.00057,0.00332,0.00057),(0.83942,0.00090,0.00509,0.00090),(0.80533,0.00136,0.00750,0.00136),(0.76754,0.00200,0.01073,0.00200),(0.72531,0.00289,0.01501,0.00289),(0.67750,0.00415,0.02073,0.00415),(0.62219,0.00600,0.02848,0.00600),(0.55583,0.00887,0.03932,0.00887),(0.46995,0.01391,0.05560,0.01391),(0.31494,0.02881,0.08879,0.02881)} {(0.00000,0.00000,0.99333,0.00000),(0.00001,0.00000,0.97293,0.00000),(0.00003,0.00000,0.94640,0.00000),(0.00006,0.00001,0.91541,0.00001),(0.00013,0.00002,0.88058,0.00002),(0.00023,0.00004,0.84213,0.00004),(0.00037,0.00006,0.80013,0.00006),(0.00057,0.00010,0.75450,0.00010),(0.00083,0.00015,0.70502,0.00015),(0.00119,0.00022,0.65133,0.00022),(0.00167,0.00032,0.59285,0.00032),(0.00230,0.00046,0.52868,0.00046),(0.00316,0.00067,0.45736,0.00067),(0.00437,0.00099,0.37620,0.00099),(0.00618,0.00155,0.27913,0.00155),(0.00987,0.00320,0.13144,0.00320)} ] TEST alpha(ncats) = 1.00(16) 0.031922 0.098638 0.170128 0.247127 0.330557 0.421592 0.521759 0.633100 0.758427 0.901774 1.069221 1.270577 1.523248 1.863046 2.386294 3.772589 [3] P-matrix for branch length 0.100000 +0.9974 +0.0012 +0.0008 +0.0006 +0.0009 +0.9972 +0.0003 +0.0015 +0.0023 +0.0012 +0.9958 +0.0006 +0.0009 +0.0031 +0.0003 +0.9957 +0.9919 +0.0038 +0.0024 +0.0019 +0.0029 +0.9914 +0.0010 +0.0047 +0.0071 +0.0038 +0.9872 +0.0019 +0.0029 +0.0095 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branch length 1.000000 +0.9742 +0.0122 +0.0075 +0.0061 +0.0092 +0.9728 +0.0031 +0.0150 +0.0226 +0.0122 +0.9591 +0.0061 +0.0092 +0.0300 +0.0031 +0.9578 +0.9234 +0.0365 +0.0218 +0.0183 +0.0274 +0.9202 +0.0091 +0.0433 +0.0655 +0.0365 +0.8798 +0.0183 +0.0274 +0.0866 +0.0091 +0.8769 +0.8734 +0.0609 +0.0352 +0.0305 +0.0457 +0.8696 +0.0152 +0.0695 +0.1057 +0.0609 +0.8030 +0.0305 +0.0457 +0.1390 +0.0152 +0.8001 +0.8243 +0.0853 +0.0477 +0.0427 +0.0640 +0.8211 +0.0213 +0.0936 +0.1431 +0.0853 +0.7289 +0.0427 +0.0640 +0.1872 +0.0213 +0.7275 +0.7761 +0.1098 +0.0592 +0.0549 +0.0824 +0.7746 +0.0275 +0.1156 +0.1777 +0.1098 +0.6576 +0.0549 +0.0824 +0.2311 +0.0275 +0.6590 +0.7287 +0.1344 +0.0697 +0.0672 +0.1008 +0.7303 +0.0336 +0.1354 +0.2092 +0.1344 +0.5892 +0.0672 +0.1008 +0.2708 +0.0336 +0.5949 +0.6823 +0.1590 +0.0792 +0.0795 +0.1192 +0.6880 +0.0397 +0.1530 +0.2377 +0.1590 +0.5239 +0.0795 +0.1192 +0.3061 +0.0397 +0.5350 +0.6369 +0.1837 +0.0876 +0.0918 +0.1378 +0.6479 +0.0459 +0.1684 +0.2629 +0.1837 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{(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [3] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} 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{(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [3] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} 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{(0.00000,0.00000,0.98341,0.00000),(0.00002,0.00000,0.94969,0.00000),(0.00006,0.00001,0.91492,0.00001),(0.00013,0.00002,0.87899,0.00002),(0.00023,0.00004,0.84176,0.00004),(0.00036,0.00006,0.80306,0.00006),(0.00053,0.00009,0.76268,0.00009),(0.00074,0.00013,0.72035,0.00013),(0.00102,0.00019,0.67571,0.00019),(0.00137,0.00026,0.62830,0.00026),(0.00181,0.00035,0.57744,0.00035),(0.00238,0.00048,0.52214,0.00048),(0.00312,0.00066,0.46081,0.00066),(0.00414,0.00092,0.39049,0.00092),(0.00566,0.00138,0.30439,0.00138),(0.00896,0.00270,0.16354,0.00270)} {(0.00001,0.98893,0.00001,0.00004),(0.00006,0.96635,0.00006,0.00035),(0.00017,0.94295,0.00017,0.00102),(0.00035,0.91864,0.00035,0.00208),(0.00062,0.89331,0.00062,0.00360),(0.00099,0.86681,0.00099,0.00564),(0.00149,0.83895,0.00149,0.00829),(0.00214,0.80950,0.00214,0.01167),(0.00300,0.77815,0.00300,0.01593),(0.00413,0.74447,0.00413,0.02127),(0.00562,0.70787,0.00562,0.02799),(0.00765,0.66742,0.00765,0.03655),(0.01049,0.62160,0.01049,0.04767),(0.01474,0.56755,0.01474,0.06272),(0.02200,0.49842,0.02200,0.08489),(0.04315,0.37339,0.04315,0.13136)} {(0.00246,0.00184,0.00001,0.00001),(0.00747,0.00559,0.00011,0.00011),(0.01264,0.00947,0.00031,0.00031),(0.01800,0.01347,0.00064,0.00064),(0.02357,0.01763,0.00112,0.00112),(0.02936,0.02195,0.00178,0.00177),(0.03543,0.02648,0.00265,0.00263),(0.04180,0.03122,0.00379,0.00375),(0.04852,0.03624,0.00525,0.00518),(0.05568,0.04158,0.00713,0.00703),(0.06337,0.04732,0.00957,0.00941),(0.07172,0.05358,0.01279,0.01254),(0.08096,0.06056,0.01716,0.01677),(0.09149,0.06860,0.02343,0.02281),(0.10417,0.07854,0.03349,0.03241),(0.12334,0.09520,0.05900,0.05647)} {(0.98953,0.00000,0.00002,0.00000),(0.96809,0.00003,0.00020,0.00003),(0.94577,0.00010,0.00058,0.00010),(0.92245,0.00020,0.00118,0.00020),(0.89799,0.00035,0.00205,0.00035),(0.87224,0.00056,0.00322,0.00056),(0.84499,0.00084,0.00474,0.00084),(0.81596,0.00120,0.00670,0.00120),(0.78481,0.00169,0.00918,0.00169),(0.75105,0.00232,0.01231,0.00232),(0.71398,0.00316,0.01629,0.00316),(0.67253,0.00430,0.02138,0.00430),(0.62493,0.00590,0.02807,0.00590),(0.56783,0.00829,0.03724,0.00829),(0.49314,0.01238,0.05098,0.01238),(0.35253,0.02427,0.08066,0.02427)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98953,0.00000,0.00002,0.00000),(0.96809,0.00003,0.00020,0.00003),(0.94577,0.00010,0.00058,0.00010),(0.92245,0.00020,0.00118,0.00020),(0.89799,0.00035,0.00205,0.00035),(0.87224,0.00056,0.00322,0.00056),(0.84499,0.00084,0.00474,0.00084),(0.81596,0.00120,0.00670,0.00120),(0.78481,0.00169,0.00918,0.00169),(0.75105,0.00232,0.01231,0.00232),(0.71398,0.00316,0.01629,0.00316),(0.67253,0.00430,0.02138,0.00430),(0.62493,0.00590,0.02807,0.00590),(0.56783,0.00829,0.03724,0.00829),(0.49314,0.01238,0.05098,0.01238),(0.35253,0.02427,0.08066,0.02427)} {(0.00000,0.00001,0.00000,0.98282),(0.00001,0.00009,0.00001,0.94799),(0.00004,0.00025,0.00004,0.91223),(0.00009,0.00052,0.00009,0.87546),(0.00015,0.00090,0.00015,0.83754),(0.00025,0.00141,0.00025,0.79832),(0.00037,0.00207,0.00037,0.75763),(0.00054,0.00292,0.00054,0.71523),(0.00075,0.00398,0.00075,0.67081),(0.00103,0.00532,0.00103,0.62396),(0.00141,0.00700,0.00141,0.57410),(0.00191,0.00914,0.00191,0.52037),(0.00262,0.01192,0.00262,0.46138),(0.00369,0.01568,0.00369,0.39455),(0.00550,0.02122,0.00550,0.31394),(0.01079,0.03284,0.01079,0.18476)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00306,0.00000,0.00610),(0.00003,0.00922,0.00003,0.01827),(0.00008,0.01548,0.00008,0.03046),(0.00018,0.02185,0.00018,0.04267),(0.00031,0.02834,0.00031,0.05488),(0.00049,0.03495,0.00049,0.06707),(0.00074,0.04169,0.00074,0.07924),(0.00107,0.04859,0.00107,0.09135),(0.00150,0.05566,0.00150,0.10336),(0.00206,0.06292,0.00206,0.11520),(0.00281,0.07038,0.00281,0.12677),(0.00382,0.07809,0.00382,0.13791),(0.00524,0.08607,0.00524,0.14830),(0.00737,0.09434,0.00737,0.15731),(0.01100,0.10285,0.01100,0.16325),(0.02157,0.11073,0.02157,0.15579)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98953,0.00000,0.00002,0.00000),(0.96809,0.00003,0.00020,0.00003),(0.94577,0.00010,0.00058,0.00010),(0.92245,0.00020,0.00118,0.00020),(0.89799,0.00035,0.00205,0.00035),(0.87224,0.00056,0.00322,0.00056),(0.84499,0.00084,0.00474,0.00084),(0.81596,0.00120,0.00670,0.00120),(0.78481,0.00169,0.00918,0.00169),(0.75105,0.00232,0.01231,0.00232),(0.71398,0.00316,0.01629,0.00316),(0.67253,0.00430,0.02138,0.00430),(0.62493,0.00590,0.02807,0.00590),(0.56783,0.00829,0.03724,0.00829),(0.49314,0.01238,0.05098,0.01238),(0.35253,0.02427,0.08066,0.02427)} {(0.98953,0.00000,0.00002,0.00000),(0.96809,0.00003,0.00020,0.00003),(0.94577,0.00010,0.00058,0.00010),(0.92245,0.00020,0.00118,0.00020),(0.89799,0.00035,0.00205,0.00035),(0.87224,0.00056,0.00322,0.00056),(0.84499,0.00084,0.00474,0.00084),(0.81596,0.00120,0.00670,0.00120),(0.78481,0.00169,0.00918,0.00169),(0.75105,0.00232,0.01231,0.00232),(0.71398,0.00316,0.01629,0.00316),(0.67253,0.00430,0.02138,0.00430),(0.62493,0.00590,0.02807,0.00590),(0.56783,0.00829,0.03724,0.00829),(0.49314,0.01238,0.05098,0.01238),(0.35253,0.02427,0.08066,0.02427)} {(0.00000,0.00000,0.98341,0.00000),(0.00002,0.00000,0.94969,0.00000),(0.00006,0.00001,0.91492,0.00001),(0.00013,0.00002,0.87899,0.00002),(0.00023,0.00004,0.84176,0.00004),(0.00036,0.00006,0.80306,0.00006),(0.00053,0.00009,0.76268,0.00009),(0.00074,0.00013,0.72035,0.00013),(0.00102,0.00019,0.67571,0.00019),(0.00137,0.00026,0.62830,0.00026),(0.00181,0.00035,0.57744,0.00035),(0.00238,0.00048,0.52214,0.00048),(0.00312,0.00066,0.46081,0.00066),(0.00414,0.00092,0.39049,0.00092),(0.00566,0.00138,0.30439,0.00138),(0.00896,0.00270,0.16354,0.00270)} ] TEST alpha(ncats) = 1.50(16) 0.080674 0.185159 0.274520 0.360938 0.448071 0.538157 0.633099 0.734899 0.845979 0.969573 1.110370 1.275764 1.478706 1.745588 2.146831 3.171673 [4] P-matrix for branch length 0.100000 +0.9934 +0.0031 +0.0019 +0.0016 +0.0023 +0.9930 +0.0008 +0.0039 +0.0058 +0.0031 +0.9895 +0.0016 +0.0023 +0.0078 +0.0008 +0.9891 +0.9849 +0.0071 +0.0044 +0.0036 +0.0053 +0.9841 +0.0018 +0.0088 +0.0132 +0.0071 +0.9761 +0.0036 +0.0053 +0.0176 +0.0018 +0.9752 +0.9777 +0.0105 +0.0065 +0.0053 +0.0079 +0.9765 +0.0026 +0.0130 +0.0195 +0.0105 +0.9647 +0.0053 +0.0079 +0.0259 +0.0026 +0.9636 +0.9709 +0.0138 +0.0085 +0.0069 +0.0103 +0.9693 +0.0034 +0.0169 +0.0254 +0.0138 +0.9539 +0.0069 +0.0103 +0.0338 +0.0034 +0.9525 +0.9640 +0.0170 +0.0104 +0.0085 +0.0128 +0.9622 +0.0043 +0.0208 +0.0313 +0.0170 +0.9432 +0.0085 +0.0128 +0.0415 +0.0043 +0.9414 +0.9570 +0.0204 +0.0124 +0.0102 +0.0153 +0.9549 +0.0051 +0.0247 +0.0372 +0.0204 +0.9322 +0.0102 +0.0153 +0.0494 +0.0051 +0.9302 +0.9498 +0.0238 +0.0145 +0.0119 +0.0179 +0.9474 +0.0060 +0.0288 +0.0434 +0.0238 +0.9208 +0.0119 +0.0179 +0.0576 +0.0060 +0.9186 +0.9420 +0.0275 +0.0166 +0.0138 +0.0207 +0.9394 +0.0069 +0.0331 +0.0499 +0.0275 +0.9088 +0.0138 +0.0207 +0.0662 +0.0069 +0.9063 +0.9337 +0.0315 +0.0190 +0.0158 +0.0237 +0.9308 +0.0079 +0.0376 +0.0569 +0.0315 +0.8958 +0.0158 +0.0237 +0.0753 +0.0079 +0.8932 +0.9246 +0.0359 +0.0215 +0.0180 +0.0270 +0.9215 +0.0090 +0.0426 +0.0644 +0.0359 +0.8817 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branch length 1.000000 +0.9367 +0.0301 +0.0181 +0.0151 +0.0226 +0.9338 +0.0075 +0.0360 +0.0544 +0.0301 +0.9004 +0.0151 +0.0226 +0.0721 +0.0075 +0.8978 +0.8635 +0.0658 +0.0378 +0.0329 +0.0494 +0.8597 +0.0165 +0.0745 +0.1134 +0.0658 +0.7879 +0.0329 +0.0494 +0.1490 +0.0165 +0.7852 +0.8079 +0.0936 +0.0517 +0.0468 +0.0702 +0.8052 +0.0234 +0.1013 +0.1551 +0.0936 +0.7045 +0.0468 +0.0702 +0.2025 +0.0234 +0.7039 +0.7597 +0.1182 +0.0630 +0.0591 +0.0887 +0.7591 +0.0296 +0.1226 +0.1889 +0.1182 +0.6338 +0.0591 +0.0887 +0.2453 +0.0296 +0.6365 +0.7159 +0.1411 +0.0724 +0.0705 +0.1058 +0.7185 +0.0353 +0.1404 +0.2173 +0.1411 +0.5710 +0.0705 +0.1058 +0.2809 +0.0353 +0.5780 +0.6752 +0.1628 +0.0806 +0.0814 +0.1221 +0.6817 +0.0407 +0.1556 +0.2418 +0.1628 +0.5140 +0.0814 +0.1221 +0.3111 +0.0407 +0.5261 +0.6369 +0.1837 +0.0876 +0.0918 +0.1378 +0.6479 +0.0459 +0.1684 +0.2629 +0.1837 +0.4616 +0.0918 +0.1378 +0.3369 +0.0459 +0.4795 +0.6003 +0.2040 +0.0937 +0.1020 +0.1530 +0.6166 +0.0510 +0.1794 +0.2810 +0.2040 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{(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [4] Tip 2: [ 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{(0.00004,0.97235,0.00004,0.00024),(0.00020,0.93813,0.00020,0.00120),(0.00043,0.91021,0.00043,0.00254),(0.00073,0.88434,0.00073,0.00423),(0.00111,0.85931,0.00111,0.00630),(0.00158,0.83451,0.00158,0.00876),(0.00214,0.80950,0.00214,0.01167),(0.00283,0.78389,0.00283,0.01509),(0.00367,0.75731,0.00367,0.01914),(0.00471,0.72931,0.00471,0.02394),(0.00602,0.69930,0.00602,0.02971),(0.00770,0.66642,0.00770,0.03677),(0.00997,0.62930,0.00997,0.04569),(0.01322,0.58533,0.01322,0.05754),(0.01859,0.52815,0.01859,0.07497),(0.03383,0.41924,0.03383,0.11368)} {(0.00614,0.00460,0.00007,0.00007),(0.01370,0.01026,0.00037,0.00037),(0.01985,0.01486,0.00079,0.00078),(0.02553,0.01910,0.00133,0.00132),(0.03100,0.02317,0.00200,0.00198),(0.03639,0.02719,0.00281,0.00279),(0.04180,0.03122,0.00379,0.00375),(0.04730,0.03532,0.00496,0.00490),(0.05296,0.03955,0.00637,0.00629),(0.05888,0.04397,0.00809,0.00797),(0.06515,0.04866,0.01020,0.01003),(0.07192,0.05374,0.01287,0.01262),(0.07943,0.05940,0.01637,0.01601),(0.08808,0.06598,0.02123,0.02069),(0.09885,0.07432,0.02886,0.02800),(0.11705,0.08932,0.04839,0.04651)} {(0.97381,0.00002,0.00013,0.00002),(0.94116,0.00011,0.00068,0.00011),(0.91432,0.00024,0.00144,0.00024),(0.88929,0.00041,0.00241,0.00041),(0.86493,0.00062,0.00360,0.00062),(0.84063,0.00089,0.00502,0.00089),(0.81596,0.00120,0.00670,0.00120),(0.79054,0.00159,0.00870,0.00159),(0.76396,0.00207,0.01106,0.00207),(0.73574,0.00265,0.01389,0.00265),(0.70524,0.00339,0.01730,0.00339),(0.67150,0.00433,0.02152,0.00433),(0.63298,0.00561,0.02688,0.00561),(0.58673,0.00744,0.03407,0.00744),(0.52550,0.01046,0.04480,0.01046),(0.40501,0.01903,0.06922,0.01903)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97381,0.00002,0.00013,0.00002),(0.94116,0.00011,0.00068,0.00011),(0.91432,0.00024,0.00144,0.00024),(0.88929,0.00041,0.00241,0.00041),(0.86493,0.00062,0.00360,0.00062),(0.84063,0.00089,0.00502,0.00089),(0.81596,0.00120,0.00670,0.00120),(0.79054,0.00159,0.00870,0.00159),(0.76396,0.00207,0.01106,0.00207),(0.73574,0.00265,0.01389,0.00265),(0.70524,0.00339,0.01730,0.00339),(0.67150,0.00433,0.02152,0.00433),(0.63298,0.00561,0.02688,0.00561),(0.58673,0.00744,0.03407,0.00744),(0.52550,0.01046,0.04480,0.01046),(0.40501,0.01903,0.06922,0.01903)} {(0.00001,0.00006,0.00001,0.95722),(0.00005,0.00030,0.00005,0.90492),(0.00011,0.00063,0.00011,0.86279),(0.00018,0.00106,0.00018,0.82421),(0.00028,0.00157,0.00028,0.78732),(0.00039,0.00219,0.00039,0.75120),(0.00054,0.00292,0.00054,0.71523),(0.00071,0.00377,0.00071,0.67889),(0.00092,0.00478,0.00092,0.64171),(0.00118,0.00598,0.00118,0.60317),(0.00150,0.00743,0.00150,0.56259),(0.00193,0.00919,0.00193,0.51907),(0.00249,0.01142,0.00249,0.47115),(0.00331,0.01439,0.00331,0.41619),(0.00465,0.01874,0.00465,0.34790),(0.00846,0.02842,0.00846,0.22935)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00002,0.00760,0.00002,0.01507),(0.00010,0.01676,0.00010,0.03292),(0.00022,0.02403,0.00022,0.04679),(0.00037,0.03059,0.00037,0.05907),(0.00056,0.03678,0.00056,0.07042),(0.00079,0.04275,0.00079,0.08112),(0.00107,0.04859,0.00107,0.09135),(0.00141,0.05439,0.00141,0.10123),(0.00184,0.06019,0.00184,0.11082),(0.00236,0.06607,0.00236,0.12016),(0.00301,0.07207,0.00301,0.12928),(0.00385,0.07827,0.00385,0.13816),(0.00498,0.08479,0.00498,0.14673),(0.00661,0.09176,0.00661,0.15475),(0.00930,0.09950,0.00930,0.16150),(0.01691,0.10915,0.01691,0.16147)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97381,0.00002,0.00013,0.00002),(0.94116,0.00011,0.00068,0.00011),(0.91432,0.00024,0.00144,0.00024),(0.88929,0.00041,0.00241,0.00041),(0.86493,0.00062,0.00360,0.00062),(0.84063,0.00089,0.00502,0.00089),(0.81596,0.00120,0.00670,0.00120),(0.79054,0.00159,0.00870,0.00159),(0.76396,0.00207,0.01106,0.00207),(0.73574,0.00265,0.01389,0.00265),(0.70524,0.00339,0.01730,0.00339),(0.67150,0.00433,0.02152,0.00433),(0.63298,0.00561,0.02688,0.00561),(0.58673,0.00744,0.03407,0.00744),(0.52550,0.01046,0.04480,0.01046),(0.40501,0.01903,0.06922,0.01903)} {(0.97381,0.00002,0.00013,0.00002),(0.94116,0.00011,0.00068,0.00011),(0.91432,0.00024,0.00144,0.00024),(0.88929,0.00041,0.00241,0.00041),(0.86493,0.00062,0.00360,0.00062),(0.84063,0.00089,0.00502,0.00089),(0.81596,0.00120,0.00670,0.00120),(0.79054,0.00159,0.00870,0.00159),(0.76396,0.00207,0.01106,0.00207),(0.73574,0.00265,0.01389,0.00265),(0.70524,0.00339,0.01730,0.00339),(0.67150,0.00433,0.02152,0.00433),(0.63298,0.00561,0.02688,0.00561),(0.58673,0.00744,0.03407,0.00744),(0.52550,0.01046,0.04480,0.01046),(0.40501,0.01903,0.06922,0.01903)} {(0.00001,0.00000,0.95865,0.00000),(0.00008,0.00001,0.90778,0.00001),(0.00016,0.00003,0.86657,0.00003),(0.00027,0.00005,0.82863,0.00005),(0.00040,0.00007,0.79217,0.00007),(0.00056,0.00010,0.75628,0.00010),(0.00074,0.00013,0.72035,0.00013),(0.00097,0.00018,0.68386,0.00018),(0.00123,0.00023,0.64631,0.00023),(0.00154,0.00029,0.60714,0.00029),(0.00192,0.00038,0.56564,0.00038),(0.00239,0.00048,0.52080,0.00048),(0.00299,0.00062,0.47102,0.00062),(0.00379,0.00083,0.41335,0.00083),(0.00498,0.00116,0.34083,0.00116),(0.00769,0.00211,0.21252,0.00211)} ] TEST alpha(ncats) = 5.00(16) 0.329700 0.475124 0.564463 0.639024 0.706955 0.771882 0.836003 0.901001 0.968452 1.040121 1.118293 1.206340 1.309932 1.440322 1.626881 2.065506 [5] P-matrix for branch length 0.100000 +0.9733 +0.0126 +0.0078 +0.0063 +0.0095 +0.9719 +0.0032 +0.0155 +0.0233 +0.0126 +0.9578 +0.0063 +0.0095 +0.0309 +0.0032 +0.9565 +0.9619 +0.0180 +0.0110 +0.0090 +0.0135 +0.9600 +0.0045 +0.0220 +0.0331 +0.0180 +0.9399 +0.0090 +0.0135 +0.0439 +0.0045 +0.9380 +0.9550 +0.0213 +0.0130 +0.0107 +0.0160 +0.9528 +0.0053 +0.0259 +0.0390 +0.0213 +0.9290 +0.0107 +0.0160 +0.0517 +0.0053 +0.9270 +0.9493 +0.0241 +0.0146 +0.0120 +0.0180 +0.9469 +0.0060 +0.0290 +0.0438 +0.0241 +0.9201 +0.0120 +0.0180 +0.0581 +0.0060 +0.9178 +0.9441 +0.0265 +0.0161 +0.0133 +0.0199 +0.9416 +0.0066 +0.0319 +0.0482 +0.0265 +0.9120 +0.0133 +0.0199 +0.0638 +0.0066 +0.9096 +0.9393 +0.0289 +0.0174 +0.0144 +0.0217 +0.9365 +0.0072 +0.0346 +0.0523 +0.0289 +0.9044 +0.0144 +0.0217 +0.0692 +0.0072 +0.9019 +0.9345 +0.0312 +0.0188 +0.0156 +0.0234 +0.9316 +0.0078 +0.0372 +0.0563 +0.0312 +0.8970 +0.0156 +0.0234 +0.0745 +0.0078 +0.8943 +0.9297 +0.0335 +0.0201 +0.0168 +0.0251 +0.9266 +0.0084 +0.0399 +0.0603 +0.0335 +0.8895 +0.0168 +0.0251 +0.0797 +0.0084 +0.8867 +0.9247 +0.0359 +0.0215 +0.0179 +0.0269 +0.9215 +0.0090 +0.0426 +0.0644 +0.0359 +0.8818 +0.0179 +0.0269 +0.0851 +0.0090 +0.8790 +0.9195 +0.0384 +0.0229 +0.0192 +0.0288 +0.9162 +0.0096 +0.0454 +0.0687 +0.0384 +0.8737 +0.0192 +0.0288 +0.0908 +0.0096 +0.8708 +0.9138 +0.0412 +0.0244 +0.0206 +0.0309 +0.9104 +0.0103 +0.0484 +0.0733 +0.0412 +0.8650 +0.0206 +0.0309 +0.0968 +0.0103 +0.8620 +0.9075 +0.0442 +0.0261 +0.0221 +0.0332 +0.9040 +0.0111 +0.0518 +0.0784 +0.0442 +0.8553 +0.0221 +0.0332 +0.1035 +0.0111 +0.8523 +0.9002 +0.0478 +0.0281 +0.0239 +0.0358 +0.8966 +0.0119 +0.0556 +0.0843 +0.0478 +0.8440 +0.0239 +0.0358 +0.1113 +0.0119 +0.8410 +0.8912 +0.0522 +0.0305 +0.0261 +0.0392 +0.8874 +0.0131 +0.0604 +0.0916 +0.0522 +0.8301 +0.0261 +0.0392 +0.1207 +0.0131 +0.8271 +0.8784 +0.0584 +0.0339 +0.0292 +0.0438 +0.8746 +0.0146 +0.0669 +0.1017 +0.0584 +0.8106 +0.0292 +0.0438 +0.1339 +0.0146 +0.8077 +0.8496 +0.0727 +0.0414 +0.0363 +0.0545 +0.8459 +0.0182 +0.0814 +0.1241 +0.0727 +0.7669 +0.0363 +0.0545 +0.1628 +0.0182 +0.7646 [5] P-matrix for branch length 0.200000 +0.9478 +0.0248 +0.0150 +0.0124 +0.0186 +0.9453 +0.0062 +0.0299 +0.0451 +0.0248 +0.9177 +0.0124 +0.0186 +0.0598 +0.0062 +0.9154 +0.9260 +0.0353 +0.0211 +0.0176 +0.0264 +0.9229 +0.0088 +0.0418 +0.0633 +0.0353 +0.8839 +0.0176 +0.0264 +0.0837 +0.0088 +0.8811 +0.9131 +0.0415 +0.0246 +0.0208 +0.0311 +0.9097 +0.0104 +0.0488 +0.0739 +0.0415 +0.8638 +0.0208 +0.0311 +0.0976 +0.0104 +0.8608 +0.9025 +0.0467 +0.0275 +0.0233 +0.0350 +0.8989 +0.0117 +0.0544 +0.0825 +0.0467 +0.8474 +0.0233 +0.0350 +0.1089 +0.0117 +0.8444 +0.8930 +0.0513 +0.0301 +0.0257 +0.0385 +0.8893 +0.0128 +0.0594 +0.0902 +0.0513 +0.8329 +0.0257 +0.0385 +0.1188 +0.0128 +0.8298 +0.8841 +0.0557 +0.0324 +0.0278 +0.0418 +0.8803 +0.0139 +0.0640 +0.0973 +0.0557 +0.8192 +0.0278 +0.0418 +0.1281 +0.0139 +0.8162 +0.8754 +0.0599 +0.0347 +0.0300 +0.0450 +0.8716 +0.0150 +0.0685 +0.1041 +0.0599 +0.8060 +0.0300 +0.0450 +0.1370 +0.0150 +0.8031 +0.8667 +0.0642 +0.0370 +0.0321 +0.0482 +0.8629 +0.0161 +0.0729 +0.1109 +0.0642 +0.7928 +0.0321 +0.0482 +0.1457 +0.0161 +0.7901 +0.8579 +0.0686 +0.0392 +0.0343 +0.0514 +0.8541 +0.0171 +0.0773 +0.1177 +0.0686 +0.7794 +0.0343 +0.0514 +0.1546 +0.0171 +0.7769 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branch length 1.000000 +0.7765 +0.1096 +0.0591 +0.0548 +0.0822 +0.7751 +0.0274 +0.1154 +0.1773 +0.1096 +0.6583 +0.0548 +0.0822 +0.2307 +0.0274 +0.6597 +0.7032 +0.1478 +0.0751 +0.0739 +0.1109 +0.7069 +0.0370 +0.1453 +0.2252 +0.1478 +0.5531 +0.0739 +0.1109 +0.2906 +0.0370 +0.5616 +0.6642 +0.1688 +0.0827 +0.0844 +0.1266 +0.6718 +0.0422 +0.1594 +0.2481 +0.1688 +0.4988 +0.0844 +0.1266 +0.3188 +0.0422 +0.5124 +0.6346 +0.1849 +0.0880 +0.0925 +0.1387 +0.6459 +0.0462 +0.1691 +0.2640 +0.1849 +0.4586 +0.0925 +0.1387 +0.3383 +0.0462 +0.4768 +0.6099 +0.1986 +0.0921 +0.0993 +0.1490 +0.6247 +0.0497 +0.1766 +0.2764 +0.1986 +0.4256 +0.0993 +0.1490 +0.3533 +0.0497 +0.4481 +0.5881 +0.2109 +0.0955 +0.1055 +0.1582 +0.6063 +0.0527 +0.1828 +0.2866 +0.2109 +0.3970 +0.1055 +0.1582 +0.3655 +0.0527 +0.4235 +0.5681 +0.2224 +0.0984 +0.1112 +0.1668 +0.5897 +0.0556 +0.1879 +0.2952 +0.2224 +0.3713 +0.1112 +0.1668 +0.3758 +0.0556 +0.4018 +0.5493 +0.2332 +0.1009 +0.1166 +0.1749 +0.5744 +0.0583 +0.1923 +0.3026 +0.2332 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{(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [5] Tip 2: [ 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{(0.89824,0.00035,0.00204,0.00035),(0.85754,0.00070,0.00400,0.00070),(0.83370,0.00097,0.00546,0.00097),(0.81446,0.00123,0.00681,0.00123),(0.79742,0.00148,0.00813,0.00148),(0.78156,0.00174,0.00946,0.00174),(0.76630,0.00202,0.01084,0.00202),(0.75123,0.00232,0.01230,0.00232),(0.73599,0.00264,0.01386,0.00264),(0.72025,0.00301,0.01558,0.00301),(0.70357,0.00343,0.01750,0.00343),(0.68540,0.00392,0.01973,0.00392),(0.66480,0.00454,0.02241,0.00454),(0.64004,0.00536,0.02585,0.00536),(0.60672,0.00660,0.03086,0.00660),(0.53717,0.00982,0.04265,0.00982)} {(0.00015,0.00089,0.00015,0.83792),(0.00031,0.00175,0.00031,0.77627),(0.00043,0.00238,0.00043,0.74103),(0.00054,0.00296,0.00054,0.71305),(0.00066,0.00353,0.00066,0.68864),(0.00077,0.00410,0.00077,0.66623),(0.00090,0.00469,0.00090,0.64495),(0.00103,0.00531,0.00103,0.62420),(0.00118,0.00597,0.00118,0.60350),(0.00134,0.00670,0.00134,0.58241),(0.00152,0.00751,0.00152,0.56041),(0.00174,0.00844,0.00174,0.53682),(0.00202,0.00957,0.00202,0.51060),(0.00238,0.01100,0.00238,0.47979),(0.00293,0.01307,0.00293,0.43959),(0.00437,0.01788,0.00437,0.36051)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00031,0.02827,0.00031,0.05475),(0.00062,0.03862,0.00062,0.07373),(0.00086,0.04441,0.00086,0.08406),(0.00109,0.04894,0.00109,0.09196),(0.00132,0.05284,0.00132,0.09863),(0.00155,0.05638,0.00155,0.10455),(0.00180,0.05969,0.00180,0.11000),(0.00206,0.06288,0.00206,0.11514),(0.00235,0.06601,0.00235,0.12008),(0.00268,0.06916,0.00268,0.12492),(0.00305,0.07238,0.00305,0.12975),(0.00349,0.07577,0.00349,0.13466),(0.00404,0.07945,0.00404,0.13977),(0.00476,0.08364,0.00476,0.14528),(0.00587,0.08886,0.00587,0.15159),(0.00873,0.09816,0.00873,0.16056)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.89824,0.00035,0.00204,0.00035),(0.85754,0.00070,0.00400,0.00070),(0.83370,0.00097,0.00546,0.00097),(0.81446,0.00123,0.00681,0.00123),(0.79742,0.00148,0.00813,0.00148),(0.78156,0.00174,0.00946,0.00174),(0.76630,0.00202,0.01084,0.00202),(0.75123,0.00232,0.01230,0.00232),(0.73599,0.00264,0.01386,0.00264),(0.72025,0.00301,0.01558,0.00301),(0.70357,0.00343,0.01750,0.00343),(0.68540,0.00392,0.01973,0.00392),(0.66480,0.00454,0.02241,0.00454),(0.64004,0.00536,0.02585,0.00536),(0.60672,0.00660,0.03086,0.00660),(0.53717,0.00982,0.04265,0.00982)} {(0.89824,0.00035,0.00204,0.00035),(0.85754,0.00070,0.00400,0.00070),(0.83370,0.00097,0.00546,0.00097),(0.81446,0.00123,0.00681,0.00123),(0.79742,0.00148,0.00813,0.00148),(0.78156,0.00174,0.00946,0.00174),(0.76630,0.00202,0.01084,0.00202),(0.75123,0.00232,0.01230,0.00232),(0.73599,0.00264,0.01386,0.00264),(0.72025,0.00301,0.01558,0.00301),(0.70357,0.00343,0.01750,0.00343),(0.68540,0.00392,0.01973,0.00392),(0.66480,0.00454,0.02241,0.00454),(0.64004,0.00536,0.02585,0.00536),(0.60672,0.00660,0.03086,0.00660),(0.53717,0.00982,0.04265,0.00982)} {(0.00023,0.00004,0.84213,0.00004),(0.00044,0.00008,0.78120,0.00008),(0.00061,0.00011,0.74613,0.00011),(0.00076,0.00014,0.71817,0.00014),(0.00090,0.00016,0.69367,0.00016),(0.00105,0.00019,0.67110,0.00019),(0.00120,0.00022,0.64959,0.00022),(0.00137,0.00026,0.62854,0.00026),(0.00154,0.00029,0.60748,0.00029),(0.00173,0.00033,0.58595,0.00033),(0.00194,0.00038,0.56340,0.00038),(0.00219,0.00044,0.53913,0.00044),(0.00249,0.00050,0.51203,0.00050),(0.00287,0.00060,0.48002,0.00060),(0.00343,0.00073,0.43798,0.00073),(0.00474,0.00109,0.35430,0.00109)} ] TEST alpha(ncats) = 10.00(16) 0.481913 0.612355 0.686134 0.745487 0.798149 0.847415 0.895181 0.942807 0.991482 1.042454 1.097269 1.158138 1.228706 1.316117 1.438827 1.717565 [6] P-matrix for branch length 0.100000 +0.9614 +0.0183 +0.0112 +0.0091 +0.0137 +0.9595 +0.0046 +0.0223 +0.0335 +0.0183 +0.9390 +0.0091 +0.0137 +0.0445 +0.0046 +0.9372 +0.9513 +0.0231 +0.0140 +0.0115 +0.0173 +0.9490 +0.0058 +0.0279 +0.0421 +0.0231 +0.9233 +0.0115 +0.0173 +0.0558 +0.0058 +0.9211 +0.9457 +0.0258 +0.0156 +0.0129 +0.0193 +0.9432 +0.0064 +0.0310 +0.0468 +0.0258 +0.9145 +0.0129 +0.0193 +0.0621 +0.0064 +0.9122 +0.9412 +0.0279 +0.0169 +0.0140 +0.0209 +0.9386 +0.0070 +0.0335 +0.0506 +0.0279 +0.9075 +0.0140 +0.0209 +0.0670 +0.0070 +0.9050 +0.9373 +0.0298 +0.0180 +0.0149 +0.0224 +0.9345 +0.0075 +0.0357 +0.0539 +0.0298 +0.9014 +0.0149 +0.0224 +0.0714 +0.0075 +0.8988 +0.9336 +0.0316 +0.0190 +0.0158 +0.0237 +0.9307 +0.0079 +0.0377 +0.0570 +0.0316 +0.8956 +0.0158 +0.0237 +0.0754 +0.0079 +0.8930 +0.9301 +0.0333 +0.0200 +0.0166 +0.0250 +0.9271 +0.0083 +0.0396 +0.0599 +0.0333 +0.8901 +0.0166 +0.0250 +0.0793 +0.0083 +0.8874 +0.9266 +0.0350 +0.0209 +0.0175 +0.0262 +0.9235 +0.0087 +0.0415 +0.0628 +0.0350 +0.8847 +0.0175 +0.0262 +0.0831 +0.0087 +0.8819 +0.9230 +0.0367 +0.0219 +0.0184 +0.0275 +0.9198 +0.0092 +0.0435 +0.0658 +0.0367 +0.8792 +0.0184 +0.0275 +0.0870 +0.0092 +0.8763 +0.9193 +0.0385 +0.0229 +0.0193 +0.0289 +0.9160 +0.0096 +0.0455 +0.0688 +0.0385 +0.8734 +0.0193 +0.0289 +0.0910 +0.0096 +0.8705 +0.9153 +0.0404 +0.0240 +0.0202 +0.0303 +0.9120 +0.0101 +0.0476 +0.0721 +0.0404 +0.8673 +0.0202 +0.0303 +0.0952 +0.0101 +0.8644 +0.9110 +0.0425 +0.0252 +0.0213 +0.0319 +0.9075 +0.0106 +0.0499 +0.0756 +0.0425 +0.8606 +0.0213 +0.0319 +0.0999 +0.0106 +0.8576 +0.9060 +0.0450 +0.0266 +0.0225 +0.0337 +0.9024 +0.0112 +0.0526 +0.0797 +0.0450 +0.8528 +0.0225 +0.0337 +0.1052 +0.0112 +0.8498 +0.8998 +0.0480 +0.0282 +0.0240 +0.0360 +0.8962 +0.0120 +0.0559 +0.0847 +0.0480 +0.8433 +0.0240 +0.0360 +0.1117 +0.0120 +0.8403 +0.8913 +0.0521 +0.0305 +0.0261 +0.0391 +0.8875 +0.0130 +0.0603 +0.0915 +0.0521 +0.8302 +0.0261 +0.0391 +0.1206 +0.0130 +0.8272 +0.8723 +0.0614 +0.0355 +0.0307 +0.0461 +0.8685 +0.0154 +0.0700 +0.1065 +0.0614 +0.8013 +0.0307 +0.0461 +0.1401 +0.0154 +0.7985 [6] P-matrix for branch length 0.200000 +0.9250 +0.0357 +0.0214 +0.0179 +0.0268 +0.9219 +0.0089 +0.0424 +0.0641 +0.0357 +0.8823 +0.0179 +0.0268 +0.0848 +0.0089 +0.8795 +0.9062 +0.0448 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+0.7724 +0.8484 +0.0733 +0.0417 +0.0366 +0.0550 +0.8447 +0.0183 +0.0820 +0.1250 +0.0733 +0.7650 +0.0366 +0.0550 +0.1640 +0.0183 +0.7627 +0.8414 +0.0768 +0.0434 +0.0384 +0.0576 +0.8379 +0.0192 +0.0854 +0.1303 +0.0768 +0.7546 +0.0384 +0.0576 +0.1708 +0.0192 +0.7525 +0.8338 +0.0806 +0.0453 +0.0403 +0.0604 +0.8304 +0.0201 +0.0891 +0.1360 +0.0806 +0.7431 +0.0403 +0.0604 +0.1781 +0.0201 +0.7413 +0.8252 +0.0849 +0.0475 +0.0425 +0.0637 +0.8219 +0.0212 +0.0932 +0.1425 +0.0849 +0.7302 +0.0425 +0.0637 +0.1864 +0.0212 +0.7287 +0.8146 +0.0902 +0.0501 +0.0451 +0.0677 +0.8116 +0.0226 +0.0981 +0.1502 +0.0902 +0.7145 +0.0451 +0.0677 +0.1963 +0.0226 +0.7135 +0.8002 +0.0975 +0.0536 +0.0488 +0.0731 +0.7977 +0.0244 +0.1048 +0.1607 +0.0975 +0.6931 +0.0488 +0.0731 +0.2096 +0.0244 +0.6929 +0.7690 +0.1134 +0.0608 +0.0567 +0.0851 +0.7679 +0.0284 +0.1186 +0.1825 +0.1134 +0.6473 +0.0567 +0.0851 +0.2373 +0.0284 +0.6493 [6] P-matrix for branch length 1.000000 +0.7001 +0.1495 +0.0757 +0.0747 +0.1121 +0.7040 +0.0374 +0.1465 +0.2271 +0.1495 +0.5487 +0.0747 +0.1121 +0.2930 +0.0374 +0.5576 +0.6449 +0.1793 +0.0862 +0.0896 +0.1345 +0.6549 +0.0448 +0.1659 +0.2586 +0.1793 +0.4725 +0.0896 +0.1345 +0.3317 +0.0448 +0.4890 +0.6173 +0.1945 +0.0909 +0.0973 +0.1459 +0.6310 +0.0486 +0.1745 +0.2728 +0.1945 +0.4354 +0.0973 +0.1459 +0.3490 +0.0486 +0.4565 +0.5967 +0.2060 +0.0942 +0.1030 +0.1545 +0.6136 +0.0515 +0.1804 +0.2826 +0.2060 +0.4083 +0.1030 +0.1545 +0.3608 +0.0515 +0.4332 +0.5797 +0.2157 +0.0968 +0.1079 +0.1618 +0.5993 +0.0539 +0.1850 +0.2903 +0.2157 +0.3862 +0.1079 +0.1618 +0.3699 +0.0539 +0.4144 +0.5647 +0.2243 +0.0989 +0.1122 +0.1682 +0.5869 +0.0561 +0.1887 +0.2966 +0.2243 +0.3670 +0.1122 +0.1682 +0.3775 +0.0561 +0.3982 +0.5509 +0.2323 +0.1007 +0.1161 +0.1742 +0.5758 +0.0581 +0.1920 +0.3020 +0.2323 +0.3496 +0.1161 +0.1742 +0.3840 +0.0581 +0.3838 +0.5380 +0.2398 +0.1023 +0.1199 +0.1799 +0.5653 +0.0600 +0.1948 +0.3068 +0.2398 +0.3334 +0.1199 +0.1799 +0.3897 +0.0600 +0.3705 +0.5254 +0.2472 +0.1037 +0.1236 +0.1854 +0.5554 +0.0618 +0.1974 +0.3111 +0.2472 +0.3180 +0.1236 +0.1854 +0.3948 +0.0618 +0.3580 +0.5131 +0.2546 +0.1050 +0.1273 +0.1910 +0.5456 +0.0637 +0.1997 +0.3150 +0.2546 +0.3030 +0.1273 +0.1910 +0.3995 +0.0637 +0.3459 +0.5005 +0.2622 +0.1062 +0.1311 +0.1966 +0.5359 +0.0655 +0.2019 +0.3187 +0.2622 +0.2881 +0.1311 +0.1966 +0.4038 +0.0655 +0.3340 +0.4875 +0.2701 +0.1074 +0.1350 +0.2025 +0.5260 +0.0675 +0.2040 +0.3221 +0.2701 +0.2728 +0.1350 +0.2025 +0.4079 +0.0675 +0.3220 +0.4736 +0.2787 +0.1084 +0.1393 +0.2090 +0.5154 +0.0697 +0.2059 +0.3253 +0.2787 +0.2567 +0.1393 +0.2090 +0.4118 +0.0697 +0.3096 +0.4578 +0.2885 +0.1094 +0.1443 +0.2164 +0.5037 +0.0721 +0.2077 +0.3283 +0.2885 +0.2389 +0.1443 +0.2164 +0.4155 +0.0721 +0.2960 +0.4381 +0.3011 +0.1104 +0.1505 +0.2258 +0.4894 +0.0753 +0.2095 +0.3311 +0.3011 +0.2173 +0.1505 +0.2258 +0.4191 +0.0753 +0.2799 +0.4023 +0.3245 +0.1110 +0.1623 +0.2434 +0.4643 +0.0811 +0.2111 +0.3329 +0.3245 +0.1803 +0.1623 +0.2434 +0.4223 +0.0811 +0.2532 [6] P-matrix for branch length 1.000000 +0.7001 +0.1495 +0.0757 +0.0747 +0.1121 +0.7040 +0.0374 +0.1465 +0.2271 +0.1495 +0.5487 +0.0747 +0.1121 +0.2930 +0.0374 +0.5576 +0.6449 +0.1793 +0.0862 +0.0896 +0.1345 +0.6549 +0.0448 +0.1659 +0.2586 +0.1793 +0.4725 +0.0896 +0.1345 +0.3317 +0.0448 +0.4890 +0.6173 +0.1945 +0.0909 +0.0973 +0.1459 +0.6310 +0.0486 +0.1745 +0.2728 +0.1945 +0.4354 +0.0973 +0.1459 +0.3490 +0.0486 +0.4565 +0.5967 +0.2060 +0.0942 +0.1030 +0.1545 +0.6136 +0.0515 +0.1804 +0.2826 +0.2060 +0.4083 +0.1030 +0.1545 +0.3608 +0.0515 +0.4332 +0.5797 +0.2157 +0.0968 +0.1079 +0.1618 +0.5993 +0.0539 +0.1850 +0.2903 +0.2157 +0.3862 +0.1079 +0.1618 +0.3699 +0.0539 +0.4144 +0.5647 +0.2243 +0.0989 +0.1122 +0.1682 +0.5869 +0.0561 +0.1887 +0.2966 +0.2243 +0.3670 +0.1122 +0.1682 +0.3775 +0.0561 +0.3982 +0.5509 +0.2323 +0.1007 +0.1161 +0.1742 +0.5758 +0.0581 +0.1920 +0.3020 +0.2323 +0.3496 +0.1161 +0.1742 +0.3840 +0.0581 +0.3838 +0.5380 +0.2398 +0.1023 +0.1199 +0.1799 +0.5653 +0.0600 +0.1948 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+0.4643 +0.0811 +0.2111 +0.3329 +0.3245 +0.1803 +0.1623 +0.2434 +0.4223 +0.0811 +0.2532 [6] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} 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{(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [6] Tip 4: [ 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{(0.85570,0.00072,0.00411,0.00072),(0.82127,0.00113,0.00632,0.00113),(0.80259,0.00140,0.00772,0.00140),(0.78796,0.00163,0.00891,0.00163),(0.77526,0.00186,0.01002,0.00186),(0.76363,0.00207,0.01109,0.00207),(0.75256,0.00229,0.01216,0.00229),(0.74174,0.00252,0.01326,0.00252),(0.73088,0.00276,0.01441,0.00276),(0.71974,0.00302,0.01563,0.00302),(0.70801,0.00331,0.01698,0.00331),(0.69527,0.00365,0.01850,0.00365),(0.68088,0.00405,0.02030,0.00405),(0.66360,0.00458,0.02257,0.00458),(0.64031,0.00535,0.02581,0.00535),(0.59137,0.00724,0.03331,0.00724)} {(0.85570,0.00072,0.00411,0.00072),(0.82127,0.00113,0.00632,0.00113),(0.80259,0.00140,0.00772,0.00140),(0.78796,0.00163,0.00891,0.00163),(0.77526,0.00186,0.01002,0.00186),(0.76363,0.00207,0.01109,0.00207),(0.75256,0.00229,0.01216,0.00229),(0.74174,0.00252,0.01326,0.00252),(0.73088,0.00276,0.01441,0.00276),(0.71974,0.00302,0.01563,0.00302),(0.70801,0.00331,0.01698,0.00331),(0.69527,0.00365,0.01850,0.00365),(0.68088,0.00405,0.02030,0.00405),(0.66360,0.00458,0.02257,0.00458),(0.64031,0.00535,0.02581,0.00535),(0.59137,0.00724,0.03331,0.00724)} {(0.00046,0.00008,0.77847,0.00008),(0.00070,0.00013,0.72804,0.00013),(0.00086,0.00016,0.70108,0.00016),(0.00099,0.00018,0.68018,0.00018),(0.00111,0.00021,0.66219,0.00021),(0.00123,0.00023,0.64584,0.00023),(0.00135,0.00025,0.63040,0.00025),(0.00147,0.00028,0.61540,0.00028),(0.00160,0.00031,0.60047,0.00031),(0.00174,0.00034,0.58526,0.00034),(0.00189,0.00037,0.56937,0.00037),(0.00206,0.00041,0.55227,0.00041),(0.00226,0.00045,0.53315,0.00045),(0.00251,0.00051,0.51046,0.00051),(0.00287,0.00059,0.48037,0.00059),(0.00370,0.00080,0.41903,0.00080)} ] TEST alpha(ncats) = 50.00(16) 0.742216 0.818161 0.857444 0.887779 0.913886 0.937699 0.960279 0.982339 1.004454 1.027184 1.051177 1.077317 1.107016 1.142983 1.192101 1.297965 [7] P-matrix for branch length 0.100000 +0.9415 +0.0278 +0.0168 +0.0139 +0.0209 +0.9388 +0.0070 +0.0334 +0.0504 +0.0278 +0.9079 +0.0139 +0.0209 +0.0668 +0.0070 +0.9054 +0.9358 +0.0305 +0.0184 +0.0153 +0.0229 +0.9329 +0.0076 +0.0365 +0.0551 +0.0305 +0.8990 +0.0153 +0.0229 +0.0730 +0.0076 +0.8964 +0.9329 +0.0320 +0.0192 +0.0160 +0.0240 +0.9299 +0.0080 +0.0381 +0.0576 +0.0320 +0.8945 +0.0160 +0.0240 +0.0762 +0.0080 +0.8918 +0.9306 +0.0330 +0.0198 +0.0165 +0.0248 +0.9276 +0.0083 +0.0393 +0.0595 +0.0330 +0.8910 +0.0165 +0.0248 +0.0787 +0.0083 +0.8883 +0.9287 +0.0340 +0.0204 +0.0170 +0.0255 +0.9256 +0.0085 +0.0404 +0.0611 +0.0340 +0.8880 +0.0170 +0.0255 +0.0808 +0.0085 +0.8853 +0.9270 +0.0348 +0.0208 +0.0174 +0.0261 +0.9238 +0.0087 +0.0413 +0.0625 +0.0348 +0.8853 +0.0174 +0.0261 +0.0827 +0.0087 +0.8825 +0.9253 +0.0356 +0.0213 +0.0178 +0.0267 +0.9221 +0.0089 +0.0422 +0.0639 +0.0356 +0.8827 +0.0178 +0.0267 +0.0845 +0.0089 +0.8799 +0.9237 +0.0364 +0.0217 +0.0182 +0.0273 +0.9205 +0.0091 +0.0431 +0.0652 +0.0364 +0.8802 +0.0182 +0.0273 +0.0862 +0.0091 +0.8774 +0.9221 +0.0372 +0.0222 +0.0186 +0.0279 +0.9188 +0.0093 +0.0440 +0.0665 +0.0372 +0.8777 +0.0186 +0.0279 +0.0880 +0.0093 +0.8749 +0.9204 +0.0380 +0.0226 +0.0190 +0.0285 +0.9172 +0.0095 +0.0449 +0.0679 +0.0380 +0.8752 +0.0190 +0.0285 +0.0898 +0.0095 +0.8723 +0.9187 +0.0388 +0.0231 +0.0194 +0.0291 +0.9154 +0.0097 +0.0458 +0.0693 +0.0388 +0.8725 +0.0194 +0.0291 +0.0916 +0.0097 +0.8696 +0.9168 +0.0397 +0.0236 +0.0199 +0.0298 +0.9134 +0.0099 +0.0468 +0.0709 +0.0397 +0.8695 +0.0199 +0.0298 +0.0937 +0.0099 +0.8666 +0.9146 +0.0408 +0.0242 +0.0204 +0.0306 +0.9113 +0.0102 +0.0480 +0.0726 +0.0408 +0.8662 +0.0204 +0.0306 +0.0960 +0.0102 +0.8633 +0.9121 +0.0420 +0.0249 +0.0210 +0.0315 +0.9086 +0.0105 +0.0494 +0.0747 +0.0420 +0.8622 +0.0210 +0.0315 +0.0987 +0.0105 +0.8593 +0.9086 +0.0437 +0.0259 +0.0219 +0.0328 +0.9051 +0.0109 +0.0512 +0.0776 +0.0437 +0.8568 +0.0219 +0.0328 +0.1025 +0.0109 +0.8538 +0.9011 +0.0474 +0.0279 +0.0237 +0.0355 +0.8975 +0.0118 +0.0552 +0.0837 +0.0474 +0.8453 +0.0237 +0.0355 +0.1104 +0.0118 +0.8423 [7] P-matrix for branch length 0.200000 +0.8881 +0.0537 +0.0314 +0.0268 +0.0403 +0.8844 +0.0134 +0.0620 +0.0941 +0.0537 +0.8254 +0.0268 +0.0403 +0.1239 +0.0134 +0.8224 +0.8778 +0.0588 +0.0341 +0.0294 +0.0441 +0.8740 +0.0147 +0.0673 +0.1022 +0.0588 +0.8096 +0.0294 +0.0441 +0.1345 +0.0147 +0.8067 +0.8725 +0.0613 +0.0355 +0.0307 +0.0460 +0.8687 +0.0153 +0.0699 +0.1064 +0.0613 +0.8016 +0.0307 +0.0460 +0.1399 +0.0153 +0.7988 +0.8685 +0.0633 +0.0365 +0.0317 +0.0475 +0.8647 +0.0158 +0.0720 +0.1095 +0.0633 +0.7955 +0.0317 +0.0475 +0.1440 +0.0158 +0.7927 +0.8650 +0.0650 +0.0374 +0.0325 +0.0488 +0.8612 +0.0163 +0.0737 +0.1122 +0.0650 +0.7902 +0.0325 +0.0488 +0.1474 +0.0163 +0.7875 +0.8619 +0.0666 +0.0382 +0.0333 +0.0499 +0.8581 +0.0166 +0.0753 +0.1146 +0.0666 +0.7855 +0.0333 +0.0499 +0.1506 +0.0166 +0.7828 +0.8590 +0.0680 +0.0390 +0.0340 +0.0510 +0.8552 +0.0170 +0.0768 +0.1169 +0.0680 +0.7810 +0.0340 +0.0510 +0.1535 +0.0170 +0.7784 +0.8561 +0.0695 +0.0397 +0.0347 +0.0521 +0.8524 +0.0174 +0.0782 +0.1191 +0.0695 +0.7767 +0.0347 +0.0521 +0.1564 +0.0174 +0.7742 +0.8532 +0.0709 +0.0404 +0.0354 +0.0532 +0.8495 +0.0177 +0.0796 +0.1213 +0.0709 +0.7724 +0.0354 +0.0532 +0.1592 +0.0177 +0.7699 +0.8503 +0.0723 +0.0412 +0.0362 +0.0542 +0.8466 +0.0181 +0.0810 +0.1235 +0.0723 +0.7680 +0.0362 +0.0542 +0.1621 +0.0181 +0.7656 +0.8473 +0.0739 +0.0420 +0.0369 +0.0554 +0.8436 +0.0185 +0.0825 +0.1259 +0.0739 +0.7633 +0.0369 +0.0554 +0.1651 +0.0185 +0.7611 +0.8439 +0.0755 +0.0428 +0.0378 +0.0566 +0.8403 +0.0189 +0.0842 +0.1284 +0.0755 +0.7584 +0.0378 +0.0566 +0.1683 +0.0189 +0.7562 +0.8402 +0.0774 +0.0437 +0.0387 +0.0580 +0.8367 +0.0193 +0.0860 +0.1312 +0.0774 +0.7527 +0.0387 +0.0580 +0.1720 +0.0193 +0.7507 +0.8357 +0.0796 +0.0449 +0.0398 +0.0597 +0.8322 +0.0199 +0.0881 +0.1346 +0.0796 +0.7460 +0.0398 +0.0597 +0.1763 +0.0199 +0.7441 +0.8296 +0.0827 +0.0464 +0.0413 +0.0620 +0.8263 +0.0207 +0.0911 +0.1391 +0.0827 +0.7369 +0.0413 +0.0620 +0.1821 +0.0207 +0.7352 +0.8168 +0.0891 +0.0495 +0.0446 +0.0668 +0.8138 +0.0223 +0.0971 +0.1486 +0.0891 +0.7177 +0.0446 +0.0668 +0.1943 +0.0223 +0.7166 [7] P-matrix for branch length 1.000000 +0.5978 +0.2054 +0.0940 +0.1027 +0.1541 +0.6145 +0.0514 +0.1801 +0.2821 +0.2054 +0.4097 +0.1027 +0.1541 +0.3602 +0.0514 +0.4344 +0.5735 +0.2192 +0.0976 +0.1096 +0.1644 +0.5942 +0.0548 +0.1866 +0.2929 +0.2192 +0.3782 +0.1096 +0.1644 +0.3731 +0.0548 +0.4076 +0.5617 +0.2260 +0.0993 +0.1130 +0.1695 +0.5845 +0.0565 +0.1895 +0.2978 +0.2260 +0.3632 +0.1130 +0.1695 +0.3789 +0.0565 +0.3951 +0.5530 +0.2311 +0.1004 +0.1155 +0.1733 +0.5774 +0.0578 +0.1915 +0.3012 +0.2311 +0.3522 +0.1155 +0.1733 +0.3830 +0.0578 +0.3859 +0.5458 +0.2353 +0.1013 +0.1176 +0.1765 +0.5716 +0.0588 +0.1931 +0.3039 +0.2353 +0.3431 +0.1176 +0.1765 +0.3863 +0.0588 +0.3784 +0.5393 +0.2391 +0.1021 +0.1195 +0.1793 +0.5664 +0.0598 +0.1945 +0.3063 +0.2391 +0.3351 +0.1195 +0.1793 +0.3891 +0.0598 +0.3719 +0.5334 +0.2425 +0.1028 +0.1213 +0.1819 +0.5617 +0.0606 +0.1958 +0.3084 +0.2425 +0.3278 +0.1213 +0.1819 +0.3916 +0.0606 +0.3659 +0.5277 +0.2459 +0.1034 +0.1229 +0.1844 +0.5572 +0.0615 +0.1969 +0.3103 +0.2459 +0.3209 +0.1229 +0.1844 +0.3939 +0.0615 +0.3602 +0.5222 +0.2492 +0.1041 +0.1246 +0.1869 +0.5528 +0.0623 +0.1980 +0.3122 +0.2492 +0.3141 +0.1246 +0.1869 +0.3960 +0.0623 +0.3548 +0.5167 +0.2524 +0.1046 +0.1262 +0.1893 +0.5485 +0.0631 +0.1991 +0.3139 +0.2524 +0.3074 +0.1262 +0.1893 +0.3981 +0.0631 +0.3494 +0.5110 +0.2558 +0.1052 +0.1279 +0.1919 +0.5441 +0.0640 +0.2001 +0.3157 +0.2558 +0.3006 +0.1279 +0.1919 +0.4002 +0.0640 +0.3439 +0.5050 +0.2595 +0.1058 +0.1297 +0.1946 +0.5394 +0.0649 +0.2012 +0.3174 +0.2595 +0.2934 +0.1297 +0.1946 +0.4023 +0.0649 +0.3382 +0.4984 +0.2634 +0.1064 +0.1317 +0.1976 +0.5343 +0.0659 +0.2023 +0.3193 +0.2634 +0.2856 +0.1317 +0.1976 +0.4045 +0.0659 +0.3320 +0.4907 +0.2681 +0.1071 +0.1341 +0.2011 +0.5284 +0.0670 +0.2035 +0.3213 +0.2681 +0.2765 +0.1341 +0.2011 +0.4070 +0.0670 +0.3249 +0.4807 +0.2743 +0.1079 +0.1371 +0.2057 +0.5208 +0.0686 +0.2049 +0.3237 +0.2743 +0.2649 +0.1371 +0.2057 +0.4099 +0.0686 +0.3158 +0.4609 +0.2866 +0.1093 +0.1433 +0.2149 +0.5060 +0.0716 +0.2074 +0.3278 +0.2866 +0.2424 +0.1433 +0.2149 +0.4148 +0.0716 +0.2986 [7] P-matrix for branch length 1.000000 +0.5978 +0.2054 +0.0940 +0.1027 +0.1541 +0.6145 +0.0514 +0.1801 +0.2821 +0.2054 +0.4097 +0.1027 +0.1541 +0.3602 +0.0514 +0.4344 +0.5735 +0.2192 +0.0976 +0.1096 +0.1644 +0.5942 +0.0548 +0.1866 +0.2929 +0.2192 +0.3782 +0.1096 +0.1644 +0.3731 +0.0548 +0.4076 +0.5617 +0.2260 +0.0993 +0.1130 +0.1695 +0.5845 +0.0565 +0.1895 +0.2978 +0.2260 +0.3632 +0.1130 +0.1695 +0.3789 +0.0565 +0.3951 +0.5530 +0.2311 +0.1004 +0.1155 +0.1733 +0.5774 +0.0578 +0.1915 +0.3012 +0.2311 +0.3522 +0.1155 +0.1733 +0.3830 +0.0578 +0.3859 +0.5458 +0.2353 +0.1013 +0.1176 +0.1765 +0.5716 +0.0588 +0.1931 +0.3039 +0.2353 +0.3431 +0.1176 +0.1765 +0.3863 +0.0588 +0.3784 +0.5393 +0.2391 +0.1021 +0.1195 +0.1793 +0.5664 +0.0598 +0.1945 +0.3063 +0.2391 +0.3351 +0.1195 +0.1793 +0.3891 +0.0598 +0.3719 +0.5334 +0.2425 +0.1028 +0.1213 +0.1819 +0.5617 +0.0606 +0.1958 +0.3084 +0.2425 +0.3278 +0.1213 +0.1819 +0.3916 +0.0606 +0.3659 +0.5277 +0.2459 +0.1034 +0.1229 +0.1844 +0.5572 +0.0615 +0.1969 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+0.5060 +0.0716 +0.2074 +0.3278 +0.2866 +0.2424 +0.1433 +0.2149 +0.4148 +0.0716 +0.2986 [7] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} 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{(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [7] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} 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{(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [7] Tip 3: [ 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{(0.02384,0.00249,0.00252,0.03311),(0.02579,0.00296,0.00300,0.03555),(0.02676,0.00322,0.00326,0.03675),(0.02750,0.00342,0.00347,0.03766),(0.02813,0.00360,0.00365,0.03842),(0.02870,0.00376,0.00382,0.03909),(0.02922,0.00392,0.00398,0.03973),(0.02973,0.00407,0.00414,0.04033),(0.03024,0.00423,0.00430,0.04093),(0.03075,0.00440,0.00447,0.04153),(0.03129,0.00457,0.00465,0.04215),(0.03186,0.00477,0.00485,0.04282),(0.03250,0.00499,0.00508,0.04356),(0.03327,0.00526,0.00536,0.04443),(0.03429,0.00564,0.00575,0.04558),(0.03639,0.00649,0.00662,0.04789)} {(0.00288,0.78210,0.00288,0.01535),(0.00345,0.76384,0.00345,0.01810),(0.00376,0.75465,0.00376,0.01957),(0.00401,0.74766,0.00401,0.02073),(0.00423,0.74173,0.00423,0.02174),(0.00443,0.73638,0.00443,0.02267),(0.00463,0.73136,0.00463,0.02357),(0.00483,0.72651,0.00483,0.02445),(0.00502,0.72169,0.00502,0.02534),(0.00523,0.71680,0.00523,0.02627),(0.00545,0.71168,0.00545,0.02725),(0.00570,0.70617,0.00570,0.02833),(0.00599,0.69999,0.00599,0.02957),(0.00634,0.69262,0.00634,0.03108),(0.00683,0.68275,0.00683,0.03317),(0.00794,0.66220,0.00794,0.03774)} {(0.00072,0.00384,0.00072,0.67636),(0.00086,0.00452,0.00086,0.65079),(0.00094,0.00489,0.00094,0.63802),(0.00100,0.00518,0.00100,0.62836),(0.00106,0.00543,0.00106,0.62018),(0.00111,0.00567,0.00111,0.61284),(0.00116,0.00589,0.00116,0.60597),(0.00121,0.00611,0.00121,0.59935),(0.00126,0.00634,0.00126,0.59279),(0.00131,0.00657,0.00131,0.58615),(0.00136,0.00681,0.00136,0.57924),(0.00143,0.00708,0.00143,0.57181),(0.00150,0.00739,0.00150,0.56352),(0.00158,0.00777,0.00158,0.55367),(0.00171,0.00829,0.00171,0.54055),(0.00199,0.00943,0.00199,0.51355)} {(0.00072,0.00384,0.00072,0.67636),(0.00086,0.00452,0.00086,0.65079),(0.00094,0.00489,0.00094,0.63802),(0.00100,0.00518,0.00100,0.62836),(0.00106,0.00543,0.00106,0.62018),(0.00111,0.00567,0.00111,0.61284),(0.00116,0.00589,0.00116,0.60597),(0.00121,0.00611,0.00121,0.59935),(0.00126,0.00634,0.00126,0.59279),(0.00131,0.00657,0.00131,0.58615),(0.00136,0.00681,0.00136,0.57924),(0.00143,0.00708,0.00143,0.57181),(0.00150,0.00739,0.00150,0.56352),(0.00158,0.00777,0.00158,0.55367),(0.00171,0.00829,0.00171,0.54055),(0.00199,0.00943,0.00199,0.51355)} {(0.00098,0.00018,0.68131,0.00018),(0.00116,0.00022,0.65550,0.00022),(0.00126,0.00024,0.64256,0.00024),(0.00133,0.00025,0.63276,0.00025),(0.00140,0.00026,0.62446,0.00026),(0.00146,0.00028,0.61699,0.00028),(0.00152,0.00029,0.60999,0.00029),(0.00158,0.00030,0.60324,0.00030),(0.00164,0.00031,0.59656,0.00031),(0.00170,0.00033,0.58977,0.00033),(0.00176,0.00034,0.58270,0.00034),(0.00183,0.00036,0.57510,0.00036),(0.00191,0.00037,0.56659,0.00037),(0.00201,0.00040,0.55647,0.00040),(0.00215,0.00043,0.54297,0.00043),(0.00245,0.00050,0.51508,0.00050)} {(0.00288,0.78210,0.00288,0.01535),(0.00345,0.76384,0.00345,0.01810),(0.00376,0.75465,0.00376,0.01957),(0.00401,0.74766,0.00401,0.02073),(0.00423,0.74173,0.00423,0.02174),(0.00443,0.73638,0.00443,0.02267),(0.00463,0.73136,0.00463,0.02357),(0.00483,0.72651,0.00483,0.02445),(0.00502,0.72169,0.00502,0.02534),(0.00523,0.71680,0.00523,0.02627),(0.00545,0.71168,0.00545,0.02725),(0.00570,0.70617,0.00570,0.02833),(0.00599,0.69999,0.00599,0.02957),(0.00634,0.69262,0.00634,0.03108),(0.00683,0.68275,0.00683,0.03317),(0.00794,0.66220,0.00794,0.03774)} {(0.04768,0.03561,0.00505,0.00499),(0.05158,0.03851,0.00601,0.00593),(0.05353,0.03997,0.00653,0.00644),(0.05501,0.04107,0.00694,0.00684),(0.05626,0.04201,0.00730,0.00719),(0.05739,0.04285,0.00763,0.00752),(0.05845,0.04364,0.00796,0.00783),(0.05947,0.04441,0.00827,0.00815),(0.06048,0.04516,0.00860,0.00846),(0.06150,0.04593,0.00894,0.00879),(0.06257,0.04673,0.00930,0.00914),(0.06372,0.04759,0.00969,0.00953),(0.06501,0.04855,0.01015,0.00998),(0.06653,0.04969,0.01072,0.01053),(0.06857,0.05122,0.01150,0.01129),(0.07279,0.05439,0.01325,0.01298)} {(0.78876,0.00162,0.00885,0.00162),(0.77051,0.00194,0.01045,0.00194),(0.76129,0.00212,0.01132,0.00212),(0.75426,0.00226,0.01200,0.00226),(0.74829,0.00238,0.01259,0.00238),(0.74289,0.00249,0.01314,0.00249),(0.73782,0.00260,0.01367,0.00260),(0.73291,0.00271,0.01419,0.00271),(0.72803,0.00283,0.01472,0.00283),(0.72306,0.00294,0.01526,0.00294),(0.71786,0.00307,0.01584,0.00307),(0.71225,0.00321,0.01649,0.00321),(0.70594,0.00337,0.01722,0.00337),(0.69841,0.00357,0.01812,0.00357),(0.68829,0.00384,0.01936,0.00384),(0.66714,0.00447,0.02209,0.00447)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.78876,0.00162,0.00885,0.00162),(0.77051,0.00194,0.01045,0.00194),(0.76129,0.00212,0.01132,0.00212),(0.75426,0.00226,0.01200,0.00226),(0.74829,0.00238,0.01259,0.00238),(0.74289,0.00249,0.01314,0.00249),(0.73782,0.00260,0.01367,0.00260),(0.73291,0.00271,0.01419,0.00271),(0.72803,0.00283,0.01472,0.00283),(0.72306,0.00294,0.01526,0.00294),(0.71786,0.00307,0.01584,0.00307),(0.71225,0.00321,0.01649,0.00321),(0.70594,0.00337,0.01722,0.00337),(0.69841,0.00357,0.01812,0.00357),(0.68829,0.00384,0.01936,0.00384),(0.66714,0.00447,0.02209,0.00447)} {(0.00072,0.00384,0.00072,0.67636),(0.00086,0.00452,0.00086,0.65079),(0.00094,0.00489,0.00094,0.63802),(0.00100,0.00518,0.00100,0.62836),(0.00106,0.00543,0.00106,0.62018),(0.00111,0.00567,0.00111,0.61284),(0.00116,0.00589,0.00116,0.60597),(0.00121,0.00611,0.00121,0.59935),(0.00126,0.00634,0.00126,0.59279),(0.00131,0.00657,0.00131,0.58615),(0.00136,0.00681,0.00136,0.57924),(0.00143,0.00708,0.00143,0.57181),(0.00150,0.00739,0.00150,0.56352),(0.00158,0.00777,0.00158,0.55367),(0.00171,0.00829,0.00171,0.54055),(0.00199,0.00943,0.00199,0.51355)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00144,0.05479,0.00144,0.10190),(0.00173,0.05879,0.00173,0.10853),(0.00188,0.06076,0.00188,0.11174),(0.00201,0.06225,0.00201,0.11413),(0.00212,0.06349,0.00212,0.11611),(0.00222,0.06461,0.00222,0.11788),(0.00231,0.06564,0.00231,0.11950),(0.00241,0.06664,0.00241,0.12105),(0.00251,0.06762,0.00251,0.12256),(0.00262,0.06861,0.00262,0.12408),(0.00273,0.06963,0.00273,0.12563),(0.00285,0.07072,0.00285,0.12728),(0.00299,0.07193,0.00299,0.12908),(0.00317,0.07336,0.00317,0.13118),(0.00342,0.07524,0.00342,0.13390),(0.00397,0.07904,0.00397,0.13922)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.78876,0.00162,0.00885,0.00162),(0.77051,0.00194,0.01045,0.00194),(0.76129,0.00212,0.01132,0.00212),(0.75426,0.00226,0.01200,0.00226),(0.74829,0.00238,0.01259,0.00238),(0.74289,0.00249,0.01314,0.00249),(0.73782,0.00260,0.01367,0.00260),(0.73291,0.00271,0.01419,0.00271),(0.72803,0.00283,0.01472,0.00283),(0.72306,0.00294,0.01526,0.00294),(0.71786,0.00307,0.01584,0.00307),(0.71225,0.00321,0.01649,0.00321),(0.70594,0.00337,0.01722,0.00337),(0.69841,0.00357,0.01812,0.00357),(0.68829,0.00384,0.01936,0.00384),(0.66714,0.00447,0.02209,0.00447)} {(0.78876,0.00162,0.00885,0.00162),(0.77051,0.00194,0.01045,0.00194),(0.76129,0.00212,0.01132,0.00212),(0.75426,0.00226,0.01200,0.00226),(0.74829,0.00238,0.01259,0.00238),(0.74289,0.00249,0.01314,0.00249),(0.73782,0.00260,0.01367,0.00260),(0.73291,0.00271,0.01419,0.00271),(0.72803,0.00283,0.01472,0.00283),(0.72306,0.00294,0.01526,0.00294),(0.71786,0.00307,0.01584,0.00307),(0.71225,0.00321,0.01649,0.00321),(0.70594,0.00337,0.01722,0.00337),(0.69841,0.00357,0.01812,0.00357),(0.68829,0.00384,0.01936,0.00384),(0.66714,0.00447,0.02209,0.00447)} {(0.00098,0.00018,0.68131,0.00018),(0.00116,0.00022,0.65550,0.00022),(0.00126,0.00024,0.64256,0.00024),(0.00133,0.00025,0.63276,0.00025),(0.00140,0.00026,0.62446,0.00026),(0.00146,0.00028,0.61699,0.00028),(0.00152,0.00029,0.60999,0.00029),(0.00158,0.00030,0.60324,0.00030),(0.00164,0.00031,0.59656,0.00031),(0.00170,0.00033,0.58977,0.00033),(0.00176,0.00034,0.58270,0.00034),(0.00183,0.00036,0.57510,0.00036),(0.00191,0.00037,0.56659,0.00037),(0.00201,0.00040,0.55647,0.00040),(0.00215,0.00043,0.54297,0.00043),(0.00245,0.00050,0.51508,0.00050)} ] TEST alpha(ncats) = 100.00(16) 0.813424 0.870167 0.898985 0.921047 0.939910 0.957020 0.973164 0.988862 1.004530 1.020564 1.037414 1.055688 1.076348 1.101227 1.134966 1.206684 [8] P-matrix for branch length 0.100000 +0.9362 +0.0304 +0.0183 +0.0152 +0.0228 +0.9333 +0.0076 +0.0363 +0.0549 +0.0304 +0.8996 +0.0152 +0.0228 +0.0726 +0.0076 +0.8970 +0.9319 +0.0324 +0.0195 +0.0162 +0.0243 +0.9290 +0.0081 +0.0386 +0.0584 +0.0324 +0.8930 +0.0162 +0.0243 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P-matrix for branch length 1.000000 +0.5749 +0.2184 +0.0974 +0.1092 +0.1638 +0.5954 +0.0546 +0.1862 +0.2923 +0.2184 +0.3801 +0.1092 +0.1638 +0.3724 +0.0546 +0.4092 +0.5580 +0.2281 +0.0997 +0.1141 +0.1711 +0.5815 +0.0570 +0.1903 +0.2992 +0.2281 +0.3585 +0.1141 +0.1711 +0.3807 +0.0570 +0.3912 +0.5499 +0.2329 +0.1008 +0.1164 +0.1747 +0.5749 +0.0582 +0.1922 +0.3024 +0.2329 +0.3483 +0.1164 +0.1747 +0.3844 +0.0582 +0.3827 +0.5438 +0.2364 +0.1016 +0.1182 +0.1773 +0.5700 +0.0591 +0.1936 +0.3047 +0.2364 +0.3407 +0.1182 +0.1773 +0.3871 +0.0591 +0.3764 +0.5387 +0.2394 +0.1022 +0.1197 +0.1795 +0.5659 +0.0598 +0.1947 +0.3065 +0.2394 +0.3344 +0.1197 +0.1795 +0.3893 +0.0598 +0.3713 +0.5342 +0.2420 +0.1027 +0.1210 +0.1815 +0.5623 +0.0605 +0.1956 +0.3081 +0.2420 +0.3288 +0.1210 +0.1815 +0.3912 +0.0605 +0.3667 +0.5301 +0.2445 +0.1032 +0.1223 +0.1834 +0.5590 +0.0611 +0.1965 +0.3095 +0.2445 +0.3237 +0.1223 +0.1834 +0.3929 +0.0611 +0.3626 +0.5261 +0.2469 +0.1036 +0.1234 +0.1851 +0.5559 +0.0617 +0.1973 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{(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [8] Tip 2: [ 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{(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [8] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} 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{(0.00115,0.00021,0.65708,0.00021),(0.00129,0.00024,0.63843,0.00024),(0.00136,0.00026,0.62918,0.00026),(0.00142,0.00027,0.62220,0.00027),(0.00147,0.00028,0.61630,0.00028),(0.00151,0.00029,0.61100,0.00029),(0.00155,0.00030,0.60604,0.00030),(0.00159,0.00031,0.60126,0.00031),(0.00164,0.00031,0.59654,0.00031),(0.00168,0.00032,0.59174,0.00032),(0.00172,0.00033,0.58674,0.00033),(0.00177,0.00034,0.58138,0.00034),(0.00183,0.00036,0.57538,0.00036),(0.00190,0.00037,0.56824,0.00037),(0.00199,0.00039,0.55871,0.00039),(0.00219,0.00044,0.53904,0.00044)} {(0.00342,0.76496,0.00342,0.01792),(0.00387,0.75171,0.00387,0.02005),(0.00410,0.74511,0.00410,0.02116),(0.00429,0.74012,0.00429,0.02202),(0.00445,0.73589,0.00445,0.02276),(0.00460,0.73208,0.00460,0.02344),(0.00474,0.72852,0.00474,0.02408),(0.00488,0.72508,0.00488,0.02471),(0.00502,0.72168,0.00502,0.02534),(0.00517,0.71822,0.00517,0.02600),(0.00533,0.71461,0.00533,0.02668),(0.00550,0.71073,0.00550,0.02743),(0.00569,0.70638,0.00569,0.02829),(0.00593,0.70119,0.00593,0.02933),(0.00626,0.69425,0.00626,0.03074),(0.00698,0.67986,0.00698,0.03379)} {(0.05134,0.03834,0.00595,0.00587),(0.05415,0.04044,0.00670,0.00660),(0.05555,0.04148,0.00709,0.00699),(0.05660,0.04227,0.00740,0.00729),(0.05749,0.04293,0.00766,0.00755),(0.05830,0.04353,0.00791,0.00779),(0.05904,0.04409,0.00814,0.00802),(0.05977,0.04463,0.00837,0.00824),(0.06048,0.04516,0.00860,0.00846),(0.06121,0.04570,0.00884,0.00870),(0.06196,0.04627,0.00909,0.00894),(0.06277,0.04688,0.00936,0.00921),(0.06368,0.04755,0.00968,0.00952),(0.06476,0.04836,0.01006,0.00989),(0.06620,0.04944,0.01059,0.01040),(0.06917,0.05167,0.01174,0.01152)} {(0.77163,0.00192,0.01035,0.00192),(0.75833,0.00218,0.01160,0.00218),(0.75169,0.00231,0.01225,0.00231),(0.74666,0.00241,0.01276,0.00241),(0.74239,0.00250,0.01319,0.00250),(0.73855,0.00259,0.01359,0.00259),(0.73494,0.00267,0.01397,0.00267),(0.73146,0.00275,0.01434,0.00275),(0.72801,0.00283,0.01472,0.00283),(0.72450,0.00291,0.01510,0.00291),(0.72083,0.00300,0.01551,0.00300),(0.71688,0.00309,0.01595,0.00309),(0.71245,0.00320,0.01646,0.00320),(0.70717,0.00334,0.01708,0.00334),(0.70008,0.00352,0.01792,0.00352),(0.68533,0.00393,0.01973,0.00393)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.77163,0.00192,0.01035,0.00192),(0.75833,0.00218,0.01160,0.00218),(0.75169,0.00231,0.01225,0.00231),(0.74666,0.00241,0.01276,0.00241),(0.74239,0.00250,0.01319,0.00250),(0.73855,0.00259,0.01359,0.00259),(0.73494,0.00267,0.01397,0.00267),(0.73146,0.00275,0.01434,0.00275),(0.72801,0.00283,0.01472,0.00283),(0.72450,0.00291,0.01510,0.00291),(0.72083,0.00300,0.01551,0.00300),(0.71688,0.00309,0.01595,0.00309),(0.71245,0.00320,0.01646,0.00320),(0.70717,0.00334,0.01708,0.00334),(0.70008,0.00352,0.01792,0.00352),(0.68533,0.00393,0.01973,0.00393)} {(0.00085,0.00448,0.00085,0.65235),(0.00097,0.00501,0.00097,0.63394),(0.00103,0.00529,0.00103,0.62483),(0.00107,0.00550,0.00107,0.61796),(0.00111,0.00569,0.00111,0.61216),(0.00115,0.00586,0.00115,0.60695),(0.00119,0.00602,0.00119,0.60209),(0.00122,0.00618,0.00122,0.59740),(0.00126,0.00634,0.00126,0.59277),(0.00129,0.00650,0.00129,0.58808),(0.00133,0.00667,0.00133,0.58319),(0.00137,0.00686,0.00137,0.57795),(0.00142,0.00707,0.00142,0.57209),(0.00148,0.00733,0.00148,0.56513),(0.00156,0.00769,0.00156,0.55585),(0.00175,0.00845,0.00175,0.53673)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00171,0.05854,0.00171,0.10813),(0.00193,0.06139,0.00193,0.11275),(0.00205,0.06278,0.00205,0.11499),(0.00215,0.06383,0.00215,0.11665),(0.00223,0.06471,0.00223,0.11804),(0.00230,0.06550,0.00230,0.11927),(0.00237,0.06623,0.00237,0.12041),(0.00244,0.06693,0.00244,0.12150),(0.00251,0.06762,0.00251,0.12257),(0.00259,0.06832,0.00259,0.12364),(0.00266,0.06904,0.00266,0.12475),(0.00275,0.06982,0.00275,0.12592),(0.00285,0.07068,0.00285,0.12722),(0.00296,0.07170,0.00296,0.12873),(0.00313,0.07305,0.00313,0.13072),(0.00349,0.07579,0.00349,0.13468)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.77163,0.00192,0.01035,0.00192),(0.75833,0.00218,0.01160,0.00218),(0.75169,0.00231,0.01225,0.00231),(0.74666,0.00241,0.01276,0.00241),(0.74239,0.00250,0.01319,0.00250),(0.73855,0.00259,0.01359,0.00259),(0.73494,0.00267,0.01397,0.00267),(0.73146,0.00275,0.01434,0.00275),(0.72801,0.00283,0.01472,0.00283),(0.72450,0.00291,0.01510,0.00291),(0.72083,0.00300,0.01551,0.00300),(0.71688,0.00309,0.01595,0.00309),(0.71245,0.00320,0.01646,0.00320),(0.70717,0.00334,0.01708,0.00334),(0.70008,0.00352,0.01792,0.00352),(0.68533,0.00393,0.01973,0.00393)} {(0.77163,0.00192,0.01035,0.00192),(0.75833,0.00218,0.01160,0.00218),(0.75169,0.00231,0.01225,0.00231),(0.74666,0.00241,0.01276,0.00241),(0.74239,0.00250,0.01319,0.00250),(0.73855,0.00259,0.01359,0.00259),(0.73494,0.00267,0.01397,0.00267),(0.73146,0.00275,0.01434,0.00275),(0.72801,0.00283,0.01472,0.00283),(0.72450,0.00291,0.01510,0.00291),(0.72083,0.00300,0.01551,0.00300),(0.71688,0.00309,0.01595,0.00309),(0.71245,0.00320,0.01646,0.00320),(0.70717,0.00334,0.01708,0.00334),(0.70008,0.00352,0.01792,0.00352),(0.68533,0.00393,0.01973,0.00393)} {(0.00115,0.00021,0.65708,0.00021),(0.00129,0.00024,0.63843,0.00024),(0.00136,0.00026,0.62918,0.00026),(0.00142,0.00027,0.62220,0.00027),(0.00147,0.00028,0.61630,0.00028),(0.00151,0.00029,0.61100,0.00029),(0.00155,0.00030,0.60604,0.00030),(0.00159,0.00031,0.60126,0.00031),(0.00164,0.00031,0.59654,0.00031),(0.00168,0.00032,0.59174,0.00032),(0.00172,0.00033,0.58674,0.00033),(0.00177,0.00034,0.58138,0.00034),(0.00183,0.00036,0.57538,0.00036),(0.00190,0.00037,0.56824,0.00037),(0.00199,0.00039,0.55871,0.00039),(0.00219,0.00044,0.53904,0.00044)} ] ti/tv:alpha(ncats) = 0.10( 1) logL: -91.041015 ti/tv:alpha(ncats) = 0.50( 1) logL: -91.041015 ti/tv:alpha(ncats) = 0.75( 1) logL: -91.041015 ti/tv:alpha(ncats) = 1.00( 1) logL: -91.041015 ti/tv:alpha(ncats) = 1.50( 1) logL: -91.041015 ti/tv:alpha(ncats) = 5.00( 1) logL: -91.041015 ti/tv:alpha(ncats) = 10.00( 1) logL: -91.041015 ti/tv:alpha(ncats) = 50.00( 1) logL: -91.041015 ti/tv:alpha(ncats) = 100.00( 1) logL: -91.041015 ti/tv:alpha(ncats) = 0.10( 2) logL: -93.294324 ti/tv:alpha(ncats) = 0.50( 2) logL: -91.456606 ti/tv:alpha(ncats) = 0.75( 2) logL: -91.003531 ti/tv:alpha(ncats) = 1.00( 2) logL: -90.835262 ti/tv:alpha(ncats) = 1.50( 2) logL: -90.750305 ti/tv:alpha(ncats) = 5.00( 2) logL: -90.866235 ti/tv:alpha(ncats) = 10.00( 2) logL: -90.942023 ti/tv:alpha(ncats) = 50.00( 2) logL: -91.019222 ti/tv:alpha(ncats) = 100.00( 2) logL: -91.029989 ti/tv:alpha(ncats) = 0.10( 4) logL: -98.516530 ti/tv:alpha(ncats) = 0.50( 4) logL: -91.758223 ti/tv:alpha(ncats) = 0.75( 4) logL: -91.184045 ti/tv:alpha(ncats) = 1.00( 4) logL: -90.943555 ti/tv:alpha(ncats) = 1.50( 4) logL: -90.778310 ti/tv:alpha(ncats) = 5.00( 4) logL: -90.827140 ti/tv:alpha(ncats) = 10.00( 4) logL: -90.913620 ti/tv:alpha(ncats) = 50.00( 4) logL: -91.011843 ti/tv:alpha(ncats) = 100.00( 4) logL: -91.026184 ti/tv:alpha(ncats) = 0.10( 8) logL: -98.005634 ti/tv:alpha(ncats) = 0.50( 8) logL: -91.867331 ti/tv:alpha(ncats) = 0.75( 8) logL: -91.252501 ti/tv:alpha(ncats) = 1.00( 8) logL: -90.989516 ti/tv:alpha(ncats) = 1.50( 8) logL: -90.799009 ti/tv:alpha(ncats) = 5.00( 8) logL: -90.816779 ti/tv:alpha(ncats) = 10.00( 8) logL: -90.904376 ti/tv:alpha(ncats) = 50.00( 8) logL: -91.009134 ti/tv:alpha(ncats) = 100.00( 8) logL: -91.024767 ti/tv:alpha(ncats) = 0.10(16) logL: -98.280777 ti/tv:alpha(ncats) = 0.50(16) logL: -91.913727 ti/tv:alpha(ncats) = 0.75(16) logL: -91.281056 ti/tv:alpha(ncats) = 1.00(16) logL: -91.009018 ti/tv:alpha(ncats) = 1.50(16) logL: -90.809120 ti/tv:alpha(ncats) = 5.00(16) logL: -90.814052 ti/tv:alpha(ncats) = 10.00(16) logL: -90.901274 ti/tv:alpha(ncats) = 50.00(16) logL: -91.008110 ti/tv:alpha(ncats) = 100.00(16) logL: -91.024225 libpll-0.3.1/test/out/alpha-cats.out000066400000000000000000057304401310701451700173410ustar00rootroot00000000000000 TEST alpha(ncats) = 0.10( 1), mode = MEAN 1.000000 [0] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [0] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [0] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [0] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [0] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [0] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [0] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 0.10( 1), mode = MEDIAN 1.000000 [0] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [0] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [0] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [0] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [0] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [0] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [0] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 0.50( 1), mode = MEAN 1.000000 [1] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [1] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [1] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [1] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [1] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [1] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [1] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 0.50( 1), mode = MEDIAN 1.000000 [1] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [1] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [1] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [1] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [1] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [1] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [1] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 0.75( 1), mode = MEAN 1.000000 [2] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [2] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [2] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [2] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [2] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [2] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [2] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 0.75( 1), mode = MEDIAN 1.000000 [2] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [2] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [2] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [2] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [2] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [2] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [2] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 1.00( 1), mode = MEAN 1.000000 [3] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [3] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [3] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [3] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [3] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [3] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [3] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 1.00( 1), mode = MEDIAN 1.000000 [3] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [3] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [3] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [3] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [3] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [3] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [3] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 1.50( 1), mode = MEAN 1.000000 [4] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [4] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [4] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [4] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [4] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [4] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [4] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 1.50( 1), mode = MEDIAN 1.000000 [4] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [4] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [4] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [4] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [4] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [4] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [4] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 5.00( 1), mode = MEAN 1.000000 [5] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [5] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [5] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [5] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [5] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [5] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [5] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 5.00( 1), mode = MEDIAN 1.000000 [5] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [5] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [5] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [5] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [5] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [5] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [5] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 10.00( 1), mode = MEAN 1.000000 [6] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [6] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [6] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [6] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [6] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [6] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [6] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 10.00( 1), mode = MEDIAN 1.000000 [6] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [6] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [6] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [6] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [6] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [6] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [6] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 50.00( 1), mode = MEAN 1.000000 [7] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [7] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [7] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [7] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [7] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [7] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [7] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 50.00( 1), mode = MEDIAN 1.000000 [7] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [7] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [7] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [7] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [7] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [7] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [7] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 100.00( 1), mode = MEAN 1.000000 [8] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [8] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [8] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [8] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [8] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [8] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [8] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 100.00( 1), mode = MEDIAN 1.000000 [8] P-matrix for branch length 0.100000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 [8] P-matrix for branch length 0.200000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [8] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [8] P-matrix for branch length 1.000000 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [8] CLV 5: [ {(0.06277,0.11243,0.01102,0.13066)} {(0.72901,0.00280,0.01461,0.00280)} {(0.06027,0.04501,0.00853,0.00840)} {(0.00498,0.72266,0.00498,0.02516)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00249,0.06742,0.00249,0.12226)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00284,0.01500,0.05459,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(0.06027,0.04501,0.00853,0.00840)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00125,0.00629,0.00125,0.59411)} ] [8] CLV 6: [ {(0.05526,0.00587,0.00247,0.00668)} {(0.02711,0.00041,0.04740,0.00041)} {(0.05761,0.04349,0.01331,0.01305)} {(0.00225,0.56577,0.00225,0.01357)} {(0.02880,0.00652,0.00665,0.03697)} {(0.00025,0.00535,0.00025,0.08712)} {(0.00059,0.00010,0.40611,0.00010)} {(0.00225,0.56577,0.00225,0.01357)} {(0.01059,0.00169,0.00150,0.02757)} {(0.02711,0.00041,0.04740,0.00041)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.04750,0.01961,0.00433,0.00366)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00044,0.00253,0.00044,0.40131)} {(0.00031,0.01232,0.00344,0.00069)} {(0.00044,0.00253,0.00044,0.40131)} {(0.04919,0.00230,0.00161,0.00069)} {(0.00203,0.00555,0.00047,0.00586)} {(0.00044,0.00253,0.00044,0.40131)} ] [8] CLV 7: [ {(0.00498,0.72266,0.00498,0.02516)} {(0.00162,0.00031,0.59790,0.00031)} {(0.03014,0.00420,0.00427,0.04081)} {(0.00498,0.72266,0.00498,0.02516)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00125,0.00629,0.00125,0.59411)} {(0.00162,0.00031,0.59790,0.00031)} {(0.00498,0.72266,0.00498,0.02516)} {(0.06027,0.04501,0.00853,0.00840)} {(0.72901,0.00280,0.01461,0.00280)} {(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00125,0.00629,0.00125,0.59411)} {(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.06742,0.00249,0.12226)} {(1.00000,1.00000,1.00000,1.00000)} {(0.72901,0.00280,0.01461,0.00280)} {(0.72901,0.00280,0.01461,0.00280)} {(0.00162,0.00031,0.59790,0.00031)} ] TEST alpha(ncats) = 0.10( 2), mode = MEAN 0.000033 1.999967 [0] P-matrix for branch length 0.100000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [0] P-matrix for branch length 0.200000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.7395 +0.1287 +0.0674 +0.0644 +0.0965 +0.7402 +0.0322 +0.1310 +0.2023 +0.1287 +0.6046 +0.0644 +0.0965 +0.2621 +0.0322 +0.6092 [0] P-matrix for branch length 1.000000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.3757 +0.3426 +0.1103 +0.1713 +0.2570 +0.4466 +0.0857 +0.2108 +0.3310 +0.3426 +0.1551 +0.1713 +0.2570 +0.4216 +0.0857 +0.2358 [0] P-matrix for branch length 1.000000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.3757 +0.3426 +0.1103 +0.1713 +0.2570 +0.4466 +0.0857 +0.2108 +0.3310 +0.3426 +0.1551 +0.1713 +0.2570 +0.4216 +0.0857 +0.2358 [0] CLV 5: [ {(0.00000,0.00001,0.00000,0.00001),(0.10348,0.16847,0.03432,0.18496)} {(0.99999,0.00000,0.00000,0.00000),(0.54684,0.00932,0.04091,0.00932)} {(0.00000,0.00000,0.00000,0.00000),(0.09519,0.07147,0.02604,0.02530)} {(0.00000,0.99999,0.00000,0.00000),(0.01657,0.54794,0.01657,0.06869)} {(0.00000,0.00000,0.00000,0.00000),(0.04760,0.01265,0.01302,0.05881)} {(0.00000,0.00000,0.00000,0.00001),(0.00829,0.09700,0.00829,0.15966)} {(0.00000,0.00000,0.99998,0.00000),(0.00455,0.00104,0.36559,0.00104)} {(0.00000,0.99999,0.00000,0.00000),(0.01657,0.54794,0.01657,0.06869)} {(0.00000,0.00000,0.00000,0.99998),(0.00414,0.01717,0.00414,0.37110)} {(0.99999,0.00000,0.00000,0.00000),(0.54684,0.00932,0.04091,0.00932)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99999,0.00000,0.00000,0.00000),(0.54684,0.00932,0.04091,0.00932)} {(0.00000,0.00000,0.00000,0.99998),(0.00414,0.01717,0.00414,0.37110)} {(0.00000,0.00000,0.00000,0.99998),(0.00414,0.01717,0.00414,0.37110)} {(0.00000,0.00000,0.00000,0.00000),(0.00868,0.02382,0.07783,0.00843)} {(0.00000,0.00000,0.00000,0.99998),(0.00414,0.01717,0.00414,0.37110)} {(0.00000,0.00000,0.00000,0.00000),(0.09519,0.07147,0.02604,0.02530)} {(0.00000,0.00000,0.00000,0.00000),(0.04760,0.01265,0.01302,0.05881)} {(0.00000,0.00000,0.00000,0.99998),(0.00414,0.01717,0.00414,0.37110)} ] [0] CLV 6: [ {(0.00000,0.00000,0.00000,0.00000),(0.07998,0.01583,0.01162,0.01693)} {(0.00000,0.00000,0.00000,0.00000),(0.03166,0.00123,0.05969,0.00123)} {(0.00000,0.00000,0.00000,0.00000),(0.08826,0.06826,0.03758,0.03634)} {(0.00000,0.99998,0.00000,0.00000),(0.00720,0.34970,0.00720,0.03696)} {(0.00000,0.00000,0.00000,0.00000),(0.04413,0.01817,0.01879,0.05009)} {(0.00000,0.00000,0.00000,0.00001),(0.00128,0.01254,0.00128,0.08470)} {(0.00000,0.00000,0.99997,0.00000),(0.00126,0.00025,0.17132,0.00025)} {(0.00000,0.99998,0.00000,0.00000),(0.00720,0.34970,0.00720,0.03696)} {(0.00000,0.00000,0.00000,0.00000),(0.01332,0.00428,0.00364,0.02791)} {(0.00000,0.00000,0.00000,0.00000),(0.03166,0.00123,0.05969,0.00123)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,0.00000),(0.06044,0.02838,0.01271,0.01005)} {(0.00000,0.00000,0.00000,0.99997),(0.00116,0.00581,0.00116,0.17609)} {(0.00000,0.00000,0.00000,0.99997),(0.00116,0.00581,0.00116,0.17609)} {(0.00000,0.00000,0.00000,0.00000),(0.00161,0.01684,0.00814,0.00317)} {(0.00000,0.00000,0.00000,0.99997),(0.00116,0.00581,0.00116,0.17609)} {(0.00000,0.00000,0.00000,0.00000),(0.06527,0.00659,0.00760,0.00351)} {(0.00000,0.00000,0.00000,0.00000),(0.00568,0.01345,0.00242,0.01313)} {(0.00000,0.00000,0.00000,0.99997),(0.00116,0.00581,0.00116,0.17609)} ] [0] CLV 7: [ {(0.00000,0.99999,0.00000,0.00000),(0.01657,0.54794,0.01657,0.06869)} {(0.00000,0.00000,0.99998,0.00000),(0.00455,0.00104,0.36559,0.00104)} {(0.00000,0.00000,0.00000,0.00000),(0.04760,0.01265,0.01302,0.05881)} {(0.00000,0.99999,0.00000,0.00000),(0.01657,0.54794,0.01657,0.06869)} {(0.00000,0.00000,0.00000,0.99998),(0.00414,0.01717,0.00414,0.37110)} {(0.00000,0.00000,0.00000,0.99998),(0.00414,0.01717,0.00414,0.37110)} {(0.00000,0.00000,0.99998,0.00000),(0.00455,0.00104,0.36559,0.00104)} {(0.00000,0.99999,0.00000,0.00000),(0.01657,0.54794,0.01657,0.06869)} {(0.00000,0.00000,0.00000,0.00000),(0.09519,0.07147,0.02604,0.02530)} {(0.99999,0.00000,0.00000,0.00000),(0.54684,0.00932,0.04091,0.00932)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99999,0.00000,0.00000,0.00000),(0.54684,0.00932,0.04091,0.00932)} {(0.00000,0.00000,0.00000,0.99998),(0.00414,0.01717,0.00414,0.37110)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,0.00001),(0.00829,0.09700,0.00829,0.15966)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99999,0.00000,0.00000,0.00000),(0.54684,0.00932,0.04091,0.00932)} {(0.99999,0.00000,0.00000,0.00000),(0.54684,0.00932,0.04091,0.00932)} {(0.00000,0.00000,0.99998,0.00000),(0.00455,0.00104,0.36559,0.00104)} ] TEST alpha(ncats) = 0.10( 2), mode = MEDIAN 0.000539 1.999461 [0] P-matrix for branch length 0.100000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +0.9999 +0.0000 +0.0000 +0.0001 +0.0000 +0.9999 +0.8539 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1208 +0.0706 +0.7733 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 [0] P-matrix for branch length 0.200000 +0.9999 +0.0000 +0.0000 +0.0000 +0.0000 +0.9999 +0.0000 +0.0001 +0.0001 +0.0000 +0.9999 +0.0000 +0.0000 +0.0001 +0.0000 +0.9999 +0.7395 +0.1287 +0.0674 +0.0644 +0.0965 +0.7403 +0.0322 +0.1310 +0.2022 +0.1287 +0.6047 +0.0644 +0.0965 +0.2620 +0.0322 +0.6093 [0] P-matrix for branch length 1.000000 +0.9996 +0.0002 +0.0001 +0.0001 +0.0002 +0.9995 +0.0001 +0.0003 +0.0004 +0.0002 +0.9993 +0.0001 +0.0002 +0.0005 +0.0001 +0.9993 +0.3758 +0.3426 +0.1103 +0.1713 +0.2569 +0.4466 +0.0856 +0.2108 +0.3310 +0.3426 +0.1551 +0.1713 +0.2569 +0.4216 +0.0856 +0.2358 [0] P-matrix for branch length 1.000000 +0.9996 +0.0002 +0.0001 +0.0001 +0.0002 +0.9995 +0.0001 +0.0003 +0.0004 +0.0002 +0.9993 +0.0001 +0.0002 +0.0005 +0.0001 +0.9993 +0.3758 +0.3426 +0.1103 +0.1713 +0.2569 +0.4466 +0.0856 +0.2108 +0.3310 +0.3426 +0.1551 +0.1713 +0.2569 +0.4216 +0.0856 +0.2358 [0] CLV 5: [ {(0.00004,0.00008,0.00000,0.00010),(0.10346,0.16845,0.03431,0.18495)} {(0.99982,0.00000,0.00000,0.00000),(0.54691,0.00932,0.04090,0.00932)} {(0.00004,0.00003,0.00000,0.00000),(0.09518,0.07146,0.02603,0.02529)} {(0.00000,0.99981,0.00000,0.00000),(0.01656,0.54801,0.01656,0.06867)} {(0.00002,0.00000,0.00000,0.00003),(0.04759,0.01265,0.01301,0.05881)} {(0.00000,0.00005,0.00000,0.00010),(0.00828,0.09699,0.00828,0.15965)} {(0.00000,0.00000,0.99972,0.00000),(0.00454,0.00104,0.36568,0.00104)} {(0.00000,0.99981,0.00000,0.00000),(0.01656,0.54801,0.01656,0.06867)} {(0.00000,0.00000,0.00000,0.99971),(0.00414,0.01717,0.00414,0.37119)} {(0.99982,0.00000,0.00000,0.00000),(0.54691,0.00932,0.04090,0.00932)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99982,0.00000,0.00000,0.00000),(0.54691,0.00932,0.04090,0.00932)} {(0.00000,0.00000,0.00000,0.99971),(0.00414,0.01717,0.00414,0.37119)} {(0.00000,0.00000,0.00000,0.99971),(0.00414,0.01717,0.00414,0.37119)} {(0.00000,0.00001,0.00004,0.00000),(0.00868,0.02382,0.07783,0.00843)} {(0.00000,0.00000,0.00000,0.99971),(0.00414,0.01717,0.00414,0.37119)} {(0.00004,0.00003,0.00000,0.00000),(0.09518,0.07146,0.02603,0.02529)} {(0.00002,0.00000,0.00000,0.00003),(0.04759,0.01265,0.01301,0.05881)} {(0.00000,0.00000,0.00000,0.99971),(0.00414,0.01717,0.00414,0.37119)} ] [0] CLV 6: [ {(0.00004,0.00000,0.00000,0.00000),(0.07997,0.01583,0.01162,0.01693)} {(0.00003,0.00000,0.00004,0.00000),(0.03166,0.00123,0.05969,0.00123)} {(0.00004,0.00003,0.00000,0.00000),(0.08825,0.06825,0.03756,0.03633)} {(0.00000,0.99967,0.00000,0.00000),(0.00720,0.34977,0.00720,0.03695)} {(0.00002,0.00000,0.00000,0.00003),(0.04413,0.01816,0.01878,0.05009)} {(0.00000,0.00000,0.00000,0.00010),(0.00128,0.01254,0.00128,0.08471)} {(0.00000,0.00000,0.99951,0.00000),(0.00126,0.00025,0.17140,0.00025)} {(0.00000,0.99967,0.00000,0.00000),(0.00720,0.34977,0.00720,0.03695)} {(0.00001,0.00000,0.00000,0.00003),(0.01332,0.00428,0.00364,0.02791)} {(0.00003,0.00000,0.00004,0.00000),(0.03166,0.00123,0.05969,0.00123)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00004,0.00002,0.00000,0.00000),(0.06044,0.02838,0.01270,0.01004)} {(0.00000,0.00000,0.00000,0.99949),(0.00116,0.00581,0.00116,0.17616)} {(0.00000,0.00000,0.00000,0.99949),(0.00116,0.00581,0.00116,0.17616)} {(0.00000,0.00001,0.00000,0.00000),(0.00161,0.01684,0.00814,0.00317)} {(0.00000,0.00000,0.00000,0.99949),(0.00116,0.00581,0.00116,0.17616)} {(0.00004,0.00000,0.00000,0.00000),(0.06527,0.00659,0.00760,0.00351)} {(0.00000,0.00000,0.00000,0.00000),(0.00568,0.01345,0.00242,0.01312)} {(0.00000,0.00000,0.00000,0.99949),(0.00116,0.00581,0.00116,0.17616)} ] [0] CLV 7: [ {(0.00000,0.99981,0.00000,0.00000),(0.01656,0.54801,0.01656,0.06867)} {(0.00000,0.00000,0.99972,0.00000),(0.00454,0.00104,0.36568,0.00104)} {(0.00002,0.00000,0.00000,0.00003),(0.04759,0.01265,0.01301,0.05881)} {(0.00000,0.99981,0.00000,0.00000),(0.01656,0.54801,0.01656,0.06867)} {(0.00000,0.00000,0.00000,0.99971),(0.00414,0.01717,0.00414,0.37119)} {(0.00000,0.00000,0.00000,0.99971),(0.00414,0.01717,0.00414,0.37119)} {(0.00000,0.00000,0.99972,0.00000),(0.00454,0.00104,0.36568,0.00104)} {(0.00000,0.99981,0.00000,0.00000),(0.01656,0.54801,0.01656,0.06867)} {(0.00004,0.00003,0.00000,0.00000),(0.09518,0.07146,0.02603,0.02529)} {(0.99982,0.00000,0.00000,0.00000),(0.54691,0.00932,0.04090,0.00932)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99982,0.00000,0.00000,0.00000),(0.54691,0.00932,0.04090,0.00932)} {(0.00000,0.00000,0.00000,0.99971),(0.00414,0.01717,0.00414,0.37119)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00005,0.00000,0.00010),(0.00828,0.09699,0.00828,0.15965)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99982,0.00000,0.00000,0.00000),(0.54691,0.00932,0.04090,0.00932)} {(0.99982,0.00000,0.00000,0.00000),(0.54691,0.00932,0.04090,0.00932)} {(0.00000,0.00000,0.99972,0.00000),(0.00454,0.00104,0.36568,0.00104)} ] TEST alpha(ncats) = 0.50( 2), mode = MEAN 0.142516 1.857484 [1] P-matrix for branch length 0.100000 +0.9883 +0.0055 +0.0034 +0.0027 +0.0041 +0.9877 +0.0014 +0.0068 +0.0102 +0.0055 +0.9815 +0.0027 +0.0041 +0.0136 +0.0014 +0.9809 +0.8631 +0.0660 +0.0379 +0.0330 +0.0495 +0.8593 +0.0165 +0.0747 +0.1137 +0.0660 +0.7873 +0.0330 +0.0495 +0.1494 +0.0165 +0.7846 [1] P-matrix for branch length 0.200000 +0.9769 +0.0109 +0.0067 +0.0055 +0.0082 +0.9756 +0.0027 +0.0134 +0.0202 +0.0109 +0.9634 +0.0055 +0.0082 +0.0269 +0.0027 +0.9622 +0.7541 +0.1211 +0.0642 +0.0606 +0.0908 +0.7539 +0.0303 +0.1250 +0.1926 +0.1211 +0.6257 +0.0606 +0.0908 +0.2500 +0.0303 +0.6289 [1] P-matrix for branch length 1.000000 +0.8922 +0.0517 +0.0303 +0.0258 +0.0388 +0.8885 +0.0129 +0.0598 +0.0908 +0.0517 +0.8317 +0.0258 +0.0388 +0.1197 +0.0129 +0.8287 +0.3881 +0.3341 +0.1108 +0.1671 +0.2506 +0.4548 +0.0835 +0.2111 +0.3323 +0.3341 +0.1666 +0.1671 +0.2506 +0.4223 +0.0835 +0.2436 [1] P-matrix for branch length 1.000000 +0.8922 +0.0517 +0.0303 +0.0258 +0.0388 +0.8885 +0.0129 +0.0598 +0.0908 +0.0517 +0.8317 +0.0258 +0.0388 +0.1197 +0.0129 +0.8287 +0.3881 +0.3341 +0.1108 +0.1671 +0.2506 +0.4548 +0.0835 +0.2111 +0.3323 +0.3341 +0.1666 +0.1671 +0.2506 +0.4223 +0.0835 +0.2436 [1] CLV 5: [ {(0.01072,0.02110,0.00028,0.02607),(0.09867,0.16271,0.03066,0.17991)} {(0.95431,0.00007,0.00041,0.00007),(0.56871,0.00825,0.03709,0.00825)} {(0.01067,0.00799,0.00022,0.00022),(0.09134,0.06848,0.02333,0.02271)} {(0.00012,0.95189,0.00012,0.00072),(0.01467,0.56837,0.01467,0.06248)} {(0.00533,0.00011,0.00011,0.00788),(0.04567,0.01135,0.01166,0.05713)} {(0.00006,0.01311,0.00006,0.02585),(0.00733,0.09422,0.00733,0.15720)} {(0.00005,0.00001,0.92818,0.00001),(0.00412,0.00092,0.39154,0.00092)} {(0.00012,0.95189,0.00012,0.00072),(0.01467,0.56837,0.01467,0.06248)} {(0.00003,0.00018,0.00003,0.92586),(0.00367,0.01562,0.00367,0.39555)} {(0.95431,0.00007,0.00041,0.00007),(0.56871,0.00825,0.03709,0.00825)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95431,0.00007,0.00041,0.00007),(0.56871,0.00825,0.03709,0.00825)} {(0.00003,0.00018,0.00003,0.92586),(0.00367,0.01562,0.00367,0.39555)} {(0.00003,0.00018,0.00003,0.92586),(0.00367,0.01562,0.00367,0.39555)} {(0.00007,0.00266,0.01052,0.00007),(0.00778,0.02283,0.07579,0.00757)} {(0.00003,0.00018,0.00003,0.92586),(0.00367,0.01562,0.00367,0.39555)} {(0.01067,0.00799,0.00022,0.00022),(0.09134,0.06848,0.02333,0.02271)} {(0.00533,0.00011,0.00011,0.00788),(0.04567,0.01135,0.01166,0.05713)} {(0.00003,0.00018,0.00003,0.92586),(0.00367,0.01562,0.00367,0.39555)} ] [1] CLV 6: [ {(0.01054,0.00017,0.00001,0.00021),(0.07768,0.01441,0.01002,0.01552)} {(0.00635,0.00001,0.00980,0.00001),(0.03165,0.00110,0.05925,0.00110)} {(0.01059,0.00794,0.00037,0.00037),(0.08499,0.06545,0.03402,0.03295)} {(0.00006,0.91728,0.00006,0.00037),(0.00639,0.37245,0.00639,0.03372)} {(0.00529,0.00018,0.00019,0.00775),(0.04249,0.01648,0.01701,0.04897)} {(0.00000,0.00018,0.00000,0.02457),(0.00109,0.01165,0.00109,0.08673)} {(0.00002,0.00000,0.87771,0.00000),(0.00119,0.00023,0.19323,0.00023)} {(0.00006,0.91728,0.00006,0.00037),(0.00639,0.37245,0.00639,0.03372)} {(0.00252,0.00005,0.00005,0.00744),(0.01311,0.00393,0.00335,0.02843)} {(0.00635,0.00001,0.00980,0.00001),(0.03165,0.00110,0.05925,0.00110)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.01030,0.00390,0.00011,0.00011),(0.05972,0.02750,0.01147,0.00912)} {(0.00001,0.00009,0.00001,0.87383),(0.00105,0.00540,0.00105,0.19680)} {(0.00001,0.00009,0.00001,0.87383),(0.00105,0.00540,0.00105,0.19680)} {(0.00000,0.00258,0.00011,0.00000),(0.00137,0.01645,0.00755,0.00275)} {(0.00001,0.00009,0.00001,0.87383),(0.00105,0.00540,0.00105,0.19680)} {(0.01034,0.00006,0.00001,0.00000),(0.06409,0.00595,0.00655,0.00299)} {(0.00006,0.00018,0.00000,0.00021),(0.00515,0.01242,0.00206,0.01224)} {(0.00001,0.00009,0.00001,0.87383),(0.00105,0.00540,0.00105,0.19680)} ] [1] CLV 7: [ {(0.00012,0.95189,0.00012,0.00072),(0.01467,0.56837,0.01467,0.06248)} {(0.00005,0.00001,0.92818,0.00001),(0.00412,0.00092,0.39154,0.00092)} {(0.00533,0.00011,0.00011,0.00788),(0.04567,0.01135,0.01166,0.05713)} {(0.00012,0.95189,0.00012,0.00072),(0.01467,0.56837,0.01467,0.06248)} {(0.00003,0.00018,0.00003,0.92586),(0.00367,0.01562,0.00367,0.39555)} {(0.00003,0.00018,0.00003,0.92586),(0.00367,0.01562,0.00367,0.39555)} {(0.00005,0.00001,0.92818,0.00001),(0.00412,0.00092,0.39154,0.00092)} {(0.00012,0.95189,0.00012,0.00072),(0.01467,0.56837,0.01467,0.06248)} {(0.01067,0.00799,0.00022,0.00022),(0.09134,0.06848,0.02333,0.02271)} {(0.95431,0.00007,0.00041,0.00007),(0.56871,0.00825,0.03709,0.00825)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95431,0.00007,0.00041,0.00007),(0.56871,0.00825,0.03709,0.00825)} {(0.00003,0.00018,0.00003,0.92586),(0.00367,0.01562,0.00367,0.39555)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00006,0.01311,0.00006,0.02585),(0.00733,0.09422,0.00733,0.15720)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95431,0.00007,0.00041,0.00007),(0.56871,0.00825,0.03709,0.00825)} {(0.95431,0.00007,0.00041,0.00007),(0.56871,0.00825,0.03709,0.00825)} {(0.00005,0.00001,0.92818,0.00001),(0.00412,0.00092,0.39154,0.00092)} ] TEST alpha(ncats) = 0.50( 2), mode = MEDIAN 0.142652 1.857348 [1] P-matrix for branch length 0.100000 +0.9883 +0.0055 +0.0034 +0.0028 +0.0041 +0.9877 +0.0014 +0.0068 +0.0102 +0.0055 +0.9815 +0.0028 +0.0041 +0.0136 +0.0014 +0.9809 +0.8631 +0.0660 +0.0379 +0.0330 +0.0495 +0.8593 +0.0165 +0.0747 +0.1137 +0.0660 +0.7873 +0.0330 +0.0495 +0.1494 +0.0165 +0.7846 [1] P-matrix for branch length 0.200000 +0.9769 +0.0109 +0.0067 +0.0055 +0.0082 +0.9756 +0.0027 +0.0134 +0.0202 +0.0109 +0.9634 +0.0055 +0.0082 +0.0269 +0.0027 +0.9622 +0.7541 +0.1211 +0.0642 +0.0606 +0.0908 +0.7539 +0.0303 +0.1250 +0.1926 +0.1211 +0.6258 +0.0606 +0.0908 +0.2499 +0.0303 +0.6289 [1] P-matrix for branch length 1.000000 +0.8921 +0.0517 +0.0303 +0.0259 +0.0388 +0.8884 +0.0129 +0.0599 +0.0909 +0.0517 +0.8315 +0.0259 +0.0388 +0.1198 +0.0129 +0.8285 +0.3881 +0.3341 +0.1108 +0.1670 +0.2506 +0.4548 +0.0835 +0.2111 +0.3323 +0.3341 +0.1666 +0.1670 +0.2506 +0.4223 +0.0835 +0.2436 [1] P-matrix for branch length 1.000000 +0.8921 +0.0517 +0.0303 +0.0259 +0.0388 +0.8884 +0.0129 +0.0599 +0.0909 +0.0517 +0.8315 +0.0259 +0.0388 +0.1198 +0.0129 +0.8285 +0.3881 +0.3341 +0.1108 +0.1670 +0.2506 +0.4548 +0.0835 +0.2111 +0.3323 +0.3341 +0.1666 +0.1670 +0.2506 +0.4223 +0.0835 +0.2436 [1] CLV 5: [ {(0.01073,0.02111,0.00028,0.02610),(0.09867,0.16270,0.03066,0.17990)} {(0.95427,0.00007,0.00041,0.00007),(0.56873,0.00825,0.03709,0.00825)} {(0.01067,0.00800,0.00022,0.00022),(0.09133,0.06848,0.02332,0.02270)} {(0.00012,0.95185,0.00012,0.00072),(0.01467,0.56839,0.01467,0.06247)} {(0.00534,0.00011,0.00011,0.00789),(0.04567,0.01135,0.01166,0.05713)} {(0.00006,0.01312,0.00006,0.02588),(0.00733,0.09422,0.00733,0.15720)} {(0.00005,0.00001,0.92812,0.00001),(0.00412,0.00092,0.39157,0.00092)} {(0.00012,0.95185,0.00012,0.00072),(0.01467,0.56839,0.01467,0.06247)} {(0.00003,0.00018,0.00003,0.92579),(0.00367,0.01562,0.00367,0.39557)} {(0.95427,0.00007,0.00041,0.00007),(0.56873,0.00825,0.03709,0.00825)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95427,0.00007,0.00041,0.00007),(0.56873,0.00825,0.03709,0.00825)} {(0.00003,0.00018,0.00003,0.92579),(0.00367,0.01562,0.00367,0.39557)} {(0.00003,0.00018,0.00003,0.92579),(0.00367,0.01562,0.00367,0.39557)} {(0.00007,0.00267,0.01053,0.00007),(0.00777,0.02283,0.07579,0.00757)} {(0.00003,0.00018,0.00003,0.92579),(0.00367,0.01562,0.00367,0.39557)} {(0.01067,0.00800,0.00022,0.00022),(0.09133,0.06848,0.02332,0.02270)} {(0.00534,0.00011,0.00011,0.00789),(0.04567,0.01135,0.01166,0.05713)} {(0.00003,0.00018,0.00003,0.92579),(0.00367,0.01562,0.00367,0.39557)} ] [1] CLV 6: [ {(0.01055,0.00017,0.00001,0.00021),(0.07767,0.01441,0.01002,0.01552)} {(0.00636,0.00001,0.00981,0.00001),(0.03165,0.00110,0.05925,0.00110)} {(0.01060,0.00794,0.00037,0.00037),(0.08498,0.06545,0.03402,0.03295)} {(0.00006,0.91720,0.00006,0.00037),(0.00639,0.37248,0.00639,0.03372)} {(0.00530,0.00018,0.00019,0.00776),(0.04249,0.01647,0.01701,0.04897)} {(0.00000,0.00018,0.00000,0.02459),(0.00109,0.01165,0.00109,0.08673)} {(0.00002,0.00000,0.87760,0.00000),(0.00119,0.00023,0.19325,0.00023)} {(0.00006,0.91720,0.00006,0.00037),(0.00639,0.37248,0.00639,0.03372)} {(0.00252,0.00005,0.00005,0.00744),(0.01311,0.00392,0.00335,0.02843)} {(0.00636,0.00001,0.00981,0.00001),(0.03165,0.00110,0.05925,0.00110)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.01031,0.00391,0.00011,0.00011),(0.05972,0.02750,0.01147,0.00912)} {(0.00001,0.00009,0.00001,0.87372),(0.00105,0.00540,0.00105,0.19682)} {(0.00001,0.00009,0.00001,0.87372),(0.00105,0.00540,0.00105,0.19682)} {(0.00000,0.00258,0.00011,0.00000),(0.00137,0.01645,0.00755,0.00275)} {(0.00001,0.00009,0.00001,0.87372),(0.00105,0.00540,0.00105,0.19682)} {(0.01035,0.00007,0.00001,0.00000),(0.06409,0.00594,0.00655,0.00299)} {(0.00006,0.00018,0.00000,0.00021),(0.00515,0.01242,0.00206,0.01224)} {(0.00001,0.00009,0.00001,0.87372),(0.00105,0.00540,0.00105,0.19682)} ] [1] CLV 7: [ {(0.00012,0.95185,0.00012,0.00072),(0.01467,0.56839,0.01467,0.06247)} {(0.00005,0.00001,0.92812,0.00001),(0.00412,0.00092,0.39157,0.00092)} {(0.00534,0.00011,0.00011,0.00789),(0.04567,0.01135,0.01166,0.05713)} {(0.00012,0.95185,0.00012,0.00072),(0.01467,0.56839,0.01467,0.06247)} {(0.00003,0.00018,0.00003,0.92579),(0.00367,0.01562,0.00367,0.39557)} {(0.00003,0.00018,0.00003,0.92579),(0.00367,0.01562,0.00367,0.39557)} {(0.00005,0.00001,0.92812,0.00001),(0.00412,0.00092,0.39157,0.00092)} {(0.00012,0.95185,0.00012,0.00072),(0.01467,0.56839,0.01467,0.06247)} {(0.01067,0.00800,0.00022,0.00022),(0.09133,0.06848,0.02332,0.02270)} {(0.95427,0.00007,0.00041,0.00007),(0.56873,0.00825,0.03709,0.00825)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95427,0.00007,0.00041,0.00007),(0.56873,0.00825,0.03709,0.00825)} {(0.00003,0.00018,0.00003,0.92579),(0.00367,0.01562,0.00367,0.39557)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00006,0.01312,0.00006,0.02588),(0.00733,0.09422,0.00733,0.15720)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95427,0.00007,0.00041,0.00007),(0.56873,0.00825,0.03709,0.00825)} {(0.95427,0.00007,0.00041,0.00007),(0.56873,0.00825,0.03709,0.00825)} {(0.00005,0.00001,0.92812,0.00001),(0.00412,0.00092,0.39157,0.00092)} ] TEST alpha(ncats) = 0.75( 2), mode = MEAN 0.258371 1.741629 [2] P-matrix for branch length 0.100000 +0.9790 +0.0099 +0.0061 +0.0050 +0.0074 +0.9779 +0.0025 +0.0122 +0.0184 +0.0099 +0.9668 +0.0050 +0.0074 +0.0244 +0.0025 +0.9657 +0.8707 +0.0622 +0.0359 +0.0311 +0.0467 +0.8669 +0.0156 +0.0708 +0.1078 +0.0622 +0.7989 +0.0311 +0.0467 +0.1417 +0.0156 +0.7961 [2] P-matrix for branch length 0.200000 +0.9587 +0.0196 +0.0119 +0.0098 +0.0147 +0.9566 +0.0049 +0.0238 +0.0358 +0.0196 +0.9348 +0.0098 +0.0147 +0.0476 +0.0049 +0.9329 +0.7664 +0.1148 +0.0614 +0.0574 +0.0861 +0.7655 +0.0287 +0.1198 +0.1843 +0.1148 +0.6435 +0.0574 +0.0861 +0.2395 +0.0287 +0.6457 [2] P-matrix for branch length 1.000000 +0.8175 +0.0887 +0.0494 +0.0444 +0.0666 +0.8145 +0.0222 +0.0968 +0.1481 +0.0887 +0.7188 +0.0444 +0.0666 +0.1936 +0.0222 +0.7177 +0.3997 +0.3263 +0.1109 +0.1631 +0.2447 +0.4626 +0.0816 +0.2112 +0.3328 +0.3263 +0.1778 +0.1631 +0.2447 +0.4223 +0.0816 +0.2514 [2] P-matrix for branch length 1.000000 +0.8175 +0.0887 +0.0494 +0.0444 +0.0666 +0.8145 +0.0222 +0.0968 +0.1481 +0.0887 +0.7188 +0.0444 +0.0666 +0.1936 +0.0222 +0.7177 +0.3997 +0.3263 +0.1109 +0.1631 +0.2447 +0.4626 +0.0816 +0.2112 +0.3328 +0.3263 +0.1778 +0.1631 +0.2447 +0.4223 +0.0816 +0.2514 [2] CLV 5: [ {(0.01896,0.03679,0.00089,0.04507),(0.09455,0.15756,0.02774,0.17528)} {(0.91910,0.00022,0.00128,0.00022),(0.58738,0.00741,0.03396,0.00741)} {(0.01876,0.01404,0.00070,0.00070),(0.08796,0.06589,0.02115,0.02062)} {(0.00038,0.91517,0.00038,0.00226),(0.01317,0.58594,0.01317,0.05737)} {(0.00938,0.00035,0.00035,0.01369),(0.04398,0.01031,0.01058,0.05558)} {(0.00019,0.02275,0.00019,0.04437),(0.00659,0.09167,0.00659,0.15466)} {(0.00014,0.00002,0.87387,0.00002),(0.00377,0.00082,0.41415,0.00082)} {(0.00038,0.91517,0.00038,0.00226),(0.01317,0.58594,0.01317,0.05737)} {(0.00010,0.00057,0.00010,0.87023),(0.00329,0.01434,0.00329,0.41694)} {(0.91910,0.00022,0.00128,0.00022),(0.58738,0.00741,0.03396,0.00741)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.91910,0.00022,0.00128,0.00022),(0.58738,0.00741,0.03396,0.00741)} {(0.00010,0.00057,0.00010,0.87023),(0.00329,0.01434,0.00329,0.41694)} {(0.00010,0.00057,0.00010,0.87023),(0.00329,0.01434,0.00329,0.41694)} {(0.00023,0.00468,0.01830,0.00023),(0.00705,0.02196,0.07386,0.00687)} {(0.00010,0.00057,0.00010,0.87023),(0.00329,0.01434,0.00329,0.41694)} {(0.01876,0.01404,0.00070,0.00070),(0.08796,0.06589,0.02115,0.02062)} {(0.00938,0.00035,0.00035,0.01369),(0.04398,0.01031,0.01058,0.05558)} {(0.00010,0.00057,0.00010,0.87023),(0.00329,0.01434,0.00329,0.41694)} ] [2] CLV 6: [ {(0.01836,0.00054,0.00006,0.00065),(0.07555,0.01324,0.00877,0.01435)} {(0.01075,0.00003,0.01694,0.00003),(0.03154,0.00100,0.05865,0.00100)} {(0.01852,0.01388,0.00117,0.00116),(0.08209,0.06302,0.03112,0.03018)} {(0.00019,0.85616,0.00019,0.00117),(0.00576,0.39257,0.00576,0.03102)} {(0.00926,0.00058,0.00058,0.01330),(0.04105,0.01509,0.01556,0.04793)} {(0.00001,0.00054,0.00001,0.04049),(0.00095,0.01088,0.00095,0.08815)} {(0.00007,0.00001,0.78977,0.00001),(0.00112,0.00021,0.21323,0.00021)} {(0.00019,0.85616,0.00019,0.00117),(0.00576,0.39257,0.00576,0.03102)} {(0.00423,0.00016,0.00016,0.01234),(0.01291,0.00363,0.00311,0.02876)} {(0.01075,0.00003,0.01694,0.00003),(0.03154,0.00100,0.05865,0.00100)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.01761,0.00674,0.00035,0.00034),(0.05892,0.02671,0.01046,0.00836)} {(0.00004,0.00027,0.00004,0.78395),(0.00097,0.00505,0.00097,0.21577)} {(0.00004,0.00027,0.00004,0.78395),(0.00097,0.00505,0.00097,0.21577)} {(0.00001,0.00443,0.00035,0.00002),(0.00119,0.01608,0.00704,0.00241)} {(0.00004,0.00027,0.00004,0.78395),(0.00097,0.00505,0.00097,0.21577)} {(0.01775,0.00020,0.00004,0.00002),(0.06292,0.00542,0.00574,0.00260)} {(0.00018,0.00055,0.00001,0.00063),(0.00471,0.01155,0.00179,0.01148)} {(0.00004,0.00027,0.00004,0.78395),(0.00097,0.00505,0.00097,0.21577)} ] [2] CLV 7: [ {(0.00038,0.91517,0.00038,0.00226),(0.01317,0.58594,0.01317,0.05737)} {(0.00014,0.00002,0.87387,0.00002),(0.00377,0.00082,0.41415,0.00082)} {(0.00938,0.00035,0.00035,0.01369),(0.04398,0.01031,0.01058,0.05558)} {(0.00038,0.91517,0.00038,0.00226),(0.01317,0.58594,0.01317,0.05737)} {(0.00010,0.00057,0.00010,0.87023),(0.00329,0.01434,0.00329,0.41694)} {(0.00010,0.00057,0.00010,0.87023),(0.00329,0.01434,0.00329,0.41694)} {(0.00014,0.00002,0.87387,0.00002),(0.00377,0.00082,0.41415,0.00082)} {(0.00038,0.91517,0.00038,0.00226),(0.01317,0.58594,0.01317,0.05737)} {(0.01876,0.01404,0.00070,0.00070),(0.08796,0.06589,0.02115,0.02062)} {(0.91910,0.00022,0.00128,0.00022),(0.58738,0.00741,0.03396,0.00741)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.91910,0.00022,0.00128,0.00022),(0.58738,0.00741,0.03396,0.00741)} {(0.00010,0.00057,0.00010,0.87023),(0.00329,0.01434,0.00329,0.41694)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00019,0.02275,0.00019,0.04437),(0.00659,0.09167,0.00659,0.15466)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.91910,0.00022,0.00128,0.00022),(0.58738,0.00741,0.03396,0.00741)} {(0.91910,0.00022,0.00128,0.00022),(0.58738,0.00741,0.03396,0.00741)} {(0.00014,0.00002,0.87387,0.00002),(0.00377,0.00082,0.41415,0.00082)} ] TEST alpha(ncats) = 0.75( 2), mode = MEDIAN 0.235541 1.764459 [2] P-matrix for branch length 0.100000 +0.9808 +0.0090 +0.0056 +0.0045 +0.0068 +0.9798 +0.0023 +0.0112 +0.0168 +0.0090 +0.9697 +0.0045 +0.0068 +0.0223 +0.0023 +0.9686 +0.8692 +0.0630 +0.0363 +0.0315 +0.0472 +0.8654 +0.0157 +0.0716 +0.1090 +0.0630 +0.7966 +0.0315 +0.0472 +0.1432 +0.0157 +0.7938 [2] P-matrix for branch length 0.200000 +0.9622 +0.0179 +0.0109 +0.0089 +0.0134 +0.9603 +0.0045 +0.0218 +0.0328 +0.0179 +0.9404 +0.0089 +0.0134 +0.0436 +0.0045 +0.9386 +0.7640 +0.1160 +0.0620 +0.0580 +0.0870 +0.7632 +0.0290 +0.1208 +0.1860 +0.1160 +0.6400 +0.0580 +0.0870 +0.2416 +0.0290 +0.6423 [2] P-matrix for branch length 1.000000 +0.8314 +0.0818 +0.0459 +0.0409 +0.0613 +0.8280 +0.0204 +0.0902 +0.1378 +0.0818 +0.7395 +0.0409 +0.0613 +0.1804 +0.0204 +0.7378 +0.3973 +0.3279 +0.1109 +0.1639 +0.2459 +0.4609 +0.0820 +0.2112 +0.3328 +0.3279 +0.1754 +0.1639 +0.2459 +0.4224 +0.0820 +0.2498 [2] P-matrix for branch length 1.000000 +0.8314 +0.0818 +0.0459 +0.0409 +0.0613 +0.8280 +0.0204 +0.0902 +0.1378 +0.0818 +0.7395 +0.0409 +0.0613 +0.1804 +0.0204 +0.7378 +0.3973 +0.3279 +0.1109 +0.1639 +0.2459 +0.4609 +0.0820 +0.2112 +0.3328 +0.3279 +0.1754 +0.1639 +0.2459 +0.4224 +0.0820 +0.2498 [2] CLV 5: [ {(0.01737,0.03380,0.00075,0.04147),(0.09538,0.15861,0.02831,0.17623)} {(0.92591,0.00018,0.00108,0.00018),(0.58364,0.00757,0.03458,0.00757)} {(0.01721,0.01288,0.00059,0.00058),(0.08865,0.06641,0.02158,0.02103)} {(0.00032,0.92224,0.00032,0.00190),(0.01346,0.58241,0.01346,0.05838)} {(0.00860,0.00029,0.00029,0.01259),(0.04432,0.01051,0.01079,0.05590)} {(0.00016,0.02092,0.00016,0.04089),(0.00673,0.09220,0.00673,0.15520)} {(0.00012,0.00002,0.88430,0.00002),(0.00384,0.00084,0.40958,0.00084)} {(0.00032,0.92224,0.00032,0.00190),(0.01346,0.58241,0.01346,0.05838)} {(0.00008,0.00047,0.00008,0.88088),(0.00337,0.01459,0.00337,0.41261)} {(0.92591,0.00018,0.00108,0.00018),(0.58364,0.00757,0.03458,0.00757)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.92591,0.00018,0.00108,0.00018),(0.58364,0.00757,0.03458,0.00757)} {(0.00008,0.00047,0.00008,0.88088),(0.00337,0.01459,0.00337,0.41261)} {(0.00008,0.00047,0.00008,0.88088),(0.00337,0.01459,0.00337,0.41261)} {(0.00020,0.00429,0.01682,0.00019),(0.00719,0.02214,0.07426,0.00701)} {(0.00008,0.00047,0.00008,0.88088),(0.00337,0.01459,0.00337,0.41261)} {(0.01721,0.01288,0.00059,0.00058),(0.08865,0.06641,0.02158,0.02103)} {(0.00860,0.00029,0.00029,0.01259),(0.04432,0.01051,0.01079,0.05590)} {(0.00008,0.00047,0.00008,0.88088),(0.00337,0.01459,0.00337,0.41261)} ] [2] CLV 6: [ {(0.01687,0.00045,0.00005,0.00055),(0.07599,0.01347,0.00902,0.01458)} {(0.00993,0.00003,0.01559,0.00003),(0.03157,0.00102,0.05878,0.00102)} {(0.01700,0.01274,0.00098,0.00097),(0.08268,0.06351,0.03169,0.03073)} {(0.00015,0.86779,0.00015,0.00098),(0.00588,0.38849,0.00588,0.03156)} {(0.00850,0.00049,0.00049,0.01226),(0.04134,0.01537,0.01585,0.04814)} {(0.00000,0.00046,0.00000,0.03761),(0.00097,0.01103,0.00097,0.08789)} {(0.00006,0.00001,0.80634,0.00001),(0.00113,0.00022,0.20913,0.00022)} {(0.00015,0.86779,0.00015,0.00098),(0.00588,0.38849,0.00588,0.03156)} {(0.00391,0.00014,0.00013,0.01144),(0.01296,0.00369,0.00315,0.02870)} {(0.00993,0.00003,0.01559,0.00003),(0.03157,0.00102,0.05878,0.00102)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.01624,0.00620,0.00030,0.00028),(0.05909,0.02687,0.01066,0.00851)} {(0.00004,0.00022,0.00004,0.80084),(0.00098,0.00512,0.00098,0.21187)} {(0.00004,0.00022,0.00004,0.80084),(0.00098,0.00512,0.00098,0.21187)} {(0.00001,0.00408,0.00029,0.00001),(0.00123,0.01616,0.00714,0.00247)} {(0.00004,0.00022,0.00004,0.80084),(0.00098,0.00512,0.00098,0.21187)} {(0.01636,0.00017,0.00003,0.00001),(0.06317,0.00553,0.00589,0.00267)} {(0.00015,0.00047,0.00001,0.00053),(0.00480,0.01173,0.00184,0.01163)} {(0.00004,0.00022,0.00004,0.80084),(0.00098,0.00512,0.00098,0.21187)} ] [2] CLV 7: [ {(0.00032,0.92224,0.00032,0.00190),(0.01346,0.58241,0.01346,0.05838)} {(0.00012,0.00002,0.88430,0.00002),(0.00384,0.00084,0.40958,0.00084)} {(0.00860,0.00029,0.00029,0.01259),(0.04432,0.01051,0.01079,0.05590)} {(0.00032,0.92224,0.00032,0.00190),(0.01346,0.58241,0.01346,0.05838)} {(0.00008,0.00047,0.00008,0.88088),(0.00337,0.01459,0.00337,0.41261)} {(0.00008,0.00047,0.00008,0.88088),(0.00337,0.01459,0.00337,0.41261)} {(0.00012,0.00002,0.88430,0.00002),(0.00384,0.00084,0.40958,0.00084)} {(0.00032,0.92224,0.00032,0.00190),(0.01346,0.58241,0.01346,0.05838)} {(0.01721,0.01288,0.00059,0.00058),(0.08865,0.06641,0.02158,0.02103)} {(0.92591,0.00018,0.00108,0.00018),(0.58364,0.00757,0.03458,0.00757)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.92591,0.00018,0.00108,0.00018),(0.58364,0.00757,0.03458,0.00757)} {(0.00008,0.00047,0.00008,0.88088),(0.00337,0.01459,0.00337,0.41261)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00016,0.02092,0.00016,0.04089),(0.00673,0.09220,0.00673,0.15520)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.92591,0.00018,0.00108,0.00018),(0.58364,0.00757,0.03458,0.00757)} {(0.92591,0.00018,0.00108,0.00018),(0.58364,0.00757,0.03458,0.00757)} {(0.00012,0.00002,0.88430,0.00002),(0.00384,0.00084,0.40958,0.00084)} ] TEST alpha(ncats) = 1.00( 2), mode = MEAN 0.343711 1.656289 [3] P-matrix for branch length 0.100000 +0.9722 +0.0131 +0.0081 +0.0066 +0.0098 +0.9708 +0.0033 +0.0161 +0.0242 +0.0131 +0.9561 +0.0066 +0.0098 +0.0322 +0.0033 +0.9547 +0.8764 +0.0594 +0.0344 +0.0297 +0.0446 +0.8726 +0.0149 +0.0679 +0.1033 +0.0594 +0.8076 +0.0297 +0.0446 +0.1359 +0.0149 +0.8047 [3] P-matrix for branch length 0.200000 +0.9456 +0.0258 +0.0156 +0.0129 +0.0194 +0.9431 +0.0065 +0.0311 +0.0469 +0.0258 +0.9144 +0.0129 +0.0194 +0.0622 +0.0065 +0.9120 +0.7757 +0.1100 +0.0593 +0.0550 +0.0825 +0.7743 +0.0275 +0.1157 +0.1779 +0.1100 +0.6571 +0.0550 +0.0825 +0.2315 +0.0275 +0.6585 [3] P-matrix for branch length 1.000000 +0.7689 +0.1135 +0.0609 +0.0567 +0.0851 +0.7678 +0.0284 +0.1187 +0.1826 +0.1135 +0.6472 +0.0567 +0.0851 +0.2374 +0.0284 +0.6491 +0.4092 +0.3199 +0.1110 +0.1599 +0.2399 +0.4691 +0.0800 +0.2110 +0.3329 +0.3199 +0.1873 +0.1599 +0.2399 +0.4220 +0.0800 +0.2581 [3] P-matrix for branch length 1.000000 +0.7689 +0.1135 +0.0609 +0.0567 +0.0851 +0.7678 +0.0284 +0.1187 +0.1826 +0.1135 +0.6472 +0.0567 +0.0851 +0.2374 +0.0284 +0.6491 +0.4092 +0.3199 +0.1110 +0.1599 +0.2399 +0.4691 +0.0800 +0.2110 +0.3329 +0.3199 +0.1873 +0.1599 +0.2399 +0.4220 +0.0800 +0.2581 [3] CLV 5: [ {(0.02475,0.04759,0.00154,0.05791),(0.09138,0.15349,0.02562,0.17153)} {(0.89421,0.00038,0.00220,0.00038),(0.60168,0.00681,0.03166,0.00681)} {(0.02442,0.01827,0.00121,0.00120),(0.08533,0.06388,0.01957,0.01910)} {(0.00067,0.88941,0.00067,0.00387),(0.01210,0.59947,0.01210,0.05358)} {(0.01221,0.00060,0.00061,0.01766),(0.04267,0.00955,0.00979,0.05433)} {(0.00033,0.02932,0.00033,0.05671),(0.00605,0.08961,0.00605,0.15243)} {(0.00024,0.00004,0.83605,0.00004),(0.00352,0.00076,0.43173,0.00076)} {(0.00067,0.88941,0.00067,0.00387),(0.01210,0.59947,0.01210,0.05358)} {(0.00017,0.00097,0.00017,0.83173),(0.00303,0.01340,0.00303,0.43364)} {(0.89421,0.00038,0.00220,0.00038),(0.60168,0.00681,0.03166,0.00681)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.89421,0.00038,0.00220,0.00038),(0.60168,0.00681,0.03166,0.00681)} {(0.00017,0.00097,0.00017,0.83173),(0.00303,0.01340,0.00303,0.43364)} {(0.00017,0.00097,0.00017,0.83173),(0.00303,0.01340,0.00303,0.43364)} {(0.00040,0.00609,0.02361,0.00040),(0.00652,0.02129,0.07228,0.00637)} {(0.00017,0.00097,0.00017,0.83173),(0.00303,0.01340,0.00303,0.43364)} {(0.02442,0.01827,0.00121,0.00120),(0.08533,0.06388,0.01957,0.01910)} {(0.01221,0.00060,0.00061,0.01766),(0.04267,0.00955,0.00979,0.05433)} {(0.00017,0.00097,0.00017,0.83173),(0.00303,0.01340,0.00303,0.43364)} ] [3] CLV 6: [ {(0.02372,0.00092,0.00014,0.00111),(0.07384,0.01238,0.00789,0.01348)} {(0.01359,0.00006,0.02174,0.00006),(0.03138,0.00093,0.05803,0.00093)} {(0.02400,0.01800,0.00200,0.00198),(0.07982,0.06114,0.02898,0.02814)} {(0.00032,0.81434,0.00032,0.00201),(0.00531,0.40840,0.00531,0.02900)} {(0.01200,0.00099,0.00100,0.01700),(0.03991,0.01407,0.01449,0.04706)} {(0.00001,0.00091,0.00001,0.05024),(0.00085,0.01029,0.00085,0.08903)} {(0.00011,0.00002,0.73088,0.00002),(0.00107,0.00020,0.22937,0.00020)} {(0.00032,0.81434,0.00032,0.00201),(0.00531,0.40840,0.00531,0.02900)} {(0.00533,0.00028,0.00026,0.01538),(0.01275,0.00341,0.00292,0.02895)} {(0.01359,0.00006,0.02174,0.00006),(0.03138,0.00093,0.05803,0.00093)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.02245,0.00866,0.00061,0.00057),(0.05820,0.02608,0.00972,0.00780)} {(0.00007,0.00045,0.00007,0.72418),(0.00090,0.00478,0.00090,0.23110)} {(0.00007,0.00045,0.00007,0.72418),(0.00090,0.00478,0.00090,0.23110)} {(0.00002,0.00566,0.00059,0.00004),(0.00106,0.01578,0.00666,0.00217)} {(0.00007,0.00045,0.00007,0.72418),(0.00090,0.00478,0.00090,0.23110)} {(0.02269,0.00035,0.00009,0.00004),(0.06192,0.00504,0.00516,0.00232)} {(0.00031,0.00093,0.00003,0.00106),(0.00439,0.01089,0.00159,0.01089)} {(0.00007,0.00045,0.00007,0.72418),(0.00090,0.00478,0.00090,0.23110)} ] [3] CLV 7: [ {(0.00067,0.88941,0.00067,0.00387),(0.01210,0.59947,0.01210,0.05358)} {(0.00024,0.00004,0.83605,0.00004),(0.00352,0.00076,0.43173,0.00076)} {(0.01221,0.00060,0.00061,0.01766),(0.04267,0.00955,0.00979,0.05433)} {(0.00067,0.88941,0.00067,0.00387),(0.01210,0.59947,0.01210,0.05358)} {(0.00017,0.00097,0.00017,0.83173),(0.00303,0.01340,0.00303,0.43364)} {(0.00017,0.00097,0.00017,0.83173),(0.00303,0.01340,0.00303,0.43364)} {(0.00024,0.00004,0.83605,0.00004),(0.00352,0.00076,0.43173,0.00076)} {(0.00067,0.88941,0.00067,0.00387),(0.01210,0.59947,0.01210,0.05358)} {(0.02442,0.01827,0.00121,0.00120),(0.08533,0.06388,0.01957,0.01910)} {(0.89421,0.00038,0.00220,0.00038),(0.60168,0.00681,0.03166,0.00681)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.89421,0.00038,0.00220,0.00038),(0.60168,0.00681,0.03166,0.00681)} {(0.00017,0.00097,0.00017,0.83173),(0.00303,0.01340,0.00303,0.43364)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00033,0.02932,0.00033,0.05671),(0.00605,0.08961,0.00605,0.15243)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.89421,0.00038,0.00220,0.00038),(0.60168,0.00681,0.03166,0.00681)} {(0.89421,0.00038,0.00220,0.00038),(0.60168,0.00681,0.03166,0.00681)} {(0.00024,0.00004,0.83605,0.00004),(0.00352,0.00076,0.43173,0.00076)} ] TEST alpha(ncats) = 1.00( 2), mode = MEDIAN 0.306853 1.693147 [3] P-matrix for branch length 0.100000 +0.9752 +0.0117 +0.0072 +0.0059 +0.0088 +0.9738 +0.0029 +0.0144 +0.0217 +0.0117 +0.9607 +0.0059 +0.0088 +0.0289 +0.0029 +0.9594 +0.8740 +0.0606 +0.0351 +0.0303 +0.0455 +0.8702 +0.0152 +0.0692 +0.1052 +0.0606 +0.8038 +0.0303 +0.0455 +0.1384 +0.0152 +0.8009 [3] P-matrix for branch length 0.200000 +0.9512 +0.0231 +0.0141 +0.0116 +0.0174 +0.9489 +0.0058 +0.0280 +0.0422 +0.0231 +0.9231 +0.0116 +0.0174 +0.0559 +0.0058 +0.9209 +0.7717 +0.1121 +0.0602 +0.0560 +0.0841 +0.7704 +0.0280 +0.1175 +0.1807 +0.1121 +0.6512 +0.0560 +0.0841 +0.2350 +0.0280 +0.6529 [3] P-matrix for branch length 1.000000 +0.7893 +0.1031 +0.0561 +0.0515 +0.0773 +0.7872 +0.0258 +0.1097 +0.1684 +0.1031 +0.6770 +0.0515 +0.0773 +0.2195 +0.0258 +0.6775 +0.4050 +0.3227 +0.1110 +0.1614 +0.2420 +0.4662 +0.0807 +0.2111 +0.3329 +0.3227 +0.1830 +0.1614 +0.2420 +0.4222 +0.0807 +0.2551 [3] P-matrix for branch length 1.000000 +0.7893 +0.1031 +0.0561 +0.0515 +0.0773 +0.7872 +0.0258 +0.1097 +0.1684 +0.1031 +0.6770 +0.0515 +0.0773 +0.2195 +0.0258 +0.6775 +0.4050 +0.3227 +0.1110 +0.1614 +0.2420 +0.4662 +0.0807 +0.2111 +0.3329 +0.3227 +0.1830 +0.1614 +0.2420 +0.4222 +0.0807 +0.2551 [3] CLV 5: [ {(0.02228,0.04300,0.00124,0.05248),(0.09276,0.15528,0.02653,0.17318)} {(0.90485,0.00030,0.00178,0.00030),(0.59545,0.00707,0.03265,0.00707)} {(0.02201,0.01647,0.00098,0.00097),(0.08648,0.06476,0.02025,0.01975)} {(0.00054,0.90041,0.00054,0.00313),(0.01256,0.59356,0.01256,0.05522)} {(0.01100,0.00049,0.00049,0.01598),(0.04324,0.00988,0.01013,0.05488)} {(0.00027,0.02654,0.00027,0.05151),(0.00628,0.09052,0.00628,0.15343)} {(0.00020,0.00003,0.85216,0.00003),(0.00363,0.00079,0.42404,0.00079)} {(0.00054,0.90041,0.00054,0.00313),(0.01256,0.59356,0.01256,0.05522)} {(0.00013,0.00078,0.00013,0.84811),(0.00314,0.01380,0.00314,0.42633)} {(0.90485,0.00030,0.00178,0.00030),(0.59545,0.00707,0.03265,0.00707)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.90485,0.00030,0.00178,0.00030),(0.59545,0.00707,0.03265,0.00707)} {(0.00013,0.00078,0.00013,0.84811),(0.00314,0.01380,0.00314,0.42633)} {(0.00013,0.00078,0.00013,0.84811),(0.00314,0.01380,0.00314,0.42633)} {(0.00033,0.00549,0.02136,0.00032),(0.00675,0.02159,0.07298,0.00658)} {(0.00013,0.00078,0.00013,0.84811),(0.00314,0.01380,0.00314,0.42633)} {(0.02201,0.01647,0.00098,0.00097),(0.08648,0.06476,0.02025,0.01975)} {(0.01100,0.00049,0.00049,0.01598),(0.04324,0.00988,0.01013,0.05488)} {(0.00013,0.00078,0.00013,0.84811),(0.00314,0.01380,0.00314,0.42633)} ] [3] CLV 6: [ {(0.02145,0.00074,0.00011,0.00090),(0.07459,0.01275,0.00827,0.01385)} {(0.01240,0.00005,0.01971,0.00005),(0.03145,0.00096,0.05832,0.00096)} {(0.02167,0.01625,0.00161,0.00160),(0.08082,0.06196,0.02991,0.02902)} {(0.00026,0.83208,0.00026,0.00162),(0.00550,0.40146,0.00550,0.02988)} {(0.01083,0.00080,0.00081,0.01544),(0.04041,0.01451,0.01495,0.04745)} {(0.00001,0.00074,0.00001,0.04622),(0.00089,0.01055,0.00089,0.08867)} {(0.00009,0.00001,0.75573,0.00001),(0.00109,0.00021,0.22225,0.00021)} {(0.00026,0.83208,0.00026,0.00162),(0.00550,0.40146,0.00550,0.02988)} {(0.00487,0.00023,0.00022,0.01412),(0.01282,0.00351,0.00300,0.02888)} {(0.01240,0.00005,0.01971,0.00005),(0.03145,0.00096,0.05832,0.00096)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.02042,0.00785,0.00049,0.00046),(0.05852,0.02636,0.01004,0.00804)} {(0.00006,0.00036,0.00006,0.74936),(0.00093,0.00490,0.00093,0.22433)} {(0.00006,0.00036,0.00006,0.74936),(0.00093,0.00490,0.00093,0.22433)} {(0.00001,0.00514,0.00048,0.00003),(0.00112,0.01591,0.00682,0.00227)} {(0.00006,0.00036,0.00006,0.74936),(0.00093,0.00490,0.00093,0.22433)} {(0.02061,0.00028,0.00007,0.00003),(0.06236,0.00521,0.00540,0.00244)} {(0.00025,0.00076,0.00002,0.00086),(0.00453,0.01118,0.00168,0.01115)} {(0.00006,0.00036,0.00006,0.74936),(0.00093,0.00490,0.00093,0.22433)} ] [3] CLV 7: [ {(0.00054,0.90041,0.00054,0.00313),(0.01256,0.59356,0.01256,0.05522)} {(0.00020,0.00003,0.85216,0.00003),(0.00363,0.00079,0.42404,0.00079)} {(0.01100,0.00049,0.00049,0.01598),(0.04324,0.00988,0.01013,0.05488)} {(0.00054,0.90041,0.00054,0.00313),(0.01256,0.59356,0.01256,0.05522)} {(0.00013,0.00078,0.00013,0.84811),(0.00314,0.01380,0.00314,0.42633)} {(0.00013,0.00078,0.00013,0.84811),(0.00314,0.01380,0.00314,0.42633)} {(0.00020,0.00003,0.85216,0.00003),(0.00363,0.00079,0.42404,0.00079)} {(0.00054,0.90041,0.00054,0.00313),(0.01256,0.59356,0.01256,0.05522)} {(0.02201,0.01647,0.00098,0.00097),(0.08648,0.06476,0.02025,0.01975)} {(0.90485,0.00030,0.00178,0.00030),(0.59545,0.00707,0.03265,0.00707)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.90485,0.00030,0.00178,0.00030),(0.59545,0.00707,0.03265,0.00707)} {(0.00013,0.00078,0.00013,0.84811),(0.00314,0.01380,0.00314,0.42633)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00027,0.02654,0.00027,0.05151),(0.00628,0.09052,0.00628,0.15343)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.90485,0.00030,0.00178,0.00030),(0.59545,0.00707,0.03265,0.00707)} {(0.90485,0.00030,0.00178,0.00030),(0.59545,0.00707,0.03265,0.00707)} {(0.00020,0.00003,0.85216,0.00003),(0.00363,0.00079,0.42404,0.00079)} ] TEST alpha(ncats) = 1.50( 2), mode = MEAN 0.455764 1.544236 [4] P-matrix for branch length 0.100000 +0.9634 +0.0173 +0.0106 +0.0087 +0.0130 +0.9616 +0.0043 +0.0211 +0.0318 +0.0173 +0.9422 +0.0087 +0.0130 +0.0422 +0.0043 +0.9405 +0.8840 +0.0557 +0.0324 +0.0278 +0.0418 +0.8802 +0.0139 +0.0641 +0.0973 +0.0557 +0.8192 +0.0278 +0.0418 +0.1281 +0.0139 +0.8162 [4] P-matrix for branch length 0.200000 +0.9289 +0.0339 +0.0203 +0.0169 +0.0254 +0.9258 +0.0085 +0.0403 +0.0609 +0.0339 +0.8883 +0.0169 +0.0254 +0.0806 +0.0085 +0.8855 +0.7882 +0.1036 +0.0564 +0.0518 +0.0777 +0.7861 +0.0259 +0.1102 +0.1692 +0.1036 +0.6753 +0.0518 +0.0777 +0.2205 +0.0259 +0.6759 [4] P-matrix for branch length 1.000000 +0.7123 +0.1430 +0.0732 +0.0715 +0.1073 +0.7151 +0.0358 +0.1419 +0.2196 +0.1430 +0.5658 +0.0715 +0.1073 +0.2837 +0.0358 +0.5733 +0.4232 +0.3107 +0.1108 +0.1553 +0.2330 +0.4789 +0.0777 +0.2105 +0.3324 +0.3107 +0.2016 +0.1553 +0.2330 +0.4209 +0.0777 +0.2684 [4] P-matrix for branch length 1.000000 +0.7123 +0.1430 +0.0732 +0.0715 +0.1073 +0.7151 +0.0358 +0.1419 +0.2196 +0.1430 +0.5658 +0.0715 +0.1073 +0.2837 +0.0358 +0.5733 +0.4232 +0.3107 +0.1108 +0.1553 +0.2330 +0.4789 +0.0777 +0.2105 +0.3324 +0.3107 +0.2016 +0.1553 +0.2330 +0.4209 +0.0777 +0.2684 [4] CLV 5: [ {(0.03204,0.06083,0.00264,0.07342),(0.08704,0.14776,0.02291,0.16614)} {(0.86282,0.00065,0.00371,0.00065),(0.62118,0.00604,0.02864,0.00604)} {(0.03147,0.02352,0.00206,0.00205),(0.08168,0.06110,0.01754,0.01713)} {(0.00115,0.85715,0.00115,0.00650),(0.01074,0.61802,0.01074,0.04860)} {(0.01573,0.00102,0.00103,0.02250),(0.04084,0.00857,0.00877,0.05253)} {(0.00057,0.03731,0.00057,0.07137),(0.00537,0.08666,0.00537,0.14901)} {(0.00041,0.00007,0.78903,0.00007),(0.00318,0.00067,0.45608,0.00067)} {(0.00115,0.85715,0.00115,0.00650),(0.01074,0.61802,0.01074,0.04860)} {(0.00029,0.00162,0.00029,0.78416),(0.00268,0.01215,0.00268,0.45686)} {(0.86282,0.00065,0.00371,0.00065),(0.62118,0.00604,0.02864,0.00604)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.86282,0.00065,0.00371,0.00065),(0.62118,0.00604,0.02864,0.00604)} {(0.00029,0.00162,0.00029,0.78416),(0.00268,0.01215,0.00268,0.45686)} {(0.00029,0.00162,0.00029,0.78416),(0.00268,0.01215,0.00268,0.45686)} {(0.00069,0.00784,0.03009,0.00068),(0.00585,0.02037,0.06998,0.00571)} {(0.00029,0.00162,0.00029,0.78416),(0.00268,0.01215,0.00268,0.45686)} {(0.03147,0.02352,0.00206,0.00205),(0.08168,0.06110,0.01754,0.01713)} {(0.01573,0.00102,0.00103,0.02250),(0.04084,0.00857,0.00877,0.05253)} {(0.00029,0.00162,0.00029,0.78416),(0.00268,0.01215,0.00268,0.45686)} ] [4] CLV 6: [ {(0.03027,0.00154,0.00032,0.00183),(0.07137,0.01124,0.00678,0.01232)} {(0.01688,0.00010,0.02748,0.00010),(0.03106,0.00083,0.05700,0.00083)} {(0.03076,0.02308,0.00337,0.00334),(0.07665,0.05854,0.02619,0.02547)} {(0.00054,0.76323,0.00054,0.00341),(0.00473,0.43059,0.00473,0.02633)} {(0.01538,0.00167,0.00168,0.02141),(0.03833,0.01273,0.01310,0.04580)} {(0.00003,0.00151,0.00003,0.06084),(0.00072,0.00949,0.00072,0.08991)} {(0.00018,0.00003,0.66041,0.00003),(0.00100,0.00018,0.25255,0.00018)} {(0.00054,0.76323,0.00054,0.00341),(0.00473,0.43059,0.00473,0.02633)} {(0.00659,0.00046,0.00043,0.01874),(0.01250,0.00312,0.00268,0.02911)} {(0.01688,0.00010,0.02748,0.00010),(0.03106,0.00083,0.05700,0.00083)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.02816,0.01098,0.00105,0.00096),(0.05706,0.02519,0.00875,0.00707)} {(0.00012,0.00073,0.00012,0.65312),(0.00082,0.00442,0.00082,0.25319)} {(0.00012,0.00073,0.00012,0.65312),(0.00082,0.00442,0.00082,0.25319)} {(0.00004,0.00712,0.00097,0.00009),(0.00090,0.01534,0.00613,0.00187)} {(0.00012,0.00073,0.00012,0.65312),(0.00082,0.00442,0.00082,0.25319)} {(0.02858,0.00059,0.00021,0.00008),(0.06041,0.00455,0.00443,0.00198)} {(0.00052,0.00154,0.00006,0.00173),(0.00397,0.01001,0.00136,0.01010)} {(0.00012,0.00073,0.00012,0.65312),(0.00082,0.00442,0.00082,0.25319)} ] [4] CLV 7: [ {(0.00115,0.85715,0.00115,0.00650),(0.01074,0.61802,0.01074,0.04860)} {(0.00041,0.00007,0.78903,0.00007),(0.00318,0.00067,0.45608,0.00067)} {(0.01573,0.00102,0.00103,0.02250),(0.04084,0.00857,0.00877,0.05253)} {(0.00115,0.85715,0.00115,0.00650),(0.01074,0.61802,0.01074,0.04860)} {(0.00029,0.00162,0.00029,0.78416),(0.00268,0.01215,0.00268,0.45686)} {(0.00029,0.00162,0.00029,0.78416),(0.00268,0.01215,0.00268,0.45686)} {(0.00041,0.00007,0.78903,0.00007),(0.00318,0.00067,0.45608,0.00067)} {(0.00115,0.85715,0.00115,0.00650),(0.01074,0.61802,0.01074,0.04860)} {(0.03147,0.02352,0.00206,0.00205),(0.08168,0.06110,0.01754,0.01713)} {(0.86282,0.00065,0.00371,0.00065),(0.62118,0.00604,0.02864,0.00604)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.86282,0.00065,0.00371,0.00065),(0.62118,0.00604,0.02864,0.00604)} {(0.00029,0.00162,0.00029,0.78416),(0.00268,0.01215,0.00268,0.45686)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00057,0.03731,0.00057,0.07137),(0.00537,0.08666,0.00537,0.14901)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.86282,0.00065,0.00371,0.00065),(0.62118,0.00604,0.02864,0.00604)} {(0.86282,0.00065,0.00371,0.00065),(0.62118,0.00604,0.02864,0.00604)} {(0.00041,0.00007,0.78903,0.00007),(0.00318,0.00067,0.45608,0.00067)} ] TEST alpha(ncats) = 1.50( 2), mode = MEDIAN 0.406939 1.593061 [4] P-matrix for branch length 0.100000 +0.9673 +0.0155 +0.0095 +0.0077 +0.0116 +0.9656 +0.0039 +0.0189 +0.0285 +0.0155 +0.9482 +0.0077 +0.0116 +0.0379 +0.0039 +0.9466 +0.8807 +0.0573 +0.0333 +0.0287 +0.0430 +0.8769 +0.0143 +0.0658 +0.0999 +0.0573 +0.8141 +0.0287 +0.0430 +0.1315 +0.0143 +0.8111 [4] P-matrix for branch length 0.200000 +0.9361 +0.0304 +0.0183 +0.0152 +0.0228 +0.9333 +0.0076 +0.0363 +0.0549 +0.0304 +0.8995 +0.0152 +0.0228 +0.0727 +0.0076 +0.8969 +0.7827 +0.1064 +0.0577 +0.0532 +0.0798 +0.7809 +0.0266 +0.1127 +0.1731 +0.1064 +0.6673 +0.0532 +0.0798 +0.2253 +0.0266 +0.6682 [4] P-matrix for branch length 1.000000 +0.7360 +0.1306 +0.0682 +0.0653 +0.0979 +0.7370 +0.0326 +0.1325 +0.2045 +0.1306 +0.5996 +0.0653 +0.0979 +0.2649 +0.0326 +0.6045 +0.4169 +0.3148 +0.1109 +0.1574 +0.2361 +0.4744 +0.0787 +0.2107 +0.3327 +0.3148 +0.1951 +0.1574 +0.2361 +0.4215 +0.0787 +0.2637 [4] P-matrix for branch length 1.000000 +0.7360 +0.1306 +0.0682 +0.0653 +0.0979 +0.7370 +0.0326 +0.1325 +0.2045 +0.1306 +0.5996 +0.0653 +0.0979 +0.2649 +0.0326 +0.6045 +0.4169 +0.3148 +0.1109 +0.1574 +0.2361 +0.4744 +0.0787 +0.2107 +0.3327 +0.3148 +0.1951 +0.1574 +0.2361 +0.4215 +0.0787 +0.2637 [4] CLV 5: [ {(0.02891,0.05519,0.00213,0.06684),(0.08896,0.15031,0.02408,0.16856)} {(0.87632,0.00052,0.00301,0.00052),(0.61258,0.00637,0.02995,0.00637)} {(0.02845,0.02127,0.00167,0.00166),(0.08330,0.06233,0.01842,0.01799)} {(0.00092,0.87099,0.00092,0.00528),(0.01133,0.60982,0.01133,0.05077)} {(0.01422,0.00083,0.00083,0.02044),(0.04165,0.00899,0.00921,0.05334)} {(0.00046,0.03391,0.00046,0.06519),(0.00566,0.08798,0.00566,0.15057)} {(0.00033,0.00006,0.80916,0.00006),(0.00333,0.00071,0.44529,0.00071)} {(0.00092,0.87099,0.00092,0.00528),(0.01133,0.60982,0.01133,0.05077)} {(0.00023,0.00132,0.00023,0.80449),(0.00283,0.01269,0.00283,0.44656)} {(0.87632,0.00052,0.00301,0.00052),(0.61258,0.00637,0.02995,0.00637)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.87632,0.00052,0.00301,0.00052),(0.61258,0.00637,0.02995,0.00637)} {(0.00023,0.00132,0.00023,0.80449),(0.00283,0.01269,0.00283,0.44656)} {(0.00023,0.00132,0.00023,0.80449),(0.00283,0.01269,0.00283,0.44656)} {(0.00056,0.00709,0.02734,0.00055),(0.00614,0.02078,0.07102,0.00600)} {(0.00023,0.00132,0.00023,0.80449),(0.00283,0.01269,0.00283,0.44656)} {(0.02845,0.02127,0.00167,0.00166),(0.08330,0.06233,0.01842,0.01799)} {(0.01422,0.00083,0.00083,0.02044),(0.04165,0.00899,0.00921,0.05334)} {(0.00023,0.00132,0.00023,0.80449),(0.00283,0.01269,0.00283,0.44656)} ] [4] CLV 6: [ {(0.02748,0.00125,0.00023,0.00150),(0.07247,0.01174,0.00726,0.01282)} {(0.01551,0.00008,0.02505,0.00008),(0.03121,0.00087,0.05749,0.00087)} {(0.02788,0.02091,0.00274,0.00271),(0.07806,0.05969,0.02741,0.02663)} {(0.00044,0.78499,0.00044,0.00276),(0.00498,0.42072,0.00498,0.02750)} {(0.01394,0.00136,0.00137,0.01955),(0.03903,0.01332,0.01370,0.04637)} {(0.00002,0.00124,0.00002,0.05651),(0.00077,0.00984,0.00077,0.08957)} {(0.00015,0.00002,0.69020,0.00002),(0.00103,0.00019,0.24216,0.00019)} {(0.00044,0.78499,0.00044,0.00276),(0.00498,0.42072,0.00498,0.02750)} {(0.00607,0.00038,0.00036,0.01736),(0.01261,0.00325,0.00279,0.02906)} {(0.01551,0.00008,0.02505,0.00008),(0.03121,0.00087,0.05749,0.00087)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.02576,0.00999,0.00085,0.00078),(0.05758,0.02559,0.00917,0.00738)} {(0.00010,0.00060,0.00010,0.68310),(0.00086,0.00458,0.00086,0.24328)} {(0.00010,0.00060,0.00010,0.68310),(0.00086,0.00458,0.00086,0.24328)} {(0.00003,0.00650,0.00079,0.00007),(0.00097,0.01554,0.00636,0.00200)} {(0.00010,0.00060,0.00010,0.68310),(0.00086,0.00458,0.00086,0.24328)} {(0.02610,0.00048,0.00015,0.00006),(0.06110,0.00476,0.00474,0.00213)} {(0.00042,0.00127,0.00004,0.00142),(0.00415,0.01040,0.00146,0.01045)} {(0.00010,0.00060,0.00010,0.68310),(0.00086,0.00458,0.00086,0.24328)} ] [4] CLV 7: [ {(0.00092,0.87099,0.00092,0.00528),(0.01133,0.60982,0.01133,0.05077)} {(0.00033,0.00006,0.80916,0.00006),(0.00333,0.00071,0.44529,0.00071)} {(0.01422,0.00083,0.00083,0.02044),(0.04165,0.00899,0.00921,0.05334)} {(0.00092,0.87099,0.00092,0.00528),(0.01133,0.60982,0.01133,0.05077)} {(0.00023,0.00132,0.00023,0.80449),(0.00283,0.01269,0.00283,0.44656)} {(0.00023,0.00132,0.00023,0.80449),(0.00283,0.01269,0.00283,0.44656)} {(0.00033,0.00006,0.80916,0.00006),(0.00333,0.00071,0.44529,0.00071)} {(0.00092,0.87099,0.00092,0.00528),(0.01133,0.60982,0.01133,0.05077)} {(0.02845,0.02127,0.00167,0.00166),(0.08330,0.06233,0.01842,0.01799)} {(0.87632,0.00052,0.00301,0.00052),(0.61258,0.00637,0.02995,0.00637)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.87632,0.00052,0.00301,0.00052),(0.61258,0.00637,0.02995,0.00637)} {(0.00023,0.00132,0.00023,0.80449),(0.00283,0.01269,0.00283,0.44656)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00046,0.03391,0.00046,0.06519),(0.00566,0.08798,0.00566,0.15057)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.87632,0.00052,0.00301,0.00052),(0.61258,0.00637,0.02995,0.00637)} {(0.87632,0.00052,0.00301,0.00052),(0.61258,0.00637,0.02995,0.00637)} {(0.00033,0.00006,0.80916,0.00006),(0.00333,0.00071,0.44529,0.00071)} ] TEST alpha(ncats) = 5.00( 2), mode = MEAN 0.698660 1.301340 [5] P-matrix for branch length 0.100000 +0.9448 +0.0262 +0.0159 +0.0131 +0.0197 +0.9422 +0.0066 +0.0316 +0.0476 +0.0262 +0.9130 +0.0131 +0.0197 +0.0631 +0.0066 +0.9106 +0.9008 +0.0475 +0.0280 +0.0237 +0.0356 +0.8972 +0.0119 +0.0553 +0.0839 +0.0475 +0.8449 +0.0237 +0.0356 +0.1106 +0.0119 +0.8419 [5] P-matrix for branch length 0.200000 +0.8941 +0.0507 +0.0298 +0.0254 +0.0381 +0.8904 +0.0127 +0.0588 +0.0893 +0.0507 +0.8346 +0.0254 +0.0381 +0.1176 +0.0127 +0.8316 +0.8164 +0.0893 +0.0496 +0.0447 +0.0670 +0.8134 +0.0223 +0.0973 +0.1489 +0.0893 +0.7171 +0.0447 +0.0670 +0.1946 +0.0223 +0.7160 [5] P-matrix for branch length 1.000000 +0.6128 +0.1970 +0.0917 +0.0985 +0.1478 +0.6272 +0.0493 +0.1758 +0.2750 +0.1970 +0.4295 +0.0985 +0.1478 +0.3516 +0.0493 +0.4514 +0.4603 +0.2869 +0.1093 +0.1435 +0.2152 +0.5056 +0.0717 +0.2075 +0.3279 +0.2869 +0.2417 +0.1435 +0.2152 +0.4149 +0.0717 +0.2981 [5] P-matrix for branch length 1.000000 +0.6128 +0.1970 +0.0917 +0.0985 +0.1478 +0.6272 +0.0493 +0.1758 +0.2750 +0.1970 +0.4295 +0.0985 +0.1478 +0.3516 +0.0493 +0.4514 +0.4603 +0.2869 +0.1093 +0.1435 +0.2152 +0.5056 +0.0717 +0.2075 +0.3279 +0.2869 +0.2417 +0.1435 +0.2152 +0.4149 +0.0717 +0.2981 [5] CLV 5: [ {(0.04666,0.08627,0.00582,0.10231),(0.07690,0.13364,0.01729,0.15241)} {(0.79947,0.00145,0.00797,0.00145),(0.66648,0.00449,0.02218,0.00449)} {(0.04537,0.03389,0.00453,0.00448),(0.07292,0.05448,0.01330,0.01304)} {(0.00258,0.79287,0.00258,0.01384),(0.00798,0.66156,0.00798,0.03789)} {(0.02269,0.00224,0.00226,0.03165),(0.03646,0.00652,0.00665,0.04797)} {(0.00129,0.05238,0.00129,0.09784),(0.00399,0.07916,0.00399,0.13937)} {(0.00089,0.00016,0.69661,0.00016),(0.00246,0.00050,0.51422,0.00050)} {(0.00258,0.79287,0.00258,0.01384),(0.00798,0.66156,0.00798,0.03789)} {(0.00064,0.00346,0.00064,0.69157),(0.00199,0.00947,0.00199,0.51271)} {(0.79947,0.00145,0.00797,0.00145),(0.66648,0.00449,0.02218,0.00449)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.79947,0.00145,0.00797,0.00145),(0.66648,0.00449,0.02218,0.00449)} {(0.00064,0.00346,0.00064,0.69157),(0.00199,0.00947,0.00199,0.51271)} {(0.00064,0.00346,0.00064,0.69157),(0.00199,0.00947,0.00199,0.51271)} {(0.00151,0.01130,0.04235,0.00149),(0.00443,0.01816,0.06405,0.00435)} {(0.00064,0.00346,0.00064,0.69157),(0.00199,0.00947,0.00199,0.51271)} {(0.04537,0.03389,0.00453,0.00448),(0.07292,0.05448,0.01330,0.01304)} {(0.02269,0.00224,0.00226,0.03165),(0.03646,0.00652,0.00665,0.04797)} {(0.00064,0.00346,0.00064,0.69157),(0.00199,0.00947,0.00199,0.51271)} ] [5] CLV 6: [ {(0.04272,0.00325,0.00099,0.00379),(0.06509,0.00879,0.00462,0.00978)} {(0.02248,0.00022,0.03790,0.00022),(0.02985,0.00063,0.05375,0.00063)} {(0.04389,0.03299,0.00724,0.00714),(0.06895,0.05236,0.02025,0.01976)} {(0.00119,0.66564,0.00119,0.00738),(0.00355,0.48479,0.00355,0.02053)} {(0.02194,0.00357,0.00362,0.02942),(0.03448,0.00988,0.01013,0.04248)} {(0.00010,0.00309,0.00010,0.07687),(0.00048,0.00768,0.00048,0.09042)} {(0.00035,0.00006,0.53089,0.00006),(0.00083,0.00015,0.31173,0.00015)} {(0.00119,0.66564,0.00119,0.00738),(0.00355,0.48479,0.00355,0.02053)} {(0.00874,0.00096,0.00087,0.02398),(0.01182,0.00248,0.00216,0.02899)} {(0.02248,0.00022,0.03790,0.00022),(0.02985,0.00063,0.05375,0.00063)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.03834,0.01531,0.00230,0.00202),(0.05371,0.02299,0.00669,0.00550)} {(0.00025,0.00148,0.00025,0.52392),(0.00065,0.00360,0.00065,0.30990)} {(0.00025,0.00148,0.00025,0.52392),(0.00065,0.00360,0.00065,0.30990)} {(0.00012,0.00979,0.00198,0.00028),(0.00060,0.01420,0.00495,0.00128)} {(0.00025,0.00148,0.00025,0.52392),(0.00065,0.00360,0.00065,0.30990)} {(0.03924,0.00126,0.00065,0.00027),(0.05629,0.00351,0.00302,0.00132)} {(0.00111,0.00318,0.00018,0.00346),(0.00308,0.00804,0.00090,0.00827)} {(0.00025,0.00148,0.00025,0.52392),(0.00065,0.00360,0.00065,0.30990)} ] [5] CLV 7: [ {(0.00258,0.79287,0.00258,0.01384),(0.00798,0.66156,0.00798,0.03789)} {(0.00089,0.00016,0.69661,0.00016),(0.00246,0.00050,0.51422,0.00050)} {(0.02269,0.00224,0.00226,0.03165),(0.03646,0.00652,0.00665,0.04797)} {(0.00258,0.79287,0.00258,0.01384),(0.00798,0.66156,0.00798,0.03789)} {(0.00064,0.00346,0.00064,0.69157),(0.00199,0.00947,0.00199,0.51271)} {(0.00064,0.00346,0.00064,0.69157),(0.00199,0.00947,0.00199,0.51271)} {(0.00089,0.00016,0.69661,0.00016),(0.00246,0.00050,0.51422,0.00050)} {(0.00258,0.79287,0.00258,0.01384),(0.00798,0.66156,0.00798,0.03789)} {(0.04537,0.03389,0.00453,0.00448),(0.07292,0.05448,0.01330,0.01304)} {(0.79947,0.00145,0.00797,0.00145),(0.66648,0.00449,0.02218,0.00449)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.79947,0.00145,0.00797,0.00145),(0.66648,0.00449,0.02218,0.00449)} {(0.00064,0.00346,0.00064,0.69157),(0.00199,0.00947,0.00199,0.51271)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00129,0.05238,0.00129,0.09784),(0.00399,0.07916,0.00399,0.13937)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.79947,0.00145,0.00797,0.00145),(0.66648,0.00449,0.02218,0.00449)} {(0.79947,0.00145,0.00797,0.00145),(0.66648,0.00449,0.02218,0.00449)} {(0.00089,0.00016,0.69661,0.00016),(0.00246,0.00050,0.51422,0.00050)} ] TEST alpha(ncats) = 5.00( 2), mode = MEDIAN 0.653019 1.346981 [5] P-matrix for branch length 0.100000 +0.9482 +0.0246 +0.0149 +0.0123 +0.0184 +0.9458 +0.0061 +0.0296 +0.0447 +0.0246 +0.9184 +0.0123 +0.0184 +0.0593 +0.0061 +0.9162 +0.8976 +0.0490 +0.0288 +0.0245 +0.0368 +0.8940 +0.0123 +0.0570 +0.0864 +0.0490 +0.8400 +0.0245 +0.0368 +0.1140 +0.0123 +0.8370 [5] P-matrix for branch length 0.200000 +0.9005 +0.0476 +0.0280 +0.0238 +0.0357 +0.8969 +0.0119 +0.0555 +0.0841 +0.0476 +0.8444 +0.0238 +0.0357 +0.1110 +0.0119 +0.8414 +0.8109 +0.0921 +0.0510 +0.0460 +0.0690 +0.8081 +0.0230 +0.0999 +0.1529 +0.0921 +0.7090 +0.0460 +0.0690 +0.1997 +0.0230 +0.7082 [5] P-matrix for branch length 1.000000 +0.6294 +0.1878 +0.0889 +0.0939 +0.1409 +0.6414 +0.0470 +0.1708 +0.2667 +0.1878 +0.4515 +0.0939 +0.1409 +0.3416 +0.0470 +0.4706 +0.4525 +0.2918 +0.1097 +0.1459 +0.2189 +0.4999 +0.0730 +0.2083 +0.3291 +0.2918 +0.2331 +0.1459 +0.2189 +0.4165 +0.0730 +0.2916 [5] P-matrix for branch length 1.000000 +0.6294 +0.1878 +0.0889 +0.0939 +0.1409 +0.6414 +0.0470 +0.1708 +0.2667 +0.1878 +0.4515 +0.0939 +0.1409 +0.3416 +0.0470 +0.4706 +0.4525 +0.2918 +0.1097 +0.1459 +0.2189 +0.4999 +0.0730 +0.2083 +0.3291 +0.2918 +0.2331 +0.1459 +0.2189 +0.4165 +0.0730 +0.2916 [5] CLV 5: [ {(0.04403,0.08181,0.00514,0.09734),(0.07889,0.13648,0.01831,0.15523)} {(0.81091,0.00128,0.00708,0.00128),(0.65764,0.00477,0.02338,0.00477)} {(0.04290,0.03204,0.00401,0.00396),(0.07465,0.05579,0.01408,0.01379)} {(0.00227,0.80439,0.00227,0.01231),(0.00847,0.65301,0.00847,0.03988)} {(0.02145,0.00198,0.00200,0.03006),(0.03733,0.00689,0.00704,0.04890)} {(0.00113,0.04976,0.00113,0.09337),(0.00424,0.08069,0.00424,0.14144)} {(0.00079,0.00014,0.71304,0.00014),(0.00260,0.00053,0.50270,0.00053)} {(0.00227,0.80439,0.00227,0.01231),(0.00847,0.65301,0.00847,0.03988)} {(0.00057,0.00308,0.00057,0.70794),(0.00212,0.00997,0.00212,0.50160)} {(0.81091,0.00128,0.00708,0.00128),(0.65764,0.00477,0.02338,0.00477)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.81091,0.00128,0.00708,0.00128),(0.65764,0.00477,0.02338,0.00477)} {(0.00057,0.00308,0.00057,0.70794),(0.00212,0.00997,0.00212,0.50160)} {(0.00057,0.00308,0.00057,0.70794),(0.00212,0.00997,0.00212,0.50160)} {(0.00134,0.01068,0.04022,0.00132),(0.00469,0.01860,0.06527,0.00460)} {(0.00057,0.00308,0.00057,0.70794),(0.00212,0.00997,0.00212,0.50160)} {(0.04290,0.03204,0.00401,0.00396),(0.07465,0.05579,0.01408,0.01379)} {(0.02145,0.00198,0.00200,0.03006),(0.03733,0.00689,0.00704,0.04890)} {(0.00057,0.00308,0.00057,0.70794),(0.00212,0.00997,0.00212,0.50160)} ] [5] CLV 6: [ {(0.04055,0.00290,0.00083,0.00339),(0.06637,0.00925,0.00500,0.01026)} {(0.02157,0.00019,0.03614,0.00019),(0.03014,0.00067,0.05448,0.00067)} {(0.04157,0.03124,0.00643,0.00635),(0.07049,0.05358,0.02135,0.02082)} {(0.00105,0.68271,0.00105,0.00655),(0.00376,0.47392,0.00376,0.02161)} {(0.02079,0.00317,0.00322,0.02806),(0.03525,0.01041,0.01068,0.04317)} {(0.00008,0.00277,0.00008,0.07448),(0.00052,0.00803,0.00052,0.09050)} {(0.00032,0.00005,0.55303,0.00005),(0.00086,0.00016,0.29959,0.00016)} {(0.00105,0.68271,0.00105,0.00655),(0.00376,0.47392,0.00376,0.02161)} {(0.00839,0.00085,0.00078,0.02318),(0.01196,0.00260,0.00226,0.02907)} {(0.02157,0.00019,0.03614,0.00019),(0.03014,0.00067,0.05448,0.00067)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.03664,0.01456,0.00204,0.00180),(0.05444,0.02344,0.00707,0.00579)} {(0.00022,0.00133,0.00022,0.54587),(0.00068,0.00375,0.00068,0.29822)} {(0.00022,0.00133,0.00022,0.54587),(0.00068,0.00375,0.00068,0.29822)} {(0.00010,0.00934,0.00178,0.00023),(0.00066,0.01443,0.00518,0.00139)} {(0.00022,0.00133,0.00022,0.54587),(0.00068,0.00375,0.00068,0.29822)} {(0.03744,0.00112,0.00054,0.00023),(0.05716,0.00370,0.00326,0.00144)} {(0.00099,0.00285,0.00015,0.00311),(0.00324,0.00841,0.00098,0.00862)} {(0.00022,0.00133,0.00022,0.54587),(0.00068,0.00375,0.00068,0.29822)} ] [5] CLV 7: [ {(0.00227,0.80439,0.00227,0.01231),(0.00847,0.65301,0.00847,0.03988)} {(0.00079,0.00014,0.71304,0.00014),(0.00260,0.00053,0.50270,0.00053)} {(0.02145,0.00198,0.00200,0.03006),(0.03733,0.00689,0.00704,0.04890)} {(0.00227,0.80439,0.00227,0.01231),(0.00847,0.65301,0.00847,0.03988)} {(0.00057,0.00308,0.00057,0.70794),(0.00212,0.00997,0.00212,0.50160)} {(0.00057,0.00308,0.00057,0.70794),(0.00212,0.00997,0.00212,0.50160)} {(0.00079,0.00014,0.71304,0.00014),(0.00260,0.00053,0.50270,0.00053)} {(0.00227,0.80439,0.00227,0.01231),(0.00847,0.65301,0.00847,0.03988)} {(0.04290,0.03204,0.00401,0.00396),(0.07465,0.05579,0.01408,0.01379)} {(0.81091,0.00128,0.00708,0.00128),(0.65764,0.00477,0.02338,0.00477)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.81091,0.00128,0.00708,0.00128),(0.65764,0.00477,0.02338,0.00477)} {(0.00057,0.00308,0.00057,0.70794),(0.00212,0.00997,0.00212,0.50160)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00113,0.04976,0.00113,0.09337),(0.00424,0.08069,0.00424,0.14144)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.81091,0.00128,0.00708,0.00128),(0.65764,0.00477,0.02338,0.00477)} {(0.81091,0.00128,0.00708,0.00128),(0.65764,0.00477,0.02338,0.00477)} {(0.00079,0.00014,0.71304,0.00014),(0.00260,0.00053,0.50270,0.00053)} ] TEST alpha(ncats) = 10.00( 2), mode = MEAN 0.786761 1.213239 [6] P-matrix for branch length 0.100000 +0.9381 +0.0294 +0.0177 +0.0147 +0.0221 +0.9354 +0.0074 +0.0352 +0.0532 +0.0294 +0.9027 +0.0147 +0.0221 +0.0704 +0.0074 +0.9001 +0.9071 +0.0444 +0.0263 +0.0222 +0.0333 +0.9035 +0.0111 +0.0520 +0.0788 +0.0444 +0.8545 +0.0222 +0.0333 +0.1041 +0.0111 +0.8515 [6] P-matrix for branch length 0.200000 +0.8820 +0.0567 +0.0330 +0.0283 +0.0425 +0.8782 +0.0142 +0.0651 +0.0989 +0.0567 +0.8161 +0.0283 +0.0425 +0.1302 +0.0142 +0.8132 +0.8270 +0.0840 +0.0470 +0.0420 +0.0630 +0.8237 +0.0210 +0.0923 +0.1411 +0.0840 +0.7330 +0.0420 +0.0630 +0.1846 +0.0210 +0.7315 [6] P-matrix for branch length 1.000000 +0.5833 +0.2137 +0.0962 +0.1068 +0.1602 +0.6023 +0.0534 +0.1840 +0.2887 +0.2137 +0.3908 +0.1068 +0.1602 +0.3681 +0.0534 +0.4183 +0.4765 +0.2768 +0.1082 +0.1384 +0.2076 +0.5177 +0.0692 +0.2055 +0.3247 +0.2768 +0.2601 +0.1384 +0.2076 +0.4110 +0.0692 +0.3122 [6] P-matrix for branch length 1.000000 +0.5833 +0.2137 +0.0962 +0.1068 +0.1602 +0.6023 +0.0534 +0.1840 +0.2887 +0.2137 +0.3908 +0.1068 +0.1602 +0.3681 +0.0534 +0.4183 +0.4765 +0.2768 +0.1082 +0.1384 +0.2076 +0.5177 +0.0692 +0.2055 +0.3247 +0.2768 +0.2601 +0.1384 +0.2076 +0.4110 +0.0692 +0.3122 [6] CLV 5: [ {(0.05159,0.09449,0.00721,0.11139),(0.07296,0.12790,0.01537,0.14664)} {(0.77799,0.00181,0.00978,0.00181),(0.68400,0.00396,0.01990,0.00396)} {(0.04998,0.03733,0.00560,0.00553),(0.06943,0.05187,0.01184,0.01162)} {(0.00321,0.77131,0.00321,0.01695),(0.00705,0.67856,0.00705,0.03407)} {(0.02499,0.00277,0.00280,0.03456),(0.03472,0.00581,0.00592,0.04606)} {(0.00161,0.05716,0.00161,0.10585),(0.00352,0.07603,0.00352,0.13502)} {(0.00109,0.00020,0.66604,0.00020),(0.00221,0.00044,0.53728,0.00044)} {(0.00321,0.77131,0.00321,0.01695),(0.00705,0.67856,0.00705,0.03407)} {(0.00080,0.00424,0.00080,0.66122),(0.00176,0.00852,0.00176,0.53502)} {(0.77799,0.00181,0.00978,0.00181),(0.68400,0.00396,0.01990,0.00396)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.77799,0.00181,0.00978,0.00181),(0.68400,0.00396,0.01990,0.00396)} {(0.00080,0.00424,0.00080,0.66122),(0.00176,0.00852,0.00176,0.53502)} {(0.00080,0.00424,0.00080,0.66122),(0.00176,0.00852,0.00176,0.53502)} {(0.00187,0.01244,0.04625,0.00184),(0.00395,0.01729,0.06154,0.00387)} {(0.00080,0.00424,0.00080,0.66122),(0.00176,0.00852,0.00176,0.53502)} {(0.04998,0.03733,0.00560,0.00553),(0.06943,0.05187,0.01184,0.01162)} {(0.02499,0.00277,0.00280,0.03456),(0.03472,0.00581,0.00592,0.04606)} {(0.00080,0.00424,0.00080,0.66122),(0.00176,0.00852,0.00176,0.53502)} ] [6] CLV 6: [ {(0.04670,0.00397,0.00135,0.00459),(0.06246,0.00792,0.00393,0.00886)} {(0.02407,0.00027,0.04104,0.00027),(0.02921,0.00056,0.05218,0.00056)} {(0.04817,0.03625,0.00890,0.00875),(0.06586,0.04992,0.01816,0.01774)} {(0.00147,0.63422,0.00147,0.00907),(0.00315,0.50676,0.00315,0.01845)} {(0.02409,0.00438,0.00445,0.03188),(0.03293,0.00887,0.00908,0.04105)} {(0.00014,0.00373,0.00014,0.08079),(0.00041,0.00700,0.00041,0.09000)} {(0.00042,0.00007,0.49072,0.00007),(0.00076,0.00014,0.33667,0.00014)} {(0.00147,0.63422,0.00147,0.00907),(0.00315,0.50676,0.00315,0.01845)} {(0.00936,0.00116,0.00105,0.02531),(0.01151,0.00224,0.00196,0.02875)} {(0.02407,0.00027,0.04104,0.00027),(0.02921,0.00056,0.05218,0.00056)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.04137,0.01668,0.00285,0.00247),(0.05215,0.02209,0.00598,0.00495)} {(0.00030,0.00178,0.00030,0.48424),(0.00058,0.00329,0.00058,0.33394)} {(0.00030,0.00178,0.00030,0.48424),(0.00058,0.00329,0.00058,0.33394)} {(0.00017,0.01061,0.00239,0.00038),(0.00051,0.01371,0.00451,0.00109)} {(0.00030,0.00178,0.00030,0.48424),(0.00058,0.00329,0.00058,0.33394)} {(0.04249,0.00154,0.00088,0.00037),(0.05447,0.00314,0.00256,0.00112)} {(0.00136,0.00384,0.00025,0.00415),(0.00276,0.00731,0.00076,0.00758)} {(0.00030,0.00178,0.00030,0.48424),(0.00058,0.00329,0.00058,0.33394)} ] [6] CLV 7: [ {(0.00321,0.77131,0.00321,0.01695),(0.00705,0.67856,0.00705,0.03407)} {(0.00109,0.00020,0.66604,0.00020),(0.00221,0.00044,0.53728,0.00044)} {(0.02499,0.00277,0.00280,0.03456),(0.03472,0.00581,0.00592,0.04606)} {(0.00321,0.77131,0.00321,0.01695),(0.00705,0.67856,0.00705,0.03407)} {(0.00080,0.00424,0.00080,0.66122),(0.00176,0.00852,0.00176,0.53502)} {(0.00080,0.00424,0.00080,0.66122),(0.00176,0.00852,0.00176,0.53502)} {(0.00109,0.00020,0.66604,0.00020),(0.00221,0.00044,0.53728,0.00044)} {(0.00321,0.77131,0.00321,0.01695),(0.00705,0.67856,0.00705,0.03407)} {(0.04998,0.03733,0.00560,0.00553),(0.06943,0.05187,0.01184,0.01162)} {(0.77799,0.00181,0.00978,0.00181),(0.68400,0.00396,0.01990,0.00396)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.77799,0.00181,0.00978,0.00181),(0.68400,0.00396,0.01990,0.00396)} {(0.00080,0.00424,0.00080,0.66122),(0.00176,0.00852,0.00176,0.53502)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00161,0.05716,0.00161,0.10585),(0.00352,0.07603,0.00352,0.13502)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.77799,0.00181,0.00978,0.00181),(0.68400,0.00396,0.01990,0.00396)} {(0.77799,0.00181,0.00978,0.00181),(0.68400,0.00396,0.01990,0.00396)} {(0.00109,0.00020,0.66604,0.00020),(0.00221,0.00044,0.53728,0.00044)} ] TEST alpha(ncats) = 10.00( 2), mode = MEDIAN 0.751180 1.248820 [6] P-matrix for branch length 0.100000 +0.9408 +0.0281 +0.0170 +0.0141 +0.0211 +0.9381 +0.0070 +0.0338 +0.0510 +0.0281 +0.9068 +0.0141 +0.0211 +0.0675 +0.0070 +0.9044 +0.9045 +0.0457 +0.0270 +0.0228 +0.0343 +0.9010 +0.0114 +0.0534 +0.0809 +0.0457 +0.8506 +0.0228 +0.0343 +0.1067 +0.0114 +0.8476 [6] P-matrix for branch length 0.200000 +0.8869 +0.0543 +0.0317 +0.0271 +0.0407 +0.8831 +0.0136 +0.0626 +0.0950 +0.0543 +0.8235 +0.0271 +0.0407 +0.1252 +0.0136 +0.8205 +0.8227 +0.0861 +0.0481 +0.0431 +0.0646 +0.8195 +0.0215 +0.0943 +0.1443 +0.0861 +0.7265 +0.0431 +0.0646 +0.1887 +0.0215 +0.7252 [6] P-matrix for branch length 1.000000 +0.5948 +0.2071 +0.0945 +0.1036 +0.1553 +0.6120 +0.0518 +0.1809 +0.2835 +0.2071 +0.4058 +0.1036 +0.1553 +0.3618 +0.0518 +0.4311 +0.4698 +0.2810 +0.1087 +0.1405 +0.2108 +0.5126 +0.0703 +0.2064 +0.3261 +0.2810 +0.2524 +0.1405 +0.2108 +0.4127 +0.0703 +0.3063 [6] P-matrix for branch length 1.000000 +0.5948 +0.2071 +0.0945 +0.1036 +0.1553 +0.6120 +0.0518 +0.1809 +0.2835 +0.2071 +0.4058 +0.1036 +0.1553 +0.3618 +0.0518 +0.4311 +0.4698 +0.2810 +0.1087 +0.1405 +0.2108 +0.5126 +0.0703 +0.2064 +0.3261 +0.2810 +0.2524 +0.1405 +0.2108 +0.4127 +0.0703 +0.3063 [6] CLV 5: [ {(0.04962,0.09123,0.00663,0.10781),(0.07457,0.13026,0.01614,0.14903)} {(0.78657,0.00166,0.00903,0.00166),(0.67685,0.00417,0.02082,0.00417)} {(0.04815,0.03596,0.00516,0.00510),(0.07086,0.05294,0.01243,0.01219)} {(0.00295,0.77991,0.00295,0.01567),(0.00742,0.67161,0.00742,0.03561)} {(0.02407,0.00255,0.00258,0.03341),(0.03543,0.00609,0.00621,0.04684)} {(0.00147,0.05527,0.00147,0.10271),(0.00371,0.07732,0.00371,0.13684)} {(0.00100,0.00018,0.67821,0.00018),(0.00231,0.00046,0.52783,0.00046)} {(0.00295,0.77991,0.00295,0.01567),(0.00742,0.67161,0.00742,0.03561)} {(0.00074,0.00392,0.00074,0.67328),(0.00185,0.00890,0.00185,0.52587)} {(0.78657,0.00166,0.00903,0.00166),(0.67685,0.00417,0.02082,0.00417)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.78657,0.00166,0.00903,0.00166),(0.67685,0.00417,0.02082,0.00417)} {(0.00074,0.00392,0.00074,0.67328),(0.00185,0.00890,0.00185,0.52587)} {(0.00074,0.00392,0.00074,0.67328),(0.00185,0.00890,0.00185,0.52587)} {(0.00172,0.01199,0.04471,0.00170),(0.00414,0.01765,0.06258,0.00406)} {(0.00074,0.00392,0.00074,0.67328),(0.00185,0.00890,0.00185,0.52587)} {(0.04815,0.03596,0.00516,0.00510),(0.07086,0.05294,0.01243,0.01219)} {(0.02407,0.00255,0.00258,0.03341),(0.03543,0.00609,0.00621,0.04684)} {(0.00074,0.00392,0.00074,0.67328),(0.00185,0.00890,0.00185,0.52587)} ] [6] CLV 6: [ {(0.04513,0.00368,0.00120,0.00426),(0.06355,0.00827,0.00420,0.00923)} {(0.02345,0.00025,0.03981,0.00025),(0.02949,0.00059,0.05284,0.00059)} {(0.04647,0.03496,0.00822,0.00809),(0.06713,0.05092,0.01900,0.01855)} {(0.00136,0.64667,0.00136,0.00837),(0.00331,0.49773,0.00331,0.01928)} {(0.02323,0.00404,0.00411,0.03091),(0.03356,0.00928,0.00950,0.04164)} {(0.00012,0.00346,0.00012,0.07931),(0.00044,0.00728,0.00044,0.09022)} {(0.00040,0.00007,0.50655,0.00007),(0.00079,0.00014,0.32635,0.00014)} {(0.00136,0.64667,0.00136,0.00837),(0.00331,0.49773,0.00331,0.01928)} {(0.00912,0.00108,0.00098,0.02480),(0.01164,0.00234,0.00204,0.02886)} {(0.02345,0.00025,0.03981,0.00025),(0.02949,0.00059,0.05284,0.00059)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.04019,0.01614,0.00262,0.00229),(0.05281,0.02246,0.00626,0.00517)} {(0.00028,0.00165,0.00028,0.49985),(0.00061,0.00341,0.00061,0.32398)} {(0.00028,0.00165,0.00028,0.49985),(0.00061,0.00341,0.00061,0.32398)} {(0.00015,0.01029,0.00223,0.00034),(0.00055,0.01391,0.00469,0.00117)} {(0.00028,0.00165,0.00028,0.49985),(0.00061,0.00341,0.00061,0.32398)} {(0.04121,0.00142,0.00078,0.00033),(0.05523,0.00329,0.00274,0.00120)} {(0.00126,0.00357,0.00022,0.00387),(0.00289,0.00760,0.00082,0.00786)} {(0.00028,0.00165,0.00028,0.49985),(0.00061,0.00341,0.00061,0.32398)} ] [6] CLV 7: [ {(0.00295,0.77991,0.00295,0.01567),(0.00742,0.67161,0.00742,0.03561)} {(0.00100,0.00018,0.67821,0.00018),(0.00231,0.00046,0.52783,0.00046)} {(0.02407,0.00255,0.00258,0.03341),(0.03543,0.00609,0.00621,0.04684)} {(0.00295,0.77991,0.00295,0.01567),(0.00742,0.67161,0.00742,0.03561)} {(0.00074,0.00392,0.00074,0.67328),(0.00185,0.00890,0.00185,0.52587)} {(0.00074,0.00392,0.00074,0.67328),(0.00185,0.00890,0.00185,0.52587)} {(0.00100,0.00018,0.67821,0.00018),(0.00231,0.00046,0.52783,0.00046)} {(0.00295,0.77991,0.00295,0.01567),(0.00742,0.67161,0.00742,0.03561)} {(0.04815,0.03596,0.00516,0.00510),(0.07086,0.05294,0.01243,0.01219)} {(0.78657,0.00166,0.00903,0.00166),(0.67685,0.00417,0.02082,0.00417)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.78657,0.00166,0.00903,0.00166),(0.67685,0.00417,0.02082,0.00417)} {(0.00074,0.00392,0.00074,0.67328),(0.00185,0.00890,0.00185,0.52587)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00147,0.05527,0.00147,0.10271),(0.00371,0.07732,0.00371,0.13684)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.78657,0.00166,0.00903,0.00166),(0.67685,0.00417,0.02082,0.00417)} {(0.78657,0.00166,0.00903,0.00166),(0.67685,0.00417,0.02082,0.00417)} {(0.00100,0.00018,0.67821,0.00018),(0.00231,0.00046,0.52783,0.00046)} ] TEST alpha(ncats) = 50.00( 2), mode = MEAN 0.904614 1.095386 [7] P-matrix for branch length 0.100000 +0.9294 +0.0336 +0.0202 +0.0168 +0.0252 +0.9263 +0.0084 +0.0400 +0.0605 +0.0336 +0.8891 +0.0168 +0.0252 +0.0800 +0.0084 +0.8863 +0.9155 +0.0404 +0.0240 +0.0202 +0.0303 +0.9121 +0.0101 +0.0475 +0.0720 +0.0404 +0.8675 +0.0202 +0.0303 +0.0951 +0.0101 +0.8646 [7] P-matrix for branch length 0.200000 +0.8663 +0.0644 +0.0371 +0.0322 +0.0483 +0.8625 +0.0161 +0.0731 +0.1113 +0.0644 +0.7921 +0.0322 +0.0483 +0.1462 +0.0161 +0.7893 +0.8417 +0.0766 +0.0434 +0.0383 +0.0575 +0.8381 +0.0192 +0.0853 +0.1301 +0.0766 +0.7549 +0.0383 +0.0575 +0.1705 +0.0192 +0.7528 [7] P-matrix for branch length 1.000000 +0.5483 +0.2338 +0.1010 +0.1169 +0.1753 +0.5736 +0.0584 +0.1926 +0.3030 +0.2338 +0.3463 +0.1169 +0.1753 +0.3851 +0.0584 +0.3811 +0.5010 +0.2619 +0.1062 +0.1309 +0.1964 +0.5363 +0.0655 +0.2018 +0.3186 +0.2619 +0.2886 +0.1309 +0.1964 +0.4037 +0.0655 +0.3344 [7] P-matrix for branch length 1.000000 +0.5483 +0.2338 +0.1010 +0.1169 +0.1753 +0.5736 +0.0584 +0.1926 +0.3030 +0.2338 +0.3463 +0.1169 +0.1753 +0.3851 +0.0584 +0.3811 +0.5010 +0.2619 +0.1062 +0.1309 +0.1964 +0.5363 +0.0655 +0.2018 +0.3186 +0.2619 +0.2886 +0.1309 +0.1964 +0.4037 +0.0655 +0.3344 [7] CLV 5: [ {(0.05789,0.10473,0.00925,0.12248),(0.06744,0.11963,0.01291,0.13818)} {(0.75040,0.00234,0.01238,0.00234),(0.70840,0.00330,0.01693,0.00330)} {(0.05582,0.04168,0.00717,0.00707),(0.06450,0.04817,0.00997,0.00980)} {(0.00415,0.74383,0.00415,0.02138),(0.00587,0.70240,0.00587,0.02908)} {(0.02791,0.00353,0.00358,0.03815),(0.03225,0.00490,0.00499,0.04327)} {(0.00208,0.06305,0.00208,0.11542),(0.00294,0.07146,0.00294,0.12838)} {(0.00138,0.00026,0.62739,0.00026),(0.00188,0.00037,0.56990,0.00037)} {(0.00415,0.74383,0.00415,0.02138),(0.00587,0.70240,0.00587,0.02908)} {(0.00104,0.00534,0.00104,0.62307),(0.00147,0.00727,0.00147,0.56675)} {(0.75040,0.00234,0.01238,0.00234),(0.70840,0.00330,0.01693,0.00330)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.75040,0.00234,0.01238,0.00234),(0.70840,0.00330,0.01693,0.00330)} {(0.00104,0.00534,0.00104,0.62307),(0.00147,0.00727,0.00147,0.56675)} {(0.00104,0.00534,0.00104,0.62307),(0.00147,0.00727,0.00147,0.56675)} {(0.00239,0.01389,0.05104,0.00236),(0.00332,0.01606,0.05786,0.00327)} {(0.00104,0.00534,0.00104,0.62307),(0.00147,0.00727,0.00147,0.56675)} {(0.05582,0.04168,0.00717,0.00707),(0.06450,0.04817,0.00997,0.00980)} {(0.02791,0.00353,0.00358,0.03815),(0.03225,0.00490,0.00499,0.04327)} {(0.00104,0.00534,0.00104,0.62307),(0.00147,0.00727,0.00147,0.56675)} ] [7] CLV 6: [ {(0.05161,0.00500,0.00193,0.00573),(0.05864,0.00677,0.00308,0.00765)} {(0.02588,0.00034,0.04476,0.00034),(0.02816,0.00047,0.04972,0.00047)} {(0.05354,0.04036,0.01127,0.01107),(0.06143,0.04646,0.01543,0.01511)} {(0.00189,0.59513,0.00189,0.01150),(0.00264,0.53830,0.00264,0.01572)} {(0.02677,0.00553,0.00564,0.03483),(0.03072,0.00755,0.00772,0.03890)} {(0.00019,0.00461,0.00019,0.08479),(0.00032,0.00609,0.00032,0.08876)} {(0.00052,0.00009,0.44190,0.00009),(0.00067,0.00012,0.37335,0.00012)} {(0.00189,0.59513,0.00189,0.01150),(0.00264,0.53830,0.00264,0.01572)} {(0.01009,0.00145,0.00130,0.02671),(0.01103,0.00193,0.00171,0.02821)} {(0.02588,0.00034,0.04476,0.00034),(0.02816,0.00047,0.04972,0.00047)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.04496,0.01836,0.00364,0.00311),(0.04975,0.02077,0.00505,0.00423)} {(0.00038,0.00219,0.00038,0.43628),(0.00050,0.00287,0.00050,0.36945)} {(0.00038,0.00219,0.00038,0.43628),(0.00050,0.00287,0.00050,0.36945)} {(0.00024,0.01160,0.00297,0.00054),(0.00039,0.01298,0.00392,0.00086)} {(0.00038,0.00219,0.00038,0.43628),(0.00050,0.00287,0.00050,0.36945)} {(0.04638,0.00195,0.00125,0.00053),(0.05171,0.00267,0.00201,0.00087)} {(0.00173,0.00477,0.00036,0.00509),(0.00235,0.00633,0.00059,0.00663)} {(0.00038,0.00219,0.00038,0.43628),(0.00050,0.00287,0.00050,0.36945)} ] [7] CLV 7: [ {(0.00415,0.74383,0.00415,0.02138),(0.00587,0.70240,0.00587,0.02908)} {(0.00138,0.00026,0.62739,0.00026),(0.00188,0.00037,0.56990,0.00037)} {(0.02791,0.00353,0.00358,0.03815),(0.03225,0.00490,0.00499,0.04327)} {(0.00415,0.74383,0.00415,0.02138),(0.00587,0.70240,0.00587,0.02908)} {(0.00104,0.00534,0.00104,0.62307),(0.00147,0.00727,0.00147,0.56675)} {(0.00104,0.00534,0.00104,0.62307),(0.00147,0.00727,0.00147,0.56675)} {(0.00138,0.00026,0.62739,0.00026),(0.00188,0.00037,0.56990,0.00037)} {(0.00415,0.74383,0.00415,0.02138),(0.00587,0.70240,0.00587,0.02908)} {(0.05582,0.04168,0.00717,0.00707),(0.06450,0.04817,0.00997,0.00980)} {(0.75040,0.00234,0.01238,0.00234),(0.70840,0.00330,0.01693,0.00330)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.75040,0.00234,0.01238,0.00234),(0.70840,0.00330,0.01693,0.00330)} {(0.00104,0.00534,0.00104,0.62307),(0.00147,0.00727,0.00147,0.56675)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00208,0.06305,0.00208,0.11542),(0.00294,0.07146,0.00294,0.12838)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.75040,0.00234,0.01238,0.00234),(0.70840,0.00330,0.01693,0.00330)} {(0.75040,0.00234,0.01238,0.00234),(0.70840,0.00330,0.01693,0.00330)} {(0.00138,0.00026,0.62739,0.00026),(0.00188,0.00037,0.56990,0.00037)} ] TEST alpha(ncats) = 50.00( 2), mode = MEDIAN 0.887475 1.112525 [7] P-matrix for branch length 0.100000 +0.9307 +0.0330 +0.0198 +0.0165 +0.0248 +0.9276 +0.0083 +0.0393 +0.0594 +0.0330 +0.8910 +0.0165 +0.0248 +0.0787 +0.0083 +0.8883 +0.9142 +0.0410 +0.0243 +0.0205 +0.0307 +0.9109 +0.0102 +0.0482 +0.0730 +0.0410 +0.8656 +0.0205 +0.0307 +0.0964 +0.0102 +0.8627 [7] P-matrix for branch length 0.200000 +0.8685 +0.0633 +0.0365 +0.0317 +0.0475 +0.8647 +0.0158 +0.0720 +0.1095 +0.0633 +0.7955 +0.0317 +0.0475 +0.1439 +0.0158 +0.7927 +0.8395 +0.0777 +0.0439 +0.0389 +0.0583 +0.8360 +0.0194 +0.0863 +0.1317 +0.0777 +0.7517 +0.0389 +0.0583 +0.1726 +0.0194 +0.7497 [7] P-matrix for branch length 1.000000 +0.5531 +0.2310 +0.1004 +0.1155 +0.1733 +0.5775 +0.0578 +0.1915 +0.3012 +0.2310 +0.3523 +0.1155 +0.1733 +0.3830 +0.0578 +0.3860 +0.4972 +0.2642 +0.1065 +0.1321 +0.1981 +0.5334 +0.0660 +0.2025 +0.3196 +0.2642 +0.2841 +0.1321 +0.1981 +0.4049 +0.0660 +0.3309 [7] P-matrix for branch length 1.000000 +0.5531 +0.2310 +0.1004 +0.1155 +0.1733 +0.5775 +0.0578 +0.1915 +0.3012 +0.2310 +0.3523 +0.1155 +0.1733 +0.3830 +0.0578 +0.3860 +0.4972 +0.2642 +0.1065 +0.1321 +0.1981 +0.5334 +0.0660 +0.2025 +0.3196 +0.2642 +0.2841 +0.1321 +0.1981 +0.4049 +0.0660 +0.3309 [7] CLV 5: [ {(0.05700,0.10329,0.00894,0.12094),(0.06826,0.12088,0.01326,0.13947)} {(0.75433,0.00226,0.01199,0.00226),(0.70478,0.00340,0.01736,0.00340)} {(0.05499,0.04106,0.00693,0.00684),(0.06524,0.04873,0.01024,0.01006)} {(0.00401,0.74773,0.00401,0.02072),(0.00604,0.69886,0.00604,0.02980)} {(0.02750,0.00342,0.00347,0.03765),(0.03262,0.00503,0.00512,0.04369)} {(0.00200,0.06223,0.00200,0.11410),(0.00302,0.07215,0.00302,0.12941)} {(0.00133,0.00025,0.63286,0.00025),(0.00193,0.00038,0.56503,0.00038)} {(0.00401,0.74773,0.00401,0.02072),(0.00604,0.69886,0.00604,0.02980)} {(0.00100,0.00518,0.00100,0.62845),(0.00151,0.00745,0.00151,0.56200)} {(0.75433,0.00226,0.01199,0.00226),(0.70478,0.00340,0.01736,0.00340)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.75433,0.00226,0.01199,0.00226),(0.70478,0.00340,0.01736,0.00340)} {(0.00100,0.00518,0.00100,0.62845),(0.00151,0.00745,0.00151,0.56200)} {(0.00100,0.00518,0.00100,0.62845),(0.00151,0.00745,0.00151,0.56200)} {(0.00231,0.01369,0.05037,0.00228),(0.00341,0.01624,0.05842,0.00335)} {(0.00100,0.00518,0.00100,0.62845),(0.00151,0.00745,0.00151,0.56200)} {(0.05499,0.04106,0.00693,0.00684),(0.06524,0.04873,0.01024,0.01006)} {(0.02750,0.00342,0.00347,0.03765),(0.03262,0.00503,0.00512,0.04369)} {(0.00100,0.00518,0.00100,0.62845),(0.00151,0.00745,0.00151,0.56200)} ] [7] CLV 6: [ {(0.05092,0.00485,0.00184,0.00556),(0.05922,0.00694,0.00320,0.00782)} {(0.02564,0.00033,0.04425,0.00033),(0.02832,0.00049,0.05010,0.00049)} {(0.05279,0.03978,0.01092,0.01072),(0.06210,0.04697,0.01582,0.01548)} {(0.00183,0.60061,0.00183,0.01113),(0.00271,0.53355,0.00271,0.01611)} {(0.02639,0.00536,0.00546,0.03442),(0.03105,0.00774,0.00791,0.03923)} {(0.00019,0.00448,0.00019,0.08429),(0.00033,0.00622,0.00033,0.08900)} {(0.00050,0.00009,0.44867,0.00009),(0.00068,0.00012,0.36777,0.00012)} {(0.00183,0.60061,0.00183,0.01113),(0.00271,0.53355,0.00271,0.01611)} {(0.00999,0.00140,0.00126,0.02653),(0.01111,0.00198,0.00174,0.02830)} {(0.02564,0.00033,0.04425,0.00033),(0.02832,0.00049,0.05010,0.00049)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.04447,0.01813,0.00352,0.00302),(0.05012,0.02097,0.00518,0.00433)} {(0.00036,0.00213,0.00036,0.44291),(0.00051,0.00293,0.00051,0.36403)} {(0.00036,0.00213,0.00036,0.44291),(0.00051,0.00293,0.00051,0.36403)} {(0.00023,0.01147,0.00288,0.00051),(0.00041,0.01309,0.00401,0.00089)} {(0.00036,0.00213,0.00036,0.44291),(0.00051,0.00293,0.00051,0.36403)} {(0.04585,0.00189,0.00120,0.00051),(0.05213,0.00274,0.00208,0.00090)} {(0.00167,0.00464,0.00035,0.00495),(0.00241,0.00647,0.00061,0.00677)} {(0.00036,0.00213,0.00036,0.44291),(0.00051,0.00293,0.00051,0.36403)} ] [7] CLV 7: [ {(0.00401,0.74773,0.00401,0.02072),(0.00604,0.69886,0.00604,0.02980)} {(0.00133,0.00025,0.63286,0.00025),(0.00193,0.00038,0.56503,0.00038)} {(0.02750,0.00342,0.00347,0.03765),(0.03262,0.00503,0.00512,0.04369)} {(0.00401,0.74773,0.00401,0.02072),(0.00604,0.69886,0.00604,0.02980)} {(0.00100,0.00518,0.00100,0.62845),(0.00151,0.00745,0.00151,0.56200)} {(0.00100,0.00518,0.00100,0.62845),(0.00151,0.00745,0.00151,0.56200)} {(0.00133,0.00025,0.63286,0.00025),(0.00193,0.00038,0.56503,0.00038)} {(0.00401,0.74773,0.00401,0.02072),(0.00604,0.69886,0.00604,0.02980)} {(0.05499,0.04106,0.00693,0.00684),(0.06524,0.04873,0.01024,0.01006)} {(0.75433,0.00226,0.01199,0.00226),(0.70478,0.00340,0.01736,0.00340)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.75433,0.00226,0.01199,0.00226),(0.70478,0.00340,0.01736,0.00340)} {(0.00100,0.00518,0.00100,0.62845),(0.00151,0.00745,0.00151,0.56200)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00200,0.06223,0.00200,0.11410),(0.00302,0.07215,0.00302,0.12941)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.75433,0.00226,0.01199,0.00226),(0.70478,0.00340,0.01736,0.00340)} {(0.75433,0.00226,0.01199,0.00226),(0.70478,0.00340,0.01736,0.00340)} {(0.00133,0.00025,0.63286,0.00025),(0.00193,0.00038,0.56503,0.00038)} ] TEST alpha(ncats) = 100.00( 2), mode = MEAN 0.932551 1.067449 [8] P-matrix for branch length 0.100000 +0.9273 +0.0346 +0.0207 +0.0173 +0.0260 +0.9242 +0.0087 +0.0411 +0.0622 +0.0346 +0.8859 +0.0173 +0.0260 +0.0823 +0.0087 +0.8831 +0.9175 +0.0394 +0.0234 +0.0197 +0.0295 +0.9142 +0.0098 +0.0465 +0.0703 +0.0394 +0.8706 +0.0197 +0.0295 +0.0929 +0.0098 +0.8677 [8] P-matrix for branch length 0.200000 +0.8626 +0.0663 +0.0380 +0.0331 +0.0497 +0.8588 +0.0166 +0.0750 +0.1141 +0.0663 +0.7865 +0.0331 +0.0497 +0.1499 +0.0166 +0.7838 +0.8452 +0.0749 +0.0425 +0.0374 +0.0562 +0.8416 +0.0187 +0.0835 +0.1274 +0.0749 +0.7602 +0.0374 +0.0562 +0.1671 +0.0187 +0.7580 [8] P-matrix for branch length 1.000000 +0.5407 +0.2382 +0.1019 +0.1191 +0.1787 +0.5675 +0.0596 +0.1942 +0.3058 +0.2382 +0.3368 +0.1191 +0.1787 +0.3885 +0.0596 +0.3733 +0.5073 +0.2581 +0.1056 +0.1291 +0.1936 +0.5411 +0.0645 +0.2008 +0.3168 +0.2581 +0.2961 +0.1291 +0.1936 +0.4015 +0.0645 +0.3404 [8] P-matrix for branch length 1.000000 +0.5407 +0.2382 +0.1019 +0.1191 +0.1787 +0.5675 +0.0596 +0.1942 +0.3058 +0.2382 +0.3368 +0.1191 +0.1787 +0.3885 +0.0596 +0.3733 +0.5073 +0.2581 +0.1056 +0.1291 +0.1936 +0.5411 +0.0645 +0.2008 +0.3168 +0.2581 +0.2961 +0.1291 +0.1936 +0.4015 +0.0645 +0.3404 [8] CLV 5: [ {(0.05934,0.10704,0.00975,0.12495),(0.06609,0.11757,0.01235,0.13605)} {(0.74405,0.00247,0.01302,0.00247),(0.71436,0.00315,0.01624,0.00315)} {(0.05715,0.04267,0.00756,0.00745),(0.06329,0.04726,0.00954,0.00938)} {(0.00439,0.73753,0.00439,0.02247),(0.00561,0.70824,0.00561,0.02792)} {(0.02857,0.00372,0.00378,0.03895),(0.03164,0.00469,0.00477,0.04257)} {(0.00219,0.06437,0.00219,0.11750),(0.00280,0.07031,0.00280,0.12666)} {(0.00145,0.00027,0.61859,0.00027),(0.00180,0.00035,0.57795,0.00035)} {(0.00439,0.73753,0.00439,0.02247),(0.00561,0.70824,0.00561,0.02792)} {(0.00110,0.00562,0.00110,0.61441),(0.00140,0.00698,0.00140,0.57460)} {(0.74405,0.00247,0.01302,0.00247),(0.71436,0.00315,0.01624,0.00315)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.74405,0.00247,0.01302,0.00247),(0.71436,0.00315,0.01624,0.00315)} {(0.00110,0.00562,0.00110,0.61441),(0.00140,0.00698,0.00140,0.57460)} {(0.00110,0.00562,0.00110,0.61441),(0.00140,0.00698,0.00140,0.57460)} {(0.00252,0.01422,0.05211,0.00248),(0.00318,0.01575,0.05693,0.00313)} {(0.00110,0.00562,0.00110,0.61441),(0.00140,0.00698,0.00140,0.57460)} {(0.05715,0.04267,0.00756,0.00745),(0.06329,0.04726,0.00954,0.00938)} {(0.02857,0.00372,0.00378,0.03895),(0.03164,0.00469,0.00477,0.04257)} {(0.00110,0.00562,0.00110,0.61441),(0.00140,0.00698,0.00140,0.57460)} ] [8] CLV 6: [ {(0.05271,0.00525,0.00208,0.00600),(0.05767,0.00651,0.00289,0.00736)} {(0.02626,0.00036,0.04557,0.00036),(0.02787,0.00045,0.04907,0.00045)} {(0.05476,0.04130,0.01186,0.01164),(0.06034,0.04561,0.01480,0.01450)} {(0.00199,0.58633,0.00199,0.01209),(0.00252,0.54616,0.00252,0.01508)} {(0.02738,0.00582,0.00593,0.03548),(0.03017,0.00725,0.00740,0.03836)} {(0.00021,0.00483,0.00021,0.08555),(0.00030,0.00587,0.00030,0.08835)} {(0.00054,0.00009,0.43108,0.00009),(0.00065,0.00011,0.38265,0.00011)} {(0.00199,0.58633,0.00199,0.01209),(0.00252,0.54616,0.00252,0.01508)} {(0.01024,0.00152,0.00135,0.02699),(0.01091,0.00186,0.00165,0.02804)} {(0.02626,0.00036,0.04557,0.00036),(0.02787,0.00045,0.04907,0.00045)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.04574,0.01874,0.00384,0.00327),(0.04912,0.02044,0.00483,0.00406)} {(0.00039,0.00229,0.00039,0.42570),(0.00048,0.00277,0.00048,0.37848)} {(0.00039,0.00229,0.00039,0.42570),(0.00048,0.00277,0.00048,0.37848)} {(0.00026,0.01182,0.00310,0.00058),(0.00037,0.01279,0.00378,0.00081)} {(0.00039,0.00229,0.00039,0.42570),(0.00048,0.00277,0.00048,0.37848)} {(0.04723,0.00205,0.00135,0.00058),(0.05100,0.00256,0.00189,0.00081)} {(0.00181,0.00500,0.00039,0.00532),(0.00226,0.00610,0.00055,0.00641)} {(0.00039,0.00229,0.00039,0.42570),(0.00048,0.00277,0.00048,0.37848)} ] [8] CLV 7: [ {(0.00439,0.73753,0.00439,0.02247),(0.00561,0.70824,0.00561,0.02792)} {(0.00145,0.00027,0.61859,0.00027),(0.00180,0.00035,0.57795,0.00035)} {(0.02857,0.00372,0.00378,0.03895),(0.03164,0.00469,0.00477,0.04257)} {(0.00439,0.73753,0.00439,0.02247),(0.00561,0.70824,0.00561,0.02792)} {(0.00110,0.00562,0.00110,0.61441),(0.00140,0.00698,0.00140,0.57460)} {(0.00110,0.00562,0.00110,0.61441),(0.00140,0.00698,0.00140,0.57460)} {(0.00145,0.00027,0.61859,0.00027),(0.00180,0.00035,0.57795,0.00035)} {(0.00439,0.73753,0.00439,0.02247),(0.00561,0.70824,0.00561,0.02792)} {(0.05715,0.04267,0.00756,0.00745),(0.06329,0.04726,0.00954,0.00938)} {(0.74405,0.00247,0.01302,0.00247),(0.71436,0.00315,0.01624,0.00315)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.74405,0.00247,0.01302,0.00247),(0.71436,0.00315,0.01624,0.00315)} {(0.00110,0.00562,0.00110,0.61441),(0.00140,0.00698,0.00140,0.57460)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00219,0.06437,0.00219,0.11750),(0.00280,0.07031,0.00280,0.12666)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.74405,0.00247,0.01302,0.00247),(0.71436,0.00315,0.01624,0.00315)} {(0.74405,0.00247,0.01302,0.00247),(0.71436,0.00315,0.01624,0.00315)} {(0.00145,0.00027,0.61859,0.00027),(0.00180,0.00035,0.57795,0.00035)} ] TEST alpha(ncats) = 100.00( 2), mode = MEDIAN 0.920322 1.079678 [8] P-matrix for branch length 0.100000 +0.9282 +0.0342 +0.0205 +0.0171 +0.0256 +0.9252 +0.0085 +0.0406 +0.0614 +0.0342 +0.8873 +0.0171 +0.0256 +0.0813 +0.0085 +0.8845 +0.9166 +0.0398 +0.0237 +0.0199 +0.0299 +0.9133 +0.0100 +0.0469 +0.0710 +0.0398 +0.8693 +0.0199 +0.0299 +0.0939 +0.0100 +0.8663 [8] P-matrix for branch length 0.200000 +0.8642 +0.0655 +0.0376 +0.0327 +0.0491 +0.8604 +0.0164 +0.0741 +0.1129 +0.0655 +0.7889 +0.0327 +0.0491 +0.1483 +0.0164 +0.7862 +0.8436 +0.0757 +0.0429 +0.0378 +0.0567 +0.8400 +0.0189 +0.0843 +0.1286 +0.0757 +0.7579 +0.0378 +0.0567 +0.1686 +0.0189 +0.7557 [8] P-matrix for branch length 1.000000 +0.5440 +0.2363 +0.1015 +0.1182 +0.1772 +0.5702 +0.0591 +0.1935 +0.3046 +0.2363 +0.3409 +0.1182 +0.1772 +0.3871 +0.0591 +0.3766 +0.5045 +0.2598 +0.1059 +0.1299 +0.1948 +0.5390 +0.0649 +0.2013 +0.3176 +0.2598 +0.2928 +0.1299 +0.1948 +0.4025 +0.0649 +0.3377 [8] P-matrix for branch length 1.000000 +0.5440 +0.2363 +0.1015 +0.1182 +0.1772 +0.5702 +0.0591 +0.1935 +0.3046 +0.2363 +0.3409 +0.1182 +0.1772 +0.3871 +0.0591 +0.3766 +0.5045 +0.2598 +0.1059 +0.1299 +0.1948 +0.5390 +0.0649 +0.2013 +0.3176 +0.2598 +0.2928 +0.1299 +0.1948 +0.4025 +0.0649 +0.3377 [8] CLV 5: [ {(0.05871,0.10604,0.00953,0.12388),(0.06668,0.11848,0.01259,0.13699)} {(0.74682,0.00241,0.01274,0.00241),(0.71174,0.00322,0.01654,0.00322)} {(0.05657,0.04224,0.00739,0.00728),(0.06382,0.04766,0.00973,0.00957)} {(0.00428,0.74028,0.00428,0.02199),(0.00572,0.70568,0.00572,0.02843)} {(0.02828,0.00364,0.00369,0.03860),(0.03191,0.00478,0.00487,0.04288)} {(0.00214,0.06380,0.00214,0.11660),(0.00286,0.07082,0.00286,0.12742)} {(0.00142,0.00027,0.62243,0.00027),(0.00184,0.00036,0.57441,0.00036)} {(0.00428,0.74028,0.00428,0.02199),(0.00572,0.70568,0.00572,0.02843)} {(0.00107,0.00550,0.00107,0.61819),(0.00143,0.00711,0.00143,0.57115)} {(0.74682,0.00241,0.01274,0.00241),(0.71174,0.00322,0.01654,0.00322)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.74682,0.00241,0.01274,0.00241),(0.71174,0.00322,0.01654,0.00322)} {(0.00107,0.00550,0.00107,0.61819),(0.00143,0.00711,0.00143,0.57115)} {(0.00107,0.00550,0.00107,0.61819),(0.00143,0.00711,0.00143,0.57115)} {(0.00246,0.01408,0.05164,0.00243),(0.00324,0.01589,0.05734,0.00319)} {(0.00107,0.00550,0.00107,0.61819),(0.00143,0.00711,0.00143,0.57115)} {(0.05657,0.04224,0.00739,0.00728),(0.06382,0.04766,0.00973,0.00957)} {(0.02828,0.00364,0.00369,0.03860),(0.03191,0.00478,0.00487,0.04288)} {(0.00107,0.00550,0.00107,0.61819),(0.00143,0.00711,0.00143,0.57115)} ] [8] CLV 6: [ {(0.05223,0.00514,0.00201,0.00588),(0.05810,0.00662,0.00297,0.00748)} {(0.02610,0.00035,0.04522,0.00035),(0.02800,0.00046,0.04936,0.00046)} {(0.05423,0.04089,0.01160,0.01139),(0.06082,0.04598,0.01508,0.01476)} {(0.00195,0.59016,0.00195,0.01183),(0.00258,0.54270,0.00258,0.01536)} {(0.02711,0.00569,0.00580,0.03519),(0.03041,0.00738,0.00754,0.03860)} {(0.00020,0.00473,0.00020,0.08522),(0.00030,0.00597,0.00030,0.08854)} {(0.00053,0.00009,0.43578,0.00009),(0.00066,0.00012,0.37855,0.00012)} {(0.00195,0.59016,0.00195,0.01183),(0.00258,0.54270,0.00258,0.01536)} {(0.01017,0.00149,0.00133,0.02687),(0.01096,0.00189,0.00167,0.02812)} {(0.02610,0.00035,0.04522,0.00035),(0.02800,0.00046,0.04936,0.00046)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.04540,0.01857,0.00375,0.00320),(0.04940,0.02059,0.00493,0.00413)} {(0.00039,0.00224,0.00039,0.43029),(0.00049,0.00281,0.00049,0.37450)} {(0.00039,0.00224,0.00039,0.43029),(0.00049,0.00281,0.00049,0.37450)} {(0.00025,0.01173,0.00304,0.00056),(0.00038,0.01288,0.00384,0.00083)} {(0.00039,0.00224,0.00039,0.43029),(0.00049,0.00281,0.00049,0.37450)} {(0.04686,0.00201,0.00131,0.00056),(0.05131,0.00261,0.00194,0.00084)} {(0.00177,0.00490,0.00038,0.00522),(0.00230,0.00620,0.00057,0.00651)} {(0.00039,0.00224,0.00039,0.43029),(0.00049,0.00281,0.00049,0.37450)} ] [8] CLV 7: [ {(0.00428,0.74028,0.00428,0.02199),(0.00572,0.70568,0.00572,0.02843)} {(0.00142,0.00027,0.62243,0.00027),(0.00184,0.00036,0.57441,0.00036)} {(0.02828,0.00364,0.00369,0.03860),(0.03191,0.00478,0.00487,0.04288)} {(0.00428,0.74028,0.00428,0.02199),(0.00572,0.70568,0.00572,0.02843)} {(0.00107,0.00550,0.00107,0.61819),(0.00143,0.00711,0.00143,0.57115)} {(0.00107,0.00550,0.00107,0.61819),(0.00143,0.00711,0.00143,0.57115)} {(0.00142,0.00027,0.62243,0.00027),(0.00184,0.00036,0.57441,0.00036)} {(0.00428,0.74028,0.00428,0.02199),(0.00572,0.70568,0.00572,0.02843)} {(0.05657,0.04224,0.00739,0.00728),(0.06382,0.04766,0.00973,0.00957)} {(0.74682,0.00241,0.01274,0.00241),(0.71174,0.00322,0.01654,0.00322)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.74682,0.00241,0.01274,0.00241),(0.71174,0.00322,0.01654,0.00322)} {(0.00107,0.00550,0.00107,0.61819),(0.00143,0.00711,0.00143,0.57115)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00214,0.06380,0.00214,0.11660),(0.00286,0.07082,0.00286,0.12742)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.74682,0.00241,0.01274,0.00241),(0.71174,0.00322,0.01654,0.00322)} {(0.74682,0.00241,0.01274,0.00241),(0.71174,0.00322,0.01654,0.00322)} {(0.00142,0.00027,0.62243,0.00027),(0.00184,0.00036,0.57441,0.00036)} ] TEST alpha(ncats) = 0.10( 4), mode = MEAN 0.000000 0.000689 0.114514 3.884798 [0] P-matrix for branch length 0.100000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9999 +0.0000 +0.0000 +0.0000 +0.0000 +0.9999 +0.0000 +0.0000 +0.0001 +0.0000 +0.9999 +0.0000 +0.0000 +0.0001 +0.0000 +0.9999 +0.9906 +0.0044 +0.0027 +0.0022 +0.0033 +0.9901 +0.0011 +0.0055 +0.0082 +0.0044 +0.9851 +0.0022 +0.0033 +0.0110 +0.0011 +0.9846 +0.7453 +0.1257 +0.0661 +0.0628 +0.0943 +0.7457 +0.0314 +0.1286 +0.1984 +0.1257 +0.6131 +0.0628 +0.0943 +0.2573 +0.0314 +0.6170 [0] P-matrix for branch length 0.200000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9999 +0.0001 +0.0000 +0.0000 +0.0000 +0.9999 +0.0000 +0.0001 +0.0001 +0.0001 +0.9998 +0.0000 +0.0000 +0.0001 +0.0000 +0.9998 +0.9814 +0.0088 +0.0054 +0.0044 +0.0066 +0.9803 +0.0022 +0.0109 +0.0163 +0.0088 +0.9705 +0.0044 +0.0066 +0.0217 +0.0022 +0.9695 +0.5864 +0.2119 +0.0958 +0.1059 +0.1589 +0.6049 +0.0530 +0.1832 +0.2873 +0.2119 +0.3949 +0.1059 +0.1589 +0.3664 +0.0530 +0.4217 [0] P-matrix for branch length 1.000000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9994 +0.0003 +0.0002 +0.0001 +0.0002 +0.9994 +0.0001 +0.0003 +0.0005 +0.0003 +0.9991 +0.0001 +0.0002 +0.0007 +0.0001 +0.9991 +0.9119 +0.0421 +0.0250 +0.0210 +0.0316 +0.9085 +0.0105 +0.0494 +0.0749 +0.0421 +0.8620 +0.0210 +0.0316 +0.0989 +0.0105 +0.8590 +0.3110 +0.3908 +0.1029 +0.1954 +0.2931 +0.4064 +0.0977 +0.2028 +0.3086 +0.3908 +0.1052 +0.1954 +0.2931 +0.4056 +0.0977 +0.2036 [0] P-matrix for branch length 1.000000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9994 +0.0003 +0.0002 +0.0001 +0.0002 +0.9994 +0.0001 +0.0003 +0.0005 +0.0003 +0.9991 +0.0001 +0.0002 +0.0007 +0.0001 +0.9991 +0.9119 +0.0421 +0.0250 +0.0210 +0.0316 +0.9085 +0.0105 +0.0494 +0.0749 +0.0421 +0.8620 +0.0210 +0.0316 +0.0989 +0.0105 +0.8590 +0.3110 +0.3908 +0.1029 +0.1954 +0.2931 +0.4064 +0.0977 +0.2028 +0.3086 +0.3908 +0.1052 +0.1954 +0.2931 +0.4056 +0.0977 +0.2036 [0] CLV 5: [ {(0.00000,0.00000,0.00000,0.00000),(0.00005,0.00011,0.00000,0.00013),(0.00867,0.01711,0.00018,0.02120),(0.14669,0.20695,0.08332,0.21274)} {(1.00000,0.00000,0.00000,0.00000),(0.99977,0.00000,0.00000,0.00000),(0.96308,0.00004,0.00027,0.00004),(0.34389,0.02525,0.08255,0.02525)} {(0.00000,0.00000,0.00000,0.00000),(0.00005,0.00004,0.00000,0.00000),(0.00863,0.00647,0.00014,0.00014),(0.12425,0.09613,0.06087,0.05822)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99976,0.00000,0.00000),(0.00008,0.96108,0.00008,0.00047),(0.04489,0.36594,0.04489,0.13425)} {(0.00000,0.00000,0.00000,0.00000),(0.00003,0.00000,0.00000,0.00004),(0.00432,0.00007,0.00007,0.00640),(0.06212,0.02911,0.03044,0.06701)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00007,0.00000,0.00013),(0.00004,0.01064,0.00004,0.02105),(0.02244,0.11082,0.02244,0.15452)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99964,0.00000),(0.00003,0.00000,0.94185,0.00000),(0.00917,0.00281,0.15593,0.00281)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99976,0.00000,0.00000),(0.00008,0.96108,0.00008,0.00047),(0.04489,0.36594,0.04489,0.13425)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99963),(0.00002,0.00012,0.00002,0.93991),(0.01122,0.03356,0.01122,0.17786)} {(1.00000,0.00000,0.00000,0.00000),(0.99977,0.00000,0.00000,0.00000),(0.96308,0.00004,0.00027,0.00004),(0.34389,0.02525,0.08255,0.02525)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(0.99977,0.00000,0.00000,0.00000),(0.96308,0.00004,0.00027,0.00004),(0.34389,0.02525,0.08255,0.02525)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99963),(0.00002,0.00012,0.00002,0.93991),(0.01122,0.03356,0.01122,0.17786)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99963),(0.00002,0.00012,0.00002,0.93991),(0.01122,0.03356,0.01122,0.17786)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00001,0.00005,0.00000),(0.00005,0.00216,0.00854,0.00005),(0.02029,0.03204,0.08366,0.01941)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99963),(0.00002,0.00012,0.00002,0.93991),(0.01122,0.03356,0.01122,0.17786)} {(0.00000,0.00000,0.00000,0.00000),(0.00005,0.00004,0.00000,0.00000),(0.00863,0.00647,0.00014,0.00014),(0.12425,0.09613,0.06087,0.05822)} {(0.00000,0.00000,0.00000,0.00000),(0.00003,0.00000,0.00000,0.00004),(0.00432,0.00007,0.00007,0.00640),(0.06212,0.02911,0.03044,0.06701)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99963),(0.00002,0.00012,0.00002,0.93991),(0.01122,0.03356,0.01122,0.17786)} ] [0] CLV 6: [ {(0.00000,0.00000,0.00000,0.00000),(0.00005,0.00000,0.00000,0.00000),(0.00855,0.00011,0.00001,0.00014),(0.09044,0.03148,0.03435,0.03193)} {(0.00000,0.00000,0.00000,0.00000),(0.00003,0.00000,0.00005,0.00000),(0.00519,0.00001,0.00796,0.00001),(0.02553,0.00302,0.04881,0.00302)} {(0.00000,0.00000,0.00000,0.00000),(0.00005,0.00004,0.00000,0.00000),(0.00858,0.00643,0.00024,0.00024),(0.11237,0.09279,0.07771,0.07428)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99958,0.00000,0.00000),(0.00004,0.93285,0.00004,0.00024),(0.01925,0.17893,0.01925,0.06691)} {(0.00000,0.00000,0.00000,0.00000),(0.00003,0.00000,0.00000,0.00004),(0.00429,0.00012,0.00012,0.00631),(0.05619,0.03714,0.03886,0.05565)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00013),(0.00000,0.00012,0.00000,0.02021),(0.00443,0.01930,0.00443,0.05343)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99937,0.00000),(0.00001,0.00000,0.90045,0.00000),(0.00169,0.00044,0.03868,0.00044)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99958,0.00000,0.00000),(0.00004,0.93285,0.00004,0.00024),(0.01925,0.17893,0.01925,0.06691)} {(0.00000,0.00000,0.00000,0.00000),(0.00001,0.00000,0.00000,0.00004),(0.00206,0.00003,0.00003,0.00611),(0.01437,0.00784,0.00704,0.01904)} {(0.00000,0.00000,0.00000,0.00000),(0.00003,0.00000,0.00005,0.00000),(0.00519,0.00001,0.00796,0.00001),(0.02553,0.00302,0.04881,0.00302)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,0.00000),(0.00005,0.00002,0.00000,0.00000),(0.00839,0.00317,0.00007,0.00007),(0.05647,0.03453,0.02619,0.02092)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99934),(0.00001,0.00006,0.00001,0.89719),(0.00260,0.00903,0.00260,0.05052)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99934),(0.00001,0.00006,0.00001,0.89719),(0.00260,0.00903,0.00260,0.05052)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00001,0.00000,0.00000),(0.00000,0.00210,0.00007,0.00000),(0.00549,0.01871,0.01283,0.00907)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99934),(0.00001,0.00006,0.00001,0.89719),(0.00260,0.00903,0.00260,0.05052)} {(0.00000,0.00000,0.00000,0.00000),(0.00005,0.00000,0.00000,0.00000),(0.00842,0.00004,0.00000,0.00000),(0.06590,0.01474,0.02233,0.01180)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00004,0.00012,0.00000,0.00014),(0.01190,0.02247,0.00823,0.02039)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99934),(0.00001,0.00006,0.00001,0.89719),(0.00260,0.00903,0.00260,0.05052)} ] [0] CLV 7: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99976,0.00000,0.00000),(0.00008,0.96108,0.00008,0.00047),(0.04489,0.36594,0.04489,0.13425)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99964,0.00000),(0.00003,0.00000,0.94185,0.00000),(0.00917,0.00281,0.15593,0.00281)} {(0.00000,0.00000,0.00000,0.00000),(0.00003,0.00000,0.00000,0.00004),(0.00432,0.00007,0.00007,0.00640),(0.06212,0.02911,0.03044,0.06701)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99976,0.00000,0.00000),(0.00008,0.96108,0.00008,0.00047),(0.04489,0.36594,0.04489,0.13425)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99963),(0.00002,0.00012,0.00002,0.93991),(0.01122,0.03356,0.01122,0.17786)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99963),(0.00002,0.00012,0.00002,0.93991),(0.01122,0.03356,0.01122,0.17786)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99964,0.00000),(0.00003,0.00000,0.94185,0.00000),(0.00917,0.00281,0.15593,0.00281)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99976,0.00000,0.00000),(0.00008,0.96108,0.00008,0.00047),(0.04489,0.36594,0.04489,0.13425)} {(0.00000,0.00000,0.00000,0.00000),(0.00005,0.00004,0.00000,0.00000),(0.00863,0.00647,0.00014,0.00014),(0.12425,0.09613,0.06087,0.05822)} {(1.00000,0.00000,0.00000,0.00000),(0.99977,0.00000,0.00000,0.00000),(0.96308,0.00004,0.00027,0.00004),(0.34389,0.02525,0.08255,0.02525)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(0.99977,0.00000,0.00000,0.00000),(0.96308,0.00004,0.00027,0.00004),(0.34389,0.02525,0.08255,0.02525)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99963),(0.00002,0.00012,0.00002,0.93991),(0.01122,0.03356,0.01122,0.17786)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00007,0.00000,0.00013),(0.00004,0.01064,0.00004,0.02105),(0.02244,0.11082,0.02244,0.15452)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(0.99977,0.00000,0.00000,0.00000),(0.96308,0.00004,0.00027,0.00004),(0.34389,0.02525,0.08255,0.02525)} {(1.00000,0.00000,0.00000,0.00000),(0.99977,0.00000,0.00000,0.00000),(0.96308,0.00004,0.00027,0.00004),(0.34389,0.02525,0.08255,0.02525)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99964,0.00000),(0.00003,0.00000,0.94185,0.00000),(0.00917,0.00281,0.15593,0.00281)} ] TEST alpha(ncats) = 0.10( 4), mode = MEDIAN 0.000001 0.001078 0.093753 3.905168 [0] P-matrix for branch length 0.100000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9999 +0.0000 +0.0000 +0.0000 +0.0000 +0.9999 +0.0000 +0.0001 +0.0001 +0.0000 +0.9999 +0.0000 +0.0000 +0.0001 +0.0000 +0.9999 +0.9923 +0.0036 +0.0023 +0.0018 +0.0027 +0.9919 +0.0009 +0.0045 +0.0068 +0.0036 +0.9878 +0.0018 +0.0027 +0.0090 +0.0009 +0.9874 +0.7443 +0.1262 +0.0664 +0.0631 +0.0947 +0.7447 +0.0316 +0.1291 +0.1991 +0.1262 +0.6116 +0.0631 +0.0947 +0.2581 +0.0316 +0.6156 [0] P-matrix for branch length 0.200000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9998 +0.0001 +0.0001 +0.0000 +0.0001 +0.9998 +0.0000 +0.0001 +0.0002 +0.0001 +0.9997 +0.0000 +0.0001 +0.0002 +0.0000 +0.9997 +0.9847 +0.0072 +0.0045 +0.0036 +0.0054 +0.9839 +0.0018 +0.0089 +0.0134 +0.0072 +0.9758 +0.0036 +0.0054 +0.0179 +0.0018 +0.9749 +0.5851 +0.2126 +0.0960 +0.1063 +0.1595 +0.6038 +0.0532 +0.1835 +0.2879 +0.2126 +0.3932 +0.1063 +0.1595 +0.3671 +0.0532 +0.4203 [0] P-matrix for branch length 1.000000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9991 +0.0004 +0.0003 +0.0002 +0.0003 +0.9991 +0.0001 +0.0005 +0.0008 +0.0004 +0.9986 +0.0002 +0.0003 +0.0010 +0.0001 +0.9985 +0.9270 +0.0348 +0.0208 +0.0174 +0.0261 +0.9239 +0.0087 +0.0413 +0.0625 +0.0348 +0.8853 +0.0174 +0.0261 +0.0827 +0.0087 +0.8825 +0.3107 +0.3910 +0.1028 +0.1955 +0.2932 +0.4063 +0.0977 +0.2028 +0.3084 +0.3910 +0.1051 +0.1955 +0.2932 +0.4055 +0.0977 +0.2035 [0] P-matrix for branch length 1.000000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9991 +0.0004 +0.0003 +0.0002 +0.0003 +0.9991 +0.0001 +0.0005 +0.0008 +0.0004 +0.9986 +0.0002 +0.0003 +0.0010 +0.0001 +0.9985 +0.9270 +0.0348 +0.0208 +0.0174 +0.0261 +0.9239 +0.0087 +0.0413 +0.0625 +0.0348 +0.8853 +0.0174 +0.0261 +0.0827 +0.0087 +0.8825 +0.3107 +0.3910 +0.1028 +0.1955 +0.2932 +0.4063 +0.0977 +0.2028 +0.3084 +0.3910 +0.1051 +0.1955 +0.2932 +0.4055 +0.0977 +0.2035 [0] CLV 5: [ {(0.00000,0.00000,0.00000,0.00000),(0.00008,0.00017,0.00000,0.00021),(0.00713,0.01411,0.00012,0.01750),(0.14701,0.20712,0.08381,0.21282)} {(1.00000,0.00000,0.00000,0.00000),(0.99964,0.00000,0.00000,0.00000),(0.96964,0.00003,0.00018,0.00003),(0.34236,0.02543,0.08288,0.02543)} {(0.00000,0.00000,0.00000,0.00000),(0.00008,0.00006,0.00000,0.00000),(0.00711,0.00532,0.00010,0.00010),(0.12440,0.09629,0.06121,0.05854)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99962,0.00000,0.00000),(0.00005,0.96797,0.00005,0.00032),(0.04520,0.36463,0.04520,0.13476)} {(0.00000,0.00000,0.00000,0.00000),(0.00004,0.00000,0.00000,0.00006),(0.00355,0.00005,0.00005,0.00528),(0.06220,0.02927,0.03060,0.06702)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00010,0.00000,0.00021),(0.00003,0.00878,0.00003,0.01741),(0.02260,0.11083,0.02260,0.15429)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99943,0.00000),(0.00002,0.00000,0.95211,0.00000),(0.00921,0.00283,0.15460,0.00283)} 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{(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99941),(0.00001,0.00008,0.00001,0.95049),(0.01130,0.03369,0.01130,0.17665)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00002,0.00008,0.00000),(0.00003,0.00177,0.00704,0.00003),(0.02040,0.03210,0.08360,0.01951)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99941),(0.00001,0.00008,0.00001,0.95049),(0.01130,0.03369,0.01130,0.17665)} {(0.00000,0.00000,0.00000,0.00000),(0.00008,0.00006,0.00000,0.00000),(0.00711,0.00532,0.00010,0.00010),(0.12440,0.09629,0.06121,0.05854)} {(0.00000,0.00000,0.00000,0.00000),(0.00004,0.00000,0.00000,0.00006),(0.00355,0.00005,0.00005,0.00528),(0.06220,0.02927,0.03060,0.06702)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99941),(0.00001,0.00008,0.00001,0.95049),(0.01130,0.03369,0.01130,0.17665)} ] [0] CLV 6: [ {(0.00000,0.00000,0.00000,0.00000),(0.00008,0.00000,0.00000,0.00000),(0.00705,0.00008,0.00000,0.00009),(0.09043,0.03162,0.03458,0.03206)} {(0.00000,0.00000,0.00000,0.00000),(0.00005,0.00000,0.00008,0.00000),(0.00430,0.00000,0.00658,0.00000),(0.02544,0.00304,0.04863,0.00304)} {(0.00000,0.00000,0.00000,0.00000),(0.00008,0.00006,0.00000,0.00000),(0.00707,0.00530,0.00016,0.00016),(0.11250,0.09297,0.07805,0.07460)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99934,0.00000,0.00000),(0.00003,0.94461,0.00003,0.00016),(0.01938,0.17792,0.01938,0.06710)} {(0.00000,0.00000,0.00000,0.00000),(0.00004,0.00000,0.00000,0.00006),(0.00354,0.00008,0.00008,0.00522),(0.05625,0.03730,0.03903,0.05567)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00021),(0.00000,0.00008,0.00000,0.01683),(0.00447,0.01933,0.00447,0.05315)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99901,0.00000),(0.00001,0.00000,0.91770,0.00000),(0.00169,0.00044,0.03811,0.00044)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99934,0.00000,0.00000),(0.00003,0.94461,0.00003,0.00016),(0.01938,0.17792,0.01938,0.06710)} {(0.00000,0.00000,0.00000,0.00000),(0.00002,0.00000,0.00000,0.00006),(0.00171,0.00002,0.00002,0.00508),(0.01437,0.00786,0.00707,0.01896)} {(0.00000,0.00000,0.00000,0.00000),(0.00005,0.00000,0.00008,0.00000),(0.00430,0.00000,0.00658,0.00000),(0.02544,0.00304,0.04863,0.00304)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,0.00000),(0.00008,0.00003,0.00000,0.00000),(0.00694,0.00262,0.00005,0.00005),(0.05637,0.03457,0.02629,0.02101)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99897),(0.00001,0.00004,0.00001,0.91495),(0.00261,0.00905,0.00261,0.04996)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99897),(0.00001,0.00004,0.00001,0.91495),(0.00261,0.00905,0.00261,0.04996)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00002,0.00000,0.00000),(0.00000,0.00174,0.00005,0.00000),(0.00553,0.01871,0.01286,0.00913)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99897),(0.00001,0.00004,0.00001,0.91495),(0.00261,0.00905,0.00261,0.04996)} {(0.00000,0.00000,0.00000,0.00000),(0.00008,0.00000,0.00000,0.00000),(0.00696,0.00003,0.00000,0.00000),(0.06583,0.01482,0.02247,0.01190)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00003,0.00008,0.00000,0.00009),(0.01196,0.02252,0.00830,0.02044)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99897),(0.00001,0.00004,0.00001,0.91495),(0.00261,0.00905,0.00261,0.04996)} ] [0] CLV 7: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99962,0.00000,0.00000),(0.00005,0.96797,0.00005,0.00032),(0.04520,0.36463,0.04520,0.13476)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99943,0.00000),(0.00002,0.00000,0.95211,0.00000),(0.00921,0.00283,0.15460,0.00283)} {(0.00000,0.00000,0.00000,0.00000),(0.00004,0.00000,0.00000,0.00006),(0.00355,0.00005,0.00005,0.00528),(0.06220,0.02927,0.03060,0.06702)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99962,0.00000,0.00000),(0.00005,0.96797,0.00005,0.00032),(0.04520,0.36463,0.04520,0.13476)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99941),(0.00001,0.00008,0.00001,0.95049),(0.01130,0.03369,0.01130,0.17665)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99941),(0.00001,0.00008,0.00001,0.95049),(0.01130,0.03369,0.01130,0.17665)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99943,0.00000),(0.00002,0.00000,0.95211,0.00000),(0.00921,0.00283,0.15460,0.00283)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99962,0.00000,0.00000),(0.00005,0.96797,0.00005,0.00032),(0.04520,0.36463,0.04520,0.13476)} {(0.00000,0.00000,0.00000,0.00000),(0.00008,0.00006,0.00000,0.00000),(0.00711,0.00532,0.00010,0.00010),(0.12440,0.09629,0.06121,0.05854)} {(1.00000,0.00000,0.00000,0.00000),(0.99964,0.00000,0.00000,0.00000),(0.96964,0.00003,0.00018,0.00003),(0.34236,0.02543,0.08288,0.02543)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(0.99964,0.00000,0.00000,0.00000),(0.96964,0.00003,0.00018,0.00003),(0.34236,0.02543,0.08288,0.02543)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99941),(0.00001,0.00008,0.00001,0.95049),(0.01130,0.03369,0.01130,0.17665)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00010,0.00000,0.00021),(0.00003,0.00878,0.00003,0.01741),(0.02260,0.11083,0.02260,0.15429)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(0.99964,0.00000,0.00000,0.00000),(0.96964,0.00003,0.00018,0.00003),(0.34236,0.02543,0.08288,0.02543)} {(1.00000,0.00000,0.00000,0.00000),(0.99964,0.00000,0.00000,0.00000),(0.96964,0.00003,0.00018,0.00003),(0.34236,0.02543,0.08288,0.02543)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99943,0.00000),(0.00002,0.00000,0.95211,0.00000),(0.00921,0.00283,0.15460,0.00283)} ] TEST alpha(ncats) = 0.50( 4), mode = MEAN 0.029078 0.280715 0.924773 2.765435 [1] P-matrix for branch length 0.100000 +0.9976 +0.0011 +0.0007 +0.0006 +0.0008 +0.9975 +0.0003 +0.0014 +0.0021 +0.0011 +0.9962 +0.0006 +0.0008 +0.0028 +0.0003 +0.9961 +0.9772 +0.0108 +0.0066 +0.0054 +0.0081 +0.9760 +0.0027 +0.0132 +0.0199 +0.0108 +0.9640 +0.0054 +0.0081 +0.0265 +0.0027 +0.9628 +0.9279 +0.0343 +0.0206 +0.0172 +0.0258 +0.9248 +0.0086 +0.0408 +0.0617 +0.0343 +0.8868 +0.0172 +0.0258 +0.0817 +0.0086 +0.8840 +0.8067 +0.0942 +0.0520 +0.0471 +0.0706 +0.8040 +0.0235 +0.1018 +0.1560 +0.0942 +0.7028 +0.0471 +0.0706 +0.2036 +0.0235 +0.7022 [1] P-matrix for branch length 0.200000 +0.9952 +0.0023 +0.0014 +0.0011 +0.0017 +0.9949 +0.0006 +0.0028 +0.0042 +0.0023 +0.9924 +0.0011 +0.0017 +0.0056 +0.0006 +0.9921 +0.9552 +0.0212 +0.0129 +0.0106 +0.0159 +0.9531 +0.0053 +0.0257 +0.0388 +0.0212 +0.9294 +0.0106 +0.0159 +0.0514 +0.0053 +0.9273 +0.8636 +0.0657 +0.0378 +0.0329 +0.0493 +0.8598 +0.0164 +0.0744 +0.1133 +0.0657 +0.7881 +0.0329 +0.0493 +0.1489 +0.0164 +0.7854 +0.6689 +0.1662 +0.0818 +0.0831 +0.1246 +0.6760 +0.0415 +0.1578 +0.2454 +0.1662 +0.5053 +0.0831 +0.1246 +0.3155 +0.0415 +0.5183 [1] P-matrix for branch length 1.000000 +0.9764 +0.0111 +0.0069 +0.0056 +0.0084 +0.9752 +0.0028 +0.0137 +0.0206 +0.0111 +0.9627 +0.0056 +0.0084 +0.0274 +0.0028 +0.9615 +0.8043 +0.0954 +0.0526 +0.0477 +0.0716 +0.8017 +0.0239 +0.1029 +0.1577 +0.0954 +0.6992 +0.0477 +0.0716 +0.2058 +0.0239 +0.6987 +0.5428 +0.2370 +0.1017 +0.1185 +0.1778 +0.5692 +0.0593 +0.1938 +0.3050 +0.2370 +0.3394 +0.1185 +0.1778 +0.3876 +0.0593 +0.3754 +0.3341 +0.3727 +0.1068 +0.1864 +0.2795 +0.4202 +0.0932 +0.2071 +0.3205 +0.3727 +0.1205 +0.1864 +0.2795 +0.4141 +0.0932 +0.2132 [1] P-matrix for branch length 1.000000 +0.9764 +0.0111 +0.0069 +0.0056 +0.0084 +0.9752 +0.0028 +0.0137 +0.0206 +0.0111 +0.9627 +0.0056 +0.0084 +0.0274 +0.0028 +0.9615 +0.8043 +0.0954 +0.0526 +0.0477 +0.0716 +0.8017 +0.0239 +0.1029 +0.1577 +0.0954 +0.6992 +0.0477 +0.0716 +0.2058 +0.0239 +0.6987 +0.5428 +0.2370 +0.1017 +0.1185 +0.1778 +0.5692 +0.0593 +0.1938 +0.3050 +0.2370 +0.3394 +0.1185 +0.1778 +0.3876 +0.0593 +0.3754 +0.3341 +0.3727 +0.1068 +0.1864 +0.2795 +0.4202 +0.0932 +0.2071 +0.3205 +0.3727 +0.1205 +0.1864 +0.2795 +0.4141 +0.0932 +0.2132 [1] CLV 5: [ {(0.00224,0.00447,0.00001,0.00558),(0.02050,0.03968,0.00105,0.04852),(0.05894,0.10640,0.00961,0.12427),(0.12498,0.19092,0.05459,0.20286)} {(0.99046,0.00000,0.00002,0.00000),(0.91250,0.00025,0.00150,0.00025),(0.74581,0.00243,0.01284,0.00243),(0.44744,0.01554,0.06022,0.01554)} {(0.00224,0.00168,0.00001,0.00001),(0.02027,0.01517,0.00082,0.00082),(0.05678,0.04240,0.00745,0.00734),(0.11117,0.08427,0.04078,0.03933)} {(0.00001,0.98991,0.00001,0.00003),(0.00045,0.90832,0.00045,0.00265),(0.00432,0.73928,0.00432,0.02217),(0.02762,0.45703,0.02762,0.09956)} {(0.00112,0.00000,0.00000,0.00168),(0.01013,0.00041,0.00041,0.01476),(0.02839,0.00367,0.00373,0.03873),(0.05558,0.01967,0.02039,0.06460)} {(0.00000,0.00279,0.00000,0.00557),(0.00023,0.02451,0.00023,0.04770),(0.00216,0.06400,0.00216,0.11693),(0.01381,0.10666,0.01381,0.16353)} {(0.00000,0.00000,0.98488,0.00000),(0.00017,0.00003,0.86379,0.00003),(0.00143,0.00027,0.62103,0.00027),(0.00669,0.00173,0.25534,0.00173)} {(0.00001,0.98991,0.00001,0.00003),(0.00045,0.90832,0.00045,0.00265),(0.00432,0.73928,0.00432,0.02217),(0.02762,0.45703,0.02762,0.09956)} {(0.00000,0.00001,0.00000,0.98433),(0.00011,0.00066,0.00011,0.85996),(0.00108,0.00554,0.00108,0.61681),(0.00691,0.02489,0.00691,0.26860)} {(0.99046,0.00000,0.00002,0.00000),(0.91250,0.00025,0.00150,0.00025),(0.74581,0.00243,0.01284,0.00243),(0.44744,0.01554,0.06022,0.01554)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99046,0.00000,0.00002,0.00000),(0.91250,0.00025,0.00150,0.00025),(0.74581,0.00243,0.01284,0.00243),(0.44744,0.01554,0.06022,0.01554)} {(0.00000,0.00001,0.00000,0.98433),(0.00011,0.00066,0.00011,0.85996),(0.00108,0.00554,0.00108,0.61681),(0.00691,0.02489,0.00691,0.26860)} {(0.00000,0.00001,0.00000,0.98433),(0.00011,0.00066,0.00011,0.85996),(0.00108,0.00554,0.00108,0.61681),(0.00691,0.02489,0.00691,0.26860)} {(0.00000,0.00056,0.00224,0.00000),(0.00027,0.00506,0.01972,0.00027),(0.00248,0.01413,0.05181,0.00245),(0.01359,0.02809,0.08398,0.01311)} {(0.00000,0.00001,0.00000,0.98433),(0.00011,0.00066,0.00011,0.85996),(0.00108,0.00554,0.00108,0.61681),(0.00691,0.02489,0.00691,0.26860)} {(0.00224,0.00168,0.00001,0.00001),(0.02027,0.01517,0.00082,0.00082),(0.05678,0.04240,0.00745,0.00734),(0.11117,0.08427,0.04078,0.03933)} {(0.00112,0.00000,0.00000,0.00168),(0.01013,0.00041,0.00041,0.01476),(0.02839,0.00367,0.00373,0.03873),(0.05558,0.01967,0.02039,0.06460)} {(0.00000,0.00001,0.00000,0.98433),(0.00011,0.00066,0.00011,0.85996),(0.00108,0.00554,0.00108,0.61681),(0.00691,0.02489,0.00691,0.26860)} ] [1] CLV 6: [ {(0.00224,0.00001,0.00000,0.00001),(0.01980,0.00063,0.00008,0.00076),(0.05240,0.00518,0.00203,0.00592),(0.08776,0.02297,0.02096,0.02386)} {(0.00139,0.00000,0.00209,0.00000),(0.01152,0.00004,0.01823,0.00004),(0.02616,0.00036,0.04535,0.00036),(0.02996,0.00196,0.05775,0.00196)} {(0.00224,0.00168,0.00002,0.00002),(0.01998,0.01498,0.00136,0.00136),(0.05442,0.04104,0.01169,0.01148),(0.10159,0.08057,0.05579,0.05359)} {(0.00000,0.98241,0.00000,0.00002),(0.00022,0.84495,0.00022,0.00137),(0.00196,0.58876,0.00196,0.01193),(0.01188,0.25702,0.01188,0.05224)} {(0.00112,0.00001,0.00001,0.00167),(0.00999,0.00068,0.00068,0.01430),(0.02721,0.00574,0.00585,0.03530),(0.05080,0.02679,0.02789,0.05377)} {(0.00000,0.00001,0.00000,0.00551),(0.00001,0.00063,0.00001,0.04319),(0.00021,0.00477,0.00021,0.08534),(0.00246,0.01636,0.00246,0.07144)} {(0.00000,0.00000,0.97369,0.00000),(0.00008,0.00001,0.77389,0.00001),(0.00053,0.00009,0.43407,0.00009),(0.00155,0.00033,0.09133,0.00033)} {(0.00000,0.98241,0.00000,0.00002),(0.00022,0.84495,0.00022,0.00137),(0.00196,0.58876,0.00196,0.01193),(0.01188,0.25702,0.01188,0.05224)} {(0.00055,0.00000,0.00000,0.00166),(0.00453,0.00019,0.00018,0.01318),(0.01020,0.00150,0.00134,0.02691),(0.01400,0.00598,0.00513,0.02422)} {(0.00139,0.00000,0.00209,0.00000),(0.01152,0.00004,0.01823,0.00004),(0.02616,0.00036,0.04535,0.00036),(0.02996,0.00196,0.05775,0.00196)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00223,0.00084,0.00000,0.00000),(0.01892,0.00726,0.00042,0.00039),(0.04553,0.01863,0.00378,0.00323),(0.06088,0.03184,0.01900,0.01486)} {(0.00000,0.00000,0.00000,0.97274),(0.00005,0.00031,0.00005,0.76780),(0.00039,0.00226,0.00039,0.42861),(0.00174,0.00757,0.00174,0.10072)} {(0.00000,0.00000,0.00000,0.97274),(0.00005,0.00031,0.00005,0.76780),(0.00039,0.00226,0.00039,0.42861),(0.00174,0.00757,0.00174,0.10072)} {(0.00000,0.00056,0.00001,0.00000),(0.00001,0.00476,0.00040,0.00002),(0.00026,0.01176,0.00307,0.00057),(0.00309,0.01816,0.01070,0.00564)} {(0.00000,0.00000,0.00000,0.97274),(0.00005,0.00031,0.00005,0.76780),(0.00039,0.00226,0.00039,0.42861),(0.00174,0.00757,0.00174,0.10072)} {(0.00223,0.00000,0.00000,0.00000),(0.01909,0.00024,0.00005,0.00002),(0.04700,0.00202,0.00133,0.00057),(0.06796,0.01004,0.01369,0.00668)} {(0.00000,0.00001,0.00000,0.00001),(0.00021,0.00065,0.00001,0.00074),(0.00179,0.00493,0.00038,0.00526),(0.00844,0.01811,0.00464,0.01697)} {(0.00000,0.00000,0.00000,0.97274),(0.00005,0.00031,0.00005,0.76780),(0.00039,0.00226,0.00039,0.42861),(0.00174,0.00757,0.00174,0.10072)} ] [1] CLV 7: [ {(0.00001,0.98991,0.00001,0.00003),(0.00045,0.90832,0.00045,0.00265),(0.00432,0.73928,0.00432,0.02217),(0.02762,0.45703,0.02762,0.09956)} {(0.00000,0.00000,0.98488,0.00000),(0.00017,0.00003,0.86379,0.00003),(0.00143,0.00027,0.62103,0.00027),(0.00669,0.00173,0.25534,0.00173)} {(0.00112,0.00000,0.00000,0.00168),(0.01013,0.00041,0.00041,0.01476),(0.02839,0.00367,0.00373,0.03873),(0.05558,0.01967,0.02039,0.06460)} {(0.00001,0.98991,0.00001,0.00003),(0.00045,0.90832,0.00045,0.00265),(0.00432,0.73928,0.00432,0.02217),(0.02762,0.45703,0.02762,0.09956)} {(0.00000,0.00001,0.00000,0.98433),(0.00011,0.00066,0.00011,0.85996),(0.00108,0.00554,0.00108,0.61681),(0.00691,0.02489,0.00691,0.26860)} {(0.00000,0.00001,0.00000,0.98433),(0.00011,0.00066,0.00011,0.85996),(0.00108,0.00554,0.00108,0.61681),(0.00691,0.02489,0.00691,0.26860)} {(0.00000,0.00000,0.98488,0.00000),(0.00017,0.00003,0.86379,0.00003),(0.00143,0.00027,0.62103,0.00027),(0.00669,0.00173,0.25534,0.00173)} {(0.00001,0.98991,0.00001,0.00003),(0.00045,0.90832,0.00045,0.00265),(0.00432,0.73928,0.00432,0.02217),(0.02762,0.45703,0.02762,0.09956)} {(0.00224,0.00168,0.00001,0.00001),(0.02027,0.01517,0.00082,0.00082),(0.05678,0.04240,0.00745,0.00734),(0.11117,0.08427,0.04078,0.03933)} {(0.99046,0.00000,0.00002,0.00000),(0.91250,0.00025,0.00150,0.00025),(0.74581,0.00243,0.01284,0.00243),(0.44744,0.01554,0.06022,0.01554)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99046,0.00000,0.00002,0.00000),(0.91250,0.00025,0.00150,0.00025),(0.74581,0.00243,0.01284,0.00243),(0.44744,0.01554,0.06022,0.01554)} {(0.00000,0.00001,0.00000,0.98433),(0.00011,0.00066,0.00011,0.85996),(0.00108,0.00554,0.00108,0.61681),(0.00691,0.02489,0.00691,0.26860)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00279,0.00000,0.00557),(0.00023,0.02451,0.00023,0.04770),(0.00216,0.06400,0.00216,0.11693),(0.01381,0.10666,0.01381,0.16353)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99046,0.00000,0.00002,0.00000),(0.91250,0.00025,0.00150,0.00025),(0.74581,0.00243,0.01284,0.00243),(0.44744,0.01554,0.06022,0.01554)} {(0.99046,0.00000,0.00002,0.00000),(0.91250,0.00025,0.00150,0.00025),(0.74581,0.00243,0.01284,0.00243),(0.44744,0.01554,0.06022,0.01554)} {(0.00000,0.00000,0.98488,0.00000),(0.00017,0.00003,0.86379,0.00003),(0.00143,0.00027,0.62103,0.00027),(0.00669,0.00173,0.25534,0.00173)} ] TEST alpha(ncats) = 0.50( 4), mode = MEDIAN 0.033388 0.251916 0.820268 2.894428 [1] P-matrix for branch length 0.100000 +0.9973 +0.0013 +0.0008 +0.0006 +0.0010 +0.9971 +0.0003 +0.0016 +0.0024 +0.0013 +0.9956 +0.0006 +0.0010 +0.0032 +0.0003 +0.9955 +0.9795 +0.0097 +0.0060 +0.0048 +0.0072 +0.9784 +0.0024 +0.0119 +0.0179 +0.0097 +0.9676 +0.0048 +0.0072 +0.0238 +0.0024 +0.9665 +0.9356 +0.0306 +0.0184 +0.0153 +0.0230 +0.9328 +0.0077 +0.0366 +0.0553 +0.0306 +0.8988 +0.0153 +0.0230 +0.0732 +0.0077 +0.8962 +0.7992 +0.0980 +0.0538 +0.0490 +0.0735 +0.7968 +0.0245 +0.1052 +0.1614 +0.0980 +0.6917 +0.0490 +0.0735 +0.2105 +0.0245 +0.6915 [1] P-matrix for branch length 0.200000 +0.9945 +0.0026 +0.0016 +0.0013 +0.0019 +0.9942 +0.0006 +0.0032 +0.0048 +0.0026 +0.9913 +0.0013 +0.0019 +0.0064 +0.0006 +0.9910 +0.9597 +0.0191 +0.0117 +0.0095 +0.0143 +0.9577 +0.0048 +0.0232 +0.0350 +0.0191 +0.9364 +0.0095 +0.0143 +0.0464 +0.0048 +0.9345 +0.8775 +0.0589 +0.0342 +0.0294 +0.0442 +0.8737 +0.0147 +0.0674 +0.1025 +0.0589 +0.8092 +0.0294 +0.0442 +0.1348 +0.0147 +0.8063 +0.6582 +0.1720 +0.0838 +0.0860 +0.1290 +0.6666 +0.0430 +0.1614 +0.2514 +0.1720 +0.4907 +0.0860 +0.1290 +0.3228 +0.0430 +0.5052 [1] P-matrix for branch length 1.000000 +0.9730 +0.0128 +0.0079 +0.0064 +0.0096 +0.9716 +0.0032 +0.0157 +0.0236 +0.0128 +0.9573 +0.0064 +0.0096 +0.0313 +0.0032 +0.9559 +0.8214 +0.0868 +0.0484 +0.0434 +0.0651 +0.8183 +0.0217 +0.0950 +0.1452 +0.0868 +0.7246 +0.0434 +0.0651 +0.1899 +0.0217 +0.7233 +0.5728 +0.2196 +0.0977 +0.1098 +0.1647 +0.5937 +0.0549 +0.1867 +0.2932 +0.2196 +0.3774 +0.1098 +0.1647 +0.3734 +0.0549 +0.4069 +0.3299 +0.3759 +0.1062 +0.1880 +0.2819 +0.4177 +0.0940 +0.2064 +0.3187 +0.3759 +0.1174 +0.1880 +0.2819 +0.4129 +0.0940 +0.2112 [1] P-matrix for branch length 1.000000 +0.9730 +0.0128 +0.0079 +0.0064 +0.0096 +0.9716 +0.0032 +0.0157 +0.0236 +0.0128 +0.9573 +0.0064 +0.0096 +0.0313 +0.0032 +0.9559 +0.8214 +0.0868 +0.0484 +0.0434 +0.0651 +0.8183 +0.0217 +0.0950 +0.1452 +0.0868 +0.7246 +0.0434 +0.0651 +0.1899 +0.0217 +0.7233 +0.5728 +0.2196 +0.0977 +0.1098 +0.1647 +0.5937 +0.0549 +0.1867 +0.2932 +0.2196 +0.3774 +0.1098 +0.1647 +0.3734 +0.0549 +0.4069 +0.3299 +0.3759 +0.1062 +0.1880 +0.2819 +0.4177 +0.0940 +0.2064 +0.3187 +0.3759 +0.1174 +0.1880 +0.2819 +0.4129 +0.0940 +0.2112 [1] CLV 5: [ {(0.00257,0.00513,0.00002,0.00639),(0.01851,0.03595,0.00085,0.04406),(0.05342,0.09749,0.00777,0.11466),(0.12799,0.19359,0.05802,0.20474)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(0.00257,0.00193,0.00001,0.00001),(0.01833,0.01372,0.00067,0.00067),(0.05168,0.03859,0.00603,0.00596),(0.11320,0.08598,0.04323,0.04164)} {(0.00001,0.98843,0.00001,0.00004),(0.00036,0.91716,0.00036,0.00216),(0.00347,0.76334,0.00347,0.01818),(0.02958,0.44435,0.02958,0.10423)} {(0.00129,0.00001,0.00001,0.00192),(0.00916,0.00033,0.00033,0.01338),(0.02584,0.00298,0.00302,0.03561),(0.05660,0.02082,0.02161,0.06516)} {(0.00000,0.00320,0.00000,0.00638),(0.00018,0.02224,0.00018,0.04339),(0.00173,0.05890,0.00173,0.10870),(0.01479,0.10761,0.01479,0.16309)} {(0.00000,0.00000,0.98266,0.00000),(0.00014,0.00002,0.87680,0.00002),(0.00117,0.00022,0.65480,0.00022),(0.00702,0.00185,0.24075,0.00185)} {(0.00001,0.98843,0.00001,0.00004),(0.00036,0.91716,0.00036,0.00216),(0.00347,0.76334,0.00347,0.01818),(0.02958,0.44435,0.02958,0.10423)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} {(0.00000,0.00064,0.00256,0.00000),(0.00022,0.00457,0.01788,0.00022),(0.00201,0.01286,0.04766,0.00199),(0.01441,0.02866,0.08438,0.01388)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} {(0.00257,0.00193,0.00001,0.00001),(0.01833,0.01372,0.00067,0.00067),(0.05168,0.03859,0.00603,0.00596),(0.11320,0.08598,0.04323,0.04164)} {(0.00129,0.00001,0.00001,0.00192),(0.00916,0.00033,0.00033,0.01338),(0.02584,0.00298,0.00302,0.03561),(0.05660,0.02082,0.02161,0.06516)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} ] [1] CLV 6: [ {(0.00256,0.00001,0.00000,0.00001),(0.01794,0.00051,0.00006,0.00062),(0.04814,0.00426,0.00150,0.00491),(0.08848,0.02407,0.02257,0.02491)} {(0.00159,0.00000,0.00240,0.00000),(0.01052,0.00003,0.01656,0.00003),(0.02462,0.00029,0.04215,0.00029),(0.02950,0.00208,0.05695,0.00208)} {(0.00257,0.00192,0.00002,0.00002),(0.01809,0.01356,0.00111,0.00110),(0.04974,0.03745,0.00955,0.00939),(0.10327,0.08227,0.05863,0.05627)} {(0.00000,0.97983,0.00000,0.00002),(0.00018,0.85943,0.00018,0.00111),(0.00159,0.62277,0.00159,0.00974),(0.01271,0.24525,0.01271,0.05440)} {(0.00128,0.00001,0.00001,0.00191),(0.00905,0.00055,0.00056,0.01301),(0.02487,0.00470,0.00478,0.03275),(0.05163,0.02814,0.02932,0.05413)} {(0.00000,0.00001,0.00000,0.00630),(0.00001,0.00052,0.00001,0.03969),(0.00015,0.00397,0.00015,0.08206),(0.00268,0.01684,0.00268,0.06915)} {(0.00000,0.00000,0.96985,0.00000),(0.00006,0.00001,0.79442,0.00001),(0.00045,0.00008,0.47629,0.00008),(0.00158,0.00035,0.08239,0.00035)} {(0.00000,0.97983,0.00000,0.00002),(0.00018,0.85943,0.00018,0.00111),(0.00159,0.62277,0.00159,0.00974),(0.01271,0.24525,0.01271,0.05440)} {(0.00063,0.00000,0.00000,0.00190),(0.00414,0.00016,0.00015,0.01209),(0.00958,0.00124,0.00112,0.02575),(0.01406,0.00624,0.00537,0.02356)} {(0.00159,0.00000,0.00240,0.00000),(0.01052,0.00003,0.01656,0.00003),(0.02462,0.00029,0.04215,0.00029),(0.02950,0.00208,0.05695,0.00208)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00255,0.00096,0.00001,0.00001),(0.01723,0.00659,0.00034,0.00032),(0.04245,0.01717,0.00307,0.00265),(0.06056,0.03226,0.01996,0.01563)} {(0.00000,0.00001,0.00000,0.96877),(0.00004,0.00025,0.00004,0.78869),(0.00032,0.00189,0.00032,0.47004),(0.00184,0.00780,0.00184,0.09229)} {(0.00000,0.00001,0.00000,0.96877),(0.00004,0.00025,0.00004,0.78869),(0.00032,0.00189,0.00032,0.47004),(0.00184,0.00780,0.00184,0.09229)} {(0.00000,0.00064,0.00001,0.00000),(0.00001,0.00433,0.00033,0.00002),(0.00019,0.01091,0.00255,0.00042),(0.00336,0.01828,0.01104,0.00606)} {(0.00000,0.00001,0.00000,0.96877),(0.00004,0.00025,0.00004,0.78869),(0.00032,0.00189,0.00032,0.47004),(0.00184,0.00780,0.00184,0.09229)} {(0.00255,0.00000,0.00000,0.00000),(0.01736,0.00019,0.00004,0.00002),(0.04365,0.00165,0.00098,0.00041),(0.06797,0.01061,0.01474,0.00726)} {(0.00000,0.00001,0.00000,0.00001),(0.00017,0.00053,0.00001,0.00060),(0.00146,0.00410,0.00028,0.00442),(0.00888,0.01876,0.00504,0.01748)} {(0.00000,0.00001,0.00000,0.96877),(0.00004,0.00025,0.00004,0.78869),(0.00032,0.00189,0.00032,0.47004),(0.00184,0.00780,0.00184,0.09229)} ] [1] CLV 7: [ {(0.00001,0.98843,0.00001,0.00004),(0.00036,0.91716,0.00036,0.00216),(0.00347,0.76334,0.00347,0.01818),(0.02958,0.44435,0.02958,0.10423)} {(0.00000,0.00000,0.98266,0.00000),(0.00014,0.00002,0.87680,0.00002),(0.00117,0.00022,0.65480,0.00022),(0.00702,0.00185,0.24075,0.00185)} {(0.00129,0.00001,0.00001,0.00192),(0.00916,0.00033,0.00033,0.01338),(0.02584,0.00298,0.00302,0.03561),(0.05660,0.02082,0.02161,0.06516)} {(0.00001,0.98843,0.00001,0.00004),(0.00036,0.91716,0.00036,0.00216),(0.00347,0.76334,0.00347,0.01818),(0.02958,0.44435,0.02958,0.10423)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} {(0.00000,0.00000,0.98266,0.00000),(0.00014,0.00002,0.87680,0.00002),(0.00117,0.00022,0.65480,0.00022),(0.00702,0.00185,0.24075,0.00185)} {(0.00001,0.98843,0.00001,0.00004),(0.00036,0.91716,0.00036,0.00216),(0.00347,0.76334,0.00347,0.01818),(0.02958,0.44435,0.02958,0.10423)} {(0.00257,0.00193,0.00001,0.00001),(0.01833,0.01372,0.00067,0.00067),(0.05168,0.03859,0.00603,0.00596),(0.11320,0.08598,0.04323,0.04164)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(0.00000,0.00001,0.00000,0.98204),(0.00009,0.00054,0.00009,0.87323),(0.00087,0.00454,0.00087,0.65010),(0.00739,0.02606,0.00739,0.25520)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00320,0.00000,0.00638),(0.00018,0.02224,0.00018,0.04339),(0.00173,0.05890,0.00173,0.10870),(0.01479,0.10761,0.01479,0.16309)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(0.98905,0.00000,0.00002,0.00000),(0.92102,0.00021,0.00122,0.00021),(0.77001,0.00195,0.01050,0.00195),(0.43328,0.01664,0.06318,0.01664)} {(0.00000,0.00000,0.98266,0.00000),(0.00014,0.00002,0.87680,0.00002),(0.00117,0.00022,0.65480,0.00022),(0.00702,0.00185,0.24075,0.00185)} ] TEST alpha(ncats) = 0.75( 4), mode = MEAN 0.086183 0.422136 1.028093 2.463588 [2] P-matrix for branch length 0.100000 +0.9929 +0.0033 +0.0021 +0.0017 +0.0025 +0.9925 +0.0008 +0.0041 +0.0062 +0.0033 +0.9888 +0.0017 +0.0025 +0.0083 +0.0008 +0.9884 +0.9661 +0.0161 +0.0098 +0.0080 +0.0120 +0.9643 +0.0040 +0.0196 +0.0295 +0.0161 +0.9464 +0.0080 +0.0120 +0.0392 +0.0040 +0.9447 +0.9204 +0.0380 +0.0227 +0.0190 +0.0285 +0.9171 +0.0095 +0.0449 +0.0680 +0.0380 +0.8750 +0.0190 +0.0285 +0.0898 +0.0095 +0.8722 +0.8248 +0.0851 +0.0476 +0.0425 +0.0638 +0.8215 +0.0213 +0.0934 +0.1428 +0.0851 +0.7296 +0.0425 +0.0638 +0.1867 +0.0213 +0.7282 [2] P-matrix for branch length 0.200000 +0.9859 +0.0066 +0.0041 +0.0033 +0.0050 +0.9851 +0.0017 +0.0082 +0.0123 +0.0066 +0.9777 +0.0033 +0.0050 +0.0164 +0.0017 +0.9769 +0.9339 +0.0315 +0.0189 +0.0157 +0.0236 +0.9309 +0.0079 +0.0376 +0.0568 +0.0315 +0.8960 +0.0157 +0.0236 +0.0752 +0.0079 +0.8934 +0.8502 +0.0724 +0.0412 +0.0362 +0.0543 +0.8465 +0.0181 +0.0811 +0.1236 +0.0724 +0.7678 +0.0362 +0.0543 +0.1622 +0.0181 +0.7654 +0.6952 +0.1521 +0.0767 +0.0760 +0.1141 +0.6996 +0.0380 +0.1483 +0.2300 +0.1521 +0.5418 +0.0760 +0.1141 +0.2966 +0.0380 +0.5513 [2] P-matrix for branch length 1.000000 +0.9326 +0.0321 +0.0193 +0.0161 +0.0241 +0.9296 +0.0080 +0.0383 +0.0579 +0.0321 +0.8940 +0.0161 +0.0241 +0.0766 +0.0080 +0.8913 +0.7285 +0.1345 +0.0698 +0.0672 +0.1009 +0.7300 +0.0336 +0.1355 +0.2094 +0.1345 +0.5889 +0.0672 +0.1009 +0.2710 +0.0336 +0.5945 +0.5165 +0.2526 +0.1047 +0.1263 +0.1894 +0.5483 +0.0631 +0.1991 +0.3140 +0.2526 +0.3072 +0.1263 +0.1894 +0.3982 +0.0631 +0.3492 +0.3466 +0.3634 +0.1083 +0.1817 +0.2726 +0.4279 +0.0909 +0.2087 +0.3248 +0.3634 +0.1301 +0.1817 +0.2726 +0.4173 +0.0909 +0.2193 [2] P-matrix for branch length 1.000000 +0.9326 +0.0321 +0.0193 +0.0161 +0.0241 +0.9296 +0.0080 +0.0383 +0.0579 +0.0321 +0.8940 +0.0161 +0.0241 +0.0766 +0.0080 +0.8913 +0.7285 +0.1345 +0.0698 +0.0672 +0.1009 +0.7300 +0.0336 +0.1355 +0.2094 +0.1345 +0.5889 +0.0672 +0.1009 +0.2710 +0.0336 +0.5945 +0.5165 +0.2526 +0.1047 +0.1263 +0.1894 +0.5483 +0.0631 +0.1991 +0.3140 +0.2526 +0.3072 +0.1263 +0.1894 +0.3982 +0.0631 +0.3492 +0.3466 +0.3634 +0.1083 +0.1817 +0.2726 +0.4279 +0.0909 +0.2087 +0.3248 +0.3634 +0.1301 +0.1817 +0.2726 +0.4173 +0.0909 +0.2193 [2] CLV 5: [ {(0.00657,0.01300,0.00010,0.01614),(0.02989,0.05696,0.00228,0.06892),(0.06416,0.11460,0.01157,0.13294),(0.11729,0.18356,0.04655,0.19736)} {(0.97205,0.00002,0.00015,0.00002),(0.87209,0.00056,0.00322,0.00056),(0.72286,0.00295,0.01528,0.00295),(0.48330,0.01301,0.05292,0.01301)} {(0.00654,0.00490,0.00008,0.00008),(0.02940,0.02198,0.00179,0.00177),(0.06154,0.04596,0.00895,0.00880),(0.10573,0.07980,0.03499,0.03383)} {(0.00004,0.97051,0.00004,0.00027),(0.00099,0.86665,0.00099,0.00565),(0.00524,0.71660,0.00524,0.02630),(0.02313,0.48944,0.02313,0.08799)} {(0.00327,0.00004,0.00004,0.00486),(0.01470,0.00089,0.00089,0.02109),(0.03077,0.00440,0.00447,0.04156),(0.05286,0.01692,0.01749,0.06288)} {(0.00002,0.00810,0.00002,0.01606),(0.00050,0.03498,0.00050,0.06714),(0.00262,0.06864,0.00262,0.12414),(0.01156,0.10376,0.01156,0.16353)} {(0.00002,0.00000,0.95589,0.00000),(0.00036,0.00006,0.80283,0.00006),(0.00170,0.00033,0.58950,0.00033),(0.00588,0.00145,0.29358,0.00145)} {(0.00004,0.97051,0.00004,0.00027),(0.00099,0.86665,0.00099,0.00565),(0.00524,0.71660,0.00524,0.02630),(0.02313,0.48944,0.02313,0.08799)} {(0.00001,0.00007,0.00001,0.95438),(0.00025,0.00141,0.00025,0.79809),(0.00131,0.00658,0.00131,0.58589),(0.00578,0.02200,0.00578,0.30392)} {(0.97205,0.00002,0.00015,0.00002),(0.87209,0.00056,0.00322,0.00056),(0.72286,0.00295,0.01528,0.00295),(0.48330,0.01301,0.05292,0.01301)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97205,0.00002,0.00015,0.00002),(0.87209,0.00056,0.00322,0.00056),(0.72286,0.00295,0.01528,0.00295),(0.48330,0.01301,0.05292,0.01301)} {(0.00001,0.00007,0.00001,0.95438),(0.00025,0.00141,0.00025,0.79809),(0.00131,0.00658,0.00131,0.58589),(0.00578,0.02200,0.00578,0.30392)} {(0.00001,0.00007,0.00001,0.95438),(0.00025,0.00141,0.00025,0.79809),(0.00131,0.00658,0.00131,0.58589),(0.00578,0.02200,0.00578,0.30392)} {(0.00003,0.00163,0.00649,0.00003),(0.00060,0.00733,0.02821,0.00059),(0.00298,0.01532,0.05558,0.00293),(0.01166,0.02660,0.08240,0.01128)} {(0.00001,0.00007,0.00001,0.95438),(0.00025,0.00141,0.00025,0.79809),(0.00131,0.00658,0.00131,0.58589),(0.00578,0.02200,0.00578,0.30392)} {(0.00654,0.00490,0.00008,0.00008),(0.02940,0.02198,0.00179,0.00177),(0.06154,0.04596,0.00895,0.00880),(0.10573,0.07980,0.03499,0.03383)} {(0.00327,0.00004,0.00004,0.00486),(0.01470,0.00089,0.00089,0.02109),(0.03077,0.00440,0.00447,0.04156),(0.05286,0.01692,0.01749,0.06288)} {(0.00001,0.00007,0.00001,0.95438),(0.00025,0.00141,0.00025,0.79809),(0.00131,0.00658,0.00131,0.58589),(0.00578,0.02200,0.00578,0.30392)} ] [2] CLV 6: [ {(0.00650,0.00006,0.00000,0.00008),(0.02836,0.00134,0.00026,0.00160),(0.05628,0.00614,0.00264,0.00696),(0.08549,0.02027,0.01719,0.02127)} {(0.00397,0.00000,0.00606,0.00000),(0.01594,0.00009,0.02582,0.00009),(0.02744,0.00043,0.04811,0.00043),(0.03089,0.00167,0.05920,0.00167)} {(0.00652,0.00488,0.00014,0.00014),(0.02878,0.02159,0.00293,0.00290),(0.05876,0.04438,0.01393,0.01365),(0.09710,0.07621,0.04885,0.04703)} {(0.00002,0.94894,0.00002,0.00014),(0.00047,0.77813,0.00047,0.00296),(0.00236,0.55749,0.00236,0.01419),(0.00997,0.28843,0.00997,0.04670)} {(0.00326,0.00007,0.00007,0.00482),(0.01439,0.00145,0.00146,0.02014),(0.02938,0.00682,0.00696,0.03756),(0.04855,0.02352,0.02442,0.05269)} {(0.00000,0.00007,0.00000,0.01557),(0.00002,0.00132,0.00002,0.05790),(0.00027,0.00557,0.00027,0.08767),(0.00197,0.01505,0.00197,0.07687)} {(0.00001,0.00000,0.92408,0.00000),(0.00016,0.00003,0.68078,0.00003),(0.00062,0.00011,0.39616,0.00011),(0.00146,0.00030,0.11662,0.00030)} {(0.00002,0.94894,0.00002,0.00014),(0.00047,0.77813,0.00047,0.00296),(0.00236,0.55749,0.00236,0.01419),(0.00997,0.28843,0.00997,0.04670)} {(0.00158,0.00002,0.00002,0.00470),(0.00623,0.00040,0.00038,0.01780),(0.01073,0.00176,0.00156,0.02778),(0.01380,0.00535,0.00457,0.02577)} {(0.00397,0.00000,0.00606,0.00000),(0.01594,0.00009,0.02582,0.00009),(0.02744,0.00043,0.04811,0.00043),(0.03089,0.00167,0.05920,0.00167)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00641,0.00242,0.00004,0.00004),(0.02652,0.01030,0.00091,0.00083),(0.04819,0.01996,0.00454,0.00382),(0.06126,0.03069,0.01662,0.01301)} {(0.00001,0.00003,0.00001,0.92152),(0.00011,0.00064,0.00011,0.67361),(0.00046,0.00263,0.00046,0.39162),(0.00151,0.00696,0.00151,0.12454)} {(0.00001,0.00003,0.00001,0.92152),(0.00011,0.00064,0.00011,0.67361),(0.00046,0.00263,0.00046,0.39162),(0.00151,0.00696,0.00151,0.12454)} {(0.00000,0.00160,0.00004,0.00000),(0.00003,0.00670,0.00084,0.00007),(0.00034,0.01252,0.00358,0.00074),(0.00248,0.01777,0.00981,0.00465)} {(0.00001,0.00003,0.00001,0.92152),(0.00011,0.00064,0.00011,0.67361),(0.00046,0.00263,0.00046,0.39162),(0.00151,0.00696,0.00151,0.12454)} {(0.00642,0.00002,0.00000,0.00000),(0.02688,0.00051,0.00017,0.00007),(0.04996,0.00241,0.00172,0.00074),(0.06750,0.00869,0.01124,0.00536)} {(0.00002,0.00007,0.00000,0.00008),(0.00045,0.00135,0.00005,0.00151),(0.00213,0.00578,0.00050,0.00609),(0.00738,0.01645,0.00371,0.01563)} {(0.00001,0.00003,0.00001,0.92152),(0.00011,0.00064,0.00011,0.67361),(0.00046,0.00263,0.00046,0.39162),(0.00151,0.00696,0.00151,0.12454)} ] [2] CLV 7: [ {(0.00004,0.97051,0.00004,0.00027),(0.00099,0.86665,0.00099,0.00565),(0.00524,0.71660,0.00524,0.02630),(0.02313,0.48944,0.02313,0.08799)} {(0.00002,0.00000,0.95589,0.00000),(0.00036,0.00006,0.80283,0.00006),(0.00170,0.00033,0.58950,0.00033),(0.00588,0.00145,0.29358,0.00145)} {(0.00327,0.00004,0.00004,0.00486),(0.01470,0.00089,0.00089,0.02109),(0.03077,0.00440,0.00447,0.04156),(0.05286,0.01692,0.01749,0.06288)} {(0.00004,0.97051,0.00004,0.00027),(0.00099,0.86665,0.00099,0.00565),(0.00524,0.71660,0.00524,0.02630),(0.02313,0.48944,0.02313,0.08799)} {(0.00001,0.00007,0.00001,0.95438),(0.00025,0.00141,0.00025,0.79809),(0.00131,0.00658,0.00131,0.58589),(0.00578,0.02200,0.00578,0.30392)} {(0.00001,0.00007,0.00001,0.95438),(0.00025,0.00141,0.00025,0.79809),(0.00131,0.00658,0.00131,0.58589),(0.00578,0.02200,0.00578,0.30392)} {(0.00002,0.00000,0.95589,0.00000),(0.00036,0.00006,0.80283,0.00006),(0.00170,0.00033,0.58950,0.00033),(0.00588,0.00145,0.29358,0.00145)} {(0.00004,0.97051,0.00004,0.00027),(0.00099,0.86665,0.00099,0.00565),(0.00524,0.71660,0.00524,0.02630),(0.02313,0.48944,0.02313,0.08799)} {(0.00654,0.00490,0.00008,0.00008),(0.02940,0.02198,0.00179,0.00177),(0.06154,0.04596,0.00895,0.00880),(0.10573,0.07980,0.03499,0.03383)} {(0.97205,0.00002,0.00015,0.00002),(0.87209,0.00056,0.00322,0.00056),(0.72286,0.00295,0.01528,0.00295),(0.48330,0.01301,0.05292,0.01301)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97205,0.00002,0.00015,0.00002),(0.87209,0.00056,0.00322,0.00056),(0.72286,0.00295,0.01528,0.00295),(0.48330,0.01301,0.05292,0.01301)} {(0.00001,0.00007,0.00001,0.95438),(0.00025,0.00141,0.00025,0.79809),(0.00131,0.00658,0.00131,0.58589),(0.00578,0.02200,0.00578,0.30392)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00002,0.00810,0.00002,0.01606),(0.00050,0.03498,0.00050,0.06714),(0.00262,0.06864,0.00262,0.12414),(0.01156,0.10376,0.01156,0.16353)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97205,0.00002,0.00015,0.00002),(0.87209,0.00056,0.00322,0.00056),(0.72286,0.00295,0.01528,0.00295),(0.48330,0.01301,0.05292,0.01301)} {(0.97205,0.00002,0.00015,0.00002),(0.87209,0.00056,0.00322,0.00056),(0.72286,0.00295,0.01528,0.00295),(0.48330,0.01301,0.05292,0.01301)} {(0.00002,0.00000,0.95589,0.00000),(0.00036,0.00006,0.80283,0.00006),(0.00170,0.00033,0.58950,0.00033),(0.00588,0.00145,0.29358,0.00145)} ] TEST alpha(ncats) = 0.75( 4), mode = MEDIAN 0.084885 0.386197 0.942076 2.586843 [2] P-matrix for branch length 0.100000 +0.9930 +0.0033 +0.0020 +0.0016 +0.0025 +0.9926 +0.0008 +0.0041 +0.0061 +0.0033 +0.9889 +0.0016 +0.0025 +0.0082 +0.0008 +0.9885 +0.9689 +0.0147 +0.0090 +0.0074 +0.0110 +0.9673 +0.0037 +0.0180 +0.0271 +0.0147 +0.9508 +0.0074 +0.0110 +0.0360 +0.0037 +0.9493 +0.9266 +0.0350 +0.0209 +0.0175 +0.0262 +0.9235 +0.0087 +0.0415 +0.0628 +0.0350 +0.8848 +0.0175 +0.0262 +0.0830 +0.0087 +0.8820 +0.8173 +0.0888 +0.0494 +0.0444 +0.0666 +0.8143 +0.0222 +0.0969 +0.1482 +0.0888 +0.7185 +0.0444 +0.0666 +0.1938 +0.0222 +0.7174 [2] P-matrix for branch length 0.200000 +0.9861 +0.0065 +0.0041 +0.0033 +0.0049 +0.9854 +0.0016 +0.0081 +0.0122 +0.0065 +0.9780 +0.0033 +0.0049 +0.0162 +0.0016 +0.9773 +0.9392 +0.0289 +0.0174 +0.0144 +0.0217 +0.9365 +0.0072 +0.0346 +0.0523 +0.0289 +0.9044 +0.0144 +0.0217 +0.0693 +0.0072 +0.9018 +0.8613 +0.0669 +0.0384 +0.0334 +0.0502 +0.8576 +0.0167 +0.0756 +0.1151 +0.0669 +0.7846 +0.0334 +0.0502 +0.1511 +0.0167 +0.7820 +0.6842 +0.1579 +0.0789 +0.0790 +0.1185 +0.6897 +0.0395 +0.1523 +0.2366 +0.1579 +0.5265 +0.0790 +0.1185 +0.3047 +0.0395 +0.5374 [2] P-matrix for branch length 1.000000 +0.9335 +0.0316 +0.0190 +0.0158 +0.0237 +0.9306 +0.0079 +0.0378 +0.0571 +0.0316 +0.8955 +0.0158 +0.0237 +0.0755 +0.0079 +0.8928 +0.7465 +0.1251 +0.0659 +0.0625 +0.0938 +0.7468 +0.0313 +0.1282 +0.1977 +0.1251 +0.6147 +0.0625 +0.0938 +0.2563 +0.0313 +0.6186 +0.5382 +0.2397 +0.1022 +0.1199 +0.1798 +0.5655 +0.0599 +0.1948 +0.3067 +0.2397 +0.3337 +0.1199 +0.1798 +0.3896 +0.0599 +0.3707 +0.3410 +0.3675 +0.1077 +0.1838 +0.2757 +0.4245 +0.0919 +0.2080 +0.3230 +0.3675 +0.1257 +0.1838 +0.2757 +0.4160 +0.0919 +0.2165 [2] P-matrix for branch length 1.000000 +0.9335 +0.0316 +0.0190 +0.0158 +0.0237 +0.9306 +0.0079 +0.0378 +0.0571 +0.0316 +0.8955 +0.0158 +0.0237 +0.0755 +0.0079 +0.8928 +0.7465 +0.1251 +0.0659 +0.0625 +0.0938 +0.7468 +0.0313 +0.1282 +0.1977 +0.1251 +0.6147 +0.0625 +0.0938 +0.2563 +0.0313 +0.6186 +0.5382 +0.2397 +0.1022 +0.1199 +0.1798 +0.5655 +0.0599 +0.1948 +0.3067 +0.2397 +0.3337 +0.1199 +0.1798 +0.3896 +0.0599 +0.3707 +0.3410 +0.3675 +0.1077 +0.1838 +0.2757 +0.4245 +0.0919 +0.2080 +0.3230 +0.3675 +0.1257 +0.1838 +0.2757 +0.4160 +0.0919 +0.2165 [2] CLV 5: [ {(0.00647,0.01281,0.00010,0.01591),(0.02756,0.05273,0.00193,0.06397),(0.05983,0.10782,0.00993,0.12578),(0.12054,0.18677,0.04984,0.19981)} {(0.97247,0.00002,0.00015,0.00002),(0.88214,0.00047,0.00273,0.00047),(0.74190,0.00252,0.01324,0.00252),(0.46817,0.01403,0.05596,0.01403)} {(0.00645,0.00483,0.00008,0.00008),(0.02714,0.02030,0.00151,0.00150),(0.05760,0.04301,0.00770,0.00758),(0.10807,0.08170,0.03736,0.03609)} {(0.00004,0.97094,0.00004,0.00026),(0.00084,0.87697,0.00084,0.00480),(0.00447,0.73540,0.00447,0.02285),(0.02495,0.47572,0.02495,0.09282)} {(0.00322,0.00004,0.00004,0.00479),(0.01357,0.00075,0.00076,0.01955),(0.02880,0.00379,0.00385,0.03922),(0.05404,0.01805,0.01868,0.06366)} {(0.00002,0.00798,0.00002,0.01583),(0.00042,0.03243,0.00042,0.06247),(0.00224,0.06481,0.00224,0.11820),(0.01247,0.10507,0.01247,0.16372)} {(0.00002,0.00000,0.95654,0.00000),(0.00030,0.00005,0.81787,0.00005),(0.00147,0.00028,0.61563,0.00028),(0.00622,0.00156,0.27723,0.00156)} {(0.00004,0.97094,0.00004,0.00026),(0.00084,0.87697,0.00084,0.00480),(0.00447,0.73540,0.00447,0.02285),(0.02495,0.47572,0.02495,0.09282)} {(0.00001,0.00007,0.00001,0.95505),(0.00021,0.00120,0.00021,0.81331),(0.00112,0.00571,0.00112,0.61150),(0.00624,0.02321,0.00624,0.28879)} {(0.97247,0.00002,0.00015,0.00002),(0.88214,0.00047,0.00273,0.00047),(0.74190,0.00252,0.01324,0.00252),(0.46817,0.01403,0.05596,0.01403)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97247,0.00002,0.00015,0.00002),(0.88214,0.00047,0.00273,0.00047),(0.74190,0.00252,0.01324,0.00252),(0.46817,0.01403,0.05596,0.01403)} {(0.00001,0.00007,0.00001,0.95505),(0.00021,0.00120,0.00021,0.81331),(0.00112,0.00571,0.00112,0.61150),(0.00624,0.02321,0.00624,0.28879)} {(0.00001,0.00007,0.00001,0.95505),(0.00021,0.00120,0.00021,0.81331),(0.00112,0.00571,0.00112,0.61150),(0.00624,0.02321,0.00624,0.28879)} {(0.00003,0.00161,0.00640,0.00003),(0.00050,0.00677,0.02614,0.00050),(0.00257,0.01434,0.05247,0.00253),(0.01245,0.02723,0.08316,0.01203)} {(0.00001,0.00007,0.00001,0.95505),(0.00021,0.00120,0.00021,0.81331),(0.00112,0.00571,0.00112,0.61150),(0.00624,0.02321,0.00624,0.28879)} {(0.00645,0.00483,0.00008,0.00008),(0.02714,0.02030,0.00151,0.00150),(0.05760,0.04301,0.00770,0.00758),(0.10807,0.08170,0.03736,0.03609)} {(0.00322,0.00004,0.00004,0.00479),(0.01357,0.00075,0.00076,0.01955),(0.02880,0.00379,0.00385,0.03922),(0.05404,0.01805,0.01868,0.06366)} {(0.00001,0.00007,0.00001,0.95505),(0.00021,0.00120,0.00021,0.81331),(0.00112,0.00571,0.00112,0.61150),(0.00624,0.02321,0.00624,0.28879)} ] [2] CLV 6: [ {(0.00640,0.00006,0.00000,0.00008),(0.02627,0.00114,0.00020,0.00136),(0.05307,0.00534,0.00213,0.00610),(0.08652,0.02139,0.01872,0.02235)} {(0.00392,0.00000,0.00597,0.00000),(0.01490,0.00007,0.02399,0.00007),(0.02639,0.00037,0.04584,0.00037),(0.03054,0.00179,0.05870,0.00179)} {(0.00642,0.00481,0.00013,0.00013),(0.02662,0.01996,0.00248,0.00246),(0.05517,0.04161,0.01206,0.01183),(0.09904,0.07806,0.05173,0.04975)} {(0.00002,0.94968,0.00002,0.00013),(0.00040,0.79447,0.00040,0.00250),(0.00203,0.58337,0.00203,0.01230),(0.01074,0.27491,0.01074,0.04905)} {(0.00321,0.00007,0.00007,0.00475),(0.01331,0.00123,0.00124,0.01873),(0.02758,0.00592,0.00603,0.03569),(0.04952,0.02488,0.02586,0.05318)} {(0.00000,0.00006,0.00000,0.01535),(0.00002,0.00113,0.00002,0.05453),(0.00022,0.00490,0.00022,0.08579),(0.00217,0.01562,0.00217,0.07466)} {(0.00001,0.00000,0.92518,0.00000),(0.00013,0.00002,0.70328,0.00002),(0.00055,0.00010,0.42746,0.00010),(0.00150,0.00032,0.10548,0.00032)} {(0.00002,0.94968,0.00002,0.00013),(0.00040,0.79447,0.00040,0.00250),(0.00203,0.58337,0.00203,0.01230),(0.01074,0.27491,0.01074,0.04905)} {(0.00156,0.00002,0.00002,0.00463),(0.00583,0.00034,0.00032,0.01673),(0.01029,0.00154,0.00138,0.02707),(0.01389,0.00562,0.00480,0.02514)} {(0.00392,0.00000,0.00597,0.00000),(0.01490,0.00007,0.02399,0.00007),(0.02639,0.00037,0.04584,0.00037),(0.03054,0.00179,0.05870,0.00179)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00631,0.00238,0.00004,0.00004),(0.02470,0.00956,0.00077,0.00071),(0.04600,0.01886,0.00391,0.00332),(0.06117,0.03119,0.01761,0.01378)} {(0.00001,0.00003,0.00001,0.92265),(0.00009,0.00055,0.00009,0.69629),(0.00040,0.00232,0.00040,0.42216),(0.00160,0.00722,0.00160,0.11405)} {(0.00001,0.00003,0.00001,0.92265),(0.00009,0.00055,0.00009,0.69629),(0.00040,0.00232,0.00040,0.42216),(0.00160,0.00722,0.00160,0.11405)} {(0.00000,0.00158,0.00004,0.00000),(0.00002,0.00623,0.00072,0.00006),(0.00027,0.01189,0.00315,0.00060),(0.00272,0.01795,0.01020,0.00505)} {(0.00001,0.00003,0.00001,0.92265),(0.00009,0.00055,0.00009,0.69629),(0.00040,0.00232,0.00040,0.42216),(0.00160,0.00722,0.00160,0.11405)} {(0.00633,0.00002,0.00000,0.00000),(0.02500,0.00043,0.00013,0.00005),(0.04752,0.00209,0.00139,0.00059),(0.06776,0.00925,0.01224,0.00589)} {(0.00002,0.00007,0.00000,0.00008),(0.00038,0.00115,0.00004,0.00130),(0.00184,0.00507,0.00040,0.00540),(0.00782,0.01716,0.00409,0.01620)} {(0.00001,0.00003,0.00001,0.92265),(0.00009,0.00055,0.00009,0.69629),(0.00040,0.00232,0.00040,0.42216),(0.00160,0.00722,0.00160,0.11405)} ] [2] CLV 7: [ {(0.00004,0.97094,0.00004,0.00026),(0.00084,0.87697,0.00084,0.00480),(0.00447,0.73540,0.00447,0.02285),(0.02495,0.47572,0.02495,0.09282)} {(0.00002,0.00000,0.95654,0.00000),(0.00030,0.00005,0.81787,0.00005),(0.00147,0.00028,0.61563,0.00028),(0.00622,0.00156,0.27723,0.00156)} {(0.00322,0.00004,0.00004,0.00479),(0.01357,0.00075,0.00076,0.01955),(0.02880,0.00379,0.00385,0.03922),(0.05404,0.01805,0.01868,0.06366)} {(0.00004,0.97094,0.00004,0.00026),(0.00084,0.87697,0.00084,0.00480),(0.00447,0.73540,0.00447,0.02285),(0.02495,0.47572,0.02495,0.09282)} {(0.00001,0.00007,0.00001,0.95505),(0.00021,0.00120,0.00021,0.81331),(0.00112,0.00571,0.00112,0.61150),(0.00624,0.02321,0.00624,0.28879)} {(0.00001,0.00007,0.00001,0.95505),(0.00021,0.00120,0.00021,0.81331),(0.00112,0.00571,0.00112,0.61150),(0.00624,0.02321,0.00624,0.28879)} {(0.00002,0.00000,0.95654,0.00000),(0.00030,0.00005,0.81787,0.00005),(0.00147,0.00028,0.61563,0.00028),(0.00622,0.00156,0.27723,0.00156)} {(0.00004,0.97094,0.00004,0.00026),(0.00084,0.87697,0.00084,0.00480),(0.00447,0.73540,0.00447,0.02285),(0.02495,0.47572,0.02495,0.09282)} {(0.00645,0.00483,0.00008,0.00008),(0.02714,0.02030,0.00151,0.00150),(0.05760,0.04301,0.00770,0.00758),(0.10807,0.08170,0.03736,0.03609)} {(0.97247,0.00002,0.00015,0.00002),(0.88214,0.00047,0.00273,0.00047),(0.74190,0.00252,0.01324,0.00252),(0.46817,0.01403,0.05596,0.01403)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97247,0.00002,0.00015,0.00002),(0.88214,0.00047,0.00273,0.00047),(0.74190,0.00252,0.01324,0.00252),(0.46817,0.01403,0.05596,0.01403)} {(0.00001,0.00007,0.00001,0.95505),(0.00021,0.00120,0.00021,0.81331),(0.00112,0.00571,0.00112,0.61150),(0.00624,0.02321,0.00624,0.28879)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00002,0.00798,0.00002,0.01583),(0.00042,0.03243,0.00042,0.06247),(0.00224,0.06481,0.00224,0.11820),(0.01247,0.10507,0.01247,0.16372)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97247,0.00002,0.00015,0.00002),(0.88214,0.00047,0.00273,0.00047),(0.74190,0.00252,0.01324,0.00252),(0.46817,0.01403,0.05596,0.01403)} {(0.97247,0.00002,0.00015,0.00002),(0.88214,0.00047,0.00273,0.00047),(0.74190,0.00252,0.01324,0.00252),(0.46817,0.01403,0.05596,0.01403)} {(0.00002,0.00000,0.95654,0.00000),(0.00030,0.00005,0.81787,0.00005),(0.00147,0.00028,0.61563,0.00028),(0.00622,0.00156,0.27723,0.00156)} ] TEST alpha(ncats) = 1.00( 4), mode = MEAN 0.145784 0.513132 1.070831 2.270253 [3] P-matrix for branch length 0.100000 +0.9881 +0.0056 +0.0035 +0.0028 +0.0042 +0.9874 +0.0014 +0.0070 +0.0105 +0.0056 +0.9811 +0.0028 +0.0042 +0.0139 +0.0014 +0.9804 +0.9590 +0.0194 +0.0119 +0.0097 +0.0146 +0.9569 +0.0049 +0.0236 +0.0356 +0.0194 +0.9352 +0.0097 +0.0146 +0.0472 +0.0049 +0.9333 +0.9173 +0.0395 +0.0235 +0.0197 +0.0296 +0.9139 +0.0099 +0.0466 +0.0705 +0.0395 +0.8703 +0.0197 +0.0296 +0.0932 +0.0099 +0.8673 +0.8367 +0.0791 +0.0446 +0.0396 +0.0593 +0.8332 +0.0198 +0.0877 +0.1339 +0.0791 +0.7474 +0.0396 +0.0593 +0.1754 +0.0198 +0.7455 [3] P-matrix for branch length 0.200000 +0.9764 +0.0112 +0.0069 +0.0056 +0.0084 +0.9751 +0.0028 +0.0137 +0.0207 +0.0112 +0.9626 +0.0056 +0.0084 +0.0275 +0.0028 +0.9614 +0.9205 +0.0379 +0.0226 +0.0190 +0.0285 +0.9172 +0.0095 +0.0448 +0.0678 +0.0379 +0.8753 +0.0190 +0.0285 +0.0897 +0.0095 +0.8724 +0.8448 +0.0751 +0.0426 +0.0375 +0.0563 +0.8411 +0.0188 +0.0838 +0.1278 +0.0751 +0.7596 +0.0375 +0.0563 +0.1675 +0.0188 +0.7574 +0.7131 +0.1426 +0.0730 +0.0713 +0.1069 +0.7159 +0.0356 +0.1415 +0.2191 +0.1426 +0.5670 +0.0713 +0.1069 +0.2831 +0.0356 +0.5743 [3] P-matrix for branch length 1.000000 +0.8899 +0.0528 +0.0309 +0.0264 +0.0396 +0.8862 +0.0132 +0.0610 +0.0926 +0.0528 +0.8282 +0.0264 +0.0396 +0.1220 +0.0132 +0.8252 +0.6861 +0.1569 +0.0785 +0.0785 +0.1177 +0.6914 +0.0392 +0.1517 +0.2355 +0.1569 +0.5291 +0.0785 +0.1177 +0.3033 +0.0392 +0.5397 +0.5065 +0.2586 +0.1057 +0.1293 +0.1939 +0.5405 +0.0646 +0.2009 +0.3170 +0.2586 +0.2952 +0.1293 +0.1939 +0.4018 +0.0646 +0.3396 +0.3570 +0.3559 +0.1092 +0.1779 +0.2669 +0.4345 +0.0890 +0.2097 +0.3276 +0.3559 +0.1386 +0.1779 +0.2669 +0.4193 +0.0890 +0.2248 [3] P-matrix for branch length 1.000000 +0.8899 +0.0528 +0.0309 +0.0264 +0.0396 +0.8862 +0.0132 +0.0610 +0.0926 +0.0528 +0.8282 +0.0264 +0.0396 +0.1220 +0.0132 +0.8252 +0.6861 +0.1569 +0.0785 +0.0785 +0.1177 +0.6914 +0.0392 +0.1517 +0.2355 +0.1569 +0.5291 +0.0785 +0.1177 +0.3033 +0.0392 +0.5397 +0.5065 +0.2586 +0.1057 +0.1293 +0.1939 +0.5405 +0.0646 +0.2009 +0.3170 +0.2586 +0.2952 +0.1293 +0.1939 +0.4018 +0.0646 +0.3396 +0.3570 +0.3559 +0.1092 +0.1779 +0.2669 +0.4345 +0.0890 +0.2097 +0.3276 +0.3559 +0.1386 +0.1779 +0.2669 +0.4193 +0.0890 +0.2248 [3] CLV 5: [ {(0.01096,0.02156,0.00029,0.02664),(0.03564,0.06723,0.00329,0.08080),(0.06626,0.11783,0.01241,0.13631),(0.11185,0.17789,0.04141,0.19286)} {(0.95330,0.00007,0.00043,0.00007),(0.84729,0.00081,0.00460,0.00081),(0.71363,0.00317,0.01633,0.00317),(0.50846,0.01144,0.04801,0.01144)} {(0.01090,0.00816,0.00023,0.00023),(0.03492,0.02610,0.00257,0.00255),(0.06344,0.04737,0.00959,0.00943),(0.10168,0.07656,0.03125,0.03028)} {(0.00012,0.95083,0.00012,0.00075),(0.00144,0.84129,0.00144,0.00804),(0.00564,0.70753,0.00564,0.02806),(0.02033,0.51245,0.02033,0.08014)} {(0.00545,0.00011,0.00012,0.00805),(0.01746,0.00128,0.00129,0.02482),(0.03172,0.00472,0.00480,0.04266),(0.05084,0.01514,0.01562,0.06142)} {(0.00006,0.01339,0.00006,0.02641),(0.00072,0.04113,0.00072,0.07824),(0.00282,0.07045,0.00282,0.12687),(0.01017,0.10133,0.01017,0.16258)} {(0.00005,0.00001,0.92660,0.00001),(0.00051,0.00009,0.76607,0.00009),(0.00181,0.00035,0.57697,0.00035),(0.00533,0.00127,0.32148,0.00127)} {(0.00012,0.95083,0.00012,0.00075),(0.00144,0.84129,0.00144,0.00804),(0.00564,0.70753,0.00564,0.02806),(0.02033,0.51245,0.02033,0.08014)} {(0.00003,0.00019,0.00003,0.92423),(0.00036,0.00201,0.00036,0.76104),(0.00141,0.00702,0.00141,0.57364),(0.00508,0.02004,0.00508,0.32983)} {(0.95330,0.00007,0.00043,0.00007),(0.84729,0.00081,0.00460,0.00081),(0.71363,0.00317,0.01633,0.00317),(0.50846,0.01144,0.04801,0.01144)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95330,0.00007,0.00043,0.00007),(0.84729,0.00081,0.00460,0.00081),(0.71363,0.00317,0.01633,0.00317),(0.50846,0.01144,0.04801,0.01144)} {(0.00003,0.00019,0.00003,0.92423),(0.00036,0.00201,0.00036,0.76104),(0.00141,0.00702,0.00141,0.57364),(0.00508,0.02004,0.00508,0.32983)} {(0.00003,0.00019,0.00003,0.92423),(0.00036,0.00201,0.00036,0.76104),(0.00141,0.00702,0.00141,0.57364),(0.00508,0.02004,0.00508,0.32983)} {(0.00008,0.00272,0.01075,0.00008),(0.00086,0.00870,0.03320,0.00085),(0.00320,0.01579,0.05704,0.00314),(0.01042,0.02552,0.08085,0.01009)} {(0.00003,0.00019,0.00003,0.92423),(0.00036,0.00201,0.00036,0.76104),(0.00141,0.00702,0.00141,0.57364),(0.00508,0.02004,0.00508,0.32983)} {(0.01090,0.00816,0.00023,0.00023),(0.03492,0.02610,0.00257,0.00255),(0.06344,0.04737,0.00959,0.00943),(0.10168,0.07656,0.03125,0.03028)} {(0.00545,0.00011,0.00012,0.00805),(0.01746,0.00128,0.00129,0.02482),(0.03172,0.00472,0.00480,0.04266),(0.05084,0.01514,0.01562,0.06142)} {(0.00003,0.00019,0.00003,0.92423),(0.00036,0.00201,0.00036,0.76104),(0.00141,0.00702,0.00141,0.57364),(0.00508,0.02004,0.00508,0.32983)} ] [3] CLV 6: [ {(0.01077,0.00018,0.00001,0.00022),(0.03342,0.00190,0.00044,0.00225),(0.05779,0.00654,0.00292,0.00739),(0.08353,0.01846,0.01482,0.01951)} {(0.00648,0.00001,0.01001,0.00001),(0.01838,0.00012,0.03018,0.00012),(0.02790,0.00046,0.04915,0.00046),(0.03133,0.00149,0.05971,0.00149)} {(0.01082,0.00811,0.00039,0.00039),(0.03405,0.02555,0.00418,0.00414),(0.06047,0.04571,0.01488,0.01457),(0.09373,0.07310,0.04422,0.04265)} {(0.00006,0.91548,0.00006,0.00038),(0.00068,0.73862,0.00068,0.00424),(0.00254,0.54520,0.00254,0.01516),(0.00879,0.31183,0.00879,0.04281)} {(0.00541,0.00019,0.00019,0.00792),(0.01702,0.00207,0.00209,0.02349),(0.03024,0.00729,0.00744,0.03842),(0.04686,0.02132,0.02211,0.05177)} {(0.00000,0.00018,0.00000,0.02507),(0.00004,0.00185,0.00004,0.06541),(0.00030,0.00590,0.00030,0.08840),(0.00167,0.01408,0.00167,0.08028)} {(0.00002,0.00000,0.87509,0.00000),(0.00022,0.00004,0.62711,0.00004),(0.00065,0.00011,0.38151,0.00011),(0.00138,0.00028,0.13673,0.00028)} {(0.00006,0.91548,0.00006,0.00038),(0.00068,0.73862,0.00068,0.00424),(0.00254,0.54520,0.00254,0.01516),(0.00879,0.31183,0.00879,0.04281)} {(0.00257,0.00006,0.00005,0.00759),(0.00717,0.00057,0.00053,0.02021),(0.01092,0.00187,0.00165,0.02806),(0.01363,0.00492,0.00419,0.02672)} {(0.00648,0.00001,0.01001,0.00001),(0.01838,0.00012,0.03018,0.00012),(0.02790,0.00046,0.04915,0.00046),(0.03133,0.00149,0.05971,0.00149)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.01052,0.00399,0.00012,0.00011),(0.03083,0.01208,0.00131,0.00118),(0.04920,0.02048,0.00486,0.00408),(0.06116,0.02982,0.01502,0.01179)} {(0.00001,0.00009,0.00001,0.87115),(0.00015,0.00089,0.00015,0.61972),(0.00049,0.00278,0.00049,0.37737),(0.00136,0.00651,0.00136,0.14347)} {(0.00001,0.00009,0.00001,0.87115),(0.00015,0.00089,0.00015,0.61972),(0.00049,0.00278,0.00049,0.37737),(0.00136,0.00651,0.00136,0.14347)} {(0.00000,0.00264,0.00012,0.00000),(0.00005,0.00781,0.00119,0.00012),(0.00037,0.01282,0.00380,0.00081),(0.00210,0.01744,0.00916,0.00402)} {(0.00001,0.00009,0.00001,0.87115),(0.00015,0.00089,0.00015,0.61972),(0.00049,0.00278,0.00049,0.37737),(0.00136,0.00651,0.00136,0.14347)} {(0.01056,0.00007,0.00001,0.00000),(0.03134,0.00073,0.00028,0.00012),(0.05108,0.00257,0.00190,0.00082),(0.06683,0.00782,0.00969,0.00456)} {(0.00006,0.00019,0.00000,0.00022),(0.00065,0.00190,0.00008,0.00211),(0.00227,0.00613,0.00056,0.00644),(0.00668,0.01527,0.00315,0.01466)} {(0.00001,0.00009,0.00001,0.87115),(0.00015,0.00089,0.00015,0.61972),(0.00049,0.00278,0.00049,0.37737),(0.00136,0.00651,0.00136,0.14347)} ] [3] CLV 7: [ {(0.00012,0.95083,0.00012,0.00075),(0.00144,0.84129,0.00144,0.00804),(0.00564,0.70753,0.00564,0.02806),(0.02033,0.51245,0.02033,0.08014)} {(0.00005,0.00001,0.92660,0.00001),(0.00051,0.00009,0.76607,0.00009),(0.00181,0.00035,0.57697,0.00035),(0.00533,0.00127,0.32148,0.00127)} {(0.00545,0.00011,0.00012,0.00805),(0.01746,0.00128,0.00129,0.02482),(0.03172,0.00472,0.00480,0.04266),(0.05084,0.01514,0.01562,0.06142)} {(0.00012,0.95083,0.00012,0.00075),(0.00144,0.84129,0.00144,0.00804),(0.00564,0.70753,0.00564,0.02806),(0.02033,0.51245,0.02033,0.08014)} {(0.00003,0.00019,0.00003,0.92423),(0.00036,0.00201,0.00036,0.76104),(0.00141,0.00702,0.00141,0.57364),(0.00508,0.02004,0.00508,0.32983)} {(0.00003,0.00019,0.00003,0.92423),(0.00036,0.00201,0.00036,0.76104),(0.00141,0.00702,0.00141,0.57364),(0.00508,0.02004,0.00508,0.32983)} {(0.00005,0.00001,0.92660,0.00001),(0.00051,0.00009,0.76607,0.00009),(0.00181,0.00035,0.57697,0.00035),(0.00533,0.00127,0.32148,0.00127)} {(0.00012,0.95083,0.00012,0.00075),(0.00144,0.84129,0.00144,0.00804),(0.00564,0.70753,0.00564,0.02806),(0.02033,0.51245,0.02033,0.08014)} {(0.01090,0.00816,0.00023,0.00023),(0.03492,0.02610,0.00257,0.00255),(0.06344,0.04737,0.00959,0.00943),(0.10168,0.07656,0.03125,0.03028)} {(0.95330,0.00007,0.00043,0.00007),(0.84729,0.00081,0.00460,0.00081),(0.71363,0.00317,0.01633,0.00317),(0.50846,0.01144,0.04801,0.01144)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95330,0.00007,0.00043,0.00007),(0.84729,0.00081,0.00460,0.00081),(0.71363,0.00317,0.01633,0.00317),(0.50846,0.01144,0.04801,0.01144)} {(0.00003,0.00019,0.00003,0.92423),(0.00036,0.00201,0.00036,0.76104),(0.00141,0.00702,0.00141,0.57364),(0.00508,0.02004,0.00508,0.32983)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00006,0.01339,0.00006,0.02641),(0.00072,0.04113,0.00072,0.07824),(0.00282,0.07045,0.00282,0.12687),(0.01017,0.10133,0.01017,0.16258)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95330,0.00007,0.00043,0.00007),(0.84729,0.00081,0.00460,0.00081),(0.71363,0.00317,0.01633,0.00317),(0.50846,0.01144,0.04801,0.01144)} {(0.95330,0.00007,0.00043,0.00007),(0.84729,0.00081,0.00460,0.00081),(0.71363,0.00317,0.01633,0.00317),(0.50846,0.01144,0.04801,0.01144)} {(0.00005,0.00001,0.92660,0.00001),(0.00051,0.00009,0.76607,0.00009),(0.00181,0.00035,0.57697,0.00035),(0.00533,0.00127,0.32148,0.00127)} ] TEST alpha(ncats) = 1.00( 4), mode = MEDIAN 0.136954 0.476752 1.000000 2.386294 [3] P-matrix for branch length 0.100000 +0.9888 +0.0053 +0.0033 +0.0026 +0.0040 +0.9882 +0.0013 +0.0066 +0.0098 +0.0053 +0.9822 +0.0026 +0.0040 +0.0131 +0.0013 +0.9816 +0.9618 +0.0181 +0.0111 +0.0090 +0.0136 +0.9599 +0.0045 +0.0220 +0.0332 +0.0181 +0.9397 +0.0090 +0.0136 +0.0441 +0.0045 +0.9378 +0.9224 +0.0370 +0.0221 +0.0185 +0.0278 +0.9192 +0.0093 +0.0438 +0.0663 +0.0370 +0.8782 +0.0185 +0.0278 +0.0876 +0.0093 +0.8754 +0.8295 +0.0827 +0.0464 +0.0414 +0.0620 +0.8262 +0.0207 +0.0911 +0.1392 +0.0827 +0.7367 +0.0414 +0.0620 +0.1822 +0.0207 +0.7350 [3] P-matrix for branch length 0.200000 +0.9778 +0.0105 +0.0065 +0.0052 +0.0079 +0.9766 +0.0026 +0.0129 +0.0194 +0.0105 +0.9648 +0.0052 +0.0079 +0.0258 +0.0026 +0.9637 +0.9258 +0.0354 +0.0212 +0.0177 +0.0265 +0.9227 +0.0088 +0.0420 +0.0635 +0.0354 +0.8835 +0.0177 +0.0265 +0.0839 +0.0088 +0.8807 +0.8538 +0.0706 +0.0403 +0.0353 +0.0529 +0.8501 +0.0176 +0.0793 +0.1209 +0.0706 +0.7732 +0.0353 +0.0529 +0.1586 +0.0176 +0.7708 +0.7022 +0.1483 +0.0753 +0.0742 +0.1112 +0.7060 +0.0371 +0.1457 +0.2258 +0.1483 +0.5517 +0.0742 +0.1112 +0.2914 +0.0371 +0.5603 [3] P-matrix for branch length 1.000000 +0.8961 +0.0498 +0.0292 +0.0249 +0.0374 +0.8924 +0.0125 +0.0578 +0.0877 +0.0498 +0.8376 +0.0249 +0.0374 +0.1156 +0.0125 +0.8346 +0.7025 +0.1482 +0.0752 +0.0741 +0.1112 +0.7062 +0.0371 +0.1456 +0.2256 +0.1482 +0.5520 +0.0741 +0.1112 +0.2912 +0.0371 +0.5606 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 +0.3505 +0.3606 +0.1086 +0.1803 +0.2704 +0.4304 +0.0901 +0.2091 +0.3259 +0.3606 +0.1332 +0.1803 +0.2704 +0.4181 +0.0901 +0.2213 [3] P-matrix for branch length 1.000000 +0.8961 +0.0498 +0.0292 +0.0249 +0.0374 +0.8924 +0.0125 +0.0578 +0.0877 +0.0498 +0.8376 +0.0249 +0.0374 +0.1156 +0.0125 +0.8346 +0.7025 +0.1482 +0.0752 +0.0741 +0.1112 +0.7062 +0.0371 +0.1456 +0.2256 +0.1482 +0.5520 +0.0741 +0.1112 +0.2912 +0.0371 +0.5606 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 +0.3505 +0.3606 +0.1086 +0.1803 +0.2704 +0.4304 +0.0901 +0.2091 +0.3259 +0.3606 +0.1332 +0.1803 +0.2704 +0.4181 +0.0901 +0.2213 [3] CLV 5: [ {(0.01032,0.02031,0.00026,0.02511),(0.03337,0.06320,0.00287,0.07616),(0.06277,0.11243,0.01102,0.13066),(0.11517,0.18139,0.04449,0.19567)} {(0.95605,0.00006,0.00038,0.00006),(0.85710,0.00070,0.00403,0.00070),(0.72901,0.00280,0.01461,0.00280),(0.49314,0.01238,0.05098,0.01238)} {(0.01026,0.00769,0.00020,0.00020),(0.03274,0.02447,0.00224,0.00223),(0.06027,0.04501,0.00853,0.00840),(0.10417,0.07854,0.03349,0.03241)} {(0.00011,0.95370,0.00011,0.00067),(0.00125,0.85130,0.00125,0.00705),(0.00498,0.72266,0.00498,0.02516),(0.02200,0.49842,0.02200,0.08489)} {(0.00513,0.00010,0.00010,0.00759),(0.01637,0.00111,0.00112,0.02336),(0.03014,0.00420,0.00427,0.04081),(0.05208,0.01621,0.01675,0.06233)} {(0.00006,0.01262,0.00006,0.02491),(0.00063,0.03873,0.00063,0.07393),(0.00249,0.06742,0.00249,0.12226),(0.01100,0.10285,0.01100,0.16325)} {(0.00004,0.00001,0.93088,0.00001),(0.00045,0.00008,0.78055,0.00008),(0.00162,0.00031,0.59790,0.00031),(0.00566,0.00138,0.30439,0.00138)} {(0.00011,0.95370,0.00011,0.00067),(0.00125,0.85130,0.00125,0.00705),(0.00498,0.72266,0.00498,0.02516),(0.02200,0.49842,0.02200,0.08489)} {(0.00003,0.00017,0.00003,0.92863),(0.00031,0.00176,0.00031,0.77561),(0.00125,0.00629,0.00125,0.59411),(0.00550,0.02122,0.00550,0.31394)} {(0.95605,0.00006,0.00038,0.00006),(0.85710,0.00070,0.00403,0.00070),(0.72901,0.00280,0.01461,0.00280),(0.49314,0.01238,0.05098,0.01238)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95605,0.00006,0.00038,0.00006),(0.85710,0.00070,0.00403,0.00070),(0.72901,0.00280,0.01461,0.00280),(0.49314,0.01238,0.05098,0.01238)} {(0.00003,0.00017,0.00003,0.92863),(0.00031,0.00176,0.00031,0.77561),(0.00125,0.00629,0.00125,0.59411),(0.00550,0.02122,0.00550,0.31394)} {(0.00003,0.00017,0.00003,0.92863),(0.00031,0.00176,0.00031,0.77561),(0.00125,0.00629,0.00125,0.59411),(0.00550,0.02122,0.00550,0.31394)} {(0.00007,0.00256,0.01013,0.00007),(0.00075,0.00816,0.03125,0.00074),(0.00284,0.01500,0.05459,0.00280),(0.01116,0.02618,0.08184,0.01080)} {(0.00003,0.00017,0.00003,0.92863),(0.00031,0.00176,0.00031,0.77561),(0.00125,0.00629,0.00125,0.59411),(0.00550,0.02122,0.00550,0.31394)} {(0.01026,0.00769,0.00020,0.00020),(0.03274,0.02447,0.00224,0.00223),(0.06027,0.04501,0.00853,0.00840),(0.10417,0.07854,0.03349,0.03241)} {(0.00513,0.00010,0.00010,0.00759),(0.01637,0.00111,0.00112,0.02336),(0.03014,0.00420,0.00427,0.04081),(0.05208,0.01621,0.01675,0.06233)} {(0.00003,0.00017,0.00003,0.92863),(0.00031,0.00176,0.00031,0.77561),(0.00125,0.00629,0.00125,0.59411),(0.00550,0.02122,0.00550,0.31394)} ] [3] CLV 6: [ {(0.01015,0.00016,0.00001,0.00020),(0.03144,0.00167,0.00036,0.00198),(0.05526,0.00587,0.00247,0.00668),(0.08476,0.01955,0.01624,0.02057)} {(0.00612,0.00001,0.00944,0.00001),(0.01744,0.00011,0.02849,0.00011),(0.02711,0.00041,0.04740,0.00041),(0.03108,0.00159,0.05945,0.00159)} {(0.01019,0.00764,0.00034,0.00034),(0.03198,0.02400,0.00366,0.00362),(0.05761,0.04349,0.01331,0.01305),(0.09580,0.07500,0.04701,0.04529)} {(0.00005,0.92035,0.00005,0.00034),(0.00059,0.75411,0.00059,0.00371),(0.00225,0.56577,0.00225,0.01357),(0.00950,0.29745,0.00950,0.04518)} {(0.00510,0.00017,0.00017,0.00747),(0.01599,0.00181,0.00183,0.02218),(0.02880,0.00652,0.00665,0.03697),(0.04790,0.02265,0.02351,0.05235)} {(0.00000,0.00016,0.00000,0.02372),(0.00003,0.00163,0.00003,0.06258),(0.00025,0.00535,0.00025,0.08712),(0.00185,0.01468,0.00185,0.07825)} {(0.00002,0.00000,0.88218,0.00000),(0.00019,0.00003,0.64802,0.00003),(0.00059,0.00010,0.40611,0.00010),(0.00143,0.00029,0.12425,0.00029)} {(0.00005,0.92035,0.00005,0.00034),(0.00059,0.75411,0.00059,0.00371),(0.00225,0.56577,0.00225,0.01357),(0.00950,0.29745,0.00950,0.04518)} {(0.00243,0.00005,0.00005,0.00718),(0.00681,0.00050,0.00047,0.01930),(0.01059,0.00169,0.00150,0.02757),(0.01373,0.00518,0.00442,0.02615)} {(0.00612,0.00001,0.00944,0.00001),(0.01744,0.00011,0.02849,0.00011),(0.02711,0.00041,0.04740,0.00041),(0.03108,0.00159,0.05945,0.00159)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00992,0.00376,0.00010,0.00010),(0.02916,0.01139,0.00114,0.00104),(0.04750,0.01961,0.00433,0.00366),(0.06126,0.03036,0.01598,0.01253)} {(0.00001,0.00008,0.00001,0.87842),(0.00013,0.00079,0.00013,0.64068),(0.00044,0.00253,0.00044,0.40131),(0.00145,0.00679,0.00145,0.13172)} {(0.00001,0.00008,0.00001,0.87842),(0.00013,0.00079,0.00013,0.64068),(0.00044,0.00253,0.00044,0.40131),(0.00145,0.00679,0.00145,0.13172)} {(0.00000,0.00249,0.00010,0.00000),(0.00004,0.00738,0.00104,0.00010),(0.00031,0.01232,0.00344,0.00069),(0.00232,0.01765,0.00956,0.00440)} {(0.00001,0.00008,0.00001,0.87842),(0.00013,0.00079,0.00013,0.64068),(0.00044,0.00253,0.00044,0.40131),(0.00145,0.00679,0.00145,0.13172)} {(0.00996,0.00006,0.00001,0.00000),(0.02961,0.00064,0.00023,0.00010),(0.04919,0.00230,0.00161,0.00069),(0.06727,0.00834,0.01061,0.00504)} {(0.00005,0.00017,0.00000,0.00019),(0.00057,0.00167,0.00006,0.00186),(0.00203,0.00555,0.00047,0.00586),(0.00710,0.01599,0.00349,0.01525)} {(0.00001,0.00008,0.00001,0.87842),(0.00013,0.00079,0.00013,0.64068),(0.00044,0.00253,0.00044,0.40131),(0.00145,0.00679,0.00145,0.13172)} ] [3] CLV 7: [ {(0.00011,0.95370,0.00011,0.00067),(0.00125,0.85130,0.00125,0.00705),(0.00498,0.72266,0.00498,0.02516),(0.02200,0.49842,0.02200,0.08489)} {(0.00004,0.00001,0.93088,0.00001),(0.00045,0.00008,0.78055,0.00008),(0.00162,0.00031,0.59790,0.00031),(0.00566,0.00138,0.30439,0.00138)} {(0.00513,0.00010,0.00010,0.00759),(0.01637,0.00111,0.00112,0.02336),(0.03014,0.00420,0.00427,0.04081),(0.05208,0.01621,0.01675,0.06233)} {(0.00011,0.95370,0.00011,0.00067),(0.00125,0.85130,0.00125,0.00705),(0.00498,0.72266,0.00498,0.02516),(0.02200,0.49842,0.02200,0.08489)} {(0.00003,0.00017,0.00003,0.92863),(0.00031,0.00176,0.00031,0.77561),(0.00125,0.00629,0.00125,0.59411),(0.00550,0.02122,0.00550,0.31394)} {(0.00003,0.00017,0.00003,0.92863),(0.00031,0.00176,0.00031,0.77561),(0.00125,0.00629,0.00125,0.59411),(0.00550,0.02122,0.00550,0.31394)} {(0.00004,0.00001,0.93088,0.00001),(0.00045,0.00008,0.78055,0.00008),(0.00162,0.00031,0.59790,0.00031),(0.00566,0.00138,0.30439,0.00138)} {(0.00011,0.95370,0.00011,0.00067),(0.00125,0.85130,0.00125,0.00705),(0.00498,0.72266,0.00498,0.02516),(0.02200,0.49842,0.02200,0.08489)} {(0.01026,0.00769,0.00020,0.00020),(0.03274,0.02447,0.00224,0.00223),(0.06027,0.04501,0.00853,0.00840),(0.10417,0.07854,0.03349,0.03241)} {(0.95605,0.00006,0.00038,0.00006),(0.85710,0.00070,0.00403,0.00070),(0.72901,0.00280,0.01461,0.00280),(0.49314,0.01238,0.05098,0.01238)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95605,0.00006,0.00038,0.00006),(0.85710,0.00070,0.00403,0.00070),(0.72901,0.00280,0.01461,0.00280),(0.49314,0.01238,0.05098,0.01238)} {(0.00003,0.00017,0.00003,0.92863),(0.00031,0.00176,0.00031,0.77561),(0.00125,0.00629,0.00125,0.59411),(0.00550,0.02122,0.00550,0.31394)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00006,0.01262,0.00006,0.02491),(0.00063,0.03873,0.00063,0.07393),(0.00249,0.06742,0.00249,0.12226),(0.01100,0.10285,0.01100,0.16325)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95605,0.00006,0.00038,0.00006),(0.85710,0.00070,0.00403,0.00070),(0.72901,0.00280,0.01461,0.00280),(0.49314,0.01238,0.05098,0.01238)} {(0.95605,0.00006,0.00038,0.00006),(0.85710,0.00070,0.00403,0.00070),(0.72901,0.00280,0.01461,0.00280),(0.49314,0.01238,0.05098,0.01238)} {(0.00004,0.00001,0.93088,0.00001),(0.00045,0.00008,0.78055,0.00008),(0.00162,0.00031,0.59790,0.00031),(0.00566,0.00138,0.30439,0.00138)} ] TEST alpha(ncats) = 1.50( 4), mode = MEAN 0.245178 0.621121 1.101255 2.032446 [4] P-matrix for branch length 0.100000 +0.9801 +0.0094 +0.0058 +0.0047 +0.0071 +0.9790 +0.0024 +0.0116 +0.0174 +0.0094 +0.9684 +0.0047 +0.0071 +0.0232 +0.0024 +0.9674 +0.9507 +0.0234 +0.0142 +0.0117 +0.0176 +0.9483 +0.0059 +0.0283 +0.0426 +0.0234 +0.9222 +0.0117 +0.0176 +0.0566 +0.0059 +0.9200 +0.9151 +0.0406 +0.0241 +0.0203 +0.0304 +0.9117 +0.0101 +0.0478 +0.0723 +0.0406 +0.8669 +0.0203 +0.0304 +0.0955 +0.0101 +0.8639 +0.8517 +0.0716 +0.0408 +0.0358 +0.0537 +0.8480 +0.0179 +0.0803 +0.1225 +0.0716 +0.7701 +0.0358 +0.0537 +0.1607 +0.0179 +0.7677 [4] P-matrix for branch length 0.200000 +0.9607 +0.0186 +0.0114 +0.0093 +0.0139 +0.9588 +0.0046 +0.0226 +0.0341 +0.0186 +0.9380 +0.0093 +0.0139 +0.0453 +0.0046 +0.9361 +0.9050 +0.0454 +0.0268 +0.0227 +0.0341 +0.9014 +0.0114 +0.0531 +0.0805 +0.0454 +0.8513 +0.0227 +0.0341 +0.1062 +0.0114 +0.8483 +0.8409 +0.0770 +0.0436 +0.0385 +0.0578 +0.8374 +0.0193 +0.0856 +0.1307 +0.0770 +0.7538 +0.0385 +0.0578 +0.1712 +0.0193 +0.7517 +0.7362 +0.1304 +0.0681 +0.0652 +0.0978 +0.7372 +0.0326 +0.1324 +0.2044 +0.1304 +0.6000 +0.0652 +0.0978 +0.2647 +0.0326 +0.6048 [4] P-matrix for branch length 1.000000 +0.8255 +0.0847 +0.0474 +0.0424 +0.0635 +0.8222 +0.0212 +0.0930 +0.1422 +0.0847 +0.7307 +0.0424 +0.0635 +0.1861 +0.0212 +0.7292 +0.6415 +0.1811 +0.0868 +0.0906 +0.1359 +0.6519 +0.0453 +0.1670 +0.2604 +0.1811 +0.4679 +0.0906 +0.1359 +0.3339 +0.0453 +0.4849 +0.4997 +0.2627 +0.1063 +0.1313 +0.1970 +0.5353 +0.0657 +0.2021 +0.3189 +0.2627 +0.2870 +0.1313 +0.1970 +0.4041 +0.0657 +0.3332 +0.3732 +0.3444 +0.1102 +0.1722 +0.2583 +0.4449 +0.0861 +0.2107 +0.3306 +0.3444 +0.1528 +0.1722 +0.2583 +0.4214 +0.0861 +0.2342 [4] P-matrix for branch length 1.000000 +0.8255 +0.0847 +0.0474 +0.0424 +0.0635 +0.8222 +0.0212 +0.0930 +0.1422 +0.0847 +0.7307 +0.0424 +0.0635 +0.1861 +0.0212 +0.7292 +0.6415 +0.1811 +0.0868 +0.0906 +0.1359 +0.6519 +0.0453 +0.1670 +0.2604 +0.1811 +0.4679 +0.0906 +0.1359 +0.3339 +0.0453 +0.4849 +0.4997 +0.2627 +0.1063 +0.1313 +0.1970 +0.5353 +0.0657 +0.2021 +0.3189 +0.2627 +0.2870 +0.1313 +0.1970 +0.4041 +0.0657 +0.3332 +0.3732 +0.3444 +0.1102 +0.1722 +0.2583 +0.4449 +0.0861 +0.2107 +0.3306 +0.3444 +0.1528 +0.1722 +0.2583 +0.4214 +0.0861 +0.2342 [4] CLV 5: [ {(0.01804,0.03507,0.00081,0.04300),(0.04216,0.07861,0.00469,0.09374),(0.06772,0.12006,0.01303,0.13863),(0.10453,0.16970,0.03517,0.18602)} {(0.92303,0.00019,0.00116,0.00019),(0.81902,0.00116,0.00648,0.00116),(0.70716,0.00334,0.01708,0.00334),(0.54202,0.00957,0.04178,0.00957)} {(0.01787,0.01337,0.00063,0.00063),(0.04113,0.03073,0.00366,0.00362),(0.06476,0.04836,0.01006,0.00989),(0.09603,0.07212,0.02666,0.02590)} {(0.00035,0.91925,0.00035,0.00205),(0.00207,0.81259,0.00207,0.01128),(0.00593,0.70118,0.00593,0.02933),(0.01701,0.54345,0.01701,0.07009)} {(0.00893,0.00032,0.00032,0.01306),(0.02056,0.00181,0.00183,0.02892),(0.03238,0.00495,0.00503,0.04342),(0.04801,0.01295,0.01333,0.05917)} {(0.00017,0.02170,0.00017,0.04237),(0.00103,0.04788,0.00103,0.09012),(0.00297,0.07170,0.00297,0.12874),(0.00851,0.09759,0.00851,0.16012)} {(0.00013,0.00002,0.87988,0.00002),(0.00072,0.00013,0.72478,0.00013),(0.00190,0.00037,0.56823,0.00037),(0.00464,0.00106,0.35995,0.00106)} {(0.00035,0.91925,0.00035,0.00205),(0.00207,0.81259,0.00207,0.01128),(0.00593,0.70118,0.00593,0.02933),(0.01701,0.54345,0.01701,0.07009)} {(0.00009,0.00051,0.00009,0.87637),(0.00052,0.00282,0.00052,0.71965),(0.00148,0.00733,0.00148,0.56512),(0.00425,0.01752,0.00425,0.36581)} {(0.92303,0.00019,0.00116,0.00019),(0.81902,0.00116,0.00648,0.00116),(0.70716,0.00334,0.01708,0.00334),(0.54202,0.00957,0.04178,0.00957)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.92303,0.00019,0.00116,0.00019),(0.81902,0.00116,0.00648,0.00116),(0.70716,0.00334,0.01708,0.00334),(0.54202,0.00957,0.04178,0.00957)} {(0.00009,0.00051,0.00009,0.87637),(0.00052,0.00282,0.00052,0.71965),(0.00148,0.00733,0.00148,0.56512),(0.00425,0.01752,0.00425,0.36581)} {(0.00009,0.00051,0.00009,0.87637),(0.00052,0.00282,0.00052,0.71965),(0.00148,0.00733,0.00148,0.56512),(0.00425,0.01752,0.00425,0.36581)} {(0.00021,0.00446,0.01744,0.00021),(0.00122,0.01024,0.03869,0.00121),(0.00335,0.01612,0.05805,0.00330),(0.00889,0.02404,0.07825,0.00863)} {(0.00009,0.00051,0.00009,0.87637),(0.00052,0.00282,0.00052,0.71965),(0.00148,0.00733,0.00148,0.56512),(0.00425,0.01752,0.00425,0.36581)} {(0.01787,0.01337,0.00063,0.00063),(0.04113,0.03073,0.00366,0.00362),(0.06476,0.04836,0.01006,0.00989),(0.09603,0.07212,0.02666,0.02590)} {(0.00893,0.00032,0.00032,0.01306),(0.02056,0.00181,0.00183,0.02892),(0.03238,0.00495,0.00503,0.04342),(0.04801,0.01295,0.01333,0.05917)} {(0.00009,0.00051,0.00009,0.87637),(0.00052,0.00282,0.00052,0.71965),(0.00148,0.00733,0.00148,0.56512),(0.00425,0.01752,0.00425,0.36581)} ] [4] CLV 6: [ {(0.01750,0.00049,0.00006,0.00059),(0.03899,0.00266,0.00073,0.00312),(0.05884,0.00683,0.00312,0.00771),(0.08046,0.01615,0.01200,0.01725)} {(0.01028,0.00003,0.01616,0.00003),(0.02089,0.00018,0.03486,0.00018),(0.02821,0.00048,0.04985,0.00048),(0.03164,0.00126,0.05974,0.00126)} {(0.01764,0.01323,0.00105,0.00105),(0.03991,0.02998,0.00589,0.00581),(0.06166,0.04664,0.01557,0.01524),(0.08897,0.06887,0.03838,0.03711)} {(0.00017,0.86286,0.00017,0.00106),(0.00096,0.69497,0.00096,0.00599),(0.00266,0.53667,0.00266,0.01585),(0.00739,0.34479,0.00739,0.03769)} {(0.00882,0.00052,0.00053,0.01270),(0.01996,0.00291,0.00294,0.02708),(0.03083,0.00762,0.00778,0.03902),(0.04449,0.01855,0.01919,0.05032)} {(0.00001,0.00049,0.00001,0.03884),(0.00007,0.00255,0.00007,0.07265),(0.00032,0.00613,0.00032,0.08885),(0.00133,0.01274,0.00133,0.08420)} {(0.00006,0.00001,0.79930,0.00001),(0.00029,0.00005,0.56908,0.00005),(0.00067,0.00012,0.37143,0.00012),(0.00128,0.00025,0.16671,0.00025)} {(0.00017,0.86286,0.00017,0.00106),(0.00096,0.69497,0.00096,0.00599),(0.00266,0.53667,0.00266,0.01585),(0.00739,0.34479,0.00739,0.03769)} {(0.00405,0.00015,0.00014,0.01182),(0.00813,0.00079,0.00072,0.02257),(0.01106,0.00195,0.00172,0.02824),(0.01336,0.00436,0.00371,0.02778)} {(0.01028,0.00003,0.01616,0.00003),(0.02089,0.00018,0.03486,0.00018),(0.02821,0.00048,0.04985,0.00048),(0.03164,0.00126,0.05974,0.00126)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.01682,0.00643,0.00032,0.00030),(0.03539,0.01402,0.00186,0.00165),(0.04988,0.02084,0.00509,0.00426),(0.06057,0.02857,0.01299,0.01026)} {(0.00004,0.00024,0.00004,0.79366),(0.00020,0.00122,0.00020,0.56182),(0.00051,0.00289,0.00051,0.36758),(0.00118,0.00590,0.00118,0.17173)} {(0.00004,0.00024,0.00004,0.79366),(0.00020,0.00122,0.00020,0.56182),(0.00051,0.00289,0.00051,0.36758),(0.00118,0.00590,0.00118,0.17173)} {(0.00001,0.00423,0.00032,0.00002),(0.00009,0.00901,0.00164,0.00021),(0.00040,0.01302,0.00395,0.00087),(0.00167,0.01692,0.00827,0.00327)} {(0.00004,0.00024,0.00004,0.79366),(0.00020,0.00122,0.00020,0.56182),(0.00051,0.00289,0.00051,0.36758),(0.00118,0.00590,0.00118,0.17173)} {(0.01695,0.00018,0.00004,0.00001),(0.03612,0.00102,0.00047,0.00020),(0.05185,0.00269,0.00203,0.00088),(0.06550,0.00674,0.00785,0.00363)} {(0.00016,0.00050,0.00001,0.00057),(0.00091,0.00262,0.00013,0.00288),(0.00237,0.00638,0.00060,0.00668),(0.00580,0.01368,0.00250,0.01332)} {(0.00004,0.00024,0.00004,0.79366),(0.00020,0.00122,0.00020,0.56182),(0.00051,0.00289,0.00051,0.36758),(0.00118,0.00590,0.00118,0.17173)} ] [4] CLV 7: [ {(0.00035,0.91925,0.00035,0.00205),(0.00207,0.81259,0.00207,0.01128),(0.00593,0.70118,0.00593,0.02933),(0.01701,0.54345,0.01701,0.07009)} {(0.00013,0.00002,0.87988,0.00002),(0.00072,0.00013,0.72478,0.00013),(0.00190,0.00037,0.56823,0.00037),(0.00464,0.00106,0.35995,0.00106)} {(0.00893,0.00032,0.00032,0.01306),(0.02056,0.00181,0.00183,0.02892),(0.03238,0.00495,0.00503,0.04342),(0.04801,0.01295,0.01333,0.05917)} {(0.00035,0.91925,0.00035,0.00205),(0.00207,0.81259,0.00207,0.01128),(0.00593,0.70118,0.00593,0.02933),(0.01701,0.54345,0.01701,0.07009)} {(0.00009,0.00051,0.00009,0.87637),(0.00052,0.00282,0.00052,0.71965),(0.00148,0.00733,0.00148,0.56512),(0.00425,0.01752,0.00425,0.36581)} {(0.00009,0.00051,0.00009,0.87637),(0.00052,0.00282,0.00052,0.71965),(0.00148,0.00733,0.00148,0.56512),(0.00425,0.01752,0.00425,0.36581)} {(0.00013,0.00002,0.87988,0.00002),(0.00072,0.00013,0.72478,0.00013),(0.00190,0.00037,0.56823,0.00037),(0.00464,0.00106,0.35995,0.00106)} {(0.00035,0.91925,0.00035,0.00205),(0.00207,0.81259,0.00207,0.01128),(0.00593,0.70118,0.00593,0.02933),(0.01701,0.54345,0.01701,0.07009)} {(0.01787,0.01337,0.00063,0.00063),(0.04113,0.03073,0.00366,0.00362),(0.06476,0.04836,0.01006,0.00989),(0.09603,0.07212,0.02666,0.02590)} {(0.92303,0.00019,0.00116,0.00019),(0.81902,0.00116,0.00648,0.00116),(0.70716,0.00334,0.01708,0.00334),(0.54202,0.00957,0.04178,0.00957)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.92303,0.00019,0.00116,0.00019),(0.81902,0.00116,0.00648,0.00116),(0.70716,0.00334,0.01708,0.00334),(0.54202,0.00957,0.04178,0.00957)} {(0.00009,0.00051,0.00009,0.87637),(0.00052,0.00282,0.00052,0.71965),(0.00148,0.00733,0.00148,0.56512),(0.00425,0.01752,0.00425,0.36581)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00017,0.02170,0.00017,0.04237),(0.00103,0.04788,0.00103,0.09012),(0.00297,0.07170,0.00297,0.12874),(0.00851,0.09759,0.00851,0.16012)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.92303,0.00019,0.00116,0.00019),(0.81902,0.00116,0.00648,0.00116),(0.70716,0.00334,0.01708,0.00334),(0.54202,0.00957,0.04178,0.00957)} {(0.92303,0.00019,0.00116,0.00019),(0.81902,0.00116,0.00648,0.00116),(0.70716,0.00334,0.01708,0.00334),(0.54202,0.00957,0.04178,0.00957)} {(0.00013,0.00002,0.87988,0.00002),(0.00072,0.00013,0.72478,0.00013),(0.00190,0.00037,0.56823,0.00037),(0.00464,0.00106,0.35995,0.00106)} ] TEST alpha(ncats) = 1.50( 4), mode = MEDIAN 0.225323 0.588556 1.050422 2.135699 [4] P-matrix for branch length 0.100000 +0.9817 +0.0087 +0.0054 +0.0043 +0.0065 +0.9807 +0.0022 +0.0107 +0.0161 +0.0087 +0.9710 +0.0043 +0.0065 +0.0214 +0.0022 +0.9700 +0.9532 +0.0222 +0.0135 +0.0111 +0.0167 +0.9509 +0.0056 +0.0269 +0.0405 +0.0222 +0.9261 +0.0111 +0.0167 +0.0538 +0.0056 +0.9240 +0.9187 +0.0388 +0.0231 +0.0194 +0.0291 +0.9154 +0.0097 +0.0458 +0.0693 +0.0388 +0.8725 +0.0194 +0.0291 +0.0916 +0.0097 +0.8696 +0.8451 +0.0749 +0.0425 +0.0375 +0.0562 +0.8415 +0.0187 +0.0836 +0.1275 +0.0749 +0.7602 +0.0375 +0.0562 +0.1671 +0.0187 +0.7580 [4] P-matrix for branch length 0.200000 +0.9638 +0.0171 +0.0105 +0.0086 +0.0128 +0.9620 +0.0043 +0.0209 +0.0314 +0.0171 +0.9429 +0.0086 +0.0128 +0.0418 +0.0043 +0.9411 +0.9096 +0.0432 +0.0256 +0.0216 +0.0324 +0.9061 +0.0108 +0.0507 +0.0767 +0.0432 +0.8585 +0.0216 +0.0324 +0.1013 +0.0108 +0.8555 +0.8474 +0.0738 +0.0419 +0.0369 +0.0554 +0.8437 +0.0185 +0.0825 +0.1258 +0.0738 +0.7635 +0.0369 +0.0554 +0.1650 +0.0185 +0.7612 +0.7260 +0.1358 +0.0703 +0.0679 +0.1018 +0.7277 +0.0339 +0.1365 +0.2110 +0.1358 +0.5854 +0.0679 +0.1018 +0.2730 +0.0339 +0.5913 [4] P-matrix for branch length 1.000000 +0.8378 +0.0786 +0.0444 +0.0393 +0.0589 +0.8342 +0.0196 +0.0872 +0.1331 +0.0786 +0.7490 +0.0393 +0.0589 +0.1743 +0.0196 +0.7471 +0.6543 +0.1741 +0.0845 +0.0871 +0.1306 +0.6632 +0.0435 +0.1627 +0.2535 +0.1741 +0.4853 +0.0871 +0.1306 +0.3255 +0.0435 +0.5004 +0.5112 +0.2557 +0.1052 +0.1279 +0.1918 +0.5442 +0.0639 +0.2001 +0.3156 +0.2557 +0.3008 +0.1279 +0.1918 +0.4001 +0.0639 +0.3441 +0.3656 +0.3497 +0.1098 +0.1749 +0.2623 +0.4400 +0.0874 +0.2103 +0.3294 +0.3497 +0.1460 +0.1749 +0.2623 +0.4206 +0.0874 +0.2297 [4] P-matrix for branch length 1.000000 +0.8378 +0.0786 +0.0444 +0.0393 +0.0589 +0.8342 +0.0196 +0.0872 +0.1331 +0.0786 +0.7490 +0.0393 +0.0589 +0.1743 +0.0196 +0.7471 +0.6543 +0.1741 +0.0845 +0.0871 +0.1306 +0.6632 +0.0435 +0.1627 +0.2535 +0.1741 +0.4853 +0.0871 +0.1306 +0.3255 +0.0435 +0.5004 +0.5112 +0.2557 +0.1052 +0.1279 +0.1918 +0.5442 +0.0639 +0.2001 +0.3156 +0.2557 +0.3008 +0.1279 +0.1918 +0.4001 +0.0639 +0.3441 +0.3656 +0.3497 +0.1098 +0.1749 +0.2623 +0.4400 +0.0874 +0.2103 +0.3294 +0.3497 +0.1460 +0.1749 +0.2623 +0.4206 +0.0874 +0.2297 [4] CLV 5: [ {(0.01665,0.03244,0.00069,0.03984),(0.04023,0.07526,0.00425,0.08996),(0.06526,0.11630,0.01201,0.13472),(0.10780,0.17343,0.03786,0.18918)} {(0.92898,0.00016,0.00099,0.00016),(0.82742,0.00105,0.00589,0.00105),(0.71802,0.00306,0.01583,0.00306),(0.52708,0.01037,0.04451,0.01037)} {(0.01650,0.01235,0.00054,0.00054),(0.03929,0.02936,0.00331,0.00328),(0.06254,0.04670,0.00928,0.00913),(0.09858,0.07411,0.02865,0.02780)} {(0.00029,0.92543,0.00029,0.00174),(0.00187,0.82109,0.00187,0.01027),(0.00545,0.71184,0.00545,0.02722),(0.01844,0.52960,0.01844,0.07450)} {(0.00825,0.00027,0.00027,0.01209),(0.01965,0.00164,0.00166,0.02772),(0.03127,0.00457,0.00464,0.04214),(0.04929,0.01390,0.01432,0.06021)} {(0.00015,0.02009,0.00015,0.03930),(0.00093,0.04591,0.00093,0.08668),(0.00272,0.06960,0.00272,0.12558),(0.00922,0.09932,0.00922,0.16139)} {(0.00011,0.00002,0.88901,0.00002),(0.00065,0.00012,0.73697,0.00012),(0.00176,0.00034,0.58292,0.00034),(0.00495,0.00115,0.34264,0.00115)} {(0.00029,0.92543,0.00029,0.00174),(0.00187,0.82109,0.00187,0.01027),(0.00545,0.71184,0.00545,0.02722),(0.01844,0.52960,0.01844,0.07450)} {(0.00007,0.00044,0.00007,0.88570),(0.00047,0.00257,0.00047,0.73185),(0.00136,0.00680,0.00136,0.57945),(0.00461,0.01863,0.00461,0.34959)} {(0.92898,0.00016,0.00099,0.00016),(0.82742,0.00105,0.00589,0.00105),(0.71802,0.00306,0.01583,0.00306),(0.52708,0.01037,0.04451,0.01037)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.92898,0.00016,0.00099,0.00016),(0.82742,0.00105,0.00589,0.00105),(0.71802,0.00306,0.01583,0.00306),(0.52708,0.01037,0.04451,0.01037)} {(0.00007,0.00044,0.00007,0.88570),(0.00047,0.00257,0.00047,0.73185),(0.00136,0.00680,0.00136,0.57945),(0.00461,0.01863,0.00461,0.34959)} {(0.00007,0.00044,0.00007,0.88570),(0.00047,0.00257,0.00047,0.73185),(0.00136,0.00680,0.00136,0.57945),(0.00461,0.01863,0.00461,0.34959)} {(0.00018,0.00412,0.01615,0.00018),(0.00110,0.00979,0.03708,0.00109),(0.00309,0.01557,0.05635,0.00304),(0.00955,0.02470,0.07948,0.00927)} {(0.00007,0.00044,0.00007,0.88570),(0.00047,0.00257,0.00047,0.73185),(0.00136,0.00680,0.00136,0.57945),(0.00461,0.01863,0.00461,0.34959)} {(0.01650,0.01235,0.00054,0.00054),(0.03929,0.02936,0.00331,0.00328),(0.06254,0.04670,0.00928,0.00913),(0.09858,0.07411,0.02865,0.02780)} {(0.00825,0.00027,0.00027,0.01209),(0.01965,0.00164,0.00166,0.02772),(0.03127,0.00457,0.00464,0.04214),(0.04929,0.01390,0.01432,0.06021)} {(0.00007,0.00044,0.00007,0.88570),(0.00047,0.00257,0.00047,0.73185),(0.00136,0.00680,0.00136,0.57945),(0.00461,0.01863,0.00461,0.34959)} ] [4] CLV 6: [ {(0.01619,0.00042,0.00004,0.00051),(0.03736,0.00242,0.00063,0.00285),(0.05708,0.00635,0.00278,0.00719),(0.08189,0.01716,0.01321,0.01824)} {(0.00956,0.00003,0.01497,0.00003),(0.02018,0.00016,0.03350,0.00016),(0.02769,0.00044,0.04866,0.00044),(0.03154,0.00136,0.05982,0.00136)} {(0.01631,0.01223,0.00090,0.00089),(0.03819,0.02868,0.00535,0.00529),(0.05966,0.04508,0.01442,0.01413),(0.09112,0.07076,0.04094,0.03953)} {(0.00014,0.87307,0.00014,0.00090),(0.00087,0.70778,0.00087,0.00544),(0.00246,0.55102,0.00246,0.01469),(0.00799,0.32987,0.00799,0.03995)} {(0.00816,0.00045,0.00045,0.01178),(0.01909,0.00264,0.00268,0.02603),(0.02983,0.00706,0.00721,0.03802),(0.04556,0.01977,0.02047,0.05100)} {(0.00000,0.00042,0.00000,0.03628),(0.00006,0.00233,0.00006,0.07065),(0.00028,0.00574,0.00028,0.08807),(0.00147,0.01334,0.00147,0.08255)} {(0.00005,0.00001,0.81388,0.00001),(0.00027,0.00005,0.58596,0.00005),(0.00063,0.00011,0.38843,0.00011),(0.00133,0.00026,0.15291,0.00026)} {(0.00014,0.87307,0.00014,0.00090),(0.00087,0.70778,0.00087,0.00544),(0.00246,0.55102,0.00246,0.01469),(0.00799,0.32987,0.00799,0.03995)} {(0.00377,0.00013,0.00012,0.01103),(0.00786,0.00072,0.00066,0.02191),(0.01083,0.00182,0.00161,0.02793),(0.01349,0.00461,0.00392,0.02734)} {(0.00956,0.00003,0.01497,0.00003),(0.02018,0.00016,0.03350,0.00016),(0.02769,0.00044,0.04866,0.00044),(0.03154,0.00136,0.05982,0.00136)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.01562,0.00596,0.00027,0.00026),(0.03407,0.01345,0.00169,0.00150),(0.04873,0.02023,0.00470,0.00396),(0.06090,0.02914,0.01388,0.01093)} {(0.00003,0.00021,0.00003,0.80852),(0.00019,0.00112,0.00019,0.57863),(0.00047,0.00271,0.00047,0.38410),(0.00126,0.00617,0.00126,0.15871)} {(0.00003,0.00021,0.00003,0.80852),(0.00019,0.00112,0.00019,0.57863),(0.00047,0.00271,0.00047,0.38410),(0.00126,0.00617,0.00126,0.15871)} {(0.00001,0.00392,0.00027,0.00001),(0.00008,0.00866,0.00150,0.00018),(0.00035,0.01268,0.00369,0.00078),(0.00185,0.01717,0.00867,0.00360)} {(0.00003,0.00021,0.00003,0.80852),(0.00019,0.00112,0.00019,0.57863),(0.00047,0.00271,0.00047,0.38410),(0.00126,0.00617,0.00126,0.15871)} {(0.01572,0.00016,0.00003,0.00001),(0.03474,0.00093,0.00041,0.00017),(0.05055,0.00250,0.00181,0.00078),(0.06616,0.00721,0.00864,0.00403)} {(0.00014,0.00043,0.00001,0.00049),(0.00082,0.00239,0.00012,0.00264),(0.00220,0.00596,0.00053,0.00627),(0.00619,0.01438,0.00278,0.01392)} {(0.00003,0.00021,0.00003,0.80852),(0.00019,0.00112,0.00019,0.57863),(0.00047,0.00271,0.00047,0.38410),(0.00126,0.00617,0.00126,0.15871)} ] [4] CLV 7: [ {(0.00029,0.92543,0.00029,0.00174),(0.00187,0.82109,0.00187,0.01027),(0.00545,0.71184,0.00545,0.02722),(0.01844,0.52960,0.01844,0.07450)} {(0.00011,0.00002,0.88901,0.00002),(0.00065,0.00012,0.73697,0.00012),(0.00176,0.00034,0.58292,0.00034),(0.00495,0.00115,0.34264,0.00115)} {(0.00825,0.00027,0.00027,0.01209),(0.01965,0.00164,0.00166,0.02772),(0.03127,0.00457,0.00464,0.04214),(0.04929,0.01390,0.01432,0.06021)} {(0.00029,0.92543,0.00029,0.00174),(0.00187,0.82109,0.00187,0.01027),(0.00545,0.71184,0.00545,0.02722),(0.01844,0.52960,0.01844,0.07450)} {(0.00007,0.00044,0.00007,0.88570),(0.00047,0.00257,0.00047,0.73185),(0.00136,0.00680,0.00136,0.57945),(0.00461,0.01863,0.00461,0.34959)} {(0.00007,0.00044,0.00007,0.88570),(0.00047,0.00257,0.00047,0.73185),(0.00136,0.00680,0.00136,0.57945),(0.00461,0.01863,0.00461,0.34959)} {(0.00011,0.00002,0.88901,0.00002),(0.00065,0.00012,0.73697,0.00012),(0.00176,0.00034,0.58292,0.00034),(0.00495,0.00115,0.34264,0.00115)} {(0.00029,0.92543,0.00029,0.00174),(0.00187,0.82109,0.00187,0.01027),(0.00545,0.71184,0.00545,0.02722),(0.01844,0.52960,0.01844,0.07450)} {(0.01650,0.01235,0.00054,0.00054),(0.03929,0.02936,0.00331,0.00328),(0.06254,0.04670,0.00928,0.00913),(0.09858,0.07411,0.02865,0.02780)} {(0.92898,0.00016,0.00099,0.00016),(0.82742,0.00105,0.00589,0.00105),(0.71802,0.00306,0.01583,0.00306),(0.52708,0.01037,0.04451,0.01037)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.92898,0.00016,0.00099,0.00016),(0.82742,0.00105,0.00589,0.00105),(0.71802,0.00306,0.01583,0.00306),(0.52708,0.01037,0.04451,0.01037)} {(0.00007,0.00044,0.00007,0.88570),(0.00047,0.00257,0.00047,0.73185),(0.00136,0.00680,0.00136,0.57945),(0.00461,0.01863,0.00461,0.34959)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00015,0.02009,0.00015,0.03930),(0.00093,0.04591,0.00093,0.08668),(0.00272,0.06960,0.00272,0.12558),(0.00922,0.09932,0.00922,0.16139)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.92898,0.00016,0.00099,0.00016),(0.82742,0.00105,0.00589,0.00105),(0.71802,0.00306,0.01583,0.00306),(0.52708,0.01037,0.04451,0.01037)} {(0.92898,0.00016,0.00099,0.00016),(0.82742,0.00105,0.00589,0.00105),(0.71802,0.00306,0.01583,0.00306),(0.52708,0.01037,0.04451,0.01037)} {(0.00011,0.00002,0.88901,0.00002),(0.00065,0.00012,0.73697,0.00012),(0.00176,0.00034,0.58292,0.00034),(0.00495,0.00115,0.34264,0.00115)} ] TEST alpha(ncats) = 5.00( 4), mode = MEAN 0.533406 0.819278 1.098473 1.548843 [5] P-matrix for branch length 0.100000 +0.9574 +0.0202 +0.0123 +0.0101 +0.0151 +0.9553 +0.0050 +0.0245 +0.0369 +0.0202 +0.9328 +0.0101 +0.0151 +0.0490 +0.0050 +0.9308 +0.9357 +0.0306 +0.0184 +0.0153 +0.0229 +0.9329 +0.0076 +0.0366 +0.0552 +0.0306 +0.8989 +0.0153 +0.0229 +0.0731 +0.0076 +0.8963 +0.9153 +0.0405 +0.0240 +0.0202 +0.0303 +0.9119 +0.0101 +0.0477 +0.0721 +0.0405 +0.8672 +0.0202 +0.0303 +0.0953 +0.0101 +0.8642 +0.8837 +0.0558 +0.0325 +0.0279 +0.0419 +0.8799 +0.0140 +0.0642 +0.0976 +0.0558 +0.8187 +0.0279 +0.0419 +0.1284 +0.0140 +0.8157 [5] P-matrix for branch length 0.200000 +0.9175 +0.0394 +0.0234 +0.0197 +0.0295 +0.9142 +0.0098 +0.0464 +0.0703 +0.0394 +0.8707 +0.0197 +0.0295 +0.0929 +0.0098 +0.8678 +0.8776 +0.0588 +0.0341 +0.0294 +0.0441 +0.8738 +0.0147 +0.0673 +0.1024 +0.0588 +0.8094 +0.0294 +0.0441 +0.1347 +0.0147 +0.8065 +0.8413 +0.0768 +0.0435 +0.0384 +0.0576 +0.8377 +0.0192 +0.0855 +0.1304 +0.0768 +0.7543 +0.0384 +0.0576 +0.1709 +0.0192 +0.7523 +0.7876 +0.1039 +0.0565 +0.0519 +0.0779 +0.7856 +0.0260 +0.1105 +0.1696 +0.1039 +0.6746 +0.0519 +0.0779 +0.2209 +0.0260 +0.6752 [5] P-matrix for branch length 1.000000 +0.6773 +0.1617 +0.0802 +0.0808 +0.1213 +0.6835 +0.0404 +0.1548 +0.2406 +0.1617 +0.5169 +0.0808 +0.1213 +0.3097 +0.0404 +0.5287 +0.5731 +0.2194 +0.0977 +0.1097 +0.1646 +0.5939 +0.0549 +0.1866 +0.2931 +0.2194 +0.3778 +0.1097 +0.1646 +0.3733 +0.0549 +0.4073 +0.5003 +0.2623 +0.1063 +0.1312 +0.1967 +0.5357 +0.0656 +0.2020 +0.3188 +0.2623 +0.2878 +0.1312 +0.1967 +0.4039 +0.0656 +0.3338 +0.4226 +0.3111 +0.1108 +0.1555 +0.2333 +0.4784 +0.0778 +0.2105 +0.3324 +0.3111 +0.2010 +0.1555 +0.2333 +0.4210 +0.0778 +0.2679 [5] P-matrix for branch length 1.000000 +0.6773 +0.1617 +0.0802 +0.0808 +0.1213 +0.6835 +0.0404 +0.1548 +0.2406 +0.1617 +0.5169 +0.0808 +0.1213 +0.3097 +0.0404 +0.5287 +0.5731 +0.2194 +0.0977 +0.1097 +0.1646 +0.5939 +0.0549 +0.1866 +0.2931 +0.2194 +0.3778 +0.1097 +0.1646 +0.3733 +0.0549 +0.4073 +0.5003 +0.2623 +0.1063 +0.1312 +0.1967 +0.5357 +0.0656 +0.2020 +0.3188 +0.2623 +0.2878 +0.1312 +0.1967 +0.4039 +0.0656 +0.3338 +0.4226 +0.3111 +0.1108 +0.1555 +0.2333 +0.4784 +0.0778 +0.2105 +0.3324 +0.3111 +0.2010 +0.1555 +0.2333 +0.4210 +0.0778 +0.2679 [5] CLV 5: [ {(0.03689,0.06943,0.00354,0.08332),(0.05336,0.09740,0.00775,0.11456),(0.06759,0.11986,0.01297,0.13842),(0.08723,0.14800,0.02302,0.16638)} {(0.84189,0.00087,0.00494,0.00087),(0.77025,0.00195,0.01048,0.00195),(0.70775,0.00332,0.01701,0.00332),(0.62036,0.00607,0.02876,0.00607)} {(0.03611,0.02699,0.00277,0.00274),(0.05163,0.03856,0.00602,0.00594),(0.06464,0.04827,0.01002,0.00985),(0.08183,0.06122,0.01762,0.01721)} {(0.00155,0.83579,0.00155,0.00862),(0.00346,0.76358,0.00346,0.01814),(0.00590,0.70176,0.00590,0.02921),(0.01079,0.61724,0.01079,0.04881)} {(0.01806,0.00137,0.00138,0.02561),(0.02582,0.00297,0.00301,0.03558),(0.03232,0.00492,0.00501,0.04335),(0.04091,0.00861,0.00881,0.05261)} {(0.00077,0.04244,0.00077,0.08058),(0.00173,0.05884,0.00173,0.10862),(0.00295,0.07159,0.00295,0.12857),(0.00540,0.08678,0.00540,0.14916)} {(0.00055,0.00010,0.75813,0.00010),(0.00116,0.00022,0.65512,0.00022),(0.00189,0.00037,0.56902,0.00037),(0.00320,0.00067,0.45505,0.00067)} {(0.00155,0.83579,0.00155,0.00862),(0.00346,0.76358,0.00346,0.01814),(0.00590,0.70176,0.00590,0.02921),(0.01079,0.61724,0.01079,0.04881)} {(0.00039,0.00216,0.00039,0.75306),(0.00087,0.00453,0.00087,0.65042),(0.00148,0.00730,0.00148,0.56589),(0.00270,0.01220,0.00270,0.45587)} {(0.84189,0.00087,0.00494,0.00087),(0.77025,0.00195,0.01048,0.00195),(0.70775,0.00332,0.01701,0.00332),(0.62036,0.00607,0.02876,0.00607)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.84189,0.00087,0.00494,0.00087),(0.77025,0.00195,0.01048,0.00195),(0.70775,0.00332,0.01701,0.00332),(0.62036,0.00607,0.02876,0.00607)} {(0.00039,0.00216,0.00039,0.75306),(0.00087,0.00453,0.00087,0.65042),(0.00148,0.00730,0.00148,0.56589),(0.00270,0.01220,0.00270,0.45587)} {(0.00039,0.00216,0.00039,0.75306),(0.00087,0.00453,0.00087,0.65042),(0.00148,0.00730,0.00148,0.56589),(0.00270,0.01220,0.00270,0.45587)} {(0.00092,0.00900,0.03427,0.00091),(0.00201,0.01285,0.04762,0.00198),(0.00334,0.01609,0.05796,0.00328),(0.00587,0.02041,0.07008,0.00574)} {(0.00039,0.00216,0.00039,0.75306),(0.00087,0.00453,0.00087,0.65042),(0.00148,0.00730,0.00148,0.56589),(0.00270,0.01220,0.00270,0.45587)} {(0.03611,0.02699,0.00277,0.00274),(0.05163,0.03856,0.00602,0.00594),(0.06464,0.04827,0.01002,0.00985),(0.08183,0.06122,0.01762,0.01721)} {(0.01806,0.00137,0.00138,0.02561),(0.02582,0.00297,0.00301,0.03558),(0.03232,0.00492,0.00501,0.04335),(0.04091,0.00861,0.00881,0.05261)} {(0.00039,0.00216,0.00039,0.75306),(0.00087,0.00453,0.00087,0.65042),(0.00148,0.00730,0.00148,0.56589),(0.00270,0.01220,0.00270,0.45587)} ] [5] CLV 6: [ {(0.03450,0.00204,0.00049,0.00241),(0.04810,0.00425,0.00150,0.00490),(0.05874,0.00680,0.00310,0.00768),(0.07147,0.01129,0.00683,0.01237)} {(0.01888,0.00013,0.03110,0.00013),(0.02460,0.00029,0.04212,0.00029),(0.02819,0.00048,0.04979,0.00048),(0.03107,0.00083,0.05705,0.00083)} {(0.03518,0.02641,0.00449,0.00443),(0.04969,0.03741,0.00953,0.00938),(0.06155,0.04655,0.01550,0.01518),(0.07679,0.05865,0.02631,0.02558)} {(0.00073,0.73017,0.00073,0.00455),(0.00158,0.62311,0.00158,0.00972),(0.00265,0.53744,0.00265,0.01579),(0.00475,0.42964,0.00475,0.02644)} {(0.01759,0.00222,0.00224,0.02419),(0.02485,0.00469,0.00477,0.03273),(0.03078,0.00759,0.00775,0.03896),(0.03839,0.01279,0.01315,0.04586)} {(0.00005,0.00197,0.00005,0.06690),(0.00015,0.00397,0.00015,0.08203),(0.00032,0.00611,0.00032,0.08881),(0.00072,0.00953,0.00072,0.08988)} {(0.00023,0.00004,0.61576,0.00004),(0.00045,0.00008,0.47671,0.00008),(0.00067,0.00012,0.37234,0.00012),(0.00100,0.00019,0.25155,0.00019)} {(0.00073,0.73017,0.00073,0.00455),(0.00158,0.62311,0.00158,0.00972),(0.00265,0.53744,0.00265,0.01579),(0.00475,0.42964,0.00475,0.02644)} {(0.00736,0.00061,0.00056,0.02069),(0.00958,0.00124,0.00112,0.02574),(0.01105,0.00194,0.00171,0.02823),(0.01251,0.00313,0.00269,0.02911)} {(0.01888,0.00013,0.03110,0.00013),(0.02460,0.00029,0.04212,0.00029),(0.02819,0.00048,0.04979,0.00048),(0.03107,0.00083,0.05705,0.00083)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.03173,0.01246,0.00141,0.00127),(0.04242,0.01716,0.00306,0.00264),(0.04982,0.02081,0.00507,0.00424),(0.05711,0.02523,0.00879,0.00710)} {(0.00016,0.00095,0.00016,0.60837),(0.00032,0.00189,0.00032,0.47045),(0.00050,0.00288,0.00050,0.36847),(0.00083,0.00444,0.00083,0.25223)} {(0.00016,0.00095,0.00016,0.60837),(0.00032,0.00189,0.00032,0.47045),(0.00050,0.00288,0.00050,0.36847),(0.00083,0.00444,0.00083,0.25223)} {(0.00006,0.00805,0.00127,0.00014),(0.00019,0.01090,0.00255,0.00042),(0.00040,0.01300,0.00394,0.00086),(0.00091,0.01536,0.00616,0.00188)} {(0.00016,0.00095,0.00016,0.60837),(0.00032,0.00189,0.00032,0.47045),(0.00050,0.00288,0.00050,0.36847),(0.00083,0.00444,0.00083,0.25223)} {(0.03228,0.00078,0.00032,0.00013),(0.04361,0.00165,0.00098,0.00041),(0.05178,0.00268,0.00202,0.00087),(0.06048,0.00457,0.00446,0.00199)} {(0.00069,0.00203,0.00009,0.00225),(0.00146,0.00410,0.00028,0.00441),(0.00236,0.00636,0.00060,0.00666),(0.00399,0.01005,0.00137,0.01013)} {(0.00016,0.00095,0.00016,0.60837),(0.00032,0.00189,0.00032,0.47045),(0.00050,0.00288,0.00050,0.36847),(0.00083,0.00444,0.00083,0.25223)} ] [5] CLV 7: [ {(0.00155,0.83579,0.00155,0.00862),(0.00346,0.76358,0.00346,0.01814),(0.00590,0.70176,0.00590,0.02921),(0.01079,0.61724,0.01079,0.04881)} {(0.00055,0.00010,0.75813,0.00010),(0.00116,0.00022,0.65512,0.00022),(0.00189,0.00037,0.56902,0.00037),(0.00320,0.00067,0.45505,0.00067)} {(0.01806,0.00137,0.00138,0.02561),(0.02582,0.00297,0.00301,0.03558),(0.03232,0.00492,0.00501,0.04335),(0.04091,0.00861,0.00881,0.05261)} {(0.00155,0.83579,0.00155,0.00862),(0.00346,0.76358,0.00346,0.01814),(0.00590,0.70176,0.00590,0.02921),(0.01079,0.61724,0.01079,0.04881)} {(0.00039,0.00216,0.00039,0.75306),(0.00087,0.00453,0.00087,0.65042),(0.00148,0.00730,0.00148,0.56589),(0.00270,0.01220,0.00270,0.45587)} {(0.00039,0.00216,0.00039,0.75306),(0.00087,0.00453,0.00087,0.65042),(0.00148,0.00730,0.00148,0.56589),(0.00270,0.01220,0.00270,0.45587)} {(0.00055,0.00010,0.75813,0.00010),(0.00116,0.00022,0.65512,0.00022),(0.00189,0.00037,0.56902,0.00037),(0.00320,0.00067,0.45505,0.00067)} {(0.00155,0.83579,0.00155,0.00862),(0.00346,0.76358,0.00346,0.01814),(0.00590,0.70176,0.00590,0.02921),(0.01079,0.61724,0.01079,0.04881)} {(0.03611,0.02699,0.00277,0.00274),(0.05163,0.03856,0.00602,0.00594),(0.06464,0.04827,0.01002,0.00985),(0.08183,0.06122,0.01762,0.01721)} {(0.84189,0.00087,0.00494,0.00087),(0.77025,0.00195,0.01048,0.00195),(0.70775,0.00332,0.01701,0.00332),(0.62036,0.00607,0.02876,0.00607)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.84189,0.00087,0.00494,0.00087),(0.77025,0.00195,0.01048,0.00195),(0.70775,0.00332,0.01701,0.00332),(0.62036,0.00607,0.02876,0.00607)} {(0.00039,0.00216,0.00039,0.75306),(0.00087,0.00453,0.00087,0.65042),(0.00148,0.00730,0.00148,0.56589),(0.00270,0.01220,0.00270,0.45587)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00077,0.04244,0.00077,0.08058),(0.00173,0.05884,0.00173,0.10862),(0.00295,0.07159,0.00295,0.12857),(0.00540,0.08678,0.00540,0.14916)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.84189,0.00087,0.00494,0.00087),(0.77025,0.00195,0.01048,0.00195),(0.70775,0.00332,0.01701,0.00332),(0.62036,0.00607,0.02876,0.00607)} {(0.84189,0.00087,0.00494,0.00087),(0.77025,0.00195,0.01048,0.00195),(0.70775,0.00332,0.01701,0.00332),(0.62036,0.00607,0.02876,0.00607)} {(0.00055,0.00010,0.75813,0.00010),(0.00116,0.00022,0.65512,0.00022),(0.00189,0.00037,0.56902,0.00037),(0.00320,0.00067,0.45505,0.00067)} ] TEST alpha(ncats) = 5.00( 4), mode = MEDIAN 0.502078 0.803960 1.083302 1.610660 [5] P-matrix for branch length 0.100000 +0.9598 +0.0190 +0.0116 +0.0095 +0.0143 +0.9578 +0.0048 +0.0231 +0.0349 +0.0190 +0.9366 +0.0095 +0.0143 +0.0463 +0.0048 +0.9347 +0.9369 +0.0300 +0.0181 +0.0150 +0.0225 +0.9340 +0.0075 +0.0359 +0.0543 +0.0300 +0.9007 +0.0150 +0.0225 +0.0719 +0.0075 +0.8981 +0.9164 +0.0399 +0.0237 +0.0200 +0.0299 +0.9130 +0.0100 +0.0471 +0.0712 +0.0399 +0.8689 +0.0200 +0.0299 +0.0941 +0.0100 +0.8659 +0.8795 +0.0579 +0.0336 +0.0290 +0.0434 +0.8757 +0.0145 +0.0664 +0.1009 +0.0579 +0.8123 +0.0290 +0.0434 +0.1328 +0.0145 +0.8093 [5] P-matrix for branch length 0.200000 +0.9221 +0.0372 +0.0222 +0.0186 +0.0279 +0.9189 +0.0093 +0.0440 +0.0665 +0.0372 +0.8777 +0.0186 +0.0279 +0.0880 +0.0093 +0.8749 +0.8797 +0.0578 +0.0336 +0.0289 +0.0434 +0.8759 +0.0145 +0.0663 +0.1007 +0.0578 +0.8126 +0.0289 +0.0434 +0.1326 +0.0145 +0.8096 +0.8432 +0.0759 +0.0430 +0.0379 +0.0569 +0.8396 +0.0190 +0.0845 +0.1290 +0.0759 +0.7572 +0.0379 +0.0569 +0.1691 +0.0190 +0.7551 +0.7807 +0.1074 +0.0581 +0.0537 +0.0806 +0.7790 +0.0269 +0.1135 +0.1744 +0.1074 +0.6644 +0.0537 +0.0806 +0.2271 +0.0269 +0.6655 [5] P-matrix for branch length 1.000000 +0.6910 +0.1543 +0.0775 +0.0772 +0.1157 +0.6958 +0.0386 +0.1499 +0.2326 +0.1543 +0.5360 +0.0772 +0.1157 +0.2997 +0.0386 +0.5459 +0.5779 +0.2167 +0.0970 +0.1084 +0.1626 +0.5978 +0.0542 +0.1854 +0.2910 +0.2167 +0.3838 +0.1084 +0.1626 +0.3709 +0.0542 +0.4124 +0.5037 +0.2603 +0.1059 +0.1301 +0.1952 +0.5383 +0.0651 +0.2014 +0.3178 +0.2603 +0.2918 +0.1301 +0.1952 +0.4028 +0.0651 +0.3370 +0.4147 +0.3163 +0.1109 +0.1581 +0.2372 +0.4729 +0.0791 +0.2108 +0.3328 +0.3163 +0.1928 +0.1581 +0.2372 +0.4217 +0.0791 +0.2621 [5] P-matrix for branch length 1.000000 +0.6910 +0.1543 +0.0775 +0.0772 +0.1157 +0.6958 +0.0386 +0.1499 +0.2326 +0.1543 +0.5360 +0.0772 +0.1157 +0.2997 +0.0386 +0.5459 +0.5779 +0.2167 +0.0970 +0.1084 +0.1626 +0.5978 +0.0542 +0.1854 +0.2910 +0.2167 +0.3838 +0.1084 +0.1626 +0.3709 +0.0542 +0.4124 +0.5037 +0.2603 +0.1059 +0.1301 +0.1952 +0.5383 +0.0651 +0.2014 +0.3178 +0.2603 +0.2918 +0.1301 +0.1952 +0.4028 +0.0651 +0.3370 +0.4147 +0.3163 +0.1109 +0.1581 +0.2372 +0.4729 +0.0791 +0.2108 +0.3328 +0.3163 +0.1928 +0.1581 +0.2372 +0.4217 +0.0791 +0.2621 [5] CLV 5: [ {(0.03495,0.06602,0.00316,0.07940),(0.05253,0.09604,0.00749,0.11308),(0.06686,0.11875,0.01266,0.13727),(0.08964,0.15121,0.02451,0.16940)} {(0.85026,0.00078,0.00443,0.00078),(0.77388,0.00188,0.01015,0.00188),(0.71097,0.00324,0.01663,0.00324),(0.60952,0.00649,0.03043,0.00649)} {(0.03426,0.02561,0.00247,0.00245),(0.05086,0.03798,0.00582,0.00575),(0.06398,0.04778,0.00979,0.00962),(0.08387,0.06277,0.01874,0.01829)} {(0.00138,0.84432,0.00138,0.00774),(0.00334,0.76721,0.00334,0.01757),(0.00576,0.70492,0.00576,0.02858),(0.01154,0.60691,0.01154,0.05155)} {(0.01713,0.00123,0.00124,0.02438),(0.02543,0.00287,0.00291,0.03511),(0.03199,0.00481,0.00489,0.04297),(0.04193,0.00915,0.00937,0.05362)} {(0.00069,0.04041,0.00069,0.07695),(0.00167,0.05806,0.00167,0.10733),(0.00288,0.07097,0.00288,0.12764),(0.00577,0.08844,0.00577,0.15111)} {(0.00049,0.00009,0.77044,0.00009),(0.00113,0.00021,0.66024,0.00021),(0.00185,0.00036,0.57337,0.00036),(0.00338,0.00072,0.44147,0.00072)} {(0.00138,0.84432,0.00138,0.00774),(0.00334,0.76721,0.00334,0.01757),(0.00576,0.70492,0.00576,0.02858),(0.01154,0.60691,0.01154,0.05155)} {(0.00035,0.00193,0.00035,0.76543),(0.00084,0.00439,0.00084,0.65548),(0.00144,0.00714,0.00144,0.57013),(0.00289,0.01289,0.00289,0.44291)} {(0.85026,0.00078,0.00443,0.00078),(0.77388,0.00188,0.01015,0.00188),(0.71097,0.00324,0.01663,0.00324),(0.60952,0.00649,0.03043,0.00649)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.85026,0.00078,0.00443,0.00078),(0.77388,0.00188,0.01015,0.00188),(0.71097,0.00324,0.01663,0.00324),(0.60952,0.00649,0.03043,0.00649)} {(0.00035,0.00193,0.00035,0.76543),(0.00084,0.00439,0.00084,0.65548),(0.00144,0.00714,0.00144,0.57013),(0.00289,0.01289,0.00289,0.44291)} {(0.00035,0.00193,0.00035,0.76543),(0.00084,0.00439,0.00084,0.65548),(0.00144,0.00714,0.00144,0.57013),(0.00289,0.01289,0.00289,0.44291)} {(0.00082,0.00854,0.03261,0.00082),(0.00194,0.01266,0.04698,0.00192),(0.00326,0.01593,0.05746,0.00321),(0.00625,0.02092,0.07138,0.00610)} {(0.00035,0.00193,0.00035,0.76543),(0.00084,0.00439,0.00084,0.65548),(0.00144,0.00714,0.00144,0.57013),(0.00289,0.01289,0.00289,0.44291)} {(0.03426,0.02561,0.00247,0.00245),(0.05086,0.03798,0.00582,0.00575),(0.06398,0.04778,0.00979,0.00962),(0.08387,0.06277,0.01874,0.01829)} {(0.01713,0.00123,0.00124,0.02438),(0.02543,0.00287,0.00291,0.03511),(0.03199,0.00481,0.00489,0.04297),(0.04193,0.00915,0.00937,0.05362)} {(0.00035,0.00193,0.00035,0.76543),(0.00084,0.00439,0.00084,0.65548),(0.00144,0.00714,0.00144,0.57013),(0.00289,0.01289,0.00289,0.44291)} ] [5] CLV 6: [ {(0.03282,0.00183,0.00041,0.00217),(0.04744,0.00412,0.00143,0.00476),(0.05822,0.00666,0.00300,0.00752),(0.07286,0.01192,0.00743,0.01301)} {(0.01810,0.00012,0.02968,0.00012),(0.02435,0.00028,0.04162,0.00028),(0.02803,0.00047,0.04944,0.00047),(0.03126,0.00089,0.05765,0.00089)} {(0.03342,0.02508,0.00402,0.00398),(0.04898,0.03687,0.00923,0.00908),(0.06096,0.04609,0.01516,0.01484),(0.07856,0.06009,0.02784,0.02705)} {(0.00065,0.74328,0.00065,0.00408),(0.00153,0.62831,0.00153,0.00941),(0.00259,0.54168,0.00259,0.01544),(0.00507,0.41724,0.00507,0.02792)} {(0.01671,0.00199,0.00201,0.02310),(0.02449,0.00454,0.00462,0.03233),(0.03048,0.00742,0.00758,0.03867),(0.03928,0.01353,0.01392,0.04657)} {(0.00004,0.00178,0.00004,0.06457),(0.00014,0.00385,0.00014,0.08146),(0.00031,0.00599,0.00031,0.08859),(0.00079,0.00997,0.00079,0.08943)} {(0.00021,0.00003,0.63339,0.00003),(0.00044,0.00007,0.48326,0.00007),(0.00066,0.00012,0.37734,0.00012),(0.00104,0.00019,0.23853,0.00019)} {(0.00065,0.74328,0.00065,0.00408),(0.00153,0.62831,0.00153,0.00941),(0.00259,0.54168,0.00259,0.01544),(0.00507,0.41724,0.00507,0.02792)} {(0.00706,0.00055,0.00051,0.01994),(0.00948,0.00120,0.00109,0.02554),(0.01098,0.00190,0.00168,0.02814),(0.01265,0.00329,0.00283,0.02903)} {(0.01810,0.00012,0.02968,0.00012),(0.02435,0.00028,0.04162,0.00028),(0.02803,0.00047,0.04944,0.00047),(0.03126,0.00089,0.05765,0.00089)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.03033,0.01187,0.00126,0.00114),(0.04193,0.01693,0.00296,0.00256),(0.04948,0.02063,0.00495,0.00415),(0.05776,0.02573,0.00932,0.00750)} {(0.00014,0.00086,0.00014,0.62601),(0.00031,0.00183,0.00031,0.47689),(0.00049,0.00282,0.00049,0.37333),(0.00087,0.00464,0.00087,0.23982)} {(0.00014,0.00086,0.00014,0.62601),(0.00031,0.00183,0.00031,0.47689),(0.00049,0.00282,0.00049,0.37333),(0.00087,0.00464,0.00087,0.23982)} {(0.00005,0.00768,0.00114,0.00012),(0.00018,0.01076,0.00248,0.00040),(0.00038,0.01290,0.00386,0.00084),(0.00100,0.01561,0.00645,0.00205)} {(0.00014,0.00086,0.00014,0.62601),(0.00031,0.00183,0.00031,0.47689),(0.00049,0.00282,0.00049,0.37333),(0.00087,0.00464,0.00087,0.23982)} {(0.03082,0.00070,0.00027,0.00011),(0.04309,0.00160,0.00093,0.00039),(0.05140,0.00262,0.00196,0.00084),(0.06133,0.00484,0.00486,0.00218)} {(0.00062,0.00183,0.00007,0.00203),(0.00142,0.00398,0.00027,0.00429),(0.00231,0.00623,0.00058,0.00654),(0.00422,0.01054,0.00150,0.01057)} {(0.00014,0.00086,0.00014,0.62601),(0.00031,0.00183,0.00031,0.47689),(0.00049,0.00282,0.00049,0.37333),(0.00087,0.00464,0.00087,0.23982)} ] [5] CLV 7: [ {(0.00138,0.84432,0.00138,0.00774),(0.00334,0.76721,0.00334,0.01757),(0.00576,0.70492,0.00576,0.02858),(0.01154,0.60691,0.01154,0.05155)} {(0.00049,0.00009,0.77044,0.00009),(0.00113,0.00021,0.66024,0.00021),(0.00185,0.00036,0.57337,0.00036),(0.00338,0.00072,0.44147,0.00072)} {(0.01713,0.00123,0.00124,0.02438),(0.02543,0.00287,0.00291,0.03511),(0.03199,0.00481,0.00489,0.04297),(0.04193,0.00915,0.00937,0.05362)} {(0.00138,0.84432,0.00138,0.00774),(0.00334,0.76721,0.00334,0.01757),(0.00576,0.70492,0.00576,0.02858),(0.01154,0.60691,0.01154,0.05155)} {(0.00035,0.00193,0.00035,0.76543),(0.00084,0.00439,0.00084,0.65548),(0.00144,0.00714,0.00144,0.57013),(0.00289,0.01289,0.00289,0.44291)} {(0.00035,0.00193,0.00035,0.76543),(0.00084,0.00439,0.00084,0.65548),(0.00144,0.00714,0.00144,0.57013),(0.00289,0.01289,0.00289,0.44291)} {(0.00049,0.00009,0.77044,0.00009),(0.00113,0.00021,0.66024,0.00021),(0.00185,0.00036,0.57337,0.00036),(0.00338,0.00072,0.44147,0.00072)} {(0.00138,0.84432,0.00138,0.00774),(0.00334,0.76721,0.00334,0.01757),(0.00576,0.70492,0.00576,0.02858),(0.01154,0.60691,0.01154,0.05155)} {(0.03426,0.02561,0.00247,0.00245),(0.05086,0.03798,0.00582,0.00575),(0.06398,0.04778,0.00979,0.00962),(0.08387,0.06277,0.01874,0.01829)} {(0.85026,0.00078,0.00443,0.00078),(0.77388,0.00188,0.01015,0.00188),(0.71097,0.00324,0.01663,0.00324),(0.60952,0.00649,0.03043,0.00649)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.85026,0.00078,0.00443,0.00078),(0.77388,0.00188,0.01015,0.00188),(0.71097,0.00324,0.01663,0.00324),(0.60952,0.00649,0.03043,0.00649)} {(0.00035,0.00193,0.00035,0.76543),(0.00084,0.00439,0.00084,0.65548),(0.00144,0.00714,0.00144,0.57013),(0.00289,0.01289,0.00289,0.44291)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00069,0.04041,0.00069,0.07695),(0.00167,0.05806,0.00167,0.10733),(0.00288,0.07097,0.00288,0.12764),(0.00577,0.08844,0.00577,0.15111)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.85026,0.00078,0.00443,0.00078),(0.77388,0.00188,0.01015,0.00188),(0.71097,0.00324,0.01663,0.00324),(0.60952,0.00649,0.03043,0.00649)} {(0.85026,0.00078,0.00443,0.00078),(0.77388,0.00188,0.01015,0.00188),(0.71097,0.00324,0.01663,0.00324),(0.60952,0.00649,0.03043,0.00649)} {(0.00049,0.00009,0.77044,0.00009),(0.00113,0.00021,0.66024,0.00021),(0.00185,0.00036,0.57337,0.00036),(0.00338,0.00072,0.44147,0.00072)} ] TEST alpha(ncats) = 10.00( 4), mode = MEAN 0.659011 0.879765 1.079299 1.381925 [6] P-matrix for branch length 0.100000 +0.9478 +0.0248 +0.0150 +0.0124 +0.0186 +0.9453 +0.0062 +0.0299 +0.0451 +0.0248 +0.9177 +0.0124 +0.0186 +0.0598 +0.0062 +0.9154 +0.9312 +0.0327 +0.0197 +0.0164 +0.0246 +0.9282 +0.0082 +0.0390 +0.0590 +0.0327 +0.8919 +0.0164 +0.0246 +0.0780 +0.0082 +0.8892 +0.9166 +0.0398 +0.0237 +0.0199 +0.0298 +0.9133 +0.0099 +0.0469 +0.0710 +0.0398 +0.8693 +0.0199 +0.0298 +0.0938 +0.0099 +0.8664 +0.8952 +0.0502 +0.0295 +0.0251 +0.0377 +0.8915 +0.0126 +0.0583 +0.0884 +0.0502 +0.8363 +0.0251 +0.0377 +0.1165 +0.0126 +0.8332 [6] P-matrix for branch length 0.200000 +0.8997 +0.0480 +0.0283 +0.0240 +0.0360 +0.8960 +0.0120 +0.0559 +0.0848 +0.0480 +0.8431 +0.0240 +0.0360 +0.1119 +0.0120 +0.8401 +0.8695 +0.0628 +0.0362 +0.0314 +0.0471 +0.8657 +0.0157 +0.0715 +0.1087 +0.0628 +0.7971 +0.0314 +0.0471 +0.1429 +0.0157 +0.7943 +0.8437 +0.0756 +0.0429 +0.0378 +0.0567 +0.8401 +0.0189 +0.0843 +0.1286 +0.0756 +0.7580 +0.0378 +0.0567 +0.1686 +0.0189 +0.7558 +0.8068 +0.0941 +0.0520 +0.0471 +0.0706 +0.8041 +0.0235 +0.1018 +0.1559 +0.0941 +0.7029 +0.0471 +0.0706 +0.2035 +0.0235 +0.7023 [6] P-matrix for branch length 1.000000 +0.6271 +0.1890 +0.0893 +0.0945 +0.1418 +0.6395 +0.0473 +0.1715 +0.2679 +0.1890 +0.4486 +0.0945 +0.1418 +0.3430 +0.0473 +0.4680 +0.5553 +0.2297 +0.1001 +0.1149 +0.1723 +0.5793 +0.0574 +0.1910 +0.3003 +0.2297 +0.3551 +0.1149 +0.1723 +0.3820 +0.0574 +0.3883 +0.5046 +0.2597 +0.1058 +0.1299 +0.1948 +0.5390 +0.0649 +0.2012 +0.3175 +0.2597 +0.2929 +0.1299 +0.1948 +0.4025 +0.0649 +0.3378 +0.4469 +0.2954 +0.1100 +0.1477 +0.2216 +0.4958 +0.0739 +0.2088 +0.3300 +0.2954 +0.2269 +0.1477 +0.2216 +0.4176 +0.0739 +0.2870 [6] P-matrix for branch length 1.000000 +0.6271 +0.1890 +0.0893 +0.0945 +0.1418 +0.6395 +0.0473 +0.1715 +0.2679 +0.1890 +0.4486 +0.0945 +0.1418 +0.3430 +0.0473 +0.4680 +0.5553 +0.2297 +0.1001 +0.1149 +0.1723 +0.5793 +0.0574 +0.1910 +0.3003 +0.2297 +0.3551 +0.1149 +0.1723 +0.3820 +0.0574 +0.3883 +0.5046 +0.2597 +0.1058 +0.1299 +0.1948 +0.5390 +0.0649 +0.2012 +0.3175 +0.2597 +0.2929 +0.1299 +0.1948 +0.4025 +0.0649 +0.3378 +0.4469 +0.2954 +0.1100 +0.1477 +0.2216 +0.4958 +0.0739 +0.2088 +0.3300 +0.2954 +0.2269 +0.1477 +0.2216 +0.4176 +0.0739 +0.2870 [6] CLV 5: [ {(0.04438,0.08240,0.00523,0.09800),(0.05659,0.10264,0.00880,0.12024),(0.06667,0.11845,0.01258,0.13696),(0.08039,0.13860,0.01911,0.15730)} {(0.80939,0.00130,0.00719,0.00130),(0.75611,0.00222,0.01182,0.00222),(0.71182,0.00322,0.01653,0.00322),(0.65097,0.00498,0.02430,0.00498)} {(0.04322,0.03229,0.00407,0.00403),(0.05462,0.04078,0.00683,0.00673),(0.06381,0.04765,0.00972,0.00956),(0.07595,0.05677,0.01468,0.01437)} {(0.00231,0.80286,0.00231,0.01251),(0.00395,0.74950,0.00395,0.02042),(0.00572,0.70576,0.00572,0.02841),(0.00886,0.64658,0.00886,0.04142)} {(0.02161,0.00202,0.00204,0.03027),(0.02731,0.00337,0.00341,0.03742),(0.03190,0.00478,0.00486,0.04287),(0.03798,0.00718,0.00734,0.04959)} {(0.00115,0.05011,0.00115,0.09397),(0.00197,0.06186,0.00197,0.11350),(0.00286,0.07080,0.00286,0.12740),(0.00443,0.08182,0.00443,0.14294)} {(0.00080,0.00014,0.71086,0.00014),(0.00131,0.00025,0.63534,0.00025),(0.00184,0.00036,0.57452,0.00036),(0.00270,0.00055,0.49407,0.00055)} {(0.00231,0.80286,0.00231,0.01251),(0.00395,0.74950,0.00395,0.02042),(0.00572,0.70576,0.00572,0.02841),(0.00886,0.64658,0.00886,0.04142)} {(0.00058,0.00313,0.00058,0.70576),(0.00099,0.00511,0.00099,0.63089),(0.00143,0.00710,0.00143,0.57126),(0.00222,0.01035,0.00222,0.49329)} {(0.80939,0.00130,0.00719,0.00130),(0.75611,0.00222,0.01182,0.00222),(0.71182,0.00322,0.01653,0.00322),(0.65097,0.00498,0.02430,0.00498)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.80939,0.00130,0.00719,0.00130),(0.75611,0.00222,0.01182,0.00222),(0.71182,0.00322,0.01653,0.00322),(0.65097,0.00498,0.02430,0.00498)} {(0.00058,0.00313,0.00058,0.70576),(0.00099,0.00511,0.00099,0.63089),(0.00143,0.00710,0.00143,0.57126),(0.00222,0.01035,0.00222,0.49329)} {(0.00058,0.00313,0.00058,0.70576),(0.00099,0.00511,0.00099,0.63089),(0.00143,0.00710,0.00143,0.57126),(0.00222,0.01035,0.00222,0.49329)} {(0.00136,0.01076,0.04051,0.00134),(0.00228,0.01359,0.05007,0.00224),(0.00324,0.01588,0.05732,0.00319),(0.00489,0.01892,0.06617,0.00479)} {(0.00058,0.00313,0.00058,0.70576),(0.00099,0.00511,0.00099,0.63089),(0.00143,0.00710,0.00143,0.57126),(0.00222,0.01035,0.00222,0.49329)} {(0.04322,0.03229,0.00407,0.00403),(0.05462,0.04078,0.00683,0.00673),(0.06381,0.04765,0.00972,0.00956),(0.07595,0.05677,0.01468,0.01437)} {(0.02161,0.00202,0.00204,0.03027),(0.02731,0.00337,0.00341,0.03742),(0.03190,0.00478,0.00486,0.04287),(0.03798,0.00718,0.00734,0.04959)} {(0.00058,0.00313,0.00058,0.70576),(0.00099,0.00511,0.00099,0.63089),(0.00143,0.00710,0.00143,0.57126),(0.00222,0.01035,0.00222,0.49329)} ] [6] CLV 6: [ {(0.04084,0.00294,0.00085,0.00344),(0.05061,0.00478,0.00180,0.00548),(0.05809,0.00662,0.00297,0.00748),(0.06732,0.00960,0.00530,0.01063)} {(0.02169,0.00020,0.03638,0.00020),(0.02552,0.00033,0.04402,0.00033),(0.02799,0.00046,0.04935,0.00046),(0.03034,0.00070,0.05499,0.00070)} {(0.04188,0.03147,0.00654,0.00645),(0.05244,0.03952,0.01076,0.01057),(0.06080,0.04597,0.01507,0.01476),(0.07164,0.05450,0.02220,0.02163)} {(0.00107,0.68043,0.00107,0.00666),(0.00180,0.60310,0.00180,0.01097),(0.00257,0.54281,0.00257,0.01535),(0.00393,0.46581,0.00393,0.02245)} {(0.02094,0.00322,0.00327,0.02825),(0.02622,0.00528,0.00538,0.03423),(0.03040,0.00738,0.00754,0.03859),(0.03582,0.01082,0.01110,0.04368)} {(0.00008,0.00281,0.00008,0.07481),(0.00018,0.00442,0.00018,0.08405),(0.00030,0.00596,0.00030,0.08853),(0.00056,0.00829,0.00056,0.09050)} {(0.00032,0.00005,0.55007,0.00005),(0.00050,0.00009,0.45175,0.00009),(0.00066,0.00012,0.37868,0.00012),(0.00088,0.00016,0.29062,0.00016)} {(0.00107,0.68043,0.00107,0.00666),(0.00180,0.60310,0.00180,0.01097),(0.00257,0.54281,0.00257,0.01535),(0.00393,0.46581,0.00393,0.02245)} {(0.00844,0.00087,0.00080,0.02329),(0.00994,0.00138,0.00124,0.02645),(0.01096,0.00189,0.00167,0.02811),(0.01207,0.00269,0.00233,0.02911)} {(0.02169,0.00020,0.03638,0.00020),(0.02552,0.00033,0.04402,0.00033),(0.02799,0.00046,0.04935,0.00046),(0.03034,0.00070,0.05499,0.00070)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.03686,0.01466,0.00207,0.00183),(0.04425,0.01802,0.00347,0.00297),(0.04939,0.02058,0.00492,0.00413),(0.05496,0.02377,0.00737,0.00602)} {(0.00023,0.00135,0.00023,0.54293),(0.00036,0.00210,0.00036,0.44593),(0.00049,0.00281,0.00049,0.37462),(0.00070,0.00388,0.00070,0.28962)} {(0.00023,0.00135,0.00023,0.54293),(0.00036,0.00210,0.00036,0.44593),(0.00049,0.00281,0.00049,0.37462),(0.00070,0.00388,0.00070,0.28962)} {(0.00010,0.00940,0.00180,0.00024),(0.00023,0.01140,0.00284,0.00050),(0.00038,0.01287,0.00384,0.00083),(0.00070,0.01461,0.00535,0.00147)} {(0.00023,0.00135,0.00023,0.54293),(0.00036,0.00210,0.00036,0.44593),(0.00049,0.00281,0.00049,0.37462),(0.00070,0.00388,0.00070,0.28962)} {(0.03768,0.00113,0.00055,0.00023),(0.04560,0.00186,0.00117,0.00050),(0.05130,0.00261,0.00194,0.00084),(0.05780,0.00385,0.00346,0.00153)} {(0.00101,0.00289,0.00016,0.00316),(0.00165,0.00457,0.00034,0.00489),(0.00230,0.00620,0.00057,0.00650),(0.00337,0.00870,0.00104,0.00889)} {(0.00023,0.00135,0.00023,0.54293),(0.00036,0.00210,0.00036,0.44593),(0.00049,0.00281,0.00049,0.37462),(0.00070,0.00388,0.00070,0.28962)} ] [6] CLV 7: [ {(0.00231,0.80286,0.00231,0.01251),(0.00395,0.74950,0.00395,0.02042),(0.00572,0.70576,0.00572,0.02841),(0.00886,0.64658,0.00886,0.04142)} {(0.00080,0.00014,0.71086,0.00014),(0.00131,0.00025,0.63534,0.00025),(0.00184,0.00036,0.57452,0.00036),(0.00270,0.00055,0.49407,0.00055)} {(0.02161,0.00202,0.00204,0.03027),(0.02731,0.00337,0.00341,0.03742),(0.03190,0.00478,0.00486,0.04287),(0.03798,0.00718,0.00734,0.04959)} {(0.00231,0.80286,0.00231,0.01251),(0.00395,0.74950,0.00395,0.02042),(0.00572,0.70576,0.00572,0.02841),(0.00886,0.64658,0.00886,0.04142)} {(0.00058,0.00313,0.00058,0.70576),(0.00099,0.00511,0.00099,0.63089),(0.00143,0.00710,0.00143,0.57126),(0.00222,0.01035,0.00222,0.49329)} {(0.00058,0.00313,0.00058,0.70576),(0.00099,0.00511,0.00099,0.63089),(0.00143,0.00710,0.00143,0.57126),(0.00222,0.01035,0.00222,0.49329)} {(0.00080,0.00014,0.71086,0.00014),(0.00131,0.00025,0.63534,0.00025),(0.00184,0.00036,0.57452,0.00036),(0.00270,0.00055,0.49407,0.00055)} {(0.00231,0.80286,0.00231,0.01251),(0.00395,0.74950,0.00395,0.02042),(0.00572,0.70576,0.00572,0.02841),(0.00886,0.64658,0.00886,0.04142)} {(0.04322,0.03229,0.00407,0.00403),(0.05462,0.04078,0.00683,0.00673),(0.06381,0.04765,0.00972,0.00956),(0.07595,0.05677,0.01468,0.01437)} {(0.80939,0.00130,0.00719,0.00130),(0.75611,0.00222,0.01182,0.00222),(0.71182,0.00322,0.01653,0.00322),(0.65097,0.00498,0.02430,0.00498)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.80939,0.00130,0.00719,0.00130),(0.75611,0.00222,0.01182,0.00222),(0.71182,0.00322,0.01653,0.00322),(0.65097,0.00498,0.02430,0.00498)} {(0.00058,0.00313,0.00058,0.70576),(0.00099,0.00511,0.00099,0.63089),(0.00143,0.00710,0.00143,0.57126),(0.00222,0.01035,0.00222,0.49329)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00115,0.05011,0.00115,0.09397),(0.00197,0.06186,0.00197,0.11350),(0.00286,0.07080,0.00286,0.12740),(0.00443,0.08182,0.00443,0.14294)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.80939,0.00130,0.00719,0.00130),(0.75611,0.00222,0.01182,0.00222),(0.71182,0.00322,0.01653,0.00322),(0.65097,0.00498,0.02430,0.00498)} {(0.80939,0.00130,0.00719,0.00130),(0.75611,0.00222,0.01182,0.00222),(0.71182,0.00322,0.01653,0.00322),(0.65097,0.00498,0.02430,0.00498)} {(0.00080,0.00014,0.71086,0.00014),(0.00131,0.00025,0.63534,0.00025),(0.00184,0.00036,0.57452,0.00036),(0.00270,0.00055,0.49407,0.00055)} ] TEST alpha(ncats) = 10.00( 4), mode = MEDIAN 0.631472 0.870888 1.072336 1.425304 [6] P-matrix for branch length 0.100000 +0.9499 +0.0238 +0.0144 +0.0119 +0.0178 +0.9475 +0.0059 +0.0287 +0.0433 +0.0238 +0.9210 +0.0119 +0.0178 +0.0574 +0.0059 +0.9188 +0.9319 +0.0324 +0.0195 +0.0162 +0.0243 +0.9289 +0.0081 +0.0387 +0.0584 +0.0324 +0.8929 +0.0162 +0.0243 +0.0773 +0.0081 +0.8903 +0.9171 +0.0395 +0.0235 +0.0198 +0.0297 +0.9138 +0.0099 +0.0466 +0.0706 +0.0395 +0.8701 +0.0198 +0.0297 +0.0933 +0.0099 +0.8672 +0.8922 +0.0517 +0.0303 +0.0258 +0.0388 +0.8885 +0.0129 +0.0598 +0.0908 +0.0517 +0.8317 +0.0258 +0.0388 +0.1197 +0.0129 +0.8286 [6] P-matrix for branch length 0.200000 +0.9035 +0.0462 +0.0272 +0.0231 +0.0346 +0.9000 +0.0115 +0.0539 +0.0817 +0.0462 +0.8491 +0.0231 +0.0346 +0.1078 +0.0115 +0.8461 +0.8707 +0.0622 +0.0359 +0.0311 +0.0467 +0.8669 +0.0156 +0.0709 +0.1078 +0.0622 +0.7989 +0.0311 +0.0467 +0.1417 +0.0156 +0.7961 +0.8446 +0.0752 +0.0426 +0.0376 +0.0564 +0.8410 +0.0188 +0.0838 +0.1279 +0.0752 +0.7593 +0.0376 +0.0564 +0.1677 +0.0188 +0.7571 +0.8018 +0.0967 +0.0532 +0.0484 +0.0725 +0.7992 +0.0242 +0.1041 +0.1595 +0.0967 +0.6954 +0.0484 +0.0725 +0.2082 +0.0242 +0.6951 [6] P-matrix for branch length 1.000000 +0.6375 +0.1833 +0.0875 +0.0917 +0.1375 +0.6484 +0.0458 +0.1682 +0.2625 +0.1833 +0.4625 +0.0917 +0.1375 +0.3365 +0.0458 +0.4802 +0.5578 +0.2283 +0.0998 +0.1141 +0.1712 +0.5814 +0.0571 +0.1904 +0.2993 +0.2283 +0.3583 +0.1141 +0.1712 +0.3808 +0.0571 +0.3910 +0.5061 +0.2588 +0.1057 +0.1294 +0.1941 +0.5403 +0.0647 +0.2010 +0.3171 +0.2588 +0.2947 +0.1294 +0.1941 +0.4019 +0.0647 +0.3393 +0.4401 +0.2997 +0.1103 +0.1499 +0.2248 +0.4909 +0.0749 +0.2094 +0.3308 +0.2997 +0.2195 +0.1499 +0.2248 +0.4187 +0.0749 +0.2815 [6] P-matrix for branch length 1.000000 +0.6375 +0.1833 +0.0875 +0.0917 +0.1375 +0.6484 +0.0458 +0.1682 +0.2625 +0.1833 +0.4625 +0.0917 +0.1375 +0.3365 +0.0458 +0.4802 +0.5578 +0.2283 +0.0998 +0.1141 +0.1712 +0.5814 +0.0571 +0.1904 +0.2993 +0.2283 +0.3583 +0.1141 +0.1712 +0.3808 +0.0571 +0.3910 +0.5061 +0.2588 +0.1057 +0.1294 +0.1941 +0.5403 +0.0647 +0.2010 +0.3171 +0.2588 +0.2947 +0.1294 +0.1941 +0.4019 +0.0647 +0.3393 +0.4401 +0.2997 +0.1103 +0.1499 +0.2248 +0.4909 +0.0749 +0.2094 +0.3308 +0.2997 +0.2195 +0.1499 +0.2248 +0.4187 +0.0749 +0.2815 [6] CLV 5: [ {(0.04277,0.07965,0.00484,0.09492),(0.05612,0.10189,0.00864,0.11942),(0.06633,0.11794,0.01244,0.13642),(0.08221,0.14115,0.02010,0.15980)} {(0.81638,0.00120,0.00667,0.00120),(0.75816,0.00218,0.01162,0.00218),(0.71331,0.00318,0.01636,0.00318),(0.64283,0.00526,0.02545,0.00526)} {(0.04171,0.03116,0.00377,0.00373),(0.05419,0.04046,0.00671,0.00661),(0.06350,0.04742,0.00962,0.00946),(0.07753,0.05797,0.01543,0.01510)} {(0.00213,0.80992,0.00213,0.01162),(0.00387,0.75154,0.00387,0.02008),(0.00565,0.70722,0.00565,0.02812),(0.00935,0.63875,0.00935,0.04333)} {(0.02085,0.00187,0.00189,0.02929),(0.02709,0.00331,0.00335,0.03716),(0.03175,0.00473,0.00481,0.04269),(0.03877,0.00755,0.00771,0.05042)} {(0.00107,0.04850,0.00107,0.09119),(0.00194,0.06142,0.00194,0.11281),(0.00283,0.07051,0.00283,0.12697),(0.00468,0.08318,0.00468,0.14470)} {(0.00074,0.00013,0.72095,0.00013),(0.00129,0.00024,0.63820,0.00024),(0.00182,0.00035,0.57654,0.00035),(0.00283,0.00058,0.48359,0.00058)} {(0.00213,0.80992,0.00213,0.01162),(0.00387,0.75154,0.00387,0.02008),(0.00565,0.70722,0.00565,0.02812),(0.00935,0.63875,0.00935,0.04333)} {(0.00053,0.00290,0.00053,0.71583),(0.00097,0.00502,0.00097,0.63371),(0.00141,0.00703,0.00141,0.57322),(0.00234,0.01083,0.00234,0.48322)} {(0.81638,0.00120,0.00667,0.00120),(0.75816,0.00218,0.01162,0.00218),(0.71331,0.00318,0.01636,0.00318),(0.64283,0.00526,0.02545,0.00526)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.81638,0.00120,0.00667,0.00120),(0.75816,0.00218,0.01162,0.00218),(0.71331,0.00318,0.01636,0.00318),(0.64283,0.00526,0.02545,0.00526)} {(0.00053,0.00290,0.00053,0.71583),(0.00097,0.00502,0.00097,0.63371),(0.00141,0.00703,0.00141,0.57322),(0.00234,0.01083,0.00234,0.48322)} {(0.00053,0.00290,0.00053,0.71583),(0.00097,0.00502,0.00097,0.63371),(0.00141,0.00703,0.00141,0.57322),(0.00234,0.01083,0.00234,0.48322)} {(0.00126,0.01039,0.03919,0.00124),(0.00224,0.01349,0.04972,0.00220),(0.00321,0.01581,0.05709,0.00315),(0.00514,0.01932,0.06725,0.00503)} {(0.00053,0.00290,0.00053,0.71583),(0.00097,0.00502,0.00097,0.63371),(0.00141,0.00703,0.00141,0.57322),(0.00234,0.01083,0.00234,0.48322)} {(0.04171,0.03116,0.00377,0.00373),(0.05419,0.04046,0.00671,0.00661),(0.06350,0.04742,0.00962,0.00946),(0.07753,0.05797,0.01543,0.01510)} {(0.02085,0.00187,0.00189,0.02929),(0.02709,0.00331,0.00335,0.03716),(0.03175,0.00473,0.00481,0.04269),(0.03877,0.00755,0.00771,0.05042)} {(0.00053,0.00290,0.00053,0.71583),(0.00097,0.00502,0.00097,0.63371),(0.00141,0.00703,0.00141,0.57322),(0.00234,0.01083,0.00234,0.48322)} ] [6] CLV 6: [ {(0.03950,0.00273,0.00076,0.00320),(0.05025,0.00470,0.00175,0.00540),(0.05784,0.00655,0.00293,0.00741),(0.06846,0.01004,0.00568,0.01108)} {(0.02112,0.00018,0.03528,0.00018),(0.02539,0.00032,0.04375,0.00032),(0.02792,0.00046,0.04919,0.00046),(0.03056,0.00073,0.05559,0.00073)} {(0.04046,0.03039,0.00606,0.00598),(0.05205,0.03921,0.01057,0.01039),(0.06053,0.04576,0.01491,0.01460),(0.07303,0.05561,0.02326,0.02265)} {(0.00099,0.69096,0.00099,0.00617),(0.00177,0.60599,0.00177,0.01079),(0.00254,0.54477,0.00254,0.01519),(0.00414,0.45602,0.00414,0.02349)} {(0.02023,0.00299,0.00303,0.02740),(0.02602,0.00519,0.00529,0.03402),(0.03027,0.00730,0.00746,0.03845),(0.03651,0.01133,0.01163,0.04428)} {(0.00008,0.00262,0.00008,0.07326),(0.00018,0.00436,0.00018,0.08378),(0.00030,0.00591,0.00030,0.08842),(0.00060,0.00862,0.00060,0.09044)} {(0.00030,0.00005,0.56382,0.00005),(0.00049,0.00008,0.45533,0.00008),(0.00065,0.00011,0.38101,0.00011),(0.00091,0.00017,0.27989,0.00017)} {(0.00099,0.69096,0.00099,0.00617),(0.00177,0.60599,0.00177,0.01079),(0.00254,0.54477,0.00254,0.01519),(0.00414,0.45602,0.00414,0.02349)} {(0.00822,0.00081,0.00074,0.02277),(0.00989,0.00136,0.00122,0.02635),(0.01093,0.00187,0.00166,0.02807),(0.01219,0.00280,0.00243,0.02914)} {(0.02112,0.00018,0.03528,0.00018),(0.02539,0.00032,0.04375,0.00032),(0.02792,0.00046,0.04919,0.00046),(0.03056,0.00073,0.05559,0.00073)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.03580,0.01420,0.00192,0.00170),(0.04399,0.01790,0.00341,0.00293),(0.04923,0.02050,0.00487,0.00409),(0.05558,0.02417,0.00773,0.00629)} {(0.00021,0.00126,0.00021,0.55659),(0.00035,0.00207,0.00035,0.44944),(0.00049,0.00279,0.00049,0.37688),(0.00074,0.00402,0.00074,0.27933)} {(0.00021,0.00126,0.00021,0.55659),(0.00035,0.00207,0.00035,0.44944),(0.00049,0.00279,0.00049,0.37688),(0.00074,0.00402,0.00074,0.27933)} {(0.00009,0.00912,0.00168,0.00021),(0.00022,0.01133,0.00280,0.00049),(0.00037,0.01283,0.00380,0.00082),(0.00075,0.01481,0.00556,0.00157)} {(0.00021,0.00126,0.00021,0.55659),(0.00035,0.00207,0.00035,0.44944),(0.00049,0.00279,0.00049,0.37688),(0.00074,0.00402,0.00074,0.27933)} {(0.03655,0.00105,0.00050,0.00021),(0.04532,0.00183,0.00114,0.00048),(0.05112,0.00258,0.00191,0.00082),(0.05855,0.00403,0.00371,0.00164)} {(0.00093,0.00269,0.00014,0.00295),(0.00162,0.00450,0.00033,0.00482),(0.00228,0.00614,0.00056,0.00645),(0.00353,0.00905,0.00112,0.00922)} {(0.00021,0.00126,0.00021,0.55659),(0.00035,0.00207,0.00035,0.44944),(0.00049,0.00279,0.00049,0.37688),(0.00074,0.00402,0.00074,0.27933)} ] [6] CLV 7: [ {(0.00213,0.80992,0.00213,0.01162),(0.00387,0.75154,0.00387,0.02008),(0.00565,0.70722,0.00565,0.02812),(0.00935,0.63875,0.00935,0.04333)} {(0.00074,0.00013,0.72095,0.00013),(0.00129,0.00024,0.63820,0.00024),(0.00182,0.00035,0.57654,0.00035),(0.00283,0.00058,0.48359,0.00058)} {(0.02085,0.00187,0.00189,0.02929),(0.02709,0.00331,0.00335,0.03716),(0.03175,0.00473,0.00481,0.04269),(0.03877,0.00755,0.00771,0.05042)} {(0.00213,0.80992,0.00213,0.01162),(0.00387,0.75154,0.00387,0.02008),(0.00565,0.70722,0.00565,0.02812),(0.00935,0.63875,0.00935,0.04333)} {(0.00053,0.00290,0.00053,0.71583),(0.00097,0.00502,0.00097,0.63371),(0.00141,0.00703,0.00141,0.57322),(0.00234,0.01083,0.00234,0.48322)} {(0.00053,0.00290,0.00053,0.71583),(0.00097,0.00502,0.00097,0.63371),(0.00141,0.00703,0.00141,0.57322),(0.00234,0.01083,0.00234,0.48322)} {(0.00074,0.00013,0.72095,0.00013),(0.00129,0.00024,0.63820,0.00024),(0.00182,0.00035,0.57654,0.00035),(0.00283,0.00058,0.48359,0.00058)} {(0.00213,0.80992,0.00213,0.01162),(0.00387,0.75154,0.00387,0.02008),(0.00565,0.70722,0.00565,0.02812),(0.00935,0.63875,0.00935,0.04333)} {(0.04171,0.03116,0.00377,0.00373),(0.05419,0.04046,0.00671,0.00661),(0.06350,0.04742,0.00962,0.00946),(0.07753,0.05797,0.01543,0.01510)} {(0.81638,0.00120,0.00667,0.00120),(0.75816,0.00218,0.01162,0.00218),(0.71331,0.00318,0.01636,0.00318),(0.64283,0.00526,0.02545,0.00526)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.81638,0.00120,0.00667,0.00120),(0.75816,0.00218,0.01162,0.00218),(0.71331,0.00318,0.01636,0.00318),(0.64283,0.00526,0.02545,0.00526)} {(0.00053,0.00290,0.00053,0.71583),(0.00097,0.00502,0.00097,0.63371),(0.00141,0.00703,0.00141,0.57322),(0.00234,0.01083,0.00234,0.48322)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00107,0.04850,0.00107,0.09119),(0.00194,0.06142,0.00194,0.11281),(0.00283,0.07051,0.00283,0.12697),(0.00468,0.08318,0.00468,0.14470)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.81638,0.00120,0.00667,0.00120),(0.75816,0.00218,0.01162,0.00218),(0.71331,0.00318,0.01636,0.00318),(0.64283,0.00526,0.02545,0.00526)} {(0.81638,0.00120,0.00667,0.00120),(0.75816,0.00218,0.01162,0.00218),(0.71331,0.00318,0.01636,0.00318),(0.64283,0.00526,0.02545,0.00526)} {(0.00074,0.00013,0.72095,0.00013),(0.00129,0.00024,0.63820,0.00024),(0.00182,0.00035,0.57654,0.00035),(0.00283,0.00058,0.48359,0.00058)} ] TEST alpha(ncats) = 50.00( 4), mode = MEAN 0.841595 0.950947 1.040899 1.166559 [7] P-matrix for branch length 0.100000 +0.9341 +0.0314 +0.0189 +0.0157 +0.0235 +0.9311 +0.0078 +0.0375 +0.0566 +0.0314 +0.8963 +0.0157 +0.0235 +0.0749 +0.0078 +0.8937 +0.9260 +0.0353 +0.0211 +0.0176 +0.0265 +0.9229 +0.0088 +0.0419 +0.0633 +0.0353 +0.8838 +0.0176 +0.0265 +0.0837 +0.0088 +0.8810 +0.9194 +0.0384 +0.0229 +0.0192 +0.0288 +0.9161 +0.0096 +0.0454 +0.0687 +0.0384 +0.8736 +0.0192 +0.0288 +0.0908 +0.0096 +0.8707 +0.9104 +0.0428 +0.0254 +0.0214 +0.0321 +0.9069 +0.0107 +0.0503 +0.0761 +0.0428 +0.8596 +0.0214 +0.0321 +0.1005 +0.0107 +0.8566 [7] P-matrix for branch length 0.200000 +0.8746 +0.0603 +0.0349 +0.0302 +0.0452 +0.8708 +0.0151 +0.0689 +0.1047 +0.0603 +0.8048 +0.0302 +0.0452 +0.1377 +0.0151 +0.8020 +0.8602 +0.0674 +0.0387 +0.0337 +0.0506 +0.8564 +0.0169 +0.0762 +0.1160 +0.0674 +0.7829 +0.0337 +0.0506 +0.1523 +0.0169 +0.7803 +0.8486 +0.0732 +0.0416 +0.0366 +0.0549 +0.8449 +0.0183 +0.0819 +0.1249 +0.0732 +0.7653 +0.0366 +0.0549 +0.1638 +0.0183 +0.7630 +0.8328 +0.0811 +0.0456 +0.0405 +0.0608 +0.8294 +0.0203 +0.0896 +0.1368 +0.0811 +0.7416 +0.0405 +0.0608 +0.1791 +0.0203 +0.7398 [7] P-matrix for branch length 1.000000 +0.5664 +0.2233 +0.0986 +0.1117 +0.1675 +0.5884 +0.0558 +0.1883 +0.2959 +0.2233 +0.3692 +0.1117 +0.1675 +0.3766 +0.0558 +0.4000 +0.5358 +0.2411 +0.1025 +0.1206 +0.1808 +0.5636 +0.0603 +0.1953 +0.3075 +0.2411 +0.3308 +0.1206 +0.1808 +0.3906 +0.0603 +0.3683 +0.5134 +0.2544 +0.1050 +0.1272 +0.1908 +0.5459 +0.0636 +0.1997 +0.3149 +0.2544 +0.3035 +0.1272 +0.1908 +0.3993 +0.0636 +0.3463 +0.4858 +0.2711 +0.1075 +0.1356 +0.2033 +0.5247 +0.0678 +0.2042 +0.3225 +0.2711 +0.2708 +0.1356 +0.2033 +0.4084 +0.0678 +0.3205 [7] P-matrix for branch length 1.000000 +0.5664 +0.2233 +0.0986 +0.1117 +0.1675 +0.5884 +0.0558 +0.1883 +0.2959 +0.2233 +0.3692 +0.1117 +0.1675 +0.3766 +0.0558 +0.4000 +0.5358 +0.2411 +0.1025 +0.1206 +0.1808 +0.5636 +0.0603 +0.1953 +0.3075 +0.2411 +0.3308 +0.1206 +0.1808 +0.3906 +0.0603 +0.3683 +0.5134 +0.2544 +0.1050 +0.1272 +0.1908 +0.5459 +0.0636 +0.1997 +0.3149 +0.2544 +0.3035 +0.1272 +0.1908 +0.3993 +0.0636 +0.3463 +0.4858 +0.2711 +0.1075 +0.1356 +0.2033 +0.5247 +0.0678 +0.2042 +0.3225 +0.2711 +0.2708 +0.1356 +0.2033 +0.4084 +0.0678 +0.3205 [7] CLV 5: [ {(0.05456,0.09936,0.00813,0.11669),(0.06029,0.10854,0.01010,0.12654),(0.06479,0.11558,0.01182,0.13396),(0.07081,0.12471,0.01438,0.14340)} {(0.76499,0.00205,0.01097,0.00205),(0.73991,0.00256,0.01345,0.00256),(0.72008,0.00301,0.01559,0.00301),(0.69353,0.00370,0.01871,0.00370)} {(0.05275,0.03939,0.00631,0.00623),(0.05801,0.04332,0.00782,0.00770),(0.06212,0.04639,0.00914,0.00899),(0.06752,0.05043,0.01109,0.01089)} {(0.00364,0.75834,0.00364,0.01897),(0.00455,0.73343,0.00455,0.02320),(0.00536,0.71387,0.00536,0.02683),(0.00657,0.68785,0.00657,0.03208)} {(0.02637,0.00311,0.00316,0.03627),(0.02901,0.00385,0.00391,0.03947),(0.03106,0.00450,0.00457,0.04189),(0.03376,0.00545,0.00555,0.04499)} {(0.00182,0.05997,0.00182,0.11046),(0.00227,0.06522,0.00227,0.11884),(0.00268,0.06919,0.00268,0.12497),(0.00329,0.07427,0.00329,0.13251)} {(0.00122,0.00023,0.64775,0.00023),(0.00149,0.00028,0.61287,0.00028),(0.00173,0.00033,0.58572,0.00033),(0.00208,0.00041,0.54995,0.00041)} {(0.00364,0.75834,0.00364,0.01897),(0.00455,0.73343,0.00455,0.02320),(0.00536,0.71387,0.00536,0.02683),(0.00657,0.68785,0.00657,0.03208)} {(0.00091,0.00474,0.00091,0.64313),(0.00114,0.00580,0.00114,0.60879),(0.00134,0.00671,0.00134,0.58219),(0.00164,0.00802,0.00164,0.54733)} {(0.76499,0.00205,0.01097,0.00205),(0.73991,0.00256,0.01345,0.00256),(0.72008,0.00301,0.01559,0.00301),(0.69353,0.00370,0.01871,0.00370)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.76499,0.00205,0.01097,0.00205),(0.73991,0.00256,0.01345,0.00256),(0.72008,0.00301,0.01559,0.00301),(0.69353,0.00370,0.01871,0.00370)} {(0.00091,0.00474,0.00091,0.64313),(0.00114,0.00580,0.00114,0.60879),(0.00134,0.00671,0.00134,0.58219),(0.00164,0.00802,0.00164,0.54733)} {(0.00091,0.00474,0.00091,0.64313),(0.00114,0.00580,0.00114,0.60879),(0.00134,0.00671,0.00134,0.58219),(0.00164,0.00802,0.00164,0.54733)} {(0.00210,0.01313,0.04854,0.00208),(0.00261,0.01444,0.05280,0.00257),(0.00305,0.01546,0.05602,0.00300),(0.00370,0.01681,0.06013,0.00363)} {(0.00091,0.00474,0.00091,0.64313),(0.00114,0.00580,0.00114,0.60879),(0.00134,0.00671,0.00134,0.58219),(0.00164,0.00802,0.00164,0.54733)} {(0.05275,0.03939,0.00631,0.00623),(0.05801,0.04332,0.00782,0.00770),(0.06212,0.04639,0.00914,0.00899),(0.06752,0.05043,0.01109,0.01089)} {(0.02637,0.00311,0.00316,0.03627),(0.02901,0.00385,0.00391,0.03947),(0.03106,0.00450,0.00457,0.04189),(0.03376,0.00545,0.00555,0.04499)} {(0.00091,0.00474,0.00091,0.64313),(0.00114,0.00580,0.00114,0.60879),(0.00134,0.00671,0.00134,0.58219),(0.00164,0.00802,0.00164,0.54733)} ] [7] CLV 6: [ {(0.04904,0.00444,0.00161,0.00511),(0.05342,0.00542,0.00218,0.00618),(0.05674,0.00626,0.00272,0.00709),(0.06099,0.00746,0.00358,0.00838)} {(0.02495,0.00030,0.04284,0.00030),(0.02650,0.00037,0.04608,0.00037),(0.02758,0.00044,0.04843,0.00044),(0.02882,0.00053,0.05126,0.00053)} {(0.05072,0.03820,0.00998,0.00981),(0.05555,0.04190,0.01225,0.01202),(0.05928,0.04478,0.01421,0.01392),(0.06414,0.04857,0.01707,0.01669)} {(0.00166,0.61563,0.00166,0.01018),(0.00206,0.58062,0.00206,0.01249),(0.00242,0.55377,0.00242,0.01448),(0.00294,0.51895,0.00294,0.01736)} {(0.02536,0.00491,0.00499,0.03329),(0.02777,0.00601,0.00612,0.03589),(0.02964,0.00696,0.00711,0.03782),(0.03207,0.00834,0.00853,0.04023)} {(0.00016,0.00413,0.00016,0.08282),(0.00022,0.00497,0.00022,0.08601),(0.00028,0.00566,0.00028,0.08790),(0.00037,0.00664,0.00037,0.08960)} {(0.00047,0.00008,0.46734,0.00008),(0.00055,0.00010,0.42412,0.00010),(0.00063,0.00011,0.39171,0.00011),(0.00072,0.00013,0.35072,0.00013)} {(0.00166,0.61563,0.00166,0.01018),(0.00206,0.58062,0.00206,0.01249),(0.00242,0.55377,0.00242,0.01448),(0.00294,0.51895,0.00294,0.01736)} {(0.00971,0.00129,0.00116,0.02601),(0.01034,0.00156,0.00139,0.02716),(0.01079,0.00179,0.00159,0.02787),(0.01133,0.00212,0.00186,0.02856)} {(0.02495,0.00030,0.04284,0.00030),(0.02650,0.00037,0.04608,0.00037),(0.02758,0.00044,0.04843,0.00044),(0.02882,0.00053,0.05126,0.00053)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.04311,0.01748,0.00321,0.00276),(0.04624,0.01898,0.00397,0.00338),(0.04850,0.02012,0.00463,0.00390),(0.05125,0.02158,0.00560,0.00466)} {(0.00033,0.00197,0.00033,0.46123),(0.00041,0.00235,0.00041,0.41889),(0.00047,0.00267,0.00047,0.38729),(0.00055,0.00312,0.00055,0.34752)} {(0.00033,0.00197,0.00033,0.46123),(0.00041,0.00235,0.00041,0.41889),(0.00047,0.00267,0.00047,0.38729),(0.00055,0.00312,0.00055,0.34752)} {(0.00020,0.01109,0.00266,0.00045),(0.00028,0.01196,0.00320,0.00061),(0.00035,0.01261,0.00365,0.00076),(0.00046,0.01343,0.00428,0.00100)} {(0.00033,0.00197,0.00033,0.46123),(0.00041,0.00235,0.00041,0.41889),(0.00047,0.00267,0.00047,0.38729),(0.00055,0.00312,0.00055,0.34752)} {(0.04436,0.00173,0.00105,0.00044),(0.04778,0.00212,0.00142,0.00061),(0.05030,0.00246,0.00177,0.00076),(0.05342,0.00295,0.00233,0.00101)} {(0.00153,0.00427,0.00030,0.00459),(0.00187,0.00515,0.00041,0.00547),(0.00217,0.00588,0.00052,0.00619),(0.00260,0.00692,0.00069,0.00721)} {(0.00033,0.00197,0.00033,0.46123),(0.00041,0.00235,0.00041,0.41889),(0.00047,0.00267,0.00047,0.38729),(0.00055,0.00312,0.00055,0.34752)} ] [7] CLV 7: [ {(0.00364,0.75834,0.00364,0.01897),(0.00455,0.73343,0.00455,0.02320),(0.00536,0.71387,0.00536,0.02683),(0.00657,0.68785,0.00657,0.03208)} {(0.00122,0.00023,0.64775,0.00023),(0.00149,0.00028,0.61287,0.00028),(0.00173,0.00033,0.58572,0.00033),(0.00208,0.00041,0.54995,0.00041)} {(0.02637,0.00311,0.00316,0.03627),(0.02901,0.00385,0.00391,0.03947),(0.03106,0.00450,0.00457,0.04189),(0.03376,0.00545,0.00555,0.04499)} {(0.00364,0.75834,0.00364,0.01897),(0.00455,0.73343,0.00455,0.02320),(0.00536,0.71387,0.00536,0.02683),(0.00657,0.68785,0.00657,0.03208)} {(0.00091,0.00474,0.00091,0.64313),(0.00114,0.00580,0.00114,0.60879),(0.00134,0.00671,0.00134,0.58219),(0.00164,0.00802,0.00164,0.54733)} {(0.00091,0.00474,0.00091,0.64313),(0.00114,0.00580,0.00114,0.60879),(0.00134,0.00671,0.00134,0.58219),(0.00164,0.00802,0.00164,0.54733)} {(0.00122,0.00023,0.64775,0.00023),(0.00149,0.00028,0.61287,0.00028),(0.00173,0.00033,0.58572,0.00033),(0.00208,0.00041,0.54995,0.00041)} {(0.00364,0.75834,0.00364,0.01897),(0.00455,0.73343,0.00455,0.02320),(0.00536,0.71387,0.00536,0.02683),(0.00657,0.68785,0.00657,0.03208)} {(0.05275,0.03939,0.00631,0.00623),(0.05801,0.04332,0.00782,0.00770),(0.06212,0.04639,0.00914,0.00899),(0.06752,0.05043,0.01109,0.01089)} {(0.76499,0.00205,0.01097,0.00205),(0.73991,0.00256,0.01345,0.00256),(0.72008,0.00301,0.01559,0.00301),(0.69353,0.00370,0.01871,0.00370)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.76499,0.00205,0.01097,0.00205),(0.73991,0.00256,0.01345,0.00256),(0.72008,0.00301,0.01559,0.00301),(0.69353,0.00370,0.01871,0.00370)} {(0.00091,0.00474,0.00091,0.64313),(0.00114,0.00580,0.00114,0.60879),(0.00134,0.00671,0.00134,0.58219),(0.00164,0.00802,0.00164,0.54733)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00182,0.05997,0.00182,0.11046),(0.00227,0.06522,0.00227,0.11884),(0.00268,0.06919,0.00268,0.12497),(0.00329,0.07427,0.00329,0.13251)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.76499,0.00205,0.01097,0.00205),(0.73991,0.00256,0.01345,0.00256),(0.72008,0.00301,0.01559,0.00301),(0.69353,0.00370,0.01871,0.00370)} {(0.76499,0.00205,0.01097,0.00205),(0.73991,0.00256,0.01345,0.00256),(0.72008,0.00301,0.01559,0.00301),(0.69353,0.00370,0.01871,0.00370)} {(0.00122,0.00023,0.64775,0.00023),(0.00149,0.00028,0.61287,0.00028),(0.00173,0.00033,0.58572,0.00033),(0.00208,0.00041,0.54995,0.00041)} ] TEST alpha(ncats) = 50.00( 4), mode = MEDIAN 0.826400 0.948551 1.040033 1.185016 [7] P-matrix for branch length 0.100000 +0.9352 +0.0308 +0.0186 +0.0154 +0.0231 +0.9323 +0.0077 +0.0369 +0.0557 +0.0308 +0.8981 +0.0154 +0.0231 +0.0737 +0.0077 +0.8955 +0.9262 +0.0352 +0.0211 +0.0176 +0.0264 +0.9230 +0.0088 +0.0418 +0.0632 +0.0352 +0.8840 +0.0176 +0.0264 +0.0836 +0.0088 +0.8813 +0.9195 +0.0384 +0.0229 +0.0192 +0.0288 +0.9162 +0.0096 +0.0454 +0.0687 +0.0384 +0.8737 +0.0192 +0.0288 +0.0908 +0.0096 +0.8708 +0.9091 +0.0435 +0.0257 +0.0217 +0.0326 +0.9056 +0.0109 +0.0510 +0.0772 +0.0435 +0.8576 +0.0217 +0.0326 +0.1019 +0.0109 +0.8546 [7] P-matrix for branch length 0.200000 +0.8767 +0.0593 +0.0344 +0.0297 +0.0445 +0.8729 +0.0148 +0.0678 +0.1031 +0.0593 +0.8079 +0.0297 +0.0445 +0.1357 +0.0148 +0.8050 +0.8605 +0.0673 +0.0386 +0.0336 +0.0505 +0.8567 +0.0168 +0.0760 +0.1157 +0.0673 +0.7833 +0.0336 +0.0505 +0.1520 +0.0168 +0.7807 +0.8487 +0.0731 +0.0416 +0.0366 +0.0549 +0.8450 +0.0183 +0.0818 +0.1248 +0.0731 +0.7655 +0.0366 +0.0549 +0.1637 +0.0183 +0.7632 +0.8305 +0.0822 +0.0462 +0.0411 +0.0617 +0.8271 +0.0206 +0.0906 +0.1385 +0.0822 +0.7382 +0.0411 +0.0617 +0.1813 +0.0206 +0.7365 [7] P-matrix for branch length 1.000000 +0.5710 +0.2207 +0.0980 +0.1103 +0.1655 +0.5921 +0.0552 +0.1872 +0.2940 +0.2207 +0.3750 +0.1103 +0.1655 +0.3744 +0.0552 +0.4049 +0.5364 +0.2407 +0.1024 +0.1204 +0.1806 +0.5641 +0.0602 +0.1951 +0.3073 +0.2407 +0.3316 +0.1204 +0.1806 +0.3903 +0.0602 +0.3690 +0.5136 +0.2543 +0.1050 +0.1271 +0.1907 +0.5461 +0.0636 +0.1996 +0.3149 +0.2543 +0.3037 +0.1271 +0.1907 +0.3993 +0.0636 +0.3465 +0.4821 +0.2734 +0.1078 +0.1367 +0.2051 +0.5219 +0.0684 +0.2047 +0.3234 +0.2734 +0.2665 +0.1367 +0.2051 +0.4095 +0.0684 +0.3171 [7] P-matrix for branch length 1.000000 +0.5710 +0.2207 +0.0980 +0.1103 +0.1655 +0.5921 +0.0552 +0.1872 +0.2940 +0.2207 +0.3750 +0.1103 +0.1655 +0.3744 +0.0552 +0.4049 +0.5364 +0.2407 +0.1024 +0.1204 +0.1806 +0.5641 +0.0602 +0.1951 +0.3073 +0.2407 +0.3316 +0.1204 +0.1806 +0.3903 +0.0602 +0.3690 +0.5136 +0.2543 +0.1050 +0.1271 +0.1907 +0.5461 +0.0636 +0.1996 +0.3149 +0.2543 +0.3037 +0.1271 +0.1907 +0.3993 +0.0636 +0.3465 +0.4821 +0.2734 +0.1078 +0.1367 +0.2051 +0.5219 +0.0684 +0.2047 +0.3234 +0.2734 +0.2665 +0.1367 +0.2051 +0.4095 +0.0684 +0.3171 [7] CLV 5: [ {(0.05375,0.09803,0.00787,0.11525),(0.06016,0.10834,0.01005,0.12633),(0.06475,0.11551,0.01180,0.13390),(0.07166,0.12598,0.01477,0.14470)} {(0.76856,0.00198,0.01063,0.00198),(0.74045,0.00255,0.01339,0.00255),(0.72026,0.00301,0.01557,0.00301),(0.68974,0.00380,0.01918,0.00380)} {(0.05199,0.03882,0.00611,0.00603),(0.05790,0.04323,0.00779,0.00767),(0.06208,0.04636,0.00913,0.00898),(0.06828,0.05100,0.01139,0.01118)} {(0.00352,0.76190,0.00352,0.01840),(0.00453,0.73396,0.00453,0.02310),(0.00535,0.71405,0.00535,0.02679),(0.00676,0.68416,0.00676,0.03287)} {(0.02599,0.00302,0.00306,0.03580),(0.02895,0.00384,0.00389,0.03940),(0.03104,0.00449,0.00456,0.04187),(0.03414,0.00559,0.00569,0.04541)} {(0.00176,0.05921,0.00176,0.10921),(0.00226,0.06511,0.00226,0.11866),(0.00268,0.06916,0.00268,0.12492),(0.00338,0.07498,0.00338,0.13352)} {(0.00118,0.00022,0.65276,0.00022),(0.00149,0.00028,0.61362,0.00028),(0.00173,0.00033,0.58597,0.00033),(0.00213,0.00042,0.54490,0.00042)} {(0.00352,0.76190,0.00352,0.01840),(0.00453,0.73396,0.00453,0.02310),(0.00535,0.71405,0.00535,0.02679),(0.00676,0.68416,0.00676,0.03287)} {(0.00088,0.00460,0.00088,0.64809),(0.00113,0.00578,0.00113,0.60952),(0.00134,0.00670,0.00134,0.58244),(0.00169,0.00822,0.00169,0.54242)} {(0.76856,0.00198,0.01063,0.00198),(0.74045,0.00255,0.01339,0.00255),(0.72026,0.00301,0.01557,0.00301),(0.68974,0.00380,0.01918,0.00380)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.76856,0.00198,0.01063,0.00198),(0.74045,0.00255,0.01339,0.00255),(0.72026,0.00301,0.01557,0.00301),(0.68974,0.00380,0.01918,0.00380)} {(0.00088,0.00460,0.00088,0.64809),(0.00113,0.00578,0.00113,0.60952),(0.00134,0.00670,0.00134,0.58244),(0.00169,0.00822,0.00169,0.54242)} {(0.00088,0.00460,0.00088,0.64809),(0.00113,0.00578,0.00113,0.60952),(0.00134,0.00670,0.00134,0.58244),(0.00169,0.00822,0.00169,0.54242)} {(0.00204,0.01294,0.04791,0.00201),(0.00260,0.01441,0.05271,0.00256),(0.00304,0.01545,0.05599,0.00299),(0.00380,0.01700,0.06069,0.00373)} {(0.00088,0.00460,0.00088,0.64809),(0.00113,0.00578,0.00113,0.60952),(0.00134,0.00670,0.00134,0.58244),(0.00169,0.00822,0.00169,0.54242)} {(0.05199,0.03882,0.00611,0.00603),(0.05790,0.04323,0.00779,0.00767),(0.06208,0.04636,0.00913,0.00898),(0.06828,0.05100,0.01139,0.01118)} {(0.02599,0.00302,0.00306,0.03580),(0.02895,0.00384,0.00389,0.03940),(0.03104,0.00449,0.00456,0.04187),(0.03414,0.00559,0.00569,0.04541)} {(0.00088,0.00460,0.00088,0.64809),(0.00113,0.00578,0.00113,0.60952),(0.00134,0.00670,0.00134,0.58244),(0.00169,0.00822,0.00169,0.54242)} ] [7] CLV 6: [ {(0.04840,0.00431,0.00153,0.00497),(0.05332,0.00540,0.00217,0.00616),(0.05671,0.00625,0.00272,0.00708),(0.06158,0.00764,0.00371,0.00857)} {(0.02471,0.00029,0.04235,0.00029),(0.02647,0.00037,0.04602,0.00037),(0.02757,0.00044,0.04841,0.00044),(0.02898,0.00054,0.05163,0.00054)} {(0.05002,0.03767,0.00968,0.00951),(0.05544,0.04182,0.01220,0.01197),(0.05924,0.04476,0.01419,0.01390),(0.06483,0.04911,0.01750,0.01710)} {(0.00161,0.62071,0.00161,0.00987),(0.00205,0.58136,0.00205,0.01244),(0.00241,0.55402,0.00241,0.01446),(0.00302,0.51408,0.00302,0.01779)} {(0.02501,0.00476,0.00484,0.03291),(0.02772,0.00598,0.00610,0.03584),(0.02962,0.00695,0.00710,0.03780),(0.03241,0.00855,0.00875,0.04056)} {(0.00015,0.00402,0.00015,0.08229),(0.00022,0.00495,0.00022,0.08595),(0.00028,0.00566,0.00028,0.08789),(0.00038,0.00678,0.00038,0.08977)} {(0.00045,0.00008,0.47370,0.00008),(0.00055,0.00010,0.42502,0.00010),(0.00062,0.00011,0.39201,0.00011),(0.00074,0.00013,0.34509,0.00013)} {(0.00161,0.62071,0.00161,0.00987),(0.00205,0.58136,0.00205,0.01244),(0.00241,0.55402,0.00241,0.01446),(0.00302,0.51408,0.00302,0.01779)} {(0.00962,0.00125,0.00113,0.02583),(0.01033,0.00156,0.00139,0.02713),(0.01078,0.00179,0.00159,0.02786),(0.01140,0.00217,0.00190,0.02864)} {(0.02471,0.00029,0.04235,0.00029),(0.02647,0.00037,0.04602,0.00037),(0.02757,0.00044,0.04841,0.00044),(0.02898,0.00054,0.05163,0.00054)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.04264,0.01726,0.00311,0.00268),(0.04617,0.01895,0.00395,0.00336),(0.04848,0.02011,0.00463,0.00390),(0.05161,0.02178,0.00575,0.00477)} {(0.00033,0.00191,0.00033,0.46749),(0.00040,0.00234,0.00040,0.41977),(0.00046,0.00267,0.00046,0.38758),(0.00056,0.00319,0.00056,0.34208)} {(0.00033,0.00191,0.00033,0.46749),(0.00040,0.00234,0.00040,0.41977),(0.00046,0.00267,0.00046,0.38758),(0.00056,0.00319,0.00056,0.34208)} {(0.00019,0.01096,0.00258,0.00043),(0.00027,0.01194,0.00318,0.00061),(0.00035,0.01261,0.00364,0.00076),(0.00048,0.01354,0.00437,0.00103)} {(0.00033,0.00191,0.00033,0.46749),(0.00040,0.00234,0.00040,0.41977),(0.00046,0.00267,0.00046,0.38758),(0.00056,0.00319,0.00056,0.34208)} {(0.04385,0.00168,0.00100,0.00042),(0.04771,0.00211,0.00141,0.00060),(0.05028,0.00246,0.00177,0.00076),(0.05384,0.00303,0.00242,0.00105)} {(0.00148,0.00415,0.00029,0.00446),(0.00187,0.00513,0.00041,0.00545),(0.00217,0.00587,0.00052,0.00619),(0.00266,0.00707,0.00072,0.00735)} {(0.00033,0.00191,0.00033,0.46749),(0.00040,0.00234,0.00040,0.41977),(0.00046,0.00267,0.00046,0.38758),(0.00056,0.00319,0.00056,0.34208)} ] [7] CLV 7: [ {(0.00352,0.76190,0.00352,0.01840),(0.00453,0.73396,0.00453,0.02310),(0.00535,0.71405,0.00535,0.02679),(0.00676,0.68416,0.00676,0.03287)} {(0.00118,0.00022,0.65276,0.00022),(0.00149,0.00028,0.61362,0.00028),(0.00173,0.00033,0.58597,0.00033),(0.00213,0.00042,0.54490,0.00042)} {(0.02599,0.00302,0.00306,0.03580),(0.02895,0.00384,0.00389,0.03940),(0.03104,0.00449,0.00456,0.04187),(0.03414,0.00559,0.00569,0.04541)} {(0.00352,0.76190,0.00352,0.01840),(0.00453,0.73396,0.00453,0.02310),(0.00535,0.71405,0.00535,0.02679),(0.00676,0.68416,0.00676,0.03287)} {(0.00088,0.00460,0.00088,0.64809),(0.00113,0.00578,0.00113,0.60952),(0.00134,0.00670,0.00134,0.58244),(0.00169,0.00822,0.00169,0.54242)} {(0.00088,0.00460,0.00088,0.64809),(0.00113,0.00578,0.00113,0.60952),(0.00134,0.00670,0.00134,0.58244),(0.00169,0.00822,0.00169,0.54242)} {(0.00118,0.00022,0.65276,0.00022),(0.00149,0.00028,0.61362,0.00028),(0.00173,0.00033,0.58597,0.00033),(0.00213,0.00042,0.54490,0.00042)} {(0.00352,0.76190,0.00352,0.01840),(0.00453,0.73396,0.00453,0.02310),(0.00535,0.71405,0.00535,0.02679),(0.00676,0.68416,0.00676,0.03287)} {(0.05199,0.03882,0.00611,0.00603),(0.05790,0.04323,0.00779,0.00767),(0.06208,0.04636,0.00913,0.00898),(0.06828,0.05100,0.01139,0.01118)} {(0.76856,0.00198,0.01063,0.00198),(0.74045,0.00255,0.01339,0.00255),(0.72026,0.00301,0.01557,0.00301),(0.68974,0.00380,0.01918,0.00380)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.76856,0.00198,0.01063,0.00198),(0.74045,0.00255,0.01339,0.00255),(0.72026,0.00301,0.01557,0.00301),(0.68974,0.00380,0.01918,0.00380)} {(0.00088,0.00460,0.00088,0.64809),(0.00113,0.00578,0.00113,0.60952),(0.00134,0.00670,0.00134,0.58244),(0.00169,0.00822,0.00169,0.54242)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00176,0.05921,0.00176,0.10921),(0.00226,0.06511,0.00226,0.11866),(0.00268,0.06916,0.00268,0.12492),(0.00338,0.07498,0.00338,0.13352)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.76856,0.00198,0.01063,0.00198),(0.74045,0.00255,0.01339,0.00255),(0.72026,0.00301,0.01557,0.00301),(0.68974,0.00380,0.01918,0.00380)} {(0.76856,0.00198,0.01063,0.00198),(0.74045,0.00255,0.01339,0.00255),(0.72026,0.00301,0.01557,0.00301),(0.68974,0.00380,0.01918,0.00380)} {(0.00118,0.00022,0.65276,0.00022),(0.00149,0.00028,0.61362,0.00028),(0.00173,0.00033,0.58597,0.00033),(0.00213,0.00042,0.54490,0.00042)} ] TEST alpha(ncats) = 100.00( 4), mode = MEAN 0.887074 0.966129 1.029796 1.117001 [8] P-matrix for branch length 0.100000 +0.9307 +0.0330 +0.0198 +0.0165 +0.0248 +0.9277 +0.0083 +0.0393 +0.0594 +0.0330 +0.8911 +0.0165 +0.0248 +0.0786 +0.0083 +0.8884 +0.9249 +0.0358 +0.0214 +0.0179 +0.0269 +0.9217 +0.0090 +0.0425 +0.0642 +0.0358 +0.8821 +0.0179 +0.0269 +0.0850 +0.0090 +0.8792 +0.9202 +0.0381 +0.0227 +0.0190 +0.0285 +0.9170 +0.0095 +0.0450 +0.0681 +0.0381 +0.8749 +0.0190 +0.0285 +0.0900 +0.0095 +0.8720 +0.9139 +0.0411 +0.0244 +0.0206 +0.0308 +0.9105 +0.0103 +0.0484 +0.0732 +0.0411 +0.8651 +0.0206 +0.0308 +0.0967 +0.0103 +0.8622 [8] P-matrix for branch length 0.200000 +0.8686 +0.0633 +0.0365 +0.0316 +0.0475 +0.8648 +0.0158 +0.0719 +0.1095 +0.0633 +0.7956 +0.0316 +0.0475 +0.1439 +0.0158 +0.7928 +0.8582 +0.0684 +0.0392 +0.0342 +0.0513 +0.8544 +0.0171 +0.0771 +0.1175 +0.0684 +0.7799 +0.0342 +0.0513 +0.1543 +0.0171 +0.7773 +0.8500 +0.0725 +0.0413 +0.0362 +0.0544 +0.8463 +0.0181 +0.0812 +0.1238 +0.0725 +0.7675 +0.0362 +0.0544 +0.1624 +0.0181 +0.7651 +0.8390 +0.0780 +0.0441 +0.0390 +0.0585 +0.8354 +0.0195 +0.0866 +0.1322 +0.0780 +0.7508 +0.0390 +0.0585 +0.1732 +0.0195 +0.7488 [8] P-matrix for branch length 1.000000 +0.5532 +0.2309 +0.1004 +0.1155 +0.1732 +0.5776 +0.0577 +0.1915 +0.3011 +0.2309 +0.3525 +0.1155 +0.1732 +0.3829 +0.0577 +0.3861 +0.5319 +0.2434 +0.1030 +0.1217 +0.1826 +0.5605 +0.0609 +0.1961 +0.3089 +0.2434 +0.3259 +0.1217 +0.1826 +0.3922 +0.0609 +0.3644 +0.5161 +0.2528 +0.1047 +0.1264 +0.1896 +0.5480 +0.0632 +0.1992 +0.3141 +0.2528 +0.3067 +0.1264 +0.1896 +0.3984 +0.0632 +0.3488 +0.4962 +0.2648 +0.1066 +0.1324 +0.1986 +0.5326 +0.0662 +0.2026 +0.3199 +0.2648 +0.2830 +0.1324 +0.1986 +0.4052 +0.0662 +0.3300 [8] P-matrix for branch length 1.000000 +0.5532 +0.2309 +0.1004 +0.1155 +0.1732 +0.5776 +0.0577 +0.1915 +0.3011 +0.2309 +0.3525 +0.1155 +0.1732 +0.3829 +0.0577 +0.3861 +0.5319 +0.2434 +0.1030 +0.1217 +0.1826 +0.5605 +0.0609 +0.1961 +0.3089 +0.2434 +0.3259 +0.1217 +0.1826 +0.3922 +0.0609 +0.3644 +0.5161 +0.2528 +0.1047 +0.1264 +0.1896 +0.5480 +0.0632 +0.1992 +0.3141 +0.2528 +0.3067 +0.1264 +0.1896 +0.3984 +0.0632 +0.3488 +0.4962 +0.2648 +0.1066 +0.1324 +0.1986 +0.5326 +0.0662 +0.2026 +0.3199 +0.2648 +0.2830 +0.1324 +0.1986 +0.4052 +0.0662 +0.3300 [8] CLV 5: [ {(0.05698,0.10326,0.00893,0.12090),(0.06106,0.10976,0.01038,0.12784),(0.06425,0.11473,0.01160,0.13308),(0.06847,0.12120,0.01335,0.13980)} {(0.75443,0.00225,0.01198,0.00225),(0.73651,0.00263,0.01381,0.00263),(0.72249,0.00296,0.01533,0.00296),(0.70384,0.00342,0.01747,0.00342)} {(0.05497,0.04105,0.00693,0.00683),(0.05872,0.04385,0.00804,0.00792),(0.06162,0.04601,0.00897,0.00883),(0.06543,0.04887,0.01031,0.01013)} {(0.00401,0.74782,0.00401,0.02070),(0.00468,0.73007,0.00468,0.02380),(0.00526,0.71624,0.00526,0.02637),(0.00608,0.69793,0.00608,0.02999)} {(0.02749,0.00341,0.00346,0.03763),(0.02936,0.00396,0.00402,0.03989),(0.03081,0.00441,0.00449,0.04160),(0.03272,0.00506,0.00515,0.04380)} {(0.00200,0.06221,0.00200,0.11407),(0.00234,0.06591,0.00234,0.11992),(0.00263,0.06872,0.00263,0.12425),(0.00304,0.07233,0.00304,0.12967)} {(0.00133,0.00025,0.63299,0.00025),(0.00153,0.00029,0.60820,0.00029),(0.00170,0.00033,0.58900,0.00033),(0.00194,0.00038,0.56376,0.00038)} {(0.00401,0.74782,0.00401,0.02070),(0.00468,0.73007,0.00468,0.02380),(0.00526,0.71624,0.00526,0.02637),(0.00608,0.69793,0.00608,0.02999)} {(0.00100,0.00518,0.00100,0.62858),(0.00117,0.00595,0.00117,0.60420),(0.00131,0.00659,0.00131,0.58539),(0.00152,0.00750,0.00152,0.56076)} {(0.75443,0.00225,0.01198,0.00225),(0.73651,0.00263,0.01381,0.00263),(0.72249,0.00296,0.01533,0.00296),(0.70384,0.00342,0.01747,0.00342)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.75443,0.00225,0.01198,0.00225),(0.73651,0.00263,0.01381,0.00263),(0.72249,0.00296,0.01533,0.00296),(0.70384,0.00342,0.01747,0.00342)} {(0.00100,0.00518,0.00100,0.62858),(0.00117,0.00595,0.00117,0.60420),(0.00131,0.00659,0.00131,0.58539),(0.00152,0.00750,0.00152,0.56076)} {(0.00100,0.00518,0.00100,0.62858),(0.00117,0.00595,0.00117,0.60420),(0.00131,0.00659,0.00131,0.58539),(0.00152,0.00750,0.00152,0.56076)} {(0.00231,0.01368,0.05036,0.00228),(0.00268,0.01462,0.05336,0.00264),(0.00299,0.01534,0.05564,0.00294),(0.00344,0.01629,0.05856,0.00338)} {(0.00100,0.00518,0.00100,0.62858),(0.00117,0.00595,0.00117,0.60420),(0.00131,0.00659,0.00131,0.58539),(0.00152,0.00750,0.00152,0.56076)} {(0.05497,0.04105,0.00693,0.00683),(0.05872,0.04385,0.00804,0.00792),(0.06162,0.04601,0.00897,0.00883),(0.06543,0.04887,0.01031,0.01013)} {(0.02749,0.00341,0.00346,0.03763),(0.02936,0.00396,0.00402,0.03989),(0.03081,0.00441,0.00449,0.04160),(0.03272,0.00506,0.00515,0.04380)} {(0.00100,0.00518,0.00100,0.62858),(0.00117,0.00595,0.00117,0.60420),(0.00131,0.00659,0.00131,0.58539),(0.00152,0.00750,0.00152,0.56076)} ] [8] CLV 6: [ {(0.05091,0.00484,0.00183,0.00555),(0.05399,0.00556,0.00227,0.00634),(0.05634,0.00615,0.00265,0.00698),(0.05937,0.00698,0.00323,0.00787)} {(0.02563,0.00033,0.04424,0.00033),(0.02670,0.00038,0.04650,0.00038),(0.02746,0.00043,0.04816,0.00043),(0.02837,0.00049,0.05020,0.00049)} {(0.05277,0.03977,0.01091,0.01071),(0.05619,0.04240,0.01257,0.01233),(0.05883,0.04443,0.01396,0.01368),(0.06227,0.04711,0.01593,0.01558)} {(0.00182,0.60074,0.00182,0.01113),(0.00212,0.57597,0.00212,0.01282),(0.00237,0.55699,0.00237,0.01423),(0.00273,0.53232,0.00273,0.01621)} {(0.02638,0.00536,0.00545,0.03441),(0.02810,0.00617,0.00629,0.03623),(0.02941,0.00684,0.00698,0.03759),(0.03113,0.00779,0.00796,0.03932)} {(0.00018,0.00448,0.00018,0.08427),(0.00023,0.00509,0.00023,0.08637),(0.00027,0.00558,0.00027,0.08770),(0.00033,0.00626,0.00033,0.08905)} {(0.00050,0.00009,0.44883,0.00009),(0.00057,0.00010,0.41846,0.00010),(0.00062,0.00011,0.39557,0.00011),(0.00069,0.00012,0.36632,0.00012)} {(0.00182,0.60074,0.00182,0.01113),(0.00212,0.57597,0.00212,0.01282),(0.00237,0.55699,0.00237,0.01423),(0.00273,0.53232,0.00273,0.01621)} {(0.00999,0.00140,0.00126,0.02653),(0.01042,0.00160,0.00143,0.02729),(0.01073,0.00176,0.00156,0.02779),(0.01113,0.00199,0.00175,0.02833)} {(0.02563,0.00033,0.04424,0.00033),(0.02670,0.00038,0.04650,0.00038),(0.02746,0.00043,0.04816,0.00043),(0.02837,0.00049,0.05020,0.00049)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.04446,0.01812,0.00352,0.00301),(0.04664,0.01918,0.00408,0.00346),(0.04824,0.01998,0.00455,0.00383),(0.05022,0.02102,0.00521,0.00436)} {(0.00036,0.00213,0.00036,0.44307),(0.00042,0.00241,0.00042,0.41336),(0.00046,0.00263,0.00046,0.39104),(0.00052,0.00294,0.00052,0.36263)} {(0.00036,0.00213,0.00036,0.44307),(0.00042,0.00241,0.00042,0.41336),(0.00046,0.00263,0.00046,0.39104),(0.00052,0.00294,0.00052,0.36263)} {(0.00023,0.01146,0.00288,0.00051),(0.00029,0.01208,0.00327,0.00063),(0.00034,0.01254,0.00359,0.00074),(0.00041,0.01312,0.00403,0.00090)} {(0.00036,0.00213,0.00036,0.44307),(0.00042,0.00241,0.00042,0.41336),(0.00046,0.00263,0.00046,0.39104),(0.00052,0.00294,0.00052,0.36263)} {(0.04583,0.00189,0.00119,0.00051),(0.04822,0.00218,0.00148,0.00063),(0.05000,0.00242,0.00173,0.00074),(0.05224,0.00276,0.00210,0.00091)} {(0.00167,0.00463,0.00035,0.00495),(0.00192,0.00527,0.00043,0.00559),(0.00213,0.00579,0.00051,0.00610),(0.00243,0.00651,0.00062,0.00681)} {(0.00036,0.00213,0.00036,0.44307),(0.00042,0.00241,0.00042,0.41336),(0.00046,0.00263,0.00046,0.39104),(0.00052,0.00294,0.00052,0.36263)} ] [8] CLV 7: [ {(0.00401,0.74782,0.00401,0.02070),(0.00468,0.73007,0.00468,0.02380),(0.00526,0.71624,0.00526,0.02637),(0.00608,0.69793,0.00608,0.02999)} {(0.00133,0.00025,0.63299,0.00025),(0.00153,0.00029,0.60820,0.00029),(0.00170,0.00033,0.58900,0.00033),(0.00194,0.00038,0.56376,0.00038)} {(0.02749,0.00341,0.00346,0.03763),(0.02936,0.00396,0.00402,0.03989),(0.03081,0.00441,0.00449,0.04160),(0.03272,0.00506,0.00515,0.04380)} {(0.00401,0.74782,0.00401,0.02070),(0.00468,0.73007,0.00468,0.02380),(0.00526,0.71624,0.00526,0.02637),(0.00608,0.69793,0.00608,0.02999)} {(0.00100,0.00518,0.00100,0.62858),(0.00117,0.00595,0.00117,0.60420),(0.00131,0.00659,0.00131,0.58539),(0.00152,0.00750,0.00152,0.56076)} {(0.00100,0.00518,0.00100,0.62858),(0.00117,0.00595,0.00117,0.60420),(0.00131,0.00659,0.00131,0.58539),(0.00152,0.00750,0.00152,0.56076)} {(0.00133,0.00025,0.63299,0.00025),(0.00153,0.00029,0.60820,0.00029),(0.00170,0.00033,0.58900,0.00033),(0.00194,0.00038,0.56376,0.00038)} {(0.00401,0.74782,0.00401,0.02070),(0.00468,0.73007,0.00468,0.02380),(0.00526,0.71624,0.00526,0.02637),(0.00608,0.69793,0.00608,0.02999)} {(0.05497,0.04105,0.00693,0.00683),(0.05872,0.04385,0.00804,0.00792),(0.06162,0.04601,0.00897,0.00883),(0.06543,0.04887,0.01031,0.01013)} {(0.75443,0.00225,0.01198,0.00225),(0.73651,0.00263,0.01381,0.00263),(0.72249,0.00296,0.01533,0.00296),(0.70384,0.00342,0.01747,0.00342)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.75443,0.00225,0.01198,0.00225),(0.73651,0.00263,0.01381,0.00263),(0.72249,0.00296,0.01533,0.00296),(0.70384,0.00342,0.01747,0.00342)} {(0.00100,0.00518,0.00100,0.62858),(0.00117,0.00595,0.00117,0.60420),(0.00131,0.00659,0.00131,0.58539),(0.00152,0.00750,0.00152,0.56076)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00200,0.06221,0.00200,0.11407),(0.00234,0.06591,0.00234,0.11992),(0.00263,0.06872,0.00263,0.12425),(0.00304,0.07233,0.00304,0.12967)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.75443,0.00225,0.01198,0.00225),(0.73651,0.00263,0.01381,0.00263),(0.72249,0.00296,0.01533,0.00296),(0.70384,0.00342,0.01747,0.00342)} {(0.75443,0.00225,0.01198,0.00225),(0.73651,0.00263,0.01381,0.00263),(0.72249,0.00296,0.01533,0.00296),(0.70384,0.00342,0.01747,0.00342)} {(0.00133,0.00025,0.63299,0.00025),(0.00153,0.00029,0.60820,0.00029),(0.00170,0.00033,0.58900,0.00033),(0.00194,0.00038,0.56376,0.00038)} ] TEST alpha(ncats) = 100.00( 4), mode = MEDIAN 0.875906 0.964739 1.029549 1.129806 [8] P-matrix for branch length 0.100000 +0.9315 +0.0326 +0.0196 +0.0163 +0.0245 +0.9285 +0.0082 +0.0389 +0.0587 +0.0326 +0.8924 +0.0163 +0.0245 +0.0777 +0.0082 +0.8897 +0.9250 +0.0358 +0.0214 +0.0179 +0.0268 +0.9218 +0.0089 +0.0424 +0.0641 +0.0358 +0.8822 +0.0179 +0.0268 +0.0848 +0.0089 +0.8794 +0.9202 +0.0380 +0.0227 +0.0190 +0.0285 +0.9170 +0.0095 +0.0450 +0.0680 +0.0380 +0.8749 +0.0190 +0.0285 +0.0899 +0.0095 +0.8720 +0.9130 +0.0416 +0.0247 +0.0208 +0.0312 +0.9096 +0.0104 +0.0489 +0.0740 +0.0416 +0.8637 +0.0208 +0.0312 +0.0977 +0.0104 +0.8607 [8] P-matrix for branch length 0.200000 +0.8701 +0.0626 +0.0361 +0.0313 +0.0469 +0.8662 +0.0156 +0.0712 +0.1083 +0.0626 +0.7979 +0.0313 +0.0469 +0.1424 +0.0156 +0.7951 +0.8584 +0.0683 +0.0391 +0.0342 +0.0512 +0.8546 +0.0171 +0.0770 +0.1174 +0.0683 +0.7801 +0.0342 +0.0512 +0.1541 +0.0171 +0.7776 +0.8500 +0.0725 +0.0413 +0.0362 +0.0544 +0.8463 +0.0181 +0.0812 +0.1238 +0.0725 +0.7675 +0.0362 +0.0544 +0.1624 +0.0181 +0.7652 +0.8374 +0.0788 +0.0445 +0.0394 +0.0591 +0.8339 +0.0197 +0.0874 +0.1334 +0.0788 +0.7484 +0.0394 +0.0591 +0.1747 +0.0197 +0.7465 [8] P-matrix for branch length 1.000000 +0.5564 +0.2291 +0.1000 +0.1146 +0.1718 +0.5802 +0.0573 +0.1907 +0.2999 +0.2291 +0.3565 +0.1146 +0.1718 +0.3814 +0.0573 +0.3895 +0.5322 +0.2432 +0.1029 +0.1216 +0.1824 +0.5608 +0.0608 +0.1960 +0.3088 +0.2432 +0.3264 +0.1216 +0.1824 +0.3920 +0.0608 +0.3647 +0.5161 +0.2528 +0.1047 +0.1264 +0.1896 +0.5480 +0.0632 +0.1992 +0.3141 +0.2528 +0.3067 +0.1264 +0.1896 +0.3983 +0.0632 +0.3489 +0.4935 +0.2664 +0.1069 +0.1332 +0.1998 +0.5305 +0.0666 +0.2030 +0.3206 +0.2664 +0.2798 +0.1332 +0.1998 +0.4061 +0.0666 +0.3275 [8] P-matrix for branch length 1.000000 +0.5564 +0.2291 +0.1000 +0.1146 +0.1718 +0.5802 +0.0573 +0.1907 +0.2999 +0.2291 +0.3565 +0.1146 +0.1718 +0.3814 +0.0573 +0.3895 +0.5322 +0.2432 +0.1029 +0.1216 +0.1824 +0.5608 +0.0608 +0.1960 +0.3088 +0.2432 +0.3264 +0.1216 +0.1824 +0.3920 +0.0608 +0.3647 +0.5161 +0.2528 +0.1047 +0.1264 +0.1896 +0.5480 +0.0632 +0.1992 +0.3141 +0.2528 +0.3067 +0.1264 +0.1896 +0.3983 +0.0632 +0.3489 +0.4935 +0.2664 +0.1069 +0.1332 +0.1998 +0.5305 +0.0666 +0.2030 +0.3206 +0.2664 +0.2798 +0.1332 +0.1998 +0.4061 +0.0666 +0.3275 [8] CLV 5: [ {(0.05639,0.10231,0.00873,0.11988),(0.06099,0.10964,0.01035,0.12772),(0.06424,0.11471,0.01160,0.13306),(0.06908,0.12212,0.01361,0.14075)} {(0.75700,0.00220,0.01173,0.00220),(0.73682,0.00263,0.01377,0.00263),(0.72254,0.00295,0.01532,0.00295),(0.70116,0.00349,0.01779,0.00349)} {(0.05443,0.04064,0.00678,0.00668),(0.05865,0.04380,0.00802,0.00790),(0.06161,0.04601,0.00897,0.00883),(0.06598,0.04928,0.01051,0.01032)} {(0.00391,0.75039,0.00391,0.02027),(0.00467,0.73038,0.00467,0.02375),(0.00525,0.71629,0.00525,0.02636),(0.00621,0.69531,0.00621,0.03052)} {(0.02722,0.00334,0.00339,0.03730),(0.02933,0.00395,0.00401,0.03985),(0.03080,0.00441,0.00449,0.04159),(0.03299,0.00516,0.00525,0.04411)} {(0.00196,0.06167,0.00196,0.11320),(0.00233,0.06585,0.00233,0.11982),(0.00263,0.06871,0.00263,0.12423),(0.00310,0.07284,0.00310,0.13042)} {(0.00130,0.00024,0.63658,0.00024),(0.00153,0.00029,0.60862,0.00029),(0.00170,0.00033,0.58907,0.00033),(0.00198,0.00039,0.56016,0.00039)} {(0.00391,0.75039,0.00391,0.02027),(0.00467,0.73038,0.00467,0.02375),(0.00525,0.71629,0.00525,0.02636),(0.00621,0.69531,0.00621,0.03052)} {(0.00098,0.00507,0.00098,0.63212),(0.00117,0.00594,0.00117,0.60462),(0.00131,0.00659,0.00131,0.58547),(0.00155,0.00763,0.00155,0.55725)} {(0.75700,0.00220,0.01173,0.00220),(0.73682,0.00263,0.01377,0.00263),(0.72254,0.00295,0.01532,0.00295),(0.70116,0.00349,0.01779,0.00349)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.75700,0.00220,0.01173,0.00220),(0.73682,0.00263,0.01377,0.00263),(0.72254,0.00295,0.01532,0.00295),(0.70116,0.00349,0.01779,0.00349)} {(0.00098,0.00507,0.00098,0.63212),(0.00117,0.00594,0.00117,0.60462),(0.00131,0.00659,0.00131,0.58547),(0.00155,0.00763,0.00155,0.55725)} {(0.00098,0.00507,0.00098,0.63212),(0.00117,0.00594,0.00117,0.60462),(0.00131,0.00659,0.00131,0.58547),(0.00155,0.00763,0.00155,0.55725)} {(0.00226,0.01355,0.04991,0.00223),(0.00267,0.01460,0.05331,0.00263),(0.00299,0.01534,0.05563,0.00294),(0.00350,0.01643,0.05897,0.00344)} {(0.00098,0.00507,0.00098,0.63212),(0.00117,0.00594,0.00117,0.60462),(0.00131,0.00659,0.00131,0.58547),(0.00155,0.00763,0.00155,0.55725)} {(0.05443,0.04064,0.00678,0.00668),(0.05865,0.04380,0.00802,0.00790),(0.06161,0.04601,0.00897,0.00883),(0.06598,0.04928,0.01051,0.01032)} {(0.02722,0.00334,0.00339,0.03730),(0.02933,0.00395,0.00401,0.03985),(0.03080,0.00441,0.00449,0.04159),(0.03299,0.00516,0.00525,0.04411)} {(0.00098,0.00507,0.00098,0.63212),(0.00117,0.00594,0.00117,0.60462),(0.00131,0.00659,0.00131,0.58547),(0.00155,0.00763,0.00155,0.55725)} ] [8] CLV 6: [ {(0.05045,0.00474,0.00178,0.00545),(0.05394,0.00555,0.00226,0.00632),(0.05633,0.00615,0.00265,0.00697),(0.05979,0.00711,0.00332,0.00800)} {(0.02547,0.00032,0.04390,0.00032),(0.02668,0.00038,0.04646,0.00038),(0.02745,0.00043,0.04815,0.00043),(0.02849,0.00050,0.05048,0.00050)} {(0.05227,0.03939,0.01068,0.01049),(0.05613,0.04235,0.01254,0.01231),(0.05882,0.04443,0.01396,0.01368),(0.06276,0.04749,0.01622,0.01587)} {(0.00178,0.60435,0.00178,0.01089),(0.00212,0.57640,0.00212,0.01279),(0.00237,0.55707,0.00237,0.01423),(0.00279,0.52882,0.00279,0.01651)} {(0.02614,0.00524,0.00534,0.03414),(0.02807,0.00615,0.00627,0.03620),(0.02941,0.00684,0.00698,0.03759),(0.03138,0.00793,0.00811,0.03956)} {(0.00018,0.00439,0.00018,0.08393),(0.00023,0.00507,0.00023,0.08634),(0.00027,0.00558,0.00027,0.08770),(0.00034,0.00636,0.00034,0.08921)} {(0.00049,0.00009,0.45330,0.00009),(0.00057,0.00010,0.41897,0.00010),(0.00062,0.00011,0.39565,0.00011),(0.00070,0.00012,0.36222,0.00012)} {(0.00178,0.60435,0.00178,0.01089),(0.00212,0.57640,0.00212,0.01279),(0.00237,0.55707,0.00237,0.01423),(0.00279,0.52882,0.00279,0.01651)} {(0.00992,0.00137,0.00123,0.02641),(0.01041,0.00160,0.00142,0.02728),(0.01073,0.00176,0.00156,0.02779),(0.01118,0.00202,0.00178,0.02839)} {(0.02547,0.00032,0.04390,0.00032),(0.02668,0.00038,0.04646,0.00038),(0.02745,0.00043,0.04815,0.00043),(0.02849,0.00050,0.05048,0.00050)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.04414,0.01797,0.00344,0.00295),(0.04660,0.01916,0.00407,0.00345),(0.04823,0.01998,0.00455,0.00383),(0.05049,0.02117,0.00531,0.00443)} {(0.00036,0.00209,0.00036,0.44746),(0.00041,0.00240,0.00041,0.41386),(0.00046,0.00263,0.00046,0.39113),(0.00053,0.00299,0.00053,0.35866)} {(0.00036,0.00209,0.00036,0.44746),(0.00041,0.00240,0.00041,0.41386),(0.00046,0.00263,0.00046,0.39113),(0.00053,0.00299,0.00053,0.35866)} {(0.00022,0.01137,0.00282,0.00050),(0.00029,0.01207,0.00326,0.00063),(0.00034,0.01253,0.00359,0.00074),(0.00043,0.01320,0.00409,0.00092)} {(0.00036,0.00209,0.00036,0.44746),(0.00041,0.00240,0.00041,0.41386),(0.00046,0.00263,0.00046,0.39113),(0.00053,0.00299,0.00053,0.35866)} {(0.04548,0.00185,0.00116,0.00049),(0.04818,0.00217,0.00147,0.00063),(0.05000,0.00242,0.00173,0.00074),(0.05255,0.00281,0.00216,0.00094)} {(0.00164,0.00454,0.00033,0.00486),(0.00192,0.00526,0.00043,0.00558),(0.00213,0.00579,0.00051,0.00610),(0.00247,0.00662,0.00064,0.00691)} {(0.00036,0.00209,0.00036,0.44746),(0.00041,0.00240,0.00041,0.41386),(0.00046,0.00263,0.00046,0.39113),(0.00053,0.00299,0.00053,0.35866)} ] [8] CLV 7: [ {(0.00391,0.75039,0.00391,0.02027),(0.00467,0.73038,0.00467,0.02375),(0.00525,0.71629,0.00525,0.02636),(0.00621,0.69531,0.00621,0.03052)} {(0.00130,0.00024,0.63658,0.00024),(0.00153,0.00029,0.60862,0.00029),(0.00170,0.00033,0.58907,0.00033),(0.00198,0.00039,0.56016,0.00039)} {(0.02722,0.00334,0.00339,0.03730),(0.02933,0.00395,0.00401,0.03985),(0.03080,0.00441,0.00449,0.04159),(0.03299,0.00516,0.00525,0.04411)} {(0.00391,0.75039,0.00391,0.02027),(0.00467,0.73038,0.00467,0.02375),(0.00525,0.71629,0.00525,0.02636),(0.00621,0.69531,0.00621,0.03052)} {(0.00098,0.00507,0.00098,0.63212),(0.00117,0.00594,0.00117,0.60462),(0.00131,0.00659,0.00131,0.58547),(0.00155,0.00763,0.00155,0.55725)} {(0.00098,0.00507,0.00098,0.63212),(0.00117,0.00594,0.00117,0.60462),(0.00131,0.00659,0.00131,0.58547),(0.00155,0.00763,0.00155,0.55725)} {(0.00130,0.00024,0.63658,0.00024),(0.00153,0.00029,0.60862,0.00029),(0.00170,0.00033,0.58907,0.00033),(0.00198,0.00039,0.56016,0.00039)} {(0.00391,0.75039,0.00391,0.02027),(0.00467,0.73038,0.00467,0.02375),(0.00525,0.71629,0.00525,0.02636),(0.00621,0.69531,0.00621,0.03052)} {(0.05443,0.04064,0.00678,0.00668),(0.05865,0.04380,0.00802,0.00790),(0.06161,0.04601,0.00897,0.00883),(0.06598,0.04928,0.01051,0.01032)} {(0.75700,0.00220,0.01173,0.00220),(0.73682,0.00263,0.01377,0.00263),(0.72254,0.00295,0.01532,0.00295),(0.70116,0.00349,0.01779,0.00349)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.75700,0.00220,0.01173,0.00220),(0.73682,0.00263,0.01377,0.00263),(0.72254,0.00295,0.01532,0.00295),(0.70116,0.00349,0.01779,0.00349)} {(0.00098,0.00507,0.00098,0.63212),(0.00117,0.00594,0.00117,0.60462),(0.00131,0.00659,0.00131,0.58547),(0.00155,0.00763,0.00155,0.55725)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00196,0.06167,0.00196,0.11320),(0.00233,0.06585,0.00233,0.11982),(0.00263,0.06871,0.00263,0.12423),(0.00310,0.07284,0.00310,0.13042)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.75700,0.00220,0.01173,0.00220),(0.73682,0.00263,0.01377,0.00263),(0.72254,0.00295,0.01532,0.00295),(0.70116,0.00349,0.01779,0.00349)} {(0.75700,0.00220,0.01173,0.00220),(0.73682,0.00263,0.01377,0.00263),(0.72254,0.00295,0.01532,0.00295),(0.70116,0.00349,0.01779,0.00349)} {(0.00130,0.00024,0.63658,0.00024),(0.00153,0.00029,0.60862,0.00029),(0.00170,0.00033,0.58907,0.00033),(0.00198,0.00039,0.56016,0.00039)} ] TEST alpha(ncats) = 0.10( 8), mode = MEAN 0.000000 0.000000 0.000076 0.002201 0.027213 0.204750 1.155574 6.610186 [0] P-matrix for branch length 0.100000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9998 +0.0001 +0.0001 +0.0000 +0.0001 +0.9998 +0.0000 +0.0001 +0.0002 +0.0001 +0.9997 +0.0000 +0.0001 +0.0002 +0.0000 +0.9997 +0.9978 +0.0011 +0.0007 +0.0005 +0.0008 +0.9976 +0.0003 +0.0013 +0.0020 +0.0011 +0.9964 +0.0005 +0.0008 +0.0026 +0.0003 +0.9963 +0.9833 +0.0079 +0.0049 +0.0039 +0.0059 +0.9824 +0.0020 +0.0097 +0.0146 +0.0079 +0.9736 +0.0039 +0.0059 +0.0195 +0.0020 +0.9727 +0.9112 +0.0425 +0.0252 +0.0212 +0.0318 +0.9077 +0.0106 +0.0498 +0.0755 +0.0425 +0.8608 +0.0212 +0.0318 +0.0997 +0.0106 +0.8579 +0.6264 +0.1895 +0.0894 +0.0947 +0.1421 +0.6388 +0.0474 +0.1717 +0.2683 +0.1895 +0.4476 +0.0947 +0.1421 +0.3434 +0.0474 +0.4671 [0] P-matrix for branch length 0.200000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9996 +0.0002 +0.0001 +0.0001 +0.0001 +0.9996 +0.0000 +0.0002 +0.0003 +0.0002 +0.9994 +0.0001 +0.0001 +0.0004 +0.0000 +0.9994 +0.9955 +0.0021 +0.0013 +0.0011 +0.0016 +0.9953 +0.0005 +0.0026 +0.0039 +0.0021 +0.9929 +0.0011 +0.0016 +0.0053 +0.0005 +0.9926 +0.9671 +0.0156 +0.0096 +0.0078 +0.0117 +0.9654 +0.0039 +0.0191 +0.0287 +0.0156 +0.9479 +0.0078 +0.0117 +0.0381 +0.0039 +0.9463 +0.8341 +0.0804 +0.0453 +0.0402 +0.0603 +0.8307 +0.0201 +0.0889 +0.1358 +0.0804 +0.7436 +0.0402 +0.0603 +0.1778 +0.0201 +0.7418 +0.4567 +0.2892 +0.1095 +0.1446 +0.2169 +0.5030 +0.0723 +0.2078 +0.3285 +0.2892 +0.2378 +0.1446 +0.2169 +0.4157 +0.0723 +0.2951 [0] P-matrix for branch length 1.000000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9999 +0.0000 +0.0000 +0.0000 +0.0000 +0.9999 +0.0000 +0.0000 +0.0001 +0.0000 +0.9999 +0.0000 +0.0000 +0.0001 +0.0000 +0.9999 +0.9982 +0.0009 +0.0005 +0.0004 +0.0006 +0.9981 +0.0002 +0.0011 +0.0016 +0.0009 +0.9971 +0.0004 +0.0006 +0.0021 +0.0002 +0.9970 +0.9779 +0.0104 +0.0064 +0.0052 +0.0078 +0.9767 +0.0026 +0.0128 +0.0193 +0.0104 +0.9650 +0.0052 +0.0078 +0.0257 +0.0026 +0.9639 +0.8508 +0.0721 +0.0411 +0.0361 +0.0541 +0.8471 +0.0180 +0.0808 +0.1232 +0.0721 +0.7686 +0.0361 +0.0541 +0.1616 +0.0180 +0.7663 +0.4881 +0.2697 +0.1073 +0.1349 +0.2023 +0.5264 +0.0674 +0.2039 +0.3220 +0.2697 +0.2734 +0.1349 +0.2023 +0.4077 +0.0674 +0.3225 +0.3007 +0.3993 +0.1002 +0.1997 +0.2995 +0.4004 +0.0998 +0.2002 +0.3007 +0.3993 +0.1003 +0.1997 +0.2995 +0.4004 +0.0998 +0.2002 [0] P-matrix for branch length 1.000000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9999 +0.0000 +0.0000 +0.0000 +0.0000 +0.9999 +0.0000 +0.0000 +0.0001 +0.0000 +0.9999 +0.0000 +0.0000 +0.0001 +0.0000 +0.9999 +0.9982 +0.0009 +0.0005 +0.0004 +0.0006 +0.9981 +0.0002 +0.0011 +0.0016 +0.0009 +0.9971 +0.0004 +0.0006 +0.0021 +0.0002 +0.9970 +0.9779 +0.0104 +0.0064 +0.0052 +0.0078 +0.9767 +0.0026 +0.0128 +0.0193 +0.0104 +0.9650 +0.0052 +0.0078 +0.0257 +0.0026 +0.9639 +0.8508 +0.0721 +0.0411 +0.0361 +0.0541 +0.8471 +0.0180 +0.0808 +0.1232 +0.0721 +0.7686 +0.0361 +0.0541 +0.1616 +0.0180 +0.7663 +0.4881 +0.2697 +0.1073 +0.1349 +0.2023 +0.5264 +0.0674 +0.2039 +0.3220 +0.2697 +0.2734 +0.1349 +0.2023 +0.4077 +0.0674 +0.3225 +0.3007 +0.3993 +0.1002 +0.1997 +0.2995 +0.4004 +0.0998 +0.2002 +0.3007 +0.3993 +0.1003 +0.1997 +0.2995 +0.4004 +0.0998 +0.2002 [0] CLV 5: [ {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00001,0.00001,0.00000,0.00001),(0.00017,0.00034,0.00000,0.00043),(0.00210,0.00419,0.00001,0.00522),(0.01520,0.02968,0.00057,0.03651),(0.07029,0.12394,0.01415,0.14261),(0.17389,0.21363,0.13680,0.21284)} 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{(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(0.99997,0.00000,0.00000,0.00000),(0.99927,0.00000,0.00000,0.00000),(0.99107,0.00000,0.00002,0.00000),(0.93519,0.00014,0.00082,0.00014),(0.69580,0.00364,0.01844,0.00364),(0.20861,0.04704,0.10790,0.04704)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99996,0.00000),(0.00000,0.00000,0.99885,0.00000),(0.00000,0.00000,0.98584,0.00000),(0.00009,0.00002,0.89857,0.00002),(0.00205,0.00040,0.55298,0.00040),(0.01199,0.00523,0.05653,0.00523)} ] TEST alpha(ncats) = 0.10( 8), mode = MEDIAN 0.000000 0.000001 0.000090 0.002066 0.023015 0.164491 0.915773 6.894563 [0] P-matrix for branch length 0.100000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 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{(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00001,0.00000,0.00000,0.00000),(0.00016,0.00006,0.00000,0.00000),(0.00177,0.00066,0.00000,0.00000),(0.01175,0.00446,0.00015,0.00014),(0.04528,0.01851,0.00372,0.00318),(0.04355,0.03673,0.03432,0.03091)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99991),(0.00000,0.00000,0.00000,0.99804),(0.00000,0.00000,0.00000,0.97836),(0.00002,0.00011,0.00002,0.85596),(0.00038,0.00223,0.00038,0.43202),(0.00472,0.00963,0.00472,0.01640)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99991),(0.00000,0.00000,0.00000,0.99804),(0.00000,0.00000,0.00000,0.97836),(0.00002,0.00011,0.00002,0.85596),(0.00038,0.00223,0.00038,0.43202),(0.00472,0.00963,0.00472,0.01640)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00004,0.00000,0.00000),(0.00000,0.00044,0.00000,0.00000),(0.00000,0.00295,0.00015,0.00001),(0.00025,0.01169,0.00302,0.00056),(0.01070,0.01809,0.01421,0.01455)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99991),(0.00000,0.00000,0.00000,0.99804),(0.00000,0.00000,0.00000,0.97836),(0.00002,0.00011,0.00002,0.85596),(0.00038,0.00223,0.00038,0.43202),(0.00472,0.00963,0.00472,0.01640)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00001,0.00000,0.00000,0.00000),(0.00016,0.00000,0.00000,0.00000),(0.00177,0.00000,0.00000,0.00000),(0.01181,0.00009,0.00001,0.00000),(0.04672,0.00199,0.00129,0.00055),(0.05398,0.02422,0.03589,0.02314)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00001,0.00000,0.00001),(0.00008,0.00024,0.00000,0.00027),(0.00176,0.00486,0.00037,0.00518),(0.01781,0.02593,0.01605,0.02386)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99991),(0.00000,0.00000,0.00000,0.99804),(0.00000,0.00000,0.00000,0.97836),(0.00002,0.00011,0.00002,0.85596),(0.00038,0.00223,0.00038,0.43202),(0.00472,0.00963,0.00472,0.01640)} ] [0] CLV 7: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99997,0.00000,0.00000),(0.00000,0.99928,0.00000,0.00000),(0.00000,0.99200,0.00000,0.00002),(0.00016,0.94476,0.00016,0.00095),(0.00425,0.74130,0.00425,0.02181),(0.08710,0.24612,0.08710,0.17433)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99995,0.00000),(0.00000,0.00000,0.99892,0.00000),(0.00000,0.00000,0.98801,0.00000),(0.00006,0.00001,0.91761,0.00001),(0.00140,0.00027,0.62386,0.00027),(0.01209,0.00544,0.05171,0.00544)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00001),(0.00008,0.00000,0.00000,0.00012),(0.00089,0.00000,0.00000,0.00133),(0.00612,0.00015,0.00015,0.00902),(0.02818,0.00361,0.00366,0.03847),(0.06601,0.04621,0.04868,0.06360)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99997,0.00000,0.00000),(0.00000,0.99928,0.00000,0.00000),(0.00000,0.99200,0.00000,0.00002),(0.00016,0.94476,0.00016,0.00095),(0.00425,0.74130,0.00425,0.02181),(0.08710,0.24612,0.08710,0.17433)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99995),(0.00000,0.00000,0.00000,0.99888),(0.00000,0.00000,0.00000,0.98758),(0.00004,0.00024,0.00004,0.91500),(0.00106,0.00545,0.00106,0.61959),(0.02178,0.04358,0.02178,0.08257)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99995),(0.00000,0.00000,0.00000,0.99888),(0.00000,0.00000,0.00000,0.98758),(0.00004,0.00024,0.00004,0.91500),(0.00106,0.00545,0.00106,0.61959),(0.02178,0.04358,0.02178,0.08257)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99995,0.00000),(0.00000,0.00000,0.99892,0.00000),(0.00000,0.00000,0.98801,0.00000),(0.00006,0.00001,0.91761,0.00001),(0.00140,0.00027,0.62386,0.00027),(0.01209,0.00544,0.05171,0.00544)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,0.99997,0.00000,0.00000),(0.00000,0.99928,0.00000,0.00000),(0.00000,0.99200,0.00000,0.00002),(0.00016,0.94476,0.00016,0.00095),(0.00425,0.74130,0.00425,0.02181),(0.08710,0.24612,0.08710,0.17433)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00001,0.00001,0.00000,0.00000),(0.00016,0.00012,0.00000,0.00000),(0.00178,0.00133,0.00001,0.00001),(0.01224,0.00917,0.00029,0.00029),(0.05635,0.04208,0.00732,0.00722),(0.13202,0.10981,0.09737,0.09242)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(0.99997,0.00000,0.00000,0.00000),(0.99932,0.00000,0.00000,0.00000),(0.99244,0.00000,0.00001,0.00000),(0.94751,0.00009,0.00054,0.00009),(0.74786,0.00239,0.01264,0.00239),(0.20011,0.04899,0.10884,0.04899)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(0.99997,0.00000,0.00000,0.00000),(0.99932,0.00000,0.00000,0.00000),(0.99244,0.00000,0.00001,0.00000),(0.94751,0.00009,0.00054,0.00009),(0.74786,0.00239,0.01264,0.00239),(0.20011,0.04899,0.10884,0.04899)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,0.99995),(0.00000,0.00000,0.00000,0.99888),(0.00000,0.00000,0.00000,0.98758),(0.00004,0.00024,0.00004,0.91500),(0.00106,0.00545,0.00106,0.61959),(0.02178,0.04358,0.02178,0.08257)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00001,0.00000,0.00002),(0.00000,0.00020,0.00000,0.00040),(0.00000,0.00221,0.00000,0.00442),(0.00008,0.01500,0.00008,0.02953),(0.00212,0.06358,0.00212,0.11626),(0.04355,0.10357,0.04355,0.11997)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(0.99997,0.00000,0.00000,0.00000),(0.99932,0.00000,0.00000,0.00000),(0.99244,0.00000,0.00001,0.00000),(0.94751,0.00009,0.00054,0.00009),(0.74786,0.00239,0.01264,0.00239),(0.20011,0.04899,0.10884,0.04899)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(0.99997,0.00000,0.00000,0.00000),(0.99932,0.00000,0.00000,0.00000),(0.99244,0.00000,0.00001,0.00000),(0.94751,0.00009,0.00054,0.00009),(0.74786,0.00239,0.01264,0.00239),(0.20011,0.04899,0.10884,0.04899)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99995,0.00000),(0.00000,0.00000,0.99892,0.00000),(0.00000,0.00000,0.98801,0.00000),(0.00006,0.00001,0.91761,0.00001),(0.00140,0.00027,0.62386,0.00027),(0.01209,0.00544,0.05171,0.00544)} ] TEST alpha(ncats) = 0.50( 8), mode = MEAN 0.006657 0.060914 0.175174 0.363106 0.652640 1.104364 1.880685 3.756460 [1] P-matrix for branch length 0.100000 +0.9995 +0.0003 +0.0002 +0.0001 +0.0002 +0.9994 +0.0001 +0.0003 +0.0005 +0.0003 +0.9991 +0.0001 +0.0002 +0.0006 +0.0001 +0.9991 +0.9950 +0.0024 +0.0015 +0.0012 +0.0018 +0.9947 +0.0006 +0.0029 +0.0044 +0.0024 +0.9921 +0.0012 +0.0018 +0.0059 +0.0006 +0.9918 +0.9857 +0.0067 +0.0042 +0.0034 +0.0051 +0.9849 +0.0017 +0.0084 +0.0125 +0.0067 +0.9773 +0.0034 +0.0051 +0.0167 +0.0017 +0.9766 +0.9707 +0.0139 +0.0085 +0.0069 +0.0104 +0.9692 +0.0035 +0.0170 +0.0255 +0.0139 +0.9537 +0.0069 +0.0104 +0.0340 +0.0035 +0.9522 +0.9483 +0.0246 +0.0149 +0.0123 +0.0184 +0.9458 +0.0061 +0.0296 +0.0447 +0.0246 +0.9185 +0.0123 +0.0184 +0.0592 +0.0061 +0.9162 +0.9148 +0.0407 +0.0242 +0.0203 +0.0305 +0.9115 +0.0102 +0.0479 +0.0725 +0.0407 +0.8665 +0.0203 +0.0305 +0.0958 +0.0102 +0.8636 +0.8616 +0.0668 +0.0383 +0.0334 +0.0501 +0.8578 +0.0167 +0.0755 +0.1149 +0.0668 +0.7850 +0.0334 +0.0501 +0.1509 +0.0167 +0.7823 +0.7520 +0.1222 +0.0647 +0.0611 +0.0917 +0.7519 +0.0306 +0.1259 +0.1940 +0.1222 +0.6226 +0.0611 +0.0917 +0.2518 +0.0306 +0.6260 [1] P-matrix for branch length 0.200000 +0.9989 +0.0005 +0.0003 +0.0003 +0.0004 +0.9988 +0.0001 +0.0006 +0.0010 +0.0005 +0.9983 +0.0003 +0.0004 +0.0013 +0.0001 +0.9982 +0.9900 +0.0047 +0.0029 +0.0024 +0.0035 +0.9895 +0.0012 +0.0058 +0.0088 +0.0047 +0.9842 +0.0024 +0.0035 +0.0117 +0.0012 +0.9836 +0.9717 +0.0134 +0.0082 +0.0067 +0.0100 +0.9702 +0.0033 +0.0164 +0.0247 +0.0134 +0.9553 +0.0067 +0.0100 +0.0328 +0.0033 +0.9538 +0.9427 +0.0272 +0.0165 +0.0136 +0.0204 +0.9401 +0.0068 +0.0327 +0.0494 +0.0272 +0.9098 +0.0136 +0.0204 +0.0654 +0.0068 +0.9073 +0.9006 +0.0476 +0.0280 +0.0238 +0.0357 +0.8969 +0.0119 +0.0555 +0.0841 +0.0476 +0.8445 +0.0238 +0.0357 +0.1109 +0.0119 +0.8415 +0.8405 +0.0772 +0.0437 +0.0386 +0.0579 +0.8370 +0.0193 +0.0858 +0.1310 +0.0772 +0.7532 +0.0386 +0.0579 +0.1716 +0.0193 +0.7512 +0.7517 +0.1224 +0.0647 +0.0612 +0.0918 +0.7516 +0.0306 +0.1260 +0.1942 +0.1224 +0.6222 +0.0612 +0.0918 +0.2520 +0.0306 +0.6256 +0.5948 +0.2071 +0.0945 +0.1036 +0.1553 +0.6120 +0.0518 +0.1809 +0.2835 +0.2071 +0.4058 +0.1036 +0.1553 +0.3618 +0.0518 +0.4310 [1] P-matrix for branch length 1.000000 +0.9945 +0.0026 +0.0016 +0.0013 +0.0019 +0.9942 +0.0006 +0.0032 +0.0048 +0.0026 +0.9913 +0.0013 +0.0019 +0.0064 +0.0006 +0.9910 +0.9516 +0.0230 +0.0140 +0.0115 +0.0172 +0.9493 +0.0057 +0.0278 +0.0419 +0.0230 +0.9237 +0.0115 +0.0172 +0.0555 +0.0057 +0.9215 +0.8701 +0.0626 +0.0361 +0.0313 +0.0469 +0.8663 +0.0156 +0.0712 +0.1083 +0.0626 +0.7979 +0.0313 +0.0469 +0.1424 +0.0156 +0.7951 +0.7585 +0.1188 +0.0632 +0.0594 +0.0891 +0.7580 +0.0297 +0.1231 +0.1896 +0.1188 +0.6321 +0.0594 +0.0891 +0.2462 +0.0297 +0.6349 +0.6295 +0.1877 +0.0889 +0.0939 +0.1408 +0.6415 +0.0469 +0.1707 +0.2667 +0.1877 +0.4517 +0.0939 +0.1408 +0.3415 +0.0469 +0.4708 +0.4990 +0.2631 +0.1064 +0.1315 +0.1973 +0.5347 +0.0658 +0.2022 +0.3191 +0.2631 +0.2862 +0.1315 +0.1973 +0.4043 +0.0658 +0.3326 +0.3859 +0.3356 +0.1107 +0.1678 +0.2517 +0.4533 +0.0839 +0.2111 +0.3321 +0.3356 +0.1646 +0.1678 +0.2517 +0.4222 +0.0839 +0.2422 +0.3125 +0.3896 +0.1032 +0.1948 +0.2922 +0.4073 +0.0974 +0.2031 +0.3095 +0.3896 +0.1061 +0.1948 +0.2922 +0.4063 +0.0974 +0.2041 [1] P-matrix for branch length 1.000000 +0.9945 +0.0026 +0.0016 +0.0013 +0.0019 +0.9942 +0.0006 +0.0032 +0.0048 +0.0026 +0.9913 +0.0013 +0.0019 +0.0064 +0.0006 +0.9910 +0.9516 +0.0230 +0.0140 +0.0115 +0.0172 +0.9493 +0.0057 +0.0278 +0.0419 +0.0230 +0.9237 +0.0115 +0.0172 +0.0555 +0.0057 +0.9215 +0.8701 +0.0626 +0.0361 +0.0313 +0.0469 +0.8663 +0.0156 +0.0712 +0.1083 +0.0626 +0.7979 +0.0313 +0.0469 +0.1424 +0.0156 +0.7951 +0.7585 +0.1188 +0.0632 +0.0594 +0.0891 +0.7580 +0.0297 +0.1231 +0.1896 +0.1188 +0.6321 +0.0594 +0.0891 +0.2462 +0.0297 +0.6349 +0.6295 +0.1877 +0.0889 +0.0939 +0.1408 +0.6415 +0.0469 +0.1707 +0.2667 +0.1877 +0.4517 +0.0939 +0.1408 +0.3415 +0.0469 +0.4708 +0.4990 +0.2631 +0.1064 +0.1315 +0.1973 +0.5347 +0.0658 +0.2022 +0.3191 +0.2631 +0.2862 +0.1315 +0.1973 +0.4043 +0.0658 +0.3326 +0.3859 +0.3356 +0.1107 +0.1678 +0.2517 +0.4533 +0.0839 +0.2111 +0.3321 +0.3356 +0.1646 +0.1678 +0.2517 +0.4222 +0.0839 +0.2422 +0.3125 +0.3896 +0.1032 +0.1948 +0.2922 +0.4073 +0.0974 +0.2031 +0.3095 +0.3896 +0.1061 +0.1948 +0.2922 +0.4063 +0.0974 +0.2041 [1] CLV 5: [ {(0.00052,0.00103,0.00000,0.00129),(0.00467,0.00927,0.00005,0.01153),(0.01309,0.02565,0.00042,0.03162),(0.02604,0.04995,0.00172,0.06070),(0.04401,0.08177,0.00514,0.09729),(0.06787,0.12029,0.01309,0.13886),(0.09948,0.16368,0.03125,0.18078),(0.14465,0.20578,0.08017,0.21218)} {(0.99781,0.00000,0.00000,0.00000),(0.98014,0.00001,0.00008,0.00001),(0.94422,0.00010,0.00061,0.00010),(0.88867,0.00042,0.00244,0.00042),(0.81100,0.00128,0.00707,0.00128),(0.70650,0.00335,0.01715,0.00335),(0.56506,0.00842,0.03772,0.00842),(0.35380,0.02413,0.08039,0.02413)} {(0.00052,0.00039,0.00000,0.00000),(0.00466,0.00349,0.00004,0.00004),(0.01300,0.00973,0.00033,0.00033),(0.02567,0.01920,0.00134,0.00134),(0.04288,0.03203,0.00400,0.00396),(0.06489,0.04846,0.01011,0.00994),(0.09199,0.06898,0.02377,0.02313),(0.12320,0.09506,0.05872,0.05621)} {(0.00000,0.99768,0.00000,0.00000),(0.00002,0.97903,0.00002,0.00014),(0.00018,0.94133,0.00018,0.00108),(0.00074,0.88370,0.00074,0.00428),(0.00227,0.80449,0.00227,0.01230),(0.00596,0.70054,0.00596,0.02946),(0.01497,0.56496,0.01497,0.06350),(0.04290,0.37449,0.04290,0.13093)} {(0.00026,0.00000,0.00000,0.00039),(0.00233,0.00002,0.00002,0.00347),(0.00650,0.00016,0.00017,0.00957),(0.01284,0.00067,0.00067,0.01853),(0.02144,0.00198,0.00200,0.03005),(0.03245,0.00497,0.00506,0.04349),(0.04599,0.01156,0.01188,0.05742),(0.06160,0.02811,0.02936,0.06696)} {(0.00000,0.00064,0.00000,0.00129),(0.00001,0.00578,0.00001,0.01149),(0.00009,0.01591,0.00009,0.03129),(0.00037,0.03075,0.00037,0.05937),(0.00113,0.04974,0.00113,0.09333),(0.00298,0.07183,0.00298,0.12892),(0.00749,0.09470,0.00749,0.15765),(0.02145,0.11072,0.02145,0.15597)} {(0.00000,0.00000,0.99652,0.00000),(0.00001,0.00000,0.96860,0.00000),(0.00007,0.00001,0.91252,0.00001),(0.00027,0.00005,0.82770,0.00005),(0.00079,0.00014,0.71318,0.00014),(0.00191,0.00037,0.56734,0.00037),(0.00419,0.00094,0.38718,0.00094),(0.00893,0.00268,0.16467,0.00268)} {(0.00000,0.99768,0.00000,0.00000),(0.00002,0.97903,0.00002,0.00014),(0.00018,0.94133,0.00018,0.00108),(0.00074,0.88370,0.00074,0.00428),(0.00227,0.80449,0.00227,0.01230),(0.00596,0.70054,0.00596,0.02946),(0.01497,0.56496,0.01497,0.06350),(0.04290,0.37449,0.04290,0.13093)} {(0.00000,0.00000,0.00000,0.99639),(0.00001,0.00003,0.00001,0.96750),(0.00004,0.00027,0.00004,0.90977),(0.00019,0.00107,0.00019,0.82326),(0.00057,0.00308,0.00057,0.70808),(0.00149,0.00736,0.00149,0.56425),(0.00374,0.01587,0.00374,0.39143),(0.01072,0.03273,0.01072,0.18579)} {(0.99781,0.00000,0.00000,0.00000),(0.98014,0.00001,0.00008,0.00001),(0.94422,0.00010,0.00061,0.00010),(0.88867,0.00042,0.00244,0.00042),(0.81100,0.00128,0.00707,0.00128),(0.70650,0.00335,0.01715,0.00335),(0.56506,0.00842,0.03772,0.00842),(0.35380,0.02413,0.08039,0.02413)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99781,0.00000,0.00000,0.00000),(0.98014,0.00001,0.00008,0.00001),(0.94422,0.00010,0.00061,0.00010),(0.88867,0.00042,0.00244,0.00042),(0.81100,0.00128,0.00707,0.00128),(0.70650,0.00335,0.01715,0.00335),(0.56506,0.00842,0.03772,0.00842),(0.35380,0.02413,0.08039,0.02413)} {(0.00000,0.00000,0.00000,0.99639),(0.00001,0.00003,0.00001,0.96750),(0.00004,0.00027,0.00004,0.90977),(0.00019,0.00107,0.00019,0.82326),(0.00057,0.00308,0.00057,0.70808),(0.00149,0.00736,0.00149,0.56425),(0.00374,0.01587,0.00374,0.39143),(0.01072,0.03273,0.01072,0.18579)} {(0.00000,0.00000,0.00000,0.99639),(0.00001,0.00003,0.00001,0.96750),(0.00004,0.00027,0.00004,0.90977),(0.00019,0.00107,0.00019,0.82326),(0.00057,0.00308,0.00057,0.70808),(0.00149,0.00736,0.00149,0.56425),(0.00374,0.01587,0.00374,0.39143),(0.01072,0.03273,0.01072,0.18579)} {(0.00000,0.00013,0.00052,0.00000),(0.00001,0.00116,0.00463,0.00001),(0.00011,0.00324,0.01278,0.00011),(0.00045,0.00640,0.02477,0.00045),(0.00133,0.01068,0.04021,0.00132),(0.00337,0.01615,0.05815,0.00331),(0.00792,0.02299,0.07614,0.00771),(0.01957,0.03169,0.08405,0.01874)} {(0.00000,0.00000,0.00000,0.99639),(0.00001,0.00003,0.00001,0.96750),(0.00004,0.00027,0.00004,0.90977),(0.00019,0.00107,0.00019,0.82326),(0.00057,0.00308,0.00057,0.70808),(0.00149,0.00736,0.00149,0.56425),(0.00374,0.01587,0.00374,0.39143),(0.01072,0.03273,0.01072,0.18579)} {(0.00052,0.00039,0.00000,0.00000),(0.00466,0.00349,0.00004,0.00004),(0.01300,0.00973,0.00033,0.00033),(0.02567,0.01920,0.00134,0.00134),(0.04288,0.03203,0.00400,0.00396),(0.06489,0.04846,0.01011,0.00994),(0.09199,0.06898,0.02377,0.02313),(0.12320,0.09506,0.05872,0.05621)} {(0.00026,0.00000,0.00000,0.00039),(0.00233,0.00002,0.00002,0.00347),(0.00650,0.00016,0.00017,0.00957),(0.01284,0.00067,0.00067,0.01853),(0.02144,0.00198,0.00200,0.03005),(0.03245,0.00497,0.00506,0.04349),(0.04599,0.01156,0.01188,0.05742),(0.06160,0.02811,0.02936,0.06696)} {(0.00000,0.00000,0.00000,0.99639),(0.00001,0.00003,0.00001,0.96750),(0.00004,0.00027,0.00004,0.90977),(0.00019,0.00107,0.00019,0.82326),(0.00057,0.00308,0.00057,0.70808),(0.00149,0.00736,0.00149,0.56425),(0.00374,0.01587,0.00374,0.39143),(0.01072,0.03273,0.01072,0.18579)} ] [1] CLV 6: [ {(0.00052,0.00000,0.00000,0.00000),(0.00463,0.00003,0.00000,0.00004),(0.01281,0.00026,0.00002,0.00031),(0.02489,0.00102,0.00017,0.00122),(0.04054,0.00289,0.00083,0.00339),(0.05894,0.00686,0.00314,0.00774),(0.07807,0.01464,0.01028,0.01575),(0.09046,0.03062,0.03292,0.03112)} {(0.00032,0.00000,0.00048,0.00000),(0.00285,0.00000,0.00433,0.00000),(0.00766,0.00002,0.01188,0.00002),(0.01420,0.00007,0.02278,0.00007),(0.02156,0.00019,0.03612,0.00019),(0.02824,0.00048,0.04992,0.00048),(0.03166,0.00113,0.05935,0.00113),(0.02605,0.00290,0.04996,0.00290)} {(0.00052,0.00039,0.00000,0.00000),(0.00464,0.00348,0.00007,0.00007),(0.01288,0.00966,0.00055,0.00055),(0.02521,0.01890,0.00221,0.00220),(0.04155,0.03122,0.00643,0.00634),(0.06178,0.04673,0.01564,0.01530),(0.08554,0.06592,0.03460,0.03351),(0.11149,0.09164,0.07552,0.07221)} {(0.00000,0.99594,0.00000,0.00000),(0.00001,0.96357,0.00001,0.00007),(0.00009,0.89952,0.00009,0.00055),(0.00035,0.80519,0.00035,0.00223),(0.00105,0.68285,0.00105,0.00654),(0.00268,0.53580,0.00268,0.01592),(0.00652,0.36860,0.00652,0.03425),(0.01840,0.18560,0.01840,0.06567)} {(0.00026,0.00000,0.00000,0.00039),(0.00232,0.00003,0.00003,0.00345),(0.00644,0.00028,0.00028,0.00938),(0.01260,0.00110,0.00111,0.01780),(0.02078,0.00317,0.00321,0.02805),(0.03089,0.00765,0.00782,0.03908),(0.04277,0.01675,0.01730,0.04917),(0.05575,0.03611,0.03776,0.05553)} {(0.00000,0.00000,0.00000,0.00129),(0.00000,0.00003,0.00000,0.01124),(0.00000,0.00026,0.00000,0.02940),(0.00002,0.00101,0.00002,0.05224),(0.00008,0.00276,0.00008,0.07446),(0.00032,0.00616,0.00032,0.08889),(0.00112,0.01180,0.00112,0.08642),(0.00420,0.01909,0.00420,0.05523)} {(0.00000,0.00000,0.99391,0.00000),(0.00000,0.00000,0.94570,0.00000),(0.00003,0.00001,0.85193,0.00001),(0.00012,0.00002,0.71814,0.00002),(0.00032,0.00005,0.55322,0.00005),(0.00068,0.00012,0.37042,0.00012),(0.00120,0.00023,0.18947,0.00023),(0.00169,0.00042,0.04251,0.00042)} {(0.00000,0.99594,0.00000,0.00000),(0.00001,0.96357,0.00001,0.00007),(0.00009,0.89952,0.00009,0.00055),(0.00035,0.80519,0.00035,0.00223),(0.00105,0.68285,0.00105,0.00654),(0.00268,0.53580,0.00268,0.01592),(0.00652,0.36860,0.00652,0.03425),(0.01840,0.18560,0.01840,0.06567)} {(0.00013,0.00000,0.00000,0.00039),(0.00114,0.00001,0.00001,0.00338),(0.00303,0.00008,0.00008,0.00891),(0.00556,0.00031,0.00029,0.01601),(0.00839,0.00085,0.00078,0.02317),(0.01107,0.00196,0.00173,0.02826),(0.01315,0.00398,0.00340,0.02835),(0.01434,0.00766,0.00684,0.01955)} {(0.00032,0.00000,0.00048,0.00000),(0.00285,0.00000,0.00433,0.00000),(0.00766,0.00002,0.01188,0.00002),(0.01420,0.00007,0.02278,0.00007),(0.02156,0.00019,0.03612,0.00019),(0.02824,0.00048,0.04992,0.00048),(0.03166,0.00113,0.05935,0.00113),(0.02605,0.00290,0.04996,0.00290)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00052,0.00019,0.00000,0.00000),(0.00459,0.00173,0.00002,0.00002),(0.01245,0.00473,0.00017,0.00016),(0.02349,0.00908,0.00068,0.00063),(0.03662,0.01455,0.00204,0.00180),(0.04995,0.02087,0.00512,0.00428),(0.05986,0.02765,0.01167,0.00927),(0.05710,0.03431,0.02550,0.02029)} {(0.00000,0.00000,0.00000,0.99369),(0.00000,0.00002,0.00000,0.94382),(0.00002,0.00013,0.00002,0.84741),(0.00008,0.00049,0.00008,0.71130),(0.00022,0.00133,0.00022,0.54606),(0.00051,0.00290,0.00051,0.36660),(0.00107,0.00547,0.00107,0.19324),(0.00250,0.00892,0.00250,0.05425)} {(0.00000,0.00000,0.00000,0.99369),(0.00000,0.00002,0.00000,0.94382),(0.00002,0.00013,0.00002,0.84741),(0.00008,0.00049,0.00008,0.71130),(0.00022,0.00133,0.00022,0.54606),(0.00051,0.00290,0.00051,0.36660),(0.00107,0.00547,0.00107,0.19324),(0.00250,0.00892,0.00250,0.05425)} {(0.00000,0.00013,0.00000,0.00000),(0.00000,0.00115,0.00002,0.00000),(0.00000,0.00312,0.00017,0.00001),(0.00002,0.00592,0.00065,0.00005),(0.00010,0.00934,0.00177,0.00023),(0.00040,0.01304,0.00396,0.00088),(0.00141,0.01652,0.00764,0.00281),(0.00521,0.01869,0.01266,0.00871)} {(0.00000,0.00000,0.00000,0.99369),(0.00000,0.00002,0.00000,0.94382),(0.00002,0.00013,0.00002,0.84741),(0.00008,0.00049,0.00008,0.71130),(0.00022,0.00133,0.00022,0.54606),(0.00051,0.00290,0.00051,0.36660),(0.00107,0.00547,0.00107,0.19324),(0.00250,0.00892,0.00250,0.05425)} {(0.00052,0.00000,0.00000,0.00000),(0.00460,0.00001,0.00000,0.00000),(0.01252,0.00010,0.00001,0.00001),(0.02376,0.00039,0.00011,0.00004),(0.03742,0.00111,0.00054,0.00023),(0.05193,0.00271,0.00205,0.00089),(0.06430,0.00605,0.00672,0.00308),(0.06632,0.01424,0.02141,0.01122)} {(0.00000,0.00000,0.00000,0.00000),(0.00001,0.00003,0.00000,0.00004),(0.00009,0.00027,0.00000,0.00031),(0.00034,0.00103,0.00003,0.00116),(0.00099,0.00284,0.00015,0.00311),(0.00238,0.00640,0.00060,0.00671),(0.00523,0.01259,0.00212,0.01239),(0.01155,0.02209,0.00782,0.02010)} {(0.00000,0.00000,0.00000,0.99369),(0.00000,0.00002,0.00000,0.94382),(0.00002,0.00013,0.00002,0.84741),(0.00008,0.00049,0.00008,0.71130),(0.00022,0.00133,0.00022,0.54606),(0.00051,0.00290,0.00051,0.36660),(0.00107,0.00547,0.00107,0.19324),(0.00250,0.00892,0.00250,0.05425)} ] [1] CLV 7: [ {(0.00000,0.99768,0.00000,0.00000),(0.00002,0.97903,0.00002,0.00014),(0.00018,0.94133,0.00018,0.00108),(0.00074,0.88370,0.00074,0.00428),(0.00227,0.80449,0.00227,0.01230),(0.00596,0.70054,0.00596,0.02946),(0.01497,0.56496,0.01497,0.06350),(0.04290,0.37449,0.04290,0.13093)} {(0.00000,0.00000,0.99652,0.00000),(0.00001,0.00000,0.96860,0.00000),(0.00007,0.00001,0.91252,0.00001),(0.00027,0.00005,0.82770,0.00005),(0.00079,0.00014,0.71318,0.00014),(0.00191,0.00037,0.56734,0.00037),(0.00419,0.00094,0.38718,0.00094),(0.00893,0.00268,0.16467,0.00268)} {(0.00026,0.00000,0.00000,0.00039),(0.00233,0.00002,0.00002,0.00347),(0.00650,0.00016,0.00017,0.00957),(0.01284,0.00067,0.00067,0.01853),(0.02144,0.00198,0.00200,0.03005),(0.03245,0.00497,0.00506,0.04349),(0.04599,0.01156,0.01188,0.05742),(0.06160,0.02811,0.02936,0.06696)} {(0.00000,0.99768,0.00000,0.00000),(0.00002,0.97903,0.00002,0.00014),(0.00018,0.94133,0.00018,0.00108),(0.00074,0.88370,0.00074,0.00428),(0.00227,0.80449,0.00227,0.01230),(0.00596,0.70054,0.00596,0.02946),(0.01497,0.56496,0.01497,0.06350),(0.04290,0.37449,0.04290,0.13093)} {(0.00000,0.00000,0.00000,0.99639),(0.00001,0.00003,0.00001,0.96750),(0.00004,0.00027,0.00004,0.90977),(0.00019,0.00107,0.00019,0.82326),(0.00057,0.00308,0.00057,0.70808),(0.00149,0.00736,0.00149,0.56425),(0.00374,0.01587,0.00374,0.39143),(0.01072,0.03273,0.01072,0.18579)} {(0.00000,0.00000,0.00000,0.99639),(0.00001,0.00003,0.00001,0.96750),(0.00004,0.00027,0.00004,0.90977),(0.00019,0.00107,0.00019,0.82326),(0.00057,0.00308,0.00057,0.70808),(0.00149,0.00736,0.00149,0.56425),(0.00374,0.01587,0.00374,0.39143),(0.01072,0.03273,0.01072,0.18579)} {(0.00000,0.00000,0.99652,0.00000),(0.00001,0.00000,0.96860,0.00000),(0.00007,0.00001,0.91252,0.00001),(0.00027,0.00005,0.82770,0.00005),(0.00079,0.00014,0.71318,0.00014),(0.00191,0.00037,0.56734,0.00037),(0.00419,0.00094,0.38718,0.00094),(0.00893,0.00268,0.16467,0.00268)} {(0.00000,0.99768,0.00000,0.00000),(0.00002,0.97903,0.00002,0.00014),(0.00018,0.94133,0.00018,0.00108),(0.00074,0.88370,0.00074,0.00428),(0.00227,0.80449,0.00227,0.01230),(0.00596,0.70054,0.00596,0.02946),(0.01497,0.56496,0.01497,0.06350),(0.04290,0.37449,0.04290,0.13093)} {(0.00052,0.00039,0.00000,0.00000),(0.00466,0.00349,0.00004,0.00004),(0.01300,0.00973,0.00033,0.00033),(0.02567,0.01920,0.00134,0.00134),(0.04288,0.03203,0.00400,0.00396),(0.06489,0.04846,0.01011,0.00994),(0.09199,0.06898,0.02377,0.02313),(0.12320,0.09506,0.05872,0.05621)} {(0.99781,0.00000,0.00000,0.00000),(0.98014,0.00001,0.00008,0.00001),(0.94422,0.00010,0.00061,0.00010),(0.88867,0.00042,0.00244,0.00042),(0.81100,0.00128,0.00707,0.00128),(0.70650,0.00335,0.01715,0.00335),(0.56506,0.00842,0.03772,0.00842),(0.35380,0.02413,0.08039,0.02413)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99781,0.00000,0.00000,0.00000),(0.98014,0.00001,0.00008,0.00001),(0.94422,0.00010,0.00061,0.00010),(0.88867,0.00042,0.00244,0.00042),(0.81100,0.00128,0.00707,0.00128),(0.70650,0.00335,0.01715,0.00335),(0.56506,0.00842,0.03772,0.00842),(0.35380,0.02413,0.08039,0.02413)} {(0.00000,0.00000,0.00000,0.99639),(0.00001,0.00003,0.00001,0.96750),(0.00004,0.00027,0.00004,0.90977),(0.00019,0.00107,0.00019,0.82326),(0.00057,0.00308,0.00057,0.70808),(0.00149,0.00736,0.00149,0.56425),(0.00374,0.01587,0.00374,0.39143),(0.01072,0.03273,0.01072,0.18579)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00064,0.00000,0.00129),(0.00001,0.00578,0.00001,0.01149),(0.00009,0.01591,0.00009,0.03129),(0.00037,0.03075,0.00037,0.05937),(0.00113,0.04974,0.00113,0.09333),(0.00298,0.07183,0.00298,0.12892),(0.00749,0.09470,0.00749,0.15765),(0.02145,0.11072,0.02145,0.15597)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99781,0.00000,0.00000,0.00000),(0.98014,0.00001,0.00008,0.00001),(0.94422,0.00010,0.00061,0.00010),(0.88867,0.00042,0.00244,0.00042),(0.81100,0.00128,0.00707,0.00128),(0.70650,0.00335,0.01715,0.00335),(0.56506,0.00842,0.03772,0.00842),(0.35380,0.02413,0.08039,0.02413)} {(0.99781,0.00000,0.00000,0.00000),(0.98014,0.00001,0.00008,0.00001),(0.94422,0.00010,0.00061,0.00010),(0.88867,0.00042,0.00244,0.00042),(0.81100,0.00128,0.00707,0.00128),(0.70650,0.00335,0.01715,0.00335),(0.56506,0.00842,0.03772,0.00842),(0.35380,0.02413,0.08039,0.02413)} {(0.00000,0.00000,0.99652,0.00000),(0.00001,0.00000,0.96860,0.00000),(0.00007,0.00001,0.91252,0.00001),(0.00027,0.00005,0.82770,0.00005),(0.00079,0.00014,0.71318,0.00014),(0.00191,0.00037,0.56734,0.00037),(0.00419,0.00094,0.38718,0.00094),(0.00893,0.00268,0.16467,0.00268)} ] TEST alpha(ncats) = 0.50( 8), mode = MEDIAN 0.008222 0.058554 0.164605 0.339227 0.608857 1.031680 1.770101 4.018755 [1] P-matrix for branch length 0.100000 +0.9993 +0.0003 +0.0002 +0.0002 +0.0002 +0.9993 +0.0001 +0.0004 +0.0006 +0.0003 +0.9989 +0.0002 +0.0002 +0.0008 +0.0001 +0.9989 +0.9952 +0.0023 +0.0014 +0.0011 +0.0017 +0.9949 +0.0006 +0.0028 +0.0042 +0.0023 +0.9924 +0.0011 +0.0017 +0.0057 +0.0006 +0.9921 +0.9866 +0.0063 +0.0039 +0.0032 +0.0048 +0.9858 +0.0016 +0.0079 +0.0118 +0.0063 +0.9787 +0.0032 +0.0048 +0.0157 +0.0016 +0.9779 +0.9726 +0.0130 +0.0080 +0.0065 +0.0097 +0.9711 +0.0032 +0.0159 +0.0239 +0.0130 +0.9566 +0.0065 +0.0097 +0.0318 +0.0032 +0.9552 +0.9516 +0.0230 +0.0140 +0.0115 +0.0172 +0.9493 +0.0057 +0.0278 +0.0419 +0.0230 +0.9237 +0.0115 +0.0172 +0.0555 +0.0057 +0.9215 +0.9201 +0.0381 +0.0227 +0.0191 +0.0286 +0.9168 +0.0095 +0.0451 +0.0682 +0.0381 +0.8746 +0.0191 +0.0286 +0.0901 +0.0095 +0.8718 +0.8688 +0.0632 +0.0364 +0.0316 +0.0474 +0.8650 +0.0158 +0.0718 +0.1092 +0.0632 +0.7960 +0.0316 +0.0474 +0.1436 +0.0158 +0.7932 +0.7385 +0.1292 +0.0676 +0.0646 +0.0969 +0.7393 +0.0323 +0.1314 +0.2029 +0.1292 +0.6033 +0.0646 +0.0969 +0.2629 +0.0323 +0.6079 [1] P-matrix for branch length 0.200000 +0.9986 +0.0006 +0.0004 +0.0003 +0.0005 +0.9986 +0.0002 +0.0008 +0.0012 +0.0006 +0.9978 +0.0003 +0.0005 +0.0016 +0.0002 +0.9978 +0.9904 +0.0045 +0.0028 +0.0023 +0.0034 +0.9899 +0.0011 +0.0056 +0.0084 +0.0045 +0.9848 +0.0023 +0.0034 +0.0112 +0.0011 +0.9842 +0.9734 +0.0126 +0.0077 +0.0063 +0.0094 +0.9720 +0.0031 +0.0154 +0.0232 +0.0126 +0.9579 +0.0063 +0.0094 +0.0309 +0.0031 +0.9565 +0.9463 +0.0255 +0.0154 +0.0127 +0.0191 +0.9438 +0.0064 +0.0307 +0.0463 +0.0255 +0.9154 +0.0127 +0.0191 +0.0614 +0.0064 +0.9131 +0.9067 +0.0446 +0.0264 +0.0223 +0.0335 +0.9032 +0.0112 +0.0522 +0.0791 +0.0446 +0.8540 +0.0223 +0.0335 +0.1044 +0.0112 +0.8510 +0.8498 +0.0726 +0.0413 +0.0363 +0.0545 +0.8461 +0.0182 +0.0813 +0.1240 +0.0726 +0.7671 +0.0363 +0.0545 +0.1626 +0.0182 +0.7648 +0.7634 +0.1163 +0.0621 +0.0582 +0.0873 +0.7626 +0.0291 +0.1211 +0.1864 +0.1163 +0.6391 +0.0582 +0.0873 +0.2421 +0.0291 +0.6415 +0.5779 +0.2167 +0.0970 +0.1084 +0.1625 +0.5979 +0.0542 +0.1854 +0.2910 +0.2167 +0.3839 +0.1084 +0.1625 +0.3708 +0.0542 +0.4125 [1] P-matrix for branch length 1.000000 +0.9932 +0.0032 +0.0020 +0.0016 +0.0024 +0.9929 +0.0008 +0.0040 +0.0059 +0.0032 +0.9893 +0.0016 +0.0024 +0.0079 +0.0008 +0.9889 +0.9534 +0.0221 +0.0134 +0.0111 +0.0166 +0.9511 +0.0055 +0.0268 +0.0403 +0.0221 +0.9265 +0.0111 +0.0166 +0.0535 +0.0055 +0.9244 +0.8771 +0.0591 +0.0343 +0.0295 +0.0443 +0.8733 +0.0148 +0.0676 +0.1028 +0.0591 +0.8086 +0.0295 +0.0443 +0.1352 +0.0148 +0.8057 +0.7713 +0.1122 +0.0603 +0.0561 +0.0842 +0.7701 +0.0281 +0.1176 +0.1809 +0.1122 +0.6507 +0.0561 +0.0842 +0.2353 +0.0281 +0.6525 +0.6463 +0.1785 +0.0860 +0.0893 +0.1339 +0.6561 +0.0446 +0.1654 +0.2579 +0.1785 +0.4743 +0.0893 +0.1339 +0.3308 +0.0446 +0.4907 +0.5156 +0.2531 +0.1047 +0.1265 +0.1898 +0.5476 +0.0633 +0.1993 +0.3142 +0.2531 +0.3061 +0.1265 +0.1898 +0.3985 +0.0633 +0.3484 +0.3967 +0.3283 +0.1109 +0.1641 +0.2462 +0.4605 +0.0821 +0.2112 +0.3327 +0.3283 +0.1749 +0.1641 +0.2462 +0.4224 +0.0821 +0.2494 +0.3096 +0.3919 +0.1025 +0.1960 +0.2939 +0.4056 +0.0980 +0.2025 +0.3076 +0.3919 +0.1045 +0.1960 +0.2939 +0.4050 +0.0980 +0.2031 [1] P-matrix for branch length 1.000000 +0.9932 +0.0032 +0.0020 +0.0016 +0.0024 +0.9929 +0.0008 +0.0040 +0.0059 +0.0032 +0.9893 +0.0016 +0.0024 +0.0079 +0.0008 +0.9889 +0.9534 +0.0221 +0.0134 +0.0111 +0.0166 +0.9511 +0.0055 +0.0268 +0.0403 +0.0221 +0.9265 +0.0111 +0.0166 +0.0535 +0.0055 +0.9244 +0.8771 +0.0591 +0.0343 +0.0295 +0.0443 +0.8733 +0.0148 +0.0676 +0.1028 +0.0591 +0.8086 +0.0295 +0.0443 +0.1352 +0.0148 +0.8057 +0.7713 +0.1122 +0.0603 +0.0561 +0.0842 +0.7701 +0.0281 +0.1176 +0.1809 +0.1122 +0.6507 +0.0561 +0.0842 +0.2353 +0.0281 +0.6525 +0.6463 +0.1785 +0.0860 +0.0893 +0.1339 +0.6561 +0.0446 +0.1654 +0.2579 +0.1785 +0.4743 +0.0893 +0.1339 +0.3308 +0.0446 +0.4907 +0.5156 +0.2531 +0.1047 +0.1265 +0.1898 +0.5476 +0.0633 +0.1993 +0.3142 +0.2531 +0.3061 +0.1265 +0.1898 +0.3985 +0.0633 +0.3484 +0.3967 +0.3283 +0.1109 +0.1641 +0.2462 +0.4605 +0.0821 +0.2112 +0.3327 +0.3283 +0.1749 +0.1641 +0.2462 +0.4224 +0.0821 +0.2494 +0.3096 +0.3919 +0.1025 +0.1960 +0.2939 +0.4056 +0.0980 +0.2025 +0.3076 +0.3919 +0.1045 +0.1960 +0.2939 +0.4050 +0.0980 +0.2031 [1] CLV 5: [ {(0.00064,0.00127,0.00000,0.00159),(0.00449,0.00892,0.00005,0.01109),(0.01233,0.02419,0.00037,0.02984),(0.02445,0.04704,0.00151,0.05726),(0.04144,0.07736,0.00452,0.09233),(0.06434,0.11488,0.01164,0.13323),(0.09558,0.15887,0.02845,0.17646),(0.14872,0.20803,0.08654,0.21323)} {(0.99729,0.00000,0.00000,0.00000),(0.98090,0.00001,0.00007,0.00001),(0.94747,0.00009,0.00054,0.00009),(0.89550,0.00037,0.00215,0.00037),(0.82217,0.00112,0.00625,0.00112),(0.72208,0.00297,0.01537,0.00297),(0.58272,0.00761,0.03473,0.00761),(0.33402,0.02641,0.08469,0.02641)} {(0.00064,0.00048,0.00000,0.00000),(0.00448,0.00336,0.00004,0.00004),(0.01225,0.00917,0.00029,0.00029),(0.02413,0.01805,0.00118,0.00117),(0.04044,0.03021,0.00353,0.00349),(0.06170,0.04608,0.00900,0.00886),(0.08881,0.06654,0.02168,0.02113),(0.12524,0.09717,0.06306,0.06027)} {(0.00000,0.99713,0.00000,0.00000),(0.00002,0.97983,0.00002,0.00013),(0.00016,0.94473,0.00016,0.00095),(0.00065,0.89074,0.00065,0.00377),(0.00199,0.81578,0.00199,0.01090),(0.00527,0.71583,0.00527,0.02645),(0.01354,0.58154,0.01354,0.05863),(0.04696,0.35746,0.04696,0.13752)} {(0.00032,0.00000,0.00000,0.00048),(0.00224,0.00002,0.00002,0.00334),(0.00612,0.00015,0.00015,0.00903),(0.01206,0.00059,0.00059,0.01746),(0.02022,0.00175,0.00176,0.02847),(0.03085,0.00443,0.00450,0.04165),(0.04441,0.01056,0.01084,0.05598),(0.06262,0.03014,0.03153,0.06703)} {(0.00000,0.00080,0.00000,0.00159),(0.00001,0.00556,0.00001,0.01106),(0.00008,0.01501,0.00008,0.02955),(0.00033,0.02899,0.00033,0.05609),(0.00099,0.04714,0.00099,0.08884),(0.00264,0.06880,0.00264,0.12437),(0.00677,0.09232,0.00677,0.15533),(0.02348,0.11086,0.02348,0.15296)} {(0.00000,0.00000,0.99570,0.00000),(0.00001,0.00000,0.96980,0.00000),(0.00006,0.00001,0.91756,0.00001),(0.00024,0.00004,0.83799,0.00004),(0.00069,0.00012,0.72934,0.00012),(0.00171,0.00033,0.58844,0.00033),(0.00386,0.00085,0.40846,0.00085),(0.00941,0.00293,0.14740,0.00293)} {(0.00000,0.99713,0.00000,0.00000),(0.00002,0.97983,0.00002,0.00013),(0.00016,0.94473,0.00016,0.00095),(0.00065,0.89074,0.00065,0.00377),(0.00199,0.81578,0.00199,0.01090),(0.00527,0.71583,0.00527,0.02645),(0.01354,0.58154,0.01354,0.05863),(0.04696,0.35746,0.04696,0.13752)} {(0.00000,0.00000,0.00000,0.99554),(0.00001,0.00003,0.00001,0.96874),(0.00004,0.00024,0.00004,0.91494),(0.00016,0.00094,0.00016,0.83371),(0.00050,0.00272,0.00050,0.72422),(0.00132,0.00661,0.00132,0.58485),(0.00338,0.01466,0.00338,0.41155),(0.01174,0.03438,0.01174,0.17012)} {(0.99729,0.00000,0.00000,0.00000),(0.98090,0.00001,0.00007,0.00001),(0.94747,0.00009,0.00054,0.00009),(0.89550,0.00037,0.00215,0.00037),(0.82217,0.00112,0.00625,0.00112),(0.72208,0.00297,0.01537,0.00297),(0.58272,0.00761,0.03473,0.00761),(0.33402,0.02641,0.08469,0.02641)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99729,0.00000,0.00000,0.00000),(0.98090,0.00001,0.00007,0.00001),(0.94747,0.00009,0.00054,0.00009),(0.89550,0.00037,0.00215,0.00037),(0.82217,0.00112,0.00625,0.00112),(0.72208,0.00297,0.01537,0.00297),(0.58272,0.00761,0.03473,0.00761),(0.33402,0.02641,0.08469,0.02641)} {(0.00000,0.00000,0.00000,0.99554),(0.00001,0.00003,0.00001,0.96874),(0.00004,0.00024,0.00004,0.91494),(0.00016,0.00094,0.00016,0.83371),(0.00050,0.00272,0.00050,0.72422),(0.00132,0.00661,0.00132,0.58485),(0.00338,0.01466,0.00338,0.41155),(0.01174,0.03438,0.01174,0.17012)} {(0.00000,0.00000,0.00000,0.99554),(0.00001,0.00003,0.00001,0.96874),(0.00004,0.00024,0.00004,0.91494),(0.00016,0.00094,0.00016,0.83371),(0.00050,0.00272,0.00050,0.72422),(0.00132,0.00661,0.00132,0.58485),(0.00338,0.01466,0.00338,0.41155),(0.01174,0.03438,0.01174,0.17012)} {(0.00000,0.00016,0.00064,0.00000),(0.00001,0.00112,0.00445,0.00001),(0.00010,0.00306,0.01205,0.00010),(0.00039,0.00602,0.02334,0.00039),(0.00118,0.01007,0.03809,0.00116),(0.00300,0.01536,0.05570,0.00295),(0.00723,0.02218,0.07436,0.00704),(0.02102,0.03239,0.08320,0.02009)} 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{(0.00000,0.00000,0.00000,0.99554),(0.00001,0.00003,0.00001,0.96874),(0.00004,0.00024,0.00004,0.91494),(0.00016,0.00094,0.00016,0.83371),(0.00050,0.00272,0.00050,0.72422),(0.00132,0.00661,0.00132,0.58485),(0.00338,0.01466,0.00338,0.41155),(0.01174,0.03438,0.01174,0.17012)} ] [1] CLV 6: [ {(0.00064,0.00000,0.00000,0.00000),(0.00446,0.00003,0.00000,0.00004),(0.01208,0.00023,0.00002,0.00028),(0.02345,0.00090,0.00014,0.00108),(0.03838,0.00257,0.00069,0.00301),(0.05641,0.00617,0.00266,0.00700),(0.07610,0.01353,0.00908,0.01464),(0.09036,0.03235,0.03581,0.03275)} {(0.00040,0.00000,0.00060,0.00000),(0.00274,0.00000,0.00417,0.00000),(0.00724,0.00001,0.01122,0.00001),(0.01345,0.00006,0.02149,0.00006),(0.02063,0.00017,0.03435,0.00017),(0.02748,0.00043,0.04820,0.00043),(0.03158,0.00103,0.05882,0.00103),(0.02498,0.00315,0.04760,0.00315)} 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{(0.00000,0.99713,0.00000,0.00000),(0.00002,0.97983,0.00002,0.00013),(0.00016,0.94473,0.00016,0.00095),(0.00065,0.89074,0.00065,0.00377),(0.00199,0.81578,0.00199,0.01090),(0.00527,0.71583,0.00527,0.02645),(0.01354,0.58154,0.01354,0.05863),(0.04696,0.35746,0.04696,0.13752)} {(0.00000,0.00000,0.99570,0.00000),(0.00001,0.00000,0.96980,0.00000),(0.00006,0.00001,0.91756,0.00001),(0.00024,0.00004,0.83799,0.00004),(0.00069,0.00012,0.72934,0.00012),(0.00171,0.00033,0.58844,0.00033),(0.00386,0.00085,0.40846,0.00085),(0.00941,0.00293,0.14740,0.00293)} {(0.00032,0.00000,0.00000,0.00048),(0.00224,0.00002,0.00002,0.00334),(0.00612,0.00015,0.00015,0.00903),(0.01206,0.00059,0.00059,0.01746),(0.02022,0.00175,0.00176,0.02847),(0.03085,0.00443,0.00450,0.04165),(0.04441,0.01056,0.01084,0.05598),(0.06262,0.03014,0.03153,0.06703)} {(0.00000,0.99713,0.00000,0.00000),(0.00002,0.97983,0.00002,0.00013),(0.00016,0.94473,0.00016,0.00095),(0.00065,0.89074,0.00065,0.00377),(0.00199,0.81578,0.00199,0.01090),(0.00527,0.71583,0.00527,0.02645),(0.01354,0.58154,0.01354,0.05863),(0.04696,0.35746,0.04696,0.13752)} {(0.00000,0.00000,0.00000,0.99554),(0.00001,0.00003,0.00001,0.96874),(0.00004,0.00024,0.00004,0.91494),(0.00016,0.00094,0.00016,0.83371),(0.00050,0.00272,0.00050,0.72422),(0.00132,0.00661,0.00132,0.58485),(0.00338,0.01466,0.00338,0.41155),(0.01174,0.03438,0.01174,0.17012)} {(0.00000,0.00000,0.00000,0.99554),(0.00001,0.00003,0.00001,0.96874),(0.00004,0.00024,0.00004,0.91494),(0.00016,0.00094,0.00016,0.83371),(0.00050,0.00272,0.00050,0.72422),(0.00132,0.00661,0.00132,0.58485),(0.00338,0.01466,0.00338,0.41155),(0.01174,0.03438,0.01174,0.17012)} {(0.00000,0.00000,0.99570,0.00000),(0.00001,0.00000,0.96980,0.00000),(0.00006,0.00001,0.91756,0.00001),(0.00024,0.00004,0.83799,0.00004),(0.00069,0.00012,0.72934,0.00012),(0.00171,0.00033,0.58844,0.00033),(0.00386,0.00085,0.40846,0.00085),(0.00941,0.00293,0.14740,0.00293)} {(0.00000,0.99713,0.00000,0.00000),(0.00002,0.97983,0.00002,0.00013),(0.00016,0.94473,0.00016,0.00095),(0.00065,0.89074,0.00065,0.00377),(0.00199,0.81578,0.00199,0.01090),(0.00527,0.71583,0.00527,0.02645),(0.01354,0.58154,0.01354,0.05863),(0.04696,0.35746,0.04696,0.13752)} {(0.00064,0.00048,0.00000,0.00000),(0.00448,0.00336,0.00004,0.00004),(0.01225,0.00917,0.00029,0.00029),(0.02413,0.01805,0.00118,0.00117),(0.04044,0.03021,0.00353,0.00349),(0.06170,0.04608,0.00900,0.00886),(0.08881,0.06654,0.02168,0.02113),(0.12524,0.09717,0.06306,0.06027)} 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{(0.99729,0.00000,0.00000,0.00000),(0.98090,0.00001,0.00007,0.00001),(0.94747,0.00009,0.00054,0.00009),(0.89550,0.00037,0.00215,0.00037),(0.82217,0.00112,0.00625,0.00112),(0.72208,0.00297,0.01537,0.00297),(0.58272,0.00761,0.03473,0.00761),(0.33402,0.02641,0.08469,0.02641)} {(0.00000,0.00000,0.00000,0.99554),(0.00001,0.00003,0.00001,0.96874),(0.00004,0.00024,0.00004,0.91494),(0.00016,0.00094,0.00016,0.83371),(0.00050,0.00272,0.00050,0.72422),(0.00132,0.00661,0.00132,0.58485),(0.00338,0.01466,0.00338,0.41155),(0.01174,0.03438,0.01174,0.17012)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00080,0.00000,0.00159),(0.00001,0.00556,0.00001,0.01106),(0.00008,0.01501,0.00008,0.02955),(0.00033,0.02899,0.00033,0.05609),(0.00099,0.04714,0.00099,0.08884),(0.00264,0.06880,0.00264,0.12437),(0.00677,0.09232,0.00677,0.15533),(0.02348,0.11086,0.02348,0.15296)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99729,0.00000,0.00000,0.00000),(0.98090,0.00001,0.00007,0.00001),(0.94747,0.00009,0.00054,0.00009),(0.89550,0.00037,0.00215,0.00037),(0.82217,0.00112,0.00625,0.00112),(0.72208,0.00297,0.01537,0.00297),(0.58272,0.00761,0.03473,0.00761),(0.33402,0.02641,0.08469,0.02641)} {(0.99729,0.00000,0.00000,0.00000),(0.98090,0.00001,0.00007,0.00001),(0.94747,0.00009,0.00054,0.00009),(0.89550,0.00037,0.00215,0.00037),(0.82217,0.00112,0.00625,0.00112),(0.72208,0.00297,0.01537,0.00297),(0.58272,0.00761,0.03473,0.00761),(0.33402,0.02641,0.08469,0.02641)} {(0.00000,0.00000,0.99570,0.00000),(0.00001,0.00000,0.96980,0.00000),(0.00006,0.00001,0.91756,0.00001),(0.00024,0.00004,0.83799,0.00004),(0.00069,0.00012,0.72934,0.00012),(0.00171,0.00033,0.58844,0.00033),(0.00386,0.00085,0.40846,0.00085),(0.00941,0.00293,0.14740,0.00293)} ] TEST alpha(ncats) = 0.75( 8), mode = MEAN 0.031655 0.143215 0.301067 0.510773 0.791680 1.187403 1.814292 3.219915 [2] P-matrix for branch length 0.100000 +0.9974 +0.0012 +0.0008 +0.0006 +0.0009 +0.9972 +0.0003 +0.0015 +0.0023 +0.0012 +0.9959 +0.0006 +0.0009 +0.0031 +0.0003 +0.9957 +0.9883 +0.0055 +0.0034 +0.0028 +0.0041 +0.9876 +0.0014 +0.0068 +0.0103 +0.0055 +0.9814 +0.0028 +0.0041 +0.0137 +0.0014 +0.9808 +0.9756 +0.0115 +0.0071 +0.0058 +0.0086 +0.9743 +0.0029 +0.0142 +0.0213 +0.0115 +0.9614 +0.0058 +0.0086 +0.0283 +0.0029 +0.9601 +0.9592 +0.0194 +0.0118 +0.0097 +0.0145 +0.9571 +0.0048 +0.0235 +0.0354 +0.0194 +0.9355 +0.0097 +0.0145 +0.0470 +0.0048 +0.9336 +0.9378 +0.0296 +0.0178 +0.0148 +0.0222 +0.9350 +0.0074 +0.0354 +0.0535 +0.0296 +0.9021 +0.0148 +0.0222 +0.0709 +0.0074 +0.8996 +0.9089 +0.0436 +0.0258 +0.0218 +0.0327 +0.9054 +0.0109 +0.0511 +0.0773 +0.0436 +0.8573 +0.0218 +0.0327 +0.1021 +0.0109 +0.8543 +0.8659 +0.0646 +0.0372 +0.0323 +0.0485 +0.8621 +0.0162 +0.0733 +0.1115 +0.0646 +0.7916 +0.0323 +0.0485 +0.1466 +0.0162 +0.7888 +0.7808 +0.1074 +0.0581 +0.0537 +0.0805 +0.7791 +0.0268 +0.1135 +0.1744 +0.1074 +0.6645 +0.0537 +0.0805 +0.2270 +0.0268 +0.6656 [2] P-matrix for branch length 0.200000 +0.9948 +0.0025 +0.0015 +0.0012 +0.0018 +0.9945 +0.0006 +0.0031 +0.0046 +0.0025 +0.9917 +0.0012 +0.0018 +0.0061 +0.0006 +0.9914 +0.9768 +0.0110 +0.0068 +0.0055 +0.0082 +0.9755 +0.0027 +0.0135 +0.0203 +0.0110 +0.9632 +0.0055 +0.0082 +0.0270 +0.0027 +0.9620 +0.9521 +0.0227 +0.0138 +0.0114 +0.0170 +0.9498 +0.0057 +0.0275 +0.0414 +0.0227 +0.9245 +0.0114 +0.0170 +0.0549 +0.0057 +0.9223 +0.9208 +0.0378 +0.0225 +0.0189 +0.0283 +0.9176 +0.0094 +0.0447 +0.0676 +0.0378 +0.8758 +0.0189 +0.0283 +0.0893 +0.0094 +0.8729 +0.8814 +0.0570 +0.0331 +0.0285 +0.0427 +0.8776 +0.0142 +0.0654 +0.0994 +0.0570 +0.8151 +0.0285 +0.0427 +0.1309 +0.0142 +0.8121 +0.8302 +0.0824 +0.0462 +0.0412 +0.0618 +0.8268 +0.0206 +0.0908 +0.1387 +0.0824 +0.7377 +0.0412 +0.0618 +0.1816 +0.0206 +0.7361 +0.7587 +0.1188 +0.0632 +0.0594 +0.0891 +0.7582 +0.0297 +0.1231 +0.1895 +0.1188 +0.6323 +0.0594 +0.0891 +0.2461 +0.0297 +0.6351 +0.6327 +0.1859 +0.0883 +0.0930 +0.1395 +0.6443 +0.0465 +0.1697 +0.2650 +0.1859 +0.4561 +0.0930 +0.1395 +0.3395 +0.0465 +0.4746 [2] P-matrix for branch length 1.000000 +0.9744 +0.0121 +0.0075 +0.0061 +0.0091 +0.9730 +0.0030 +0.0149 +0.0224 +0.0121 +0.9595 +0.0061 +0.0091 +0.0297 +0.0030 +0.9582 +0.8917 +0.0519 +0.0304 +0.0260 +0.0389 +0.8880 +0.0130 +0.0601 +0.0912 +0.0519 +0.8309 +0.0260 +0.0389 +0.1202 +0.0130 +0.8279 +0.7926 +0.1014 +0.0554 +0.0507 +0.0760 +0.7904 +0.0253 +0.1083 +0.1661 +0.1014 +0.6818 +0.0507 +0.0760 +0.2165 +0.0253 +0.6821 +0.6871 +0.1564 +0.0783 +0.0782 +0.1173 +0.6923 +0.0391 +0.1513 +0.2348 +0.1564 +0.5306 +0.0782 +0.1173 +0.3026 +0.0391 +0.5410 +0.5817 +0.2145 +0.0965 +0.1073 +0.1609 +0.6010 +0.0536 +0.1844 +0.2894 +0.2145 +0.3888 +0.1073 +0.1609 +0.3689 +0.0536 +0.4166 +0.4816 +0.2737 +0.1078 +0.1369 +0.2053 +0.5215 +0.0684 +0.2048 +0.3235 +0.2737 +0.2659 +0.1369 +0.2053 +0.4096 +0.0684 +0.3167 +0.3922 +0.3313 +0.1108 +0.1656 +0.2485 +0.4575 +0.0828 +0.2112 +0.3325 +0.3313 +0.1705 +0.1656 +0.2485 +0.4223 +0.0828 +0.2464 +0.3214 +0.3824 +0.1049 +0.1912 +0.2868 +0.4126 +0.0956 +0.2050 +0.3147 +0.3824 +0.1116 +0.1912 +0.2868 +0.4099 +0.0956 +0.2076 [2] P-matrix for branch length 1.000000 +0.9744 +0.0121 +0.0075 +0.0061 +0.0091 +0.9730 +0.0030 +0.0149 +0.0224 +0.0121 +0.9595 +0.0061 +0.0091 +0.0297 +0.0030 +0.9582 +0.8917 +0.0519 +0.0304 +0.0260 +0.0389 +0.8880 +0.0130 +0.0601 +0.0912 +0.0519 +0.8309 +0.0260 +0.0389 +0.1202 +0.0130 +0.8279 +0.7926 +0.1014 +0.0554 +0.0507 +0.0760 +0.7904 +0.0253 +0.1083 +0.1661 +0.1014 +0.6818 +0.0507 +0.0760 +0.2165 +0.0253 +0.6821 +0.6871 +0.1564 +0.0783 +0.0782 +0.1173 +0.6923 +0.0391 +0.1513 +0.2348 +0.1564 +0.5306 +0.0782 +0.1173 +0.3026 +0.0391 +0.5410 +0.5817 +0.2145 +0.0965 +0.1073 +0.1609 +0.6010 +0.0536 +0.1844 +0.2894 +0.2145 +0.3888 +0.1073 +0.1609 +0.3689 +0.0536 +0.4166 +0.4816 +0.2737 +0.1078 +0.1369 +0.2053 +0.5215 +0.0684 +0.2048 +0.3235 +0.2737 +0.2659 +0.1369 +0.2053 +0.4096 +0.0684 +0.3167 +0.3922 +0.3313 +0.1108 +0.1656 +0.2485 +0.4575 +0.0828 +0.2112 +0.3325 +0.3313 +0.1705 +0.1656 +0.2485 +0.4223 +0.0828 +0.2464 +0.3214 +0.3824 +0.1049 +0.1912 +0.2868 +0.4126 +0.0956 +0.2050 +0.3147 +0.3824 +0.1116 +0.1912 +0.2868 +0.4099 +0.0956 +0.2076 [2] CLV 5: [ {(0.00244,0.00486,0.00001,0.00607),(0.01078,0.02119,0.00028,0.02619),(0.02188,0.04227,0.00120,0.05161),(0.03549,0.06697,0.00326,0.08050),(0.05186,0.09493,0.00729,0.11187),(0.07177,0.12614,0.01482,0.14486),(0.09716,0.16084,0.02957,0.17824),(0.13494,0.19922,0.06656,0.20845)} {(0.98962,0.00000,0.00002,0.00000),(0.95410,0.00007,0.00041,0.00007),(0.90654,0.00029,0.00172,0.00029),(0.84792,0.00080,0.00456,0.00080),(0.77681,0.00183,0.00988,0.00183),(0.68925,0.00382,0.01924,0.00382),(0.57557,0.00793,0.03593,0.00793),(0.40037,0.01945,0.07023,0.01945)} {(0.00244,0.00183,0.00001,0.00001),(0.01072,0.00803,0.00022,0.00022),(0.02163,0.01618,0.00094,0.00094),(0.03478,0.02599,0.00255,0.00253),(0.05023,0.03751,0.00567,0.00559),(0.06838,0.05108,0.01143,0.01122),(0.09011,0.06754,0.02251,0.02192),(0.11766,0.08986,0.04928,0.04734)} {(0.00001,0.98902,0.00001,0.00004),(0.00012,0.95166,0.00012,0.00073),(0.00052,0.90215,0.00052,0.00302),(0.00143,0.84194,0.00143,0.00798),(0.00325,0.77013,0.00325,0.01712),(0.00678,0.68368,0.00678,0.03297),(0.01411,0.57482,0.01411,0.06058),(0.03458,0.41515,0.03458,0.11524)} {(0.00122,0.00001,0.00001,0.00182),(0.00536,0.00011,0.00011,0.00792),(0.01081,0.00047,0.00047,0.01571),(0.01739,0.00127,0.00128,0.02473),(0.02512,0.00280,0.00283,0.03472),(0.03419,0.00561,0.00571,0.04547),(0.04505,0.01096,0.01126,0.05657),(0.05883,0.02367,0.02464,0.06618)} {(0.00000,0.00304,0.00000,0.00605),(0.00006,0.01317,0.00006,0.02597),(0.00026,0.02609,0.00026,0.05068),(0.00071,0.04098,0.00071,0.07797),(0.00162,0.05742,0.00162,0.10628),(0.00339,0.07507,0.00339,0.13365),(0.00705,0.09330,0.00705,0.15632),(0.01729,0.10936,0.01729,0.16111)} {(0.00000,0.00000,0.98355,0.00000),(0.00005,0.00001,0.92785,0.00001),(0.00019,0.00003,0.85472,0.00003),(0.00051,0.00009,0.76700,0.00009),(0.00110,0.00020,0.66438,0.00020),(0.00214,0.00042,0.54425,0.00042),(0.00399,0.00088,0.39981,0.00088),(0.00780,0.00216,0.20801,0.00216)} {(0.00001,0.98902,0.00001,0.00004),(0.00012,0.95166,0.00012,0.00073),(0.00052,0.90215,0.00052,0.00302),(0.00143,0.84194,0.00143,0.00798),(0.00325,0.77013,0.00325,0.01712),(0.00678,0.68368,0.00678,0.03297),(0.01411,0.57482,0.01411,0.06058),(0.03458,0.41515,0.03458,0.11524)} {(0.00000,0.00001,0.00000,0.98296),(0.00003,0.00018,0.00003,0.92551),(0.00013,0.00075,0.00013,0.85072),(0.00036,0.00199,0.00036,0.76197),(0.00081,0.00428,0.00081,0.65958),(0.00170,0.00824,0.00170,0.54179),(0.00353,0.01514,0.00353,0.40336),(0.00864,0.02881,0.00864,0.22523)} {(0.98962,0.00000,0.00002,0.00000),(0.95410,0.00007,0.00041,0.00007),(0.90654,0.00029,0.00172,0.00029),(0.84792,0.00080,0.00456,0.00080),(0.77681,0.00183,0.00988,0.00183),(0.68925,0.00382,0.01924,0.00382),(0.57557,0.00793,0.03593,0.00793),(0.40037,0.01945,0.07023,0.01945)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98962,0.00000,0.00002,0.00000),(0.95410,0.00007,0.00041,0.00007),(0.90654,0.00029,0.00172,0.00029),(0.84792,0.00080,0.00456,0.00080),(0.77681,0.00183,0.00988,0.00183),(0.68925,0.00382,0.01924,0.00382),(0.57557,0.00793,0.03593,0.00793),(0.40037,0.01945,0.07023,0.01945)} {(0.00000,0.00001,0.00000,0.98296),(0.00003,0.00018,0.00003,0.92551),(0.00013,0.00075,0.00013,0.85072),(0.00036,0.00199,0.00036,0.76197),(0.00081,0.00428,0.00081,0.65958),(0.00170,0.00824,0.00170,0.54179),(0.00353,0.01514,0.00353,0.40336),(0.00864,0.02881,0.00864,0.22523)} {(0.00000,0.00001,0.00000,0.98296),(0.00003,0.00018,0.00003,0.92551),(0.00013,0.00075,0.00013,0.85072),(0.00036,0.00199,0.00036,0.76197),(0.00081,0.00428,0.00081,0.65958),(0.00170,0.00824,0.00170,0.54179),(0.00353,0.01514,0.00353,0.40336),(0.00864,0.02881,0.00864,0.22523)} {(0.00000,0.00061,0.00243,0.00000),(0.00007,0.00268,0.01057,0.00007),(0.00031,0.00539,0.02100,0.00031),(0.00085,0.00866,0.03308,0.00084),(0.00189,0.01250,0.04646,0.00186),(0.00381,0.01703,0.06076,0.00374),(0.00750,0.02251,0.07510,0.00731),(0.01643,0.02995,0.08481,0.01578)} {(0.00000,0.00001,0.00000,0.98296),(0.00003,0.00018,0.00003,0.92551),(0.00013,0.00075,0.00013,0.85072),(0.00036,0.00199,0.00036,0.76197),(0.00081,0.00428,0.00081,0.65958),(0.00170,0.00824,0.00170,0.54179),(0.00353,0.01514,0.00353,0.40336),(0.00864,0.02881,0.00864,0.22523)} {(0.00244,0.00183,0.00001,0.00001),(0.01072,0.00803,0.00022,0.00022),(0.02163,0.01618,0.00094,0.00094),(0.03478,0.02599,0.00255,0.00253),(0.05023,0.03751,0.00567,0.00559),(0.06838,0.05108,0.01143,0.01122),(0.09011,0.06754,0.02251,0.02192),(0.11766,0.08986,0.04928,0.04734)} {(0.00122,0.00001,0.00001,0.00182),(0.00536,0.00011,0.00011,0.00792),(0.01081,0.00047,0.00047,0.01571),(0.01739,0.00127,0.00128,0.02473),(0.02512,0.00280,0.00283,0.03472),(0.03419,0.00561,0.00571,0.04547),(0.04505,0.01096,0.01126,0.05657),(0.05883,0.02367,0.02464,0.06618)} {(0.00000,0.00001,0.00000,0.98296),(0.00003,0.00018,0.00003,0.92551),(0.00013,0.00075,0.00013,0.85072),(0.00036,0.00199,0.00036,0.76197),(0.00081,0.00428,0.00081,0.65958),(0.00170,0.00824,0.00170,0.54179),(0.00353,0.01514,0.00353,0.40336),(0.00864,0.02881,0.00864,0.22523)} ] [2] CLV 6: [ {(0.00243,0.00001,0.00000,0.00001),(0.01059,0.00017,0.00001,0.00021),(0.02108,0.00072,0.00010,0.00087),(0.03329,0.00188,0.00043,0.00223),(0.04691,0.00402,0.00137,0.00464),(0.06166,0.00767,0.00373,0.00860),(0.07691,0.01398,0.00955,0.01509),(0.08974,0.02671,0.02659,0.02742)} {(0.00151,0.00000,0.00228,0.00000),(0.00638,0.00001,0.00984,0.00001),(0.01221,0.00005,0.01939,0.00005),(0.01832,0.00012,0.03008,0.00012),(0.02415,0.00027,0.04121,0.00027),(0.02900,0.00054,0.05168,0.00054),(0.03162,0.00107,0.05906,0.00107),(0.02825,0.00239,0.05455,0.00239)} {(0.00243,0.00183,0.00002,0.00002),(0.01064,0.00797,0.00037,0.00037),(0.02130,0.01597,0.00156,0.00155),(0.03391,0.02545,0.00415,0.00410),(0.04840,0.03643,0.00899,0.00885),(0.06491,0.04918,0.01755,0.01716),(0.08393,0.06456,0.03294,0.03192),(0.10692,0.08618,0.06545,0.06271)} {(0.00000,0.98086,0.00000,0.00002),(0.00006,0.91689,0.00006,0.00037),(0.00025,0.83491,0.00025,0.00156),(0.00067,0.73961,0.00067,0.00421),(0.00149,0.63252,0.00149,0.00917),(0.00303,0.51346,0.00303,0.01784),(0.00616,0.37978,0.00616,0.03272),(0.01483,0.21923,0.01483,0.05929)} {(0.00122,0.00001,0.00001,0.00182),(0.00532,0.00019,0.00019,0.00779),(0.01065,0.00077,0.00078,0.01519),(0.01696,0.00205,0.00207,0.02340),(0.02420,0.00442,0.00450,0.03201),(0.03246,0.00858,0.00878,0.04060),(0.04197,0.01596,0.01647,0.04860),(0.05346,0.03135,0.03273,0.05483)} {(0.00000,0.00001,0.00000,0.00599),(0.00000,0.00018,0.00000,0.02468),(0.00001,0.00072,0.00001,0.04556),(0.00004,0.00183,0.00004,0.06524),(0.00014,0.00376,0.00014,0.08099),(0.00039,0.00680,0.00039,0.08979),(0.00104,0.01136,0.00104,0.08729),(0.00324,0.01788,0.00324,0.06356)} {(0.00000,0.00000,0.97139,0.00000),(0.00002,0.00000,0.87715,0.00000),(0.00009,0.00001,0.75971,0.00001),(0.00022,0.00004,0.62844,0.00004),(0.00043,0.00007,0.48857,0.00007),(0.00074,0.00013,0.34437,0.00013),(0.00116,0.00022,0.20044,0.00022),(0.00164,0.00038,0.06382,0.00038)} {(0.00000,0.98086,0.00000,0.00002),(0.00006,0.91689,0.00006,0.00037),(0.00025,0.83491,0.00025,0.00156),(0.00067,0.73961,0.00067,0.00421),(0.00149,0.63252,0.00149,0.00917),(0.00303,0.51346,0.00303,0.01784),(0.00616,0.37978,0.00616,0.03272),(0.01483,0.21923,0.01483,0.05929)} {(0.00060,0.00000,0.00000,0.00180),(0.00253,0.00005,0.00005,0.00747),(0.00480,0.00022,0.00021,0.01391),(0.00714,0.00056,0.00052,0.02015),(0.00940,0.00117,0.00106,0.02538),(0.01141,0.00217,0.00191,0.02865),(0.01304,0.00382,0.00326,0.02856),(0.01420,0.00682,0.00595,0.02195)} {(0.00151,0.00000,0.00228,0.00000),(0.00638,0.00001,0.00984,0.00001),(0.01221,0.00005,0.01939,0.00005),(0.01832,0.00012,0.03008,0.00012),(0.02415,0.00027,0.04121,0.00027),(0.02900,0.00054,0.05168,0.00054),(0.03162,0.00107,0.05906,0.00107),(0.02825,0.00239,0.05455,0.00239)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00242,0.00091,0.00001,0.00001),(0.01034,0.00392,0.00011,0.00011),(0.02009,0.00772,0.00048,0.00045),(0.03072,0.01203,0.00130,0.00117),(0.04154,0.01675,0.00288,0.00250),(0.05166,0.02181,0.00577,0.00479),(0.05944,0.02721,0.01109,0.00883),(0.05947,0.03318,0.02224,0.01748)} {(0.00000,0.00000,0.00000,0.97037),(0.00001,0.00009,0.00001,0.87326),(0.00006,0.00035,0.00006,0.75340),(0.00015,0.00089,0.00015,0.62106),(0.00030,0.00179,0.00030,0.48213),(0.00057,0.00320,0.00057,0.34138),(0.00102,0.00527,0.00102,0.20364),(0.00209,0.00831,0.00209,0.07469)} {(0.00000,0.00000,0.00000,0.97037),(0.00001,0.00009,0.00001,0.87326),(0.00006,0.00035,0.00006,0.75340),(0.00015,0.00089,0.00015,0.62106),(0.00030,0.00179,0.00030,0.48213),(0.00057,0.00320,0.00057,0.34138),(0.00102,0.00527,0.00102,0.20364),(0.00209,0.00831,0.00209,0.07469)} {(0.00000,0.00061,0.00001,0.00000),(0.00000,0.00259,0.00011,0.00000),(0.00001,0.00506,0.00046,0.00003),(0.00005,0.00779,0.00118,0.00012),(0.00017,0.01066,0.00242,0.00039),(0.00048,0.01355,0.00438,0.00104),(0.00130,0.01632,0.00736,0.00262),(0.00406,0.01851,0.01177,0.00710)} {(0.00000,0.00000,0.00000,0.97037),(0.00001,0.00009,0.00001,0.87326),(0.00006,0.00035,0.00006,0.75340),(0.00015,0.00089,0.00015,0.62106),(0.00030,0.00179,0.00030,0.48213),(0.00057,0.00320,0.00057,0.34138),(0.00102,0.00527,0.00102,0.20364),(0.00209,0.00831,0.00209,0.07469)} {(0.00242,0.00000,0.00000,0.00000),(0.01039,0.00007,0.00001,0.00000),(0.02028,0.00027,0.00006,0.00003),(0.03123,0.00072,0.00028,0.00012),(0.04266,0.00156,0.00089,0.00038),(0.05389,0.00304,0.00243,0.00106),(0.06368,0.00575,0.00624,0.00284),(0.06765,0.01202,0.01735,0.00874)} {(0.00000,0.00001,0.00000,0.00001),(0.00006,0.00018,0.00000,0.00021),(0.00024,0.00073,0.00002,0.00083),(0.00064,0.00188,0.00008,0.00209),(0.00138,0.00388,0.00026,0.00419),(0.00267,0.00709,0.00072,0.00737),(0.00498,0.01210,0.00196,0.01196),(0.00994,0.02020,0.00609,0.01861)} {(0.00000,0.00000,0.00000,0.97037),(0.00001,0.00009,0.00001,0.87326),(0.00006,0.00035,0.00006,0.75340),(0.00015,0.00089,0.00015,0.62106),(0.00030,0.00179,0.00030,0.48213),(0.00057,0.00320,0.00057,0.34138),(0.00102,0.00527,0.00102,0.20364),(0.00209,0.00831,0.00209,0.07469)} ] [2] CLV 7: [ {(0.00001,0.98902,0.00001,0.00004),(0.00012,0.95166,0.00012,0.00073),(0.00052,0.90215,0.00052,0.00302),(0.00143,0.84194,0.00143,0.00798),(0.00325,0.77013,0.00325,0.01712),(0.00678,0.68368,0.00678,0.03297),(0.01411,0.57482,0.01411,0.06058),(0.03458,0.41515,0.03458,0.11524)} {(0.00000,0.00000,0.98355,0.00000),(0.00005,0.00001,0.92785,0.00001),(0.00019,0.00003,0.85472,0.00003),(0.00051,0.00009,0.76700,0.00009),(0.00110,0.00020,0.66438,0.00020),(0.00214,0.00042,0.54425,0.00042),(0.00399,0.00088,0.39981,0.00088),(0.00780,0.00216,0.20801,0.00216)} {(0.00122,0.00001,0.00001,0.00182),(0.00536,0.00011,0.00011,0.00792),(0.01081,0.00047,0.00047,0.01571),(0.01739,0.00127,0.00128,0.02473),(0.02512,0.00280,0.00283,0.03472),(0.03419,0.00561,0.00571,0.04547),(0.04505,0.01096,0.01126,0.05657),(0.05883,0.02367,0.02464,0.06618)} {(0.00001,0.98902,0.00001,0.00004),(0.00012,0.95166,0.00012,0.00073),(0.00052,0.90215,0.00052,0.00302),(0.00143,0.84194,0.00143,0.00798),(0.00325,0.77013,0.00325,0.01712),(0.00678,0.68368,0.00678,0.03297),(0.01411,0.57482,0.01411,0.06058),(0.03458,0.41515,0.03458,0.11524)} {(0.00000,0.00001,0.00000,0.98296),(0.00003,0.00018,0.00003,0.92551),(0.00013,0.00075,0.00013,0.85072),(0.00036,0.00199,0.00036,0.76197),(0.00081,0.00428,0.00081,0.65958),(0.00170,0.00824,0.00170,0.54179),(0.00353,0.01514,0.00353,0.40336),(0.00864,0.02881,0.00864,0.22523)} {(0.00000,0.00001,0.00000,0.98296),(0.00003,0.00018,0.00003,0.92551),(0.00013,0.00075,0.00013,0.85072),(0.00036,0.00199,0.00036,0.76197),(0.00081,0.00428,0.00081,0.65958),(0.00170,0.00824,0.00170,0.54179),(0.00353,0.01514,0.00353,0.40336),(0.00864,0.02881,0.00864,0.22523)} {(0.00000,0.00000,0.98355,0.00000),(0.00005,0.00001,0.92785,0.00001),(0.00019,0.00003,0.85472,0.00003),(0.00051,0.00009,0.76700,0.00009),(0.00110,0.00020,0.66438,0.00020),(0.00214,0.00042,0.54425,0.00042),(0.00399,0.00088,0.39981,0.00088),(0.00780,0.00216,0.20801,0.00216)} {(0.00001,0.98902,0.00001,0.00004),(0.00012,0.95166,0.00012,0.00073),(0.00052,0.90215,0.00052,0.00302),(0.00143,0.84194,0.00143,0.00798),(0.00325,0.77013,0.00325,0.01712),(0.00678,0.68368,0.00678,0.03297),(0.01411,0.57482,0.01411,0.06058),(0.03458,0.41515,0.03458,0.11524)} {(0.00244,0.00183,0.00001,0.00001),(0.01072,0.00803,0.00022,0.00022),(0.02163,0.01618,0.00094,0.00094),(0.03478,0.02599,0.00255,0.00253),(0.05023,0.03751,0.00567,0.00559),(0.06838,0.05108,0.01143,0.01122),(0.09011,0.06754,0.02251,0.02192),(0.11766,0.08986,0.04928,0.04734)} {(0.98962,0.00000,0.00002,0.00000),(0.95410,0.00007,0.00041,0.00007),(0.90654,0.00029,0.00172,0.00029),(0.84792,0.00080,0.00456,0.00080),(0.77681,0.00183,0.00988,0.00183),(0.68925,0.00382,0.01924,0.00382),(0.57557,0.00793,0.03593,0.00793),(0.40037,0.01945,0.07023,0.01945)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98962,0.00000,0.00002,0.00000),(0.95410,0.00007,0.00041,0.00007),(0.90654,0.00029,0.00172,0.00029),(0.84792,0.00080,0.00456,0.00080),(0.77681,0.00183,0.00988,0.00183),(0.68925,0.00382,0.01924,0.00382),(0.57557,0.00793,0.03593,0.00793),(0.40037,0.01945,0.07023,0.01945)} {(0.00000,0.00001,0.00000,0.98296),(0.00003,0.00018,0.00003,0.92551),(0.00013,0.00075,0.00013,0.85072),(0.00036,0.00199,0.00036,0.76197),(0.00081,0.00428,0.00081,0.65958),(0.00170,0.00824,0.00170,0.54179),(0.00353,0.01514,0.00353,0.40336),(0.00864,0.02881,0.00864,0.22523)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00304,0.00000,0.00605),(0.00006,0.01317,0.00006,0.02597),(0.00026,0.02609,0.00026,0.05068),(0.00071,0.04098,0.00071,0.07797),(0.00162,0.05742,0.00162,0.10628),(0.00339,0.07507,0.00339,0.13365),(0.00705,0.09330,0.00705,0.15632),(0.01729,0.10936,0.01729,0.16111)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98962,0.00000,0.00002,0.00000),(0.95410,0.00007,0.00041,0.00007),(0.90654,0.00029,0.00172,0.00029),(0.84792,0.00080,0.00456,0.00080),(0.77681,0.00183,0.00988,0.00183),(0.68925,0.00382,0.01924,0.00382),(0.57557,0.00793,0.03593,0.00793),(0.40037,0.01945,0.07023,0.01945)} {(0.98962,0.00000,0.00002,0.00000),(0.95410,0.00007,0.00041,0.00007),(0.90654,0.00029,0.00172,0.00029),(0.84792,0.00080,0.00456,0.00080),(0.77681,0.00183,0.00988,0.00183),(0.68925,0.00382,0.01924,0.00382),(0.57557,0.00793,0.03593,0.00793),(0.40037,0.01945,0.07023,0.01945)} {(0.00000,0.00000,0.98355,0.00000),(0.00005,0.00001,0.92785,0.00001),(0.00019,0.00003,0.85472,0.00003),(0.00051,0.00009,0.76700,0.00009),(0.00110,0.00020,0.66438,0.00020),(0.00214,0.00042,0.54425,0.00042),(0.00399,0.00088,0.39981,0.00088),(0.00780,0.00216,0.20801,0.00216)} ] TEST alpha(ncats) = 0.75( 8), mode = MEDIAN 0.032582 0.137187 0.286685 0.485709 0.752940 1.131212 1.739477 3.434208 [2] P-matrix for branch length 0.100000 +0.9973 +0.0013 +0.0008 +0.0006 +0.0009 +0.9972 +0.0003 +0.0016 +0.0024 +0.0013 +0.9957 +0.0006 +0.0009 +0.0032 +0.0003 +0.9956 +0.9888 +0.0053 +0.0033 +0.0026 +0.0040 +0.9881 +0.0013 +0.0066 +0.0099 +0.0053 +0.9822 +0.0026 +0.0040 +0.0131 +0.0013 +0.9816 +0.9768 +0.0110 +0.0068 +0.0055 +0.0082 +0.9755 +0.0027 +0.0135 +0.0203 +0.0110 +0.9632 +0.0055 +0.0082 +0.0270 +0.0027 +0.9620 +0.9611 +0.0184 +0.0113 +0.0092 +0.0138 +0.9592 +0.0046 +0.0224 +0.0338 +0.0184 +0.9386 +0.0092 +0.0138 +0.0449 +0.0046 +0.9367 +0.9407 +0.0282 +0.0170 +0.0141 +0.0211 +0.9380 +0.0070 +0.0338 +0.0511 +0.0282 +0.9066 +0.0141 +0.0211 +0.0677 +0.0070 +0.9041 +0.9129 +0.0416 +0.0247 +0.0208 +0.0312 +0.9095 +0.0104 +0.0489 +0.0741 +0.0416 +0.8635 +0.0208 +0.0312 +0.0978 +0.0104 +0.8606 +0.8709 +0.0622 +0.0359 +0.0311 +0.0466 +0.8671 +0.0155 +0.0708 +0.1077 +0.0622 +0.7991 +0.0311 +0.0466 +0.1416 +0.0155 +0.7963 +0.7691 +0.1134 +0.0608 +0.0567 +0.0851 +0.7680 +0.0284 +0.1186 +0.1825 +0.1134 +0.6474 +0.0567 +0.0851 +0.2372 +0.0284 +0.6494 [2] P-matrix for branch length 0.200000 +0.9946 +0.0025 +0.0016 +0.0013 +0.0019 +0.9943 +0.0006 +0.0031 +0.0047 +0.0025 +0.9915 +0.0013 +0.0019 +0.0063 +0.0006 +0.9912 +0.9777 +0.0105 +0.0065 +0.0053 +0.0079 +0.9765 +0.0026 +0.0129 +0.0195 +0.0105 +0.9648 +0.0053 +0.0079 +0.0259 +0.0026 +0.9636 +0.9543 +0.0217 +0.0132 +0.0108 +0.0162 +0.9521 +0.0054 +0.0262 +0.0395 +0.0217 +0.9280 +0.0108 +0.0162 +0.0525 +0.0054 +0.9259 +0.9245 +0.0360 +0.0215 +0.0180 +0.0270 +0.9213 +0.0090 +0.0427 +0.0645 +0.0360 +0.8815 +0.0180 +0.0270 +0.0854 +0.0090 +0.8786 +0.8866 +0.0544 +0.0317 +0.0272 +0.0408 +0.8829 +0.0136 +0.0627 +0.0952 +0.0544 +0.8232 +0.0272 +0.0408 +0.1254 +0.0136 +0.8202 +0.8372 +0.0789 +0.0445 +0.0394 +0.0592 +0.8337 +0.0197 +0.0874 +0.1335 +0.0789 +0.7482 +0.0394 +0.0592 +0.1749 +0.0197 +0.7462 +0.7666 +0.1147 +0.0614 +0.0573 +0.0860 +0.7657 +0.0287 +0.1197 +0.1841 +0.1147 +0.6439 +0.0573 +0.0860 +0.2393 +0.0287 +0.6460 +0.6170 +0.1947 +0.0910 +0.0973 +0.1460 +0.6308 +0.0487 +0.1746 +0.2730 +0.1947 +0.4350 +0.0973 +0.1460 +0.3491 +0.0487 +0.4562 [2] P-matrix for branch length 1.000000 +0.9736 +0.0125 +0.0077 +0.0062 +0.0093 +0.9723 +0.0031 +0.0153 +0.0230 +0.0125 +0.9583 +0.0062 +0.0093 +0.0306 +0.0031 +0.9570 +0.8959 +0.0499 +0.0293 +0.0249 +0.0374 +0.8922 +0.0125 +0.0579 +0.0878 +0.0499 +0.8373 +0.0249 +0.0374 +0.1158 +0.0125 +0.8343 +0.8008 +0.0972 +0.0534 +0.0486 +0.0729 +0.7983 +0.0243 +0.1045 +0.1602 +0.0972 +0.6940 +0.0486 +0.0729 +0.2090 +0.0243 +0.6938 +0.6984 +0.1504 +0.0760 +0.0752 +0.1128 +0.7025 +0.0376 +0.1471 +0.2281 +0.1504 +0.5463 +0.0752 +0.1128 +0.2943 +0.0376 +0.5553 +0.5943 +0.2074 +0.0946 +0.1037 +0.1556 +0.6115 +0.0519 +0.1811 +0.2838 +0.2074 +0.4051 +0.1037 +0.1556 +0.3621 +0.0519 +0.4304 +0.4932 +0.2666 +0.1069 +0.1333 +0.2000 +0.5303 +0.0667 +0.2031 +0.3207 +0.2666 +0.2794 +0.1333 +0.2000 +0.4062 +0.0667 +0.3272 +0.3999 +0.3261 +0.1109 +0.1631 +0.2446 +0.4627 +0.0815 +0.2112 +0.3328 +0.3261 +0.1780 +0.1631 +0.2446 +0.4223 +0.0815 +0.2516 +0.3172 +0.3857 +0.1041 +0.1929 +0.2893 +0.4101 +0.0964 +0.2042 +0.3124 +0.3857 +0.1090 +0.1929 +0.2893 +0.4083 +0.0964 +0.2059 [2] P-matrix for branch length 1.000000 +0.9736 +0.0125 +0.0077 +0.0062 +0.0093 +0.9723 +0.0031 +0.0153 +0.0230 +0.0125 +0.9583 +0.0062 +0.0093 +0.0306 +0.0031 +0.9570 +0.8959 +0.0499 +0.0293 +0.0249 +0.0374 +0.8922 +0.0125 +0.0579 +0.0878 +0.0499 +0.8373 +0.0249 +0.0374 +0.1158 +0.0125 +0.8343 +0.8008 +0.0972 +0.0534 +0.0486 +0.0729 +0.7983 +0.0243 +0.1045 +0.1602 +0.0972 +0.6940 +0.0486 +0.0729 +0.2090 +0.0243 +0.6938 +0.6984 +0.1504 +0.0760 +0.0752 +0.1128 +0.7025 +0.0376 +0.1471 +0.2281 +0.1504 +0.5463 +0.0752 +0.1128 +0.2943 +0.0376 +0.5553 +0.5943 +0.2074 +0.0946 +0.1037 +0.1556 +0.6115 +0.0519 +0.1811 +0.2838 +0.2074 +0.4051 +0.1037 +0.1556 +0.3621 +0.0519 +0.4304 +0.4932 +0.2666 +0.1069 +0.1333 +0.2000 +0.5303 +0.0667 +0.2031 +0.3207 +0.2666 +0.2794 +0.1333 +0.2000 +0.4062 +0.0667 +0.3272 +0.3999 +0.3261 +0.1109 +0.1631 +0.2446 +0.4627 +0.0815 +0.2112 +0.3328 +0.3261 +0.1780 +0.1631 +0.2446 +0.4223 +0.0815 +0.2516 +0.3172 +0.3857 +0.1041 +0.1929 +0.2893 +0.4101 +0.0964 +0.2042 +0.3124 +0.3857 +0.1090 +0.1929 +0.2893 +0.4083 +0.0964 +0.2059 [2] CLV 5: [ {(0.00251,0.00501,0.00002,0.00624),(0.01034,0.02034,0.00026,0.02515),(0.02090,0.04045,0.00109,0.04943),(0.03393,0.06420,0.00297,0.07731),(0.04972,0.09139,0.00666,0.10799),(0.06915,0.12222,0.01364,0.14085),(0.09447,0.15746,0.02768,0.17518),(0.13906,0.20220,0.07208,0.21024)} {(0.98932,0.00000,0.00002,0.00000),(0.95597,0.00006,0.00038,0.00006),(0.91075,0.00026,0.00156,0.00026),(0.85467,0.00073,0.00417,0.00073),(0.78614,0.00167,0.00907,0.00167),(0.70086,0.00350,0.01782,0.00350),(0.58774,0.00739,0.03391,0.00739),(0.38071,0.02132,0.07450,0.02132)} {(0.00251,0.00188,0.00001,0.00001),(0.01028,0.00770,0.00020,0.00020),(0.02067,0.01547,0.00086,0.00085),(0.03328,0.02488,0.00232,0.00231),(0.04824,0.03603,0.00518,0.00512),(0.06604,0.04932,0.01053,0.01035),(0.08790,0.06584,0.02111,0.02058),(0.12011,0.09209,0.05314,0.05097)} {(0.00001,0.98870,0.00001,0.00004),(0.00011,0.95363,0.00011,0.00067),(0.00047,0.90651,0.00047,0.00275),(0.00130,0.84882,0.00130,0.00729),(0.00296,0.77948,0.00296,0.01573),(0.00622,0.69502,0.00622,0.03058),(0.01315,0.58628,0.01315,0.05727),(0.03790,0.39788,0.03790,0.12187)} {(0.00125,0.00001,0.00001,0.00188),(0.00514,0.00010,0.00010,0.00760),(0.01033,0.00043,0.00043,0.01504),(0.01664,0.00115,0.00116,0.02372),(0.02412,0.00256,0.00259,0.03347),(0.03302,0.00517,0.00527,0.04415),(0.04395,0.01029,0.01056,0.05555),(0.06006,0.02548,0.02657,0.06661)} {(0.00000,0.00312,0.00000,0.00623),(0.00006,0.01264,0.00006,0.02495),(0.00023,0.02498,0.00023,0.04858),(0.00065,0.03933,0.00065,0.07501),(0.00148,0.05537,0.00148,0.10287),(0.00311,0.07290,0.00311,0.13050),(0.00657,0.09162,0.00657,0.15461),(0.01895,0.11010,0.01895,0.15927)} {(0.00000,0.00000,0.98307,0.00000),(0.00004,0.00001,0.93077,0.00001),(0.00017,0.00003,0.86112,0.00003),(0.00046,0.00008,0.77695,0.00008),(0.00101,0.00019,0.67760,0.00019),(0.00198,0.00039,0.55976,0.00039),(0.00377,0.00082,0.41458,0.00082),(0.00828,0.00237,0.18926,0.00237)} {(0.00001,0.98870,0.00001,0.00004),(0.00011,0.95363,0.00011,0.00067),(0.00047,0.90651,0.00047,0.00275),(0.00130,0.84882,0.00130,0.00729),(0.00296,0.77948,0.00296,0.01573),(0.00622,0.69502,0.00622,0.03058),(0.01315,0.58628,0.01315,0.05727),(0.03790,0.39788,0.03790,0.12187)} {(0.00000,0.00001,0.00000,0.98246),(0.00003,0.00017,0.00003,0.92851),(0.00012,0.00069,0.00012,0.85724),(0.00032,0.00182,0.00032,0.77199),(0.00074,0.00393,0.00074,0.67268),(0.00156,0.00765,0.00156,0.55687),(0.00329,0.01432,0.00329,0.41735),(0.00947,0.03047,0.00947,0.20815)} {(0.98932,0.00000,0.00002,0.00000),(0.95597,0.00006,0.00038,0.00006),(0.91075,0.00026,0.00156,0.00026),(0.85467,0.00073,0.00417,0.00073),(0.78614,0.00167,0.00907,0.00167),(0.70086,0.00350,0.01782,0.00350),(0.58774,0.00739,0.03391,0.00739),(0.38071,0.02132,0.07450,0.02132)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98932,0.00000,0.00002,0.00000),(0.95597,0.00006,0.00038,0.00006),(0.91075,0.00026,0.00156,0.00026),(0.85467,0.00073,0.00417,0.00073),(0.78614,0.00167,0.00907,0.00167),(0.70086,0.00350,0.01782,0.00350),(0.58774,0.00739,0.03391,0.00739),(0.38071,0.02132,0.07450,0.02132)} {(0.00000,0.00001,0.00000,0.98246),(0.00003,0.00017,0.00003,0.92851),(0.00012,0.00069,0.00012,0.85724),(0.00032,0.00182,0.00032,0.77199),(0.00074,0.00393,0.00074,0.67268),(0.00156,0.00765,0.00156,0.55687),(0.00329,0.01432,0.00329,0.41735),(0.00947,0.03047,0.00947,0.20815)} {(0.00000,0.00001,0.00000,0.98246),(0.00003,0.00017,0.00003,0.92851),(0.00012,0.00069,0.00012,0.85724),(0.00032,0.00182,0.00032,0.77199),(0.00074,0.00393,0.00074,0.67268),(0.00156,0.00765,0.00156,0.55687),(0.00329,0.01432,0.00329,0.41735),(0.00947,0.03047,0.00947,0.20815)} {(0.00000,0.00063,0.00250,0.00000),(0.00007,0.00257,0.01014,0.00007),(0.00029,0.00516,0.02010,0.00028),(0.00077,0.00829,0.03173,0.00077),(0.00173,0.01201,0.04479,0.00171),(0.00351,0.01644,0.05902,0.00345),(0.00704,0.02195,0.07382,0.00686),(0.01771,0.03070,0.08469,0.01699)} {(0.00000,0.00001,0.00000,0.98246),(0.00003,0.00017,0.00003,0.92851),(0.00012,0.00069,0.00012,0.85724),(0.00032,0.00182,0.00032,0.77199),(0.00074,0.00393,0.00074,0.67268),(0.00156,0.00765,0.00156,0.55687),(0.00329,0.01432,0.00329,0.41735),(0.00947,0.03047,0.00947,0.20815)} {(0.00251,0.00188,0.00001,0.00001),(0.01028,0.00770,0.00020,0.00020),(0.02067,0.01547,0.00086,0.00085),(0.03328,0.02488,0.00232,0.00231),(0.04824,0.03603,0.00518,0.00512),(0.06604,0.04932,0.01053,0.01035),(0.08790,0.06584,0.02111,0.02058),(0.12011,0.09209,0.05314,0.05097)} {(0.00125,0.00001,0.00001,0.00188),(0.00514,0.00010,0.00010,0.00760),(0.01033,0.00043,0.00043,0.01504),(0.01664,0.00115,0.00116,0.02372),(0.02412,0.00256,0.00259,0.03347),(0.03302,0.00517,0.00527,0.04415),(0.04395,0.01029,0.01056,0.05555),(0.06006,0.02548,0.02657,0.06661)} {(0.00000,0.00001,0.00000,0.98246),(0.00003,0.00017,0.00003,0.92851),(0.00012,0.00069,0.00012,0.85724),(0.00032,0.00182,0.00032,0.77199),(0.00074,0.00393,0.00074,0.67268),(0.00156,0.00765,0.00156,0.55687),(0.00329,0.01432,0.00329,0.41735),(0.00947,0.03047,0.00947,0.20815)} ] [2] CLV 6: [ {(0.00250,0.00001,0.00000,0.00001),(0.01016,0.00016,0.00001,0.00020),(0.02018,0.00065,0.00009,0.00079),(0.03193,0.00172,0.00038,0.00205),(0.04520,0.00369,0.00121,0.00428),(0.05984,0.00712,0.00333,0.00801),(0.07551,0.01322,0.00875,0.01433),(0.09020,0.02834,0.02918,0.02896)} {(0.00155,0.00000,0.00234,0.00000),(0.00613,0.00001,0.00945,0.00001),(0.01173,0.00004,0.01857,0.00004),(0.01768,0.00011,0.02891,0.00011),(0.02348,0.00025,0.03987,0.00025),(0.02850,0.00050,0.05051,0.00050),(0.03153,0.00100,0.05863,0.00100),(0.02738,0.00260,0.05279,0.00260)} {(0.00250,0.00188,0.00002,0.00002),(0.01021,0.00765,0.00034,0.00034),(0.02037,0.01527,0.00142,0.00141),(0.03249,0.02438,0.00378,0.00375),(0.04655,0.03502,0.00825,0.00812),(0.06281,0.04753,0.01625,0.01590),(0.08204,0.06297,0.03107,0.03013),(0.10894,0.08850,0.06965,0.06667)} {(0.00000,0.98031,0.00000,0.00002),(0.00005,0.92022,0.00005,0.00034),(0.00023,0.84199,0.00023,0.00142),(0.00061,0.75026,0.00061,0.00383),(0.00136,0.64605,0.00136,0.00841),(0.00279,0.52844,0.00279,0.01654),(0.00575,0.39296,0.00575,0.03097),(0.01625,0.20457,0.01625,0.06208)} {(0.00125,0.00001,0.00001,0.00187),(0.00510,0.00017,0.00017,0.00748),(0.01018,0.00071,0.00071,0.01457),(0.01625,0.00187,0.00189,0.02251),(0.02328,0.00406,0.00412,0.03096),(0.03141,0.00795,0.00813,0.03958),(0.04102,0.01507,0.01553,0.04791),(0.05447,0.03333,0.03483,0.05516)} {(0.00000,0.00001,0.00000,0.00616),(0.00000,0.00016,0.00000,0.02376),(0.00001,0.00066,0.00001,0.04390),(0.00004,0.00168,0.00004,0.06329),(0.00012,0.00348,0.00012,0.07939),(0.00034,0.00637,0.00034,0.08923),(0.00094,0.01086,0.00094,0.08818),(0.00363,0.01843,0.00363,0.06008)} {(0.00000,0.00000,0.97056,0.00000),(0.00002,0.00000,0.88199,0.00000),(0.00008,0.00001,0.76970,0.00001),(0.00020,0.00003,0.64280,0.00003),(0.00040,0.00007,0.50575,0.00007),(0.00070,0.00012,0.36178,0.00012),(0.00112,0.00021,0.21363,0.00021),(0.00166,0.00040,0.05414,0.00040)} {(0.00000,0.98031,0.00000,0.00002),(0.00005,0.92022,0.00005,0.00034),(0.00023,0.84199,0.00023,0.00142),(0.00061,0.75026,0.00061,0.00383),(0.00136,0.64605,0.00136,0.00841),(0.00279,0.52844,0.00279,0.01654),(0.00575,0.39296,0.00575,0.03097),(0.01625,0.20457,0.01625,0.06208)} {(0.00062,0.00000,0.00000,0.00185),(0.00243,0.00005,0.00005,0.00719),(0.00461,0.00020,0.00019,0.01340),(0.00690,0.00051,0.00048,0.01953),(0.00914,0.00108,0.00098,0.02483),(0.01119,0.00203,0.00178,0.02840),(0.01291,0.00363,0.00310,0.02877),(0.01427,0.00718,0.00631,0.02095)} {(0.00155,0.00000,0.00234,0.00000),(0.00613,0.00001,0.00945,0.00001),(0.01173,0.00004,0.01857,0.00004),(0.01768,0.00011,0.02891,0.00011),(0.02348,0.00025,0.03987,0.00025),(0.02850,0.00050,0.05051,0.00050),(0.03153,0.00100,0.05863,0.00100),(0.02738,0.00260,0.05279,0.00260)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00249,0.00094,0.00001,0.00001),(0.00994,0.00377,0.00010,0.00010),(0.01927,0.00739,0.00043,0.00041),(0.02957,0.01156,0.00118,0.00107),(0.04025,0.01616,0.00264,0.00230),(0.05052,0.02118,0.00533,0.00444),(0.05890,0.02669,0.01044,0.00834),(0.05858,0.03368,0.02362,0.01864)} {(0.00000,0.00000,0.00000,0.96951),(0.00001,0.00008,0.00001,0.87823),(0.00005,0.00032,0.00005,0.76355),(0.00013,0.00081,0.00013,0.63545),(0.00028,0.00166,0.00028,0.49907),(0.00053,0.00300,0.00053,0.35822),(0.00097,0.00504,0.00097,0.21614),(0.00225,0.00858,0.00225,0.06545)} {(0.00000,0.00000,0.00000,0.96951),(0.00001,0.00008,0.00001,0.87823),(0.00005,0.00032,0.00005,0.76355),(0.00013,0.00081,0.00013,0.63545),(0.00028,0.00166,0.00028,0.49907),(0.00053,0.00300,0.00053,0.35822),(0.00097,0.00504,0.00097,0.21614),(0.00225,0.00858,0.00225,0.06545)} {(0.00000,0.00062,0.00001,0.00000),(0.00000,0.00249,0.00010,0.00000),(0.00001,0.00485,0.00042,0.00002),(0.00005,0.00749,0.00108,0.00011),(0.00015,0.01031,0.00223,0.00034),(0.00043,0.01321,0.00410,0.00093),(0.00119,0.01607,0.00703,0.00240),(0.00452,0.01861,0.01217,0.00776)} {(0.00000,0.00000,0.00000,0.96951),(0.00001,0.00008,0.00001,0.87823),(0.00005,0.00032,0.00005,0.76355),(0.00013,0.00081,0.00013,0.63545),(0.00028,0.00166,0.00028,0.49907),(0.00053,0.00300,0.00053,0.35822),(0.00097,0.00504,0.00097,0.21614),(0.00225,0.00858,0.00225,0.06545)} {(0.00249,0.00000,0.00000,0.00000),(0.00998,0.00006,0.00001,0.00000),(0.01944,0.00025,0.00006,0.00002),(0.03004,0.00066,0.00024,0.00010),(0.04128,0.00143,0.00079,0.00033),(0.05259,0.00281,0.00217,0.00094),(0.06289,0.00541,0.00572,0.00259),(0.06722,0.01292,0.01901,0.00973)} {(0.00000,0.00001,0.00000,0.00001),(0.00005,0.00017,0.00000,0.00019),(0.00022,0.00067,0.00002,0.00076),(0.00058,0.00173,0.00007,0.00192),(0.00127,0.00359,0.00022,0.00388),(0.00248,0.00663,0.00064,0.00692),(0.00470,0.01154,0.00178,0.01146),(0.01060,0.02103,0.00678,0.01926)} {(0.00000,0.00000,0.00000,0.96951),(0.00001,0.00008,0.00001,0.87823),(0.00005,0.00032,0.00005,0.76355),(0.00013,0.00081,0.00013,0.63545),(0.00028,0.00166,0.00028,0.49907),(0.00053,0.00300,0.00053,0.35822),(0.00097,0.00504,0.00097,0.21614),(0.00225,0.00858,0.00225,0.06545)} ] [2] CLV 7: [ {(0.00001,0.98870,0.00001,0.00004),(0.00011,0.95363,0.00011,0.00067),(0.00047,0.90651,0.00047,0.00275),(0.00130,0.84882,0.00130,0.00729),(0.00296,0.77948,0.00296,0.01573),(0.00622,0.69502,0.00622,0.03058),(0.01315,0.58628,0.01315,0.05727),(0.03790,0.39788,0.03790,0.12187)} {(0.00000,0.00000,0.98307,0.00000),(0.00004,0.00001,0.93077,0.00001),(0.00017,0.00003,0.86112,0.00003),(0.00046,0.00008,0.77695,0.00008),(0.00101,0.00019,0.67760,0.00019),(0.00198,0.00039,0.55976,0.00039),(0.00377,0.00082,0.41458,0.00082),(0.00828,0.00237,0.18926,0.00237)} {(0.00125,0.00001,0.00001,0.00188),(0.00514,0.00010,0.00010,0.00760),(0.01033,0.00043,0.00043,0.01504),(0.01664,0.00115,0.00116,0.02372),(0.02412,0.00256,0.00259,0.03347),(0.03302,0.00517,0.00527,0.04415),(0.04395,0.01029,0.01056,0.05555),(0.06006,0.02548,0.02657,0.06661)} {(0.00001,0.98870,0.00001,0.00004),(0.00011,0.95363,0.00011,0.00067),(0.00047,0.90651,0.00047,0.00275),(0.00130,0.84882,0.00130,0.00729),(0.00296,0.77948,0.00296,0.01573),(0.00622,0.69502,0.00622,0.03058),(0.01315,0.58628,0.01315,0.05727),(0.03790,0.39788,0.03790,0.12187)} {(0.00000,0.00001,0.00000,0.98246),(0.00003,0.00017,0.00003,0.92851),(0.00012,0.00069,0.00012,0.85724),(0.00032,0.00182,0.00032,0.77199),(0.00074,0.00393,0.00074,0.67268),(0.00156,0.00765,0.00156,0.55687),(0.00329,0.01432,0.00329,0.41735),(0.00947,0.03047,0.00947,0.20815)} {(0.00000,0.00001,0.00000,0.98246),(0.00003,0.00017,0.00003,0.92851),(0.00012,0.00069,0.00012,0.85724),(0.00032,0.00182,0.00032,0.77199),(0.00074,0.00393,0.00074,0.67268),(0.00156,0.00765,0.00156,0.55687),(0.00329,0.01432,0.00329,0.41735),(0.00947,0.03047,0.00947,0.20815)} {(0.00000,0.00000,0.98307,0.00000),(0.00004,0.00001,0.93077,0.00001),(0.00017,0.00003,0.86112,0.00003),(0.00046,0.00008,0.77695,0.00008),(0.00101,0.00019,0.67760,0.00019),(0.00198,0.00039,0.55976,0.00039),(0.00377,0.00082,0.41458,0.00082),(0.00828,0.00237,0.18926,0.00237)} {(0.00001,0.98870,0.00001,0.00004),(0.00011,0.95363,0.00011,0.00067),(0.00047,0.90651,0.00047,0.00275),(0.00130,0.84882,0.00130,0.00729),(0.00296,0.77948,0.00296,0.01573),(0.00622,0.69502,0.00622,0.03058),(0.01315,0.58628,0.01315,0.05727),(0.03790,0.39788,0.03790,0.12187)} {(0.00251,0.00188,0.00001,0.00001),(0.01028,0.00770,0.00020,0.00020),(0.02067,0.01547,0.00086,0.00085),(0.03328,0.02488,0.00232,0.00231),(0.04824,0.03603,0.00518,0.00512),(0.06604,0.04932,0.01053,0.01035),(0.08790,0.06584,0.02111,0.02058),(0.12011,0.09209,0.05314,0.05097)} {(0.98932,0.00000,0.00002,0.00000),(0.95597,0.00006,0.00038,0.00006),(0.91075,0.00026,0.00156,0.00026),(0.85467,0.00073,0.00417,0.00073),(0.78614,0.00167,0.00907,0.00167),(0.70086,0.00350,0.01782,0.00350),(0.58774,0.00739,0.03391,0.00739),(0.38071,0.02132,0.07450,0.02132)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98932,0.00000,0.00002,0.00000),(0.95597,0.00006,0.00038,0.00006),(0.91075,0.00026,0.00156,0.00026),(0.85467,0.00073,0.00417,0.00073),(0.78614,0.00167,0.00907,0.00167),(0.70086,0.00350,0.01782,0.00350),(0.58774,0.00739,0.03391,0.00739),(0.38071,0.02132,0.07450,0.02132)} {(0.00000,0.00001,0.00000,0.98246),(0.00003,0.00017,0.00003,0.92851),(0.00012,0.00069,0.00012,0.85724),(0.00032,0.00182,0.00032,0.77199),(0.00074,0.00393,0.00074,0.67268),(0.00156,0.00765,0.00156,0.55687),(0.00329,0.01432,0.00329,0.41735),(0.00947,0.03047,0.00947,0.20815)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00312,0.00000,0.00623),(0.00006,0.01264,0.00006,0.02495),(0.00023,0.02498,0.00023,0.04858),(0.00065,0.03933,0.00065,0.07501),(0.00148,0.05537,0.00148,0.10287),(0.00311,0.07290,0.00311,0.13050),(0.00657,0.09162,0.00657,0.15461),(0.01895,0.11010,0.01895,0.15927)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98932,0.00000,0.00002,0.00000),(0.95597,0.00006,0.00038,0.00006),(0.91075,0.00026,0.00156,0.00026),(0.85467,0.00073,0.00417,0.00073),(0.78614,0.00167,0.00907,0.00167),(0.70086,0.00350,0.01782,0.00350),(0.58774,0.00739,0.03391,0.00739),(0.38071,0.02132,0.07450,0.02132)} {(0.98932,0.00000,0.00002,0.00000),(0.95597,0.00006,0.00038,0.00006),(0.91075,0.00026,0.00156,0.00026),(0.85467,0.00073,0.00417,0.00073),(0.78614,0.00167,0.00907,0.00167),(0.70086,0.00350,0.01782,0.00350),(0.58774,0.00739,0.03391,0.00739),(0.38071,0.02132,0.07450,0.02132)} {(0.00000,0.00000,0.98307,0.00000),(0.00004,0.00001,0.93077,0.00001),(0.00017,0.00003,0.86112,0.00003),(0.00046,0.00008,0.77695,0.00008),(0.00101,0.00019,0.67760,0.00019),(0.00198,0.00039,0.55976,0.00039),(0.00377,0.00082,0.41458,0.00082),(0.00828,0.00237,0.18926,0.00237)} ] TEST alpha(ncats) = 1.00( 8), mode = MEAN 0.067415 0.216895 0.391395 0.601010 0.863526 1.214996 1.748591 2.896172 [3] P-matrix for branch length 0.100000 +0.9945 +0.0026 +0.0016 +0.0013 +0.0020 +0.9941 +0.0007 +0.0032 +0.0049 +0.0026 +0.9912 +0.0013 +0.0020 +0.0065 +0.0007 +0.9909 +0.9823 +0.0083 +0.0052 +0.0042 +0.0063 +0.9814 +0.0021 +0.0103 +0.0155 +0.0083 +0.9720 +0.0042 +0.0063 +0.0206 +0.0021 +0.9711 +0.9685 +0.0149 +0.0092 +0.0075 +0.0112 +0.9668 +0.0037 +0.0182 +0.0275 +0.0149 +0.9502 +0.0075 +0.0112 +0.0365 +0.0037 +0.9486 +0.9522 +0.0227 +0.0138 +0.0113 +0.0170 +0.9499 +0.0057 +0.0274 +0.0413 +0.0227 +0.9246 +0.0113 +0.0170 +0.0548 +0.0057 +0.9225 +0.9324 +0.0322 +0.0193 +0.0161 +0.0241 +0.9295 +0.0080 +0.0384 +0.0580 +0.0322 +0.8938 +0.0161 +0.0241 +0.0767 +0.0080 +0.8911 +0.9069 +0.0445 +0.0263 +0.0223 +0.0334 +0.9034 +0.0111 +0.0521 +0.0789 +0.0445 +0.8543 +0.0223 +0.0334 +0.1042 +0.0111 +0.8513 +0.8703 +0.0625 +0.0360 +0.0312 +0.0468 +0.8665 +0.0156 +0.0711 +0.1081 +0.0625 +0.7982 +0.0312 +0.0468 +0.1422 +0.0156 +0.7954 +0.7991 +0.0980 +0.0538 +0.0490 +0.0735 +0.7967 +0.0245 +0.1053 +0.1614 +0.0980 +0.6915 +0.0490 +0.0735 +0.2106 +0.0245 +0.6914 [3] P-matrix for branch length 0.200000 +0.9890 +0.0052 +0.0032 +0.0026 +0.0039 +0.9883 +0.0013 +0.0065 +0.0097 +0.0052 +0.9825 +0.0026 +0.0039 +0.0129 +0.0013 +0.9819 +0.9652 +0.0165 +0.0101 +0.0082 +0.0124 +0.9634 +0.0041 +0.0201 +0.0303 +0.0165 +0.9449 +0.0082 +0.0124 +0.0403 +0.0041 +0.9432 +0.9384 +0.0293 +0.0176 +0.0146 +0.0220 +0.9357 +0.0073 +0.0351 +0.0529 +0.0293 +0.9032 +0.0146 +0.0220 +0.0701 +0.0073 +0.9006 +0.9079 +0.0441 +0.0261 +0.0220 +0.0330 +0.9043 +0.0110 +0.0516 +0.0782 +0.0441 +0.8557 +0.0220 +0.0330 +0.1032 +0.0110 +0.8527 +0.8717 +0.0617 +0.0357 +0.0309 +0.0463 +0.8679 +0.0154 +0.0704 +0.1070 +0.0617 +0.8004 +0.0309 +0.0463 +0.1407 +0.0154 +0.7975 +0.8268 +0.0841 +0.0471 +0.0420 +0.0630 +0.8235 +0.0210 +0.0924 +0.1412 +0.0841 +0.7327 +0.0420 +0.0630 +0.1848 +0.0210 +0.7311 +0.7657 +0.1152 +0.0616 +0.0576 +0.0864 +0.7648 +0.0288 +0.1201 +0.1848 +0.1152 +0.6425 +0.0576 +0.0864 +0.2402 +0.0288 +0.6447 +0.6581 +0.1721 +0.0838 +0.0860 +0.1290 +0.6665 +0.0430 +0.1615 +0.2514 +0.1721 +0.4905 +0.0860 +0.1290 +0.3229 +0.0430 +0.5050 [3] P-matrix for branch length 1.000000 +0.9466 +0.0253 +0.0154 +0.0127 +0.0190 +0.9441 +0.0063 +0.0305 +0.0461 +0.0253 +0.9159 +0.0127 +0.0190 +0.0611 +0.0063 +0.9136 +0.8430 +0.0760 +0.0430 +0.0380 +0.0570 +0.8394 +0.0190 +0.0846 +0.1291 +0.0760 +0.7570 +0.0380 +0.0570 +0.1692 +0.0190 +0.7549 +0.7438 +0.1265 +0.0665 +0.0632 +0.0948 +0.7443 +0.0316 +0.1293 +0.1994 +0.1265 +0.6109 +0.0632 +0.0948 +0.2585 +0.0316 +0.6150 +0.6494 +0.1768 +0.0854 +0.0884 +0.1326 +0.6588 +0.0442 +0.1644 +0.2562 +0.1768 +0.4785 +0.0884 +0.1326 +0.3288 +0.0442 +0.4944 +0.5600 +0.2270 +0.0995 +0.1135 +0.1703 +0.5831 +0.0568 +0.1899 +0.2985 +0.2270 +0.3610 +0.1135 +0.1703 +0.3798 +0.0568 +0.3932 +0.4762 +0.2770 +0.1082 +0.1385 +0.2078 +0.5174 +0.0693 +0.2055 +0.3247 +0.2770 +0.2597 +0.1385 +0.2078 +0.4111 +0.0693 +0.3119 +0.3989 +0.3268 +0.1109 +0.1634 +0.2451 +0.4621 +0.0817 +0.2112 +0.3328 +0.3268 +0.1771 +0.1634 +0.2451 +0.4223 +0.0817 +0.2509 +0.3298 +0.3760 +0.1062 +0.1880 +0.2820 +0.4176 +0.0940 +0.2064 +0.3187 +0.3760 +0.1174 +0.1880 +0.2820 +0.4128 +0.0940 +0.2112 [3] P-matrix for branch length 1.000000 +0.9466 +0.0253 +0.0154 +0.0127 +0.0190 +0.9441 +0.0063 +0.0305 +0.0461 +0.0253 +0.9159 +0.0127 +0.0190 +0.0611 +0.0063 +0.9136 +0.8430 +0.0760 +0.0430 +0.0380 +0.0570 +0.8394 +0.0190 +0.0846 +0.1291 +0.0760 +0.7570 +0.0380 +0.0570 +0.1692 +0.0190 +0.7549 +0.7438 +0.1265 +0.0665 +0.0632 +0.0948 +0.7443 +0.0316 +0.1293 +0.1994 +0.1265 +0.6109 +0.0632 +0.0948 +0.2585 +0.0316 +0.6150 +0.6494 +0.1768 +0.0854 +0.0884 +0.1326 +0.6588 +0.0442 +0.1644 +0.2562 +0.1768 +0.4785 +0.0884 +0.1326 +0.3288 +0.0442 +0.4944 +0.5600 +0.2270 +0.0995 +0.1135 +0.1703 +0.5831 +0.0568 +0.1899 +0.2985 +0.2270 +0.3610 +0.1135 +0.1703 +0.3798 +0.0568 +0.3932 +0.4762 +0.2770 +0.1082 +0.1385 +0.2078 +0.5174 +0.0693 +0.2055 +0.3247 +0.2770 +0.2597 +0.1385 +0.2078 +0.4111 +0.0693 +0.3119 +0.3989 +0.3268 +0.1109 +0.1634 +0.2451 +0.4621 +0.0817 +0.2112 +0.3328 +0.3268 +0.1771 +0.1634 +0.2451 +0.4223 +0.0817 +0.2509 +0.3298 +0.3760 +0.1062 +0.1880 +0.2820 +0.4176 +0.0940 +0.2064 +0.3187 +0.3760 +0.1174 +0.1880 +0.2820 +0.4128 +0.0940 +0.2112 [3] CLV 5: [ {(0.00516,0.01024,0.00006,0.01273),(0.01606,0.03132,0.00064,0.03848),(0.02790,0.05335,0.00198,0.06469),(0.04097,0.07655,0.00442,0.09142),(0.05573,0.10126,0.00851,0.11874),(0.07304,0.12801,0.01541,0.14676),(0.09480,0.15788,0.02791,0.17557),(0.12803,0.19362,0.05806,0.20476)} {(0.97805,0.00002,0.00009,0.00002),(0.93152,0.00015,0.00092,0.00015),(0.88068,0.00048,0.00280,0.00048),(0.82419,0.00109,0.00611,0.00109),(0.75987,0.00214,0.01145,0.00214),(0.68364,0.00397,0.01995,0.00397),(0.58624,0.00746,0.03415,0.00746),(0.43310,0.01665,0.06322,0.01665)} {(0.00514,0.00386,0.00005,0.00005),(0.01592,0.01192,0.00050,0.00050),(0.02747,0.02054,0.00155,0.00154),(0.04000,0.02988,0.00344,0.00341),(0.05383,0.04019,0.00661,0.00652),(0.06951,0.05192,0.01187,0.01165),(0.08817,0.06605,0.02128,0.02074),(0.11323,0.08600,0.04326,0.04167)} {(0.00003,0.97682,0.00003,0.00017),(0.00027,0.92808,0.00027,0.00162),(0.00086,0.87547,0.00086,0.00492),(0.00194,0.81783,0.00194,0.01065),(0.00381,0.75324,0.00381,0.01980),(0.00707,0.67822,0.00707,0.03415),(0.01326,0.58486,0.01326,0.05768),(0.02960,0.44418,0.02960,0.10429)} {(0.00257,0.00003,0.00003,0.00383),(0.00796,0.00025,0.00025,0.01167),(0.01374,0.00077,0.00077,0.01977),(0.02000,0.00171,0.00172,0.02818),(0.02691,0.00326,0.00330,0.03694),(0.03475,0.00583,0.00594,0.04610),(0.04409,0.01037,0.01064,0.05568),(0.05662,0.02084,0.02163,0.06517)} {(0.00001,0.00638,0.00001,0.01267),(0.00014,0.01940,0.00014,0.03798),(0.00043,0.03281,0.00043,0.06315),(0.00097,0.04667,0.00097,0.08801),(0.00191,0.06106,0.00191,0.11223),(0.00353,0.07609,0.00353,0.13511),(0.00663,0.09183,0.00663,0.15483),(0.01480,0.10762,0.01480,0.16309)} {(0.00001,0.00000,0.96531,0.00000),(0.00010,0.00002,0.89291,0.00002),(0.00031,0.00005,0.81568,0.00005),(0.00068,0.00012,0.73228,0.00012),(0.00127,0.00024,0.64058,0.00024),(0.00222,0.00044,0.53680,0.00044),(0.00379,0.00083,0.41275,0.00083),(0.00702,0.00185,0.24056,0.00185)} {(0.00003,0.97682,0.00003,0.00017),(0.00027,0.92808,0.00027,0.00162),(0.00086,0.87547,0.00086,0.00492),(0.00194,0.81783,0.00194,0.01065),(0.00381,0.75324,0.00381,0.01980),(0.00707,0.67822,0.00707,0.03415),(0.01326,0.58486,0.01326,0.05768),(0.02960,0.44418,0.02960,0.10429)} {(0.00001,0.00004,0.00001,0.96411),(0.00007,0.00041,0.00007,0.88969),(0.00021,0.00123,0.00021,0.81109),(0.00049,0.00266,0.00049,0.72715),(0.00095,0.00495,0.00095,0.63606),(0.00177,0.00854,0.00177,0.53457),(0.00332,0.01442,0.00332,0.41562),(0.00740,0.02607,0.00740,0.25502)} {(0.97805,0.00002,0.00009,0.00002),(0.93152,0.00015,0.00092,0.00015),(0.88068,0.00048,0.00280,0.00048),(0.82419,0.00109,0.00611,0.00109),(0.75987,0.00214,0.01145,0.00214),(0.68364,0.00397,0.01995,0.00397),(0.58624,0.00746,0.03415,0.00746),(0.43310,0.01665,0.06322,0.01665)} 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{(0.00001,0.00004,0.00001,0.96411),(0.00007,0.00041,0.00007,0.88969),(0.00021,0.00123,0.00021,0.81109),(0.00049,0.00266,0.00049,0.72715),(0.00095,0.00495,0.00095,0.63606),(0.00177,0.00854,0.00177,0.53457),(0.00332,0.01442,0.00332,0.41562),(0.00740,0.02607,0.00740,0.25502)} ] [3] CLV 6: [ {(0.00512,0.00004,0.00000,0.00005),(0.01563,0.00039,0.00004,0.00047),(0.02657,0.00117,0.00021,0.00140),(0.03799,0.00251,0.00067,0.00295),(0.04995,0.00463,0.00171,0.00533),(0.06252,0.00794,0.00394,0.00888),(0.07569,0.01331,0.00885,0.01442),(0.08849,0.02409,0.02259,0.02493)} {(0.00314,0.00000,0.00478,0.00000),(0.00925,0.00002,0.01446,0.00002),(0.01505,0.00008,0.02426,0.00008),(0.02045,0.00017,0.03403,0.00017),(0.02529,0.00032,0.04353,0.00032),(0.02923,0.00056,0.05221,0.00056),(0.03155,0.00101,0.05869,0.00101),(0.02950,0.00208,0.05694,0.00208)} 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{(0.97805,0.00002,0.00009,0.00002),(0.93152,0.00015,0.00092,0.00015),(0.88068,0.00048,0.00280,0.00048),(0.82419,0.00109,0.00611,0.00109),(0.75987,0.00214,0.01145,0.00214),(0.68364,0.00397,0.01995,0.00397),(0.58624,0.00746,0.03415,0.00746),(0.43310,0.01665,0.06322,0.01665)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97805,0.00002,0.00009,0.00002),(0.93152,0.00015,0.00092,0.00015),(0.88068,0.00048,0.00280,0.00048),(0.82419,0.00109,0.00611,0.00109),(0.75987,0.00214,0.01145,0.00214),(0.68364,0.00397,0.01995,0.00397),(0.58624,0.00746,0.03415,0.00746),(0.43310,0.01665,0.06322,0.01665)} {(0.00001,0.00004,0.00001,0.96411),(0.00007,0.00041,0.00007,0.88969),(0.00021,0.00123,0.00021,0.81109),(0.00049,0.00266,0.00049,0.72715),(0.00095,0.00495,0.00095,0.63606),(0.00177,0.00854,0.00177,0.53457),(0.00332,0.01442,0.00332,0.41562),(0.00740,0.02607,0.00740,0.25502)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00001,0.00638,0.00001,0.01267),(0.00014,0.01940,0.00014,0.03798),(0.00043,0.03281,0.00043,0.06315),(0.00097,0.04667,0.00097,0.08801),(0.00191,0.06106,0.00191,0.11223),(0.00353,0.07609,0.00353,0.13511),(0.00663,0.09183,0.00663,0.15483),(0.01480,0.10762,0.01480,0.16309)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97805,0.00002,0.00009,0.00002),(0.93152,0.00015,0.00092,0.00015),(0.88068,0.00048,0.00280,0.00048),(0.82419,0.00109,0.00611,0.00109),(0.75987,0.00214,0.01145,0.00214),(0.68364,0.00397,0.01995,0.00397),(0.58624,0.00746,0.03415,0.00746),(0.43310,0.01665,0.06322,0.01665)} {(0.97805,0.00002,0.00009,0.00002),(0.93152,0.00015,0.00092,0.00015),(0.88068,0.00048,0.00280,0.00048),(0.82419,0.00109,0.00611,0.00109),(0.75987,0.00214,0.01145,0.00214),(0.68364,0.00397,0.01995,0.00397),(0.58624,0.00746,0.03415,0.00746),(0.43310,0.01665,0.06322,0.01665)} {(0.00001,0.00000,0.96531,0.00000),(0.00010,0.00002,0.89291,0.00002),(0.00031,0.00005,0.81568,0.00005),(0.00068,0.00012,0.73228,0.00012),(0.00127,0.00024,0.64058,0.00024),(0.00222,0.00044,0.53680,0.00044),(0.00379,0.00083,0.41275,0.00083),(0.00702,0.00185,0.24056,0.00185)} ] TEST alpha(ncats) = 1.00( 8), mode = MEDIAN 0.065280 0.208627 0.376074 0.577429 0.830101 1.169899 1.693147 3.079442 [3] P-matrix for branch length 0.100000 +0.9946 +0.0025 +0.0016 +0.0013 +0.0019 +0.9943 +0.0006 +0.0031 +0.0047 +0.0025 +0.9915 +0.0013 +0.0019 +0.0063 +0.0006 +0.9912 +0.9830 +0.0080 +0.0050 +0.0040 +0.0060 +0.9821 +0.0020 +0.0099 +0.0149 +0.0080 +0.9731 +0.0040 +0.0060 +0.0198 +0.0020 +0.9722 +0.9697 +0.0143 +0.0088 +0.0072 +0.0108 +0.9681 +0.0036 +0.0176 +0.0264 +0.0143 +0.9521 +0.0072 +0.0108 +0.0351 +0.0036 +0.9505 +0.9540 +0.0218 +0.0133 +0.0109 +0.0164 +0.9518 +0.0055 +0.0264 +0.0398 +0.0218 +0.9275 +0.0109 +0.0164 +0.0528 +0.0055 +0.9254 +0.9349 +0.0310 +0.0186 +0.0155 +0.0232 +0.9320 +0.0077 +0.0370 +0.0559 +0.0310 +0.8977 +0.0155 +0.0232 +0.0740 +0.0077 +0.8950 +0.9101 +0.0429 +0.0254 +0.0215 +0.0322 +0.9067 +0.0107 +0.0504 +0.0763 +0.0429 +0.8593 +0.0215 +0.0322 +0.1008 +0.0107 +0.8563 +0.8740 +0.0606 +0.0351 +0.0303 +0.0455 +0.8702 +0.0152 +0.0692 +0.1052 +0.0606 +0.8038 +0.0303 +0.0455 +0.1384 +0.0152 +0.8009 +0.7887 +0.1034 +0.0563 +0.0517 +0.0775 +0.7866 +0.0258 +0.1100 +0.1689 +0.1034 +0.6761 +0.0517 +0.0775 +0.2200 +0.0258 +0.6766 [3] P-matrix for branch length 0.200000 +0.9893 +0.0050 +0.0031 +0.0025 +0.0038 +0.9887 +0.0013 +0.0063 +0.0094 +0.0050 +0.9831 +0.0025 +0.0038 +0.0125 +0.0013 +0.9825 +0.9664 +0.0159 +0.0097 +0.0079 +0.0119 +0.9647 +0.0040 +0.0194 +0.0292 +0.0159 +0.9470 +0.0079 +0.0119 +0.0388 +0.0040 +0.9453 +0.9407 +0.0282 +0.0170 +0.0141 +0.0211 +0.9380 +0.0070 +0.0338 +0.0510 +0.0282 +0.9067 +0.0141 +0.0211 +0.0676 +0.0070 +0.9042 +0.9112 +0.0424 +0.0251 +0.0212 +0.0318 +0.9078 +0.0106 +0.0498 +0.0754 +0.0424 +0.8609 +0.0212 +0.0318 +0.0996 +0.0106 +0.8579 +0.8762 +0.0595 +0.0345 +0.0298 +0.0447 +0.8724 +0.0149 +0.0681 +0.1035 +0.0595 +0.8072 +0.0298 +0.0447 +0.1362 +0.0149 +0.8043 +0.8324 +0.0813 +0.0457 +0.0406 +0.0610 +0.8290 +0.0203 +0.0898 +0.1371 +0.0813 +0.7410 +0.0406 +0.0610 +0.1795 +0.0203 +0.7392 +0.7717 +0.1121 +0.0602 +0.0560 +0.0841 +0.7704 +0.0280 +0.1175 +0.1807 +0.1121 +0.6512 +0.0560 +0.0841 +0.2350 +0.0280 +0.6529 +0.6435 +0.1800 +0.0865 +0.0900 +0.1350 +0.6537 +0.0450 +0.1663 +0.2594 +0.1800 +0.4706 +0.0900 +0.1350 +0.3326 +0.0450 +0.4874 [3] P-matrix for branch length 1.000000 +0.9483 +0.0246 +0.0149 +0.0123 +0.0184 +0.9458 +0.0061 +0.0296 +0.0447 +0.0246 +0.9185 +0.0123 +0.0184 +0.0593 +0.0061 +0.9162 +0.8483 +0.0733 +0.0417 +0.0367 +0.0550 +0.8446 +0.0183 +0.0820 +0.1251 +0.0733 +0.7649 +0.0367 +0.0550 +0.1641 +0.0183 +0.7626 +0.7517 +0.1224 +0.0647 +0.0612 +0.0918 +0.7517 +0.0306 +0.1260 +0.1942 +0.1224 +0.6223 +0.0612 +0.0918 +0.2520 +0.0306 +0.6257 +0.6588 +0.1717 +0.0837 +0.0858 +0.1287 +0.6671 +0.0429 +0.1612 +0.2510 +0.1717 +0.4915 +0.0858 +0.1287 +0.3224 +0.0429 +0.5059 +0.5699 +0.2213 +0.0981 +0.1107 +0.1660 +0.5912 +0.0553 +0.1875 +0.2944 +0.2213 +0.3736 +0.1107 +0.1660 +0.3749 +0.0553 +0.4037 +0.4851 +0.2715 +0.1076 +0.1358 +0.2037 +0.5242 +0.0679 +0.2043 +0.3227 +0.2715 +0.2700 +0.1358 +0.2037 +0.4086 +0.0679 +0.3199 +0.4050 +0.3227 +0.1110 +0.1614 +0.2420 +0.4662 +0.0807 +0.2111 +0.3329 +0.3227 +0.1830 +0.1614 +0.2420 +0.4222 +0.0807 +0.2551 +0.3247 +0.3799 +0.1055 +0.1899 +0.2849 +0.4146 +0.0950 +0.2056 +0.3164 +0.3799 +0.1138 +0.1899 +0.2849 +0.4111 +0.0950 +0.2090 [3] P-matrix for branch length 1.000000 +0.9483 +0.0246 +0.0149 +0.0123 +0.0184 +0.9458 +0.0061 +0.0296 +0.0447 +0.0246 +0.9185 +0.0123 +0.0184 +0.0593 +0.0061 +0.9162 +0.8483 +0.0733 +0.0417 +0.0367 +0.0550 +0.8446 +0.0183 +0.0820 +0.1251 +0.0733 +0.7649 +0.0367 +0.0550 +0.1641 +0.0183 +0.7626 +0.7517 +0.1224 +0.0647 +0.0612 +0.0918 +0.7517 +0.0306 +0.1260 +0.1942 +0.1224 +0.6223 +0.0612 +0.0918 +0.2520 +0.0306 +0.6257 +0.6588 +0.1717 +0.0837 +0.0858 +0.1287 +0.6671 +0.0429 +0.1612 +0.2510 +0.1717 +0.4915 +0.0858 +0.1287 +0.3224 +0.0429 +0.5059 +0.5699 +0.2213 +0.0981 +0.1107 +0.1660 +0.5912 +0.0553 +0.1875 +0.2944 +0.2213 +0.3736 +0.1107 +0.1660 +0.3749 +0.0553 +0.4037 +0.4851 +0.2715 +0.1076 +0.1358 +0.2037 +0.5242 +0.0679 +0.2043 +0.3227 +0.2715 +0.2700 +0.1358 +0.2037 +0.4086 +0.0679 +0.3199 +0.4050 +0.3227 +0.1110 +0.1614 +0.2420 +0.4662 +0.0807 +0.2111 +0.3329 +0.3227 +0.1830 +0.1614 +0.2420 +0.4222 +0.0807 +0.2551 +0.3247 +0.3799 +0.1055 +0.1899 +0.2849 +0.4146 +0.0950 +0.2056 +0.3164 +0.3799 +0.1138 +0.1899 +0.2849 +0.4111 +0.0950 +0.2090 [3] CLV 5: [ {(0.00500,0.00992,0.00006,0.01233),(0.01547,0.03021,0.00059,0.03714),(0.02690,0.05152,0.00183,0.06254),(0.03956,0.07410,0.00410,0.08865),(0.05395,0.09835,0.00794,0.11560),(0.07096,0.12494,0.01445,0.14363),(0.09276,0.15528,0.02653,0.17318),(0.13205,0.19697,0.06290,0.20701)} {(0.97874,0.00001,0.00009,0.00001),(0.93402,0.00014,0.00085,0.00014),(0.88500,0.00045,0.00260,0.00045),(0.83031,0.00101,0.00569,0.00101),(0.76769,0.00199,0.01071,0.00199),(0.69284,0.00372,0.01880,0.00372),(0.59545,0.00707,0.03265,0.00707),(0.41410,0.01823,0.06727,0.01823)} {(0.00498,0.00374,0.00005,0.00005),(0.01535,0.01149,0.00046,0.00046),(0.02650,0.01982,0.00144,0.00143),(0.03866,0.02888,0.00320,0.00317),(0.05217,0.03896,0.00616,0.00608),(0.06766,0.05054,0.01114,0.01094),(0.08648,0.06476,0.02025,0.01975),(0.11585,0.08826,0.04669,0.04491)} {(0.00003,0.97755,0.00003,0.00016),(0.00025,0.93068,0.00025,0.00151),(0.00079,0.87991,0.00079,0.00457),(0.00180,0.82403,0.00180,0.00993),(0.00355,0.76103,0.00355,0.01854),(0.00661,0.68718,0.00661,0.03222),(0.01256,0.59356,0.01256,0.05522),(0.03241,0.42729,0.03241,0.11063)} {(0.00249,0.00002,0.00002,0.00371),(0.00767,0.00023,0.00023,0.01126),(0.01325,0.00071,0.00072,0.01910),(0.01933,0.00159,0.00160,0.02730),(0.02609,0.00304,0.00308,0.03592),(0.03383,0.00547,0.00557,0.04506),(0.04324,0.00988,0.01013,0.05488),(0.05792,0.02245,0.02335,0.06580)} {(0.00001,0.00618,0.00001,0.01229),(0.00013,0.01872,0.00013,0.03668),(0.00040,0.03170,0.00040,0.06112),(0.00090,0.04522,0.00090,0.08548),(0.00177,0.05939,0.00177,0.10952),(0.00330,0.07440,0.00330,0.13269),(0.00628,0.09052,0.00628,0.15343),(0.01620,0.10871,0.01620,0.16210)} {(0.00001,0.00000,0.96639,0.00000),(0.00009,0.00002,0.89676,0.00002),(0.00029,0.00005,0.82217,0.00005),(0.00063,0.00011,0.74119,0.00011),(0.00119,0.00022,0.65154,0.00022),(0.00209,0.00041,0.54903,0.00041),(0.00363,0.00079,0.42404,0.00079),(0.00747,0.00203,0.22147,0.00203)} {(0.00003,0.97755,0.00003,0.00016),(0.00025,0.93068,0.00025,0.00151),(0.00079,0.87991,0.00079,0.00457),(0.00180,0.82403,0.00180,0.00993),(0.00355,0.76103,0.00355,0.01854),(0.00661,0.68718,0.00661,0.03222),(0.01256,0.59356,0.01256,0.05522),(0.03241,0.42729,0.03241,0.11063)} {(0.00001,0.00004,0.00001,0.96522),(0.00006,0.00038,0.00006,0.89363),(0.00020,0.00114,0.00020,0.81766),(0.00045,0.00248,0.00045,0.73607),(0.00089,0.00464,0.00089,0.64688),(0.00165,0.00806,0.00165,0.54643),(0.00314,0.01380,0.00314,0.42633),(0.00810,0.02766,0.00810,0.23753)} {(0.97874,0.00001,0.00009,0.00001),(0.93402,0.00014,0.00085,0.00014),(0.88500,0.00045,0.00260,0.00045),(0.83031,0.00101,0.00569,0.00101),(0.76769,0.00199,0.01071,0.00199),(0.69284,0.00372,0.01880,0.00372),(0.59545,0.00707,0.03265,0.00707),(0.41410,0.01823,0.06727,0.01823)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97874,0.00001,0.00009,0.00001),(0.93402,0.00014,0.00085,0.00014),(0.88500,0.00045,0.00260,0.00045),(0.83031,0.00101,0.00569,0.00101),(0.76769,0.00199,0.01071,0.00199),(0.69284,0.00372,0.01880,0.00372),(0.59545,0.00707,0.03265,0.00707),(0.41410,0.01823,0.06727,0.01823)} {(0.00001,0.00004,0.00001,0.96522),(0.00006,0.00038,0.00006,0.89363),(0.00020,0.00114,0.00020,0.81766),(0.00045,0.00248,0.00045,0.73607),(0.00089,0.00464,0.00089,0.64688),(0.00165,0.00806,0.00165,0.54643),(0.00314,0.01380,0.00314,0.42633),(0.00810,0.02766,0.00810,0.23753)} {(0.00001,0.00004,0.00001,0.96522),(0.00006,0.00038,0.00006,0.89363),(0.00020,0.00114,0.00020,0.81766),(0.00045,0.00248,0.00045,0.73607),(0.00089,0.00464,0.00089,0.64688),(0.00165,0.00806,0.00165,0.54643),(0.00314,0.01380,0.00314,0.42633),(0.00810,0.02766,0.00810,0.23753)} {(0.00002,0.00125,0.00495,0.00002),(0.00015,0.00383,0.01504,0.00015),(0.00048,0.00661,0.02554,0.00048),(0.00107,0.00963,0.03653,0.00106),(0.00205,0.01299,0.04806,0.00203),(0.00371,0.01685,0.06023,0.00365),(0.00675,0.02159,0.07298,0.00658),(0.01556,0.02942,0.08472,0.01497)} {(0.00001,0.00004,0.00001,0.96522),(0.00006,0.00038,0.00006,0.89363),(0.00020,0.00114,0.00020,0.81766),(0.00045,0.00248,0.00045,0.73607),(0.00089,0.00464,0.00089,0.64688),(0.00165,0.00806,0.00165,0.54643),(0.00314,0.01380,0.00314,0.42633),(0.00810,0.02766,0.00810,0.23753)} {(0.00498,0.00374,0.00005,0.00005),(0.01535,0.01149,0.00046,0.00046),(0.02650,0.01982,0.00144,0.00143),(0.03866,0.02888,0.00320,0.00317),(0.05217,0.03896,0.00616,0.00608),(0.06766,0.05054,0.01114,0.01094),(0.08648,0.06476,0.02025,0.01975),(0.11585,0.08826,0.04669,0.04491)} {(0.00249,0.00002,0.00002,0.00371),(0.00767,0.00023,0.00023,0.01126),(0.01325,0.00071,0.00072,0.01910),(0.01933,0.00159,0.00160,0.02730),(0.02609,0.00304,0.00308,0.03592),(0.03383,0.00547,0.00557,0.04506),(0.04324,0.00988,0.01013,0.05488),(0.05792,0.02245,0.02335,0.06580)} {(0.00001,0.00004,0.00001,0.96522),(0.00006,0.00038,0.00006,0.89363),(0.00020,0.00114,0.00020,0.81766),(0.00045,0.00248,0.00045,0.73607),(0.00089,0.00464,0.00089,0.64688),(0.00165,0.00806,0.00165,0.54643),(0.00314,0.01380,0.00314,0.42633),(0.00810,0.02766,0.00810,0.23753)} ] [3] CLV 6: [ {(0.00496,0.00004,0.00000,0.00005),(0.01508,0.00036,0.00003,0.00044),(0.02567,0.00108,0.00019,0.00130),(0.03679,0.00234,0.00060,0.00276),(0.04856,0.00434,0.00155,0.00500),(0.06110,0.00750,0.00360,0.00841),(0.07459,0.01275,0.00827,0.01385),(0.08928,0.02560,0.02487,0.02636)} {(0.00305,0.00000,0.00463,0.00000),(0.00894,0.00002,0.01396,0.00002),(0.01459,0.00007,0.02346,0.00007),(0.01992,0.00015,0.03303,0.00015),(0.02477,0.00030,0.04247,0.00030),(0.02885,0.00053,0.05132,0.00053),(0.03145,0.00096,0.05832,0.00096),(0.02881,0.00226,0.05564,0.00226)} {(0.00497,0.00372,0.00008,0.00008),(0.01518,0.01138,0.00077,0.00077),(0.02600,0.01950,0.00236,0.00234),(0.03759,0.02823,0.00517,0.00511),(0.05019,0.03780,0.00975,0.00959),(0.06427,0.04867,0.01714,0.01676),(0.08082,0.06196,0.02991,0.02902),(0.10544,0.08455,0.06257,0.05999)} {(0.00001,0.96102,0.00001,0.00008),(0.00012,0.88176,0.00012,0.00077),(0.00038,0.79915,0.00038,0.00238),(0.00084,0.71222,0.00084,0.00526),(0.00162,0.61947,0.00162,0.00994),(0.00296,0.51806,0.00296,0.01743),(0.00550,0.40146,0.00550,0.02988),(0.01391,0.22986,0.01391,0.05728)} {(0.00248,0.00004,0.00004,0.00368),(0.00759,0.00039,0.00039,0.01100),(0.01300,0.00117,0.00118,0.01833),(0.01879,0.00255,0.00259,0.02567),(0.02510,0.00479,0.00487,0.03300),(0.03213,0.00838,0.00857,0.04029),(0.04041,0.01451,0.01495,0.04745),(0.05272,0.03000,0.03129,0.05456)} {(0.00000,0.00004,0.00000,0.01200),(0.00000,0.00036,0.00000,0.03406),(0.00002,0.00107,0.00002,0.05354),(0.00006,0.00226,0.00006,0.06993),(0.00016,0.00405,0.00016,0.08242),(0.00037,0.00667,0.00037,0.08964),(0.00089,0.01055,0.00089,0.08867),(0.00300,0.01746,0.00300,0.06593)} {(0.00000,0.00000,0.94193,0.00000),(0.00004,0.00001,0.82635,0.00001),(0.00013,0.00002,0.70976,0.00002),(0.00026,0.00004,0.59185,0.00004),(0.00046,0.00008,0.47214,0.00008),(0.00073,0.00013,0.34970,0.00013),(0.00109,0.00021,0.22225,0.00021),(0.00161,0.00037,0.07121,0.00037)} {(0.00001,0.96102,0.00001,0.00008),(0.00012,0.88176,0.00012,0.00077),(0.00038,0.79915,0.00038,0.00238),(0.00084,0.71222,0.00084,0.00526),(0.00162,0.61947,0.00162,0.00994),(0.00296,0.51806,0.00296,0.01743),(0.00550,0.40146,0.00550,0.02988),(0.01391,0.22986,0.01391,0.05728)} {(0.00121,0.00001,0.00001,0.00362),(0.00353,0.00011,0.00011,0.01035),(0.00571,0.00033,0.00031,0.01642),(0.00776,0.00069,0.00064,0.02168),(0.00964,0.00126,0.00114,0.02587),(0.01134,0.00213,0.00187,0.02858),(0.01282,0.00351,0.00300,0.02888),(0.01415,0.00658,0.00570,0.02263)} {(0.00305,0.00000,0.00463,0.00000),(0.00894,0.00002,0.01396,0.00002),(0.01459,0.00007,0.02346,0.00007),(0.01992,0.00015,0.03303,0.00015),(0.02477,0.00030,0.04247,0.00030),(0.02885,0.00053,0.05132,0.00053),(0.03145,0.00096,0.05832,0.00096),(0.02881,0.00226,0.05564,0.00226)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00490,0.00185,0.00002,0.00002),(0.01458,0.00556,0.00023,0.00022),(0.02417,0.00935,0.00073,0.00067),(0.03361,0.01325,0.00163,0.00145),(0.04275,0.01732,0.00313,0.00270),(0.05131,0.02162,0.00563,0.00468),(0.05852,0.02636,0.01004,0.00804),(0.05998,0.03281,0.02128,0.01669)} {(0.00000,0.00002,0.00000,0.93992),(0.00003,0.00018,0.00003,0.82125),(0.00009,0.00052,0.00009,0.70283),(0.00018,0.00109,0.00018,0.58450),(0.00033,0.00193,0.00033,0.46595),(0.00055,0.00313,0.00055,0.34653),(0.00093,0.00490,0.00093,0.22433),(0.00198,0.00810,0.00198,0.08170)} {(0.00000,0.00002,0.00000,0.93992),(0.00003,0.00018,0.00003,0.82125),(0.00009,0.00052,0.00009,0.70283),(0.00018,0.00109,0.00018,0.58450),(0.00033,0.00193,0.00033,0.46595),(0.00055,0.00313,0.00055,0.34653),(0.00093,0.00490,0.00093,0.22433),(0.00198,0.00810,0.00198,0.08170)} {(0.00000,0.00123,0.00002,0.00000),(0.00000,0.00366,0.00023,0.00001),(0.00002,0.00610,0.00069,0.00005),(0.00007,0.00854,0.00145,0.00017),(0.00019,0.01099,0.00260,0.00044),(0.00046,0.01345,0.00429,0.00100),(0.00112,0.01591,0.00682,0.00227),(0.00375,0.01842,0.01147,0.00665)} {(0.00000,0.00002,0.00000,0.93992),(0.00003,0.00018,0.00003,0.82125),(0.00009,0.00052,0.00009,0.70283),(0.00018,0.00109,0.00018,0.58450),(0.00033,0.00193,0.00033,0.46595),(0.00055,0.00313,0.00055,0.34653),(0.00093,0.00490,0.00093,0.22433),(0.00198,0.00810,0.00198,0.08170)} {(0.00491,0.00001,0.00000,0.00000),(0.01467,0.00014,0.00002,0.00001),(0.02446,0.00041,0.00012,0.00005),(0.03425,0.00090,0.00039,0.00016),(0.04398,0.00169,0.00101,0.00043),(0.05349,0.00297,0.00235,0.00102),(0.06236,0.00521,0.00540,0.00244),(0.06785,0.01142,0.01623,0.00810)} {(0.00001,0.00004,0.00000,0.00005),(0.00012,0.00037,0.00001,0.00043),(0.00037,0.00110,0.00003,0.00124),(0.00080,0.00232,0.00011,0.00256),(0.00149,0.00418,0.00029,0.00449),(0.00261,0.00695,0.00070,0.00723),(0.00453,0.01118,0.00168,0.01115),(0.00949,0.01961,0.00563,0.01815)} {(0.00000,0.00002,0.00000,0.93992),(0.00003,0.00018,0.00003,0.82125),(0.00009,0.00052,0.00009,0.70283),(0.00018,0.00109,0.00018,0.58450),(0.00033,0.00193,0.00033,0.46595),(0.00055,0.00313,0.00055,0.34653),(0.00093,0.00490,0.00093,0.22433),(0.00198,0.00810,0.00198,0.08170)} ] [3] CLV 7: [ {(0.00003,0.97755,0.00003,0.00016),(0.00025,0.93068,0.00025,0.00151),(0.00079,0.87991,0.00079,0.00457),(0.00180,0.82403,0.00180,0.00993),(0.00355,0.76103,0.00355,0.01854),(0.00661,0.68718,0.00661,0.03222),(0.01256,0.59356,0.01256,0.05522),(0.03241,0.42729,0.03241,0.11063)} {(0.00001,0.00000,0.96639,0.00000),(0.00009,0.00002,0.89676,0.00002),(0.00029,0.00005,0.82217,0.00005),(0.00063,0.00011,0.74119,0.00011),(0.00119,0.00022,0.65154,0.00022),(0.00209,0.00041,0.54903,0.00041),(0.00363,0.00079,0.42404,0.00079),(0.00747,0.00203,0.22147,0.00203)} {(0.00249,0.00002,0.00002,0.00371),(0.00767,0.00023,0.00023,0.01126),(0.01325,0.00071,0.00072,0.01910),(0.01933,0.00159,0.00160,0.02730),(0.02609,0.00304,0.00308,0.03592),(0.03383,0.00547,0.00557,0.04506),(0.04324,0.00988,0.01013,0.05488),(0.05792,0.02245,0.02335,0.06580)} {(0.00003,0.97755,0.00003,0.00016),(0.00025,0.93068,0.00025,0.00151),(0.00079,0.87991,0.00079,0.00457),(0.00180,0.82403,0.00180,0.00993),(0.00355,0.76103,0.00355,0.01854),(0.00661,0.68718,0.00661,0.03222),(0.01256,0.59356,0.01256,0.05522),(0.03241,0.42729,0.03241,0.11063)} {(0.00001,0.00004,0.00001,0.96522),(0.00006,0.00038,0.00006,0.89363),(0.00020,0.00114,0.00020,0.81766),(0.00045,0.00248,0.00045,0.73607),(0.00089,0.00464,0.00089,0.64688),(0.00165,0.00806,0.00165,0.54643),(0.00314,0.01380,0.00314,0.42633),(0.00810,0.02766,0.00810,0.23753)} {(0.00001,0.00004,0.00001,0.96522),(0.00006,0.00038,0.00006,0.89363),(0.00020,0.00114,0.00020,0.81766),(0.00045,0.00248,0.00045,0.73607),(0.00089,0.00464,0.00089,0.64688),(0.00165,0.00806,0.00165,0.54643),(0.00314,0.01380,0.00314,0.42633),(0.00810,0.02766,0.00810,0.23753)} {(0.00001,0.00000,0.96639,0.00000),(0.00009,0.00002,0.89676,0.00002),(0.00029,0.00005,0.82217,0.00005),(0.00063,0.00011,0.74119,0.00011),(0.00119,0.00022,0.65154,0.00022),(0.00209,0.00041,0.54903,0.00041),(0.00363,0.00079,0.42404,0.00079),(0.00747,0.00203,0.22147,0.00203)} {(0.00003,0.97755,0.00003,0.00016),(0.00025,0.93068,0.00025,0.00151),(0.00079,0.87991,0.00079,0.00457),(0.00180,0.82403,0.00180,0.00993),(0.00355,0.76103,0.00355,0.01854),(0.00661,0.68718,0.00661,0.03222),(0.01256,0.59356,0.01256,0.05522),(0.03241,0.42729,0.03241,0.11063)} {(0.00498,0.00374,0.00005,0.00005),(0.01535,0.01149,0.00046,0.00046),(0.02650,0.01982,0.00144,0.00143),(0.03866,0.02888,0.00320,0.00317),(0.05217,0.03896,0.00616,0.00608),(0.06766,0.05054,0.01114,0.01094),(0.08648,0.06476,0.02025,0.01975),(0.11585,0.08826,0.04669,0.04491)} {(0.97874,0.00001,0.00009,0.00001),(0.93402,0.00014,0.00085,0.00014),(0.88500,0.00045,0.00260,0.00045),(0.83031,0.00101,0.00569,0.00101),(0.76769,0.00199,0.01071,0.00199),(0.69284,0.00372,0.01880,0.00372),(0.59545,0.00707,0.03265,0.00707),(0.41410,0.01823,0.06727,0.01823)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97874,0.00001,0.00009,0.00001),(0.93402,0.00014,0.00085,0.00014),(0.88500,0.00045,0.00260,0.00045),(0.83031,0.00101,0.00569,0.00101),(0.76769,0.00199,0.01071,0.00199),(0.69284,0.00372,0.01880,0.00372),(0.59545,0.00707,0.03265,0.00707),(0.41410,0.01823,0.06727,0.01823)} {(0.00001,0.00004,0.00001,0.96522),(0.00006,0.00038,0.00006,0.89363),(0.00020,0.00114,0.00020,0.81766),(0.00045,0.00248,0.00045,0.73607),(0.00089,0.00464,0.00089,0.64688),(0.00165,0.00806,0.00165,0.54643),(0.00314,0.01380,0.00314,0.42633),(0.00810,0.02766,0.00810,0.23753)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00001,0.00618,0.00001,0.01229),(0.00013,0.01872,0.00013,0.03668),(0.00040,0.03170,0.00040,0.06112),(0.00090,0.04522,0.00090,0.08548),(0.00177,0.05939,0.00177,0.10952),(0.00330,0.07440,0.00330,0.13269),(0.00628,0.09052,0.00628,0.15343),(0.01620,0.10871,0.01620,0.16210)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97874,0.00001,0.00009,0.00001),(0.93402,0.00014,0.00085,0.00014),(0.88500,0.00045,0.00260,0.00045),(0.83031,0.00101,0.00569,0.00101),(0.76769,0.00199,0.01071,0.00199),(0.69284,0.00372,0.01880,0.00372),(0.59545,0.00707,0.03265,0.00707),(0.41410,0.01823,0.06727,0.01823)} {(0.97874,0.00001,0.00009,0.00001),(0.93402,0.00014,0.00085,0.00014),(0.88500,0.00045,0.00260,0.00045),(0.83031,0.00101,0.00569,0.00101),(0.76769,0.00199,0.01071,0.00199),(0.69284,0.00372,0.01880,0.00372),(0.59545,0.00707,0.03265,0.00707),(0.41410,0.01823,0.06727,0.01823)} {(0.00001,0.00000,0.96639,0.00000),(0.00009,0.00002,0.89676,0.00002),(0.00029,0.00005,0.82217,0.00005),(0.00063,0.00011,0.74119,0.00011),(0.00119,0.00022,0.65154,0.00022),(0.00209,0.00041,0.54903,0.00041),(0.00363,0.00079,0.42404,0.00079),(0.00747,0.00203,0.22147,0.00203)} ] TEST alpha(ncats) = 1.50( 8), mode = MEAN 0.141984 0.327635 0.507645 0.703722 0.933278 1.224781 1.647349 2.513605 [4] P-matrix for branch length 0.100000 +0.9884 +0.0055 +0.0034 +0.0027 +0.0041 +0.9877 +0.0014 +0.0068 +0.0102 +0.0055 +0.9816 +0.0027 +0.0041 +0.0136 +0.0014 +0.9809 +0.9735 +0.0125 +0.0077 +0.0063 +0.0094 +0.9721 +0.0031 +0.0154 +0.0231 +0.0125 +0.9581 +0.0063 +0.0094 +0.0307 +0.0031 +0.9567 +0.9594 +0.0192 +0.0117 +0.0096 +0.0144 +0.9574 +0.0048 +0.0234 +0.0352 +0.0192 +0.9359 +0.0096 +0.0144 +0.0468 +0.0048 +0.9340 +0.9444 +0.0264 +0.0160 +0.0132 +0.0198 +0.9418 +0.0066 +0.0318 +0.0479 +0.0264 +0.9124 +0.0132 +0.0198 +0.0635 +0.0066 +0.9100 +0.9273 +0.0347 +0.0207 +0.0173 +0.0260 +0.9242 +0.0087 +0.0412 +0.0622 +0.0347 +0.8858 +0.0173 +0.0260 +0.0823 +0.0087 +0.8830 +0.9062 +0.0448 +0.0265 +0.0224 +0.0336 +0.9027 +0.0112 +0.0525 +0.0795 +0.0448 +0.8532 +0.0224 +0.0336 +0.1049 +0.0112 +0.8502 +0.8770 +0.0591 +0.0343 +0.0296 +0.0443 +0.8732 +0.0148 +0.0676 +0.1028 +0.0591 +0.8085 +0.0296 +0.0443 +0.1353 +0.0148 +0.8056 +0.8217 +0.0866 +0.0483 +0.0433 +0.0650 +0.8186 +0.0217 +0.0948 +0.1450 +0.0866 +0.7251 +0.0433 +0.0650 +0.1896 +0.0217 +0.7238 [4] P-matrix for branch length 0.200000 +0.9770 +0.0109 +0.0067 +0.0054 +0.0082 +0.9757 +0.0027 +0.0134 +0.0201 +0.0109 +0.9636 +0.0054 +0.0082 +0.0268 +0.0027 +0.9624 +0.9481 +0.0247 +0.0149 +0.0123 +0.0185 +0.9456 +0.0062 +0.0297 +0.0448 +0.0247 +0.9182 +0.0123 +0.0185 +0.0595 +0.0062 +0.9159 +0.9213 +0.0375 +0.0224 +0.0188 +0.0282 +0.9180 +0.0094 +0.0444 +0.0672 +0.0375 +0.8765 +0.0188 +0.0282 +0.0888 +0.0094 +0.8736 +0.8934 +0.0511 +0.0299 +0.0255 +0.0383 +0.8897 +0.0128 +0.0592 +0.0898 +0.0511 +0.8336 +0.0255 +0.0383 +0.1184 +0.0128 +0.8305 +0.8625 +0.0663 +0.0381 +0.0331 +0.0497 +0.8587 +0.0166 +0.0750 +0.1142 +0.0663 +0.7864 +0.0331 +0.0497 +0.1500 +0.0166 +0.7837 +0.8256 +0.0847 +0.0474 +0.0423 +0.0635 +0.8224 +0.0212 +0.0930 +0.1421 +0.0847 +0.7309 +0.0423 +0.0635 +0.1859 +0.0212 +0.7294 +0.7767 +0.1095 +0.0591 +0.0548 +0.0821 +0.7752 +0.0274 +0.1153 +0.1772 +0.1095 +0.6585 +0.0548 +0.0821 +0.2306 +0.0274 +0.6599 +0.6907 +0.1545 +0.0776 +0.0772 +0.1159 +0.6955 +0.0386 +0.1500 +0.2327 +0.1545 +0.5356 +0.0772 +0.1159 +0.2999 +0.0386 +0.5456 [4] P-matrix for branch length 1.000000 +0.8926 +0.0515 +0.0302 +0.0258 +0.0386 +0.8889 +0.0129 +0.0596 +0.0905 +0.0515 +0.8322 +0.0258 +0.0386 +0.1193 +0.0129 +0.8292 +0.7777 +0.1090 +0.0588 +0.0545 +0.0817 +0.7761 +0.0272 +0.1149 +0.1765 +0.1090 +0.6600 +0.0545 +0.0817 +0.2297 +0.0272 +0.6613 +0.6885 +0.1556 +0.0780 +0.0778 +0.1167 +0.6936 +0.0389 +0.1508 +0.2340 +0.1556 +0.5325 +0.0778 +0.1167 +0.3016 +0.0389 +0.5428 +0.6110 +0.1980 +0.0920 +0.0990 +0.1485 +0.6257 +0.0495 +0.1763 +0.2759 +0.1980 +0.4271 +0.0990 +0.1485 +0.3526 +0.0495 +0.4494 +0.5405 +0.2384 +0.1020 +0.1192 +0.1788 +0.5674 +0.0596 +0.1943 +0.3059 +0.2384 +0.3366 +0.1192 +0.1788 +0.3886 +0.0596 +0.3731 +0.4743 +0.2782 +0.1084 +0.1391 +0.2087 +0.5160 +0.0696 +0.2058 +0.3251 +0.2782 +0.2576 +0.1391 +0.2087 +0.4116 +0.0696 +0.3102 +0.4103 +0.3192 +0.1110 +0.1596 +0.2394 +0.4698 +0.0798 +0.2110 +0.3329 +0.3192 +0.1883 +0.1596 +0.2394 +0.4219 +0.0798 +0.2589 +0.3442 +0.3651 +0.1080 +0.1826 +0.2739 +0.4265 +0.0913 +0.2084 +0.3241 +0.3651 +0.1282 +0.1826 +0.2739 +0.4168 +0.0913 +0.2181 [4] P-matrix for branch length 1.000000 +0.8926 +0.0515 +0.0302 +0.0258 +0.0386 +0.8889 +0.0129 +0.0596 +0.0905 +0.0515 +0.8322 +0.0258 +0.0386 +0.1193 +0.0129 +0.8292 +0.7777 +0.1090 +0.0588 +0.0545 +0.0817 +0.7761 +0.0272 +0.1149 +0.1765 +0.1090 +0.6600 +0.0545 +0.0817 +0.2297 +0.0272 +0.6613 +0.6885 +0.1556 +0.0780 +0.0778 +0.1167 +0.6936 +0.0389 +0.1508 +0.2340 +0.1556 +0.5325 +0.0778 +0.1167 +0.3016 +0.0389 +0.5428 +0.6110 +0.1980 +0.0920 +0.0990 +0.1485 +0.6257 +0.0495 +0.1763 +0.2759 +0.1980 +0.4271 +0.0990 +0.1485 +0.3526 +0.0495 +0.4494 +0.5405 +0.2384 +0.1020 +0.1192 +0.1788 +0.5674 +0.0596 +0.1943 +0.3059 +0.2384 +0.3366 +0.1192 +0.1788 +0.3886 +0.0596 +0.3731 +0.4743 +0.2782 +0.1084 +0.1391 +0.2087 +0.5160 +0.0696 +0.2058 +0.3251 +0.2782 +0.2576 +0.1391 +0.2087 +0.4116 +0.0696 +0.3102 +0.4103 +0.3192 +0.1110 +0.1596 +0.2394 +0.4698 +0.0798 +0.2110 +0.3329 +0.3192 +0.1883 +0.1596 +0.2394 +0.4219 +0.0798 +0.2589 +0.3442 +0.3651 +0.1080 +0.1826 +0.2739 +0.4265 +0.0913 +0.2084 +0.3241 +0.3651 +0.1282 +0.1826 +0.2739 +0.4168 +0.0913 +0.2181 [4] CLV 5: [ {(0.01069,0.02102,0.00028,0.02598),(0.02368,0.04560,0.00141,0.05556),(0.03530,0.06663,0.00323,0.08011),(0.04695,0.08675,0.00589,0.10286),(0.05938,0.10710,0.00977,0.12501),(0.07348,0.12867,0.01562,0.14742),(0.09104,0.15305,0.02540,0.17112),(0.11863,0.18490,0.04788,0.19840)} {(0.95448,0.00007,0.00041,0.00007),(0.89883,0.00034,0.00201,0.00034),(0.84876,0.00079,0.00451,0.00079),(0.79822,0.00147,0.00807,0.00147),(0.74389,0.00247,0.01304,0.00247),(0.68167,0.00403,0.02020,0.00403),(0.60320,0.00674,0.03142,0.00674),(0.47708,0.01342,0.05416,0.01342)} {(0.01063,0.00796,0.00022,0.00022),(0.02337,0.01749,0.00111,0.00110),(0.03459,0.02585,0.00252,0.00250),(0.04564,0.03409,0.00459,0.00454),(0.05718,0.04270,0.00757,0.00746),(0.06990,0.05222,0.01203,0.01181),(0.08505,0.06366,0.01941,0.01894),(0.10670,0.08059,0.03595,0.03475)} {(0.00012,0.95206,0.00012,0.00072),(0.00061,0.89418,0.00061,0.00354),(0.00141,0.84279,0.00141,0.00789),(0.00261,0.79160,0.00261,0.01401),(0.00440,0.73737,0.00440,0.02250),(0.00717,0.67630,0.00717,0.03457),(0.01199,0.60092,0.01199,0.05318),(0.02386,0.48379,0.02386,0.08997)} {(0.00531,0.00011,0.00011,0.00785),(0.01169,0.00055,0.00055,0.01694),(0.01730,0.00125,0.00126,0.02460),(0.02282,0.00227,0.00229,0.03182),(0.02859,0.00373,0.00379,0.03897),(0.03495,0.00590,0.00602,0.04632),(0.04252,0.00947,0.00970,0.05419),(0.05335,0.01738,0.01798,0.06321)} {(0.00006,0.01306,0.00006,0.02576),(0.00030,0.02812,0.00030,0.05446),(0.00070,0.04077,0.00070,0.07760),(0.00130,0.05266,0.00130,0.09832),(0.00220,0.06440,0.00220,0.11755),(0.00358,0.07645,0.00358,0.13562),(0.00600,0.08939,0.00600,0.15218),(0.01193,0.10431,0.01193,0.16364)} {(0.00005,0.00001,0.92844,0.00001),(0.00022,0.00004,0.84303,0.00004),(0.00050,0.00009,0.76823,0.00009),(0.00090,0.00016,0.69481,0.00016),(0.00145,0.00027,0.61837,0.00027),(0.00224,0.00045,0.53419,0.00045),(0.00349,0.00075,0.43362,0.00075),(0.00602,0.00149,0.28682,0.00149)} {(0.00012,0.95206,0.00012,0.00072),(0.00061,0.89418,0.00061,0.00354),(0.00141,0.84279,0.00141,0.00789),(0.00261,0.79160,0.00261,0.01401),(0.00440,0.73737,0.00440,0.02250),(0.00717,0.67630,0.00717,0.03457),(0.01199,0.60092,0.01199,0.05318),(0.02386,0.48379,0.02386,0.08997)} {(0.00003,0.00018,0.00003,0.92612),(0.00015,0.00088,0.00015,0.83883),(0.00035,0.00197,0.00035,0.76321),(0.00065,0.00350,0.00065,0.68978),(0.00110,0.00562,0.00110,0.61419),(0.00179,0.00864,0.00179,0.53204),(0.00300,0.01330,0.00300,0.43544),(0.00597,0.02249,0.00597,0.29765)} {(0.95448,0.00007,0.00041,0.00007),(0.89883,0.00034,0.00201,0.00034),(0.84876,0.00079,0.00451,0.00079),(0.79822,0.00147,0.00807,0.00147),(0.74389,0.00247,0.01304,0.00247),(0.68167,0.00403,0.02020,0.00403),(0.60320,0.00674,0.03142,0.00674),(0.47708,0.01342,0.05416,0.01342)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95448,0.00007,0.00041,0.00007),(0.89883,0.00034,0.00201,0.00034),(0.84876,0.00079,0.00451,0.00079),(0.79822,0.00147,0.00807,0.00147),(0.74389,0.00247,0.01304,0.00247),(0.68167,0.00403,0.02020,0.00403),(0.60320,0.00674,0.03142,0.00674),(0.47708,0.01342,0.05416,0.01342)} {(0.00003,0.00018,0.00003,0.92612),(0.00015,0.00088,0.00015,0.83883),(0.00035,0.00197,0.00035,0.76321),(0.00065,0.00350,0.00065,0.68978),(0.00110,0.00562,0.00110,0.61419),(0.00179,0.00864,0.00179,0.53204),(0.00300,0.01330,0.00300,0.43544),(0.00597,0.02249,0.00597,0.29765)} {(0.00003,0.00018,0.00003,0.92612),(0.00015,0.00088,0.00015,0.83883),(0.00035,0.00197,0.00035,0.76321),(0.00065,0.00350,0.00065,0.68978),(0.00110,0.00562,0.00110,0.61419),(0.00179,0.00864,0.00179,0.53204),(0.00300,0.01330,0.00300,0.43544),(0.00597,0.02249,0.00597,0.29765)} {(0.00007,0.00265,0.01048,0.00007),(0.00037,0.00583,0.02264,0.00037),(0.00084,0.00862,0.03291,0.00083),(0.00153,0.01136,0.04258,0.00151),(0.00252,0.01423,0.05214,0.00249),(0.00401,0.01741,0.06188,0.00394),(0.00647,0.02122,0.07211,0.00631),(0.01198,0.02686,0.08273,0.01158)} {(0.00003,0.00018,0.00003,0.92612),(0.00015,0.00088,0.00015,0.83883),(0.00035,0.00197,0.00035,0.76321),(0.00065,0.00350,0.00065,0.68978),(0.00110,0.00562,0.00110,0.61419),(0.00179,0.00864,0.00179,0.53204),(0.00300,0.01330,0.00300,0.43544),(0.00597,0.02249,0.00597,0.29765)} {(0.01063,0.00796,0.00022,0.00022),(0.02337,0.01749,0.00111,0.00110),(0.03459,0.02585,0.00252,0.00250),(0.04564,0.03409,0.00459,0.00454),(0.05718,0.04270,0.00757,0.00746),(0.06990,0.05222,0.01203,0.01181),(0.08505,0.06366,0.01941,0.01894),(0.10670,0.08059,0.03595,0.03475)} {(0.00531,0.00011,0.00011,0.00785),(0.01169,0.00055,0.00055,0.01694),(0.01730,0.00125,0.00126,0.02460),(0.02282,0.00227,0.00229,0.03182),(0.02859,0.00373,0.00379,0.03897),(0.03495,0.00590,0.00602,0.04632),(0.04252,0.00947,0.00970,0.05419),(0.05335,0.01738,0.01798,0.06321)} {(0.00003,0.00018,0.00003,0.92612),(0.00015,0.00088,0.00015,0.83883),(0.00035,0.00197,0.00035,0.76321),(0.00065,0.00350,0.00065,0.68978),(0.00110,0.00562,0.00110,0.61419),(0.00179,0.00864,0.00179,0.53204),(0.00300,0.01330,0.00300,0.43544),(0.00597,0.02249,0.00597,0.29765)} ] [4] CLV 6: [ {(0.01050,0.00017,0.00001,0.00021),(0.02274,0.00084,0.00013,0.00101),(0.03312,0.00186,0.00042,0.00221),(0.04296,0.00329,0.00101,0.00383),(0.05273,0.00526,0.00208,0.00601),(0.06282,0.00803,0.00401,0.00898),(0.07365,0.01229,0.00780,0.01338),(0.08593,0.02073,0.01781,0.02171)} {(0.00633,0.00001,0.00976,0.00001),(0.01308,0.00005,0.02086,0.00005),(0.01824,0.00012,0.02993,0.00012),(0.02257,0.00022,0.03808,0.00022),(0.02627,0.00036,0.04559,0.00036),(0.02930,0.00057,0.05240,0.00057),(0.03136,0.00092,0.05796,0.00092),(0.03075,0.00172,0.05901,0.00172)} {(0.01055,0.00791,0.00037,0.00037),(0.02299,0.01724,0.00183,0.00181),(0.03374,0.02532,0.00410,0.00406),(0.04414,0.03319,0.00734,0.00723),(0.05479,0.04132,0.01187,0.01165),(0.06627,0.05024,0.01843,0.01800),(0.07958,0.06093,0.02876,0.02793),(0.09790,0.07697,0.05002,0.04814)} {(0.00006,0.91757,0.00006,0.00037),(0.00029,0.82202,0.00029,0.00184),(0.00066,0.74093,0.00066,0.00416),(0.00121,0.66378,0.00121,0.00747),(0.00200,0.58610,0.00200,0.01211),(0.00320,0.50381,0.00320,0.01872),(0.00526,0.41011,0.00526,0.02879),(0.01028,0.28282,0.01028,0.04767)} {(0.00527,0.00018,0.00018,0.00772),(0.01149,0.00091,0.00091,0.01633),(0.01687,0.00203,0.00205,0.02329),(0.02207,0.00361,0.00367,0.02957),(0.02739,0.00583,0.00594,0.03549),(0.03314,0.00900,0.00921,0.04124),(0.03979,0.01396,0.01438,0.04697),(0.04895,0.02407,0.02501,0.05290)} {(0.00000,0.00018,0.00000,0.02449),(0.00001,0.00084,0.00001,0.04852),(0.00004,0.00182,0.00004,0.06500),(0.00010,0.00312,0.00010,0.07712),(0.00021,0.00483,0.00021,0.08556),(0.00042,0.00709,0.00042,0.09007),(0.00083,0.01023,0.00083,0.08911),(0.00205,0.01529,0.00205,0.07597)} {(0.00002,0.00000,0.87813,0.00000),(0.00010,0.00002,0.74161,0.00002),(0.00021,0.00004,0.63022,0.00004),(0.00036,0.00006,0.52849,0.00006),(0.00054,0.00009,0.43081,0.00009),(0.00077,0.00014,0.33329,0.00014),(0.00106,0.00020,0.23114,0.00020),(0.00147,0.00031,0.11195,0.00031)} {(0.00006,0.91757,0.00006,0.00037),(0.00029,0.82202,0.00029,0.00184),(0.00066,0.74093,0.00066,0.00416),(0.00121,0.66378,0.00121,0.00747),(0.00200,0.58610,0.00200,0.01211),(0.00320,0.50381,0.00320,0.01872),(0.00526,0.41011,0.00526,0.02879),(0.01028,0.28282,0.01028,0.04767)} {(0.00251,0.00005,0.00005,0.00741),(0.00513,0.00025,0.00024,0.01484),(0.00711,0.00056,0.00052,0.02008),(0.00878,0.00097,0.00088,0.02406),(0.01024,0.00152,0.00136,0.02699),(0.01155,0.00227,0.00199,0.02879),(0.01273,0.00339,0.00291,0.02897),(0.01383,0.00546,0.00466,0.02551)} {(0.00633,0.00001,0.00976,0.00001),(0.01308,0.00005,0.02086,0.00005),(0.01824,0.00012,0.02993,0.00012),(0.02257,0.00022,0.03808,0.00022),(0.02627,0.00036,0.04559,0.00036),(0.02930,0.00057,0.05240,0.00057),(0.03136,0.00092,0.05796,0.00092),(0.03075,0.00172,0.05901,0.00172)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.01026,0.00389,0.00011,0.00011),(0.02157,0.00831,0.00056,0.00052),(0.03058,0.01198,0.00128,0.00116),(0.03852,0.01539,0.00233,0.00205),(0.04576,0.01875,0.00384,0.00327),(0.05237,0.02221,0.00607,0.00502),(0.05811,0.02601,0.00964,0.00774),(0.06123,0.03090,0.01702,0.01333)} {(0.00001,0.00009,0.00001,0.87427),(0.00007,0.00041,0.00007,0.73505),(0.00014,0.00088,0.00014,0.62284),(0.00025,0.00149,0.00025,0.52154),(0.00039,0.00229,0.00039,0.42543),(0.00059,0.00333,0.00059,0.33067),(0.00090,0.00476,0.00090,0.23278),(0.00155,0.00707,0.00155,0.12014)} {(0.00001,0.00009,0.00001,0.87427),(0.00007,0.00041,0.00007,0.73505),(0.00014,0.00088,0.00014,0.62284),(0.00025,0.00149,0.00025,0.52154),(0.00039,0.00229,0.00039,0.42543),(0.00059,0.00333,0.00059,0.33067),(0.00090,0.00476,0.00090,0.23278),(0.00155,0.00707,0.00155,0.12014)} {(0.00000,0.00257,0.00011,0.00000),(0.00002,0.00543,0.00054,0.00004),(0.00005,0.00775,0.00116,0.00012),(0.00012,0.00984,0.00201,0.00029),(0.00026,0.01183,0.00311,0.00058),(0.00052,0.01377,0.00457,0.00112),(0.00105,0.01574,0.00661,0.00215),(0.00258,0.01785,0.00997,0.00481)} {(0.00001,0.00009,0.00001,0.87427),(0.00007,0.00041,0.00007,0.73505),(0.00014,0.00088,0.00014,0.62284),(0.00025,0.00149,0.00025,0.52154),(0.00039,0.00229,0.00039,0.42543),(0.00059,0.00333,0.00059,0.33067),(0.00090,0.00476,0.00090,0.23278),(0.00155,0.00707,0.00155,0.12014)} {(0.01031,0.00006,0.00001,0.00000),(0.02180,0.00032,0.00008,0.00003),(0.03108,0.00071,0.00028,0.00011),(0.03944,0.00127,0.00066,0.00028),(0.04726,0.00205,0.00136,0.00058),(0.05472,0.00319,0.00262,0.00114),(0.06181,0.00500,0.00510,0.00229),(0.06762,0.00892,0.01164,0.00558)} {(0.00006,0.00018,0.00000,0.00021),(0.00028,0.00086,0.00002,0.00097),(0.00063,0.00186,0.00008,0.00207),(0.00113,0.00322,0.00019,0.00350),(0.00182,0.00500,0.00039,0.00532),(0.00281,0.00740,0.00078,0.00767),(0.00436,0.01083,0.00157,0.01083),(0.00756,0.01674,0.00386,0.01587)} {(0.00001,0.00009,0.00001,0.87427),(0.00007,0.00041,0.00007,0.73505),(0.00014,0.00088,0.00014,0.62284),(0.00025,0.00149,0.00025,0.52154),(0.00039,0.00229,0.00039,0.42543),(0.00059,0.00333,0.00059,0.33067),(0.00090,0.00476,0.00090,0.23278),(0.00155,0.00707,0.00155,0.12014)} ] [4] CLV 7: [ {(0.00012,0.95206,0.00012,0.00072),(0.00061,0.89418,0.00061,0.00354),(0.00141,0.84279,0.00141,0.00789),(0.00261,0.79160,0.00261,0.01401),(0.00440,0.73737,0.00440,0.02250),(0.00717,0.67630,0.00717,0.03457),(0.01199,0.60092,0.01199,0.05318),(0.02386,0.48379,0.02386,0.08997)} {(0.00005,0.00001,0.92844,0.00001),(0.00022,0.00004,0.84303,0.00004),(0.00050,0.00009,0.76823,0.00009),(0.00090,0.00016,0.69481,0.00016),(0.00145,0.00027,0.61837,0.00027),(0.00224,0.00045,0.53419,0.00045),(0.00349,0.00075,0.43362,0.00075),(0.00602,0.00149,0.28682,0.00149)} {(0.00531,0.00011,0.00011,0.00785),(0.01169,0.00055,0.00055,0.01694),(0.01730,0.00125,0.00126,0.02460),(0.02282,0.00227,0.00229,0.03182),(0.02859,0.00373,0.00379,0.03897),(0.03495,0.00590,0.00602,0.04632),(0.04252,0.00947,0.00970,0.05419),(0.05335,0.01738,0.01798,0.06321)} {(0.00012,0.95206,0.00012,0.00072),(0.00061,0.89418,0.00061,0.00354),(0.00141,0.84279,0.00141,0.00789),(0.00261,0.79160,0.00261,0.01401),(0.00440,0.73737,0.00440,0.02250),(0.00717,0.67630,0.00717,0.03457),(0.01199,0.60092,0.01199,0.05318),(0.02386,0.48379,0.02386,0.08997)} {(0.00003,0.00018,0.00003,0.92612),(0.00015,0.00088,0.00015,0.83883),(0.00035,0.00197,0.00035,0.76321),(0.00065,0.00350,0.00065,0.68978),(0.00110,0.00562,0.00110,0.61419),(0.00179,0.00864,0.00179,0.53204),(0.00300,0.01330,0.00300,0.43544),(0.00597,0.02249,0.00597,0.29765)} {(0.00003,0.00018,0.00003,0.92612),(0.00015,0.00088,0.00015,0.83883),(0.00035,0.00197,0.00035,0.76321),(0.00065,0.00350,0.00065,0.68978),(0.00110,0.00562,0.00110,0.61419),(0.00179,0.00864,0.00179,0.53204),(0.00300,0.01330,0.00300,0.43544),(0.00597,0.02249,0.00597,0.29765)} {(0.00005,0.00001,0.92844,0.00001),(0.00022,0.00004,0.84303,0.00004),(0.00050,0.00009,0.76823,0.00009),(0.00090,0.00016,0.69481,0.00016),(0.00145,0.00027,0.61837,0.00027),(0.00224,0.00045,0.53419,0.00045),(0.00349,0.00075,0.43362,0.00075),(0.00602,0.00149,0.28682,0.00149)} {(0.00012,0.95206,0.00012,0.00072),(0.00061,0.89418,0.00061,0.00354),(0.00141,0.84279,0.00141,0.00789),(0.00261,0.79160,0.00261,0.01401),(0.00440,0.73737,0.00440,0.02250),(0.00717,0.67630,0.00717,0.03457),(0.01199,0.60092,0.01199,0.05318),(0.02386,0.48379,0.02386,0.08997)} {(0.01063,0.00796,0.00022,0.00022),(0.02337,0.01749,0.00111,0.00110),(0.03459,0.02585,0.00252,0.00250),(0.04564,0.03409,0.00459,0.00454),(0.05718,0.04270,0.00757,0.00746),(0.06990,0.05222,0.01203,0.01181),(0.08505,0.06366,0.01941,0.01894),(0.10670,0.08059,0.03595,0.03475)} {(0.95448,0.00007,0.00041,0.00007),(0.89883,0.00034,0.00201,0.00034),(0.84876,0.00079,0.00451,0.00079),(0.79822,0.00147,0.00807,0.00147),(0.74389,0.00247,0.01304,0.00247),(0.68167,0.00403,0.02020,0.00403),(0.60320,0.00674,0.03142,0.00674),(0.47708,0.01342,0.05416,0.01342)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95448,0.00007,0.00041,0.00007),(0.89883,0.00034,0.00201,0.00034),(0.84876,0.00079,0.00451,0.00079),(0.79822,0.00147,0.00807,0.00147),(0.74389,0.00247,0.01304,0.00247),(0.68167,0.00403,0.02020,0.00403),(0.60320,0.00674,0.03142,0.00674),(0.47708,0.01342,0.05416,0.01342)} {(0.00003,0.00018,0.00003,0.92612),(0.00015,0.00088,0.00015,0.83883),(0.00035,0.00197,0.00035,0.76321),(0.00065,0.00350,0.00065,0.68978),(0.00110,0.00562,0.00110,0.61419),(0.00179,0.00864,0.00179,0.53204),(0.00300,0.01330,0.00300,0.43544),(0.00597,0.02249,0.00597,0.29765)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00006,0.01306,0.00006,0.02576),(0.00030,0.02812,0.00030,0.05446),(0.00070,0.04077,0.00070,0.07760),(0.00130,0.05266,0.00130,0.09832),(0.00220,0.06440,0.00220,0.11755),(0.00358,0.07645,0.00358,0.13562),(0.00600,0.08939,0.00600,0.15218),(0.01193,0.10431,0.01193,0.16364)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95448,0.00007,0.00041,0.00007),(0.89883,0.00034,0.00201,0.00034),(0.84876,0.00079,0.00451,0.00079),(0.79822,0.00147,0.00807,0.00147),(0.74389,0.00247,0.01304,0.00247),(0.68167,0.00403,0.02020,0.00403),(0.60320,0.00674,0.03142,0.00674),(0.47708,0.01342,0.05416,0.01342)} {(0.95448,0.00007,0.00041,0.00007),(0.89883,0.00034,0.00201,0.00034),(0.84876,0.00079,0.00451,0.00079),(0.79822,0.00147,0.00807,0.00147),(0.74389,0.00247,0.01304,0.00247),(0.68167,0.00403,0.02020,0.00403),(0.60320,0.00674,0.03142,0.00674),(0.47708,0.01342,0.05416,0.01342)} {(0.00005,0.00001,0.92844,0.00001),(0.00022,0.00004,0.84303,0.00004),(0.00050,0.00009,0.76823,0.00009),(0.00090,0.00016,0.69481,0.00016),(0.00145,0.00027,0.61837,0.00027),(0.00224,0.00045,0.53419,0.00045),(0.00349,0.00075,0.43362,0.00075),(0.00602,0.00149,0.28682,0.00149)} ] TEST alpha(ncats) = 1.50( 8), mode = MEDIAN 0.132916 0.317729 0.493114 0.683999 0.907776 1.193067 1.612147 2.659252 [4] P-matrix for branch length 0.100000 +0.9891 +0.0051 +0.0032 +0.0026 +0.0038 +0.9885 +0.0013 +0.0064 +0.0096 +0.0051 +0.9828 +0.0026 +0.0038 +0.0127 +0.0013 +0.9821 +0.9743 +0.0122 +0.0075 +0.0061 +0.0091 +0.9729 +0.0030 +0.0149 +0.0224 +0.0122 +0.9593 +0.0061 +0.0091 +0.0299 +0.0030 +0.9580 +0.9605 +0.0187 +0.0114 +0.0093 +0.0140 +0.9586 +0.0047 +0.0227 +0.0343 +0.0187 +0.9377 +0.0093 +0.0140 +0.0455 +0.0047 +0.9358 +0.9459 +0.0257 +0.0156 +0.0129 +0.0193 +0.9434 +0.0064 +0.0309 +0.0467 +0.0257 +0.9148 +0.0129 +0.0193 +0.0619 +0.0064 +0.9124 +0.9292 +0.0337 +0.0202 +0.0169 +0.0253 +0.9261 +0.0084 +0.0401 +0.0607 +0.0337 +0.8887 +0.0169 +0.0253 +0.0803 +0.0084 +0.8860 +0.9085 +0.0437 +0.0259 +0.0219 +0.0328 +0.9050 +0.0109 +0.0513 +0.0777 +0.0437 +0.8567 +0.0219 +0.0328 +0.1025 +0.0109 +0.8537 +0.8794 +0.0580 +0.0337 +0.0290 +0.0435 +0.8756 +0.0145 +0.0664 +0.1010 +0.0580 +0.8121 +0.0290 +0.0435 +0.1329 +0.0145 +0.8092 +0.8130 +0.0910 +0.0505 +0.0455 +0.0683 +0.8101 +0.0228 +0.0989 +0.1514 +0.0910 +0.7121 +0.0455 +0.0683 +0.1978 +0.0228 +0.7112 [4] P-matrix for branch length 0.200000 +0.9784 +0.0102 +0.0063 +0.0051 +0.0076 +0.9773 +0.0025 +0.0126 +0.0189 +0.0102 +0.9658 +0.0051 +0.0076 +0.0251 +0.0025 +0.9647 +0.9496 +0.0239 +0.0145 +0.0120 +0.0179 +0.9472 +0.0060 +0.0289 +0.0436 +0.0239 +0.9205 +0.0120 +0.0179 +0.0578 +0.0060 +0.9183 +0.9234 +0.0365 +0.0218 +0.0183 +0.0274 +0.9202 +0.0091 +0.0433 +0.0654 +0.0365 +0.8798 +0.0183 +0.0274 +0.0865 +0.0091 +0.8769 +0.8962 +0.0497 +0.0292 +0.0249 +0.0373 +0.8925 +0.0124 +0.0578 +0.0876 +0.0497 +0.8378 +0.0249 +0.0373 +0.1155 +0.0124 +0.8347 +0.8658 +0.0646 +0.0372 +0.0323 +0.0485 +0.8620 +0.0162 +0.0733 +0.1116 +0.0646 +0.7914 +0.0323 +0.0485 +0.1466 +0.0162 +0.7887 +0.8295 +0.0827 +0.0464 +0.0414 +0.0620 +0.8262 +0.0207 +0.0911 +0.1392 +0.0827 +0.7367 +0.0414 +0.0620 +0.1822 +0.0207 +0.7351 +0.7806 +0.1075 +0.0582 +0.0538 +0.0806 +0.7789 +0.0269 +0.1136 +0.1745 +0.1075 +0.6642 +0.0538 +0.0806 +0.2272 +0.0269 +0.6653 +0.6779 +0.1613 +0.0801 +0.0807 +0.1210 +0.6841 +0.0403 +0.1546 +0.2402 +0.1613 +0.5178 +0.0807 +0.1210 +0.3092 +0.0403 +0.5295 [4] P-matrix for branch length 1.000000 +0.8989 +0.0484 +0.0285 +0.0242 +0.0363 +0.8952 +0.0121 +0.0563 +0.0854 +0.0484 +0.8419 +0.0242 +0.0363 +0.1127 +0.0121 +0.8389 +0.7832 +0.1062 +0.0576 +0.0531 +0.0796 +0.7814 +0.0265 +0.1124 +0.1727 +0.1062 +0.6680 +0.0531 +0.0796 +0.2249 +0.0265 +0.6689 +0.6950 +0.1522 +0.0767 +0.0761 +0.1141 +0.6994 +0.0380 +0.1484 +0.2301 +0.1522 +0.5416 +0.0761 +0.1141 +0.2968 +0.0380 +0.5511 +0.6180 +0.1941 +0.0908 +0.0971 +0.1456 +0.6317 +0.0485 +0.1742 +0.2724 +0.1941 +0.4364 +0.0971 +0.1456 +0.3485 +0.0485 +0.4574 +0.5474 +0.2343 +0.1011 +0.1172 +0.1757 +0.5729 +0.0586 +0.1928 +0.3033 +0.2343 +0.3452 +0.1172 +0.1757 +0.3855 +0.0586 +0.3802 +0.4805 +0.2744 +0.1079 +0.1372 +0.2058 +0.5206 +0.0686 +0.2050 +0.3238 +0.2744 +0.2646 +0.1372 +0.2058 +0.4099 +0.0686 +0.3157 +0.4145 +0.3164 +0.1109 +0.1582 +0.2373 +0.4728 +0.0791 +0.2108 +0.3328 +0.3164 +0.1927 +0.1582 +0.2373 +0.4217 +0.0791 +0.2619 +0.3381 +0.3697 +0.1073 +0.1849 +0.2773 +0.4226 +0.0924 +0.2076 +0.3220 +0.3697 +0.1234 +0.1849 +0.2773 +0.4152 +0.0924 +0.2150 [4] P-matrix for branch length 1.000000 +0.8989 +0.0484 +0.0285 +0.0242 +0.0363 +0.8952 +0.0121 +0.0563 +0.0854 +0.0484 +0.8419 +0.0242 +0.0363 +0.1127 +0.0121 +0.8389 +0.7832 +0.1062 +0.0576 +0.0531 +0.0796 +0.7814 +0.0265 +0.1124 +0.1727 +0.1062 +0.6680 +0.0531 +0.0796 +0.2249 +0.0265 +0.6689 +0.6950 +0.1522 +0.0767 +0.0761 +0.1141 +0.6994 +0.0380 +0.1484 +0.2301 +0.1522 +0.5416 +0.0761 +0.1141 +0.2968 +0.0380 +0.5511 +0.6180 +0.1941 +0.0908 +0.0971 +0.1456 +0.6317 +0.0485 +0.1742 +0.2724 +0.1941 +0.4364 +0.0971 +0.1456 +0.3485 +0.0485 +0.4574 +0.5474 +0.2343 +0.1011 +0.1172 +0.1757 +0.5729 +0.0586 +0.1928 +0.3033 +0.2343 +0.3452 +0.1172 +0.1757 +0.3855 +0.0586 +0.3802 +0.4805 +0.2744 +0.1079 +0.1372 +0.2058 +0.5206 +0.0686 +0.2050 +0.3238 +0.2744 +0.2646 +0.1372 +0.2058 +0.4099 +0.0686 +0.3157 +0.4145 +0.3164 +0.1109 +0.1582 +0.2373 +0.4728 +0.0791 +0.2108 +0.3328 +0.3164 +0.1927 +0.1582 +0.2373 +0.4217 +0.0791 +0.2619 +0.3381 +0.3697 +0.1073 +0.1849 +0.2773 +0.4226 +0.0924 +0.2076 +0.3220 +0.3697 +0.1234 +0.1849 +0.2773 +0.4152 +0.0924 +0.2150 [4] CLV 5: [ {(0.01002,0.01974,0.00024,0.02441),(0.02301,0.04437,0.00133,0.05410),(0.03439,0.06503,0.00306,0.07826),(0.04582,0.08485,0.00560,0.10074),(0.05806,0.10500,0.00930,0.12276),(0.07203,0.12653,0.01494,0.14526),(0.08970,0.15129,0.02454,0.16947),(0.12238,0.18852,0.05177,0.20112)} {(0.95731,0.00006,0.00036,0.00006),(0.90170,0.00032,0.00190,0.00032),(0.85267,0.00075,0.00428,0.00075),(0.80312,0.00139,0.00768,0.00139),(0.74968,0.00235,0.01245,0.00235),(0.68810,0.00385,0.01939,0.00385),(0.60926,0.00650,0.03047,0.00650),(0.45960,0.01464,0.05771,0.01464)} {(0.00997,0.00747,0.00019,0.00019),(0.02273,0.01700,0.00104,0.00104),(0.03373,0.02521,0.00239,0.00237),(0.04458,0.03330,0.00436,0.00431),(0.05597,0.04179,0.00721,0.00711),(0.06861,0.05125,0.01152,0.01131),(0.08392,0.06280,0.01877,0.01832),(0.10937,0.08277,0.03875,0.03741)} {(0.00010,0.95503,0.00010,0.00063),(0.00057,0.89714,0.00057,0.00334),(0.00133,0.84678,0.00133,0.00749),(0.00247,0.79654,0.00247,0.01334),(0.00418,0.74311,0.00418,0.02150),(0.00684,0.68255,0.00684,0.03321),(0.01156,0.60667,0.01156,0.05162),(0.02603,0.46797,0.02603,0.09559)} {(0.00499,0.00010,0.00010,0.00737),(0.01136,0.00052,0.00052,0.01648),(0.01686,0.00119,0.00120,0.02402),(0.02229,0.00216,0.00218,0.03115),(0.02799,0.00355,0.00361,0.03824),(0.03431,0.00565,0.00576,0.04560),(0.04196,0.00916,0.00938,0.05364),(0.05468,0.01870,0.01938,0.06407)} {(0.00005,0.01227,0.00005,0.02422),(0.00029,0.02737,0.00029,0.05306),(0.00067,0.03982,0.00067,0.07589),(0.00124,0.05155,0.00124,0.09643),(0.00209,0.06320,0.00209,0.11565),(0.00342,0.07528,0.00342,0.13395),(0.00578,0.08848,0.00578,0.15115),(0.01301,0.10575,0.01301,0.16371)} {(0.00004,0.00001,0.93284,0.00001),(0.00021,0.00004,0.84737,0.00004),(0.00048,0.00008,0.77400,0.00008),(0.00085,0.00015,0.70184,0.00015),(0.00138,0.00026,0.62639,0.00026),(0.00215,0.00043,0.54271,0.00043),(0.00339,0.00072,0.44115,0.00072),(0.00641,0.00163,0.26811,0.00163)} {(0.00010,0.95503,0.00010,0.00063),(0.00057,0.89714,0.00057,0.00334),(0.00133,0.84678,0.00133,0.00749),(0.00247,0.79654,0.00247,0.01334),(0.00418,0.74311,0.00418,0.02150),(0.00684,0.68255,0.00684,0.03321),(0.01156,0.60667,0.01156,0.05162),(0.02603,0.46797,0.02603,0.09559)} {(0.00003,0.00016,0.00003,0.93065),(0.00014,0.00083,0.00014,0.84324),(0.00033,0.00187,0.00033,0.76901),(0.00062,0.00334,0.00062,0.69678),(0.00104,0.00538,0.00104,0.62208),(0.00171,0.00830,0.00171,0.54030),(0.00289,0.01291,0.00289,0.44261),(0.00651,0.02390,0.00651,0.28036)} {(0.95731,0.00006,0.00036,0.00006),(0.90170,0.00032,0.00190,0.00032),(0.85267,0.00075,0.00428,0.00075),(0.80312,0.00139,0.00768,0.00139),(0.74968,0.00235,0.01245,0.00235),(0.68810,0.00385,0.01939,0.00385),(0.60926,0.00650,0.03047,0.00650),(0.45960,0.01464,0.05771,0.01464)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95731,0.00006,0.00036,0.00006),(0.90170,0.00032,0.00190,0.00032),(0.85267,0.00075,0.00428,0.00075),(0.80312,0.00139,0.00768,0.00139),(0.74968,0.00235,0.01245,0.00235),(0.68810,0.00385,0.01939,0.00385),(0.60926,0.00650,0.03047,0.00650),(0.45960,0.01464,0.05771,0.01464)} {(0.00003,0.00016,0.00003,0.93065),(0.00014,0.00083,0.00014,0.84324),(0.00033,0.00187,0.00033,0.76901),(0.00062,0.00334,0.00062,0.69678),(0.00104,0.00538,0.00104,0.62208),(0.00171,0.00830,0.00171,0.54030),(0.00289,0.01291,0.00289,0.44261),(0.00651,0.02390,0.00651,0.28036)} {(0.00003,0.00016,0.00003,0.93065),(0.00014,0.00083,0.00014,0.84324),(0.00033,0.00187,0.00033,0.76901),(0.00062,0.00334,0.00062,0.69678),(0.00104,0.00538,0.00104,0.62208),(0.00171,0.00830,0.00171,0.54030),(0.00289,0.01291,0.00289,0.44261),(0.00651,0.02390,0.00651,0.28036)} {(0.00006,0.00249,0.00984,0.00006),(0.00035,0.00567,0.02203,0.00035),(0.00080,0.00840,0.03213,0.00079),(0.00145,0.01110,0.04168,0.00144),(0.00240,0.01393,0.05116,0.00237),(0.00384,0.01708,0.06094,0.00377),(0.00626,0.02093,0.07141,0.00611),(0.01292,0.02759,0.08353,0.01247)} {(0.00003,0.00016,0.00003,0.93065),(0.00014,0.00083,0.00014,0.84324),(0.00033,0.00187,0.00033,0.76901),(0.00062,0.00334,0.00062,0.69678),(0.00104,0.00538,0.00104,0.62208),(0.00171,0.00830,0.00171,0.54030),(0.00289,0.01291,0.00289,0.44261),(0.00651,0.02390,0.00651,0.28036)} {(0.00997,0.00747,0.00019,0.00019),(0.02273,0.01700,0.00104,0.00104),(0.03373,0.02521,0.00239,0.00237),(0.04458,0.03330,0.00436,0.00431),(0.05597,0.04179,0.00721,0.00711),(0.06861,0.05125,0.01152,0.01131),(0.08392,0.06280,0.01877,0.01832),(0.10937,0.08277,0.03875,0.03741)} {(0.00499,0.00010,0.00010,0.00737),(0.01136,0.00052,0.00052,0.01648),(0.01686,0.00119,0.00120,0.02402),(0.02229,0.00216,0.00218,0.03115),(0.02799,0.00355,0.00361,0.03824),(0.03431,0.00565,0.00576,0.04560),(0.04196,0.00916,0.00938,0.05364),(0.05468,0.01870,0.01938,0.06407)} {(0.00003,0.00016,0.00003,0.93065),(0.00014,0.00083,0.00014,0.84324),(0.00033,0.00187,0.00033,0.76901),(0.00062,0.00334,0.00062,0.69678),(0.00104,0.00538,0.00104,0.62208),(0.00171,0.00830,0.00171,0.54030),(0.00289,0.01291,0.00289,0.44261),(0.00651,0.02390,0.00651,0.28036)} ] [4] CLV 6: [ {(0.00986,0.00015,0.00001,0.00019),(0.02212,0.00079,0.00012,0.00096),(0.03234,0.00177,0.00039,0.00210),(0.04203,0.00314,0.00094,0.00366),(0.05173,0.00503,0.00194,0.00576),(0.06183,0.00772,0.00377,0.00865),(0.07289,0.01193,0.00745,0.01302),(0.08706,0.02204,0.01963,0.02297)} {(0.00596,0.00001,0.00917,0.00001),(0.01276,0.00005,0.02032,0.00005),(0.01787,0.00012,0.02926,0.00012),(0.02219,0.00021,0.03734,0.00021),(0.02592,0.00035,0.04486,0.00035),(0.02905,0.00055,0.05179,0.00055),(0.03127,0.00089,0.05766,0.00089),(0.03031,0.00185,0.05834,0.00185)} {(0.00990,0.00742,0.00032,0.00032),(0.02236,0.01677,0.00172,0.00171),(0.03292,0.02470,0.00389,0.00385),(0.04315,0.03243,0.00698,0.00688),(0.05368,0.04047,0.01134,0.01113),(0.06512,0.04934,0.01768,0.01728),(0.07860,0.06013,0.02788,0.02709),(0.10011,0.07910,0.05339,0.05132)} {(0.00005,0.92258,0.00005,0.00032),(0.00027,0.82680,0.00027,0.00173),(0.00063,0.74709,0.00063,0.00394),(0.00115,0.67106,0.00115,0.00711),(0.00190,0.59412,0.00190,0.01156),(0.00306,0.51198,0.00306,0.01797),(0.00508,0.41694,0.00508,0.02796),(0.01120,0.26742,0.01120,0.05037)} {(0.00495,0.00016,0.00016,0.00726),(0.01118,0.00086,0.00086,0.01591),(0.01646,0.00192,0.00195,0.02278),(0.02158,0.00344,0.00349,0.02899),(0.02684,0.00557,0.00567,0.03490),(0.03256,0.00864,0.00884,0.04070),(0.03930,0.01354,0.01394,0.04659),(0.05005,0.02566,0.02669,0.05344)} {(0.00000,0.00015,0.00000,0.02310),(0.00001,0.00079,0.00001,0.04743),(0.00004,0.00173,0.00004,0.06388),(0.00009,0.00298,0.00009,0.07613),(0.00020,0.00464,0.00020,0.08488),(0.00039,0.00685,0.00039,0.08984),(0.00079,0.00998,0.00079,0.08942),(0.00228,0.01593,0.00228,0.07335)} {(0.00002,0.00000,0.88543,0.00000),(0.00010,0.00002,0.74831,0.00002),(0.00020,0.00003,0.63852,0.00003),(0.00034,0.00006,0.53790,0.00006),(0.00052,0.00009,0.44066,0.00009),(0.00074,0.00013,0.34267,0.00013),(0.00104,0.00019,0.23822,0.00019),(0.00152,0.00032,0.09947,0.00032)} {(0.00005,0.92258,0.00005,0.00032),(0.00027,0.82680,0.00027,0.00173),(0.00063,0.74709,0.00063,0.00394),(0.00115,0.67106,0.00115,0.00711),(0.00190,0.59412,0.00190,0.01156),(0.00306,0.51198,0.00306,0.01797),(0.00508,0.41694,0.00508,0.02796),(0.01120,0.26742,0.01120,0.05037)} {(0.00236,0.00005,0.00005,0.00699),(0.00501,0.00024,0.00023,0.01450),(0.00697,0.00053,0.00049,0.01972),(0.00863,0.00092,0.00084,0.02373),(0.01010,0.00145,0.00130,0.02674),(0.01143,0.00219,0.00192,0.02867),(0.01265,0.00330,0.00283,0.02903),(0.01393,0.00577,0.00494,0.02477)} {(0.00596,0.00001,0.00917,0.00001),(0.01276,0.00005,0.02032,0.00005),(0.01787,0.00012,0.02926,0.00012),(0.02219,0.00021,0.03734,0.00021),(0.02592,0.00035,0.04486,0.00035),(0.02905,0.00055,0.05179,0.00055),(0.03127,0.00089,0.05766,0.00089),(0.03031,0.00185,0.05834,0.00185)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00965,0.00366,0.00010,0.00009),(0.02103,0.00809,0.00053,0.00049),(0.02992,0.01170,0.00121,0.00110),(0.03780,0.01507,0.00222,0.00195),(0.04505,0.01840,0.00366,0.00313),(0.05177,0.02187,0.00581,0.00482),(0.05778,0.02574,0.00933,0.00751),(0.06107,0.03146,0.01818,0.01422)} {(0.00001,0.00008,0.00001,0.88177),(0.00006,0.00039,0.00006,0.74184),(0.00014,0.00083,0.00014,0.63116),(0.00024,0.00143,0.00024,0.53086),(0.00038,0.00220,0.00038,0.43507),(0.00057,0.00322,0.00057,0.33973),(0.00087,0.00464,0.00087,0.23953),(0.00166,0.00737,0.00166,0.10839)} {(0.00001,0.00008,0.00001,0.88177),(0.00006,0.00039,0.00006,0.74184),(0.00014,0.00083,0.00014,0.63116),(0.00024,0.00143,0.00024,0.53086),(0.00038,0.00220,0.00038,0.43507),(0.00057,0.00322,0.00057,0.33973),(0.00087,0.00464,0.00087,0.23953),(0.00166,0.00737,0.00166,0.10839)} {(0.00000,0.00242,0.00010,0.00000),(0.00001,0.00529,0.00051,0.00003),(0.00005,0.00758,0.00111,0.00011),(0.00012,0.00965,0.00192,0.00026),(0.00024,0.01163,0.00298,0.00054),(0.00049,0.01359,0.00441,0.00105),(0.00100,0.01561,0.00645,0.00205),(0.00287,0.01804,0.01041,0.00529)} {(0.00001,0.00008,0.00001,0.88177),(0.00006,0.00039,0.00006,0.74184),(0.00014,0.00083,0.00014,0.63116),(0.00024,0.00143,0.00024,0.53086),(0.00038,0.00220,0.00038,0.43507),(0.00057,0.00322,0.00057,0.33973),(0.00087,0.00464,0.00087,0.23953),(0.00166,0.00737,0.00166,0.10839)} {(0.00969,0.00006,0.00001,0.00000),(0.02123,0.00030,0.00008,0.00003),(0.03039,0.00068,0.00025,0.00011),(0.03867,0.00121,0.00061,0.00026),(0.04648,0.00196,0.00127,0.00054),(0.05402,0.00306,0.00246,0.00107),(0.06135,0.00485,0.00487,0.00218),(0.06787,0.00957,0.01283,0.00621)} {(0.00005,0.00016,0.00000,0.00018),(0.00027,0.00081,0.00002,0.00092),(0.00060,0.00177,0.00007,0.00197),(0.00107,0.00307,0.00017,0.00335),(0.00174,0.00480,0.00037,0.00512),(0.00269,0.00714,0.00073,0.00742),(0.00423,0.01055,0.00150,0.01058),(0.00808,0.01755,0.00431,0.01652)} {(0.00001,0.00008,0.00001,0.88177),(0.00006,0.00039,0.00006,0.74184),(0.00014,0.00083,0.00014,0.63116),(0.00024,0.00143,0.00024,0.53086),(0.00038,0.00220,0.00038,0.43507),(0.00057,0.00322,0.00057,0.33973),(0.00087,0.00464,0.00087,0.23953),(0.00166,0.00737,0.00166,0.10839)} ] [4] CLV 7: [ {(0.00010,0.95503,0.00010,0.00063),(0.00057,0.89714,0.00057,0.00334),(0.00133,0.84678,0.00133,0.00749),(0.00247,0.79654,0.00247,0.01334),(0.00418,0.74311,0.00418,0.02150),(0.00684,0.68255,0.00684,0.03321),(0.01156,0.60667,0.01156,0.05162),(0.02603,0.46797,0.02603,0.09559)} {(0.00004,0.00001,0.93284,0.00001),(0.00021,0.00004,0.84737,0.00004),(0.00048,0.00008,0.77400,0.00008),(0.00085,0.00015,0.70184,0.00015),(0.00138,0.00026,0.62639,0.00026),(0.00215,0.00043,0.54271,0.00043),(0.00339,0.00072,0.44115,0.00072),(0.00641,0.00163,0.26811,0.00163)} {(0.00499,0.00010,0.00010,0.00737),(0.01136,0.00052,0.00052,0.01648),(0.01686,0.00119,0.00120,0.02402),(0.02229,0.00216,0.00218,0.03115),(0.02799,0.00355,0.00361,0.03824),(0.03431,0.00565,0.00576,0.04560),(0.04196,0.00916,0.00938,0.05364),(0.05468,0.01870,0.01938,0.06407)} {(0.00010,0.95503,0.00010,0.00063),(0.00057,0.89714,0.00057,0.00334),(0.00133,0.84678,0.00133,0.00749),(0.00247,0.79654,0.00247,0.01334),(0.00418,0.74311,0.00418,0.02150),(0.00684,0.68255,0.00684,0.03321),(0.01156,0.60667,0.01156,0.05162),(0.02603,0.46797,0.02603,0.09559)} {(0.00003,0.00016,0.00003,0.93065),(0.00014,0.00083,0.00014,0.84324),(0.00033,0.00187,0.00033,0.76901),(0.00062,0.00334,0.00062,0.69678),(0.00104,0.00538,0.00104,0.62208),(0.00171,0.00830,0.00171,0.54030),(0.00289,0.01291,0.00289,0.44261),(0.00651,0.02390,0.00651,0.28036)} {(0.00003,0.00016,0.00003,0.93065),(0.00014,0.00083,0.00014,0.84324),(0.00033,0.00187,0.00033,0.76901),(0.00062,0.00334,0.00062,0.69678),(0.00104,0.00538,0.00104,0.62208),(0.00171,0.00830,0.00171,0.54030),(0.00289,0.01291,0.00289,0.44261),(0.00651,0.02390,0.00651,0.28036)} {(0.00004,0.00001,0.93284,0.00001),(0.00021,0.00004,0.84737,0.00004),(0.00048,0.00008,0.77400,0.00008),(0.00085,0.00015,0.70184,0.00015),(0.00138,0.00026,0.62639,0.00026),(0.00215,0.00043,0.54271,0.00043),(0.00339,0.00072,0.44115,0.00072),(0.00641,0.00163,0.26811,0.00163)} {(0.00010,0.95503,0.00010,0.00063),(0.00057,0.89714,0.00057,0.00334),(0.00133,0.84678,0.00133,0.00749),(0.00247,0.79654,0.00247,0.01334),(0.00418,0.74311,0.00418,0.02150),(0.00684,0.68255,0.00684,0.03321),(0.01156,0.60667,0.01156,0.05162),(0.02603,0.46797,0.02603,0.09559)} {(0.00997,0.00747,0.00019,0.00019),(0.02273,0.01700,0.00104,0.00104),(0.03373,0.02521,0.00239,0.00237),(0.04458,0.03330,0.00436,0.00431),(0.05597,0.04179,0.00721,0.00711),(0.06861,0.05125,0.01152,0.01131),(0.08392,0.06280,0.01877,0.01832),(0.10937,0.08277,0.03875,0.03741)} {(0.95731,0.00006,0.00036,0.00006),(0.90170,0.00032,0.00190,0.00032),(0.85267,0.00075,0.00428,0.00075),(0.80312,0.00139,0.00768,0.00139),(0.74968,0.00235,0.01245,0.00235),(0.68810,0.00385,0.01939,0.00385),(0.60926,0.00650,0.03047,0.00650),(0.45960,0.01464,0.05771,0.01464)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95731,0.00006,0.00036,0.00006),(0.90170,0.00032,0.00190,0.00032),(0.85267,0.00075,0.00428,0.00075),(0.80312,0.00139,0.00768,0.00139),(0.74968,0.00235,0.01245,0.00235),(0.68810,0.00385,0.01939,0.00385),(0.60926,0.00650,0.03047,0.00650),(0.45960,0.01464,0.05771,0.01464)} {(0.00003,0.00016,0.00003,0.93065),(0.00014,0.00083,0.00014,0.84324),(0.00033,0.00187,0.00033,0.76901),(0.00062,0.00334,0.00062,0.69678),(0.00104,0.00538,0.00104,0.62208),(0.00171,0.00830,0.00171,0.54030),(0.00289,0.01291,0.00289,0.44261),(0.00651,0.02390,0.00651,0.28036)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00005,0.01227,0.00005,0.02422),(0.00029,0.02737,0.00029,0.05306),(0.00067,0.03982,0.00067,0.07589),(0.00124,0.05155,0.00124,0.09643),(0.00209,0.06320,0.00209,0.11565),(0.00342,0.07528,0.00342,0.13395),(0.00578,0.08848,0.00578,0.15115),(0.01301,0.10575,0.01301,0.16371)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95731,0.00006,0.00036,0.00006),(0.90170,0.00032,0.00190,0.00032),(0.85267,0.00075,0.00428,0.00075),(0.80312,0.00139,0.00768,0.00139),(0.74968,0.00235,0.01245,0.00235),(0.68810,0.00385,0.01939,0.00385),(0.60926,0.00650,0.03047,0.00650),(0.45960,0.01464,0.05771,0.01464)} {(0.95731,0.00006,0.00036,0.00006),(0.90170,0.00032,0.00190,0.00032),(0.85267,0.00075,0.00428,0.00075),(0.80312,0.00139,0.00768,0.00139),(0.74968,0.00235,0.01245,0.00235),(0.68810,0.00385,0.01939,0.00385),(0.60926,0.00650,0.03047,0.00650),(0.45960,0.01464,0.05771,0.01464)} {(0.00004,0.00001,0.93284,0.00001),(0.00021,0.00004,0.84737,0.00004),(0.00048,0.00008,0.77400,0.00008),(0.00085,0.00015,0.70184,0.00015),(0.00138,0.00026,0.62639,0.00026),(0.00215,0.00043,0.54271,0.00043),(0.00339,0.00072,0.44115,0.00072),(0.00641,0.00163,0.26811,0.00163)} ] TEST alpha(ncats) = 5.00( 8), mode = MEAN 0.424853 0.609160 0.746919 0.876688 1.013197 1.171615 1.382565 1.775003 [5] P-matrix for branch length 0.100000 +0.9658 +0.0162 +0.0099 +0.0081 +0.0121 +0.9641 +0.0040 +0.0197 +0.0297 +0.0162 +0.9460 +0.0081 +0.0121 +0.0395 +0.0040 +0.9444 +0.9516 +0.0230 +0.0140 +0.0115 +0.0172 +0.9493 +0.0057 +0.0278 +0.0419 +0.0230 +0.9237 +0.0115 +0.0172 +0.0555 +0.0057 +0.9215 +0.9411 +0.0280 +0.0169 +0.0140 +0.0210 +0.9384 +0.0070 +0.0336 +0.0507 +0.0280 +0.9073 +0.0140 +0.0210 +0.0672 +0.0070 +0.9049 +0.9315 +0.0326 +0.0196 +0.0163 +0.0245 +0.9285 +0.0082 +0.0389 +0.0588 +0.0326 +0.8923 +0.0163 +0.0245 +0.0778 +0.0082 +0.8896 +0.9214 +0.0375 +0.0224 +0.0187 +0.0281 +0.9182 +0.0094 +0.0443 +0.0671 +0.0375 +0.8767 +0.0187 +0.0281 +0.0887 +0.0094 +0.8739 +0.9100 +0.0430 +0.0255 +0.0215 +0.0323 +0.9065 +0.0108 +0.0505 +0.0764 +0.0430 +0.8591 +0.0215 +0.0323 +0.1009 +0.0108 +0.8561 +0.8952 +0.0502 +0.0295 +0.0251 +0.0377 +0.8915 +0.0126 +0.0583 +0.0884 +0.0502 +0.8362 +0.0251 +0.0377 +0.1166 +0.0126 +0.8332 +0.8685 +0.0633 +0.0365 +0.0317 +0.0475 +0.8647 +0.0158 +0.0720 +0.1095 +0.0633 +0.7955 +0.0317 +0.0475 +0.1439 +0.0158 +0.7927 [5] P-matrix for branch length 0.200000 +0.9335 +0.0317 +0.0190 +0.0158 +0.0238 +0.9305 +0.0079 +0.0378 +0.0571 +0.0317 +0.8954 +0.0158 +0.0238 +0.0756 +0.0079 +0.8927 +0.9067 +0.0446 +0.0264 +0.0223 +0.0335 +0.9032 +0.0112 +0.0522 +0.0791 +0.0446 +0.8539 +0.0223 +0.0335 +0.1044 +0.0112 +0.8509 +0.8875 +0.0540 +0.0315 +0.0270 +0.0405 +0.8837 +0.0135 +0.0623 +0.0946 +0.0540 +0.8244 +0.0270 +0.0405 +0.1246 +0.0135 +0.8214 +0.8700 +0.0626 +0.0361 +0.0313 +0.0470 +0.8661 +0.0157 +0.0712 +0.1084 +0.0626 +0.7977 +0.0313 +0.0470 +0.1425 +0.0157 +0.7949 +0.8521 +0.0714 +0.0407 +0.0357 +0.0536 +0.8484 +0.0179 +0.0801 +0.1222 +0.0714 +0.7707 +0.0357 +0.0536 +0.1603 +0.0179 +0.7683 +0.8322 +0.0814 +0.0458 +0.0407 +0.0610 +0.8288 +0.0203 +0.0899 +0.1373 +0.0814 +0.7406 +0.0407 +0.0610 +0.1797 +0.0203 +0.7389 +0.8068 +0.0942 +0.0520 +0.0471 +0.0706 +0.8040 +0.0235 +0.1018 +0.1559 +0.0942 +0.7028 +0.0471 +0.0706 +0.2036 +0.0235 +0.7022 +0.7628 +0.1166 +0.0622 +0.0583 +0.0875 +0.7621 +0.0292 +0.1213 +0.1867 +0.1166 +0.6384 +0.0583 +0.0875 +0.2426 +0.0292 +0.6408 [5] P-matrix for branch length 1.000000 +0.7271 +0.1352 +0.0701 +0.0676 +0.1014 +0.7288 +0.0338 +0.1360 +0.2103 +0.1352 +0.5870 +0.0676 +0.1014 +0.2721 +0.0338 +0.5927 +0.6461 +0.1786 +0.0860 +0.0893 +0.1339 +0.6560 +0.0446 +0.1654 +0.2580 +0.1786 +0.4742 +0.0893 +0.1339 +0.3309 +0.0446 +0.4905 +0.5963 +0.2063 +0.0943 +0.1032 +0.1547 +0.6132 +0.0516 +0.1805 +0.2829 +0.2063 +0.4077 +0.1032 +0.1547 +0.3610 +0.0516 +0.4327 +0.5562 +0.2292 +0.1000 +0.1146 +0.1719 +0.5800 +0.0573 +0.1908 +0.3000 +0.2292 +0.3562 +0.1146 +0.1719 +0.3815 +0.0573 +0.3892 +0.5201 +0.2504 +0.1043 +0.1252 +0.1878 +0.5511 +0.0626 +0.1984 +0.3128 +0.2504 +0.3115 +0.1252 +0.1878 +0.3969 +0.0626 +0.3527 +0.4848 +0.2718 +0.1076 +0.1359 +0.2038 +0.5239 +0.0679 +0.2044 +0.3228 +0.2718 +0.2696 +0.1359 +0.2038 +0.4087 +0.0679 +0.3195 +0.4467 +0.2955 +0.1100 +0.1478 +0.2216 +0.4957 +0.0739 +0.2088 +0.3300 +0.2955 +0.2268 +0.1478 +0.2216 +0.4176 +0.0739 +0.2869 +0.3962 +0.3286 +0.1109 +0.1643 +0.2465 +0.4602 +0.0822 +0.2112 +0.3327 +0.3286 +0.1744 +0.1643 +0.2465 +0.4224 +0.0822 +0.2490 [5] P-matrix for branch length 1.000000 +0.7271 +0.1352 +0.0701 +0.0676 +0.1014 +0.7288 +0.0338 +0.1360 +0.2103 +0.1352 +0.5870 +0.0676 +0.1014 +0.2721 +0.0338 +0.5927 +0.6461 +0.1786 +0.0860 +0.0893 +0.1339 +0.6560 +0.0446 +0.1654 +0.2580 +0.1786 +0.4742 +0.0893 +0.1339 +0.3309 +0.0446 +0.4905 +0.5963 +0.2063 +0.0943 +0.1032 +0.1547 +0.6132 +0.0516 +0.1805 +0.2829 +0.2063 +0.4077 +0.1032 +0.1547 +0.3610 +0.0516 +0.4327 +0.5562 +0.2292 +0.1000 +0.1146 +0.1719 +0.5800 +0.0573 +0.1908 +0.3000 +0.2292 +0.3562 +0.1146 +0.1719 +0.3815 +0.0573 +0.3892 +0.5201 +0.2504 +0.1043 +0.1252 +0.1878 +0.5511 +0.0626 +0.1984 +0.3128 +0.2504 +0.3115 +0.1252 +0.1878 +0.3969 +0.0626 +0.3527 +0.4848 +0.2718 +0.1076 +0.1359 +0.2038 +0.5239 +0.0679 +0.2044 +0.3228 +0.2718 +0.2696 +0.1359 +0.2038 +0.4087 +0.0679 +0.3195 +0.4467 +0.2955 +0.1100 +0.1478 +0.2216 +0.4957 +0.0739 +0.2088 +0.3300 +0.2955 +0.2268 +0.1478 +0.2216 +0.4176 +0.0739 +0.2869 +0.3962 +0.3286 +0.1109 +0.1643 +0.2465 +0.4602 +0.0822 +0.2112 +0.3327 +0.3286 +0.1744 +0.1643 +0.2465 +0.4224 +0.0822 +0.2490 [5] CLV 5: [ {(0.03007,0.05728,0.00231,0.06929),(0.04145,0.07739,0.00453,0.09236),(0.04938,0.09083,0.00657,0.10737),(0.05643,0.10238,0.00875,0.11995),(0.06342,0.11346,0.01128,0.13174),(0.07104,0.12506,0.01448,0.14376),(0.08041,0.13863,0.01912,0.15734),(0.09576,0.15909,0.02857,0.17666)} {(0.87134,0.00056,0.00326,0.00056),(0.82209,0.00112,0.00626,0.00112),(0.78761,0.00164,0.00894,0.00164),(0.75682,0.00221,0.01175,0.00221),(0.72611,0.00287,0.01493,0.00287),(0.69249,0.00373,0.01884,0.00373),(0.65085,0.00499,0.02432,0.00499),(0.58192,0.00765,0.03487,0.00765)} {(0.02957,0.02211,0.00181,0.00180),(0.04046,0.03023,0.00353,0.00350),(0.04793,0.03579,0.00511,0.00505),(0.05447,0.04067,0.00679,0.00669),(0.06087,0.04546,0.00873,0.00859),(0.06773,0.05059,0.01117,0.01097),(0.07598,0.05679,0.01469,0.01438),(0.08896,0.06665,0.02178,0.02122)} {(0.00100,0.86588,0.00100,0.00572),(0.00199,0.81570,0.00199,0.01091),(0.00292,0.78095,0.00292,0.01552),(0.00392,0.75021,0.00392,0.02030),(0.00510,0.71980,0.00510,0.02570),(0.00662,0.68684,0.00662,0.03229),(0.00887,0.64647,0.00887,0.04144),(0.01360,0.58079,0.01360,0.05884)} {(0.01478,0.00090,0.00090,0.02121),(0.02023,0.00175,0.00177,0.02848),(0.02396,0.00252,0.00255,0.03327),(0.02723,0.00335,0.00339,0.03733),(0.03044,0.00429,0.00436,0.04116),(0.03386,0.00548,0.00559,0.04510),(0.03799,0.00719,0.00734,0.04960),(0.04448,0.01061,0.01089,0.05605)} {(0.00050,0.03517,0.00050,0.06749),(0.00100,0.04716,0.00100,0.08887),(0.00146,0.05504,0.00146,0.10232),(0.00196,0.06171,0.00196,0.11326),(0.00255,0.06800,0.00255,0.12315),(0.00331,0.07447,0.00331,0.13279),(0.00443,0.08184,0.00443,0.14296),(0.00680,0.09243,0.00680,0.15545)} {(0.00036,0.00006,0.80171,0.00006),(0.00070,0.00012,0.72923,0.00012),(0.00099,0.00018,0.67968,0.00018),(0.00131,0.00025,0.63633,0.00025),(0.00166,0.00032,0.59394,0.00032),(0.00209,0.00041,0.54856,0.00041),(0.00270,0.00055,0.49392,0.00055),(0.00387,0.00085,0.40749,0.00085)} {(0.00100,0.86588,0.00100,0.00572),(0.00199,0.81570,0.00199,0.01091),(0.00292,0.78095,0.00292,0.01552),(0.00392,0.75021,0.00392,0.02030),(0.00510,0.71980,0.00510,0.02570),(0.00662,0.68684,0.00662,0.03229),(0.00887,0.64647,0.00887,0.04144),(0.01360,0.58079,0.01360,0.05884)} {(0.00025,0.00143,0.00025,0.79696),(0.00050,0.00273,0.00050,0.72410),(0.00073,0.00388,0.00073,0.67475),(0.00098,0.00508,0.00098,0.63187),(0.00128,0.00642,0.00128,0.59023),(0.00166,0.00807,0.00166,0.54598),(0.00222,0.01036,0.00222,0.49314),(0.00340,0.01471,0.00340,0.41063)} {(0.87134,0.00056,0.00326,0.00056),(0.82209,0.00112,0.00626,0.00112),(0.78761,0.00164,0.00894,0.00164),(0.75682,0.00221,0.01175,0.00221),(0.72611,0.00287,0.01493,0.00287),(0.69249,0.00373,0.01884,0.00373),(0.65085,0.00499,0.02432,0.00499),(0.58192,0.00765,0.03487,0.00765)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.87134,0.00056,0.00326,0.00056),(0.82209,0.00112,0.00626,0.00112),(0.78761,0.00164,0.00894,0.00164),(0.75682,0.00221,0.01175,0.00221),(0.72611,0.00287,0.01493,0.00287),(0.69249,0.00373,0.01884,0.00373),(0.65085,0.00499,0.02432,0.00499),(0.58192,0.00765,0.03487,0.00765)} {(0.00025,0.00143,0.00025,0.79696),(0.00050,0.00273,0.00050,0.72410),(0.00073,0.00388,0.00073,0.67475),(0.00098,0.00508,0.00098,0.63187),(0.00128,0.00642,0.00128,0.59023),(0.00166,0.00807,0.00166,0.54598),(0.00222,0.01036,0.00222,0.49314),(0.00340,0.01471,0.00340,0.41063)} {(0.00025,0.00143,0.00025,0.79696),(0.00050,0.00273,0.00050,0.72410),(0.00073,0.00388,0.00073,0.67475),(0.00098,0.00508,0.00098,0.63187),(0.00128,0.00642,0.00128,0.59023),(0.00166,0.00807,0.00166,0.54598),(0.00222,0.01036,0.00222,0.49314),(0.00340,0.01471,0.00340,0.41063)} {(0.00060,0.00737,0.02836,0.00060),(0.00118,0.01008,0.03811,0.00117),(0.00170,0.01193,0.04452,0.00168),(0.00226,0.01356,0.04995,0.00223),(0.00291,0.01515,0.05505,0.00286),(0.00372,0.01686,0.06028,0.00366),(0.00490,0.01893,0.06619,0.00479),(0.00726,0.02222,0.07444,0.00707)} {(0.00025,0.00143,0.00025,0.79696),(0.00050,0.00273,0.00050,0.72410),(0.00073,0.00388,0.00073,0.67475),(0.00098,0.00508,0.00098,0.63187),(0.00128,0.00642,0.00128,0.59023),(0.00166,0.00807,0.00166,0.54598),(0.00222,0.01036,0.00222,0.49314),(0.00340,0.01471,0.00340,0.41063)} {(0.02957,0.02211,0.00181,0.00180),(0.04046,0.03023,0.00353,0.00350),(0.04793,0.03579,0.00511,0.00505),(0.05447,0.04067,0.00679,0.00669),(0.06087,0.04546,0.00873,0.00859),(0.06773,0.05059,0.01117,0.01097),(0.07598,0.05679,0.01469,0.01438),(0.08896,0.06665,0.02178,0.02122)} {(0.01478,0.00090,0.00090,0.02121),(0.02023,0.00175,0.00177,0.02848),(0.02396,0.00252,0.00255,0.03327),(0.02723,0.00335,0.00339,0.03733),(0.03044,0.00429,0.00436,0.04116),(0.03386,0.00548,0.00559,0.04510),(0.03799,0.00719,0.00734,0.04960),(0.04448,0.01061,0.01089,0.05605)} {(0.00025,0.00143,0.00025,0.79696),(0.00050,0.00273,0.00050,0.72410),(0.00073,0.00388,0.00073,0.67475),(0.00098,0.00508,0.00098,0.63187),(0.00128,0.00642,0.00128,0.59023),(0.00166,0.00807,0.00166,0.54598),(0.00222,0.01036,0.00222,0.49314),(0.00340,0.01471,0.00340,0.41063)} ] [5] CLV 6: [ {(0.02852,0.00135,0.00026,0.00162),(0.03840,0.00257,0.00069,0.00302),(0.04493,0.00364,0.00118,0.00423),(0.05049,0.00475,0.00178,0.00545),(0.05574,0.00600,0.00255,0.00681),(0.06115,0.00751,0.00362,0.00843),(0.06733,0.00961,0.00530,0.01063),(0.07619,0.01358,0.00913,0.01469)} {(0.01602,0.00009,0.02596,0.00009),(0.02063,0.00017,0.03437,0.00017),(0.02337,0.00025,0.03966,0.00025),(0.02548,0.00032,0.04393,0.00032),(0.02727,0.00042,0.04774,0.00042),(0.02887,0.00053,0.05136,0.00053),(0.03034,0.00070,0.05500,0.00070),(0.03158,0.00103,0.05885,0.00103)} {(0.02895,0.02171,0.00296,0.00293),(0.03928,0.02951,0.00569,0.00562),(0.04626,0.03480,0.00813,0.00801),(0.05231,0.03941,0.01069,0.01050),(0.05815,0.04391,0.01360,0.01333),(0.06433,0.04872,0.01718,0.01680),(0.07166,0.05451,0.02221,0.02165),(0.08295,0.06373,0.03196,0.03098)} {(0.00048,0.77691,0.00048,0.00299),(0.00093,0.69964,0.00093,0.00579),(0.00134,0.64819,0.00134,0.00829),(0.00179,0.60410,0.00179,0.01091),(0.00231,0.56186,0.00231,0.01386),(0.00297,0.51761,0.00297,0.01747),(0.00393,0.46567,0.00393,0.02246),(0.00594,0.38662,0.00594,0.03180)} {(0.01447,0.00147,0.00148,0.02025),(0.01964,0.00281,0.00284,0.02670),(0.02313,0.00401,0.00407,0.03079),(0.02615,0.00525,0.00535,0.03416),(0.02908,0.00666,0.00680,0.03725),(0.03217,0.00840,0.00859,0.04032),(0.03583,0.01082,0.01111,0.04369),(0.04147,0.01549,0.01598,0.04824)} {(0.00003,0.00133,0.00003,0.05815),(0.00007,0.00247,0.00007,0.07193),(0.00012,0.00343,0.00012,0.07913),(0.00018,0.00440,0.00018,0.08396),(0.00026,0.00545,0.00026,0.08738),(0.00037,0.00668,0.00037,0.08965),(0.00056,0.00830,0.00056,0.09050),(0.00099,0.01110,0.00099,0.08777)} {(0.00016,0.00003,0.67911,0.00003),(0.00029,0.00005,0.57522,0.00005),(0.00039,0.00007,0.50848,0.00007),(0.00049,0.00009,0.45299,0.00009),(0.00060,0.00011,0.40140,0.00011),(0.00073,0.00013,0.34917,0.00013),(0.00088,0.00016,0.29046,0.00016),(0.00114,0.00022,0.20726,0.00022)} {(0.00048,0.77691,0.00048,0.00299),(0.00093,0.69964,0.00093,0.00579),(0.00134,0.64819,0.00134,0.00829),(0.00179,0.60410,0.00179,0.01091),(0.00231,0.56186,0.00231,0.01386),(0.00297,0.51761,0.00297,0.01747),(0.00393,0.46567,0.00393,0.02246),(0.00594,0.38662,0.00594,0.03180)} {(0.00626,0.00041,0.00038,0.01788),(0.00803,0.00076,0.00070,0.02234),(0.00909,0.00107,0.00097,0.02474),(0.00993,0.00138,0.00124,0.02642),(0.01065,0.00172,0.00153,0.02767),(0.01135,0.00213,0.00187,0.02859),(0.01207,0.00269,0.00233,0.02911),(0.01298,0.00372,0.00318,0.02868)} {(0.01602,0.00009,0.02596,0.00009),(0.02063,0.00017,0.03437,0.00017),(0.02337,0.00025,0.03966,0.00025),(0.02548,0.00032,0.04393,0.00032),(0.02727,0.00042,0.04774,0.00042),(0.02887,0.00053,0.05136,0.00053),(0.03034,0.00070,0.05500,0.00070),(0.03158,0.00103,0.05885,0.00103)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.02666,0.01036,0.00092,0.00084),(0.03491,0.01381,0.00180,0.00160),(0.04004,0.01607,0.00260,0.00227),(0.04416,0.01798,0.00345,0.00296),(0.04783,0.01978,0.00443,0.00374),(0.05135,0.02163,0.00564,0.00469),(0.05497,0.02378,0.00737,0.00602),(0.05917,0.02694,0.01075,0.00858)} {(0.00011,0.00065,0.00011,0.67193),(0.00020,0.00119,0.00020,0.56793),(0.00028,0.00164,0.00028,0.50176),(0.00036,0.00209,0.00036,0.44715),(0.00045,0.00257,0.00045,0.39673),(0.00055,0.00314,0.00055,0.34602),(0.00070,0.00388,0.00070,0.28946),(0.00099,0.00515,0.00099,0.21009)} {(0.00011,0.00065,0.00011,0.67193),(0.00020,0.00119,0.00020,0.56793),(0.00028,0.00164,0.00028,0.50176),(0.00036,0.00209,0.00036,0.44715),(0.00045,0.00257,0.00045,0.39673),(0.00055,0.00314,0.00055,0.34602),(0.00070,0.00388,0.00070,0.28946),(0.00099,0.00515,0.00099,0.21009)} {(0.00003,0.00673,0.00085,0.00007),(0.00008,0.00888,0.00158,0.00020),(0.00015,0.01025,0.00221,0.00033),(0.00022,0.01138,0.00283,0.00050),(0.00032,0.01242,0.00351,0.00071),(0.00047,0.01346,0.00430,0.00101),(0.00070,0.01461,0.00535,0.00147),(0.00124,0.01619,0.00719,0.00251)} {(0.00011,0.00065,0.00011,0.67193),(0.00020,0.00119,0.00020,0.56793),(0.00028,0.00164,0.00028,0.50176),(0.00036,0.00209,0.00036,0.44715),(0.00045,0.00257,0.00045,0.39673),(0.00055,0.00314,0.00055,0.34602),(0.00070,0.00388,0.00070,0.28946),(0.00099,0.00515,0.00099,0.21009)} {(0.02702,0.00052,0.00017,0.00007),(0.03562,0.00099,0.00045,0.00019),(0.04106,0.00141,0.00077,0.00032),(0.04550,0.00185,0.00116,0.00049),(0.04955,0.00235,0.00166,0.00071),(0.05353,0.00297,0.00236,0.00103),(0.05781,0.00385,0.00346,0.00153),(0.06328,0.00557,0.00597,0.00271)} {(0.00046,0.00137,0.00005,0.00153),(0.00088,0.00254,0.00013,0.00279),(0.00125,0.00354,0.00022,0.00384),(0.00164,0.00455,0.00033,0.00487),(0.00208,0.00565,0.00049,0.00597),(0.00262,0.00696,0.00070,0.00725),(0.00337,0.00870,0.00105,0.00889),(0.00484,0.01181,0.00186,0.01170)} {(0.00011,0.00065,0.00011,0.67193),(0.00020,0.00119,0.00020,0.56793),(0.00028,0.00164,0.00028,0.50176),(0.00036,0.00209,0.00036,0.44715),(0.00045,0.00257,0.00045,0.39673),(0.00055,0.00314,0.00055,0.34602),(0.00070,0.00388,0.00070,0.28946),(0.00099,0.00515,0.00099,0.21009)} ] [5] CLV 7: [ {(0.00100,0.86588,0.00100,0.00572),(0.00199,0.81570,0.00199,0.01091),(0.00292,0.78095,0.00292,0.01552),(0.00392,0.75021,0.00392,0.02030),(0.00510,0.71980,0.00510,0.02570),(0.00662,0.68684,0.00662,0.03229),(0.00887,0.64647,0.00887,0.04144),(0.01360,0.58079,0.01360,0.05884)} {(0.00036,0.00006,0.80171,0.00006),(0.00070,0.00012,0.72923,0.00012),(0.00099,0.00018,0.67968,0.00018),(0.00131,0.00025,0.63633,0.00025),(0.00166,0.00032,0.59394,0.00032),(0.00209,0.00041,0.54856,0.00041),(0.00270,0.00055,0.49392,0.00055),(0.00387,0.00085,0.40749,0.00085)} {(0.01478,0.00090,0.00090,0.02121),(0.02023,0.00175,0.00177,0.02848),(0.02396,0.00252,0.00255,0.03327),(0.02723,0.00335,0.00339,0.03733),(0.03044,0.00429,0.00436,0.04116),(0.03386,0.00548,0.00559,0.04510),(0.03799,0.00719,0.00734,0.04960),(0.04448,0.01061,0.01089,0.05605)} {(0.00100,0.86588,0.00100,0.00572),(0.00199,0.81570,0.00199,0.01091),(0.00292,0.78095,0.00292,0.01552),(0.00392,0.75021,0.00392,0.02030),(0.00510,0.71980,0.00510,0.02570),(0.00662,0.68684,0.00662,0.03229),(0.00887,0.64647,0.00887,0.04144),(0.01360,0.58079,0.01360,0.05884)} {(0.00025,0.00143,0.00025,0.79696),(0.00050,0.00273,0.00050,0.72410),(0.00073,0.00388,0.00073,0.67475),(0.00098,0.00508,0.00098,0.63187),(0.00128,0.00642,0.00128,0.59023),(0.00166,0.00807,0.00166,0.54598),(0.00222,0.01036,0.00222,0.49314),(0.00340,0.01471,0.00340,0.41063)} {(0.00025,0.00143,0.00025,0.79696),(0.00050,0.00273,0.00050,0.72410),(0.00073,0.00388,0.00073,0.67475),(0.00098,0.00508,0.00098,0.63187),(0.00128,0.00642,0.00128,0.59023),(0.00166,0.00807,0.00166,0.54598),(0.00222,0.01036,0.00222,0.49314),(0.00340,0.01471,0.00340,0.41063)} {(0.00036,0.00006,0.80171,0.00006),(0.00070,0.00012,0.72923,0.00012),(0.00099,0.00018,0.67968,0.00018),(0.00131,0.00025,0.63633,0.00025),(0.00166,0.00032,0.59394,0.00032),(0.00209,0.00041,0.54856,0.00041),(0.00270,0.00055,0.49392,0.00055),(0.00387,0.00085,0.40749,0.00085)} {(0.00100,0.86588,0.00100,0.00572),(0.00199,0.81570,0.00199,0.01091),(0.00292,0.78095,0.00292,0.01552),(0.00392,0.75021,0.00392,0.02030),(0.00510,0.71980,0.00510,0.02570),(0.00662,0.68684,0.00662,0.03229),(0.00887,0.64647,0.00887,0.04144),(0.01360,0.58079,0.01360,0.05884)} {(0.02957,0.02211,0.00181,0.00180),(0.04046,0.03023,0.00353,0.00350),(0.04793,0.03579,0.00511,0.00505),(0.05447,0.04067,0.00679,0.00669),(0.06087,0.04546,0.00873,0.00859),(0.06773,0.05059,0.01117,0.01097),(0.07598,0.05679,0.01469,0.01438),(0.08896,0.06665,0.02178,0.02122)} {(0.87134,0.00056,0.00326,0.00056),(0.82209,0.00112,0.00626,0.00112),(0.78761,0.00164,0.00894,0.00164),(0.75682,0.00221,0.01175,0.00221),(0.72611,0.00287,0.01493,0.00287),(0.69249,0.00373,0.01884,0.00373),(0.65085,0.00499,0.02432,0.00499),(0.58192,0.00765,0.03487,0.00765)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.87134,0.00056,0.00326,0.00056),(0.82209,0.00112,0.00626,0.00112),(0.78761,0.00164,0.00894,0.00164),(0.75682,0.00221,0.01175,0.00221),(0.72611,0.00287,0.01493,0.00287),(0.69249,0.00373,0.01884,0.00373),(0.65085,0.00499,0.02432,0.00499),(0.58192,0.00765,0.03487,0.00765)} {(0.00025,0.00143,0.00025,0.79696),(0.00050,0.00273,0.00050,0.72410),(0.00073,0.00388,0.00073,0.67475),(0.00098,0.00508,0.00098,0.63187),(0.00128,0.00642,0.00128,0.59023),(0.00166,0.00807,0.00166,0.54598),(0.00222,0.01036,0.00222,0.49314),(0.00340,0.01471,0.00340,0.41063)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00050,0.03517,0.00050,0.06749),(0.00100,0.04716,0.00100,0.08887),(0.00146,0.05504,0.00146,0.10232),(0.00196,0.06171,0.00196,0.11326),(0.00255,0.06800,0.00255,0.12315),(0.00331,0.07447,0.00331,0.13279),(0.00443,0.08184,0.00443,0.14296),(0.00680,0.09243,0.00680,0.15545)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.87134,0.00056,0.00326,0.00056),(0.82209,0.00112,0.00626,0.00112),(0.78761,0.00164,0.00894,0.00164),(0.75682,0.00221,0.01175,0.00221),(0.72611,0.00287,0.01493,0.00287),(0.69249,0.00373,0.01884,0.00373),(0.65085,0.00499,0.02432,0.00499),(0.58192,0.00765,0.03487,0.00765)} {(0.87134,0.00056,0.00326,0.00056),(0.82209,0.00112,0.00626,0.00112),(0.78761,0.00164,0.00894,0.00164),(0.75682,0.00221,0.01175,0.00221),(0.72611,0.00287,0.01493,0.00287),(0.69249,0.00373,0.01884,0.00373),(0.65085,0.00499,0.02432,0.00499),(0.58192,0.00765,0.03487,0.00765)} {(0.00036,0.00006,0.80171,0.00006),(0.00070,0.00012,0.72923,0.00012),(0.00099,0.00018,0.67968,0.00018),(0.00131,0.00025,0.63633,0.00025),(0.00166,0.00032,0.59394,0.00032),(0.00209,0.00041,0.54856,0.00041),(0.00270,0.00055,0.49392,0.00055),(0.00387,0.00085,0.40749,0.00085)} ] TEST alpha(ncats) = 5.00( 8), mode = MEDIAN 0.402412 0.601743 0.739418 0.868502 1.004287 1.162317 1.375127 1.846194 [5] P-matrix for branch length 0.100000 +0.9676 +0.0153 +0.0094 +0.0077 +0.0115 +0.9659 +0.0038 +0.0187 +0.0282 +0.0153 +0.9488 +0.0077 +0.0115 +0.0375 +0.0038 +0.9472 +0.9522 +0.0227 +0.0138 +0.0113 +0.0170 +0.9498 +0.0057 +0.0275 +0.0414 +0.0227 +0.9246 +0.0113 +0.0170 +0.0549 +0.0057 +0.9224 +0.9417 +0.0277 +0.0167 +0.0139 +0.0208 +0.9390 +0.0069 +0.0333 +0.0502 +0.0277 +0.9082 +0.0139 +0.0208 +0.0665 +0.0069 +0.9058 +0.9321 +0.0323 +0.0194 +0.0162 +0.0243 +0.9291 +0.0081 +0.0386 +0.0583 +0.0323 +0.8932 +0.0162 +0.0243 +0.0771 +0.0081 +0.8905 +0.9221 +0.0372 +0.0222 +0.0186 +0.0279 +0.9189 +0.0093 +0.0440 +0.0665 +0.0372 +0.8777 +0.0186 +0.0279 +0.0880 +0.0093 +0.8749 +0.9107 +0.0427 +0.0253 +0.0213 +0.0320 +0.9072 +0.0107 +0.0501 +0.0759 +0.0427 +0.8601 +0.0213 +0.0320 +0.1002 +0.0107 +0.8571 +0.8957 +0.0500 +0.0293 +0.0250 +0.0375 +0.8920 +0.0125 +0.0580 +0.0880 +0.0500 +0.8370 +0.0250 +0.0375 +0.1160 +0.0125 +0.8340 +0.8638 +0.0656 +0.0377 +0.0328 +0.0492 +0.8600 +0.0164 +0.0743 +0.1132 +0.0656 +0.7884 +0.0328 +0.0492 +0.1487 +0.0164 +0.7857 [5] P-matrix for branch length 0.200000 +0.9368 +0.0301 +0.0181 +0.0150 +0.0225 +0.9340 +0.0075 +0.0360 +0.0543 +0.0301 +0.9006 +0.0150 +0.0225 +0.0719 +0.0075 +0.8980 +0.9077 +0.0441 +0.0261 +0.0221 +0.0331 +0.9042 +0.0110 +0.0517 +0.0783 +0.0441 +0.8556 +0.0221 +0.0331 +0.1033 +0.0110 +0.8526 +0.8885 +0.0535 +0.0312 +0.0267 +0.0401 +0.8848 +0.0134 +0.0618 +0.0937 +0.0535 +0.8260 +0.0267 +0.0401 +0.1235 +0.0134 +0.8230 +0.8710 +0.0621 +0.0358 +0.0310 +0.0466 +0.8672 +0.0155 +0.0707 +0.1075 +0.0621 +0.7994 +0.0310 +0.0466 +0.1414 +0.0155 +0.7965 +0.8533 +0.0709 +0.0404 +0.0354 +0.0532 +0.8495 +0.0177 +0.0796 +0.1213 +0.0709 +0.7724 +0.0354 +0.0532 +0.1592 +0.0177 +0.7700 +0.8333 +0.0808 +0.0455 +0.0404 +0.0606 +0.8299 +0.0202 +0.0893 +0.1364 +0.0808 +0.7424 +0.0404 +0.0606 +0.1786 +0.0202 +0.7406 +0.8076 +0.0937 +0.0518 +0.0469 +0.0703 +0.8049 +0.0234 +0.1014 +0.1553 +0.0937 +0.7041 +0.0469 +0.0703 +0.2028 +0.0234 +0.7035 +0.7553 +0.1205 +0.0639 +0.0603 +0.0904 +0.7550 +0.0301 +0.1245 +0.1918 +0.1205 +0.6274 +0.0603 +0.0904 +0.2490 +0.0301 +0.6305 [5] P-matrix for branch length 1.000000 +0.7383 +0.1294 +0.0677 +0.0647 +0.0970 +0.7391 +0.0323 +0.1315 +0.2031 +0.1294 +0.6029 +0.0647 +0.0970 +0.2631 +0.0323 +0.6076 +0.6491 +0.1770 +0.0855 +0.0885 +0.1327 +0.6585 +0.0442 +0.1645 +0.2564 +0.1770 +0.4781 +0.0885 +0.1327 +0.3290 +0.0442 +0.4940 +0.5988 +0.2049 +0.0939 +0.1024 +0.1537 +0.6153 +0.0512 +0.1798 +0.2817 +0.2049 +0.4110 +0.1024 +0.1537 +0.3596 +0.0512 +0.4355 +0.5585 +0.2279 +0.0997 +0.1139 +0.1709 +0.5819 +0.0570 +0.1902 +0.2990 +0.2279 +0.3591 +0.1139 +0.1709 +0.3804 +0.0570 +0.3917 +0.5223 +0.2491 +0.1040 +0.1246 +0.1868 +0.5529 +0.0623 +0.1980 +0.3121 +0.2491 +0.3142 +0.1246 +0.1868 +0.3960 +0.0623 +0.3548 +0.4867 +0.2706 +0.1074 +0.1353 +0.2029 +0.5253 +0.0676 +0.2041 +0.3223 +0.2706 +0.2718 +0.1353 +0.2029 +0.4082 +0.0676 +0.3213 +0.4479 +0.2947 +0.1099 +0.1474 +0.2211 +0.4965 +0.0737 +0.2087 +0.3298 +0.2947 +0.2281 +0.1474 +0.2211 +0.4174 +0.0737 +0.2878 +0.3892 +0.3334 +0.1108 +0.1667 +0.2500 +0.4555 +0.0833 +0.2111 +0.3323 +0.3334 +0.1676 +0.1667 +0.2500 +0.4223 +0.0833 +0.2443 [5] P-matrix for branch length 1.000000 +0.7383 +0.1294 +0.0677 +0.0647 +0.0970 +0.7391 +0.0323 +0.1315 +0.2031 +0.1294 +0.6029 +0.0647 +0.0970 +0.2631 +0.0323 +0.6076 +0.6491 +0.1770 +0.0855 +0.0885 +0.1327 +0.6585 +0.0442 +0.1645 +0.2564 +0.1770 +0.4781 +0.0885 +0.1327 +0.3290 +0.0442 +0.4940 +0.5988 +0.2049 +0.0939 +0.1024 +0.1537 +0.6153 +0.0512 +0.1798 +0.2817 +0.2049 +0.4110 +0.1024 +0.1537 +0.3596 +0.0512 +0.4355 +0.5585 +0.2279 +0.0997 +0.1139 +0.1709 +0.5819 +0.0570 +0.1902 +0.2990 +0.2279 +0.3591 +0.1139 +0.1709 +0.3804 +0.0570 +0.3917 +0.5223 +0.2491 +0.1040 +0.1246 +0.1868 +0.5529 +0.0623 +0.1980 +0.3121 +0.2491 +0.3142 +0.1246 +0.1868 +0.3960 +0.0623 +0.3548 +0.4867 +0.2706 +0.1074 +0.1353 +0.2029 +0.5253 +0.0676 +0.2041 +0.3223 +0.2706 +0.2718 +0.1353 +0.2029 +0.4082 +0.0676 +0.3213 +0.4479 +0.2947 +0.1099 +0.1474 +0.2211 +0.4965 +0.0737 +0.2087 +0.3298 +0.2947 +0.2281 +0.1474 +0.2211 +0.4174 +0.0737 +0.2878 +0.3892 +0.3334 +0.1108 +0.1667 +0.2500 +0.4555 +0.0833 +0.2111 +0.3323 +0.3334 +0.1676 +0.1667 +0.2500 +0.4223 +0.0833 +0.2443 [5] CLV 5: [ {(0.02862,0.05465,0.00209,0.06622),(0.04101,0.07663,0.00442,0.09150),(0.04896,0.09013,0.00645,0.10660),(0.05600,0.10168,0.00860,0.11920),(0.06298,0.11276,0.01111,0.13101),(0.07061,0.12441,0.01429,0.14310),(0.08010,0.13819,0.01895,0.15691),(0.09828,0.16222,0.03037,0.17948)} {(0.87759,0.00051,0.00295,0.00051),(0.82401,0.00109,0.00612,0.00109),(0.78944,0.00161,0.00879,0.00161),(0.75872,0.00217,0.01156,0.00217),(0.72806,0.00283,0.01471,0.00283),(0.69440,0.00367,0.01861,0.00367),(0.65226,0.00494,0.02412,0.00494),(0.57049,0.00817,0.03679,0.00817)} {(0.02817,0.02106,0.00163,0.00162),(0.04004,0.02991,0.00345,0.00342),(0.04753,0.03550,0.00502,0.00496),(0.05407,0.04038,0.00668,0.00658),(0.06047,0.04515,0.00860,0.00846),(0.06734,0.05030,0.01102,0.01083),(0.07570,0.05658,0.01456,0.01426),(0.09102,0.06824,0.02311,0.02250)} {(0.00090,0.87229,0.00090,0.00517),(0.00195,0.81763,0.00195,0.01067),(0.00286,0.78278,0.00286,0.01525),(0.00385,0.75209,0.00385,0.01999),(0.00502,0.72173,0.00502,0.02533),(0.00653,0.68871,0.00653,0.03190),(0.00879,0.64783,0.00879,0.04112),(0.01452,0.57004,0.01452,0.06198)} {(0.01408,0.00081,0.00082,0.02025),(0.02002,0.00171,0.00173,0.02821),(0.02377,0.00248,0.00251,0.03302),(0.02704,0.00329,0.00334,0.03708),(0.03023,0.00423,0.00430,0.04092),(0.03367,0.00541,0.00551,0.04489),(0.03785,0.00713,0.00728,0.04946),(0.04551,0.01125,0.01156,0.05699)} {(0.00045,0.03359,0.00045,0.06460),(0.00097,0.04671,0.00097,0.08809),(0.00143,0.05463,0.00143,0.10164),(0.00193,0.06131,0.00193,0.11262),(0.00251,0.06761,0.00251,0.12255),(0.00327,0.07411,0.00327,0.13227),(0.00439,0.08160,0.00439,0.14265),(0.00726,0.09398,0.00726,0.15698)} {(0.00033,0.00006,0.81105,0.00006),(0.00068,0.00012,0.73201,0.00012),(0.00098,0.00018,0.68228,0.00018),(0.00128,0.00024,0.63897,0.00024),(0.00163,0.00031,0.59661,0.00031),(0.00207,0.00041,0.55112,0.00041),(0.00268,0.00055,0.49574,0.00055),(0.00409,0.00091,0.39368,0.00091)} {(0.00090,0.87229,0.00090,0.00517),(0.00195,0.81763,0.00195,0.01067),(0.00286,0.78278,0.00286,0.01525),(0.00385,0.75209,0.00385,0.01999),(0.00502,0.72173,0.00502,0.02533),(0.00653,0.68871,0.00653,0.03190),(0.00879,0.64783,0.00879,0.04112),(0.01452,0.57004,0.01452,0.06198)} {(0.00023,0.00129,0.00023,0.80640),(0.00049,0.00267,0.00049,0.72688),(0.00072,0.00381,0.00072,0.67733),(0.00096,0.00500,0.00096,0.63447),(0.00126,0.00633,0.00126,0.59284),(0.00163,0.00797,0.00163,0.54846),(0.00220,0.01028,0.00220,0.49490),(0.00363,0.01550,0.00363,0.39757)} {(0.87759,0.00051,0.00295,0.00051),(0.82401,0.00109,0.00612,0.00109),(0.78944,0.00161,0.00879,0.00161),(0.75872,0.00217,0.01156,0.00217),(0.72806,0.00283,0.01471,0.00283),(0.69440,0.00367,0.01861,0.00367),(0.65226,0.00494,0.02412,0.00494),(0.57049,0.00817,0.03679,0.00817)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.87759,0.00051,0.00295,0.00051),(0.82401,0.00109,0.00612,0.00109),(0.78944,0.00161,0.00879,0.00161),(0.75872,0.00217,0.01156,0.00217),(0.72806,0.00283,0.01471,0.00283),(0.69440,0.00367,0.01861,0.00367),(0.65226,0.00494,0.02412,0.00494),(0.57049,0.00817,0.03679,0.00817)} {(0.00023,0.00129,0.00023,0.80640),(0.00049,0.00267,0.00049,0.72688),(0.00072,0.00381,0.00072,0.67733),(0.00096,0.00500,0.00096,0.63447),(0.00126,0.00633,0.00126,0.59284),(0.00163,0.00797,0.00163,0.54846),(0.00220,0.01028,0.00220,0.49490),(0.00363,0.01550,0.00363,0.39757)} {(0.00023,0.00129,0.00023,0.80640),(0.00049,0.00267,0.00049,0.72688),(0.00072,0.00381,0.00072,0.67733),(0.00096,0.00500,0.00096,0.63447),(0.00126,0.00633,0.00126,0.59284),(0.00163,0.00797,0.00163,0.54846),(0.00220,0.01028,0.00220,0.49490),(0.00363,0.01550,0.00363,0.39757)} {(0.00054,0.00702,0.02708,0.00054),(0.00115,0.00997,0.03774,0.00114),(0.00167,0.01183,0.04419,0.00165),(0.00223,0.01346,0.04962,0.00219),(0.00287,0.01505,0.05474,0.00282),(0.00367,0.01677,0.05999,0.00361),(0.00485,0.01886,0.06600,0.00475),(0.00770,0.02275,0.07561,0.00750)} {(0.00023,0.00129,0.00023,0.80640),(0.00049,0.00267,0.00049,0.72688),(0.00072,0.00381,0.00072,0.67733),(0.00096,0.00500,0.00096,0.63447),(0.00126,0.00633,0.00126,0.59284),(0.00163,0.00797,0.00163,0.54846),(0.00220,0.01028,0.00220,0.49490),(0.00363,0.01550,0.00363,0.39757)} {(0.02817,0.02106,0.00163,0.00162),(0.04004,0.02991,0.00345,0.00342),(0.04753,0.03550,0.00502,0.00496),(0.05407,0.04038,0.00668,0.00658),(0.06047,0.04515,0.00860,0.00846),(0.06734,0.05030,0.01102,0.01083),(0.07570,0.05658,0.01456,0.01426),(0.09102,0.06824,0.02311,0.02250)} {(0.01408,0.00081,0.00082,0.02025),(0.02002,0.00171,0.00173,0.02821),(0.02377,0.00248,0.00251,0.03302),(0.02704,0.00329,0.00334,0.03708),(0.03023,0.00423,0.00430,0.04092),(0.03367,0.00541,0.00551,0.04489),(0.03785,0.00713,0.00728,0.04946),(0.04551,0.01125,0.01156,0.05699)} {(0.00023,0.00129,0.00023,0.80640),(0.00049,0.00267,0.00049,0.72688),(0.00072,0.00381,0.00072,0.67733),(0.00096,0.00500,0.00096,0.63447),(0.00126,0.00633,0.00126,0.59284),(0.00163,0.00797,0.00163,0.54846),(0.00220,0.01028,0.00220,0.49490),(0.00363,0.01550,0.00363,0.39757)} ] [5] CLV 6: [ {(0.02722,0.00123,0.00022,0.00147),(0.03803,0.00251,0.00067,0.00296),(0.04460,0.00358,0.00115,0.00416),(0.05015,0.00468,0.00174,0.00537),(0.05541,0.00591,0.00249,0.00672),(0.06086,0.00742,0.00355,0.00834),(0.06714,0.00953,0.00524,0.01055),(0.07748,0.01430,0.00990,0.01541)} {(0.01538,0.00008,0.02482,0.00008),(0.02047,0.00017,0.03406,0.00017),(0.02324,0.00024,0.03939,0.00024),(0.02536,0.00032,0.04368,0.00032),(0.02716,0.00041,0.04751,0.00041),(0.02879,0.00052,0.05117,0.00052),(0.03030,0.00069,0.05490,0.00069),(0.03165,0.00109,0.05921,0.00109)} {(0.02760,0.02070,0.00268,0.00266),(0.03889,0.02921,0.00557,0.00550),(0.04590,0.03452,0.00799,0.00787),(0.05194,0.03913,0.01053,0.01034),(0.05778,0.04363,0.01340,0.01314),(0.06399,0.04845,0.01697,0.01659),(0.07142,0.05432,0.02203,0.02147),(0.08471,0.06522,0.03374,0.03268)} {(0.00043,0.78705,0.00043,0.00271),(0.00091,0.70255,0.00091,0.00566),(0.00132,0.65086,0.00132,0.00815),(0.00176,0.60676,0.00176,0.01074),(0.00227,0.56450,0.00227,0.01366),(0.00292,0.52007,0.00292,0.01726),(0.00389,0.46738,0.00389,0.02229),(0.00633,0.37435,0.00633,0.03346)} {(0.01380,0.00133,0.00134,0.01938),(0.01945,0.00275,0.00278,0.02646),(0.02295,0.00394,0.00400,0.03059),(0.02597,0.00517,0.00526,0.03396),(0.02889,0.00657,0.00670,0.03706),(0.03199,0.00830,0.00848,0.04015),(0.03571,0.01074,0.01102,0.04358),(0.04236,0.01634,0.01687,0.04888)} {(0.00002,0.00121,0.00002,0.05608),(0.00007,0.00242,0.00007,0.07148),(0.00011,0.00338,0.00011,0.07879),(0.00017,0.00434,0.00017,0.08370),(0.00025,0.00538,0.00025,0.08721),(0.00037,0.00661,0.00037,0.08956),(0.00055,0.00824,0.00055,0.09051),(0.00108,0.01157,0.00108,0.08688)} {(0.00014,0.00002,0.69304,0.00002),(0.00028,0.00005,0.57906,0.00005),(0.00039,0.00007,0.51189,0.00007),(0.00049,0.00008,0.45629,0.00008),(0.00060,0.00010,0.40458,0.00010),(0.00072,0.00013,0.35203,0.00013),(0.00088,0.00016,0.29234,0.00016),(0.00118,0.00023,0.19509,0.00023)} {(0.00043,0.78705,0.00043,0.00271),(0.00091,0.70255,0.00091,0.00566),(0.00132,0.65086,0.00132,0.00815),(0.00176,0.60676,0.00176,0.01074),(0.00227,0.56450,0.00227,0.01366),(0.00292,0.52007,0.00292,0.01726),(0.00389,0.46738,0.00389,0.02229),(0.00633,0.37435,0.00633,0.03346)} {(0.00601,0.00037,0.00035,0.01722),(0.00797,0.00074,0.00069,0.02219),(0.00904,0.00105,0.00095,0.02463),(0.00988,0.00136,0.00122,0.02632),(0.01061,0.00170,0.00151,0.02760),(0.01131,0.00211,0.00185,0.02855),(0.01205,0.00267,0.00232,0.02911),(0.01310,0.00390,0.00333,0.02846)} {(0.01538,0.00008,0.02482,0.00008),(0.02047,0.00017,0.03406,0.00017),(0.02324,0.00024,0.03939,0.00024),(0.02536,0.00032,0.04368,0.00032),(0.02716,0.00041,0.04751,0.00041),(0.02879,0.00052,0.05117,0.00052),(0.03030,0.00069,0.05490,0.00069),(0.03165,0.00109,0.05921,0.00109)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.02553,0.00990,0.00083,0.00076),(0.03461,0.01368,0.00176,0.00156),(0.03978,0.01595,0.00255,0.00223),(0.04392,0.01786,0.00339,0.00291),(0.04761,0.01967,0.00436,0.00368),(0.05116,0.02153,0.00557,0.00463),(0.05486,0.02371,0.00731,0.00597),(0.05965,0.02742,0.01137,0.00904)} {(0.00010,0.00059,0.00010,0.68596),(0.00019,0.00116,0.00019,0.57176),(0.00027,0.00161,0.00027,0.50513),(0.00035,0.00206,0.00035,0.45039),(0.00044,0.00254,0.00044,0.39982),(0.00055,0.00311,0.00055,0.34879),(0.00070,0.00385,0.00070,0.29127),(0.00104,0.00537,0.00104,0.19856)} {(0.00010,0.00059,0.00010,0.68596),(0.00019,0.00116,0.00019,0.57176),(0.00027,0.00161,0.00027,0.50513),(0.00035,0.00206,0.00035,0.45039),(0.00044,0.00254,0.00044,0.39982),(0.00055,0.00311,0.00055,0.34879),(0.00070,0.00385,0.00070,0.29127),(0.00104,0.00537,0.00104,0.19856)} {(0.00003,0.00645,0.00078,0.00006),(0.00008,0.00880,0.00155,0.00019),(0.00014,0.01018,0.00217,0.00032),(0.00022,0.01131,0.00279,0.00049),(0.00032,0.01235,0.00346,0.00070),(0.00046,0.01340,0.00426,0.00099),(0.00069,0.01457,0.00532,0.00145),(0.00136,0.01641,0.00750,0.00271)} {(0.00010,0.00059,0.00010,0.68596),(0.00019,0.00116,0.00019,0.57176),(0.00027,0.00161,0.00027,0.50513),(0.00035,0.00206,0.00035,0.45039),(0.00044,0.00254,0.00044,0.39982),(0.00055,0.00311,0.00055,0.34879),(0.00070,0.00385,0.00070,0.29127),(0.00104,0.00537,0.00104,0.19856)} {(0.02586,0.00047,0.00015,0.00006),(0.03530,0.00097,0.00044,0.00018),(0.04078,0.00139,0.00075,0.00032),(0.04524,0.00182,0.00113,0.00048),(0.04931,0.00232,0.00163,0.00070),(0.05332,0.00294,0.00231,0.00101),(0.05768,0.00382,0.00342,0.00151),(0.06399,0.00589,0.00647,0.00295)} {(0.00041,0.00124,0.00004,0.00139),(0.00086,0.00249,0.00012,0.00273),(0.00123,0.00348,0.00021,0.00378),(0.00161,0.00448,0.00033,0.00480),(0.00205,0.00558,0.00047,0.00590),(0.00259,0.00688,0.00069,0.00717),(0.00335,0.00864,0.00103,0.00884),(0.00510,0.01234,0.00203,0.01217)} {(0.00010,0.00059,0.00010,0.68596),(0.00019,0.00116,0.00019,0.57176),(0.00027,0.00161,0.00027,0.50513),(0.00035,0.00206,0.00035,0.45039),(0.00044,0.00254,0.00044,0.39982),(0.00055,0.00311,0.00055,0.34879),(0.00070,0.00385,0.00070,0.29127),(0.00104,0.00537,0.00104,0.19856)} ] [5] CLV 7: [ {(0.00090,0.87229,0.00090,0.00517),(0.00195,0.81763,0.00195,0.01067),(0.00286,0.78278,0.00286,0.01525),(0.00385,0.75209,0.00385,0.01999),(0.00502,0.72173,0.00502,0.02533),(0.00653,0.68871,0.00653,0.03190),(0.00879,0.64783,0.00879,0.04112),(0.01452,0.57004,0.01452,0.06198)} {(0.00033,0.00006,0.81105,0.00006),(0.00068,0.00012,0.73201,0.00012),(0.00098,0.00018,0.68228,0.00018),(0.00128,0.00024,0.63897,0.00024),(0.00163,0.00031,0.59661,0.00031),(0.00207,0.00041,0.55112,0.00041),(0.00268,0.00055,0.49574,0.00055),(0.00409,0.00091,0.39368,0.00091)} {(0.01408,0.00081,0.00082,0.02025),(0.02002,0.00171,0.00173,0.02821),(0.02377,0.00248,0.00251,0.03302),(0.02704,0.00329,0.00334,0.03708),(0.03023,0.00423,0.00430,0.04092),(0.03367,0.00541,0.00551,0.04489),(0.03785,0.00713,0.00728,0.04946),(0.04551,0.01125,0.01156,0.05699)} {(0.00090,0.87229,0.00090,0.00517),(0.00195,0.81763,0.00195,0.01067),(0.00286,0.78278,0.00286,0.01525),(0.00385,0.75209,0.00385,0.01999),(0.00502,0.72173,0.00502,0.02533),(0.00653,0.68871,0.00653,0.03190),(0.00879,0.64783,0.00879,0.04112),(0.01452,0.57004,0.01452,0.06198)} {(0.00023,0.00129,0.00023,0.80640),(0.00049,0.00267,0.00049,0.72688),(0.00072,0.00381,0.00072,0.67733),(0.00096,0.00500,0.00096,0.63447),(0.00126,0.00633,0.00126,0.59284),(0.00163,0.00797,0.00163,0.54846),(0.00220,0.01028,0.00220,0.49490),(0.00363,0.01550,0.00363,0.39757)} {(0.00023,0.00129,0.00023,0.80640),(0.00049,0.00267,0.00049,0.72688),(0.00072,0.00381,0.00072,0.67733),(0.00096,0.00500,0.00096,0.63447),(0.00126,0.00633,0.00126,0.59284),(0.00163,0.00797,0.00163,0.54846),(0.00220,0.01028,0.00220,0.49490),(0.00363,0.01550,0.00363,0.39757)} {(0.00033,0.00006,0.81105,0.00006),(0.00068,0.00012,0.73201,0.00012),(0.00098,0.00018,0.68228,0.00018),(0.00128,0.00024,0.63897,0.00024),(0.00163,0.00031,0.59661,0.00031),(0.00207,0.00041,0.55112,0.00041),(0.00268,0.00055,0.49574,0.00055),(0.00409,0.00091,0.39368,0.00091)} {(0.00090,0.87229,0.00090,0.00517),(0.00195,0.81763,0.00195,0.01067),(0.00286,0.78278,0.00286,0.01525),(0.00385,0.75209,0.00385,0.01999),(0.00502,0.72173,0.00502,0.02533),(0.00653,0.68871,0.00653,0.03190),(0.00879,0.64783,0.00879,0.04112),(0.01452,0.57004,0.01452,0.06198)} {(0.02817,0.02106,0.00163,0.00162),(0.04004,0.02991,0.00345,0.00342),(0.04753,0.03550,0.00502,0.00496),(0.05407,0.04038,0.00668,0.00658),(0.06047,0.04515,0.00860,0.00846),(0.06734,0.05030,0.01102,0.01083),(0.07570,0.05658,0.01456,0.01426),(0.09102,0.06824,0.02311,0.02250)} {(0.87759,0.00051,0.00295,0.00051),(0.82401,0.00109,0.00612,0.00109),(0.78944,0.00161,0.00879,0.00161),(0.75872,0.00217,0.01156,0.00217),(0.72806,0.00283,0.01471,0.00283),(0.69440,0.00367,0.01861,0.00367),(0.65226,0.00494,0.02412,0.00494),(0.57049,0.00817,0.03679,0.00817)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.87759,0.00051,0.00295,0.00051),(0.82401,0.00109,0.00612,0.00109),(0.78944,0.00161,0.00879,0.00161),(0.75872,0.00217,0.01156,0.00217),(0.72806,0.00283,0.01471,0.00283),(0.69440,0.00367,0.01861,0.00367),(0.65226,0.00494,0.02412,0.00494),(0.57049,0.00817,0.03679,0.00817)} {(0.00023,0.00129,0.00023,0.80640),(0.00049,0.00267,0.00049,0.72688),(0.00072,0.00381,0.00072,0.67733),(0.00096,0.00500,0.00096,0.63447),(0.00126,0.00633,0.00126,0.59284),(0.00163,0.00797,0.00163,0.54846),(0.00220,0.01028,0.00220,0.49490),(0.00363,0.01550,0.00363,0.39757)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00045,0.03359,0.00045,0.06460),(0.00097,0.04671,0.00097,0.08809),(0.00143,0.05463,0.00143,0.10164),(0.00193,0.06131,0.00193,0.11262),(0.00251,0.06761,0.00251,0.12255),(0.00327,0.07411,0.00327,0.13227),(0.00439,0.08160,0.00439,0.14265),(0.00726,0.09398,0.00726,0.15698)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.87759,0.00051,0.00295,0.00051),(0.82401,0.00109,0.00612,0.00109),(0.78944,0.00161,0.00879,0.00161),(0.75872,0.00217,0.01156,0.00217),(0.72806,0.00283,0.01471,0.00283),(0.69440,0.00367,0.01861,0.00367),(0.65226,0.00494,0.02412,0.00494),(0.57049,0.00817,0.03679,0.00817)} {(0.87759,0.00051,0.00295,0.00051),(0.82401,0.00109,0.00612,0.00109),(0.78944,0.00161,0.00879,0.00161),(0.75872,0.00217,0.01156,0.00217),(0.72806,0.00283,0.01471,0.00283),(0.69440,0.00367,0.01861,0.00367),(0.65226,0.00494,0.02412,0.00494),(0.57049,0.00817,0.03679,0.00817)} {(0.00033,0.00006,0.81105,0.00006),(0.00068,0.00012,0.73201,0.00012),(0.00098,0.00018,0.68228,0.00018),(0.00128,0.00024,0.63897,0.00024),(0.00163,0.00031,0.59661,0.00031),(0.00207,0.00041,0.55112,0.00041),(0.00268,0.00055,0.49574,0.00055),(0.00409,0.00091,0.39368,0.00091)} ] TEST alpha(ncats) = 10.00( 8), mode = MEAN 0.568782 0.720857 0.827214 0.923439 1.021473 1.132002 1.274937 1.531296 [6] P-matrix for branch length 0.100000 +0.9547 +0.0215 +0.0131 +0.0107 +0.0161 +0.9525 +0.0054 +0.0260 +0.0392 +0.0215 +0.9285 +0.0107 +0.0161 +0.0521 +0.0054 +0.9264 +0.9431 +0.0270 +0.0163 +0.0135 +0.0203 +0.9405 +0.0068 +0.0325 +0.0490 +0.0270 +0.9104 +0.0135 +0.0203 +0.0650 +0.0068 +0.9080 +0.9351 +0.0309 +0.0186 +0.0154 +0.0232 +0.9322 +0.0077 +0.0369 +0.0557 +0.0309 +0.8980 +0.0154 +0.0232 +0.0738 +0.0077 +0.8954 +0.9280 +0.0343 +0.0205 +0.0172 +0.0257 +0.9249 +0.0086 +0.0408 +0.0616 +0.0343 +0.8869 +0.0172 +0.0257 +0.0815 +0.0086 +0.8841 +0.9208 +0.0378 +0.0225 +0.0189 +0.0283 +0.9176 +0.0094 +0.0447 +0.0676 +0.0378 +0.8758 +0.0189 +0.0283 +0.0893 +0.0094 +0.8729 +0.9129 +0.0416 +0.0247 +0.0208 +0.0312 +0.9094 +0.0104 +0.0489 +0.0741 +0.0416 +0.8634 +0.0208 +0.0312 +0.0979 +0.0104 +0.8605 +0.9027 +0.0466 +0.0275 +0.0233 +0.0349 +0.8991 +0.0116 +0.0543 +0.0824 +0.0466 +0.8478 +0.0233 +0.0349 +0.1087 +0.0116 +0.8448 +0.8849 +0.0553 +0.0322 +0.0276 +0.0414 +0.8811 +0.0138 +0.0636 +0.0966 +0.0553 +0.8205 +0.0276 +0.0414 +0.1272 +0.0138 +0.8175 [6] P-matrix for branch length 0.200000 +0.9125 +0.0418 +0.0248 +0.0209 +0.0314 +0.9090 +0.0105 +0.0492 +0.0744 +0.0418 +0.8628 +0.0209 +0.0314 +0.0983 +0.0105 +0.8599 +0.8911 +0.0522 +0.0306 +0.0261 +0.0392 +0.8873 +0.0131 +0.0604 +0.0917 +0.0522 +0.8299 +0.0261 +0.0392 +0.1208 +0.0131 +0.8269 +0.8766 +0.0594 +0.0344 +0.0297 +0.0445 +0.8728 +0.0148 +0.0679 +0.1032 +0.0594 +0.8078 +0.0297 +0.0445 +0.1358 +0.0148 +0.8049 +0.8638 +0.0657 +0.0377 +0.0328 +0.0492 +0.8600 +0.0164 +0.0744 +0.1132 +0.0657 +0.7883 +0.0328 +0.0492 +0.1487 +0.0164 +0.7856 +0.8511 +0.0720 +0.0410 +0.0360 +0.0540 +0.8474 +0.0180 +0.0807 +0.1230 +0.0720 +0.7691 +0.0360 +0.0540 +0.1613 +0.0180 +0.7667 +0.8371 +0.0789 +0.0445 +0.0395 +0.0592 +0.8336 +0.0197 +0.0875 +0.1336 +0.0789 +0.7480 +0.0395 +0.0592 +0.1750 +0.0197 +0.7461 +0.8196 +0.0877 +0.0489 +0.0439 +0.0658 +0.8164 +0.0219 +0.0958 +0.1466 +0.0877 +0.7218 +0.0439 +0.0658 +0.1917 +0.0219 +0.7206 +0.7896 +0.1029 +0.0561 +0.0514 +0.0772 +0.7875 +0.0257 +0.1096 +0.1682 +0.1029 +0.6775 +0.0514 +0.0772 +0.2191 +0.0257 +0.6780 [6] P-matrix for branch length 1.000000 +0.6624 +0.1697 +0.0830 +0.0849 +0.1273 +0.6703 +0.0424 +0.1600 +0.2491 +0.1697 +0.4963 +0.0849 +0.1273 +0.3200 +0.0424 +0.5102 +0.6051 +0.2013 +0.0929 +0.1007 +0.1510 +0.6206 +0.0503 +0.1780 +0.2787 +0.2013 +0.4193 +0.1007 +0.1510 +0.3561 +0.0503 +0.4426 +0.5707 +0.2208 +0.0980 +0.1104 +0.1656 +0.5919 +0.0552 +0.1873 +0.2941 +0.2208 +0.3747 +0.1104 +0.1656 +0.3745 +0.0552 +0.4047 +0.5432 +0.2368 +0.1016 +0.1184 +0.1776 +0.5695 +0.0592 +0.1937 +0.3049 +0.2368 +0.3399 +0.1184 +0.1776 +0.3874 +0.0592 +0.3758 +0.5181 +0.2516 +0.1045 +0.1258 +0.1887 +0.5496 +0.0629 +0.1988 +0.3135 +0.2516 +0.3091 +0.1258 +0.1887 +0.3976 +0.0629 +0.3508 +0.4930 +0.2667 +0.1069 +0.1334 +0.2000 +0.5302 +0.0667 +0.2031 +0.3207 +0.2667 +0.2792 +0.1334 +0.2000 +0.4062 +0.0667 +0.3270 +0.4650 +0.2840 +0.1090 +0.1420 +0.2130 +0.5091 +0.0710 +0.2069 +0.3270 +0.2840 +0.2470 +0.1420 +0.2130 +0.4139 +0.0710 +0.3021 +0.4249 +0.3096 +0.1108 +0.1548 +0.2322 +0.4801 +0.0774 +0.2104 +0.3323 +0.3096 +0.2034 +0.1548 +0.2322 +0.4207 +0.0774 +0.2697 [6] P-matrix for branch length 1.000000 +0.6624 +0.1697 +0.0830 +0.0849 +0.1273 +0.6703 +0.0424 +0.1600 +0.2491 +0.1697 +0.4963 +0.0849 +0.1273 +0.3200 +0.0424 +0.5102 +0.6051 +0.2013 +0.0929 +0.1007 +0.1510 +0.6206 +0.0503 +0.1780 +0.2787 +0.2013 +0.4193 +0.1007 +0.1510 +0.3561 +0.0503 +0.4426 +0.5707 +0.2208 +0.0980 +0.1104 +0.1656 +0.5919 +0.0552 +0.1873 +0.2941 +0.2208 +0.3747 +0.1104 +0.1656 +0.3745 +0.0552 +0.4047 +0.5432 +0.2368 +0.1016 +0.1184 +0.1776 +0.5695 +0.0592 +0.1937 +0.3049 +0.2368 +0.3399 +0.1184 +0.1776 +0.3874 +0.0592 +0.3758 +0.5181 +0.2516 +0.1045 +0.1258 +0.1887 +0.5496 +0.0629 +0.1988 +0.3135 +0.2516 +0.3091 +0.1258 +0.1887 +0.3976 +0.0629 +0.3508 +0.4930 +0.2667 +0.1069 +0.1334 +0.2000 +0.5302 +0.0667 +0.2031 +0.3207 +0.2667 +0.2792 +0.1334 +0.2000 +0.4062 +0.0667 +0.3270 +0.4650 +0.2840 +0.1090 +0.1420 +0.2130 +0.5091 +0.0710 +0.2069 +0.3270 +0.2840 +0.2470 +0.1420 +0.2130 +0.4139 +0.0710 +0.3021 +0.4249 +0.3096 +0.1108 +0.1548 +0.2322 +0.4801 +0.0774 +0.2104 +0.3323 +0.3096 +0.2034 +0.1548 +0.2322 +0.4207 +0.0774 +0.2697 [6] CLV 5: [ {(0.03904,0.07320,0.00399,0.08762),(0.04792,0.08839,0.00616,0.10467),(0.05379,0.09810,0.00789,0.11532),(0.05887,0.10629,0.00959,0.12415),(0.06384,0.11409,0.01144,0.13241),(0.06919,0.12227,0.01366,0.14091),(0.07574,0.13196,0.01671,0.15073),(0.08653,0.14706,0.02260,0.16549)} {(0.83257,0.00098,0.00554,0.00098),(0.79399,0.00154,0.00841,0.00154),(0.76837,0.00198,0.01065,0.00198),(0.74611,0.00243,0.01281,0.00243),(0.72430,0.00291,0.01512,0.00291),(0.70070,0.00350,0.01784,0.00350),(0.67166,0.00433,0.02149,0.00433),(0.62349,0.00595,0.02829,0.00595)} {(0.03816,0.02851,0.00311,0.00308),(0.04656,0.03477,0.00479,0.00474),(0.05203,0.03885,0.00613,0.00604),(0.05672,0.04235,0.00743,0.00732),(0.06125,0.04574,0.00885,0.00871),(0.06607,0.04935,0.01054,0.01036),(0.07189,0.05371,0.01286,0.01261),(0.08124,0.06077,0.01730,0.01691)} {(0.00175,0.82632,0.00175,0.00966),(0.00273,0.78735,0.00273,0.01460),(0.00352,0.76171,0.00352,0.01843),(0.00431,0.73958,0.00431,0.02211),(0.00518,0.71802,0.00518,0.02603),(0.00623,0.69486,0.00623,0.03062),(0.00769,0.66658,0.00769,0.03674),(0.01058,0.62022,0.01058,0.04803)} {(0.01908,0.00154,0.00156,0.02697),(0.02328,0.00237,0.00240,0.03240),(0.02601,0.00302,0.00306,0.03583),(0.02836,0.00366,0.00372,0.03869),(0.03062,0.00435,0.00443,0.04138),(0.03304,0.00518,0.00527,0.04417),(0.03595,0.00630,0.00643,0.04741),(0.04062,0.00846,0.00865,0.05231)} {(0.00087,0.04468,0.00087,0.08453),(0.00136,0.05362,0.00136,0.09993),(0.00176,0.05925,0.00176,0.10928),(0.00216,0.06394,0.00216,0.11683),(0.00259,0.06836,0.00259,0.12370),(0.00311,0.07293,0.00311,0.13055),(0.00385,0.07824,0.00385,0.13812),(0.00529,0.08629,0.00529,0.14858)} {(0.00062,0.00011,0.74448,0.00011),(0.00093,0.00017,0.68877,0.00017),(0.00118,0.00022,0.65249,0.00022),(0.00142,0.00027,0.62145,0.00027),(0.00168,0.00032,0.59147,0.00032),(0.00198,0.00039,0.55954,0.00039),(0.00239,0.00048,0.52101,0.00048),(0.00314,0.00066,0.45899,0.00066)} {(0.00175,0.82632,0.00175,0.00966),(0.00273,0.78735,0.00273,0.01460),(0.00352,0.76171,0.00352,0.01843),(0.00431,0.73958,0.00431,0.02211),(0.00518,0.71802,0.00518,0.02603),(0.00623,0.69486,0.00623,0.03062),(0.00769,0.66658,0.00769,0.03674),(0.01058,0.62022,0.01058,0.04803)} {(0.00044,0.00242,0.00044,0.73937),(0.00068,0.00365,0.00068,0.68377),(0.00088,0.00461,0.00088,0.64782),(0.00108,0.00553,0.00108,0.61722),(0.00129,0.00651,0.00129,0.58781),(0.00156,0.00765,0.00156,0.55665),(0.00192,0.00918,0.00192,0.51928),(0.00265,0.01201,0.00265,0.45964)} {(0.83257,0.00098,0.00554,0.00098),(0.79399,0.00154,0.00841,0.00154),(0.76837,0.00198,0.01065,0.00198),(0.74611,0.00243,0.01281,0.00243),(0.72430,0.00291,0.01512,0.00291),(0.70070,0.00350,0.01784,0.00350),(0.67166,0.00433,0.02149,0.00433),(0.62349,0.00595,0.02829,0.00595)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.83257,0.00098,0.00554,0.00098),(0.79399,0.00154,0.00841,0.00154),(0.76837,0.00198,0.01065,0.00198),(0.74611,0.00243,0.01281,0.00243),(0.72430,0.00291,0.01512,0.00291),(0.70070,0.00350,0.01784,0.00350),(0.67166,0.00433,0.02149,0.00433),(0.62349,0.00595,0.02829,0.00595)} {(0.00044,0.00242,0.00044,0.73937),(0.00068,0.00365,0.00068,0.68377),(0.00088,0.00461,0.00088,0.64782),(0.00108,0.00553,0.00108,0.61722),(0.00129,0.00651,0.00129,0.58781),(0.00156,0.00765,0.00156,0.55665),(0.00192,0.00918,0.00192,0.51928),(0.00265,0.01201,0.00265,0.45964)} {(0.00044,0.00242,0.00044,0.73937),(0.00068,0.00365,0.00068,0.68377),(0.00088,0.00461,0.00088,0.64782),(0.00108,0.00553,0.00108,0.61722),(0.00129,0.00651,0.00129,0.58781),(0.00156,0.00765,0.00156,0.55665),(0.00192,0.00918,0.00192,0.51928),(0.00265,0.01201,0.00265,0.45964)} {(0.00104,0.00950,0.03609,0.00103),(0.00160,0.01159,0.04336,0.00158),(0.00204,0.01295,0.04795,0.00201),(0.00248,0.01412,0.05176,0.00244),(0.00295,0.01525,0.05535,0.00290),(0.00351,0.01645,0.05904,0.00345),(0.00429,0.01790,0.06332,0.00420),(0.00577,0.02026,0.06970,0.00564)} {(0.00044,0.00242,0.00044,0.73937),(0.00068,0.00365,0.00068,0.68377),(0.00088,0.00461,0.00088,0.64782),(0.00108,0.00553,0.00108,0.61722),(0.00129,0.00651,0.00129,0.58781),(0.00156,0.00765,0.00156,0.55665),(0.00192,0.00918,0.00192,0.51928),(0.00265,0.01201,0.00265,0.45964)} {(0.03816,0.02851,0.00311,0.00308),(0.04656,0.03477,0.00479,0.00474),(0.05203,0.03885,0.00613,0.00604),(0.05672,0.04235,0.00743,0.00732),(0.06125,0.04574,0.00885,0.00871),(0.06607,0.04935,0.01054,0.01036),(0.07189,0.05371,0.01286,0.01261),(0.08124,0.06077,0.01730,0.01691)} {(0.01908,0.00154,0.00156,0.02697),(0.02328,0.00237,0.00240,0.03240),(0.02601,0.00302,0.00306,0.03583),(0.02836,0.00366,0.00372,0.03869),(0.03062,0.00435,0.00443,0.04138),(0.03304,0.00518,0.00527,0.04417),(0.03595,0.00630,0.00643,0.04741),(0.04062,0.00846,0.00865,0.05231)} {(0.00044,0.00242,0.00044,0.73937),(0.00068,0.00365,0.00068,0.68377),(0.00088,0.00461,0.00088,0.64782),(0.00108,0.00553,0.00108,0.61722),(0.00129,0.00651,0.00129,0.58781),(0.00156,0.00765,0.00156,0.55665),(0.00192,0.00918,0.00192,0.51928),(0.00265,0.01201,0.00265,0.45964)} ] [6] CLV 6: [ {(0.03635,0.00228,0.00058,0.00269),(0.04375,0.00343,0.00108,0.00399),(0.04844,0.00432,0.00154,0.00498),(0.05235,0.00517,0.00203,0.00591),(0.05604,0.00607,0.00260,0.00689),(0.05987,0.00713,0.00333,0.00802),(0.06432,0.00853,0.00441,0.00951),(0.07106,0.01111,0.00666,0.01218)} {(0.01972,0.00015,0.03266,0.00015),(0.02290,0.00023,0.03872,0.00023),(0.02473,0.00029,0.04238,0.00029),(0.02614,0.00036,0.04531,0.00036),(0.02736,0.00042,0.04795,0.00042),(0.02851,0.00050,0.05053,0.00050),(0.02967,0.00061,0.05330,0.00061),(0.03101,0.00082,0.05687,0.00082)} {(0.03712,0.02787,0.00503,0.00497),(0.04499,0.03383,0.00765,0.00754),(0.05006,0.03769,0.00969,0.00953),(0.05436,0.04099,0.01167,0.01145),(0.05849,0.04417,0.01378,0.01350),(0.06284,0.04756,0.01627,0.01592),(0.06804,0.05164,0.01962,0.01915),(0.07627,0.05823,0.02587,0.02516)} {(0.00082,0.71570,0.00082,0.00511),(0.00126,0.65754,0.00126,0.00779),(0.00161,0.62043,0.00161,0.00988),(0.00196,0.58918,0.00196,0.01190),(0.00234,0.55943,0.00234,0.01405),(0.00279,0.52822,0.00279,0.01656),(0.00343,0.49124,0.00343,0.01990),(0.00466,0.43326,0.00466,0.02602)} {(0.01856,0.00249,0.00252,0.02538),(0.02249,0.00377,0.00382,0.03006),(0.02503,0.00476,0.00485,0.03293),(0.02718,0.00573,0.00583,0.03527),(0.02924,0.00675,0.00689,0.03742),(0.03142,0.00796,0.00813,0.03960),(0.03402,0.00957,0.00981,0.04206),(0.03814,0.01258,0.01294,0.04565)} {(0.00006,0.00220,0.00006,0.06936),(0.00011,0.00325,0.00011,0.07794),(0.00015,0.00403,0.00015,0.08231),(0.00020,0.00476,0.00020,0.08531),(0.00026,0.00551,0.00026,0.08754),(0.00034,0.00637,0.00034,0.08924),(0.00046,0.00748,0.00046,0.09034),(0.00071,0.00940,0.00071,0.08999)} {(0.00026,0.00004,0.59647,0.00004),(0.00037,0.00006,0.52045,0.00006),(0.00046,0.00008,0.47335,0.00008),(0.00053,0.00009,0.43458,0.00009),(0.00061,0.00011,0.39848,0.00011),(0.00070,0.00012,0.36153,0.00012),(0.00081,0.00014,0.31899,0.00014),(0.00099,0.00018,0.25539,0.00018)} {(0.00082,0.71570,0.00082,0.00511),(0.00126,0.65754,0.00126,0.00779),(0.00161,0.62043,0.00161,0.00988),(0.00196,0.58918,0.00196,0.01190),(0.00234,0.55943,0.00234,0.01405),(0.00279,0.52822,0.00279,0.01656),(0.00343,0.49124,0.00343,0.01990),(0.00466,0.43326,0.00466,0.02602)} {(0.00768,0.00068,0.00063,0.02149),(0.00891,0.00101,0.00092,0.02434),(0.00963,0.00126,0.00113,0.02584),(0.01019,0.00149,0.00134,0.02690),(0.01069,0.00174,0.00155,0.02773),(0.01119,0.00203,0.00179,0.02840),(0.01173,0.00241,0.00210,0.02893),(0.01247,0.00308,0.00266,0.02912)} {(0.01972,0.00015,0.03266,0.00015),(0.02290,0.00023,0.03872,0.00023),(0.02473,0.00029,0.04238,0.00029),(0.02614,0.00036,0.04531,0.00036),(0.02736,0.00042,0.04795,0.00042),(0.02851,0.00050,0.05053,0.00050),(0.02967,0.00061,0.05330,0.00061),(0.03101,0.00082,0.05687,0.00082)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.03325,0.01310,0.00158,0.00142),(0.03913,0.01566,0.00244,0.00213),(0.04267,0.01727,0.00311,0.00269),(0.04549,0.01862,0.00377,0.00322),(0.04803,0.01988,0.00449,0.00379),(0.05054,0.02119,0.00533,0.00445),(0.05326,0.02273,0.00648,0.00534),(0.05691,0.02509,0.00864,0.00698)} {(0.00018,0.00106,0.00018,0.58911),(0.00026,0.00155,0.00026,0.51359),(0.00033,0.00192,0.00033,0.46715),(0.00039,0.00225,0.00039,0.42912),(0.00045,0.00260,0.00045,0.39388),(0.00053,0.00300,0.00053,0.35798),(0.00063,0.00350,0.00063,0.31689),(0.00081,0.00438,0.00081,0.25589)} {(0.00018,0.00106,0.00018,0.58911),(0.00026,0.00155,0.00026,0.51359),(0.00033,0.00192,0.00033,0.46715),(0.00039,0.00225,0.00039,0.42912),(0.00045,0.00260,0.00045,0.39388),(0.00053,0.00300,0.00053,0.35798),(0.00063,0.00350,0.00063,0.31689),(0.00081,0.00438,0.00081,0.25589)} {(0.00007,0.00845,0.00141,0.00016),(0.00013,0.01001,0.00208,0.00030),(0.00019,0.01097,0.00259,0.00043),(0.00026,0.01175,0.00306,0.00057),(0.00033,0.01248,0.00355,0.00073),(0.00043,0.01321,0.00410,0.00093),(0.00057,0.01405,0.00482,0.00122),(0.00089,0.01529,0.00607,0.00184)} {(0.00018,0.00106,0.00018,0.58911),(0.00026,0.00155,0.00026,0.51359),(0.00033,0.00192,0.00033,0.46715),(0.00039,0.00225,0.00039,0.42912),(0.00045,0.00260,0.00045,0.39388),(0.00053,0.00300,0.00053,0.35798),(0.00063,0.00350,0.00063,0.31689),(0.00081,0.00438,0.00081,0.25589)} {(0.03387,0.00087,0.00037,0.00016),(0.04009,0.00133,0.00070,0.00030),(0.04388,0.00168,0.00100,0.00042),(0.04696,0.00202,0.00132,0.00056),(0.04978,0.00238,0.00169,0.00073),(0.05260,0.00282,0.00217,0.00094),(0.05576,0.00340,0.00288,0.00126),(0.06022,0.00449,0.00435,0.00194)} {(0.00078,0.00226,0.00011,0.00250),(0.00118,0.00334,0.00020,0.00363),(0.00149,0.00416,0.00029,0.00447),(0.00178,0.00492,0.00038,0.00524),(0.00210,0.00572,0.00050,0.00604),(0.00248,0.00663,0.00064,0.00693),(0.00298,0.00782,0.00086,0.00806),(0.00392,0.00991,0.00133,0.01000)} {(0.00018,0.00106,0.00018,0.58911),(0.00026,0.00155,0.00026,0.51359),(0.00033,0.00192,0.00033,0.46715),(0.00039,0.00225,0.00039,0.42912),(0.00045,0.00260,0.00045,0.39388),(0.00053,0.00300,0.00053,0.35798),(0.00063,0.00350,0.00063,0.31689),(0.00081,0.00438,0.00081,0.25589)} ] [6] CLV 7: [ {(0.00175,0.82632,0.00175,0.00966),(0.00273,0.78735,0.00273,0.01460),(0.00352,0.76171,0.00352,0.01843),(0.00431,0.73958,0.00431,0.02211),(0.00518,0.71802,0.00518,0.02603),(0.00623,0.69486,0.00623,0.03062),(0.00769,0.66658,0.00769,0.03674),(0.01058,0.62022,0.01058,0.04803)} {(0.00062,0.00011,0.74448,0.00011),(0.00093,0.00017,0.68877,0.00017),(0.00118,0.00022,0.65249,0.00022),(0.00142,0.00027,0.62145,0.00027),(0.00168,0.00032,0.59147,0.00032),(0.00198,0.00039,0.55954,0.00039),(0.00239,0.00048,0.52101,0.00048),(0.00314,0.00066,0.45899,0.00066)} {(0.01908,0.00154,0.00156,0.02697),(0.02328,0.00237,0.00240,0.03240),(0.02601,0.00302,0.00306,0.03583),(0.02836,0.00366,0.00372,0.03869),(0.03062,0.00435,0.00443,0.04138),(0.03304,0.00518,0.00527,0.04417),(0.03595,0.00630,0.00643,0.04741),(0.04062,0.00846,0.00865,0.05231)} {(0.00175,0.82632,0.00175,0.00966),(0.00273,0.78735,0.00273,0.01460),(0.00352,0.76171,0.00352,0.01843),(0.00431,0.73958,0.00431,0.02211),(0.00518,0.71802,0.00518,0.02603),(0.00623,0.69486,0.00623,0.03062),(0.00769,0.66658,0.00769,0.03674),(0.01058,0.62022,0.01058,0.04803)} {(0.00044,0.00242,0.00044,0.73937),(0.00068,0.00365,0.00068,0.68377),(0.00088,0.00461,0.00088,0.64782),(0.00108,0.00553,0.00108,0.61722),(0.00129,0.00651,0.00129,0.58781),(0.00156,0.00765,0.00156,0.55665),(0.00192,0.00918,0.00192,0.51928),(0.00265,0.01201,0.00265,0.45964)} {(0.00044,0.00242,0.00044,0.73937),(0.00068,0.00365,0.00068,0.68377),(0.00088,0.00461,0.00088,0.64782),(0.00108,0.00553,0.00108,0.61722),(0.00129,0.00651,0.00129,0.58781),(0.00156,0.00765,0.00156,0.55665),(0.00192,0.00918,0.00192,0.51928),(0.00265,0.01201,0.00265,0.45964)} {(0.00062,0.00011,0.74448,0.00011),(0.00093,0.00017,0.68877,0.00017),(0.00118,0.00022,0.65249,0.00022),(0.00142,0.00027,0.62145,0.00027),(0.00168,0.00032,0.59147,0.00032),(0.00198,0.00039,0.55954,0.00039),(0.00239,0.00048,0.52101,0.00048),(0.00314,0.00066,0.45899,0.00066)} {(0.00175,0.82632,0.00175,0.00966),(0.00273,0.78735,0.00273,0.01460),(0.00352,0.76171,0.00352,0.01843),(0.00431,0.73958,0.00431,0.02211),(0.00518,0.71802,0.00518,0.02603),(0.00623,0.69486,0.00623,0.03062),(0.00769,0.66658,0.00769,0.03674),(0.01058,0.62022,0.01058,0.04803)} {(0.03816,0.02851,0.00311,0.00308),(0.04656,0.03477,0.00479,0.00474),(0.05203,0.03885,0.00613,0.00604),(0.05672,0.04235,0.00743,0.00732),(0.06125,0.04574,0.00885,0.00871),(0.06607,0.04935,0.01054,0.01036),(0.07189,0.05371,0.01286,0.01261),(0.08124,0.06077,0.01730,0.01691)} {(0.83257,0.00098,0.00554,0.00098),(0.79399,0.00154,0.00841,0.00154),(0.76837,0.00198,0.01065,0.00198),(0.74611,0.00243,0.01281,0.00243),(0.72430,0.00291,0.01512,0.00291),(0.70070,0.00350,0.01784,0.00350),(0.67166,0.00433,0.02149,0.00433),(0.62349,0.00595,0.02829,0.00595)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.83257,0.00098,0.00554,0.00098),(0.79399,0.00154,0.00841,0.00154),(0.76837,0.00198,0.01065,0.00198),(0.74611,0.00243,0.01281,0.00243),(0.72430,0.00291,0.01512,0.00291),(0.70070,0.00350,0.01784,0.00350),(0.67166,0.00433,0.02149,0.00433),(0.62349,0.00595,0.02829,0.00595)} {(0.00044,0.00242,0.00044,0.73937),(0.00068,0.00365,0.00068,0.68377),(0.00088,0.00461,0.00088,0.64782),(0.00108,0.00553,0.00108,0.61722),(0.00129,0.00651,0.00129,0.58781),(0.00156,0.00765,0.00156,0.55665),(0.00192,0.00918,0.00192,0.51928),(0.00265,0.01201,0.00265,0.45964)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00087,0.04468,0.00087,0.08453),(0.00136,0.05362,0.00136,0.09993),(0.00176,0.05925,0.00176,0.10928),(0.00216,0.06394,0.00216,0.11683),(0.00259,0.06836,0.00259,0.12370),(0.00311,0.07293,0.00311,0.13055),(0.00385,0.07824,0.00385,0.13812),(0.00529,0.08629,0.00529,0.14858)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.83257,0.00098,0.00554,0.00098),(0.79399,0.00154,0.00841,0.00154),(0.76837,0.00198,0.01065,0.00198),(0.74611,0.00243,0.01281,0.00243),(0.72430,0.00291,0.01512,0.00291),(0.70070,0.00350,0.01784,0.00350),(0.67166,0.00433,0.02149,0.00433),(0.62349,0.00595,0.02829,0.00595)} {(0.83257,0.00098,0.00554,0.00098),(0.79399,0.00154,0.00841,0.00154),(0.76837,0.00198,0.01065,0.00198),(0.74611,0.00243,0.01281,0.00243),(0.72430,0.00291,0.01512,0.00291),(0.70070,0.00350,0.01784,0.00350),(0.67166,0.00433,0.02149,0.00433),(0.62349,0.00595,0.02829,0.00595)} {(0.00062,0.00011,0.74448,0.00011),(0.00093,0.00017,0.68877,0.00017),(0.00118,0.00022,0.65249,0.00022),(0.00142,0.00027,0.62145,0.00027),(0.00168,0.00032,0.59147,0.00032),(0.00198,0.00039,0.55954,0.00039),(0.00239,0.00048,0.52101,0.00048),(0.00314,0.00066,0.45899,0.00066)} ] TEST alpha(ncats) = 10.00( 8), mode = MEDIAN 0.547134 0.715810 0.822782 0.918994 1.016968 1.127704 1.272412 1.578196 [6] P-matrix for branch length 0.100000 +0.9563 +0.0207 +0.0126 +0.0103 +0.0155 +0.9542 +0.0052 +0.0251 +0.0378 +0.0207 +0.9311 +0.0103 +0.0155 +0.0502 +0.0052 +0.9291 +0.9435 +0.0269 +0.0162 +0.0134 +0.0201 +0.9409 +0.0067 +0.0323 +0.0487 +0.0269 +0.9110 +0.0134 +0.0201 +0.0646 +0.0067 +0.9086 +0.9355 +0.0307 +0.0185 +0.0154 +0.0230 +0.9326 +0.0077 +0.0367 +0.0554 +0.0307 +0.8985 +0.0154 +0.0230 +0.0734 +0.0077 +0.8959 +0.9283 +0.0341 +0.0205 +0.0171 +0.0256 +0.9253 +0.0085 +0.0406 +0.0614 +0.0341 +0.8874 +0.0171 +0.0256 +0.0812 +0.0085 +0.8847 +0.9212 +0.0376 +0.0224 +0.0188 +0.0282 +0.9179 +0.0094 +0.0445 +0.0673 +0.0376 +0.8763 +0.0188 +0.0282 +0.0890 +0.0094 +0.8734 +0.9132 +0.0415 +0.0246 +0.0207 +0.0311 +0.9097 +0.0104 +0.0488 +0.0739 +0.0415 +0.8639 +0.0207 +0.0311 +0.0976 +0.0104 +0.8610 +0.9029 +0.0465 +0.0274 +0.0232 +0.0349 +0.8993 +0.0116 +0.0542 +0.0822 +0.0465 +0.8481 +0.0232 +0.0349 +0.1085 +0.0116 +0.8450 +0.8817 +0.0568 +0.0330 +0.0284 +0.0426 +0.8779 +0.0142 +0.0653 +0.0991 +0.0568 +0.8156 +0.0284 +0.0426 +0.1305 +0.0142 +0.8127 [6] P-matrix for branch length 0.200000 +0.9156 +0.0403 +0.0240 +0.0202 +0.0302 +0.9122 +0.0101 +0.0475 +0.0719 +0.0403 +0.8676 +0.0202 +0.0302 +0.0950 +0.0101 +0.8647 +0.8918 +0.0519 +0.0304 +0.0260 +0.0389 +0.8880 +0.0130 +0.0601 +0.0912 +0.0519 +0.8310 +0.0260 +0.0389 +0.1201 +0.0130 +0.8280 +0.8772 +0.0591 +0.0342 +0.0295 +0.0443 +0.8734 +0.0148 +0.0676 +0.1027 +0.0591 +0.8087 +0.0295 +0.0443 +0.1352 +0.0148 +0.8058 +0.8644 +0.0654 +0.0376 +0.0327 +0.0490 +0.8606 +0.0163 +0.0741 +0.1127 +0.0654 +0.7892 +0.0327 +0.0490 +0.1481 +0.0163 +0.7865 +0.8516 +0.0717 +0.0408 +0.0358 +0.0538 +0.8479 +0.0179 +0.0804 +0.1225 +0.0717 +0.7699 +0.0358 +0.0538 +0.1608 +0.0179 +0.7675 +0.8376 +0.0787 +0.0444 +0.0393 +0.0590 +0.8341 +0.0197 +0.0872 +0.1332 +0.0787 +0.7488 +0.0393 +0.0590 +0.1745 +0.0197 +0.7469 +0.8199 +0.0876 +0.0488 +0.0438 +0.0657 +0.8167 +0.0219 +0.0957 +0.1464 +0.0876 +0.7223 +0.0438 +0.0657 +0.1914 +0.0219 +0.7210 +0.7843 +0.1056 +0.0573 +0.0528 +0.0792 +0.7825 +0.0264 +0.1119 +0.1719 +0.1056 +0.6697 +0.0528 +0.0792 +0.2239 +0.0264 +0.6706 [6] P-matrix for branch length 1.000000 +0.6714 +0.1648 +0.0813 +0.0824 +0.1236 +0.6783 +0.0412 +0.1569 +0.2440 +0.1648 +0.5088 +0.0824 +0.1236 +0.3138 +0.0412 +0.5214 +0.6068 +0.2004 +0.0926 +0.1002 +0.1503 +0.6221 +0.0501 +0.1775 +0.2779 +0.2004 +0.4216 +0.1002 +0.1503 +0.3551 +0.0501 +0.4446 +0.5721 +0.2201 +0.0978 +0.1100 +0.1650 +0.5930 +0.0550 +0.1869 +0.2935 +0.2201 +0.3764 +0.1100 +0.1650 +0.3738 +0.0550 +0.4061 +0.5444 +0.2361 +0.1015 +0.1181 +0.1771 +0.5705 +0.0590 +0.1934 +0.3045 +0.2361 +0.3414 +0.1181 +0.1771 +0.3869 +0.0590 +0.3770 +0.5192 +0.2510 +0.1044 +0.1255 +0.1882 +0.5504 +0.0627 +0.1986 +0.3131 +0.2510 +0.3104 +0.1255 +0.1882 +0.3972 +0.0627 +0.3518 +0.4939 +0.2662 +0.1068 +0.1331 +0.1996 +0.5309 +0.0665 +0.2030 +0.3205 +0.2662 +0.2803 +0.1331 +0.1996 +0.4060 +0.0665 +0.3279 +0.4655 +0.2837 +0.1090 +0.1419 +0.2128 +0.5094 +0.0709 +0.2069 +0.3269 +0.2837 +0.2475 +0.1419 +0.2128 +0.4138 +0.0709 +0.3025 +0.4188 +0.3136 +0.1109 +0.1568 +0.2352 +0.4758 +0.0784 +0.2107 +0.3326 +0.3136 +0.1970 +0.1568 +0.2352 +0.4213 +0.0784 +0.2651 [6] P-matrix for branch length 1.000000 +0.6714 +0.1648 +0.0813 +0.0824 +0.1236 +0.6783 +0.0412 +0.1569 +0.2440 +0.1648 +0.5088 +0.0824 +0.1236 +0.3138 +0.0412 +0.5214 +0.6068 +0.2004 +0.0926 +0.1002 +0.1503 +0.6221 +0.0501 +0.1775 +0.2779 +0.2004 +0.4216 +0.1002 +0.1503 +0.3551 +0.0501 +0.4446 +0.5721 +0.2201 +0.0978 +0.1100 +0.1650 +0.5930 +0.0550 +0.1869 +0.2935 +0.2201 +0.3764 +0.1100 +0.1650 +0.3738 +0.0550 +0.4061 +0.5444 +0.2361 +0.1015 +0.1181 +0.1771 +0.5705 +0.0590 +0.1934 +0.3045 +0.2361 +0.3414 +0.1181 +0.1771 +0.3869 +0.0590 +0.3770 +0.5192 +0.2510 +0.1044 +0.1255 +0.1882 +0.5504 +0.0627 +0.1986 +0.3131 +0.2510 +0.3104 +0.1255 +0.1882 +0.3972 +0.0627 +0.3518 +0.4939 +0.2662 +0.1068 +0.1331 +0.1996 +0.5309 +0.0665 +0.2030 +0.3205 +0.2662 +0.2803 +0.1331 +0.1996 +0.4060 +0.0665 +0.3279 +0.4655 +0.2837 +0.1090 +0.1419 +0.2128 +0.5094 +0.0709 +0.2069 +0.3269 +0.2837 +0.2475 +0.1419 +0.2128 +0.4138 +0.0709 +0.3025 +0.4188 +0.3136 +0.1109 +0.1568 +0.2352 +0.4758 +0.0784 +0.2107 +0.3326 +0.3136 +0.1970 +0.1568 +0.2352 +0.4213 +0.0784 +0.2651 [6] CLV 5: [ {(0.03772,0.07090,0.00371,0.08500),(0.04763,0.08791,0.00608,0.10414),(0.05355,0.09771,0.00781,0.11490),(0.05864,0.10593,0.00951,0.12376),(0.06361,0.11375,0.01135,0.13205),(0.06898,0.12197,0.01357,0.14059),(0.07563,0.13180,0.01665,0.15057),(0.08838,0.14954,0.02372,0.16784)} {(0.83826,0.00091,0.00517,0.00091),(0.79523,0.00152,0.00831,0.00152),(0.76942,0.00196,0.01055,0.00196),(0.74712,0.00240,0.01271,0.00240),(0.72528,0.00289,0.01502,0.00289),(0.70160,0.00348,0.01774,0.00348),(0.67216,0.00431,0.02143,0.00431),(0.61518,0.00627,0.02955,0.00627)} {(0.03691,0.02758,0.00290,0.00287),(0.04629,0.03457,0.00473,0.00468),(0.05181,0.03869,0.00607,0.00599),(0.05651,0.04219,0.00737,0.00726),(0.06104,0.04558,0.00878,0.00864),(0.06589,0.04921,0.01048,0.01029),(0.07179,0.05364,0.01282,0.01257),(0.08281,0.06196,0.01815,0.01773)} 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{(0.01846,0.00144,0.00145,0.02615),(0.02314,0.00234,0.00237,0.03223),(0.02590,0.00299,0.00303,0.03569),(0.02825,0.00363,0.00368,0.03856),(0.03052,0.00432,0.00439,0.04126),(0.03294,0.00515,0.00524,0.04406),(0.03590,0.00628,0.00641,0.04735),(0.04140,0.00886,0.00907,0.05310)} {(0.00041,0.00226,0.00041,0.74771),(0.00067,0.00361,0.00067,0.68553),(0.00087,0.00457,0.00087,0.64927),(0.00107,0.00548,0.00107,0.61860),(0.00128,0.00646,0.00128,0.58913),(0.00155,0.00761,0.00155,0.55783),(0.00192,0.00916,0.00192,0.51991),(0.00279,0.01253,0.00279,0.44966)} ] [6] CLV 6: [ {(0.03522,0.00213,0.00052,0.00251),(0.04352,0.00339,0.00106,0.00394),(0.04825,0.00428,0.00152,0.00493),(0.05218,0.00513,0.00200,0.00587),(0.05588,0.00603,0.00257,0.00685),(0.05972,0.00709,0.00330,0.00798),(0.06425,0.00851,0.00439,0.00948),(0.07214,0.01159,0.00711,0.01267)} {(0.01921,0.00014,0.03171,0.00014),(0.02280,0.00023,0.03853,0.00023),(0.02466,0.00029,0.04223,0.00029),(0.02608,0.00035,0.04518,0.00035),(0.02731,0.00042,0.04783,0.00042),(0.02847,0.00050,0.05044,0.00050),(0.02966,0.00061,0.05326,0.00061),(0.03117,0.00086,0.05734,0.00086)} {(0.03594,0.02698,0.00470,0.00464),(0.04474,0.03364,0.00756,0.00744),(0.04986,0.03754,0.00960,0.00944),(0.05417,0.04084,0.01157,0.01136),(0.05830,0.04403,0.01368,0.01341),(0.06268,0.04743,0.01617,0.01582),(0.06795,0.05157,0.01956,0.01909),(0.07764,0.05934,0.02704,0.02628)} {(0.00076,0.72451,0.00076,0.00477),(0.00124,0.65937,0.00124,0.00770),(0.00160,0.62193,0.00160,0.00979),(0.00194,0.59058,0.00194,0.01180),(0.00232,0.56075,0.00232,0.01394),(0.00278,0.52939,0.00278,0.01646),(0.00341,0.49186,0.00341,0.01984),(0.00490,0.42369,0.00490,0.02715)} {(0.01797,0.00232,0.00235,0.02466),(0.02237,0.00372,0.00378,0.02992),(0.02493,0.00472,0.00480,0.03282),(0.02709,0.00568,0.00579,0.03516),(0.02915,0.00670,0.00684,0.03733),(0.03134,0.00791,0.00809,0.03952),(0.03398,0.00955,0.00978,0.04202),(0.03882,0.01314,0.01352,0.04620)} {(0.00005,0.00206,0.00005,0.06788),(0.00011,0.00321,0.00011,0.07770),(0.00015,0.00399,0.00015,0.08216),(0.00020,0.00472,0.00020,0.08519),(0.00026,0.00548,0.00026,0.08746),(0.00034,0.00634,0.00034,0.08918),(0.00046,0.00746,0.00046,0.09033),(0.00076,0.00974,0.00076,0.08968)} {(0.00024,0.00004,0.60820,0.00004),(0.00037,0.00006,0.52281,0.00006),(0.00045,0.00008,0.47523,0.00008),(0.00053,0.00009,0.43630,0.00009),(0.00061,0.00011,0.40007,0.00011),(0.00069,0.00012,0.36289,0.00012),(0.00080,0.00014,0.31970,0.00014),(0.00102,0.00019,0.24528,0.00019)} {(0.00076,0.72451,0.00076,0.00477),(0.00124,0.65937,0.00124,0.00770),(0.00160,0.62193,0.00160,0.00979),(0.00194,0.59058,0.00194,0.01180),(0.00232,0.56075,0.00232,0.01394),(0.00278,0.52939,0.00278,0.01646),(0.00341,0.49186,0.00341,0.01984),(0.00490,0.42369,0.00490,0.02715)} {(0.00749,0.00063,0.00059,0.02101),(0.00887,0.00099,0.00091,0.02426),(0.00960,0.00125,0.00112,0.02578),(0.01017,0.00148,0.00133,0.02685),(0.01067,0.00173,0.00154,0.02770),(0.01117,0.00202,0.00178,0.02838),(0.01172,0.00240,0.00209,0.02892),(0.01258,0.00321,0.00276,0.02908)} {(0.01921,0.00014,0.03171,0.00014),(0.02280,0.00023,0.03853,0.00023),(0.02466,0.00029,0.04223,0.00029),(0.02608,0.00035,0.04518,0.00035),(0.02731,0.00042,0.04783,0.00042),(0.02847,0.00050,0.05044,0.00050),(0.02966,0.00061,0.05326,0.00061),(0.03117,0.00086,0.05734,0.00086)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.03232,0.01271,0.00147,0.00132),(0.03895,0.01558,0.00241,0.00211),(0.04253,0.01721,0.00308,0.00266),(0.04537,0.01856,0.00374,0.00319),(0.04792,0.01982,0.00445,0.00376),(0.05045,0.02114,0.00530,0.00442),(0.05322,0.02270,0.00646,0.00532),(0.05743,0.02547,0.00904,0.00729)} {(0.00016,0.00099,0.00016,0.60081),(0.00026,0.00153,0.00026,0.51592),(0.00032,0.00190,0.00032,0.46899),(0.00038,0.00224,0.00038,0.43080),(0.00045,0.00259,0.00045,0.39543),(0.00052,0.00298,0.00052,0.35931),(0.00063,0.00350,0.00063,0.31757),(0.00085,0.00453,0.00085,0.24625)} {(0.00016,0.00099,0.00016,0.60081),(0.00026,0.00153,0.00026,0.51592),(0.00032,0.00190,0.00032,0.46899),(0.00038,0.00224,0.00038,0.43080),(0.00045,0.00259,0.00045,0.39543),(0.00052,0.00298,0.00052,0.35931),(0.00063,0.00350,0.00063,0.31757),(0.00085,0.00453,0.00085,0.24625)} {(0.00006,0.00820,0.00132,0.00015),(0.00013,0.00996,0.00206,0.00030),(0.00019,0.01093,0.00257,0.00043),(0.00025,0.01172,0.00304,0.00056),(0.00033,0.01244,0.00353,0.00072),(0.00042,0.01319,0.00408,0.00092),(0.00057,0.01404,0.00481,0.00122),(0.00095,0.01548,0.00629,0.00196)} {(0.00016,0.00099,0.00016,0.60081),(0.00026,0.00153,0.00026,0.51592),(0.00032,0.00190,0.00032,0.46899),(0.00038,0.00224,0.00038,0.43080),(0.00045,0.00259,0.00045,0.39543),(0.00052,0.00298,0.00052,0.35931),(0.00063,0.00350,0.00063,0.31757),(0.00085,0.00453,0.00085,0.24625)} {(0.03290,0.00082,0.00034,0.00014),(0.03990,0.00131,0.00069,0.00029),(0.04373,0.00166,0.00099,0.00042),(0.04682,0.00200,0.00130,0.00056),(0.04965,0.00237,0.00168,0.00072),(0.05250,0.00280,0.00215,0.00093),(0.05571,0.00339,0.00286,0.00125),(0.06089,0.00470,0.00465,0.00208)} {(0.00072,0.00212,0.00009,0.00234),(0.00116,0.00331,0.00020,0.00359),(0.00147,0.00412,0.00028,0.00444),(0.00177,0.00489,0.00038,0.00521),(0.00209,0.00568,0.00049,0.00600),(0.00247,0.00660,0.00064,0.00689),(0.00298,0.00780,0.00086,0.00804),(0.00410,0.01028,0.00143,0.01034)} {(0.00016,0.00099,0.00016,0.60081),(0.00026,0.00153,0.00026,0.51592),(0.00032,0.00190,0.00032,0.46899),(0.00038,0.00224,0.00038,0.43080),(0.00045,0.00259,0.00045,0.39543),(0.00052,0.00298,0.00052,0.35931),(0.00063,0.00350,0.00063,0.31757),(0.00085,0.00453,0.00085,0.24625)} ] [6] CLV 7: [ {(0.00163,0.83210,0.00163,0.00902),(0.00269,0.78860,0.00269,0.01443),(0.00349,0.76275,0.00349,0.01827),(0.00427,0.74058,0.00427,0.02194),(0.00514,0.71899,0.00514,0.02585),(0.00619,0.69574,0.00619,0.03044),(0.00767,0.66707,0.00767,0.03663),(0.01115,0.61230,0.01115,0.05011)} {(0.00057,0.00010,0.75280,0.00010),(0.00092,0.00017,0.69054,0.00017),(0.00117,0.00022,0.65396,0.00022),(0.00141,0.00027,0.62285,0.00027),(0.00167,0.00032,0.59281,0.00032),(0.00197,0.00039,0.56075,0.00039),(0.00238,0.00048,0.52167,0.00048),(0.00328,0.00070,0.44854,0.00070)} {(0.01846,0.00144,0.00145,0.02615),(0.02314,0.00234,0.00237,0.03223),(0.02590,0.00299,0.00303,0.03569),(0.02825,0.00363,0.00368,0.03856),(0.03052,0.00432,0.00439,0.04126),(0.03294,0.00515,0.00524,0.04406),(0.03590,0.00628,0.00641,0.04735),(0.04140,0.00886,0.00907,0.05310)} {(0.00163,0.83210,0.00163,0.00902),(0.00269,0.78860,0.00269,0.01443),(0.00349,0.76275,0.00349,0.01827),(0.00427,0.74058,0.00427,0.02194),(0.00514,0.71899,0.00514,0.02585),(0.00619,0.69574,0.00619,0.03044),(0.00767,0.66707,0.00767,0.03663),(0.01115,0.61230,0.01115,0.05011)} {(0.00041,0.00226,0.00041,0.74771),(0.00067,0.00361,0.00067,0.68553),(0.00087,0.00457,0.00087,0.64927),(0.00107,0.00548,0.00107,0.61860),(0.00128,0.00646,0.00128,0.58913),(0.00155,0.00761,0.00155,0.55783),(0.00192,0.00916,0.00192,0.51991),(0.00279,0.01253,0.00279,0.44966)} {(0.00041,0.00226,0.00041,0.74771),(0.00067,0.00361,0.00067,0.68553),(0.00087,0.00457,0.00087,0.64927),(0.00107,0.00548,0.00107,0.61860),(0.00128,0.00646,0.00128,0.58913),(0.00155,0.00761,0.00155,0.55783),(0.00192,0.00916,0.00192,0.51991),(0.00279,0.01253,0.00279,0.44966)} {(0.00057,0.00010,0.75280,0.00010),(0.00092,0.00017,0.69054,0.00017),(0.00117,0.00022,0.65396,0.00022),(0.00141,0.00027,0.62285,0.00027),(0.00167,0.00032,0.59281,0.00032),(0.00197,0.00039,0.56075,0.00039),(0.00238,0.00048,0.52167,0.00048),(0.00328,0.00070,0.44854,0.00070)} {(0.00163,0.83210,0.00163,0.00902),(0.00269,0.78860,0.00269,0.01443),(0.00349,0.76275,0.00349,0.01827),(0.00427,0.74058,0.00427,0.02194),(0.00514,0.71899,0.00514,0.02585),(0.00619,0.69574,0.00619,0.03044),(0.00767,0.66707,0.00767,0.03663),(0.01115,0.61230,0.01115,0.05011)} {(0.03691,0.02758,0.00290,0.00287),(0.04629,0.03457,0.00473,0.00468),(0.05181,0.03869,0.00607,0.00599),(0.05651,0.04219,0.00737,0.00726),(0.06104,0.04558,0.00878,0.00864),(0.06589,0.04921,0.01048,0.01029),(0.07179,0.05364,0.01282,0.01257),(0.08281,0.06196,0.01815,0.01773)} {(0.83826,0.00091,0.00517,0.00091),(0.79523,0.00152,0.00831,0.00152),(0.76942,0.00196,0.01055,0.00196),(0.74712,0.00240,0.01271,0.00240),(0.72528,0.00289,0.01502,0.00289),(0.70160,0.00348,0.01774,0.00348),(0.67216,0.00431,0.02143,0.00431),(0.61518,0.00627,0.02955,0.00627)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.83826,0.00091,0.00517,0.00091),(0.79523,0.00152,0.00831,0.00152),(0.76942,0.00196,0.01055,0.00196),(0.74712,0.00240,0.01271,0.00240),(0.72528,0.00289,0.01502,0.00289),(0.70160,0.00348,0.01774,0.00348),(0.67216,0.00431,0.02143,0.00431),(0.61518,0.00627,0.02955,0.00627)} {(0.00041,0.00226,0.00041,0.74771),(0.00067,0.00361,0.00067,0.68553),(0.00087,0.00457,0.00087,0.64927),(0.00107,0.00548,0.00107,0.61860),(0.00128,0.00646,0.00128,0.58913),(0.00155,0.00761,0.00155,0.55783),(0.00192,0.00916,0.00192,0.51991),(0.00279,0.01253,0.00279,0.44966)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00081,0.04332,0.00081,0.08213),(0.00135,0.05334,0.00135,0.09946),(0.00174,0.05902,0.00174,0.10891),(0.00214,0.06373,0.00214,0.11650),(0.00257,0.06816,0.00257,0.12340),(0.00309,0.07276,0.00309,0.13030),(0.00383,0.07816,0.00383,0.13800),(0.00557,0.08758,0.00557,0.15011)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.83826,0.00091,0.00517,0.00091),(0.79523,0.00152,0.00831,0.00152),(0.76942,0.00196,0.01055,0.00196),(0.74712,0.00240,0.01271,0.00240),(0.72528,0.00289,0.01502,0.00289),(0.70160,0.00348,0.01774,0.00348),(0.67216,0.00431,0.02143,0.00431),(0.61518,0.00627,0.02955,0.00627)} {(0.83826,0.00091,0.00517,0.00091),(0.79523,0.00152,0.00831,0.00152),(0.76942,0.00196,0.01055,0.00196),(0.74712,0.00240,0.01271,0.00240),(0.72528,0.00289,0.01502,0.00289),(0.70160,0.00348,0.01774,0.00348),(0.67216,0.00431,0.02143,0.00431),(0.61518,0.00627,0.02955,0.00627)} {(0.00057,0.00010,0.75280,0.00010),(0.00092,0.00017,0.69054,0.00017),(0.00117,0.00022,0.65396,0.00022),(0.00141,0.00027,0.62285,0.00027),(0.00167,0.00032,0.59281,0.00032),(0.00197,0.00039,0.56075,0.00039),(0.00238,0.00048,0.52167,0.00048),(0.00328,0.00070,0.44854,0.00070)} ] TEST alpha(ncats) = 50.00( 8), mode = MEAN 0.793403 0.874422 0.926988 0.972308 1.016674 1.064851 1.124726 1.226628 [7] P-matrix for branch length 0.100000 +0.9376 +0.0297 +0.0179 +0.0148 +0.0222 +0.9348 +0.0074 +0.0355 +0.0536 +0.0297 +0.9019 +0.0148 +0.0222 +0.0710 +0.0074 +0.8993 +0.9316 +0.0326 +0.0195 +0.0163 +0.0244 +0.9286 +0.0081 +0.0388 +0.0586 +0.0326 +0.8925 +0.0163 +0.0244 +0.0776 +0.0081 +0.8898 +0.9277 +0.0344 +0.0206 +0.0172 +0.0258 +0.9247 +0.0086 +0.0409 +0.0619 +0.0344 +0.8865 +0.0172 +0.0258 +0.0818 +0.0086 +0.8837 +0.9244 +0.0360 +0.0215 +0.0180 +0.0270 +0.9212 +0.0090 +0.0427 +0.0646 +0.0360 +0.8813 +0.0180 +0.0270 +0.0854 +0.0090 +0.8785 +0.9212 +0.0376 +0.0224 +0.0188 +0.0282 +0.9179 +0.0094 +0.0445 +0.0673 +0.0376 +0.8763 +0.0188 +0.0282 +0.0889 +0.0094 +0.8735 +0.9177 +0.0393 +0.0234 +0.0196 +0.0295 +0.9144 +0.0098 +0.0464 +0.0701 +0.0393 +0.8709 +0.0196 +0.0295 +0.0927 +0.0098 +0.8680 +0.9134 +0.0414 +0.0246 +0.0207 +0.0310 +0.9100 +0.0103 +0.0487 +0.0737 +0.0414 +0.8643 +0.0207 +0.0310 +0.0973 +0.0103 +0.8613 +0.9061 +0.0449 +0.0265 +0.0225 +0.0337 +0.9026 +0.0112 +0.0525 +0.0796 +0.0449 +0.8530 +0.0225 +0.0337 +0.1051 +0.0112 +0.8500 [7] P-matrix for branch length 0.200000 +0.8811 +0.0571 +0.0332 +0.0286 +0.0428 +0.8773 +0.0143 +0.0656 +0.0996 +0.0571 +0.8147 +0.0286 +0.0428 +0.1311 +0.0143 +0.8118 +0.8703 +0.0625 +0.0360 +0.0312 +0.0468 +0.8664 +0.0156 +0.0711 +0.1081 +0.0625 +0.7982 +0.0312 +0.0468 +0.1422 +0.0156 +0.7954 +0.8633 +0.0659 +0.0378 +0.0329 +0.0494 +0.8595 +0.0165 +0.0746 +0.1135 +0.0659 +0.7876 +0.0329 +0.0494 +0.1492 +0.0165 +0.7849 +0.8574 +0.0688 +0.0394 +0.0344 +0.0516 +0.8536 +0.0172 +0.0775 +0.1181 +0.0688 +0.7787 +0.0344 +0.0516 +0.1551 +0.0172 +0.7761 +0.8517 +0.0717 +0.0408 +0.0358 +0.0537 +0.8480 +0.0179 +0.0804 +0.1225 +0.0717 +0.7700 +0.0358 +0.0537 +0.1607 +0.0179 +0.7676 +0.8455 +0.0747 +0.0424 +0.0374 +0.0560 +0.8419 +0.0187 +0.0834 +0.1272 +0.0747 +0.7607 +0.0374 +0.0560 +0.1668 +0.0187 +0.7585 +0.8380 +0.0785 +0.0443 +0.0392 +0.0589 +0.8345 +0.0196 +0.0870 +0.1329 +0.0785 +0.7494 +0.0392 +0.0589 +0.1741 +0.0196 +0.7474 +0.8254 +0.0848 +0.0474 +0.0424 +0.0636 +0.8222 +0.0212 +0.0931 +0.1423 +0.0848 +0.7305 +0.0424 +0.0636 +0.1861 +0.0212 +0.7291 [7] P-matrix for branch length 1.000000 +0.5812 +0.2148 +0.0965 +0.1074 +0.1611 +0.6006 +0.0537 +0.1846 +0.2896 +0.2148 +0.3881 +0.1074 +0.1611 +0.3692 +0.0537 +0.4160 +0.5568 +0.2289 +0.0999 +0.1144 +0.1716 +0.5805 +0.0572 +0.1906 +0.2997 +0.2289 +0.3570 +0.1144 +0.1716 +0.3812 +0.0572 +0.3899 +0.5422 +0.2374 +0.1018 +0.1187 +0.1780 +0.5687 +0.0593 +0.1939 +0.3053 +0.2374 +0.3387 +0.1187 +0.1780 +0.3878 +0.0593 +0.3748 +0.5303 +0.2444 +0.1032 +0.1222 +0.1833 +0.5592 +0.0611 +0.1964 +0.3095 +0.2444 +0.3240 +0.1222 +0.1833 +0.3928 +0.0611 +0.3628 +0.5192 +0.2509 +0.1044 +0.1255 +0.1882 +0.5505 +0.0627 +0.1986 +0.3131 +0.2509 +0.3105 +0.1255 +0.1882 +0.3972 +0.0627 +0.3519 +0.5079 +0.2577 +0.1055 +0.1289 +0.1933 +0.5416 +0.0644 +0.2007 +0.3166 +0.2577 +0.2968 +0.1289 +0.1933 +0.4013 +0.0644 +0.3409 +0.4946 +0.2658 +0.1068 +0.1329 +0.1993 +0.5313 +0.0664 +0.2029 +0.3203 +0.2658 +0.2810 +0.1329 +0.1993 +0.4058 +0.0664 +0.3285 +0.4740 +0.2784 +0.1084 +0.1392 +0.2088 +0.5157 +0.0696 +0.2058 +0.3252 +0.2784 +0.2572 +0.1392 +0.2088 +0.4117 +0.0696 +0.3099 [7] P-matrix for branch length 1.000000 +0.5812 +0.2148 +0.0965 +0.1074 +0.1611 +0.6006 +0.0537 +0.1846 +0.2896 +0.2148 +0.3881 +0.1074 +0.1611 +0.3692 +0.0537 +0.4160 +0.5568 +0.2289 +0.0999 +0.1144 +0.1716 +0.5805 +0.0572 +0.1906 +0.2997 +0.2289 +0.3570 +0.1144 +0.1716 +0.3812 +0.0572 +0.3899 +0.5422 +0.2374 +0.1018 +0.1187 +0.1780 +0.5687 +0.0593 +0.1939 +0.3053 +0.2374 +0.3387 +0.1187 +0.1780 +0.3878 +0.0593 +0.3748 +0.5303 +0.2444 +0.1032 +0.1222 +0.1833 +0.5592 +0.0611 +0.1964 +0.3095 +0.2444 +0.3240 +0.1222 +0.1833 +0.3928 +0.0611 +0.3628 +0.5192 +0.2509 +0.1044 +0.1255 +0.1882 +0.5505 +0.0627 +0.1986 +0.3131 +0.2509 +0.3105 +0.1255 +0.1882 +0.3972 +0.0627 +0.3519 +0.5079 +0.2577 +0.1055 +0.1289 +0.1933 +0.5416 +0.0644 +0.2007 +0.3166 +0.2577 +0.2968 +0.1289 +0.1933 +0.4013 +0.0644 +0.3409 +0.4946 +0.2658 +0.1068 +0.1329 +0.1993 +0.5313 +0.0664 +0.2029 +0.3203 +0.2658 +0.2810 +0.1329 +0.1993 +0.4058 +0.0664 +0.3285 +0.4740 +0.2784 +0.1084 +0.1392 +0.2088 +0.5157 +0.0696 +0.2058 +0.3252 +0.2784 +0.2572 +0.1392 +0.2088 +0.4117 +0.0696 +0.3099 [7] CLV 5: [ {(0.05195,0.09509,0.00732,0.11204),(0.05631,0.10219,0.00871,0.11975),(0.05906,0.10658,0.00965,0.12446),(0.06137,0.11025,0.01050,0.12836),(0.06360,0.11372,0.01135,0.13202),(0.06597,0.11738,0.01229,0.13584),(0.06884,0.12176,0.01351,0.14037),(0.07357,0.12879,0.01566,0.14755)} {(0.77640,0.00183,0.00992,0.00183),(0.75735,0.00219,0.01170,0.00219),(0.74531,0.00244,0.01289,0.00244),(0.73513,0.00266,0.01395,0.00266),(0.72535,0.00289,0.01501,0.00289),(0.71491,0.00314,0.01618,0.00314),(0.70222,0.00346,0.01766,0.00346),(0.68130,0.00404,0.02025,0.00404)} {(0.05032,0.03758,0.00569,0.00562),(0.05436,0.04059,0.00676,0.00666),(0.05688,0.04248,0.00748,0.00737),(0.05900,0.04406,0.00813,0.00800),(0.06103,0.04557,0.00878,0.00864),(0.06317,0.04718,0.00950,0.00935),(0.06576,0.04911,0.01043,0.01025),(0.06997,0.05227,0.01206,0.01184)} {(0.00326,0.76972,0.00326,0.01719),(0.00390,0.75073,0.00390,0.02022),(0.00434,0.73878,0.00434,0.02225),(0.00474,0.72871,0.00474,0.02405),(0.00514,0.71906,0.00514,0.02584),(0.00558,0.70879,0.00558,0.02781),(0.00616,0.69635,0.00616,0.03031),(0.00719,0.67593,0.00719,0.03465)} {(0.02516,0.00281,0.00284,0.03477),(0.02718,0.00333,0.00338,0.03726),(0.02844,0.00369,0.00374,0.03879),(0.02950,0.00400,0.00406,0.04006),(0.03052,0.00432,0.00439,0.04125),(0.03159,0.00467,0.00475,0.04250),(0.03288,0.00512,0.00521,0.04399),(0.03499,0.00592,0.00603,0.04636)} {(0.00163,0.05751,0.00163,0.10643),(0.00195,0.06160,0.00195,0.11309),(0.00217,0.06411,0.00217,0.11709),(0.00237,0.06619,0.00237,0.12035),(0.00257,0.06815,0.00257,0.12338),(0.00279,0.07020,0.00279,0.12650),(0.00308,0.07264,0.00308,0.13013),(0.00359,0.07652,0.00359,0.13571)} {(0.00110,0.00020,0.66379,0.00020),(0.00130,0.00024,0.63706,0.00024),(0.00143,0.00027,0.62034,0.00027),(0.00155,0.00030,0.60630,0.00030),(0.00167,0.00032,0.59290,0.00032),(0.00180,0.00035,0.57871,0.00035),(0.00196,0.00038,0.56158,0.00038),(0.00225,0.00045,0.53370,0.00045)} {(0.00326,0.76972,0.00326,0.01719),(0.00390,0.75073,0.00390,0.02022),(0.00434,0.73878,0.00434,0.02225),(0.00474,0.72871,0.00474,0.02405),(0.00514,0.71906,0.00514,0.02584),(0.00558,0.70879,0.00558,0.02781),(0.00616,0.69635,0.00616,0.03031),(0.00719,0.67593,0.00719,0.03465)} {(0.00082,0.00430,0.00082,0.65900),(0.00098,0.00505,0.00098,0.63259),(0.00109,0.00556,0.00109,0.61613),(0.00118,0.00601,0.00118,0.60235),(0.00128,0.00646,0.00128,0.58921),(0.00140,0.00695,0.00140,0.57534),(0.00154,0.00758,0.00154,0.55864),(0.00180,0.00866,0.00180,0.53156)} {(0.77640,0.00183,0.00992,0.00183),(0.75735,0.00219,0.01170,0.00219),(0.74531,0.00244,0.01289,0.00244),(0.73513,0.00266,0.01395,0.00266),(0.72535,0.00289,0.01501,0.00289),(0.71491,0.00314,0.01618,0.00314),(0.70222,0.00346,0.01766,0.00346),(0.68130,0.00404,0.02025,0.00404)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.77640,0.00183,0.00992,0.00183),(0.75735,0.00219,0.01170,0.00219),(0.74531,0.00244,0.01289,0.00244),(0.73513,0.00266,0.01395,0.00266),(0.72535,0.00289,0.01501,0.00289),(0.71491,0.00314,0.01618,0.00314),(0.70222,0.00346,0.01766,0.00346),(0.68130,0.00404,0.02025,0.00404)} {(0.00082,0.00430,0.00082,0.65900),(0.00098,0.00505,0.00098,0.63259),(0.00109,0.00556,0.00109,0.61613),(0.00118,0.00601,0.00118,0.60235),(0.00128,0.00646,0.00128,0.58921),(0.00140,0.00695,0.00140,0.57534),(0.00154,0.00758,0.00154,0.55864),(0.00180,0.00866,0.00180,0.53156)} 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{(0.05032,0.03758,0.00569,0.00562),(0.05436,0.04059,0.00676,0.00666),(0.05688,0.04248,0.00748,0.00737),(0.05900,0.04406,0.00813,0.00800),(0.06103,0.04557,0.00878,0.00864),(0.06317,0.04718,0.00950,0.00935),(0.06576,0.04911,0.01043,0.01025),(0.06997,0.05227,0.01206,0.01184)} {(0.02516,0.00281,0.00284,0.03477),(0.02718,0.00333,0.00338,0.03726),(0.02844,0.00369,0.00374,0.03879),(0.02950,0.00400,0.00406,0.04006),(0.03052,0.00432,0.00439,0.04125),(0.03159,0.00467,0.00475,0.04250),(0.03288,0.00512,0.00521,0.04399),(0.03499,0.00592,0.00603,0.04636)} {(0.00082,0.00430,0.00082,0.65900),(0.00098,0.00505,0.00098,0.63259),(0.00109,0.00556,0.00109,0.61613),(0.00118,0.00601,0.00118,0.60235),(0.00128,0.00646,0.00128,0.58921),(0.00140,0.00695,0.00140,0.57534),(0.00154,0.00758,0.00154,0.55864),(0.00180,0.00866,0.00180,0.53156)} ] [7] CLV 6: [ {(0.04699,0.00403,0.00138,0.00466),(0.05039,0.00473,0.00177,0.00543),(0.05249,0.00520,0.00205,0.00595),(0.05423,0.00562,0.00230,0.00640),(0.05587,0.00603,0.00257,0.00684),(0.05758,0.00648,0.00288,0.00733),(0.05962,0.00706,0.00328,0.00795),(0.06287,0.00805,0.00403,0.00900)} {(0.02418,0.00027,0.04126,0.00027),(0.02545,0.00032,0.04386,0.00032),(0.02619,0.00036,0.04541,0.00036),(0.02677,0.00039,0.04667,0.00039),(0.02731,0.00042,0.04783,0.00042),(0.02784,0.00045,0.04901,0.00045),(0.02844,0.00050,0.05037,0.00050),(0.02932,0.00057,0.05243,0.00057)} {(0.04848,0.03649,0.00903,0.00888),(0.05220,0.03934,0.01065,0.01046),(0.05452,0.04111,0.01174,0.01152),(0.05645,0.04260,0.01271,0.01246),(0.05829,0.04402,0.01367,0.01340),(0.06023,0.04553,0.01475,0.01444),(0.06257,0.04734,0.01610,0.01575),(0.06634,0.05029,0.01847,0.01804)} 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{(0.00082,0.00430,0.00082,0.65900),(0.00098,0.00505,0.00098,0.63259),(0.00109,0.00556,0.00109,0.61613),(0.00118,0.00601,0.00118,0.60235),(0.00128,0.00646,0.00128,0.58921),(0.00140,0.00695,0.00140,0.57534),(0.00154,0.00758,0.00154,0.55864),(0.00180,0.00866,0.00180,0.53156)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00163,0.05751,0.00163,0.10643),(0.00195,0.06160,0.00195,0.11309),(0.00217,0.06411,0.00217,0.11709),(0.00237,0.06619,0.00237,0.12035),(0.00257,0.06815,0.00257,0.12338),(0.00279,0.07020,0.00279,0.12650),(0.00308,0.07264,0.00308,0.13013),(0.00359,0.07652,0.00359,0.13571)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.77640,0.00183,0.00992,0.00183),(0.75735,0.00219,0.01170,0.00219),(0.74531,0.00244,0.01289,0.00244),(0.73513,0.00266,0.01395,0.00266),(0.72535,0.00289,0.01501,0.00289),(0.71491,0.00314,0.01618,0.00314),(0.70222,0.00346,0.01766,0.00346),(0.68130,0.00404,0.02025,0.00404)} {(0.77640,0.00183,0.00992,0.00183),(0.75735,0.00219,0.01170,0.00219),(0.74531,0.00244,0.01289,0.00244),(0.73513,0.00266,0.01395,0.00266),(0.72535,0.00289,0.01501,0.00289),(0.71491,0.00314,0.01618,0.00314),(0.70222,0.00346,0.01766,0.00346),(0.68130,0.00404,0.02025,0.00404)} {(0.00110,0.00020,0.66379,0.00020),(0.00130,0.00024,0.63706,0.00024),(0.00143,0.00027,0.62034,0.00027),(0.00155,0.00030,0.60630,0.00030),(0.00167,0.00032,0.59290,0.00032),(0.00180,0.00035,0.57871,0.00035),(0.00196,0.00038,0.56158,0.00038),(0.00225,0.00045,0.53370,0.00045)} ] TEST alpha(ncats) = 50.00( 8), mode = MEDIAN 0.780188 0.872612 0.925792 0.971309 1.015819 1.064247 1.125000 1.245033 [7] P-matrix for branch length 0.100000 +0.9386 +0.0292 +0.0176 +0.0146 +0.0219 +0.9359 +0.0073 +0.0350 +0.0528 +0.0292 +0.9035 +0.0146 +0.0219 +0.0699 +0.0073 +0.9009 +0.9318 +0.0325 +0.0195 +0.0162 +0.0244 +0.9288 +0.0081 +0.0387 +0.0585 +0.0325 +0.8927 +0.0162 +0.0244 +0.0775 +0.0081 +0.8900 +0.9278 +0.0344 +0.0206 +0.0172 +0.0258 +0.9247 +0.0086 +0.0409 +0.0618 +0.0344 +0.8866 +0.0172 +0.0258 +0.0817 +0.0086 +0.8839 +0.9245 +0.0360 +0.0215 +0.0180 +0.0270 +0.9213 +0.0090 +0.0427 +0.0645 +0.0360 +0.8815 +0.0180 +0.0270 +0.0854 +0.0090 +0.8786 +0.9212 +0.0376 +0.0224 +0.0188 +0.0282 +0.9180 +0.0094 +0.0444 +0.0672 +0.0376 +0.8764 +0.0188 +0.0282 +0.0889 +0.0094 +0.8736 +0.9177 +0.0393 +0.0234 +0.0196 +0.0294 +0.9144 +0.0098 +0.0463 +0.0701 +0.0393 +0.8710 +0.0196 +0.0294 +0.0927 +0.0098 +0.8681 +0.9134 +0.0414 +0.0246 +0.0207 +0.0310 +0.9099 +0.0103 +0.0487 +0.0737 +0.0414 +0.8642 +0.0207 +0.0310 +0.0973 +0.0103 +0.8613 +0.9048 +0.0455 +0.0269 +0.0228 +0.0342 +0.9012 +0.0114 +0.0532 +0.0807 +0.0455 +0.8510 +0.0228 +0.0342 +0.1064 +0.0114 +0.8480 [7] P-matrix for branch length 0.200000 +0.8829 +0.0562 +0.0327 +0.0281 +0.0422 +0.8791 +0.0141 +0.0646 +0.0982 +0.0562 +0.8175 +0.0281 +0.0422 +0.1293 +0.0141 +0.8145 +0.8705 +0.0623 +0.0360 +0.0312 +0.0468 +0.8667 +0.0156 +0.0710 +0.1080 +0.0623 +0.7985 +0.0312 +0.0468 +0.1419 +0.0156 +0.7957 +0.8635 +0.0658 +0.0378 +0.0329 +0.0494 +0.8597 +0.0165 +0.0745 +0.1134 +0.0658 +0.7879 +0.0329 +0.0494 +0.1490 +0.0165 +0.7852 +0.8575 +0.0688 +0.0393 +0.0344 +0.0516 +0.8538 +0.0172 +0.0775 +0.1180 +0.0688 +0.7789 +0.0344 +0.0516 +0.1549 +0.0172 +0.7763 +0.8518 +0.0716 +0.0408 +0.0358 +0.0537 +0.8481 +0.0179 +0.0803 +0.1224 +0.0716 +0.7702 +0.0358 +0.0537 +0.1606 +0.0179 +0.7678 +0.8456 +0.0747 +0.0424 +0.0373 +0.0560 +0.8420 +0.0187 +0.0833 +0.1271 +0.0747 +0.7608 +0.0373 +0.0560 +0.1667 +0.0187 +0.7586 +0.8380 +0.0785 +0.0443 +0.0392 +0.0589 +0.8344 +0.0196 +0.0871 +0.1329 +0.0785 +0.7493 +0.0392 +0.0589 +0.1741 +0.0196 +0.7474 +0.8232 +0.0859 +0.0480 +0.0430 +0.0644 +0.8200 +0.0215 +0.0941 +0.1439 +0.0859 +0.7272 +0.0430 +0.0644 +0.1883 +0.0215 +0.7258 [7] P-matrix for branch length 1.000000 +0.5854 +0.2125 +0.0959 +0.1062 +0.1593 +0.6041 +0.0531 +0.1835 +0.2878 +0.2125 +0.3935 +0.1062 +0.1593 +0.3669 +0.0531 +0.4206 +0.5573 +0.2286 +0.0998 +0.1143 +0.1714 +0.5809 +0.0571 +0.1905 +0.2995 +0.2286 +0.3577 +0.1143 +0.1714 +0.3810 +0.0571 +0.3905 +0.5425 +0.2372 +0.1017 +0.1186 +0.1779 +0.5690 +0.0593 +0.1938 +0.3051 +0.2372 +0.3391 +0.1186 +0.1779 +0.3877 +0.0593 +0.3751 +0.5305 +0.2442 +0.1031 +0.1221 +0.1832 +0.5594 +0.0611 +0.1964 +0.3094 +0.2442 +0.3243 +0.1221 +0.1832 +0.3927 +0.0611 +0.3630 +0.5194 +0.2508 +0.1043 +0.1254 +0.1881 +0.5506 +0.0627 +0.1986 +0.3130 +0.2508 +0.3107 +0.1254 +0.1881 +0.3971 +0.0627 +0.3521 +0.5080 +0.2577 +0.1055 +0.1288 +0.1932 +0.5417 +0.0644 +0.2006 +0.3166 +0.2577 +0.2970 +0.1288 +0.1932 +0.4013 +0.0644 +0.3411 +0.4945 +0.2658 +0.1068 +0.1329 +0.1994 +0.5313 +0.0665 +0.2029 +0.3203 +0.2658 +0.2810 +0.1329 +0.1994 +0.4058 +0.0665 +0.3284 +0.4705 +0.2806 +0.1086 +0.1403 +0.2104 +0.5131 +0.0701 +0.2063 +0.3259 +0.2806 +0.2532 +0.1403 +0.2104 +0.4126 +0.0701 +0.3069 [7] P-matrix for branch length 1.000000 +0.5854 +0.2125 +0.0959 +0.1062 +0.1593 +0.6041 +0.0531 +0.1835 +0.2878 +0.2125 +0.3935 +0.1062 +0.1593 +0.3669 +0.0531 +0.4206 +0.5573 +0.2286 +0.0998 +0.1143 +0.1714 +0.5809 +0.0571 +0.1905 +0.2995 +0.2286 +0.3577 +0.1143 +0.1714 +0.3810 +0.0571 +0.3905 +0.5425 +0.2372 +0.1017 +0.1186 +0.1779 +0.5690 +0.0593 +0.1938 +0.3051 +0.2372 +0.3391 +0.1186 +0.1779 +0.3877 +0.0593 +0.3751 +0.5305 +0.2442 +0.1031 +0.1221 +0.1832 +0.5594 +0.0611 +0.1964 +0.3094 +0.2442 +0.3243 +0.1221 +0.1832 +0.3927 +0.0611 +0.3630 +0.5194 +0.2508 +0.1043 +0.1254 +0.1881 +0.5506 +0.0627 +0.1986 +0.3130 +0.2508 +0.3107 +0.1254 +0.1881 +0.3971 +0.0627 +0.3521 +0.5080 +0.2577 +0.1055 +0.1288 +0.1932 +0.5417 +0.0644 +0.2006 +0.3166 +0.2577 +0.2970 +0.1288 +0.1932 +0.4013 +0.0644 +0.3411 +0.4945 +0.2658 +0.1068 +0.1329 +0.1994 +0.5313 +0.0665 +0.2029 +0.3203 +0.2658 +0.2810 +0.1329 +0.1994 +0.4058 +0.0665 +0.3284 +0.4705 +0.2806 +0.1086 +0.1403 +0.2104 +0.5131 +0.0701 +0.2063 +0.3259 +0.2806 +0.2532 +0.1403 +0.2104 +0.4126 +0.0701 +0.3069 [7] CLV 5: [ {(0.05123,0.09389,0.00710,0.11073),(0.05621,0.10203,0.00867,0.11958),(0.05899,0.10649,0.00963,0.12436),(0.06132,0.11017,0.01048,0.12827),(0.06356,0.11366,0.01133,0.13195),(0.06594,0.11734,0.01228,0.13580),(0.06885,0.12178,0.01351,0.14039),(0.07440,0.13001,0.01605,0.14878)} {(0.77956,0.00178,0.00964,0.00178),(0.75776,0.00219,0.01166,0.00219),(0.74558,0.00244,0.01287,0.00244),(0.73536,0.00266,0.01393,0.00266),(0.72554,0.00288,0.01499,0.00288),(0.71504,0.00314,0.01616,0.00314),(0.70216,0.00347,0.01767,0.00347),(0.67761,0.00415,0.02072,0.00415)} {(0.04965,0.03708,0.00552,0.00545),(0.05427,0.04052,0.00673,0.00664),(0.05683,0.04243,0.00747,0.00736),(0.05896,0.04403,0.00811,0.00799),(0.06099,0.04554,0.00877,0.00863),(0.06315,0.04716,0.00949,0.00934),(0.06577,0.04912,0.01043,0.01025),(0.07071,0.05283,0.01236,0.01213)} {(0.00316,0.77289,0.00316,0.01671),(0.00389,0.75114,0.00389,0.02015),(0.00433,0.73905,0.00433,0.02221),(0.00473,0.72893,0.00473,0.02401),(0.00513,0.71924,0.00513,0.02580),(0.00558,0.70892,0.00558,0.02779),(0.00616,0.69629,0.00616,0.03032),(0.00738,0.67235,0.00738,0.03544)} {(0.02482,0.00273,0.00276,0.03435),(0.02714,0.00332,0.00337,0.03721),(0.02841,0.00368,0.00373,0.03876),(0.02948,0.00399,0.00406,0.04003),(0.03050,0.00431,0.00438,0.04123),(0.03157,0.00467,0.00475,0.04249),(0.03289,0.00513,0.00522,0.04400),(0.03536,0.00606,0.00618,0.04676)} {(0.00158,0.05682,0.00158,0.10528),(0.00194,0.06151,0.00194,0.11294),(0.00217,0.06405,0.00217,0.11700),(0.00236,0.06614,0.00236,0.12028),(0.00256,0.06811,0.00256,0.12333),(0.00279,0.07018,0.00279,0.12646),(0.00308,0.07265,0.00308,0.13014),(0.00369,0.07718,0.00369,0.13665)} {(0.00107,0.00020,0.66827,0.00020),(0.00130,0.00024,0.63764,0.00024),(0.00143,0.00027,0.62071,0.00027),(0.00155,0.00030,0.60661,0.00030),(0.00167,0.00032,0.59315,0.00032),(0.00180,0.00035,0.57888,0.00035),(0.00196,0.00039,0.56151,0.00039),(0.00230,0.00046,0.52883,0.00046)} {(0.00316,0.77289,0.00316,0.01671),(0.00389,0.75114,0.00389,0.02015),(0.00433,0.73905,0.00433,0.02221),(0.00473,0.72893,0.00473,0.02401),(0.00513,0.71924,0.00513,0.02580),(0.00558,0.70892,0.00558,0.02779),(0.00616,0.69629,0.00616,0.03032),(0.00738,0.67235,0.00738,0.03544)} {(0.00079,0.00418,0.00079,0.66343),(0.00097,0.00504,0.00097,0.63316),(0.00108,0.00555,0.00108,0.61650),(0.00118,0.00600,0.00118,0.60265),(0.00128,0.00645,0.00128,0.58946),(0.00139,0.00695,0.00139,0.57551),(0.00154,0.00758,0.00154,0.55857),(0.00184,0.00886,0.00184,0.52684)} {(0.77956,0.00178,0.00964,0.00178),(0.75776,0.00219,0.01166,0.00219),(0.74558,0.00244,0.01287,0.00244),(0.73536,0.00266,0.01393,0.00266),(0.72554,0.00288,0.01499,0.00288),(0.71504,0.00314,0.01616,0.00314),(0.70216,0.00347,0.01767,0.00347),(0.67761,0.00415,0.02072,0.00415)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.77956,0.00178,0.00964,0.00178),(0.75776,0.00219,0.01166,0.00219),(0.74558,0.00244,0.01287,0.00244),(0.73536,0.00266,0.01393,0.00266),(0.72554,0.00288,0.01499,0.00288),(0.71504,0.00314,0.01616,0.00314),(0.70216,0.00347,0.01767,0.00347),(0.67761,0.00415,0.02072,0.00415)} {(0.00079,0.00418,0.00079,0.66343),(0.00097,0.00504,0.00097,0.63316),(0.00108,0.00555,0.00108,0.61650),(0.00118,0.00600,0.00118,0.60265),(0.00128,0.00645,0.00128,0.58946),(0.00139,0.00695,0.00139,0.57551),(0.00154,0.00758,0.00154,0.55857),(0.00184,0.00886,0.00184,0.52684)} {(0.00079,0.00418,0.00079,0.66343),(0.00097,0.00504,0.00097,0.63316),(0.00108,0.00555,0.00108,0.61650),(0.00118,0.00600,0.00118,0.60265),(0.00128,0.00645,0.00128,0.58946),(0.00139,0.00695,0.00139,0.57551),(0.00154,0.00758,0.00154,0.55857),(0.00184,0.00886,0.00184,0.52684)} {(0.00184,0.01236,0.04597,0.00182),(0.00224,0.01351,0.04978,0.00221),(0.00249,0.01414,0.05185,0.00245),(0.00270,0.01468,0.05355,0.00266),(0.00292,0.01518,0.05515,0.00288),(0.00316,0.01572,0.05682,0.00311),(0.00348,0.01637,0.05882,0.00342),(0.00412,0.01761,0.06247,0.00404)} {(0.00079,0.00418,0.00079,0.66343),(0.00097,0.00504,0.00097,0.63316),(0.00108,0.00555,0.00108,0.61650),(0.00118,0.00600,0.00118,0.60265),(0.00128,0.00645,0.00128,0.58946),(0.00139,0.00695,0.00139,0.57551),(0.00154,0.00758,0.00154,0.55857),(0.00184,0.00886,0.00184,0.52684)} {(0.04965,0.03708,0.00552,0.00545),(0.05427,0.04052,0.00673,0.00664),(0.05683,0.04243,0.00747,0.00736),(0.05896,0.04403,0.00811,0.00799),(0.06099,0.04554,0.00877,0.00863),(0.06315,0.04716,0.00949,0.00934),(0.06577,0.04912,0.01043,0.01025),(0.07071,0.05283,0.01236,0.01213)} {(0.02482,0.00273,0.00276,0.03435),(0.02714,0.00332,0.00337,0.03721),(0.02841,0.00368,0.00373,0.03876),(0.02948,0.00399,0.00406,0.04003),(0.03050,0.00431,0.00438,0.04123),(0.03157,0.00467,0.00475,0.04249),(0.03289,0.00513,0.00522,0.04400),(0.03536,0.00606,0.00618,0.04676)} {(0.00079,0.00418,0.00079,0.66343),(0.00097,0.00504,0.00097,0.63316),(0.00108,0.00555,0.00108,0.61650),(0.00118,0.00600,0.00118,0.60265),(0.00128,0.00645,0.00128,0.58946),(0.00139,0.00695,0.00139,0.57551),(0.00154,0.00758,0.00154,0.55857),(0.00184,0.00886,0.00184,0.52684)} ] [7] CLV 6: [ {(0.04641,0.00392,0.00132,0.00453),(0.05032,0.00472,0.00176,0.00541),(0.05244,0.00519,0.00204,0.00593),(0.05419,0.00561,0.00230,0.00639),(0.05584,0.00602,0.00256,0.00683),(0.05756,0.00648,0.00287,0.00733),(0.05963,0.00706,0.00328,0.00795),(0.06343,0.00823,0.00417,0.00920)} {(0.02395,0.00027,0.04082,0.00027),(0.02542,0.00032,0.04380,0.00032),(0.02617,0.00036,0.04538,0.00036),(0.02676,0.00039,0.04664,0.00039),(0.02730,0.00042,0.04780,0.00042),(0.02783,0.00045,0.04899,0.00045),(0.02844,0.00050,0.05038,0.00050),(0.02946,0.00059,0.05277,0.00059)} {(0.04786,0.03602,0.00877,0.00863),(0.05212,0.03927,0.01061,0.01042),(0.05447,0.04107,0.01172,0.01150),(0.05641,0.04257,0.01269,0.01244),(0.05826,0.04399,0.01366,0.01338),(0.06021,0.04551,0.01473,0.01443),(0.06258,0.04735,0.01611,0.01576),(0.06699,0.05081,0.01891,0.01846)} {(0.00145,0.63650,0.00145,0.00894),(0.00177,0.60543,0.00177,0.01082),(0.00197,0.58844,0.00197,0.01195),(0.00214,0.57440,0.00214,0.01294),(0.00232,0.56109,0.00232,0.01392),(0.00251,0.54707,0.00251,0.01501),(0.00276,0.53013,0.00276,0.01639),(0.00329,0.49868,0.00329,0.01919)} {(0.02393,0.00431,0.00438,0.03170),(0.02606,0.00521,0.00530,0.03406),(0.02723,0.00575,0.00586,0.03532),(0.02820,0.00622,0.00634,0.03635),(0.02913,0.00669,0.00683,0.03730),(0.03010,0.00721,0.00737,0.03829),(0.03129,0.00788,0.00805,0.03947),(0.03350,0.00923,0.00945,0.04158)} {(0.00013,0.00368,0.00013,0.08053),(0.00018,0.00437,0.00018,0.08383),(0.00021,0.00478,0.00021,0.08537),(0.00023,0.00513,0.00023,0.08649),(0.00026,0.00547,0.00026,0.08744),(0.00029,0.00585,0.00029,0.08830),(0.00034,0.00632,0.00034,0.08915),(0.00043,0.00725,0.00043,0.09020)} {(0.00042,0.00007,0.49360,0.00007),(0.00049,0.00008,0.45463,0.00008),(0.00053,0.00009,0.43367,0.00009),(0.00057,0.00010,0.41654,0.00010),(0.00061,0.00011,0.40048,0.00011),(0.00064,0.00011,0.38373,0.00011),(0.00069,0.00012,0.36376,0.00012),(0.00078,0.00014,0.32744,0.00014)} {(0.00145,0.63650,0.00145,0.00894),(0.00177,0.60543,0.00177,0.01082),(0.00197,0.58844,0.00197,0.01195),(0.00214,0.57440,0.00214,0.01294),(0.00232,0.56109,0.00232,0.01392),(0.00251,0.54707,0.00251,0.01501),(0.00276,0.53013,0.00276,0.01639),(0.00329,0.49868,0.00329,0.01919)} {(0.00932,0.00114,0.00104,0.02522),(0.00990,0.00137,0.00123,0.02637),(0.01020,0.00150,0.00134,0.02692),(0.01045,0.00161,0.00144,0.02733),(0.01067,0.00173,0.00153,0.02769),(0.01089,0.00185,0.00164,0.02802),(0.01116,0.00201,0.00177,0.02837),(0.01162,0.00233,0.00203,0.02885)} {(0.02395,0.00027,0.04082,0.00027),(0.02542,0.00032,0.04380,0.00032),(0.02617,0.00036,0.04538,0.00036),(0.02676,0.00039,0.04664,0.00039),(0.02730,0.00042,0.04780,0.00042),(0.02783,0.00045,0.04899,0.00045),(0.02844,0.00050,0.05038,0.00050),(0.02946,0.00059,0.05277,0.00059)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.04116,0.01658,0.00281,0.00244),(0.04404,0.01792,0.00342,0.00293),(0.04555,0.01865,0.00379,0.00323),(0.04677,0.01925,0.00412,0.00349),(0.04790,0.01981,0.00444,0.00375),(0.04905,0.02040,0.00481,0.00404),(0.05039,0.02111,0.00528,0.00441),(0.05274,0.02242,0.00623,0.00515)} {(0.00030,0.00175,0.00030,0.48709),(0.00035,0.00207,0.00035,0.44876),(0.00039,0.00226,0.00039,0.42823),(0.00042,0.00242,0.00042,0.41149),(0.00045,0.00258,0.00045,0.39582),(0.00048,0.00276,0.00048,0.37953),(0.00052,0.00297,0.00052,0.36014),(0.00061,0.00340,0.00061,0.32503)} {(0.00030,0.00175,0.00030,0.48709),(0.00035,0.00207,0.00035,0.44876),(0.00039,0.00226,0.00039,0.42823),(0.00042,0.00242,0.00042,0.41149),(0.00045,0.00258,0.00045,0.39582),(0.00048,0.00276,0.00048,0.37953),(0.00052,0.00297,0.00052,0.36014),(0.00061,0.00340,0.00061,0.32503)} {(0.00016,0.01055,0.00236,0.00037),(0.00022,0.01135,0.00281,0.00049),(0.00026,0.01177,0.00307,0.00057),(0.00029,0.01211,0.00330,0.00064),(0.00033,0.01244,0.00352,0.00072),(0.00037,0.01277,0.00376,0.00080),(0.00042,0.01317,0.00407,0.00091),(0.00054,0.01389,0.00467,0.00116)} {(0.00030,0.00175,0.00030,0.48709),(0.00035,0.00207,0.00035,0.44876),(0.00039,0.00226,0.00039,0.42823),(0.00042,0.00242,0.00042,0.41149),(0.00045,0.00258,0.00045,0.39582),(0.00048,0.00276,0.00048,0.37953),(0.00052,0.00297,0.00052,0.36014),(0.00061,0.00340,0.00061,0.32503)} {(0.04226,0.00152,0.00086,0.00036),(0.04537,0.00184,0.00115,0.00049),(0.04703,0.00203,0.00133,0.00057),(0.04837,0.00220,0.00150,0.00064),(0.04962,0.00236,0.00167,0.00072),(0.05091,0.00255,0.00187,0.00081),(0.05244,0.00279,0.00214,0.00093),(0.05515,0.00327,0.00272,0.00119)} {(0.00135,0.00379,0.00025,0.00410),(0.00162,0.00452,0.00033,0.00483),(0.00179,0.00494,0.00039,0.00526),(0.00194,0.00531,0.00044,0.00563),(0.00209,0.00568,0.00049,0.00599),(0.00225,0.00607,0.00055,0.00638),(0.00246,0.00658,0.00063,0.00687),(0.00288,0.00757,0.00081,0.00783)} {(0.00030,0.00175,0.00030,0.48709),(0.00035,0.00207,0.00035,0.44876),(0.00039,0.00226,0.00039,0.42823),(0.00042,0.00242,0.00042,0.41149),(0.00045,0.00258,0.00045,0.39582),(0.00048,0.00276,0.00048,0.37953),(0.00052,0.00297,0.00052,0.36014),(0.00061,0.00340,0.00061,0.32503)} ] [7] CLV 7: [ {(0.00316,0.77289,0.00316,0.01671),(0.00389,0.75114,0.00389,0.02015),(0.00433,0.73905,0.00433,0.02221),(0.00473,0.72893,0.00473,0.02401),(0.00513,0.71924,0.00513,0.02580),(0.00558,0.70892,0.00558,0.02779),(0.00616,0.69629,0.00616,0.03032),(0.00738,0.67235,0.00738,0.03544)} {(0.00107,0.00020,0.66827,0.00020),(0.00130,0.00024,0.63764,0.00024),(0.00143,0.00027,0.62071,0.00027),(0.00155,0.00030,0.60661,0.00030),(0.00167,0.00032,0.59315,0.00032),(0.00180,0.00035,0.57888,0.00035),(0.00196,0.00039,0.56151,0.00039),(0.00230,0.00046,0.52883,0.00046)} {(0.02482,0.00273,0.00276,0.03435),(0.02714,0.00332,0.00337,0.03721),(0.02841,0.00368,0.00373,0.03876),(0.02948,0.00399,0.00406,0.04003),(0.03050,0.00431,0.00438,0.04123),(0.03157,0.00467,0.00475,0.04249),(0.03289,0.00513,0.00522,0.04400),(0.03536,0.00606,0.00618,0.04676)} {(0.00316,0.77289,0.00316,0.01671),(0.00389,0.75114,0.00389,0.02015),(0.00433,0.73905,0.00433,0.02221),(0.00473,0.72893,0.00473,0.02401),(0.00513,0.71924,0.00513,0.02580),(0.00558,0.70892,0.00558,0.02779),(0.00616,0.69629,0.00616,0.03032),(0.00738,0.67235,0.00738,0.03544)} {(0.00079,0.00418,0.00079,0.66343),(0.00097,0.00504,0.00097,0.63316),(0.00108,0.00555,0.00108,0.61650),(0.00118,0.00600,0.00118,0.60265),(0.00128,0.00645,0.00128,0.58946),(0.00139,0.00695,0.00139,0.57551),(0.00154,0.00758,0.00154,0.55857),(0.00184,0.00886,0.00184,0.52684)} {(0.00079,0.00418,0.00079,0.66343),(0.00097,0.00504,0.00097,0.63316),(0.00108,0.00555,0.00108,0.61650),(0.00118,0.00600,0.00118,0.60265),(0.00128,0.00645,0.00128,0.58946),(0.00139,0.00695,0.00139,0.57551),(0.00154,0.00758,0.00154,0.55857),(0.00184,0.00886,0.00184,0.52684)} {(0.00107,0.00020,0.66827,0.00020),(0.00130,0.00024,0.63764,0.00024),(0.00143,0.00027,0.62071,0.00027),(0.00155,0.00030,0.60661,0.00030),(0.00167,0.00032,0.59315,0.00032),(0.00180,0.00035,0.57888,0.00035),(0.00196,0.00039,0.56151,0.00039),(0.00230,0.00046,0.52883,0.00046)} {(0.00316,0.77289,0.00316,0.01671),(0.00389,0.75114,0.00389,0.02015),(0.00433,0.73905,0.00433,0.02221),(0.00473,0.72893,0.00473,0.02401),(0.00513,0.71924,0.00513,0.02580),(0.00558,0.70892,0.00558,0.02779),(0.00616,0.69629,0.00616,0.03032),(0.00738,0.67235,0.00738,0.03544)} {(0.04965,0.03708,0.00552,0.00545),(0.05427,0.04052,0.00673,0.00664),(0.05683,0.04243,0.00747,0.00736),(0.05896,0.04403,0.00811,0.00799),(0.06099,0.04554,0.00877,0.00863),(0.06315,0.04716,0.00949,0.00934),(0.06577,0.04912,0.01043,0.01025),(0.07071,0.05283,0.01236,0.01213)} {(0.77956,0.00178,0.00964,0.00178),(0.75776,0.00219,0.01166,0.00219),(0.74558,0.00244,0.01287,0.00244),(0.73536,0.00266,0.01393,0.00266),(0.72554,0.00288,0.01499,0.00288),(0.71504,0.00314,0.01616,0.00314),(0.70216,0.00347,0.01767,0.00347),(0.67761,0.00415,0.02072,0.00415)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.77956,0.00178,0.00964,0.00178),(0.75776,0.00219,0.01166,0.00219),(0.74558,0.00244,0.01287,0.00244),(0.73536,0.00266,0.01393,0.00266),(0.72554,0.00288,0.01499,0.00288),(0.71504,0.00314,0.01616,0.00314),(0.70216,0.00347,0.01767,0.00347),(0.67761,0.00415,0.02072,0.00415)} {(0.00079,0.00418,0.00079,0.66343),(0.00097,0.00504,0.00097,0.63316),(0.00108,0.00555,0.00108,0.61650),(0.00118,0.00600,0.00118,0.60265),(0.00128,0.00645,0.00128,0.58946),(0.00139,0.00695,0.00139,0.57551),(0.00154,0.00758,0.00154,0.55857),(0.00184,0.00886,0.00184,0.52684)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00158,0.05682,0.00158,0.10528),(0.00194,0.06151,0.00194,0.11294),(0.00217,0.06405,0.00217,0.11700),(0.00236,0.06614,0.00236,0.12028),(0.00256,0.06811,0.00256,0.12333),(0.00279,0.07018,0.00279,0.12646),(0.00308,0.07265,0.00308,0.13014),(0.00369,0.07718,0.00369,0.13665)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.77956,0.00178,0.00964,0.00178),(0.75776,0.00219,0.01166,0.00219),(0.74558,0.00244,0.01287,0.00244),(0.73536,0.00266,0.01393,0.00266),(0.72554,0.00288,0.01499,0.00288),(0.71504,0.00314,0.01616,0.00314),(0.70216,0.00347,0.01767,0.00347),(0.67761,0.00415,0.02072,0.00415)} {(0.77956,0.00178,0.00964,0.00178),(0.75776,0.00219,0.01166,0.00219),(0.74558,0.00244,0.01287,0.00244),(0.73536,0.00266,0.01393,0.00266),(0.72554,0.00288,0.01499,0.00288),(0.71504,0.00314,0.01616,0.00314),(0.70216,0.00347,0.01767,0.00347),(0.67761,0.00415,0.02072,0.00415)} {(0.00107,0.00020,0.66827,0.00020),(0.00130,0.00024,0.63764,0.00024),(0.00143,0.00027,0.62071,0.00027),(0.00155,0.00030,0.60661,0.00030),(0.00167,0.00032,0.59315,0.00032),(0.00180,0.00035,0.57888,0.00035),(0.00196,0.00039,0.56151,0.00039),(0.00230,0.00046,0.52883,0.00046)} ] TEST alpha(ncats) = 100.00( 8), mode = MEAN 0.851718 0.911181 0.949150 0.981537 1.012954 1.046770 1.088392 1.158298 [8] P-matrix for branch length 0.100000 +0.9333 +0.0317 +0.0191 +0.0159 +0.0238 +0.9304 +0.0079 +0.0379 +0.0572 +0.0317 +0.8952 +0.0159 +0.0238 +0.0758 +0.0079 +0.8925 +0.9289 +0.0339 +0.0203 +0.0169 +0.0254 +0.9259 +0.0085 +0.0403 +0.0609 +0.0339 +0.8883 +0.0169 +0.0254 +0.0806 +0.0085 +0.8856 +0.9261 +0.0352 +0.0211 +0.0176 +0.0264 +0.9230 +0.0088 +0.0418 +0.0632 +0.0352 +0.8840 +0.0176 +0.0264 +0.0836 +0.0088 +0.8812 +0.9237 +0.0364 +0.0217 +0.0182 +0.0273 +0.9206 +0.0091 +0.0431 +0.0652 +0.0364 +0.8803 +0.0182 +0.0273 +0.0862 +0.0091 +0.8775 +0.9215 +0.0375 +0.0223 +0.0187 +0.0281 +0.9182 +0.0094 +0.0443 +0.0670 +0.0375 +0.8768 +0.0187 +0.0281 +0.0886 +0.0094 +0.8739 +0.9190 +0.0387 +0.0230 +0.0193 +0.0290 +0.9157 +0.0097 +0.0456 +0.0691 +0.0387 +0.8729 +0.0193 +0.0290 +0.0913 +0.0097 +0.8701 +0.9160 +0.0401 +0.0238 +0.0201 +0.0301 +0.9126 +0.0100 +0.0473 +0.0715 +0.0401 +0.8683 +0.0201 +0.0301 +0.0945 +0.0100 +0.8654 +0.9110 +0.0425 +0.0252 +0.0213 +0.0319 +0.9075 +0.0106 +0.0499 +0.0756 +0.0425 +0.8605 +0.0213 +0.0319 +0.0999 +0.0106 +0.8576 [8] P-matrix for branch length 0.200000 +0.8733 +0.0610 +0.0353 +0.0305 +0.0457 +0.8695 +0.0152 +0.0696 +0.1058 +0.0610 +0.8028 +0.0305 +0.0457 +0.1391 +0.0152 +0.7999 +0.8654 +0.0649 +0.0373 +0.0324 +0.0486 +0.8616 +0.0162 +0.0735 +0.1119 +0.0649 +0.7908 +0.0324 +0.0486 +0.1471 +0.0162 +0.7880 +0.8604 +0.0673 +0.0386 +0.0337 +0.0505 +0.8566 +0.0168 +0.0760 +0.1158 +0.0673 +0.7832 +0.0337 +0.0505 +0.1521 +0.0168 +0.7806 +0.8562 +0.0694 +0.0397 +0.0347 +0.0521 +0.8525 +0.0174 +0.0781 +0.1190 +0.0694 +0.7768 +0.0347 +0.0521 +0.1563 +0.0174 +0.7743 +0.8522 +0.0714 +0.0407 +0.0357 +0.0536 +0.8484 +0.0179 +0.0801 +0.1221 +0.0714 +0.7707 +0.0357 +0.0536 +0.1603 +0.0179 +0.7683 +0.8478 +0.0736 +0.0418 +0.0368 +0.0552 +0.8442 +0.0184 +0.0823 +0.1254 +0.0736 +0.7642 +0.0368 +0.0552 +0.1645 +0.0184 +0.7619 +0.8425 +0.0762 +0.0432 +0.0381 +0.0571 +0.8390 +0.0190 +0.0848 +0.1295 +0.0762 +0.7562 +0.0381 +0.0571 +0.1697 +0.0190 +0.7541 +0.8338 +0.0806 +0.0453 +0.0403 +0.0604 +0.8304 +0.0201 +0.0891 +0.1360 +0.0806 +0.7431 +0.0403 +0.0604 +0.1781 +0.0201 +0.7413 [8] P-matrix for branch length 1.000000 +0.5634 +0.2250 +0.0990 +0.1125 +0.1688 +0.5859 +0.0563 +0.1890 +0.2971 +0.2250 +0.3653 +0.1125 +0.1688 +0.3781 +0.0563 +0.3969 +0.5465 +0.2349 +0.1012 +0.1174 +0.1761 +0.5722 +0.0587 +0.1930 +0.3037 +0.2349 +0.3440 +0.1174 +0.1761 +0.3859 +0.0587 +0.3792 +0.5363 +0.2408 +0.1025 +0.1204 +0.1806 +0.5640 +0.0602 +0.1952 +0.3074 +0.2408 +0.3314 +0.1204 +0.1806 +0.3904 +0.0602 +0.3688 +0.5279 +0.2458 +0.1034 +0.1229 +0.1843 +0.5573 +0.0614 +0.1969 +0.3103 +0.2458 +0.3211 +0.1229 +0.1843 +0.3938 +0.0614 +0.3605 +0.5201 +0.2504 +0.1043 +0.1252 +0.1878 +0.5512 +0.0626 +0.1984 +0.3128 +0.2504 +0.3116 +0.1252 +0.1878 +0.3968 +0.0626 +0.3528 +0.5120 +0.2552 +0.1051 +0.1276 +0.1914 +0.5449 +0.0638 +0.1999 +0.3153 +0.2552 +0.3018 +0.1276 +0.1914 +0.3998 +0.0638 +0.3449 +0.5025 +0.2610 +0.1060 +0.1305 +0.1957 +0.5375 +0.0652 +0.2016 +0.3181 +0.2610 +0.2904 +0.1305 +0.1957 +0.4032 +0.0652 +0.3359 +0.4875 +0.2701 +0.1074 +0.1350 +0.2026 +0.5260 +0.0675 +0.2040 +0.3221 +0.2701 +0.2728 +0.1350 +0.2026 +0.4079 +0.0675 +0.3220 [8] P-matrix for branch length 1.000000 +0.5634 +0.2250 +0.0990 +0.1125 +0.1688 +0.5859 +0.0563 +0.1890 +0.2971 +0.2250 +0.3653 +0.1125 +0.1688 +0.3781 +0.0563 +0.3969 +0.5465 +0.2349 +0.1012 +0.1174 +0.1761 +0.5722 +0.0587 +0.1930 +0.3037 +0.2349 +0.3440 +0.1174 +0.1761 +0.3859 +0.0587 +0.3792 +0.5363 +0.2408 +0.1025 +0.1204 +0.1806 +0.5640 +0.0602 +0.1952 +0.3074 +0.2408 +0.3314 +0.1204 +0.1806 +0.3904 +0.0602 +0.3688 +0.5279 +0.2458 +0.1034 +0.1229 +0.1843 +0.5573 +0.0614 +0.1969 +0.3103 +0.2458 +0.3211 +0.1229 +0.1843 +0.3938 +0.0614 +0.3605 +0.5201 +0.2504 +0.1043 +0.1252 +0.1878 +0.5512 +0.0626 +0.1984 +0.3128 +0.2504 +0.3116 +0.1252 +0.1878 +0.3968 +0.0626 +0.3528 +0.5120 +0.2552 +0.1051 +0.1276 +0.1914 +0.5449 +0.0638 +0.1999 +0.3153 +0.2552 +0.3018 +0.1276 +0.1914 +0.3998 +0.0638 +0.3449 +0.5025 +0.2610 +0.1060 +0.1305 +0.1957 +0.5375 +0.0652 +0.2016 +0.3181 +0.2610 +0.2904 +0.1305 +0.1957 +0.4032 +0.0652 +0.3359 +0.4875 +0.2701 +0.1074 +0.1350 +0.2026 +0.5260 +0.0675 +0.2040 +0.3221 +0.2701 +0.2728 +0.1350 +0.2026 +0.4079 +0.0675 +0.3220 [8] CLV 5: [ {(0.05510,0.10024,0.00831,0.11764),(0.05824,0.10528,0.00936,0.12307),(0.06019,0.10839,0.01006,0.12639),(0.06184,0.11098,0.01067,0.12913),(0.06341,0.11344,0.01127,0.13172),(0.06508,0.11602,0.01194,0.13443),(0.06711,0.11912,0.01277,0.13765),(0.07042,0.12413,0.01420,0.14281)} {(0.76262,0.00209,0.01119,0.00209),(0.74890,0.00237,0.01253,0.00237),(0.74031,0.00255,0.01341,0.00255),(0.73308,0.00271,0.01417,0.00271),(0.72616,0.00287,0.01492,0.00287),(0.71881,0.00304,0.01574,0.00304),(0.70989,0.00327,0.01676,0.00327),(0.69523,0.00365,0.01851,0.00365)} {(0.05325,0.03976,0.00645,0.00636),(0.05613,0.04191,0.00726,0.00716),(0.05793,0.04326,0.00780,0.00768),(0.05943,0.04438,0.00826,0.00813),(0.06086,0.04545,0.00872,0.00859),(0.06238,0.04658,0.00923,0.00908),(0.06420,0.04795,0.00986,0.00970),(0.06718,0.05017,0.01096,0.01076)} {(0.00372,0.75598,0.00372,0.01935),(0.00421,0.74234,0.00421,0.02163),(0.00453,0.73383,0.00453,0.02313),(0.00482,0.72669,0.00482,0.02442),(0.00510,0.71986,0.00510,0.02569),(0.00541,0.71262,0.00541,0.02707),(0.00581,0.70386,0.00581,0.02879),(0.00649,0.68952,0.00649,0.03173)} {(0.02662,0.00318,0.00322,0.03658),(0.02807,0.00358,0.00363,0.03834),(0.02896,0.00384,0.00390,0.03942),(0.02972,0.00407,0.00413,0.04031),(0.03043,0.00429,0.00436,0.04116),(0.03119,0.00454,0.00461,0.04204),(0.03210,0.00485,0.00493,0.04310),(0.03359,0.00538,0.00548,0.04479)} {(0.00186,0.06048,0.00186,0.11128),(0.00210,0.06336,0.00210,0.11591),(0.00227,0.06514,0.00227,0.11871),(0.00241,0.06660,0.00241,0.12100),(0.00255,0.06799,0.00255,0.12314),(0.00271,0.06944,0.00271,0.12535),(0.00290,0.07118,0.00290,0.12796),(0.00325,0.07396,0.00325,0.13205)} {(0.00124,0.00023,0.64443,0.00023),(0.00139,0.00026,0.62531,0.00026),(0.00149,0.00028,0.61343,0.00028),(0.00157,0.00030,0.60349,0.00030),(0.00166,0.00032,0.59401,0.00032),(0.00175,0.00034,0.58399,0.00034),(0.00186,0.00036,0.57191,0.00036),(0.00206,0.00041,0.55223,0.00041)} {(0.00372,0.75598,0.00372,0.01935),(0.00421,0.74234,0.00421,0.02163),(0.00453,0.73383,0.00453,0.02313),(0.00482,0.72669,0.00482,0.02442),(0.00510,0.71986,0.00510,0.02569),(0.00541,0.71262,0.00541,0.02707),(0.00581,0.70386,0.00581,0.02879),(0.00649,0.68952,0.00649,0.03173)} {(0.00093,0.00484,0.00093,0.63986),(0.00105,0.00541,0.00105,0.62102),(0.00113,0.00578,0.00113,0.60934),(0.00120,0.00610,0.00120,0.59958),(0.00128,0.00642,0.00128,0.59030),(0.00135,0.00677,0.00135,0.58050),(0.00145,0.00720,0.00145,0.56870),(0.00162,0.00793,0.00162,0.54954)} {(0.76262,0.00209,0.01119,0.00209),(0.74890,0.00237,0.01253,0.00237),(0.74031,0.00255,0.01341,0.00255),(0.73308,0.00271,0.01417,0.00271),(0.72616,0.00287,0.01492,0.00287),(0.71881,0.00304,0.01574,0.00304),(0.70989,0.00327,0.01676,0.00327),(0.69523,0.00365,0.01851,0.00365)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.76262,0.00209,0.01119,0.00209),(0.74890,0.00237,0.01253,0.00237),(0.74031,0.00255,0.01341,0.00255),(0.73308,0.00271,0.01417,0.00271),(0.72616,0.00287,0.01492,0.00287),(0.71881,0.00304,0.01574,0.00304),(0.70989,0.00327,0.01676,0.00327),(0.69523,0.00365,0.01851,0.00365)} {(0.00093,0.00484,0.00093,0.63986),(0.00105,0.00541,0.00105,0.62102),(0.00113,0.00578,0.00113,0.60934),(0.00120,0.00610,0.00120,0.59958),(0.00128,0.00642,0.00128,0.59030),(0.00135,0.00677,0.00135,0.58050),(0.00145,0.00720,0.00145,0.56870),(0.00162,0.00793,0.00162,0.54954)} {(0.00093,0.00484,0.00093,0.63986),(0.00105,0.00541,0.00105,0.62102),(0.00113,0.00578,0.00113,0.60934),(0.00120,0.00610,0.00120,0.59958),(0.00128,0.00642,0.00128,0.59030),(0.00135,0.00677,0.00135,0.58050),(0.00145,0.00720,0.00145,0.56870),(0.00162,0.00793,0.00162,0.54954)} {(0.00215,0.01325,0.04895,0.00212),(0.00242,0.01397,0.05129,0.00239),(0.00260,0.01442,0.05273,0.00256),(0.00275,0.01479,0.05392,0.00271),(0.00291,0.01515,0.05505,0.00286),(0.00308,0.01553,0.05622,0.00303),(0.00329,0.01598,0.05763,0.00323),(0.00365,0.01672,0.05987,0.00359)} {(0.00093,0.00484,0.00093,0.63986),(0.00105,0.00541,0.00105,0.62102),(0.00113,0.00578,0.00113,0.60934),(0.00120,0.00610,0.00120,0.59958),(0.00128,0.00642,0.00128,0.59030),(0.00135,0.00677,0.00135,0.58050),(0.00145,0.00720,0.00145,0.56870),(0.00162,0.00793,0.00162,0.54954)} {(0.05325,0.03976,0.00645,0.00636),(0.05613,0.04191,0.00726,0.00716),(0.05793,0.04326,0.00780,0.00768),(0.05943,0.04438,0.00826,0.00813),(0.06086,0.04545,0.00872,0.00859),(0.06238,0.04658,0.00923,0.00908),(0.06420,0.04795,0.00986,0.00970),(0.06718,0.05017,0.01096,0.01076)} {(0.02662,0.00318,0.00322,0.03658),(0.02807,0.00358,0.00363,0.03834),(0.02896,0.00384,0.00390,0.03942),(0.02972,0.00407,0.00413,0.04031),(0.03043,0.00429,0.00436,0.04116),(0.03119,0.00454,0.00461,0.04204),(0.03210,0.00485,0.00493,0.04310),(0.03359,0.00538,0.00548,0.04479)} {(0.00093,0.00484,0.00093,0.63986),(0.00105,0.00541,0.00105,0.62102),(0.00113,0.00578,0.00113,0.60934),(0.00120,0.00610,0.00120,0.59958),(0.00128,0.00642,0.00128,0.59030),(0.00135,0.00677,0.00135,0.58050),(0.00145,0.00720,0.00145,0.56870),(0.00162,0.00793,0.00162,0.54954)} ] [8] CLV 6: [ {(0.04946,0.00453,0.00165,0.00521),(0.05187,0.00506,0.00196,0.00579),(0.05335,0.00540,0.00217,0.00617),(0.05457,0.00570,0.00236,0.00649),(0.05573,0.00599,0.00255,0.00681),(0.05695,0.00631,0.00276,0.00715),(0.05840,0.00671,0.00303,0.00757),(0.06073,0.00738,0.00352,0.00829)} {(0.02511,0.00031,0.04316,0.00031),(0.02597,0.00035,0.04495,0.00035),(0.02648,0.00037,0.04603,0.00037),(0.02689,0.00039,0.04691,0.00039),(0.02726,0.00042,0.04773,0.00042),(0.02765,0.00044,0.04857,0.00044),(0.02808,0.00047,0.04956,0.00047),(0.02875,0.00052,0.05109,0.00052)} {(0.05118,0.03855,0.01018,0.01001),(0.05383,0.04058,0.01141,0.01120),(0.05547,0.04184,0.01221,0.01198),(0.05684,0.04290,0.01291,0.01266),(0.05814,0.04390,0.01359,0.01332),(0.05951,0.04497,0.01434,0.01405),(0.06116,0.04625,0.01528,0.01495),(0.06384,0.04833,0.01688,0.01650)} {(0.00170,0.61227,0.00170,0.01039),(0.00191,0.59304,0.00191,0.01164),(0.00206,0.58118,0.00206,0.01245),(0.00218,0.57130,0.00218,0.01316),(0.00230,0.56193,0.00230,0.01386),(0.00244,0.55207,0.00244,0.01461),(0.00261,0.54025,0.00261,0.01556),(0.00291,0.52114,0.00291,0.01716)} {(0.02559,0.00500,0.00509,0.03355),(0.02692,0.00560,0.00570,0.03498),(0.02774,0.00599,0.00611,0.03585),(0.02842,0.00633,0.00645,0.03657),(0.02907,0.00666,0.00680,0.03724),(0.02976,0.00702,0.00717,0.03794),(0.03058,0.00748,0.00764,0.03877),(0.03192,0.00825,0.00844,0.04008)} {(0.00017,0.00421,0.00017,0.08316),(0.00020,0.00466,0.00020,0.08497),(0.00022,0.00495,0.00022,0.08597),(0.00024,0.00520,0.00024,0.08672),(0.00026,0.00545,0.00026,0.08738),(0.00028,0.00571,0.00028,0.08800),(0.00031,0.00603,0.00031,0.08866),(0.00036,0.00658,0.00036,0.08952)} {(0.00047,0.00008,0.46315,0.00008),(0.00052,0.00009,0.43933,0.00009),(0.00055,0.00010,0.42479,0.00010),(0.00058,0.00010,0.41279,0.00010),(0.00060,0.00011,0.40149,0.00011),(0.00063,0.00011,0.38969,0.00011),(0.00066,0.00012,0.37566,0.00012),(0.00072,0.00013,0.35327,0.00013)} {(0.00170,0.61227,0.00170,0.01039),(0.00191,0.59304,0.00191,0.01164),(0.00206,0.58118,0.00206,0.01245),(0.00218,0.57130,0.00218,0.01316),(0.00230,0.56193,0.00230,0.01386),(0.00244,0.55207,0.00244,0.01461),(0.00261,0.54025,0.00261,0.01556),(0.00291,0.52114,0.00291,0.01716)} {(0.00978,0.00132,0.00118,0.02613),(0.01012,0.00146,0.00131,0.02678),(0.01033,0.00156,0.00139,0.02714),(0.01050,0.00164,0.00146,0.02742),(0.01065,0.00172,0.00153,0.02767),(0.01081,0.00181,0.00160,0.02791),(0.01100,0.00191,0.00169,0.02817),(0.01130,0.00210,0.00184,0.02853)} {(0.02511,0.00031,0.04316,0.00031),(0.02597,0.00035,0.04495,0.00035),(0.02648,0.00037,0.04603,0.00037),(0.02689,0.00039,0.04691,0.00039),(0.02726,0.00042,0.04773,0.00042),(0.02765,0.00044,0.04857,0.00044),(0.02808,0.00047,0.04956,0.00047),(0.02875,0.00052,0.05109,0.00052)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.04342,0.01763,0.00328,0.00282),(0.04515,0.01845,0.00369,0.00315),(0.04619,0.01896,0.00396,0.00337),(0.04704,0.01938,0.00419,0.00355),(0.04783,0.01977,0.00442,0.00374),(0.04864,0.02019,0.00468,0.00393),(0.04959,0.02069,0.00499,0.00418),(0.05108,0.02149,0.00554,0.00461)} {(0.00034,0.00200,0.00034,0.45712),(0.00038,0.00221,0.00038,0.43376),(0.00040,0.00235,0.00040,0.41955),(0.00043,0.00246,0.00043,0.40783),(0.00045,0.00257,0.00045,0.39681),(0.00047,0.00269,0.00047,0.38532),(0.00050,0.00284,0.00050,0.37169),(0.00055,0.00309,0.00055,0.34999)} {(0.00034,0.00200,0.00034,0.45712),(0.00038,0.00221,0.00038,0.43376),(0.00040,0.00235,0.00040,0.41955),(0.00043,0.00246,0.00043,0.40783),(0.00045,0.00257,0.00045,0.39681),(0.00047,0.00269,0.00047,0.38532),(0.00050,0.00284,0.00050,0.37169),(0.00055,0.00309,0.00055,0.34999)} {(0.00021,0.01117,0.00271,0.00046),(0.00025,0.01166,0.00300,0.00055),(0.00027,0.01195,0.00319,0.00061),(0.00030,0.01219,0.00335,0.00066),(0.00032,0.01242,0.00351,0.00071),(0.00035,0.01265,0.00368,0.00077),(0.00039,0.01293,0.00388,0.00085),(0.00045,0.01338,0.00424,0.00098)} {(0.00034,0.00200,0.00034,0.45712),(0.00038,0.00221,0.00038,0.43376),(0.00040,0.00235,0.00040,0.41955),(0.00043,0.00246,0.00043,0.40783),(0.00045,0.00257,0.00045,0.39681),(0.00047,0.00269,0.00047,0.38532),(0.00050,0.00284,0.00050,0.37169),(0.00055,0.00309,0.00055,0.34999)} {(0.04470,0.00176,0.00108,0.00046),(0.04658,0.00197,0.00128,0.00054),(0.04773,0.00211,0.00141,0.00060),(0.04867,0.00223,0.00154,0.00066),(0.04954,0.00235,0.00166,0.00071),(0.05046,0.00248,0.00180,0.00078),(0.05153,0.00264,0.00198,0.00085),(0.05323,0.00292,0.00230,0.00100)} {(0.00156,0.00435,0.00031,0.00467),(0.00175,0.00483,0.00037,0.00515),(0.00187,0.00513,0.00041,0.00545),(0.00197,0.00540,0.00045,0.00571),(0.00208,0.00565,0.00049,0.00597),(0.00219,0.00593,0.00053,0.00624),(0.00233,0.00627,0.00058,0.00658),(0.00257,0.00685,0.00068,0.00714)} {(0.00034,0.00200,0.00034,0.45712),(0.00038,0.00221,0.00038,0.43376),(0.00040,0.00235,0.00040,0.41955),(0.00043,0.00246,0.00043,0.40783),(0.00045,0.00257,0.00045,0.39681),(0.00047,0.00269,0.00047,0.38532),(0.00050,0.00284,0.00050,0.37169),(0.00055,0.00309,0.00055,0.34999)} ] [8] CLV 7: [ {(0.00372,0.75598,0.00372,0.01935),(0.00421,0.74234,0.00421,0.02163),(0.00453,0.73383,0.00453,0.02313),(0.00482,0.72669,0.00482,0.02442),(0.00510,0.71986,0.00510,0.02569),(0.00541,0.71262,0.00541,0.02707),(0.00581,0.70386,0.00581,0.02879),(0.00649,0.68952,0.00649,0.03173)} {(0.00124,0.00023,0.64443,0.00023),(0.00139,0.00026,0.62531,0.00026),(0.00149,0.00028,0.61343,0.00028),(0.00157,0.00030,0.60349,0.00030),(0.00166,0.00032,0.59401,0.00032),(0.00175,0.00034,0.58399,0.00034),(0.00186,0.00036,0.57191,0.00036),(0.00206,0.00041,0.55223,0.00041)} {(0.02662,0.00318,0.00322,0.03658),(0.02807,0.00358,0.00363,0.03834),(0.02896,0.00384,0.00390,0.03942),(0.02972,0.00407,0.00413,0.04031),(0.03043,0.00429,0.00436,0.04116),(0.03119,0.00454,0.00461,0.04204),(0.03210,0.00485,0.00493,0.04310),(0.03359,0.00538,0.00548,0.04479)} {(0.00372,0.75598,0.00372,0.01935),(0.00421,0.74234,0.00421,0.02163),(0.00453,0.73383,0.00453,0.02313),(0.00482,0.72669,0.00482,0.02442),(0.00510,0.71986,0.00510,0.02569),(0.00541,0.71262,0.00541,0.02707),(0.00581,0.70386,0.00581,0.02879),(0.00649,0.68952,0.00649,0.03173)} {(0.00093,0.00484,0.00093,0.63986),(0.00105,0.00541,0.00105,0.62102),(0.00113,0.00578,0.00113,0.60934),(0.00120,0.00610,0.00120,0.59958),(0.00128,0.00642,0.00128,0.59030),(0.00135,0.00677,0.00135,0.58050),(0.00145,0.00720,0.00145,0.56870),(0.00162,0.00793,0.00162,0.54954)} {(0.00093,0.00484,0.00093,0.63986),(0.00105,0.00541,0.00105,0.62102),(0.00113,0.00578,0.00113,0.60934),(0.00120,0.00610,0.00120,0.59958),(0.00128,0.00642,0.00128,0.59030),(0.00135,0.00677,0.00135,0.58050),(0.00145,0.00720,0.00145,0.56870),(0.00162,0.00793,0.00162,0.54954)} {(0.00124,0.00023,0.64443,0.00023),(0.00139,0.00026,0.62531,0.00026),(0.00149,0.00028,0.61343,0.00028),(0.00157,0.00030,0.60349,0.00030),(0.00166,0.00032,0.59401,0.00032),(0.00175,0.00034,0.58399,0.00034),(0.00186,0.00036,0.57191,0.00036),(0.00206,0.00041,0.55223,0.00041)} {(0.00372,0.75598,0.00372,0.01935),(0.00421,0.74234,0.00421,0.02163),(0.00453,0.73383,0.00453,0.02313),(0.00482,0.72669,0.00482,0.02442),(0.00510,0.71986,0.00510,0.02569),(0.00541,0.71262,0.00541,0.02707),(0.00581,0.70386,0.00581,0.02879),(0.00649,0.68952,0.00649,0.03173)} {(0.05325,0.03976,0.00645,0.00636),(0.05613,0.04191,0.00726,0.00716),(0.05793,0.04326,0.00780,0.00768),(0.05943,0.04438,0.00826,0.00813),(0.06086,0.04545,0.00872,0.00859),(0.06238,0.04658,0.00923,0.00908),(0.06420,0.04795,0.00986,0.00970),(0.06718,0.05017,0.01096,0.01076)} {(0.76262,0.00209,0.01119,0.00209),(0.74890,0.00237,0.01253,0.00237),(0.74031,0.00255,0.01341,0.00255),(0.73308,0.00271,0.01417,0.00271),(0.72616,0.00287,0.01492,0.00287),(0.71881,0.00304,0.01574,0.00304),(0.70989,0.00327,0.01676,0.00327),(0.69523,0.00365,0.01851,0.00365)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.76262,0.00209,0.01119,0.00209),(0.74890,0.00237,0.01253,0.00237),(0.74031,0.00255,0.01341,0.00255),(0.73308,0.00271,0.01417,0.00271),(0.72616,0.00287,0.01492,0.00287),(0.71881,0.00304,0.01574,0.00304),(0.70989,0.00327,0.01676,0.00327),(0.69523,0.00365,0.01851,0.00365)} {(0.00093,0.00484,0.00093,0.63986),(0.00105,0.00541,0.00105,0.62102),(0.00113,0.00578,0.00113,0.60934),(0.00120,0.00610,0.00120,0.59958),(0.00128,0.00642,0.00128,0.59030),(0.00135,0.00677,0.00135,0.58050),(0.00145,0.00720,0.00145,0.56870),(0.00162,0.00793,0.00162,0.54954)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00186,0.06048,0.00186,0.11128),(0.00210,0.06336,0.00210,0.11591),(0.00227,0.06514,0.00227,0.11871),(0.00241,0.06660,0.00241,0.12100),(0.00255,0.06799,0.00255,0.12314),(0.00271,0.06944,0.00271,0.12535),(0.00290,0.07118,0.00290,0.12796),(0.00325,0.07396,0.00325,0.13205)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.76262,0.00209,0.01119,0.00209),(0.74890,0.00237,0.01253,0.00237),(0.74031,0.00255,0.01341,0.00255),(0.73308,0.00271,0.01417,0.00271),(0.72616,0.00287,0.01492,0.00287),(0.71881,0.00304,0.01574,0.00304),(0.70989,0.00327,0.01676,0.00327),(0.69523,0.00365,0.01851,0.00365)} {(0.76262,0.00209,0.01119,0.00209),(0.74890,0.00237,0.01253,0.00237),(0.74031,0.00255,0.01341,0.00255),(0.73308,0.00271,0.01417,0.00271),(0.72616,0.00287,0.01492,0.00287),(0.71881,0.00304,0.01574,0.00304),(0.70989,0.00327,0.01676,0.00327),(0.69523,0.00365,0.01851,0.00365)} {(0.00124,0.00023,0.64443,0.00023),(0.00139,0.00026,0.62531,0.00026),(0.00149,0.00028,0.61343,0.00028),(0.00157,0.00030,0.60349,0.00030),(0.00166,0.00032,0.59401,0.00032),(0.00175,0.00034,0.58399,0.00034),(0.00186,0.00036,0.57191,0.00036),(0.00206,0.00041,0.55223,0.00041)} ] TEST alpha(ncats) = 100.00( 8), mode = MEDIAN 0.841795 0.910016 0.948465 0.981013 1.012547 1.046551 1.088788 1.170825 [8] P-matrix for branch length 0.100000 +0.9340 +0.0314 +0.0189 +0.0157 +0.0235 +0.9311 +0.0078 +0.0375 +0.0566 +0.0314 +0.8963 +0.0157 +0.0235 +0.0750 +0.0078 +0.8937 +0.9290 +0.0338 +0.0203 +0.0169 +0.0254 +0.9259 +0.0085 +0.0402 +0.0608 +0.0338 +0.8884 +0.0169 +0.0254 +0.0805 +0.0085 +0.8857 +0.9262 +0.0352 +0.0211 +0.0176 +0.0264 +0.9230 +0.0088 +0.0418 +0.0632 +0.0352 +0.8841 +0.0176 +0.0264 +0.0835 +0.0088 +0.8813 +0.9238 +0.0363 +0.0217 +0.0182 +0.0273 +0.9206 +0.0091 +0.0431 +0.0651 +0.0363 +0.8804 +0.0182 +0.0273 +0.0861 +0.0091 +0.8775 +0.9215 +0.0375 +0.0223 +0.0187 +0.0281 +0.9182 +0.0094 +0.0443 +0.0670 +0.0375 +0.8768 +0.0187 +0.0281 +0.0886 +0.0094 +0.8739 +0.9190 +0.0386 +0.0230 +0.0193 +0.0290 +0.9157 +0.0097 +0.0456 +0.0691 +0.0386 +0.8730 +0.0193 +0.0290 +0.0913 +0.0097 +0.8701 +0.9160 +0.0401 +0.0239 +0.0201 +0.0301 +0.9126 +0.0100 +0.0473 +0.0716 +0.0401 +0.8683 +0.0201 +0.0301 +0.0946 +0.0100 +0.8653 +0.9101 +0.0430 +0.0255 +0.0215 +0.0322 +0.9066 +0.0107 +0.0504 +0.0764 +0.0430 +0.8592 +0.0215 +0.0322 +0.1008 +0.0107 +0.8562 [8] P-matrix for branch length 0.200000 +0.8746 +0.0603 +0.0349 +0.0302 +0.0452 +0.8708 +0.0151 +0.0689 +0.1047 +0.0603 +0.8048 +0.0302 +0.0452 +0.1378 +0.0151 +0.8019 +0.8655 +0.0648 +0.0373 +0.0324 +0.0486 +0.8617 +0.0162 +0.0735 +0.1118 +0.0648 +0.7910 +0.0324 +0.0486 +0.1469 +0.0162 +0.7883 +0.8605 +0.0673 +0.0386 +0.0336 +0.0505 +0.8567 +0.0168 +0.0760 +0.1157 +0.0673 +0.7834 +0.0336 +0.0505 +0.1520 +0.0168 +0.7807 +0.8563 +0.0694 +0.0397 +0.0347 +0.0520 +0.8525 +0.0173 +0.0781 +0.1190 +0.0694 +0.7769 +0.0347 +0.0520 +0.1562 +0.0173 +0.7744 +0.8522 +0.0714 +0.0407 +0.0357 +0.0535 +0.8485 +0.0178 +0.0801 +0.1221 +0.0714 +0.7708 +0.0357 +0.0535 +0.1602 +0.0178 +0.7684 +0.8479 +0.0736 +0.0418 +0.0368 +0.0552 +0.8442 +0.0184 +0.0822 +0.1254 +0.0736 +0.7642 +0.0368 +0.0552 +0.1645 +0.0184 +0.7619 +0.8425 +0.0762 +0.0432 +0.0381 +0.0572 +0.8389 +0.0191 +0.0849 +0.1295 +0.0762 +0.7562 +0.0381 +0.0572 +0.1697 +0.0191 +0.7541 +0.8323 +0.0813 +0.0457 +0.0407 +0.0610 +0.8289 +0.0203 +0.0898 +0.1372 +0.0813 +0.7408 +0.0407 +0.0610 +0.1796 +0.0203 +0.7390 [8] P-matrix for branch length 1.000000 +0.5663 +0.2233 +0.0986 +0.1117 +0.1675 +0.5883 +0.0558 +0.1883 +0.2959 +0.2233 +0.3691 +0.1117 +0.1675 +0.3767 +0.0558 +0.4000 +0.5468 +0.2347 +0.1012 +0.1173 +0.1760 +0.5724 +0.0587 +0.1929 +0.3036 +0.2347 +0.3444 +0.1173 +0.1760 +0.3858 +0.0587 +0.3795 +0.5365 +0.2407 +0.1024 +0.1204 +0.1805 +0.5641 +0.0602 +0.1951 +0.3073 +0.2407 +0.3316 +0.1204 +0.1805 +0.3903 +0.0602 +0.3690 +0.5281 +0.2457 +0.1034 +0.1228 +0.1843 +0.5575 +0.0614 +0.1969 +0.3102 +0.2457 +0.3213 +0.1228 +0.1843 +0.3937 +0.0614 +0.3606 +0.5202 +0.2503 +0.1043 +0.1252 +0.1878 +0.5513 +0.0626 +0.1984 +0.3128 +0.2503 +0.3117 +0.1252 +0.1878 +0.3968 +0.0626 +0.3529 +0.5121 +0.2552 +0.1051 +0.1276 +0.1914 +0.5449 +0.0638 +0.1999 +0.3153 +0.2552 +0.3019 +0.1276 +0.1914 +0.3998 +0.0638 +0.3450 +0.5024 +0.2610 +0.1061 +0.1305 +0.1958 +0.5374 +0.0653 +0.2016 +0.3182 +0.2610 +0.2903 +0.1305 +0.1958 +0.4032 +0.0653 +0.3358 +0.4849 +0.2717 +0.1076 +0.1358 +0.2037 +0.5240 +0.0679 +0.2043 +0.3227 +0.2717 +0.2698 +0.1358 +0.2037 +0.4087 +0.0679 +0.3197 [8] P-matrix for branch length 1.000000 +0.5663 +0.2233 +0.0986 +0.1117 +0.1675 +0.5883 +0.0558 +0.1883 +0.2959 +0.2233 +0.3691 +0.1117 +0.1675 +0.3767 +0.0558 +0.4000 +0.5468 +0.2347 +0.1012 +0.1173 +0.1760 +0.5724 +0.0587 +0.1929 +0.3036 +0.2347 +0.3444 +0.1173 +0.1760 +0.3858 +0.0587 +0.3795 +0.5365 +0.2407 +0.1024 +0.1204 +0.1805 +0.5641 +0.0602 +0.1951 +0.3073 +0.2407 +0.3316 +0.1204 +0.1805 +0.3903 +0.0602 +0.3690 +0.5281 +0.2457 +0.1034 +0.1228 +0.1843 +0.5575 +0.0614 +0.1969 +0.3102 +0.2457 +0.3213 +0.1228 +0.1843 +0.3937 +0.0614 +0.3606 +0.5202 +0.2503 +0.1043 +0.1252 +0.1878 +0.5513 +0.0626 +0.1984 +0.3128 +0.2503 +0.3117 +0.1252 +0.1878 +0.3968 +0.0626 +0.3529 +0.5121 +0.2552 +0.1051 +0.1276 +0.1914 +0.5449 +0.0638 +0.1999 +0.3153 +0.2552 +0.3019 +0.1276 +0.1914 +0.3998 +0.0638 +0.3450 +0.5024 +0.2610 +0.1061 +0.1305 +0.1958 +0.5374 +0.0653 +0.2016 +0.3182 +0.2610 +0.2903 +0.1305 +0.1958 +0.4032 +0.0653 +0.3358 +0.4849 +0.2717 +0.1076 +0.1358 +0.2037 +0.5240 +0.0679 +0.2043 +0.3227 +0.2717 +0.2698 +0.1358 +0.2037 +0.4087 +0.0679 +0.3197 [8] CLV 5: [ {(0.05457,0.09938,0.00814,0.11671),(0.05818,0.10518,0.00934,0.12296),(0.06016,0.10834,0.01005,0.12633),(0.06181,0.11094,0.01066,0.12909),(0.06339,0.11341,0.01127,0.13169),(0.06507,0.11601,0.01193,0.13441),(0.06712,0.11915,0.01278,0.13768),(0.07101,0.12500,0.01447,0.14370)} {(0.76494,0.00205,0.01097,0.00205),(0.74917,0.00236,0.01250,0.00236),(0.74047,0.00255,0.01339,0.00255),(0.73320,0.00271,0.01416,0.00271),(0.72625,0.00287,0.01491,0.00287),(0.71885,0.00304,0.01573,0.00304),(0.70980,0.00327,0.01677,0.00327),(0.69265,0.00372,0.01882,0.00372)} {(0.05275,0.03939,0.00632,0.00623),(0.05608,0.04187,0.00724,0.00714),(0.05790,0.04323,0.00779,0.00767),(0.05941,0.04436,0.00825,0.00813),(0.06084,0.04543,0.00872,0.00858),(0.06237,0.04657,0.00923,0.00908),(0.06422,0.04796,0.00987,0.00970),(0.06770,0.05057,0.01116,0.01096)} {(0.00364,0.75829,0.00364,0.01898),(0.00420,0.74261,0.00420,0.02159),(0.00453,0.73398,0.00453,0.02310),(0.00481,0.72680,0.00481,0.02440),(0.00510,0.71994,0.00510,0.02567),(0.00541,0.71266,0.00541,0.02706),(0.00581,0.70378,0.00581,0.02881),(0.00662,0.68700,0.00662,0.03226)} {(0.02638,0.00312,0.00316,0.03628),(0.02804,0.00357,0.00362,0.03830),(0.02895,0.00383,0.00389,0.03940),(0.02970,0.00406,0.00413,0.04030),(0.03042,0.00429,0.00436,0.04114),(0.03118,0.00454,0.00461,0.04204),(0.03211,0.00485,0.00494,0.04311),(0.03385,0.00548,0.00558,0.04509)} 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{(0.00091,0.00474,0.00091,0.64307),(0.00105,0.00540,0.00105,0.62138),(0.00113,0.00577,0.00113,0.60955),(0.00120,0.00610,0.00120,0.59974),(0.00127,0.00642,0.00127,0.59042),(0.00135,0.00676,0.00135,0.58056),(0.00145,0.00720,0.00145,0.56859),(0.00165,0.00807,0.00165,0.54619)} {(0.76494,0.00205,0.01097,0.00205),(0.74917,0.00236,0.01250,0.00236),(0.74047,0.00255,0.01339,0.00255),(0.73320,0.00271,0.01416,0.00271),(0.72625,0.00287,0.01491,0.00287),(0.71885,0.00304,0.01573,0.00304),(0.70980,0.00327,0.01677,0.00327),(0.69265,0.00372,0.01882,0.00372)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.76494,0.00205,0.01097,0.00205),(0.74917,0.00236,0.01250,0.00236),(0.74047,0.00255,0.01339,0.00255),(0.73320,0.00271,0.01416,0.00271),(0.72625,0.00287,0.01491,0.00287),(0.71885,0.00304,0.01573,0.00304),(0.70980,0.00327,0.01677,0.00327),(0.69265,0.00372,0.01882,0.00372)} {(0.00091,0.00474,0.00091,0.64307),(0.00105,0.00540,0.00105,0.62138),(0.00113,0.00577,0.00113,0.60955),(0.00120,0.00610,0.00120,0.59974),(0.00127,0.00642,0.00127,0.59042),(0.00135,0.00676,0.00135,0.58056),(0.00145,0.00720,0.00145,0.56859),(0.00165,0.00807,0.00165,0.54619)} {(0.00091,0.00474,0.00091,0.64307),(0.00105,0.00540,0.00105,0.62138),(0.00113,0.00577,0.00113,0.60955),(0.00120,0.00610,0.00120,0.59974),(0.00127,0.00642,0.00127,0.59042),(0.00135,0.00676,0.00135,0.58056),(0.00145,0.00720,0.00145,0.56859),(0.00165,0.00807,0.00165,0.54619)} {(0.00211,0.01313,0.04854,0.00208),(0.00241,0.01396,0.05125,0.00238),(0.00260,0.01441,0.05271,0.00256),(0.00275,0.01479,0.05390,0.00271),(0.00291,0.01514,0.05503,0.00286),(0.00308,0.01552,0.05622,0.00303),(0.00329,0.01599,0.05764,0.00323),(0.00372,0.01686,0.06026,0.00365)} {(0.00091,0.00474,0.00091,0.64307),(0.00105,0.00540,0.00105,0.62138),(0.00113,0.00577,0.00113,0.60955),(0.00120,0.00610,0.00120,0.59974),(0.00127,0.00642,0.00127,0.59042),(0.00135,0.00676,0.00135,0.58056),(0.00145,0.00720,0.00145,0.56859),(0.00165,0.00807,0.00165,0.54619)} {(0.05275,0.03939,0.00632,0.00623),(0.05608,0.04187,0.00724,0.00714),(0.05790,0.04323,0.00779,0.00767),(0.05941,0.04436,0.00825,0.00813),(0.06084,0.04543,0.00872,0.00858),(0.06237,0.04657,0.00923,0.00908),(0.06422,0.04796,0.00987,0.00970),(0.06770,0.05057,0.01116,0.01096)} {(0.02638,0.00312,0.00316,0.03628),(0.02804,0.00357,0.00362,0.03830),(0.02895,0.00383,0.00389,0.03940),(0.02970,0.00406,0.00413,0.04030),(0.03042,0.00429,0.00436,0.04114),(0.03118,0.00454,0.00461,0.04204),(0.03211,0.00485,0.00494,0.04311),(0.03385,0.00548,0.00558,0.04509)} {(0.00091,0.00474,0.00091,0.64307),(0.00105,0.00540,0.00105,0.62138),(0.00113,0.00577,0.00113,0.60955),(0.00120,0.00610,0.00120,0.59974),(0.00127,0.00642,0.00127,0.59042),(0.00135,0.00676,0.00135,0.58056),(0.00145,0.00720,0.00145,0.56859),(0.00165,0.00807,0.00165,0.54619)} ] [8] CLV 6: [ {(0.04905,0.00444,0.00161,0.00512),(0.05182,0.00505,0.00195,0.00578),(0.05332,0.00540,0.00217,0.00616),(0.05455,0.00570,0.00235,0.00648),(0.05572,0.00599,0.00254,0.00680),(0.05694,0.00631,0.00276,0.00715),(0.05841,0.00671,0.00304,0.00758),(0.06113,0.00750,0.00361,0.00842)} {(0.02495,0.00030,0.04284,0.00030),(0.02595,0.00035,0.04492,0.00035),(0.02647,0.00037,0.04601,0.00037),(0.02688,0.00039,0.04690,0.00039),(0.02726,0.00042,0.04772,0.00042),(0.02764,0.00044,0.04857,0.00044),(0.02809,0.00047,0.04957,0.00047),(0.02886,0.00053,0.05134,0.00053)} {(0.05073,0.03821,0.00998,0.00981),(0.05378,0.04054,0.01138,0.01118),(0.05544,0.04182,0.01220,0.01197),(0.05682,0.04288,0.01290,0.01265),(0.05812,0.04389,0.01358,0.01331),(0.05950,0.04496,0.01434,0.01404),(0.06118,0.04626,0.01528,0.01496),(0.06430,0.04870,0.01717,0.01678)} 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{(0.02495,0.00030,0.04284,0.00030),(0.02595,0.00035,0.04492,0.00035),(0.02647,0.00037,0.04601,0.00037),(0.02688,0.00039,0.04690,0.00039),(0.02726,0.00042,0.04772,0.00042),(0.02764,0.00044,0.04857,0.00044),(0.02809,0.00047,0.04957,0.00047),(0.02886,0.00053,0.05134,0.00053)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.04312,0.01748,0.00321,0.00277),(0.04511,0.01843,0.00368,0.00314),(0.04617,0.01895,0.00395,0.00336),(0.04702,0.01937,0.00419,0.00355),(0.04782,0.01977,0.00442,0.00373),(0.04864,0.02019,0.00467,0.00393),(0.04960,0.02069,0.00500,0.00419),(0.05133,0.02163,0.00564,0.00469)} {(0.00034,0.00197,0.00034,0.46115),(0.00038,0.00221,0.00038,0.43421),(0.00040,0.00234,0.00040,0.41980),(0.00043,0.00246,0.00043,0.40802),(0.00045,0.00257,0.00045,0.39695),(0.00047,0.00269,0.00047,0.38539),(0.00050,0.00284,0.00050,0.37156),(0.00055,0.00314,0.00055,0.34626)} {(0.00034,0.00197,0.00034,0.46115),(0.00038,0.00221,0.00038,0.43421),(0.00040,0.00234,0.00040,0.41980),(0.00043,0.00246,0.00043,0.40802),(0.00045,0.00257,0.00045,0.39695),(0.00047,0.00269,0.00047,0.38539),(0.00050,0.00284,0.00050,0.37156),(0.00055,0.00314,0.00055,0.34626)} {(0.00020,0.01109,0.00266,0.00045),(0.00025,0.01165,0.00299,0.00055),(0.00027,0.01194,0.00318,0.00061),(0.00030,0.01219,0.00335,0.00066),(0.00032,0.01241,0.00350,0.00071),(0.00035,0.01265,0.00367,0.00077),(0.00039,0.01294,0.00389,0.00085),(0.00047,0.01345,0.00430,0.00100)} {(0.00034,0.00197,0.00034,0.46115),(0.00038,0.00221,0.00038,0.43421),(0.00040,0.00234,0.00040,0.41980),(0.00043,0.00246,0.00043,0.40802),(0.00045,0.00257,0.00045,0.39695),(0.00047,0.00269,0.00047,0.38539),(0.00050,0.00284,0.00050,0.37156),(0.00055,0.00314,0.00055,0.34626)} {(0.04437,0.00173,0.00105,0.00044),(0.04655,0.00197,0.00127,0.00054),(0.04771,0.00211,0.00141,0.00060),(0.04865,0.00223,0.00153,0.00066),(0.04953,0.00235,0.00166,0.00071),(0.05045,0.00248,0.00180,0.00077),(0.05154,0.00264,0.00198,0.00086),(0.05352,0.00297,0.00236,0.00102)} {(0.00153,0.00427,0.00030,0.00459),(0.00174,0.00482,0.00037,0.00514),(0.00187,0.00513,0.00041,0.00545),(0.00197,0.00539,0.00045,0.00571),(0.00207,0.00565,0.00048,0.00597),(0.00219,0.00593,0.00053,0.00624),(0.00233,0.00628,0.00058,0.00658),(0.00262,0.00696,0.00070,0.00724)} {(0.00034,0.00197,0.00034,0.46115),(0.00038,0.00221,0.00038,0.43421),(0.00040,0.00234,0.00040,0.41980),(0.00043,0.00246,0.00043,0.40802),(0.00045,0.00257,0.00045,0.39695),(0.00047,0.00269,0.00047,0.38539),(0.00050,0.00284,0.00050,0.37156),(0.00055,0.00314,0.00055,0.34626)} ] [8] CLV 7: [ {(0.00364,0.75829,0.00364,0.01898),(0.00420,0.74261,0.00420,0.02159),(0.00453,0.73398,0.00453,0.02310),(0.00481,0.72680,0.00481,0.02440),(0.00510,0.71994,0.00510,0.02567),(0.00541,0.71266,0.00541,0.02706),(0.00581,0.70378,0.00581,0.02881),(0.00662,0.68700,0.00662,0.03226)} {(0.00122,0.00023,0.64768,0.00023),(0.00139,0.00026,0.62568,0.00026),(0.00149,0.00028,0.61364,0.00028),(0.00157,0.00030,0.60365,0.00030),(0.00166,0.00032,0.59413,0.00032),(0.00175,0.00034,0.58405,0.00034),(0.00186,0.00036,0.57179,0.00036),(0.00209,0.00041,0.54878,0.00041)} {(0.02638,0.00312,0.00316,0.03628),(0.02804,0.00357,0.00362,0.03830),(0.02895,0.00383,0.00389,0.03940),(0.02970,0.00406,0.00413,0.04030),(0.03042,0.00429,0.00436,0.04114),(0.03118,0.00454,0.00461,0.04204),(0.03211,0.00485,0.00494,0.04311),(0.03385,0.00548,0.00558,0.04509)} {(0.00364,0.75829,0.00364,0.01898),(0.00420,0.74261,0.00420,0.02159),(0.00453,0.73398,0.00453,0.02310),(0.00481,0.72680,0.00481,0.02440),(0.00510,0.71994,0.00510,0.02567),(0.00541,0.71266,0.00541,0.02706),(0.00581,0.70378,0.00581,0.02881),(0.00662,0.68700,0.00662,0.03226)} {(0.00091,0.00474,0.00091,0.64307),(0.00105,0.00540,0.00105,0.62138),(0.00113,0.00577,0.00113,0.60955),(0.00120,0.00610,0.00120,0.59974),(0.00127,0.00642,0.00127,0.59042),(0.00135,0.00676,0.00135,0.58056),(0.00145,0.00720,0.00145,0.56859),(0.00165,0.00807,0.00165,0.54619)} {(0.00091,0.00474,0.00091,0.64307),(0.00105,0.00540,0.00105,0.62138),(0.00113,0.00577,0.00113,0.60955),(0.00120,0.00610,0.00120,0.59974),(0.00127,0.00642,0.00127,0.59042),(0.00135,0.00676,0.00135,0.58056),(0.00145,0.00720,0.00145,0.56859),(0.00165,0.00807,0.00165,0.54619)} {(0.00122,0.00023,0.64768,0.00023),(0.00139,0.00026,0.62568,0.00026),(0.00149,0.00028,0.61364,0.00028),(0.00157,0.00030,0.60365,0.00030),(0.00166,0.00032,0.59413,0.00032),(0.00175,0.00034,0.58405,0.00034),(0.00186,0.00036,0.57179,0.00036),(0.00209,0.00041,0.54878,0.00041)} {(0.00364,0.75829,0.00364,0.01898),(0.00420,0.74261,0.00420,0.02159),(0.00453,0.73398,0.00453,0.02310),(0.00481,0.72680,0.00481,0.02440),(0.00510,0.71994,0.00510,0.02567),(0.00541,0.71266,0.00541,0.02706),(0.00581,0.70378,0.00581,0.02881),(0.00662,0.68700,0.00662,0.03226)} {(0.05275,0.03939,0.00632,0.00623),(0.05608,0.04187,0.00724,0.00714),(0.05790,0.04323,0.00779,0.00767),(0.05941,0.04436,0.00825,0.00813),(0.06084,0.04543,0.00872,0.00858),(0.06237,0.04657,0.00923,0.00908),(0.06422,0.04796,0.00987,0.00970),(0.06770,0.05057,0.01116,0.01096)} {(0.76494,0.00205,0.01097,0.00205),(0.74917,0.00236,0.01250,0.00236),(0.74047,0.00255,0.01339,0.00255),(0.73320,0.00271,0.01416,0.00271),(0.72625,0.00287,0.01491,0.00287),(0.71885,0.00304,0.01573,0.00304),(0.70980,0.00327,0.01677,0.00327),(0.69265,0.00372,0.01882,0.00372)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.76494,0.00205,0.01097,0.00205),(0.74917,0.00236,0.01250,0.00236),(0.74047,0.00255,0.01339,0.00255),(0.73320,0.00271,0.01416,0.00271),(0.72625,0.00287,0.01491,0.00287),(0.71885,0.00304,0.01573,0.00304),(0.70980,0.00327,0.01677,0.00327),(0.69265,0.00372,0.01882,0.00372)} {(0.00091,0.00474,0.00091,0.64307),(0.00105,0.00540,0.00105,0.62138),(0.00113,0.00577,0.00113,0.60955),(0.00120,0.00610,0.00120,0.59974),(0.00127,0.00642,0.00127,0.59042),(0.00135,0.00676,0.00135,0.58056),(0.00145,0.00720,0.00145,0.56859),(0.00165,0.00807,0.00165,0.54619)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00182,0.05998,0.00182,0.11048),(0.00210,0.06331,0.00210,0.11582),(0.00226,0.06510,0.00226,0.11866),(0.00241,0.06658,0.00241,0.12096),(0.00255,0.06797,0.00255,0.12311),(0.00271,0.06943,0.00271,0.12534),(0.00291,0.07119,0.00291,0.12798),(0.00331,0.07444,0.00331,0.13274)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.76494,0.00205,0.01097,0.00205),(0.74917,0.00236,0.01250,0.00236),(0.74047,0.00255,0.01339,0.00255),(0.73320,0.00271,0.01416,0.00271),(0.72625,0.00287,0.01491,0.00287),(0.71885,0.00304,0.01573,0.00304),(0.70980,0.00327,0.01677,0.00327),(0.69265,0.00372,0.01882,0.00372)} {(0.76494,0.00205,0.01097,0.00205),(0.74917,0.00236,0.01250,0.00236),(0.74047,0.00255,0.01339,0.00255),(0.73320,0.00271,0.01416,0.00271),(0.72625,0.00287,0.01491,0.00287),(0.71885,0.00304,0.01573,0.00304),(0.70980,0.00327,0.01677,0.00327),(0.69265,0.00372,0.01882,0.00372)} {(0.00122,0.00023,0.64768,0.00023),(0.00139,0.00026,0.62568,0.00026),(0.00149,0.00028,0.61364,0.00028),(0.00157,0.00030,0.60365,0.00030),(0.00166,0.00032,0.59413,0.00032),(0.00175,0.00034,0.58405,0.00034),(0.00186,0.00036,0.57179,0.00036),(0.00209,0.00041,0.54878,0.00041)} ] TEST alpha(ncats) = 0.10(16), mode = MEAN 0.000000 0.000000 0.000000 0.000002 0.000022 0.000166 0.000882 0.003692 0.012917 0.039363 0.107650 0.270699 0.640794 1.470721 3.453341 9.999749 [0] P-matrix for branch length 0.100000 +1.0000 +0.0000 +0.0000 -0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 -0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 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+0.0052 +0.0078 +0.0256 +0.0026 +0.9641 +0.9492 +0.0241 +0.0146 +0.0121 +0.0181 +0.9468 +0.0060 +0.0291 +0.0439 +0.0241 +0.9199 +0.0121 +0.0181 +0.0582 +0.0060 +0.9176 +0.8891 +0.0532 +0.0311 +0.0266 +0.0399 +0.8853 +0.0133 +0.0615 +0.0933 +0.0532 +0.8269 +0.0266 +0.0399 +0.1229 +0.0133 +0.8239 +0.7680 +0.1139 +0.0611 +0.0570 +0.0855 +0.7670 +0.0285 +0.1191 +0.1832 +0.1139 +0.6459 +0.0570 +0.0855 +0.2381 +0.0285 +0.6479 +0.5233 +0.2485 +0.1039 +0.1242 +0.1864 +0.5537 +0.0621 +0.1978 +0.3118 +0.2485 +0.3155 +0.1242 +0.1864 +0.3956 +0.0621 +0.3559 [0] P-matrix for branch length 0.200000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 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+0.9135 +0.0099 +0.0468 +0.0708 +0.0397 +0.8696 +0.0198 +0.0298 +0.0936 +0.0099 +0.8667 +0.8102 +0.0924 +0.0512 +0.0462 +0.0693 +0.8073 +0.0231 +0.1002 +0.1535 +0.0924 +0.7079 +0.0462 +0.0693 +0.2004 +0.0231 +0.7071 +0.6340 +0.1853 +0.0881 +0.0926 +0.1390 +0.6454 +0.0463 +0.1694 +0.2644 +0.1853 +0.4577 +0.0926 +0.1390 +0.3387 +0.0463 +0.4760 +0.4334 +0.3041 +0.1105 +0.1520 +0.2281 +0.4861 +0.0760 +0.2099 +0.3316 +0.3041 +0.2123 +0.1520 +0.2281 +0.4197 +0.0760 +0.2762 +0.3169 +0.3860 +0.1041 +0.1930 +0.2895 +0.4099 +0.0965 +0.2041 +0.3122 +0.3860 +0.1088 +0.1930 +0.2895 +0.4082 +0.0965 +0.2058 +0.3000 +0.4000 +0.1000 +0.2000 +0.3000 +0.4000 +0.1000 +0.2000 +0.3000 +0.4000 +0.1000 +0.2000 +0.3000 +0.4000 +0.1000 +0.2000 [0] P-matrix for branch length 1.000000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 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+0.9499 +0.0075 +0.0112 +0.0367 +0.0037 +0.9483 +0.9168 +0.0397 +0.0236 +0.0198 +0.0298 +0.9135 +0.0099 +0.0468 +0.0708 +0.0397 +0.8696 +0.0198 +0.0298 +0.0936 +0.0099 +0.8667 +0.8102 +0.0924 +0.0512 +0.0462 +0.0693 +0.8073 +0.0231 +0.1002 +0.1535 +0.0924 +0.7079 +0.0462 +0.0693 +0.2004 +0.0231 +0.7071 +0.6340 +0.1853 +0.0881 +0.0926 +0.1390 +0.6454 +0.0463 +0.1694 +0.2644 +0.1853 +0.4577 +0.0926 +0.1390 +0.3387 +0.0463 +0.4760 +0.4334 +0.3041 +0.1105 +0.1520 +0.2281 +0.4861 +0.0760 +0.2099 +0.3316 +0.3041 +0.2123 +0.1520 +0.2281 +0.4197 +0.0760 +0.2762 +0.3169 +0.3860 +0.1041 +0.1930 +0.2895 +0.4099 +0.0965 +0.2041 +0.3122 +0.3860 +0.1088 +0.1930 +0.2895 +0.4082 +0.0965 +0.2058 +0.3000 +0.4000 +0.1000 +0.2000 +0.3000 +0.4000 +0.1000 +0.2000 +0.3000 +0.4000 +0.1000 +0.2000 +0.3000 +0.4000 +0.1000 +0.2000 [0] CLV 5: [ {(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00000,0.00000,0.00000,0.00000),(0.00001,0.00003,0.00000,0.00003),(0.00007,0.00014,0.00000,0.00017),(0.00029,0.00057,0.00000,0.00072),(0.00100,0.00200,0.00000,0.00249),(0.00303,0.00603,0.00002,0.00752),(0.00816,0.01612,0.00016,0.01998),(0.01981,0.03839,0.00098,0.04698),(0.04332,0.08059,0.00497,0.09597),(0.08409,0.14374,0.02116,0.16230),(0.13941,0.20244,0.07257,0.21038),(0.18743,0.20890,0.17210,0.20774)} 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{(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(0.99999,0.00000,0.00000,0.00000),(0.99995,0.00000,0.00000,0.00000),(0.99971,0.00000,0.00000,0.00000),(0.99878,0.00000,0.00000,0.00000),(0.99575,0.00000,0.00000,0.00000),(0.98711,0.00001,0.00003,0.00001),(0.96524,0.00004,0.00024,0.00004),(0.91545,0.00024,0.00140,0.00024),(0.81401,0.00123,0.00685,0.00123),(0.63444,0.00555,0.02666,0.00555),(0.37902,0.02148,0.07487,0.02148),(0.14118,0.06603,0.10956,0.06603)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(0.99999,0.00000,0.00000,0.00000),(0.99995,0.00000,0.00000,0.00000),(0.99971,0.00000,0.00000,0.00000),(0.99878,0.00000,0.00000,0.00000),(0.99575,0.00000,0.00000,0.00000),(0.98711,0.00001,0.00003,0.00001),(0.96524,0.00004,0.00024,0.00004),(0.91545,0.00024,0.00140,0.00024),(0.81401,0.00123,0.00685,0.00123),(0.63444,0.00555,0.02666,0.00555),(0.37902,0.02148,0.07487,0.02148),(0.14118,0.06603,0.10956,0.06603)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99999,0.00000),(0.00000,0.00000,0.99991,0.00000),(0.00000,0.00000,0.99954,0.00000),(0.00000,0.00000,0.99807,0.00000),(0.00000,0.00000,0.99325,0.00000),(0.00000,0.00000,0.97959,0.00000),(0.00003,0.00000,0.94523,0.00000),(0.00016,0.00003,0.86829,0.00003),(0.00076,0.00014,0.71752,0.00014),(0.00296,0.00062,0.47287,0.00062),(0.00832,0.00239,0.18769,0.00239),(0.01217,0.00734,0.02405,0.00734)} ] TEST alpha(ncats) = 0.10(16), mode = MEDIAN 0.000000 0.000000 0.000000 0.000002 0.000022 0.000158 0.000811 0.003322 0.011457 0.034574 0.093906 0.235077 0.555280 1.276266 3.031672 10.757454 [0] P-matrix for branch length 0.100000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 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[0] P-matrix for branch length 1.000000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.0000 +0.0000 +0.0000 +0.0000 +1.0000 +0.9999 +0.0001 +0.0000 +0.0000 +0.0000 +0.9999 +0.0000 +0.0001 +0.0001 +0.0001 +0.9998 +0.0000 +0.0000 +0.0002 +0.0000 +0.9998 +0.9993 +0.0003 +0.0002 +0.0002 +0.0002 +0.9993 +0.0001 +0.0004 +0.0006 +0.0003 +0.9989 +0.0002 +0.0002 +0.0008 +0.0001 +0.9989 +0.9973 +0.0013 +0.0008 +0.0006 +0.0010 +0.9971 +0.0003 +0.0016 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{(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(0.99999,0.00000,0.00000,0.00000),(0.99995,0.00000,0.00000,0.00000),(0.99973,0.00000,0.00000,0.00000),(0.99890,0.00000,0.00000,0.00000),(0.99623,0.00000,0.00000,0.00000),(0.98867,0.00000,0.00003,0.00000),(0.96960,0.00003,0.00018,0.00003),(0.92605,0.00018,0.00107,0.00018),(0.83611,0.00094,0.00531,0.00094),(0.67140,0.00434,0.02153,0.00434),(0.41893,0.01782,0.06623,0.01782),(0.13291,0.06909,0.10837,0.06909)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(0.99999,0.00000,0.00000,0.00000),(0.99995,0.00000,0.00000,0.00000),(0.99973,0.00000,0.00000,0.00000),(0.99890,0.00000,0.00000,0.00000),(0.99623,0.00000,0.00000,0.00000),(0.98867,0.00000,0.00003,0.00000),(0.96960,0.00003,0.00018,0.00003),(0.92605,0.00018,0.00107,0.00018),(0.83611,0.00094,0.00531,0.00094),(0.67140,0.00434,0.02153,0.00434),(0.41893,0.01782,0.06623,0.01782),(0.13291,0.06909,0.10837,0.06909)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,0.99999,0.00000),(0.00000,0.00000,0.99992,0.00000),(0.00000,0.00000,0.99958,0.00000),(0.00000,0.00000,0.99826,0.00000),(0.00000,0.00000,0.99401,0.00000),(0.00000,0.00000,0.98205,0.00000),(0.00002,0.00000,0.95204,0.00000),(0.00012,0.00002,0.88451,0.00002),(0.00059,0.00010,0.74966,0.00010),(0.00239,0.00048,0.52067,0.00048),(0.00736,0.00198,0.22627,0.00198),(0.01204,0.00768,0.02105,0.00768)} ] TEST alpha(ncats) = 0.50(16), mode = MEAN 0.001597 0.014430 0.040418 0.080229 0.134935 0.206118 0.296026 0.407843 0.546137 0.717626 0.932625 1.207965 1.573685 2.091393 2.922296 4.826677 [1] P-matrix for branch length 0.100000 +0.9999 +0.0001 +0.0000 +0.0000 +0.0000 +0.9999 +0.0000 +0.0001 +0.0001 +0.0001 +0.9998 +0.0000 +0.0000 +0.0002 +0.0000 +0.9998 +0.9988 +0.0006 +0.0003 +0.0003 +0.0004 +0.9987 +0.0001 +0.0007 +0.0010 +0.0006 +0.9981 +0.0003 +0.0004 +0.0014 +0.0001 +0.9980 +0.9967 +0.0016 +0.0010 +0.0008 +0.0012 +0.9965 +0.0004 +0.0020 +0.0029 +0.0016 +0.9947 +0.0008 +0.0012 +0.0039 +0.0004 +0.9945 +0.9934 +0.0031 +0.0019 +0.0016 +0.0023 +0.9930 +0.0008 +0.0039 +0.0058 +0.0031 +0.9895 +0.0016 +0.0023 +0.0077 +0.0008 +0.9892 +0.9890 +0.0052 +0.0032 +0.0026 +0.0039 +0.9883 +0.0013 +0.0065 +0.0097 +0.0052 +0.9825 +0.0026 +0.0039 +0.0129 +0.0013 +0.9819 +0.9832 +0.0079 +0.0049 +0.0040 +0.0059 +0.9823 +0.0020 +0.0098 +0.0147 +0.0079 +0.9734 +0.0040 +0.0059 +0.0196 +0.0020 +0.9725 +0.9760 +0.0113 +0.0070 +0.0057 +0.0085 +0.9747 +0.0028 +0.0139 +0.0210 +0.0113 +0.9620 +0.0057 +0.0085 +0.0279 +0.0028 +0.9608 +0.9672 +0.0155 +0.0095 +0.0078 +0.0116 +0.9655 +0.0039 +0.0190 +0.0286 +0.0155 +0.9481 +0.0078 +0.0116 +0.0380 +0.0039 +0.9465 +0.9564 +0.0207 +0.0126 +0.0103 +0.0155 +0.9543 +0.0052 +0.0251 +0.0378 +0.0207 +0.9313 +0.0103 +0.0155 +0.0501 +0.0052 +0.9292 +0.9433 +0.0269 +0.0163 +0.0135 +0.0202 +0.9407 +0.0067 +0.0324 +0.0488 +0.0269 +0.9108 +0.0135 +0.0202 +0.0647 +0.0067 +0.9084 +0.9273 +0.0346 +0.0207 +0.0173 +0.0260 +0.9242 +0.0087 +0.0411 +0.0622 +0.0346 +0.8859 +0.0173 +0.0260 +0.0823 +0.0087 +0.8831 +0.9074 +0.0443 +0.0262 +0.0221 +0.0332 +0.9039 +0.0111 +0.0518 +0.0785 +0.0443 +0.8551 +0.0221 +0.0332 +0.1037 +0.0111 +0.8521 +0.8820 +0.0567 +0.0330 +0.0283 +0.0425 +0.8782 +0.0142 +0.0651 +0.0989 +0.0567 +0.8161 +0.0283 +0.0425 +0.1302 +0.0142 +0.8131 +0.8480 +0.0735 +0.0418 +0.0368 +0.0551 +0.8443 +0.0184 +0.0822 +0.1253 +0.0735 +0.7644 +0.0368 +0.0551 +0.1644 +0.0184 +0.7621 +0.7976 +0.0988 +0.0542 +0.0494 +0.0741 +0.7952 +0.0247 +0.1060 +0.1625 +0.0988 +0.6893 +0.0494 +0.0741 +0.2119 +0.0247 +0.6893 +0.6998 +0.1497 +0.0758 +0.0748 +0.1122 +0.7037 +0.0374 +0.1466 +0.2273 +0.1497 +0.5482 +0.0748 +0.1122 +0.2932 +0.0374 +0.5571 [1] P-matrix for branch length 0.200000 +0.9997 +0.0001 +0.0001 +0.0001 +0.0001 +0.9997 +0.0000 +0.0002 +0.0002 +0.0001 +0.9996 +0.0001 +0.0001 +0.0003 +0.0000 +0.9996 +0.9976 +0.0011 +0.0007 +0.0006 +0.0008 +0.9975 +0.0003 +0.0014 +0.0021 +0.0011 +0.9962 +0.0006 +0.0008 +0.0028 +0.0003 +0.9961 +0.9934 +0.0031 +0.0019 +0.0016 +0.0023 +0.9930 +0.0008 +0.0039 +0.0058 +0.0031 +0.9895 +0.0016 +0.0023 +0.0078 +0.0008 +0.9891 +0.9869 +0.0062 +0.0038 +0.0031 +0.0046 +0.9862 +0.0015 +0.0077 +0.0115 +0.0062 +0.9792 +0.0031 +0.0046 +0.0153 +0.0015 +0.9785 +0.9781 +0.0103 +0.0064 +0.0052 +0.0078 +0.9769 +0.0026 +0.0127 +0.0192 +0.0103 +0.9653 +0.0052 +0.0078 +0.0255 +0.0026 +0.9642 +0.9668 +0.0157 +0.0096 +0.0078 +0.0118 +0.9651 +0.0039 +0.0192 +0.0289 +0.0157 +0.9476 +0.0078 +0.0118 +0.0384 +0.0039 +0.9460 +0.9529 +0.0223 +0.0136 +0.0112 +0.0168 +0.9506 +0.0056 +0.0270 +0.0408 +0.0223 +0.9257 +0.0112 +0.0168 +0.0541 +0.0056 +0.9236 +0.9360 +0.0305 +0.0183 +0.0152 +0.0228 +0.9331 +0.0076 +0.0364 +0.0550 +0.0305 +0.8993 +0.0152 +0.0228 +0.0728 +0.0076 +0.8967 +0.9157 +0.0402 +0.0239 +0.0201 +0.0302 +0.9123 +0.0101 +0.0474 +0.0718 +0.0402 +0.8679 +0.0201 +0.0302 +0.0948 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+0.0002 +0.0008 +0.0012 +0.0006 +0.9979 +0.0003 +0.0005 +0.0015 +0.0002 +0.9978 +0.9882 +0.0056 +0.0035 +0.0028 +0.0042 +0.9875 +0.0014 +0.0069 +0.0104 +0.0056 +0.9813 +0.0028 +0.0042 +0.0138 +0.0014 +0.9806 +0.9675 +0.0154 +0.0094 +0.0077 +0.0115 +0.9658 +0.0038 +0.0188 +0.0283 +0.0154 +0.9486 +0.0077 +0.0115 +0.0376 +0.0038 +0.9470 +0.9370 +0.0300 +0.0181 +0.0150 +0.0225 +0.9342 +0.0075 +0.0359 +0.0542 +0.0300 +0.9009 +0.0150 +0.0225 +0.0717 +0.0075 +0.8983 +0.8975 +0.0491 +0.0289 +0.0246 +0.0368 +0.8938 +0.0123 +0.0571 +0.0866 +0.0491 +0.8398 +0.0246 +0.0368 +0.1142 +0.0123 +0.8367 +0.8499 +0.0725 +0.0413 +0.0363 +0.0544 +0.8462 +0.0181 +0.0812 +0.1239 +0.0725 +0.7673 +0.0363 +0.0544 +0.1625 +0.0181 +0.7650 +0.7954 +0.0999 +0.0547 +0.0500 +0.0749 +0.7931 +0.0250 +0.1070 +0.1641 +0.0999 +0.6861 +0.0500 +0.0749 +0.2139 +0.0250 +0.6862 +0.7355 +0.1308 +0.0683 +0.0654 +0.0981 +0.7366 +0.0327 +0.1326 +0.2048 +0.1308 +0.5990 +0.0654 +0.0981 +0.2653 +0.0327 +0.6039 +0.6718 +0.1646 +0.0812 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[1] P-matrix for branch length 1.000000 +0.9987 +0.0006 +0.0004 +0.0003 +0.0005 +0.9986 +0.0002 +0.0008 +0.0012 +0.0006 +0.9979 +0.0003 +0.0005 +0.0015 +0.0002 +0.9978 +0.9882 +0.0056 +0.0035 +0.0028 +0.0042 +0.9875 +0.0014 +0.0069 +0.0104 +0.0056 +0.9813 +0.0028 +0.0042 +0.0138 +0.0014 +0.9806 +0.9675 +0.0154 +0.0094 +0.0077 +0.0115 +0.9658 +0.0038 +0.0188 +0.0283 +0.0154 +0.9486 +0.0077 +0.0115 +0.0376 +0.0038 +0.9470 +0.9370 +0.0300 +0.0181 +0.0150 +0.0225 +0.9342 +0.0075 +0.0359 +0.0542 +0.0300 +0.9009 +0.0150 +0.0225 +0.0717 +0.0075 +0.8983 +0.8975 +0.0491 +0.0289 +0.0246 +0.0368 +0.8938 +0.0123 +0.0571 +0.0866 +0.0491 +0.8398 +0.0246 +0.0368 +0.1142 +0.0123 +0.8367 +0.8499 +0.0725 +0.0413 +0.0363 +0.0544 +0.8462 +0.0181 +0.0812 +0.1239 +0.0725 +0.7673 +0.0363 +0.0544 +0.1625 +0.0181 +0.7650 +0.7954 +0.0999 +0.0547 +0.0500 +0.0749 +0.7931 +0.0250 +0.1070 +0.1641 +0.0999 +0.6861 +0.0500 +0.0749 +0.2139 +0.0250 +0.6862 +0.7355 +0.1308 +0.0683 +0.0654 +0.0981 +0.7366 +0.0327 +0.1326 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+0.4025 +0.0991 +0.2012 +0.3037 +0.3963 +0.1018 +0.1982 +0.2972 +0.4024 +0.0991 +0.2013 [1] CLV 5: [ {(0.00012,0.00025,0.00000,0.00031),(0.00112,0.00223,0.00000,0.00279),(0.00311,0.00619,0.00002,0.00772),(0.00612,0.01213,0.00009,0.01506),(0.01017,0.02002,0.00025,0.02476),(0.01530,0.02987,0.00058,0.03673),(0.02154,0.04163,0.00116,0.05085),(0.02897,0.05529,0.00214,0.06697),(0.03766,0.07080,0.00370,0.08488),(0.04774,0.08808,0.00611,0.10433),(0.05935,0.10705,0.00976,0.12496),(0.07272,0.12754,0.01526,0.14628),(0.08820,0.14931,0.02361,0.16761),(0.10641,0.17186,0.03670,0.18787),(0.12862,0.19413,0.05876,0.20511),(0.15906,0.21222,0.10475,0.21451)} {(0.99947,0.00000,0.00000,0.00000),(0.99525,0.00000,0.00000,0.00000),(0.98677,0.00001,0.00003,0.00001),(0.97395,0.00002,0.00013,0.00002),(0.95668,0.00006,0.00037,0.00006),(0.93478,0.00014,0.00083,0.00014),(0.90801,0.00028,0.00166,0.00028),(0.87607,0.00052,0.00302,0.00052),(0.83852,0.00091,0.00515,0.00091),(0.79478,0.00152,0.00835,0.00152),(0.74403,0.00247,0.01302,0.00247),(0.68507,0.00393,0.01977,0.00393),(0.61597,0.00624,0.02943,0.00624),(0.53342,0.01003,0.04334,0.01003),(0.43031,0.01688,0.06381,0.01688),(0.28311,0.03330,0.09539,0.03330)} {(0.00012,0.00009,0.00000,0.00000),(0.00112,0.00084,0.00000,0.00000),(0.00311,0.00233,0.00002,0.00002),(0.00610,0.00457,0.00007,0.00007),(0.01012,0.00758,0.00020,0.00020),(0.01517,0.01136,0.00045,0.00045),(0.02129,0.01593,0.00091,0.00091),(0.02851,0.02131,0.00167,0.00166),(0.03685,0.02754,0.00289,0.00286),(0.04638,0.03464,0.00475,0.00470),(0.05715,0.04268,0.00756,0.00745),(0.06922,0.05171,0.01176,0.01154),(0.08266,0.06185,0.01807,0.01765),(0.09750,0.07327,0.02779,0.02698),(0.11362,0.08634,0.04375,0.04214),(0.12946,0.10231,0.07515,0.07155)} 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{(0.00000,0.00000,0.00000,0.99913),(0.00000,0.00000,0.00000,0.99219),(0.00000,0.00002,0.00000,0.97830),(0.00001,0.00006,0.00001,0.95745),(0.00003,0.00016,0.00003,0.92964),(0.00006,0.00037,0.00006,0.89483),(0.00012,0.00073,0.00012,0.85300),(0.00023,0.00133,0.00023,0.80411),(0.00040,0.00225,0.00040,0.74810),(0.00068,0.00362,0.00068,0.68490),(0.00110,0.00562,0.00110,0.61439),(0.00175,0.00846,0.00175,0.53640),(0.00277,0.01248,0.00277,0.45061),(0.00446,0.01815,0.00446,0.35643),(0.00750,0.02630,0.00750,0.25242),(0.01480,0.03844,0.01480,0.13291)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00015,0.00000,0.00031),(0.00000,0.00139,0.00000,0.00278),(0.00000,0.00386,0.00000,0.00770),(0.00002,0.00755,0.00002,0.01499),(0.00005,0.01245,0.00005,0.02457),(0.00012,0.01851,0.00012,0.03628),(0.00025,0.02570,0.00025,0.04995),(0.00046,0.03398,0.00046,0.06530),(0.00081,0.04326,0.00081,0.08202),(0.00135,0.05344,0.00135,0.09963),(0.00219,0.06437,0.00219,0.11751),(0.00350,0.07583,0.00350,0.13474),(0.00555,0.08746,0.00555,0.14997),(0.00891,0.09860,0.00891,0.16088),(0.01500,0.10779,0.01500,0.16297),(0.02960,0.10992,0.02960,0.14295)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99947,0.00000,0.00000,0.00000),(0.99525,0.00000,0.00000,0.00000),(0.98677,0.00001,0.00003,0.00001),(0.97395,0.00002,0.00013,0.00002),(0.95668,0.00006,0.00037,0.00006),(0.93478,0.00014,0.00083,0.00014),(0.90801,0.00028,0.00166,0.00028),(0.87607,0.00052,0.00302,0.00052),(0.83852,0.00091,0.00515,0.00091),(0.79478,0.00152,0.00835,0.00152),(0.74403,0.00247,0.01302,0.00247),(0.68507,0.00393,0.01977,0.00393),(0.61597,0.00624,0.02943,0.00624),(0.53342,0.01003,0.04334,0.01003),(0.43031,0.01688,0.06381,0.01688),(0.28311,0.03330,0.09539,0.03330)} {(0.99947,0.00000,0.00000,0.00000),(0.99525,0.00000,0.00000,0.00000),(0.98677,0.00001,0.00003,0.00001),(0.97395,0.00002,0.00013,0.00002),(0.95668,0.00006,0.00037,0.00006),(0.93478,0.00014,0.00083,0.00014),(0.90801,0.00028,0.00166,0.00028),(0.87607,0.00052,0.00302,0.00052),(0.83852,0.00091,0.00515,0.00091),(0.79478,0.00152,0.00835,0.00152),(0.74403,0.00247,0.01302,0.00247),(0.68507,0.00393,0.01977,0.00393),(0.61597,0.00624,0.02943,0.00624),(0.53342,0.01003,0.04334,0.01003),(0.43031,0.01688,0.06381,0.01688),(0.28311,0.03330,0.09539,0.03330)} {(0.00000,0.00000,0.99916,0.00000),(0.00000,0.00000,0.99247,0.00000),(0.00000,0.00000,0.97905,0.00000),(0.00001,0.00000,0.95887,0.00000),(0.00004,0.00001,0.93186,0.00001),(0.00009,0.00002,0.89793,0.00002),(0.00018,0.00003,0.85696,0.00003),(0.00034,0.00006,0.80878,0.00006),(0.00057,0.00010,0.75319,0.00010),(0.00093,0.00017,0.68990,0.00017),(0.00145,0.00027,0.61857,0.00027),(0.00220,0.00044,0.53869,0.00044),(0.00327,0.00069,0.44954,0.00069),(0.00482,0.00111,0.34995,0.00111),(0.00709,0.00188,0.23773,0.00188),(0.01060,0.00370,0.10639,0.00370)} ] TEST alpha(ncats) = 0.50(16), mode = MEDIAN 0.002048 0.014396 0.039400 0.077707 0.130352 0.198858 0.285400 0.393054 0.526241 0.691473 0.898778 1.164582 1.518420 2.021781 2.842245 5.195265 [1] P-matrix for branch length 0.100000 +0.9998 +0.0001 +0.0000 +0.0000 +0.0001 +0.9998 +0.0000 +0.0001 +0.0001 +0.0001 +0.9997 +0.0000 +0.0001 +0.0002 +0.0000 +0.9997 +0.9988 +0.0006 +0.0003 +0.0003 +0.0004 +0.9987 +0.0001 +0.0007 +0.0010 +0.0006 +0.9981 +0.0003 +0.0004 +0.0014 +0.0001 +0.9980 +0.9968 +0.0015 +0.0010 +0.0008 +0.0011 +0.9966 +0.0004 +0.0019 +0.0029 +0.0015 +0.9949 +0.0008 +0.0011 +0.0038 +0.0004 +0.9947 +0.9936 +0.0030 +0.0019 +0.0015 +0.0023 +0.9933 +0.0008 +0.0037 +0.0056 +0.0030 +0.9899 +0.0015 +0.0023 +0.0075 +0.0008 +0.9895 +0.9893 +0.0050 +0.0031 +0.0025 +0.0038 +0.9887 +0.0013 +0.0062 +0.0094 +0.0050 +0.9831 +0.0025 +0.0038 +0.0125 +0.0013 +0.9825 +0.9838 +0.0076 +0.0047 +0.0038 +0.0057 +0.9829 +0.0019 +0.0095 +0.0142 +0.0076 +0.9743 +0.0038 +0.0057 +0.0189 +0.0019 +0.9734 +0.9769 +0.0109 +0.0067 +0.0055 +0.0082 +0.9756 +0.0027 +0.0135 +0.0202 +0.0109 +0.9634 +0.0055 +0.0082 +0.0269 +0.0027 +0.9622 +0.9683 +0.0150 +0.0092 +0.0075 +0.0112 +0.9667 +0.0037 +0.0183 +0.0276 +0.0150 +0.9500 +0.0075 +0.0112 +0.0366 +0.0037 +0.9484 +0.9580 +0.0199 +0.0122 +0.0100 +0.0149 +0.9559 +0.0050 +0.0242 +0.0365 +0.0199 +0.9337 +0.0100 +0.0149 +0.0484 +0.0050 +0.9317 +0.9453 +0.0260 +0.0157 +0.0130 +0.0195 +0.9428 +0.0065 +0.0313 +0.0472 +0.0260 +0.9139 +0.0130 +0.0195 +0.0625 +0.0065 +0.9115 +0.9298 +0.0334 +0.0200 +0.0167 +0.0251 +0.9268 +0.0084 +0.0398 +0.0601 +0.0334 +0.8897 +0.0167 +0.0251 +0.0796 +0.0084 +0.8870 +0.9105 +0.0428 +0.0253 +0.0214 +0.0321 +0.9071 +0.0107 +0.0502 +0.0760 +0.0428 +0.8598 +0.0214 +0.0321 +0.1004 +0.0107 +0.8569 +0.8858 +0.0548 +0.0320 +0.0274 +0.0411 +0.8820 +0.0137 +0.0632 +0.0959 +0.0548 +0.8219 +0.0274 +0.0411 +0.1263 +0.0137 +0.8189 +0.8524 +0.0713 +0.0406 +0.0356 +0.0535 +0.8487 +0.0178 +0.0800 +0.1219 +0.0713 +0.7711 +0.0356 +0.0535 +0.1600 +0.0178 +0.7687 +0.8022 +0.0965 +0.0531 +0.0482 +0.0723 +0.7997 +0.0241 +0.1039 +0.1592 +0.0965 +0.6961 +0.0482 +0.0723 +0.2077 +0.0241 +0.6958 +0.6833 +0.1585 +0.0790 +0.0792 +0.1188 +0.6889 +0.0396 +0.1527 +0.2371 +0.1585 +0.5252 +0.0792 +0.1188 +0.3053 +0.0396 +0.5362 [1] P-matrix for branch length 0.200000 +0.9997 +0.0002 +0.0001 +0.0001 +0.0001 +0.9996 +0.0000 +0.0002 +0.0003 +0.0002 +0.9995 +0.0001 +0.0001 +0.0004 +0.0000 +0.9994 +0.9976 +0.0011 +0.0007 +0.0006 +0.0008 +0.9975 +0.0003 +0.0014 +0.0021 +0.0011 +0.9962 +0.0006 +0.0008 +0.0028 +0.0003 +0.9961 +0.9935 +0.0030 +0.0019 +0.0015 +0.0023 +0.9932 +0.0008 +0.0038 +0.0057 +0.0030 +0.9897 +0.0015 +0.0023 +0.0076 +0.0008 +0.9894 +0.9873 +0.0060 +0.0037 +0.0030 +0.0045 +0.9866 +0.0015 +0.0074 +0.0112 +0.0060 +0.9799 +0.0030 +0.0045 +0.0148 +0.0015 +0.9792 +0.9788 +0.0100 +0.0062 +0.0050 +0.0075 +0.9777 +0.0025 +0.0123 +0.0185 +0.0100 +0.9665 +0.0050 +0.0075 +0.0246 +0.0025 +0.9654 +0.9680 +0.0152 +0.0093 +0.0076 +0.0114 +0.9663 +0.0038 +0.0185 +0.0279 +0.0152 +0.9494 +0.0076 +0.0114 +0.0371 +0.0038 +0.9478 +0.9545 +0.0216 +0.0131 +0.0108 +0.0162 +0.9523 +0.0054 +0.0261 +0.0394 +0.0216 +0.9283 +0.0108 +0.0162 +0.0523 +0.0054 +0.9262 +0.9382 +0.0294 +0.0177 +0.0147 +0.0220 +0.9354 +0.0073 +0.0352 +0.0531 +0.0294 +0.9028 +0.0147 +0.0220 +0.0704 +0.0073 +0.9002 +0.9186 +0.0389 +0.0231 +0.0194 +0.0291 +0.9153 +0.0097 +0.0459 +0.0694 +0.0389 +0.8723 +0.0194 +0.0291 +0.0917 +0.0097 +0.8694 +0.8951 +0.0503 +0.0295 +0.0251 +0.0377 +0.8914 +0.0126 +0.0583 +0.0884 +0.0503 +0.8362 +0.0251 +0.0377 +0.1166 +0.0126 +0.8331 +0.8670 +0.0641 +0.0369 +0.0320 +0.0480 +0.8632 +0.0160 +0.0727 +0.1107 +0.0641 +0.7933 +0.0320 +0.0480 +0.1454 +0.0160 +0.7905 +0.8330 +0.0810 +0.0455 +0.0405 +0.0607 +0.8296 +0.0202 +0.0894 +0.1366 +0.0810 +0.7420 +0.0405 +0.0607 +0.1789 +0.0202 +0.7402 +0.7911 +0.1021 +0.0557 +0.0511 +0.0766 +0.7889 +0.0255 +0.1089 +0.1672 +0.1021 +0.6796 +0.0511 +0.0766 +0.2178 +0.0255 +0.6800 +0.7373 +0.1299 +0.0679 +0.0649 +0.0974 +0.7382 +0.0325 +0.1319 +0.2037 +0.1299 +0.6015 +0.0649 +0.0974 +0.2639 +0.0325 +0.6062 +0.6625 +0.1697 +0.0830 +0.0848 +0.1272 +0.6704 +0.0424 +0.1600 +0.2490 +0.1697 +0.4965 +0.0848 +0.1272 +0.3199 +0.0424 +0.5104 +0.5139 +0.2541 +0.1049 +0.1271 +0.1906 +0.5463 +0.0635 +0.1996 +0.3148 +0.2541 +0.3040 +0.1271 +0.1906 +0.3992 +0.0635 +0.3467 [1] P-matrix for branch length 1.000000 +0.9983 +0.0008 +0.0005 +0.0004 +0.0006 +0.9982 +0.0002 +0.0010 +0.0015 +0.0008 +0.9973 +0.0004 +0.0006 +0.0020 +0.0002 +0.9972 +0.9882 +0.0056 +0.0034 +0.0028 +0.0042 +0.9876 +0.0014 +0.0069 +0.0103 +0.0056 +0.9813 +0.0028 +0.0042 +0.0138 +0.0014 +0.9807 +0.9683 +0.0150 +0.0092 +0.0075 +0.0113 +0.9666 +0.0038 +0.0184 +0.0276 +0.0150 +0.9498 +0.0075 +0.0113 +0.0367 +0.0038 +0.9483 +0.9389 +0.0291 +0.0175 +0.0145 +0.0218 +0.9361 +0.0073 +0.0348 +0.0526 +0.0291 +0.9038 +0.0145 +0.0218 +0.0697 +0.0073 +0.9013 +0.9007 +0.0475 +0.0280 +0.0238 +0.0357 +0.8971 +0.0119 +0.0554 +0.0840 +0.0475 +0.8447 +0.0238 +0.0357 +0.1108 +0.0119 +0.8417 +0.8546 +0.0702 +0.0401 +0.0351 +0.0527 +0.8508 +0.0176 +0.0789 +0.1203 +0.0702 +0.7744 +0.0351 +0.0527 +0.1579 +0.0176 +0.7719 +0.8016 +0.0968 +0.0532 +0.0484 +0.0726 +0.7990 +0.0242 +0.1042 +0.1597 +0.0968 +0.6951 +0.0484 +0.0726 +0.2083 +0.0242 +0.6949 +0.7430 +0.1269 +0.0667 +0.0634 +0.0952 +0.7435 +0.0317 +0.1296 +0.2000 +0.1269 +0.6097 +0.0634 +0.0952 +0.2592 +0.0317 +0.6139 +0.6804 +0.1600 +0.0796 +0.0800 +0.1200 +0.6863 +0.0400 +0.1537 +0.2388 +0.1600 +0.5212 +0.0800 +0.1200 +0.3074 +0.0400 +0.5325 +0.6154 +0.1956 +0.0913 +0.0978 +0.1467 +0.6294 +0.0489 +0.1750 +0.2738 +0.1956 +0.4328 +0.0978 +0.1467 +0.3501 +0.0489 +0.4543 +0.5499 +0.2329 +0.1008 +0.1164 +0.1746 +0.5749 +0.0582 +0.1922 +0.3024 +0.2329 +0.3483 +0.1164 +0.1746 +0.3844 +0.0582 +0.3827 +0.4862 +0.2709 +0.1075 +0.1354 +0.2032 +0.5250 +0.0677 +0.2041 +0.3224 +0.2709 +0.2713 +0.1354 +0.2032 +0.4083 +0.0677 +0.3208 +0.4267 +0.3084 +0.1107 +0.1542 +0.2313 +0.4813 +0.0771 +0.2103 +0.3321 +0.3084 +0.2053 +0.1542 +0.2313 +0.4206 +0.0771 +0.2710 +0.3740 +0.3438 +0.1103 +0.1719 +0.2579 +0.4455 +0.0860 +0.2107 +0.3308 +0.3438 +0.1535 +0.1719 +0.2579 +0.4215 +0.0860 +0.2347 +0.3315 +0.3747 +0.1065 +0.1873 +0.2810 +0.4186 +0.0937 +0.2067 +0.3194 +0.3747 +0.1186 +0.1873 +0.2810 +0.4134 +0.0937 +0.2120 +0.3030 +0.3974 +0.1009 +0.1987 +0.2981 +0.4017 +0.0994 +0.2008 +0.3027 +0.3974 +0.1012 +0.1987 +0.2981 +0.4017 +0.0994 +0.2009 [1] P-matrix for branch length 1.000000 +0.9983 +0.0008 +0.0005 +0.0004 +0.0006 +0.9982 +0.0002 +0.0010 +0.0015 +0.0008 +0.9973 +0.0004 +0.0006 +0.0020 +0.0002 +0.9972 +0.9882 +0.0056 +0.0034 +0.0028 +0.0042 +0.9876 +0.0014 +0.0069 +0.0103 +0.0056 +0.9813 +0.0028 +0.0042 +0.0138 +0.0014 +0.9807 +0.9683 +0.0150 +0.0092 +0.0075 +0.0113 +0.9666 +0.0038 +0.0184 +0.0276 +0.0150 +0.9498 +0.0075 +0.0113 +0.0367 +0.0038 +0.9483 +0.9389 +0.0291 +0.0175 +0.0145 +0.0218 +0.9361 +0.0073 +0.0348 +0.0526 +0.0291 +0.9038 +0.0145 +0.0218 +0.0697 +0.0073 +0.9013 +0.9007 +0.0475 +0.0280 +0.0238 +0.0357 +0.8971 +0.0119 +0.0554 +0.0840 +0.0475 +0.8447 +0.0238 +0.0357 +0.1108 +0.0119 +0.8417 +0.8546 +0.0702 +0.0401 +0.0351 +0.0527 +0.8508 +0.0176 +0.0789 +0.1203 +0.0702 +0.7744 +0.0351 +0.0527 +0.1579 +0.0176 +0.7719 +0.8016 +0.0968 +0.0532 +0.0484 +0.0726 +0.7990 +0.0242 +0.1042 +0.1597 +0.0968 +0.6951 +0.0484 +0.0726 +0.2083 +0.0242 +0.6949 +0.7430 +0.1269 +0.0667 +0.0634 +0.0952 +0.7435 +0.0317 +0.1296 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+0.4017 +0.0994 +0.2008 +0.3027 +0.3974 +0.1012 +0.1987 +0.2981 +0.4017 +0.0994 +0.2009 [1] CLV 5: [ {(0.00016,0.00032,0.00000,0.00040),(0.00111,0.00223,0.00000,0.00278),(0.00303,0.00604,0.00002,0.00752),(0.00593,0.01176,0.00008,0.01460),(0.00984,0.01937,0.00024,0.02397),(0.01478,0.02889,0.00054,0.03554),(0.02082,0.04028,0.00108,0.04924),(0.02801,0.05355,0.00199,0.06492),(0.03645,0.06866,0.00345,0.08243),(0.04625,0.08557,0.00571,0.10154),(0.05759,0.10424,0.00914,0.12196),(0.07071,0.12457,0.01434,0.14326),(0.08602,0.14637,0.02229,0.16482),(0.10419,0.16930,0.03489,0.18568),(0.12679,0.19254,0.05663,0.20401),(0.16288,0.21315,0.11229,0.21447)} 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{(0.00016,0.00012,0.00000,0.00000),(0.00111,0.00084,0.00000,0.00000),(0.00303,0.00227,0.00002,0.00002),(0.00591,0.00443,0.00007,0.00007),(0.00979,0.00733,0.00019,0.00018),(0.01467,0.01098,0.00042,0.00042),(0.02058,0.01540,0.00085,0.00085),(0.02758,0.02062,0.00156,0.00155),(0.03569,0.02667,0.00270,0.00267),(0.04499,0.03360,0.00445,0.00440),(0.05554,0.04147,0.00709,0.00699),(0.06744,0.05037,0.01106,0.01086),(0.08080,0.06044,0.01707,0.01669),(0.09576,0.07190,0.02646,0.02570),(0.11240,0.08530,0.04224,0.04071),(0.13059,0.10412,0.08000,0.07608)} {(0.99932,0.00000,0.00000,0.00000),(0.99526,0.00000,0.00000,0.00000),(0.98710,0.00001,0.00003,0.00001),(0.97476,0.00002,0.00012,0.00002),(0.95811,0.00006,0.00034,0.00006),(0.93698,0.00013,0.00078,0.00013),(0.91112,0.00026,0.00155,0.00026),(0.88021,0.00049,0.00282,0.00049),(0.84379,0.00085,0.00482,0.00085),(0.80126,0.00142,0.00782,0.00142),(0.75174,0.00231,0.01225,0.00231),(0.69394,0.00369,0.01866,0.00369),(0.62579,0.00587,0.02794,0.00587),(0.54359,0.00949,0.04149,0.00949),(0.43893,0.01619,0.06200,0.01619),(0.26406,0.03633,0.09909,0.03633)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99932,0.00000,0.00000,0.00000),(0.99526,0.00000,0.00000,0.00000),(0.98710,0.00001,0.00003,0.00001),(0.97476,0.00002,0.00012,0.00002),(0.95811,0.00006,0.00034,0.00006),(0.93698,0.00013,0.00078,0.00013),(0.91112,0.00026,0.00155,0.00026),(0.88021,0.00049,0.00282,0.00049),(0.84379,0.00085,0.00482,0.00085),(0.80126,0.00142,0.00782,0.00142),(0.75174,0.00231,0.01225,0.00231),(0.69394,0.00369,0.01866,0.00369),(0.62579,0.00587,0.02794,0.00587),(0.54359,0.00949,0.04149,0.00949),(0.43893,0.01619,0.06200,0.01619),(0.26406,0.03633,0.09909,0.03633)} {(0.00000,0.00000,0.00000,0.99889),(0.00000,0.00000,0.00000,0.99221),(0.00000,0.00001,0.00000,0.97884),(0.00001,0.00006,0.00001,0.95876),(0.00002,0.00015,0.00002,0.93193),(0.00006,0.00034,0.00006,0.89831),(0.00012,0.00068,0.00012,0.85782),(0.00022,0.00124,0.00022,0.81038),(0.00038,0.00210,0.00038,0.75587),(0.00063,0.00340,0.00063,0.69412),(0.00103,0.00529,0.00103,0.62490),(0.00164,0.00800,0.00164,0.54785),(0.00261,0.01186,0.00261,0.46243),(0.00422,0.01741,0.00422,0.36753),(0.00720,0.02559,0.00720,0.26051),(0.01615,0.03984,0.01615,0.12019)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00020,0.00000,0.00040),(0.00000,0.00139,0.00000,0.00278),(0.00000,0.00377,0.00000,0.00751),(0.00002,0.00732,0.00002,0.01454),(0.00005,0.01204,0.00005,0.02378),(0.00011,0.01791,0.00011,0.03512),(0.00023,0.02488,0.00023,0.04839),(0.00043,0.03292,0.00043,0.06337),(0.00075,0.04198,0.00075,0.07976),(0.00126,0.05197,0.00126,0.09715),(0.00205,0.06277,0.00205,0.11497),(0.00328,0.07420,0.00328,0.13240),(0.00522,0.08593,0.00522,0.14814),(0.00843,0.09740,0.00843,0.15998),(0.01439,0.10724,0.01439,0.16330),(0.03229,0.10903,0.03229,0.13839)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99932,0.00000,0.00000,0.00000),(0.99526,0.00000,0.00000,0.00000),(0.98710,0.00001,0.00003,0.00001),(0.97476,0.00002,0.00012,0.00002),(0.95811,0.00006,0.00034,0.00006),(0.93698,0.00013,0.00078,0.00013),(0.91112,0.00026,0.00155,0.00026),(0.88021,0.00049,0.00282,0.00049),(0.84379,0.00085,0.00482,0.00085),(0.80126,0.00142,0.00782,0.00142),(0.75174,0.00231,0.01225,0.00231),(0.69394,0.00369,0.01866,0.00369),(0.62579,0.00587,0.02794,0.00587),(0.54359,0.00949,0.04149,0.00949),(0.43893,0.01619,0.06200,0.01619),(0.26406,0.03633,0.09909,0.03633)} {(0.99932,0.00000,0.00000,0.00000),(0.99526,0.00000,0.00000,0.00000),(0.98710,0.00001,0.00003,0.00001),(0.97476,0.00002,0.00012,0.00002),(0.95811,0.00006,0.00034,0.00006),(0.93698,0.00013,0.00078,0.00013),(0.91112,0.00026,0.00155,0.00026),(0.88021,0.00049,0.00282,0.00049),(0.84379,0.00085,0.00482,0.00085),(0.80126,0.00142,0.00782,0.00142),(0.75174,0.00231,0.01225,0.00231),(0.69394,0.00369,0.01866,0.00369),(0.62579,0.00587,0.02794,0.00587),(0.54359,0.00949,0.04149,0.00949),(0.43893,0.01619,0.06200,0.01619),(0.26406,0.03633,0.09909,0.03633)} {(0.00000,0.00000,0.99893,0.00000),(0.00000,0.00000,0.99248,0.00000),(0.00000,0.00000,0.97957,0.00000),(0.00001,0.00000,0.96013,0.00000),(0.00004,0.00001,0.93409,0.00001),(0.00009,0.00001,0.90133,0.00001),(0.00017,0.00003,0.86170,0.00003),(0.00031,0.00005,0.81498,0.00005),(0.00054,0.00009,0.76092,0.00009),(0.00087,0.00016,0.69917,0.00016),(0.00136,0.00026,0.62925,0.00026),(0.00207,0.00041,0.55049,0.00041),(0.00310,0.00065,0.46190,0.00065),(0.00461,0.00105,0.36179,0.00105),(0.00689,0.00180,0.24654,0.00180),(0.01101,0.00404,0.09242,0.00404)} ] TEST alpha(ncats) = 0.75(16), mode = MEAN 0.012120 0.053344 0.107800 0.173412 0.250055 0.338481 0.440148 0.557304 0.693259 0.852915 1.043796 1.278129 1.577630 1.986573 2.620010 4.015024 [2] P-matrix for branch length 0.100000 +0.9990 +0.0005 +0.0003 +0.0002 +0.0004 +0.9989 +0.0001 +0.0006 +0.0009 +0.0005 +0.9984 +0.0002 +0.0004 +0.0012 +0.0001 +0.9984 +0.9956 +0.0021 +0.0013 +0.0010 +0.0015 +0.9954 +0.0005 +0.0026 +0.0039 +0.0021 +0.9930 +0.0010 +0.0015 +0.0052 +0.0005 +0.9928 +0.9912 +0.0042 +0.0026 +0.0021 +0.0031 +0.9907 +0.0010 +0.0052 +0.0078 +0.0042 +0.9860 +0.0021 +0.0031 +0.0103 +0.0010 +0.9855 +0.9858 +0.0067 +0.0041 +0.0033 +0.0050 +0.9851 +0.0017 +0.0083 +0.0124 +0.0067 +0.9776 +0.0033 +0.0050 +0.0165 +0.0017 +0.9768 +0.9797 +0.0096 +0.0059 +0.0048 +0.0072 +0.9786 +0.0024 +0.0118 +0.0178 +0.0096 +0.9678 +0.0048 +0.0072 +0.0237 +0.0024 +0.9667 +0.9726 +0.0129 +0.0080 +0.0065 +0.0097 +0.9712 +0.0032 +0.0159 +0.0239 +0.0129 +0.9567 +0.0065 +0.0097 +0.0317 +0.0032 +0.9553 +0.9647 +0.0167 +0.0102 +0.0084 +0.0125 +0.9629 +0.0042 +0.0204 +0.0307 +0.0167 +0.9442 +0.0084 +0.0125 +0.0408 +0.0042 +0.9424 +0.9556 +0.0211 +0.0128 +0.0105 +0.0158 +0.9534 +0.0053 +0.0255 +0.0385 +0.0211 +0.9299 +0.0105 +0.0158 +0.0511 +0.0053 +0.9278 +0.9452 +0.0260 +0.0158 +0.0130 +0.0195 +0.9426 +0.0065 +0.0313 +0.0473 +0.0260 +0.9137 +0.0130 +0.0195 +0.0627 +0.0065 +0.9113 +0.9332 +0.0318 +0.0191 +0.0159 +0.0238 +0.9303 +0.0079 +0.0379 +0.0573 +0.0318 +0.8950 +0.0159 +0.0238 +0.0759 +0.0079 +0.8923 +0.9192 +0.0385 +0.0230 +0.0193 +0.0289 +0.9159 +0.0096 +0.0455 +0.0689 +0.0385 +0.8733 +0.0193 +0.0289 +0.0911 +0.0096 +0.8704 +0.9025 +0.0467 +0.0275 +0.0233 +0.0350 +0.8989 +0.0117 +0.0545 +0.0825 +0.0467 +0.8474 +0.0233 +0.0350 +0.1089 +0.0117 +0.8444 +0.8818 +0.0568 +0.0330 +0.0284 +0.0426 +0.8780 +0.0142 +0.0652 +0.0991 +0.0568 +0.8157 +0.0284 +0.0426 +0.1305 +0.0142 +0.8127 +0.8547 +0.0702 +0.0401 +0.0351 +0.0526 +0.8510 +0.0175 +0.0789 +0.1202 +0.0702 +0.7745 +0.0351 +0.0526 +0.1578 +0.0175 +0.7721 +0.8153 +0.0898 +0.0499 +0.0449 +0.0674 +0.8124 +0.0225 +0.0978 +0.1497 +0.0898 +0.7155 +0.0449 +0.0674 +0.1956 +0.0225 +0.7145 +0.7387 +0.1291 +0.0676 +0.0646 +0.0968 +0.7395 +0.0323 +0.1314 +0.2028 +0.1291 +0.6035 +0.0646 +0.0968 +0.2627 +0.0323 +0.6082 [2] P-matrix for branch length 0.200000 +0.9980 +0.0009 +0.0006 +0.0005 +0.0007 +0.9979 +0.0002 +0.0012 +0.0018 +0.0009 +0.9968 +0.0005 +0.0007 +0.0023 +0.0002 +0.9967 +0.9913 +0.0041 +0.0026 +0.0021 +0.0031 +0.9908 +0.0010 +0.0051 +0.0077 +0.0041 +0.9861 +0.0021 +0.0031 +0.0102 +0.0010 +0.9856 +0.9824 +0.0083 +0.0051 +0.0041 +0.0062 +0.9815 +0.0021 +0.0102 +0.0154 +0.0083 +0.9722 +0.0041 +0.0062 +0.0205 +0.0021 +0.9712 +0.9720 +0.0132 +0.0081 +0.0066 +0.0099 +0.9705 +0.0033 +0.0162 +0.0244 +0.0132 +0.9557 +0.0066 +0.0099 +0.0325 +0.0033 +0.9543 +0.9600 +0.0190 +0.0116 +0.0095 +0.0142 +0.9580 +0.0047 +0.0231 +0.0347 +0.0190 +0.9368 +0.0095 +0.0142 +0.0461 +0.0047 +0.9349 +0.9464 +0.0254 +0.0154 +0.0127 +0.0191 +0.9439 +0.0064 +0.0306 +0.0462 +0.0254 +0.9156 +0.0127 +0.0191 +0.0613 +0.0064 +0.9133 +0.9312 +0.0328 +0.0197 +0.0164 +0.0246 +0.9282 +0.0082 +0.0390 +0.0590 +0.0328 +0.8919 +0.0164 +0.0246 +0.0781 +0.0082 +0.8892 +0.9141 +0.0410 +0.0244 +0.0205 +0.0308 +0.9107 +0.0103 +0.0483 +0.0731 +0.0410 +0.8654 +0.0205 +0.0308 +0.0965 +0.0103 +0.8624 +0.8949 +0.0504 +0.0295 +0.0252 +0.0378 +0.8912 +0.0126 +0.0584 +0.0886 +0.0504 +0.8358 +0.0252 +0.0378 +0.1169 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[2] P-matrix for branch length 1.000000 +0.9901 +0.0047 +0.0029 +0.0023 +0.0035 +0.9895 +0.0012 +0.0058 +0.0087 +0.0047 +0.9843 +0.0023 +0.0035 +0.0116 +0.0012 +0.9837 +0.9574 +0.0202 +0.0123 +0.0101 +0.0151 +0.9553 +0.0050 +0.0245 +0.0369 +0.0202 +0.9328 +0.0101 +0.0151 +0.0490 +0.0050 +0.9308 +0.9167 +0.0397 +0.0236 +0.0199 +0.0298 +0.9134 +0.0099 +0.0469 +0.0709 +0.0397 +0.8695 +0.0199 +0.0298 +0.0937 +0.0099 +0.8665 +0.8712 +0.0620 +0.0358 +0.0310 +0.0465 +0.8674 +0.0155 +0.0706 +0.1074 +0.0620 +0.7996 +0.0310 +0.0465 +0.1412 +0.0155 +0.7968 +0.8225 +0.0862 +0.0481 +0.0431 +0.0647 +0.8193 +0.0216 +0.0944 +0.1444 +0.0862 +0.7263 +0.0431 +0.0647 +0.1889 +0.0216 +0.7249 +0.7717 +0.1120 +0.0602 +0.0560 +0.0840 +0.7705 +0.0280 +0.1175 +0.1806 +0.1120 +0.6513 +0.0560 +0.0840 +0.2349 +0.0280 +0.6530 +0.7197 +0.1391 +0.0717 +0.0696 +0.1043 +0.7219 +0.0348 +0.1390 +0.2150 +0.1391 +0.5764 +0.0696 +0.1043 +0.2779 +0.0348 +0.5830 +0.6671 +0.1672 +0.0821 +0.0836 +0.1254 +0.6745 +0.0418 +0.1584 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{(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} 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{(0.00000,0.00000,0.99367,0.00000),(0.00001,0.00000,0.97245,0.00000),(0.00003,0.00000,0.94515,0.00000),(0.00007,0.00001,0.91335,0.00001),(0.00013,0.00002,0.87765,0.00002),(0.00024,0.00004,0.83831,0.00004),(0.00039,0.00007,0.79541,0.00007),(0.00059,0.00011,0.74888,0.00011),(0.00087,0.00016,0.69853,0.00016),(0.00125,0.00023,0.64404,0.00023),(0.00174,0.00034,0.58486,0.00034),(0.00240,0.00048,0.52019,0.00048),(0.00328,0.00070,0.44867,0.00070),(0.00451,0.00102,0.36795,0.00102),(0.00631,0.00159,0.27301,0.00159),(0.00940,0.00293,0.14763,0.00293)} {(0.00000,0.99578,0.00000,0.00001),(0.00002,0.98160,0.00002,0.00010),(0.00007,0.96330,0.00007,0.00042),(0.00018,0.94189,0.00018,0.00106),(0.00036,0.91774,0.00036,0.00213),(0.00065,0.89096,0.00065,0.00376),(0.00107,0.86154,0.00107,0.00610),(0.00168,0.82937,0.00168,0.00932),(0.00254,0.79422,0.00254,0.01366),(0.00373,0.75570,0.00373,0.01940),(0.00539,0.71325,0.00539,0.02695),(0.00773,0.66597,0.00773,0.03688),(0.01114,0.61239,0.01114,0.05009),(0.01639,0.54980,0.01639,0.06811),(0.02544,0.47214,0.02544,0.09410),(0.04690,0.35769,0.04690,0.13744)} {(0.00094,0.00070,0.00000,0.00000),(0.00409,0.00306,0.00003,0.00003),(0.00814,0.00610,0.00013,0.00013),(0.01287,0.00964,0.00032,0.00032),(0.01820,0.01362,0.00066,0.00066),(0.02408,0.01801,0.00118,0.00117),(0.03051,0.02281,0.00193,0.00192),(0.03750,0.02802,0.00300,0.00297),(0.04508,0.03367,0.00447,0.00442),(0.05330,0.03980,0.00647,0.00638),(0.06224,0.04648,0.00918,0.00903),(0.07201,0.05381,0.01291,0.01266),(0.08279,0.06195,0.01814,0.01772),(0.09484,0.07119,0.02578,0.02506),(0.10867,0.08220,0.03800,0.03670),(0.12521,0.09714,0.06300,0.06021)} {(0.99601,0.00000,0.00000,0.00000),(0.98258,0.00001,0.00006,0.00001),(0.96520,0.00004,0.00024,0.00004),(0.94476,0.00010,0.00060,0.00010),(0.92157,0.00020,0.00121,0.00020),(0.89571,0.00036,0.00214,0.00036),(0.86711,0.00060,0.00348,0.00060),(0.83558,0.00095,0.00534,0.00095),(0.80082,0.00143,0.00786,0.00143),(0.76234,0.00210,0.01122,0.00210),(0.71945,0.00303,0.01567,0.00303),(0.67103,0.00435,0.02158,0.00435),(0.61528,0.00627,0.02953,0.00627),(0.54884,0.00922,0.04055,0.00922),(0.46422,0.01431,0.05676,0.01431),(0.33429,0.02638,0.08463,0.02638)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99601,0.00000,0.00000,0.00000),(0.98258,0.00001,0.00006,0.00001),(0.96520,0.00004,0.00024,0.00004),(0.94476,0.00010,0.00060,0.00010),(0.92157,0.00020,0.00121,0.00020),(0.89571,0.00036,0.00214,0.00036),(0.86711,0.00060,0.00348,0.00060),(0.83558,0.00095,0.00534,0.00095),(0.80082,0.00143,0.00786,0.00143),(0.76234,0.00210,0.01122,0.00210),(0.71945,0.00303,0.01567,0.00303),(0.67103,0.00435,0.02158,0.00435),(0.61528,0.00627,0.02953,0.00627),(0.54884,0.00922,0.04055,0.00922),(0.46422,0.01431,0.05676,0.01431),(0.33429,0.02638,0.08463,0.02638)} {(0.00000,0.00000,0.00000,0.99344),(0.00000,0.00003,0.00000,0.97147),(0.00002,0.00010,0.00002,0.94332),(0.00004,0.00026,0.00004,0.91063),(0.00009,0.00053,0.00009,0.87409),(0.00016,0.00094,0.00016,0.83404),(0.00027,0.00152,0.00027,0.79059),(0.00042,0.00233,0.00042,0.74378),(0.00063,0.00341,0.00063,0.69348),(0.00093,0.00485,0.00093,0.63947),(0.00135,0.00674,0.00135,0.58135),(0.00193,0.00922,0.00193,0.51848),(0.00278,0.01252,0.00278,0.44978),(0.00410,0.01703,0.00410,0.37332),(0.00636,0.02352,0.00636,0.28489),(0.01173,0.03436,0.01173,0.17033)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00117,0.00000,0.00234),(0.00001,0.00507,0.00001,0.01010),(0.00003,0.01005,0.00003,0.01988),(0.00009,0.01576,0.00009,0.03100),(0.00018,0.02209,0.00018,0.04311),(0.00032,0.02893,0.00032,0.05598),(0.00054,0.03624,0.00054,0.06943),(0.00084,0.04396,0.00084,0.08327),(0.00127,0.05207,0.00127,0.09732),(0.00186,0.06054,0.00186,0.11138),(0.00269,0.06932,0.00269,0.12516),(0.00386,0.07836,0.00386,0.13827),(0.00557,0.08757,0.00557,0.15009),(0.00819,0.09676,0.00819,0.15946),(0.01272,0.10539,0.01272,0.16373),(0.02345,0.11086,0.02345,0.15300)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.99601,0.00000,0.00000,0.00000),(0.98258,0.00001,0.00006,0.00001),(0.96520,0.00004,0.00024,0.00004),(0.94476,0.00010,0.00060,0.00010),(0.92157,0.00020,0.00121,0.00020),(0.89571,0.00036,0.00214,0.00036),(0.86711,0.00060,0.00348,0.00060),(0.83558,0.00095,0.00534,0.00095),(0.80082,0.00143,0.00786,0.00143),(0.76234,0.00210,0.01122,0.00210),(0.71945,0.00303,0.01567,0.00303),(0.67103,0.00435,0.02158,0.00435),(0.61528,0.00627,0.02953,0.00627),(0.54884,0.00922,0.04055,0.00922),(0.46422,0.01431,0.05676,0.01431),(0.33429,0.02638,0.08463,0.02638)} {(0.99601,0.00000,0.00000,0.00000),(0.98258,0.00001,0.00006,0.00001),(0.96520,0.00004,0.00024,0.00004),(0.94476,0.00010,0.00060,0.00010),(0.92157,0.00020,0.00121,0.00020),(0.89571,0.00036,0.00214,0.00036),(0.86711,0.00060,0.00348,0.00060),(0.83558,0.00095,0.00534,0.00095),(0.80082,0.00143,0.00786,0.00143),(0.76234,0.00210,0.01122,0.00210),(0.71945,0.00303,0.01567,0.00303),(0.67103,0.00435,0.02158,0.00435),(0.61528,0.00627,0.02953,0.00627),(0.54884,0.00922,0.04055,0.00922),(0.46422,0.01431,0.05676,0.01431),(0.33429,0.02638,0.08463,0.02638)} {(0.00000,0.00000,0.99367,0.00000),(0.00001,0.00000,0.97245,0.00000),(0.00003,0.00000,0.94515,0.00000),(0.00007,0.00001,0.91335,0.00001),(0.00013,0.00002,0.87765,0.00002),(0.00024,0.00004,0.83831,0.00004),(0.00039,0.00007,0.79541,0.00007),(0.00059,0.00011,0.74888,0.00011),(0.00087,0.00016,0.69853,0.00016),(0.00125,0.00023,0.64404,0.00023),(0.00174,0.00034,0.58486,0.00034),(0.00240,0.00048,0.52019,0.00048),(0.00328,0.00070,0.44867,0.00070),(0.00451,0.00102,0.36795,0.00102),(0.00631,0.00159,0.27301,0.00159),(0.00940,0.00293,0.14763,0.00293)} ] TEST alpha(ncats) = 0.75(16), mode = MEDIAN 0.012768 0.052396 0.105284 0.169090 0.243657 0.329712 0.428675 0.542743 0.675156 0.830724 1.016841 1.245582 1.538542 1.940413 2.572099 4.296318 [2] P-matrix for branch length 0.100000 +0.9989 +0.0005 +0.0003 +0.0002 +0.0004 +0.9989 +0.0001 +0.0006 +0.0009 +0.0005 +0.9983 +0.0002 +0.0004 +0.0012 +0.0001 +0.9983 +0.9957 +0.0020 +0.0013 +0.0010 +0.0015 +0.9954 +0.0005 +0.0025 +0.0038 +0.0020 +0.9932 +0.0010 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+0.0310 +0.8976 +0.0155 +0.0232 +0.0741 +0.0077 +0.8950 +0.9212 +0.0376 +0.0224 +0.0188 +0.0282 +0.9179 +0.0094 +0.0445 +0.0673 +0.0376 +0.8763 +0.0188 +0.0282 +0.0890 +0.0094 +0.8734 +0.9048 +0.0456 +0.0269 +0.0228 +0.0342 +0.9012 +0.0114 +0.0532 +0.0807 +0.0456 +0.8510 +0.0228 +0.0342 +0.1065 +0.0114 +0.8480 +0.8844 +0.0555 +0.0323 +0.0278 +0.0416 +0.8806 +0.0139 +0.0639 +0.0970 +0.0555 +0.8198 +0.0278 +0.0416 +0.1277 +0.0139 +0.8168 +0.8577 +0.0687 +0.0393 +0.0343 +0.0515 +0.8539 +0.0172 +0.0774 +0.1179 +0.0687 +0.7791 +0.0343 +0.0515 +0.1548 +0.0172 +0.7765 +0.8182 +0.0884 +0.0492 +0.0442 +0.0663 +0.8151 +0.0221 +0.0965 +0.1476 +0.0884 +0.7198 +0.0442 +0.0663 +0.1929 +0.0221 +0.7187 +0.7248 +0.1364 +0.0706 +0.0682 +0.1023 +0.7266 +0.0341 +0.1370 +0.2117 +0.1364 +0.5836 +0.0682 +0.1023 +0.2739 +0.0341 +0.5897 [2] P-matrix for branch length 0.200000 +0.9979 +0.0010 +0.0006 +0.0005 +0.0007 +0.9978 +0.0002 +0.0012 +0.0019 +0.0010 +0.9967 +0.0005 +0.0007 +0.0025 +0.0002 +0.9965 +0.9914 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+0.0012 +0.0061 +0.0092 +0.0049 +0.9834 +0.0025 +0.0037 +0.0122 +0.0012 +0.9828 +0.9581 +0.0198 +0.0121 +0.0099 +0.0149 +0.9561 +0.0050 +0.0241 +0.0363 +0.0198 +0.9339 +0.0099 +0.0149 +0.0482 +0.0050 +0.9320 +0.9186 +0.0389 +0.0231 +0.0194 +0.0292 +0.9152 +0.0097 +0.0459 +0.0694 +0.0389 +0.8723 +0.0194 +0.0292 +0.0918 +0.0097 +0.8694 +0.8741 +0.0606 +0.0350 +0.0303 +0.0454 +0.8703 +0.0151 +0.0691 +0.1051 +0.0606 +0.8040 +0.0303 +0.0454 +0.1383 +0.0151 +0.8012 +0.8264 +0.0843 +0.0472 +0.0421 +0.0632 +0.8231 +0.0211 +0.0926 +0.1415 +0.0843 +0.7321 +0.0421 +0.0632 +0.1852 +0.0211 +0.7306 +0.7765 +0.1096 +0.0591 +0.0548 +0.0822 +0.7751 +0.0274 +0.1154 +0.1773 +0.1096 +0.6583 +0.0548 +0.0822 +0.2307 +0.0274 +0.6597 +0.7253 +0.1362 +0.0705 +0.0681 +0.1021 +0.7270 +0.0340 +0.1368 +0.2114 +0.1362 +0.5843 +0.0681 +0.1021 +0.2735 +0.0340 +0.5903 +0.6733 +0.1638 +0.0810 +0.0819 +0.1229 +0.6799 +0.0410 +0.1562 +0.2429 +0.1638 +0.5113 +0.0819 +0.1229 +0.3125 +0.0410 +0.5237 +0.6212 +0.1923 +0.0903 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[2] P-matrix for branch length 1.000000 +0.9895 +0.0049 +0.0031 +0.0025 +0.0037 +0.9890 +0.0012 +0.0061 +0.0092 +0.0049 +0.9834 +0.0025 +0.0037 +0.0122 +0.0012 +0.9828 +0.9581 +0.0198 +0.0121 +0.0099 +0.0149 +0.9561 +0.0050 +0.0241 +0.0363 +0.0198 +0.9339 +0.0099 +0.0149 +0.0482 +0.0050 +0.9320 +0.9186 +0.0389 +0.0231 +0.0194 +0.0292 +0.9152 +0.0097 +0.0459 +0.0694 +0.0389 +0.8723 +0.0194 +0.0292 +0.0918 +0.0097 +0.8694 +0.8741 +0.0606 +0.0350 +0.0303 +0.0454 +0.8703 +0.0151 +0.0691 +0.1051 +0.0606 +0.8040 +0.0303 +0.0454 +0.1383 +0.0151 +0.8012 +0.8264 +0.0843 +0.0472 +0.0421 +0.0632 +0.8231 +0.0211 +0.0926 +0.1415 +0.0843 +0.7321 +0.0421 +0.0632 +0.1852 +0.0211 +0.7306 +0.7765 +0.1096 +0.0591 +0.0548 +0.0822 +0.7751 +0.0274 +0.1154 +0.1773 +0.1096 +0.6583 +0.0548 +0.0822 +0.2307 +0.0274 +0.6597 +0.7253 +0.1362 +0.0705 +0.0681 +0.1021 +0.7270 +0.0340 +0.1368 +0.2114 +0.1362 +0.5843 +0.0681 +0.1021 +0.2735 +0.0340 +0.5903 +0.6733 +0.1638 +0.0810 +0.0819 +0.1229 +0.6799 +0.0410 +0.1562 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+0.4042 +0.0985 +0.2019 +0.3060 +0.3938 +0.1033 +0.1969 +0.2954 +0.4039 +0.0985 +0.2023 [2] CLV 5: [ {(0.00099,0.00197,0.00000,0.00247),(0.00402,0.00800,0.00004,0.00995),(0.00799,0.01578,0.00015,0.01956),(0.01265,0.02481,0.00039,0.03060),(0.01793,0.03487,0.00080,0.04276),(0.02382,0.04586,0.00143,0.05587),(0.03031,0.05772,0.00235,0.06980),(0.03746,0.07043,0.00366,0.08447),(0.04531,0.08399,0.00547,0.09978),(0.05398,0.09841,0.00795,0.11566),(0.06361,0.11374,0.01135,0.13204),(0.07442,0.13005,0.01607,0.14881),(0.08682,0.14745,0.02277,0.16586),(0.10150,0.16613,0.03278,0.18293),(0.12016,0.18640,0.04944,0.19954),(0.15262,0.20988,0.09305,0.21395)} {(0.99580,0.00000,0.00000,0.00000),(0.98289,0.00001,0.00006,0.00001),(0.96599,0.00004,0.00023,0.00004),(0.94609,0.00009,0.00057,0.00009),(0.92348,0.00019,0.00115,0.00019),(0.89823,0.00035,0.00204,0.00035),(0.87028,0.00057,0.00332,0.00057),(0.83942,0.00090,0.00509,0.00090),(0.80533,0.00136,0.00750,0.00136),(0.76754,0.00200,0.01073,0.00200),(0.72531,0.00289,0.01501,0.00289),(0.67750,0.00415,0.02073,0.00415),(0.62219,0.00600,0.02848,0.00600),(0.55583,0.00887,0.03932,0.00887),(0.46995,0.01391,0.05560,0.01391),(0.31494,0.02881,0.08879,0.02881)} {(0.00099,0.00074,0.00000,0.00000),(0.00401,0.00301,0.00003,0.00003),(0.00796,0.00596,0.00012,0.00012),(0.01257,0.00941,0.00031,0.00031),(0.01776,0.01329,0.00063,0.00062),(0.02351,0.01759,0.00112,0.00111),(0.02980,0.02228,0.00184,0.00183),(0.03666,0.02739,0.00286,0.00283),(0.04411,0.03294,0.00426,0.00421),(0.05220,0.03898,0.00617,0.00609),(0.06104,0.04558,0.00878,0.00864),(0.07073,0.05284,0.01237,0.01214),(0.08148,0.06095,0.01743,0.01704),(0.09362,0.07025,0.02490,0.02421),(0.10780,0.08148,0.03708,0.03582),(0.12701,0.09914,0.06744,0.06436)} {(0.00000,0.99555,0.00000,0.00001),(0.00002,0.98192,0.00002,0.00010),(0.00007,0.96414,0.00007,0.00040),(0.00017,0.94328,0.00017,0.00101),(0.00034,0.91972,0.00034,0.00202),(0.00062,0.89356,0.00062,0.00358),(0.00102,0.86479,0.00102,0.00581),(0.00160,0.83328,0.00160,0.00889),(0.00242,0.79877,0.00242,0.01305),(0.00355,0.76088,0.00355,0.01856),(0.00514,0.71902,0.00514,0.02584),(0.00738,0.67224,0.00738,0.03547),(0.01067,0.61899,0.01067,0.04835),(0.01577,0.55632,0.01577,0.06611),(0.02473,0.47732,0.02473,0.09225),(0.05122,0.34117,0.05122,0.14376)} {(0.00049,0.00000,0.00000,0.00074),(0.00201,0.00002,0.00002,0.00299),(0.00398,0.00006,0.00006,0.00590),(0.00628,0.00015,0.00015,0.00926),(0.00888,0.00031,0.00031,0.01298),(0.01176,0.00056,0.00056,0.01703),(0.01490,0.00091,0.00092,0.02137),(0.01833,0.00141,0.00143,0.02598),(0.02205,0.00211,0.00213,0.03084),(0.02610,0.00304,0.00309,0.03594),(0.03052,0.00432,0.00439,0.04126),(0.03537,0.00607,0.00619,0.04677),(0.04074,0.00852,0.00872,0.05244),(0.04681,0.01211,0.01245,0.05814),(0.05390,0.01791,0.01854,0.06357),(0.06350,0.03218,0.03372,0.06697)} {(0.00000,0.00123,0.00000,0.00246),(0.00001,0.00499,0.00001,0.00992),(0.00003,0.00982,0.00003,0.01944),(0.00008,0.01540,0.00008,0.03029),(0.00017,0.02157,0.00017,0.04214),(0.00031,0.02827,0.00031,0.05476),(0.00051,0.03544,0.00051,0.06798),(0.00080,0.04304,0.00080,0.08164),(0.00121,0.05104,0.00121,0.09557),(0.00178,0.05943,0.00178,0.10957),(0.00257,0.06816,0.00257,0.12339),(0.00369,0.07720,0.00369,0.13668),(0.00534,0.08650,0.00534,0.14882),(0.00788,0.09589,0.00788,0.15872),(0.01236,0.10492,0.01236,0.16372),(0.02561,0.11073,0.02561,0.14959)} {(0.00000,0.00000,0.99333,0.00000),(0.00001,0.00000,0.97293,0.00000),(0.00003,0.00000,0.94640,0.00000),(0.00006,0.00001,0.91541,0.00001),(0.00013,0.00002,0.88058,0.00002),(0.00023,0.00004,0.84213,0.00004),(0.00037,0.00006,0.80013,0.00006),(0.00057,0.00010,0.75450,0.00010),(0.00083,0.00015,0.70502,0.00015),(0.00119,0.00022,0.65133,0.00022),(0.00167,0.00032,0.59285,0.00032),(0.00230,0.00046,0.52868,0.00046),(0.00316,0.00067,0.45736,0.00067),(0.00437,0.00099,0.37620,0.00099),(0.00618,0.00155,0.27913,0.00155),(0.00987,0.00320,0.13144,0.00320)} {(0.00000,0.99555,0.00000,0.00001),(0.00002,0.98192,0.00002,0.00010),(0.00007,0.96414,0.00007,0.00040),(0.00017,0.94328,0.00017,0.00101),(0.00034,0.91972,0.00034,0.00202),(0.00062,0.89356,0.00062,0.00358),(0.00102,0.86479,0.00102,0.00581),(0.00160,0.83328,0.00160,0.00889),(0.00242,0.79877,0.00242,0.01305),(0.00355,0.76088,0.00355,0.01856),(0.00514,0.71902,0.00514,0.02584),(0.00738,0.67224,0.00738,0.03547),(0.01067,0.61899,0.01067,0.04835),(0.01577,0.55632,0.01577,0.06611),(0.02473,0.47732,0.02473,0.09225),(0.05122,0.34117,0.05122,0.14376)} 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{(0.99580,0.00000,0.00000,0.00000),(0.98289,0.00001,0.00006,0.00001),(0.96599,0.00004,0.00023,0.00004),(0.94609,0.00009,0.00057,0.00009),(0.92348,0.00019,0.00115,0.00019),(0.89823,0.00035,0.00204,0.00035),(0.87028,0.00057,0.00332,0.00057),(0.83942,0.00090,0.00509,0.00090),(0.80533,0.00136,0.00750,0.00136),(0.76754,0.00200,0.01073,0.00200),(0.72531,0.00289,0.01501,0.00289),(0.67750,0.00415,0.02073,0.00415),(0.62219,0.00600,0.02848,0.00600),(0.55583,0.00887,0.03932,0.00887),(0.46995,0.01391,0.05560,0.01391),(0.31494,0.02881,0.08879,0.02881)} {(0.00000,0.00000,0.99333,0.00000),(0.00001,0.00000,0.97293,0.00000),(0.00003,0.00000,0.94640,0.00000),(0.00006,0.00001,0.91541,0.00001),(0.00013,0.00002,0.88058,0.00002),(0.00023,0.00004,0.84213,0.00004),(0.00037,0.00006,0.80013,0.00006),(0.00057,0.00010,0.75450,0.00010),(0.00083,0.00015,0.70502,0.00015),(0.00119,0.00022,0.65133,0.00022),(0.00167,0.00032,0.59285,0.00032),(0.00230,0.00046,0.52868,0.00046),(0.00316,0.00067,0.45736,0.00067),(0.00437,0.00099,0.37620,0.00099),(0.00618,0.00155,0.27913,0.00155),(0.00987,0.00320,0.13144,0.00320)} ] TEST alpha(ncats) = 1.00(16), mode = MEAN 0.032446 0.100603 0.173632 0.252284 0.337497 0.430468 0.532750 0.646419 0.774332 0.920577 1.091302 1.296381 1.553217 1.897082 2.419130 3.541880 [3] P-matrix for branch length 0.100000 +0.9973 +0.0013 +0.0008 +0.0006 +0.0009 +0.9972 +0.0003 +0.0016 +0.0024 +0.0013 +0.9958 +0.0006 +0.0009 +0.0031 +0.0003 +0.9956 +0.9917 +0.0039 +0.0024 +0.0019 +0.0029 +0.9913 +0.0010 +0.0048 +0.0073 +0.0039 +0.9869 +0.0019 +0.0029 +0.0097 +0.0010 +0.9864 +0.9858 +0.0067 +0.0041 +0.0033 +0.0050 +0.9850 +0.0017 +0.0083 +0.0124 +0.0067 +0.9775 +0.0033 +0.0050 +0.0166 +0.0017 +0.9768 +0.9795 +0.0097 +0.0060 +0.0048 +0.0073 +0.9784 +0.0024 +0.0119 +0.0179 +0.0097 +0.9675 +0.0048 +0.0073 +0.0239 +0.0024 +0.9665 +0.9727 +0.0129 +0.0079 +0.0064 +0.0097 +0.9713 +0.0032 +0.0158 +0.0238 +0.0129 +0.9569 +0.0064 +0.0097 +0.0316 +0.0032 +0.9555 +0.9654 +0.0164 +0.0100 +0.0082 +0.0123 +0.9636 +0.0041 +0.0200 +0.0301 +0.0164 +0.9453 +0.0082 +0.0123 +0.0400 +0.0041 +0.9437 +0.9575 +0.0202 +0.0123 +0.0101 +0.0151 +0.9554 +0.0050 +0.0245 +0.0369 +0.0202 +0.9329 +0.0101 +0.0151 +0.0490 +0.0050 +0.9309 +0.9487 +0.0243 +0.0148 +0.0122 +0.0182 +0.9463 +0.0061 +0.0294 +0.0443 +0.0243 +0.9192 +0.0122 +0.0182 +0.0587 +0.0061 +0.9170 +0.9391 +0.0290 +0.0175 +0.0145 +0.0217 +0.9363 +0.0072 +0.0347 +0.0524 +0.0290 +0.9041 +0.0145 +0.0217 +0.0694 +0.0072 +0.9016 +0.9282 +0.0342 +0.0205 +0.0171 +0.0256 +0.9251 +0.0085 +0.0407 +0.0615 +0.0342 +0.8872 +0.0171 +0.0256 +0.0813 +0.0085 +0.8845 +0.9158 +0.0402 +0.0239 +0.0201 +0.0302 +0.9124 +0.0101 +0.0474 +0.0717 +0.0402 +0.8680 +0.0201 +0.0302 +0.0948 +0.0101 +0.8650 +0.9012 +0.0473 +0.0279 +0.0237 +0.0355 +0.8976 +0.0118 +0.0551 +0.0836 +0.0473 +0.8455 +0.0237 +0.0355 +0.1103 +0.0118 +0.8424 +0.8834 +0.0560 +0.0326 +0.0280 +0.0420 +0.8796 +0.0140 +0.0644 +0.0978 +0.0560 +0.8182 +0.0280 +0.0420 +0.1288 +0.0140 +0.8153 +0.8605 +0.0673 +0.0386 +0.0336 +0.0505 +0.8567 +0.0168 +0.0760 +0.1157 +0.0673 +0.7833 +0.0336 +0.0505 +0.1520 +0.0168 +0.7807 +0.8275 +0.0837 +0.0469 +0.0419 +0.0628 +0.8242 +0.0209 +0.0921 +0.1407 +0.0837 +0.7337 +0.0419 +0.0628 +0.1842 +0.0209 +0.7321 +0.7633 +0.1164 +0.0621 +0.0582 +0.0873 +0.7625 +0.0291 +0.1211 +0.1864 +0.1164 +0.6390 +0.0582 +0.0873 +0.2422 +0.0291 +0.6414 [3] P-matrix for branch length 0.200000 +0.9947 +0.0025 +0.0016 +0.0013 +0.0019 +0.9944 +0.0006 +0.0031 +0.0047 +0.0025 +0.9915 +0.0013 +0.0019 +0.0063 +0.0006 +0.9912 +0.9836 +0.0077 +0.0048 +0.0039 +0.0058 +0.9827 +0.0019 +0.0096 +0.0144 +0.0077 +0.9740 +0.0039 +0.0058 +0.0191 +0.0019 +0.9731 +0.9720 +0.0133 +0.0082 +0.0066 +0.0099 +0.9705 +0.0033 +0.0163 +0.0245 +0.0133 +0.9556 +0.0066 +0.0099 +0.0325 +0.0033 +0.9542 +0.9596 +0.0191 +0.0117 +0.0096 +0.0143 +0.9576 +0.0048 +0.0233 +0.0350 +0.0191 +0.9363 +0.0096 +0.0143 +0.0465 +0.0048 +0.9344 +0.9466 +0.0254 +0.0154 +0.0127 +0.0190 +0.9441 +0.0063 +0.0306 +0.0461 +0.0254 +0.9158 +0.0127 +0.0190 +0.0611 +0.0063 +0.9135 +0.9326 +0.0321 +0.0193 +0.0160 +0.0241 +0.9297 +0.0080 +0.0383 +0.0578 +0.0321 +0.8941 +0.0160 +0.0241 +0.0765 +0.0080 +0.8914 +0.9176 +0.0393 +0.0234 +0.0197 +0.0295 +0.9143 +0.0098 +0.0464 +0.0702 +0.0393 +0.8709 +0.0197 +0.0295 +0.0928 +0.0098 +0.8679 +0.9014 +0.0472 +0.0278 +0.0236 +0.0354 +0.8978 +0.0118 +0.0550 +0.0834 +0.0472 +0.8458 +0.0236 +0.0354 +0.1100 +0.0118 +0.8428 +0.8837 +0.0558 +0.0325 +0.0279 +0.0419 +0.8799 +0.0140 +0.0642 +0.0975 +0.0558 +0.8187 +0.0279 +0.0419 +0.1284 +0.0140 +0.8157 +0.8642 +0.0655 +0.0376 +0.0327 +0.0491 +0.8604 +0.0164 +0.0742 +0.1129 +0.0655 +0.7889 +0.0327 +0.0491 +0.1483 +0.0164 +0.7862 +0.8422 +0.0764 +0.0432 +0.0382 +0.0573 +0.8386 +0.0191 +0.0850 +0.1297 +0.0764 +0.7557 +0.0382 +0.0573 +0.1700 +0.0191 +0.7536 +0.8170 +0.0890 +0.0495 +0.0445 +0.0668 +0.8139 +0.0223 +0.0970 +0.1485 +0.0890 +0.7180 +0.0445 +0.0668 +0.1941 +0.0223 +0.7169 +0.7871 +0.1041 +0.0566 +0.0521 +0.0781 +0.7852 +0.0260 +0.1107 +0.1699 +0.1041 +0.6738 +0.0521 +0.0781 +0.2214 +0.0260 +0.6745 +0.7500 +0.1233 +0.0651 +0.0616 +0.0924 +0.7500 +0.0308 +0.1267 +0.1953 +0.1233 +0.6198 +0.0616 +0.0924 +0.2534 +0.0308 +0.6233 +0.6992 +0.1499 +0.0759 +0.0750 +0.1124 +0.7033 +0.0375 +0.1468 +0.2276 +0.1499 +0.5475 +0.0750 +0.1124 +0.2936 +0.0375 +0.5564 +0.6094 +0.1989 +0.0922 +0.0995 +0.1492 +0.6243 +0.0497 +0.1768 +0.2767 +0.1989 +0.4250 +0.0995 +0.1492 +0.3536 +0.0497 +0.4475 [3] P-matrix for branch length 1.000000 +0.9738 +0.0124 +0.0076 +0.0062 +0.0093 +0.9724 +0.0031 +0.0152 +0.0229 +0.0124 +0.9585 +0.0062 +0.0093 +0.0305 +0.0031 +0.9571 +0.9220 +0.0372 +0.0222 +0.0186 +0.0279 +0.9187 +0.0093 +0.0441 +0.0666 +0.0372 +0.8775 +0.0186 +0.0279 +0.0881 +0.0093 +0.8747 +0.8711 +0.0621 +0.0358 +0.0310 +0.0465 +0.8673 +0.0155 +0.0707 +0.1075 +0.0621 +0.7994 +0.0310 +0.0465 +0.1413 +0.0155 +0.7966 +0.8212 +0.0869 +0.0485 +0.0434 +0.0652 +0.8180 +0.0217 +0.0951 +0.1454 +0.0869 +0.7242 +0.0434 +0.0652 +0.1901 +0.0217 +0.7230 +0.7723 +0.1118 +0.0601 +0.0559 +0.0838 +0.7710 +0.0279 +0.1172 +0.1803 +0.1118 +0.6521 +0.0559 +0.0838 +0.2345 +0.0279 +0.6538 +0.7244 +0.1366 +0.0707 +0.0683 +0.1025 +0.7262 +0.0342 +0.1371 +0.2120 +0.1366 +0.5830 +0.0683 +0.1025 +0.2742 +0.0342 +0.5891 +0.6776 +0.1615 +0.0801 +0.0808 +0.1211 +0.6837 +0.0404 +0.1547 +0.2404 +0.1615 +0.5173 +0.0808 +0.1211 +0.3095 +0.0404 +0.5290 +0.6318 +0.1864 +0.0885 +0.0932 +0.1398 +0.6435 +0.0466 +0.1700 +0.2655 +0.1864 +0.4548 +0.0932 +0.1398 +0.3400 +0.0466 +0.4735 +0.5873 +0.2114 +0.0956 +0.1057 +0.1585 +0.6056 +0.0528 +0.1830 +0.2869 +0.2114 +0.3960 +0.1057 +0.1585 +0.3659 +0.0528 +0.4227 +0.5439 +0.2364 +0.1015 +0.1182 +0.1773 +0.5701 +0.0591 +0.1935 +0.3046 +0.2364 +0.3408 +0.1182 +0.1773 +0.3871 +0.0591 +0.3766 +0.5019 +0.2614 +0.1061 +0.1307 +0.1960 +0.5370 +0.0653 +0.2017 +0.3183 +0.2614 +0.2897 +0.1307 +0.1960 +0.4034 +0.0653 +0.3353 +0.4612 +0.2864 +0.1092 +0.1432 +0.2148 +0.5062 +0.0716 +0.2074 +0.3277 +0.2864 +0.2427 +0.1432 +0.2148 +0.4147 +0.0716 +0.2989 +0.4220 +0.3115 +0.1108 +0.1557 +0.2336 +0.4780 +0.0779 +0.2105 +0.3324 +0.3115 +0.2004 +0.1557 +0.2336 +0.4210 +0.0779 +0.2675 +0.3845 +0.3366 +0.1107 +0.1683 +0.2524 +0.4523 +0.0841 +0.2111 +0.3320 +0.3366 +0.1632 +0.1683 +0.2524 +0.4221 +0.0841 +0.2413 +0.3488 +0.3618 +0.1085 +0.1809 +0.2714 +0.4293 +0.0905 +0.2089 +0.3255 +0.3618 +0.1318 +0.1809 +0.2714 +0.4178 +0.0905 +0.2204 +0.3155 +0.3872 +0.1038 +0.1936 +0.2904 +0.4090 +0.0968 +0.2038 +0.3114 +0.3872 +0.1079 +0.1936 +0.2904 +0.4076 +0.0968 +0.2052 [3] P-matrix for branch length 1.000000 +0.9738 +0.0124 +0.0076 +0.0062 +0.0093 +0.9724 +0.0031 +0.0152 +0.0229 +0.0124 +0.9585 +0.0062 +0.0093 +0.0305 +0.0031 +0.9571 +0.9220 +0.0372 +0.0222 +0.0186 +0.0279 +0.9187 +0.0093 +0.0441 +0.0666 +0.0372 +0.8775 +0.0186 +0.0279 +0.0881 +0.0093 +0.8747 +0.8711 +0.0621 +0.0358 +0.0310 +0.0465 +0.8673 +0.0155 +0.0707 +0.1075 +0.0621 +0.7994 +0.0310 +0.0465 +0.1413 +0.0155 +0.7966 +0.8212 +0.0869 +0.0485 +0.0434 +0.0652 +0.8180 +0.0217 +0.0951 +0.1454 +0.0869 +0.7242 +0.0434 +0.0652 +0.1901 +0.0217 +0.7230 +0.7723 +0.1118 +0.0601 +0.0559 +0.0838 +0.7710 +0.0279 +0.1172 +0.1803 +0.1118 +0.6521 +0.0559 +0.0838 +0.2345 +0.0279 +0.6538 +0.7244 +0.1366 +0.0707 +0.0683 +0.1025 +0.7262 +0.0342 +0.1371 +0.2120 +0.1366 +0.5830 +0.0683 +0.1025 +0.2742 +0.0342 +0.5891 +0.6776 +0.1615 +0.0801 +0.0808 +0.1211 +0.6837 +0.0404 +0.1547 +0.2404 +0.1615 +0.5173 +0.0808 +0.1211 +0.3095 +0.0404 +0.5290 +0.6318 +0.1864 +0.0885 +0.0932 +0.1398 +0.6435 +0.0466 +0.1700 +0.2655 +0.1864 +0.4548 +0.0932 +0.1398 +0.3400 +0.0466 +0.4735 +0.5873 +0.2114 +0.0956 +0.1057 +0.1585 +0.6056 +0.0528 +0.1830 +0.2869 +0.2114 +0.3960 +0.1057 +0.1585 +0.3659 +0.0528 +0.4227 +0.5439 +0.2364 +0.1015 +0.1182 +0.1773 +0.5701 +0.0591 +0.1935 +0.3046 +0.2364 +0.3408 +0.1182 +0.1773 +0.3871 +0.0591 +0.3766 +0.5019 +0.2614 +0.1061 +0.1307 +0.1960 +0.5370 +0.0653 +0.2017 +0.3183 +0.2614 +0.2897 +0.1307 +0.1960 +0.4034 +0.0653 +0.3353 +0.4612 +0.2864 +0.1092 +0.1432 +0.2148 +0.5062 +0.0716 +0.2074 +0.3277 +0.2864 +0.2427 +0.1432 +0.2148 +0.4147 +0.0716 +0.2989 +0.4220 +0.3115 +0.1108 +0.1557 +0.2336 +0.4780 +0.0779 +0.2105 +0.3324 +0.3115 +0.2004 +0.1557 +0.2336 +0.4210 +0.0779 +0.2675 +0.3845 +0.3366 +0.1107 +0.1683 +0.2524 +0.4523 +0.0841 +0.2111 +0.3320 +0.3366 +0.1632 +0.1683 +0.2524 +0.4221 +0.0841 +0.2413 +0.3488 +0.3618 +0.1085 +0.1809 +0.2714 +0.4293 +0.0905 +0.2089 +0.3255 +0.3618 +0.1318 +0.1809 +0.2714 +0.4178 +0.0905 +0.2204 +0.3155 +0.3872 +0.1038 +0.1936 +0.2904 +0.4090 +0.0968 +0.2038 +0.3114 +0.3872 +0.1079 +0.1936 +0.2904 +0.4076 +0.0968 +0.2052 [3] CLV 5: [ {(0.00250,0.00498,0.00001,0.00621),(0.00764,0.01510,0.00014,0.01873),(0.01298,0.02543,0.00041,0.03136),(0.01853,0.03600,0.00085,0.04412),(0.02434,0.04682,0.00149,0.05701),(0.03043,0.05793,0.00237,0.07005),(0.03685,0.06936,0.00353,0.08324),(0.04365,0.08115,0.00505,0.09660),(0.05091,0.09336,0.00701,0.11015),(0.05872,0.10606,0.00954,0.12390),(0.06725,0.11934,0.01283,0.13787),(0.07669,0.13333,0.01718,0.15210),(0.08740,0.14823,0.02312,0.16660),(0.10004,0.16437,0.03167,0.18138),(0.11608,0.18233,0.04537,0.19640),(0.14100,0.20351,0.07482,0.21098)} {(0.98936,0.00000,0.00002,0.00000),(0.96747,0.00003,0.00021,0.00003),(0.94469,0.00010,0.00060,0.00010),(0.92091,0.00021,0.00123,0.00021),(0.89599,0.00036,0.00213,0.00036),(0.86978,0.00058,0.00334,0.00058),(0.84206,0.00087,0.00493,0.00087),(0.81258,0.00125,0.00695,0.00125),(0.78097,0.00175,0.00952,0.00175),(0.74676,0.00241,0.01275,0.00241),(0.70927,0.00328,0.01683,0.00328),(0.66745,0.00446,0.02205,0.00446),(0.61959,0.00610,0.02888,0.00610),(0.56251,0.00855,0.03816,0.00855),(0.48892,0.01264,0.05181,0.01264),(0.37137,0.02226,0.07654,0.02226)} {(0.00250,0.00187,0.00001,0.00001),(0.00761,0.00570,0.00011,0.00011),(0.01289,0.00965,0.00032,0.00032),(0.01835,0.01373,0.00067,0.00067),(0.02402,0.01797,0.00117,0.00116),(0.02991,0.02236,0.00185,0.00184),(0.03607,0.02696,0.00276,0.00273),(0.04253,0.03177,0.00393,0.00389),(0.04935,0.03685,0.00545,0.00538),(0.05658,0.04225,0.00739,0.00728),(0.06433,0.04804,0.00991,0.00974),(0.07272,0.05434,0.01322,0.01296),(0.08198,0.06133,0.01770,0.01729),(0.09244,0.06933,0.02408,0.02342),(0.10484,0.07908,0.03413,0.03302),(0.12122,0.09314,0.05503,0.05275)} 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{(0.98936,0.00000,0.00002,0.00000),(0.96747,0.00003,0.00021,0.00003),(0.94469,0.00010,0.00060,0.00010),(0.92091,0.00021,0.00123,0.00021),(0.89599,0.00036,0.00213,0.00036),(0.86978,0.00058,0.00334,0.00058),(0.84206,0.00087,0.00493,0.00087),(0.81258,0.00125,0.00695,0.00125),(0.78097,0.00175,0.00952,0.00175),(0.74676,0.00241,0.01275,0.00241),(0.70927,0.00328,0.01683,0.00328),(0.66745,0.00446,0.02205,0.00446),(0.61959,0.00610,0.02888,0.00610),(0.56251,0.00855,0.03816,0.00855),(0.48892,0.01264,0.05181,0.01264),(0.37137,0.02226,0.07654,0.02226)} {(0.00000,0.00001,0.00000,0.98254),(0.00001,0.00009,0.00001,0.94698),(0.00004,0.00026,0.00004,0.91052),(0.00009,0.00054,0.00009,0.87306),(0.00016,0.00093,0.00016,0.83447),(0.00026,0.00146,0.00026,0.79462),(0.00039,0.00215,0.00039,0.75332),(0.00056,0.00302,0.00056,0.71034),(0.00078,0.00412,0.00078,0.66541),(0.00107,0.00550,0.00107,0.61811),(0.00146,0.00723,0.00146,0.56789),(0.00198,0.00942,0.00198,0.51394),(0.00271,0.01225,0.00271,0.45494),(0.00380,0.01605,0.00380,0.38855),(0.00562,0.02155,0.00562,0.30963),(0.00989,0.03126,0.00989,0.20026)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00311,0.00000,0.00620),(0.00003,0.00940,0.00003,0.01862),(0.00009,0.01578,0.00009,0.03104),(0.00018,0.02227,0.00018,0.04345),(0.00032,0.02886,0.00032,0.05585),(0.00051,0.03557,0.00051,0.06820),(0.00077,0.04240,0.00077,0.08050),(0.00111,0.04938,0.00111,0.09271),(0.00156,0.05651,0.00156,0.10477),(0.00214,0.06381,0.00214,0.11661),(0.00292,0.07129,0.00292,0.12813),(0.00396,0.07899,0.00396,0.13914),(0.00542,0.08690,0.00542,0.14931),(0.00760,0.09503,0.00760,0.15796),(0.01124,0.10325,0.01124,0.16338),(0.01978,0.11037,0.01978,0.15823)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98936,0.00000,0.00002,0.00000),(0.96747,0.00003,0.00021,0.00003),(0.94469,0.00010,0.00060,0.00010),(0.92091,0.00021,0.00123,0.00021),(0.89599,0.00036,0.00213,0.00036),(0.86978,0.00058,0.00334,0.00058),(0.84206,0.00087,0.00493,0.00087),(0.81258,0.00125,0.00695,0.00125),(0.78097,0.00175,0.00952,0.00175),(0.74676,0.00241,0.01275,0.00241),(0.70927,0.00328,0.01683,0.00328),(0.66745,0.00446,0.02205,0.00446),(0.61959,0.00610,0.02888,0.00610),(0.56251,0.00855,0.03816,0.00855),(0.48892,0.01264,0.05181,0.01264),(0.37137,0.02226,0.07654,0.02226)} {(0.98936,0.00000,0.00002,0.00000),(0.96747,0.00003,0.00021,0.00003),(0.94469,0.00010,0.00060,0.00010),(0.92091,0.00021,0.00123,0.00021),(0.89599,0.00036,0.00213,0.00036),(0.86978,0.00058,0.00334,0.00058),(0.84206,0.00087,0.00493,0.00087),(0.81258,0.00125,0.00695,0.00125),(0.78097,0.00175,0.00952,0.00175),(0.74676,0.00241,0.01275,0.00241),(0.70927,0.00328,0.01683,0.00328),(0.66745,0.00446,0.02205,0.00446),(0.61959,0.00610,0.02888,0.00610),(0.56251,0.00855,0.03816,0.00855),(0.48892,0.01264,0.05181,0.01264),(0.37137,0.02226,0.07654,0.02226)} {(0.00000,0.00000,0.98314,0.00000),(0.00002,0.00000,0.94871,0.00000),(0.00007,0.00001,0.91325,0.00001),(0.00014,0.00002,0.87664,0.00002),(0.00024,0.00004,0.83874,0.00004),(0.00037,0.00006,0.79939,0.00006),(0.00055,0.00010,0.75838,0.00010),(0.00077,0.00014,0.71545,0.00014),(0.00106,0.00019,0.67026,0.00019),(0.00142,0.00027,0.62235,0.00027),(0.00187,0.00036,0.57107,0.00036),(0.00245,0.00050,0.51549,0.00050),(0.00321,0.00068,0.45407,0.00068),(0.00424,0.00095,0.38413,0.00095),(0.00576,0.00140,0.29975,0.00140),(0.00850,0.00247,0.18059,0.00247)} ] TEST alpha(ncats) = 1.00(16), mode = MEDIAN 0.031922 0.098638 0.170128 0.247127 0.330557 0.421592 0.521759 0.633100 0.758427 0.901774 1.069221 1.270577 1.523248 1.863046 2.386294 3.772589 [3] P-matrix for branch length 0.100000 +0.9974 +0.0012 +0.0008 +0.0006 +0.0009 +0.9972 +0.0003 +0.0015 +0.0023 +0.0012 +0.9958 +0.0006 +0.0009 +0.0031 +0.0003 +0.9957 +0.9919 +0.0038 +0.0024 +0.0019 +0.0029 +0.9914 +0.0010 +0.0047 +0.0071 +0.0038 +0.9872 +0.0019 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[3] P-matrix for branch length 1.000000 +0.9742 +0.0122 +0.0075 +0.0061 +0.0092 +0.9728 +0.0031 +0.0150 +0.0226 +0.0122 +0.9591 +0.0061 +0.0092 +0.0300 +0.0031 +0.9578 +0.9234 +0.0365 +0.0218 +0.0183 +0.0274 +0.9202 +0.0091 +0.0433 +0.0655 +0.0365 +0.8798 +0.0183 +0.0274 +0.0866 +0.0091 +0.8769 +0.8734 +0.0609 +0.0352 +0.0305 +0.0457 +0.8696 +0.0152 +0.0695 +0.1057 +0.0609 +0.8030 +0.0305 +0.0457 +0.1390 +0.0152 +0.8001 +0.8243 +0.0853 +0.0477 +0.0427 +0.0640 +0.8211 +0.0213 +0.0936 +0.1431 +0.0853 +0.7289 +0.0427 +0.0640 +0.1872 +0.0213 +0.7275 +0.7761 +0.1098 +0.0592 +0.0549 +0.0824 +0.7746 +0.0275 +0.1156 +0.1777 +0.1098 +0.6576 +0.0549 +0.0824 +0.2311 +0.0275 +0.6590 +0.7287 +0.1344 +0.0697 +0.0672 +0.1008 +0.7303 +0.0336 +0.1354 +0.2092 +0.1344 +0.5892 +0.0672 +0.1008 +0.2708 +0.0336 +0.5949 +0.6823 +0.1590 +0.0792 +0.0795 +0.1192 +0.6880 +0.0397 +0.1530 +0.2377 +0.1590 +0.5239 +0.0795 +0.1192 +0.3061 +0.0397 +0.5350 +0.6369 +0.1837 +0.0876 +0.0918 +0.1378 +0.6479 +0.0459 +0.1684 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+0.4072 +0.0974 +0.2031 +0.3094 +0.3897 +0.1060 +0.1949 +0.2923 +0.4062 +0.0974 +0.2041 [3] CLV 5: [ {(0.00246,0.00491,0.00001,0.00612),(0.00750,0.01482,0.00014,0.01838),(0.01273,0.02495,0.00040,0.03077),(0.01818,0.03532,0.00082,0.04331),(0.02387,0.04596,0.00143,0.05599),(0.02986,0.05690,0.00228,0.06884),(0.03617,0.06817,0.00340,0.08187),(0.04287,0.07982,0.00486,0.09510),(0.05002,0.09190,0.00675,0.10854),(0.05775,0.10450,0.00919,0.12223),(0.06618,0.11771,0.01238,0.13618),(0.07554,0.13168,0.01661,0.15045),(0.08621,0.14663,0.02240,0.16507),(0.09887,0.16294,0.03080,0.18012),(0.11517,0.18139,0.04449,0.19567),(0.14491,0.20593,0.08057,0.21225)} {(0.98953,0.00000,0.00002,0.00000),(0.96809,0.00003,0.00020,0.00003),(0.94577,0.00010,0.00058,0.00010),(0.92245,0.00020,0.00118,0.00020),(0.89799,0.00035,0.00205,0.00035),(0.87224,0.00056,0.00322,0.00056),(0.84499,0.00084,0.00474,0.00084),(0.81596,0.00120,0.00670,0.00120),(0.78481,0.00169,0.00918,0.00169),(0.75105,0.00232,0.01231,0.00232),(0.71398,0.00316,0.01629,0.00316),(0.67253,0.00430,0.02138,0.00430),(0.62493,0.00590,0.02807,0.00590),(0.56783,0.00829,0.03724,0.00829),(0.49314,0.01238,0.05098,0.01238),(0.35253,0.02427,0.08066,0.02427)} {(0.00246,0.00184,0.00001,0.00001),(0.00747,0.00559,0.00011,0.00011),(0.01264,0.00947,0.00031,0.00031),(0.01800,0.01347,0.00064,0.00064),(0.02357,0.01763,0.00112,0.00112),(0.02936,0.02195,0.00178,0.00177),(0.03543,0.02648,0.00265,0.00263),(0.04180,0.03122,0.00379,0.00375),(0.04852,0.03624,0.00525,0.00518),(0.05568,0.04158,0.00713,0.00703),(0.06337,0.04732,0.00957,0.00941),(0.07172,0.05358,0.01279,0.01254),(0.08096,0.06056,0.01716,0.01677),(0.09149,0.06860,0.02343,0.02281),(0.10417,0.07854,0.03349,0.03241),(0.12334,0.09520,0.05900,0.05647)} {(0.00001,0.98893,0.00001,0.00004),(0.00006,0.96635,0.00006,0.00035),(0.00017,0.94295,0.00017,0.00102),(0.00035,0.91864,0.00035,0.00208),(0.00062,0.89331,0.00062,0.00360),(0.00099,0.86681,0.00099,0.00564),(0.00149,0.83895,0.00149,0.00829),(0.00214,0.80950,0.00214,0.01167),(0.00300,0.77815,0.00300,0.01593),(0.00413,0.74447,0.00413,0.02127),(0.00562,0.70787,0.00562,0.02799),(0.00765,0.66742,0.00765,0.03655),(0.01049,0.62160,0.01049,0.04767),(0.01474,0.56755,0.01474,0.06272),(0.02200,0.49842,0.02200,0.08489),(0.04315,0.37339,0.04315,0.13136)} {(0.00123,0.00001,0.00001,0.00184),(0.00373,0.00005,0.00005,0.00554),(0.00632,0.00016,0.00016,0.00931),(0.00900,0.00032,0.00032,0.01315),(0.01178,0.00056,0.00056,0.01707),(0.01468,0.00089,0.00089,0.02107),(0.01771,0.00132,0.00133,0.02516),(0.02090,0.00187,0.00189,0.02935),(0.02426,0.00259,0.00262,0.03365),(0.02784,0.00351,0.00357,0.03806),(0.03168,0.00471,0.00479,0.04262),(0.03586,0.00627,0.00639,0.04732),(0.04048,0.00839,0.00858,0.05218),(0.04575,0.01140,0.01172,0.05720),(0.05208,0.01621,0.01675,0.06233),(0.06167,0.02823,0.02950,0.06697)} {(0.00000,0.00306,0.00000,0.00610),(0.00003,0.00922,0.00003,0.01827),(0.00008,0.01548,0.00008,0.03046),(0.00018,0.02185,0.00018,0.04267),(0.00031,0.02834,0.00031,0.05488),(0.00049,0.03495,0.00049,0.06707),(0.00074,0.04169,0.00074,0.07924),(0.00107,0.04859,0.00107,0.09135),(0.00150,0.05566,0.00150,0.10336),(0.00206,0.06292,0.00206,0.11520),(0.00281,0.07038,0.00281,0.12677),(0.00382,0.07809,0.00382,0.13791),(0.00524,0.08607,0.00524,0.14830),(0.00737,0.09434,0.00737,0.15731),(0.01100,0.10285,0.01100,0.16325),(0.02157,0.11073,0.02157,0.15579)} {(0.00000,0.00000,0.98341,0.00000),(0.00002,0.00000,0.94969,0.00000),(0.00006,0.00001,0.91492,0.00001),(0.00013,0.00002,0.87899,0.00002),(0.00023,0.00004,0.84176,0.00004),(0.00036,0.00006,0.80306,0.00006),(0.00053,0.00009,0.76268,0.00009),(0.00074,0.00013,0.72035,0.00013),(0.00102,0.00019,0.67571,0.00019),(0.00137,0.00026,0.62830,0.00026),(0.00181,0.00035,0.57744,0.00035),(0.00238,0.00048,0.52214,0.00048),(0.00312,0.00066,0.46081,0.00066),(0.00414,0.00092,0.39049,0.00092),(0.00566,0.00138,0.30439,0.00138),(0.00896,0.00270,0.16354,0.00270)} {(0.00001,0.98893,0.00001,0.00004),(0.00006,0.96635,0.00006,0.00035),(0.00017,0.94295,0.00017,0.00102),(0.00035,0.91864,0.00035,0.00208),(0.00062,0.89331,0.00062,0.00360),(0.00099,0.86681,0.00099,0.00564),(0.00149,0.83895,0.00149,0.00829),(0.00214,0.80950,0.00214,0.01167),(0.00300,0.77815,0.00300,0.01593),(0.00413,0.74447,0.00413,0.02127),(0.00562,0.70787,0.00562,0.02799),(0.00765,0.66742,0.00765,0.03655),(0.01049,0.62160,0.01049,0.04767),(0.01474,0.56755,0.01474,0.06272),(0.02200,0.49842,0.02200,0.08489),(0.04315,0.37339,0.04315,0.13136)} {(0.00000,0.00001,0.00000,0.98282),(0.00001,0.00009,0.00001,0.94799),(0.00004,0.00025,0.00004,0.91223),(0.00009,0.00052,0.00009,0.87546),(0.00015,0.00090,0.00015,0.83754),(0.00025,0.00141,0.00025,0.79832),(0.00037,0.00207,0.00037,0.75763),(0.00054,0.00292,0.00054,0.71523),(0.00075,0.00398,0.00075,0.67081),(0.00103,0.00532,0.00103,0.62396),(0.00141,0.00700,0.00141,0.57410),(0.00191,0.00914,0.00191,0.52037),(0.00262,0.01192,0.00262,0.46138),(0.00369,0.01568,0.00369,0.39455),(0.00550,0.02122,0.00550,0.31394),(0.01079,0.03284,0.01079,0.18476)} {(0.98953,0.00000,0.00002,0.00000),(0.96809,0.00003,0.00020,0.00003),(0.94577,0.00010,0.00058,0.00010),(0.92245,0.00020,0.00118,0.00020),(0.89799,0.00035,0.00205,0.00035),(0.87224,0.00056,0.00322,0.00056),(0.84499,0.00084,0.00474,0.00084),(0.81596,0.00120,0.00670,0.00120),(0.78481,0.00169,0.00918,0.00169),(0.75105,0.00232,0.01231,0.00232),(0.71398,0.00316,0.01629,0.00316),(0.67253,0.00430,0.02138,0.00430),(0.62493,0.00590,0.02807,0.00590),(0.56783,0.00829,0.03724,0.00829),(0.49314,0.01238,0.05098,0.01238),(0.35253,0.02427,0.08066,0.02427)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98953,0.00000,0.00002,0.00000),(0.96809,0.00003,0.00020,0.00003),(0.94577,0.00010,0.00058,0.00010),(0.92245,0.00020,0.00118,0.00020),(0.89799,0.00035,0.00205,0.00035),(0.87224,0.00056,0.00322,0.00056),(0.84499,0.00084,0.00474,0.00084),(0.81596,0.00120,0.00670,0.00120),(0.78481,0.00169,0.00918,0.00169),(0.75105,0.00232,0.01231,0.00232),(0.71398,0.00316,0.01629,0.00316),(0.67253,0.00430,0.02138,0.00430),(0.62493,0.00590,0.02807,0.00590),(0.56783,0.00829,0.03724,0.00829),(0.49314,0.01238,0.05098,0.01238),(0.35253,0.02427,0.08066,0.02427)} {(0.00000,0.00001,0.00000,0.98282),(0.00001,0.00009,0.00001,0.94799),(0.00004,0.00025,0.00004,0.91223),(0.00009,0.00052,0.00009,0.87546),(0.00015,0.00090,0.00015,0.83754),(0.00025,0.00141,0.00025,0.79832),(0.00037,0.00207,0.00037,0.75763),(0.00054,0.00292,0.00054,0.71523),(0.00075,0.00398,0.00075,0.67081),(0.00103,0.00532,0.00103,0.62396),(0.00141,0.00700,0.00141,0.57410),(0.00191,0.00914,0.00191,0.52037),(0.00262,0.01192,0.00262,0.46138),(0.00369,0.01568,0.00369,0.39455),(0.00550,0.02122,0.00550,0.31394),(0.01079,0.03284,0.01079,0.18476)} {(0.00000,0.00001,0.00000,0.98282),(0.00001,0.00009,0.00001,0.94799),(0.00004,0.00025,0.00004,0.91223),(0.00009,0.00052,0.00009,0.87546),(0.00015,0.00090,0.00015,0.83754),(0.00025,0.00141,0.00025,0.79832),(0.00037,0.00207,0.00037,0.75763),(0.00054,0.00292,0.00054,0.71523),(0.00075,0.00398,0.00075,0.67081),(0.00103,0.00532,0.00103,0.62396),(0.00141,0.00700,0.00141,0.57410),(0.00191,0.00914,0.00191,0.52037),(0.00262,0.01192,0.00262,0.46138),(0.00369,0.01568,0.00369,0.39455),(0.00550,0.02122,0.00550,0.31394),(0.01079,0.03284,0.01079,0.18476)} {(0.00000,0.00061,0.00245,0.00000),(0.00004,0.00186,0.00739,0.00004),(0.00010,0.00316,0.01243,0.00010),(0.00021,0.00449,0.01757,0.00021),(0.00037,0.00588,0.02282,0.00037),(0.00059,0.00732,0.02817,0.00059),(0.00088,0.00883,0.03366,0.00088),(0.00126,0.01041,0.03927,0.00125),(0.00175,0.01208,0.04503,0.00173),(0.00238,0.01386,0.05093,0.00234),(0.00319,0.01577,0.05699,0.00314),(0.00426,0.01786,0.06319,0.00418),(0.00572,0.02019,0.06952,0.00559),(0.00781,0.02287,0.07587,0.00760),(0.01116,0.02618,0.08184,0.01080),(0.01967,0.03173,0.08400,0.01882)} {(0.00000,0.00001,0.00000,0.98282),(0.00001,0.00009,0.00001,0.94799),(0.00004,0.00025,0.00004,0.91223),(0.00009,0.00052,0.00009,0.87546),(0.00015,0.00090,0.00015,0.83754),(0.00025,0.00141,0.00025,0.79832),(0.00037,0.00207,0.00037,0.75763),(0.00054,0.00292,0.00054,0.71523),(0.00075,0.00398,0.00075,0.67081),(0.00103,0.00532,0.00103,0.62396),(0.00141,0.00700,0.00141,0.57410),(0.00191,0.00914,0.00191,0.52037),(0.00262,0.01192,0.00262,0.46138),(0.00369,0.01568,0.00369,0.39455),(0.00550,0.02122,0.00550,0.31394),(0.01079,0.03284,0.01079,0.18476)} {(0.00246,0.00184,0.00001,0.00001),(0.00747,0.00559,0.00011,0.00011),(0.01264,0.00947,0.00031,0.00031),(0.01800,0.01347,0.00064,0.00064),(0.02357,0.01763,0.00112,0.00112),(0.02936,0.02195,0.00178,0.00177),(0.03543,0.02648,0.00265,0.00263),(0.04180,0.03122,0.00379,0.00375),(0.04852,0.03624,0.00525,0.00518),(0.05568,0.04158,0.00713,0.00703),(0.06337,0.04732,0.00957,0.00941),(0.07172,0.05358,0.01279,0.01254),(0.08096,0.06056,0.01716,0.01677),(0.09149,0.06860,0.02343,0.02281),(0.10417,0.07854,0.03349,0.03241),(0.12334,0.09520,0.05900,0.05647)} {(0.00123,0.00001,0.00001,0.00184),(0.00373,0.00005,0.00005,0.00554),(0.00632,0.00016,0.00016,0.00931),(0.00900,0.00032,0.00032,0.01315),(0.01178,0.00056,0.00056,0.01707),(0.01468,0.00089,0.00089,0.02107),(0.01771,0.00132,0.00133,0.02516),(0.02090,0.00187,0.00189,0.02935),(0.02426,0.00259,0.00262,0.03365),(0.02784,0.00351,0.00357,0.03806),(0.03168,0.00471,0.00479,0.04262),(0.03586,0.00627,0.00639,0.04732),(0.04048,0.00839,0.00858,0.05218),(0.04575,0.01140,0.01172,0.05720),(0.05208,0.01621,0.01675,0.06233),(0.06167,0.02823,0.02950,0.06697)} 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{(0.00000,0.00000,0.98341,0.00000),(0.00002,0.00000,0.94969,0.00000),(0.00006,0.00001,0.91492,0.00001),(0.00013,0.00002,0.87899,0.00002),(0.00023,0.00004,0.84176,0.00004),(0.00036,0.00006,0.80306,0.00006),(0.00053,0.00009,0.76268,0.00009),(0.00074,0.00013,0.72035,0.00013),(0.00102,0.00019,0.67571,0.00019),(0.00137,0.00026,0.62830,0.00026),(0.00181,0.00035,0.57744,0.00035),(0.00238,0.00048,0.52214,0.00048),(0.00312,0.00066,0.46081,0.00066),(0.00414,0.00092,0.39049,0.00092),(0.00566,0.00138,0.30439,0.00138),(0.00896,0.00270,0.16354,0.00270)} {(0.00001,0.98893,0.00001,0.00004),(0.00006,0.96635,0.00006,0.00035),(0.00017,0.94295,0.00017,0.00102),(0.00035,0.91864,0.00035,0.00208),(0.00062,0.89331,0.00062,0.00360),(0.00099,0.86681,0.00099,0.00564),(0.00149,0.83895,0.00149,0.00829),(0.00214,0.80950,0.00214,0.01167),(0.00300,0.77815,0.00300,0.01593),(0.00413,0.74447,0.00413,0.02127),(0.00562,0.70787,0.00562,0.02799),(0.00765,0.66742,0.00765,0.03655),(0.01049,0.62160,0.01049,0.04767),(0.01474,0.56755,0.01474,0.06272),(0.02200,0.49842,0.02200,0.08489),(0.04315,0.37339,0.04315,0.13136)} {(0.00246,0.00184,0.00001,0.00001),(0.00747,0.00559,0.00011,0.00011),(0.01264,0.00947,0.00031,0.00031),(0.01800,0.01347,0.00064,0.00064),(0.02357,0.01763,0.00112,0.00112),(0.02936,0.02195,0.00178,0.00177),(0.03543,0.02648,0.00265,0.00263),(0.04180,0.03122,0.00379,0.00375),(0.04852,0.03624,0.00525,0.00518),(0.05568,0.04158,0.00713,0.00703),(0.06337,0.04732,0.00957,0.00941),(0.07172,0.05358,0.01279,0.01254),(0.08096,0.06056,0.01716,0.01677),(0.09149,0.06860,0.02343,0.02281),(0.10417,0.07854,0.03349,0.03241),(0.12334,0.09520,0.05900,0.05647)} {(0.98953,0.00000,0.00002,0.00000),(0.96809,0.00003,0.00020,0.00003),(0.94577,0.00010,0.00058,0.00010),(0.92245,0.00020,0.00118,0.00020),(0.89799,0.00035,0.00205,0.00035),(0.87224,0.00056,0.00322,0.00056),(0.84499,0.00084,0.00474,0.00084),(0.81596,0.00120,0.00670,0.00120),(0.78481,0.00169,0.00918,0.00169),(0.75105,0.00232,0.01231,0.00232),(0.71398,0.00316,0.01629,0.00316),(0.67253,0.00430,0.02138,0.00430),(0.62493,0.00590,0.02807,0.00590),(0.56783,0.00829,0.03724,0.00829),(0.49314,0.01238,0.05098,0.01238),(0.35253,0.02427,0.08066,0.02427)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98953,0.00000,0.00002,0.00000),(0.96809,0.00003,0.00020,0.00003),(0.94577,0.00010,0.00058,0.00010),(0.92245,0.00020,0.00118,0.00020),(0.89799,0.00035,0.00205,0.00035),(0.87224,0.00056,0.00322,0.00056),(0.84499,0.00084,0.00474,0.00084),(0.81596,0.00120,0.00670,0.00120),(0.78481,0.00169,0.00918,0.00169),(0.75105,0.00232,0.01231,0.00232),(0.71398,0.00316,0.01629,0.00316),(0.67253,0.00430,0.02138,0.00430),(0.62493,0.00590,0.02807,0.00590),(0.56783,0.00829,0.03724,0.00829),(0.49314,0.01238,0.05098,0.01238),(0.35253,0.02427,0.08066,0.02427)} {(0.00000,0.00001,0.00000,0.98282),(0.00001,0.00009,0.00001,0.94799),(0.00004,0.00025,0.00004,0.91223),(0.00009,0.00052,0.00009,0.87546),(0.00015,0.00090,0.00015,0.83754),(0.00025,0.00141,0.00025,0.79832),(0.00037,0.00207,0.00037,0.75763),(0.00054,0.00292,0.00054,0.71523),(0.00075,0.00398,0.00075,0.67081),(0.00103,0.00532,0.00103,0.62396),(0.00141,0.00700,0.00141,0.57410),(0.00191,0.00914,0.00191,0.52037),(0.00262,0.01192,0.00262,0.46138),(0.00369,0.01568,0.00369,0.39455),(0.00550,0.02122,0.00550,0.31394),(0.01079,0.03284,0.01079,0.18476)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00306,0.00000,0.00610),(0.00003,0.00922,0.00003,0.01827),(0.00008,0.01548,0.00008,0.03046),(0.00018,0.02185,0.00018,0.04267),(0.00031,0.02834,0.00031,0.05488),(0.00049,0.03495,0.00049,0.06707),(0.00074,0.04169,0.00074,0.07924),(0.00107,0.04859,0.00107,0.09135),(0.00150,0.05566,0.00150,0.10336),(0.00206,0.06292,0.00206,0.11520),(0.00281,0.07038,0.00281,0.12677),(0.00382,0.07809,0.00382,0.13791),(0.00524,0.08607,0.00524,0.14830),(0.00737,0.09434,0.00737,0.15731),(0.01100,0.10285,0.01100,0.16325),(0.02157,0.11073,0.02157,0.15579)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.98953,0.00000,0.00002,0.00000),(0.96809,0.00003,0.00020,0.00003),(0.94577,0.00010,0.00058,0.00010),(0.92245,0.00020,0.00118,0.00020),(0.89799,0.00035,0.00205,0.00035),(0.87224,0.00056,0.00322,0.00056),(0.84499,0.00084,0.00474,0.00084),(0.81596,0.00120,0.00670,0.00120),(0.78481,0.00169,0.00918,0.00169),(0.75105,0.00232,0.01231,0.00232),(0.71398,0.00316,0.01629,0.00316),(0.67253,0.00430,0.02138,0.00430),(0.62493,0.00590,0.02807,0.00590),(0.56783,0.00829,0.03724,0.00829),(0.49314,0.01238,0.05098,0.01238),(0.35253,0.02427,0.08066,0.02427)} {(0.98953,0.00000,0.00002,0.00000),(0.96809,0.00003,0.00020,0.00003),(0.94577,0.00010,0.00058,0.00010),(0.92245,0.00020,0.00118,0.00020),(0.89799,0.00035,0.00205,0.00035),(0.87224,0.00056,0.00322,0.00056),(0.84499,0.00084,0.00474,0.00084),(0.81596,0.00120,0.00670,0.00120),(0.78481,0.00169,0.00918,0.00169),(0.75105,0.00232,0.01231,0.00232),(0.71398,0.00316,0.01629,0.00316),(0.67253,0.00430,0.02138,0.00430),(0.62493,0.00590,0.02807,0.00590),(0.56783,0.00829,0.03724,0.00829),(0.49314,0.01238,0.05098,0.01238),(0.35253,0.02427,0.08066,0.02427)} {(0.00000,0.00000,0.98341,0.00000),(0.00002,0.00000,0.94969,0.00000),(0.00006,0.00001,0.91492,0.00001),(0.00013,0.00002,0.87899,0.00002),(0.00023,0.00004,0.84176,0.00004),(0.00036,0.00006,0.80306,0.00006),(0.00053,0.00009,0.76268,0.00009),(0.00074,0.00013,0.72035,0.00013),(0.00102,0.00019,0.67571,0.00019),(0.00137,0.00026,0.62830,0.00026),(0.00181,0.00035,0.57744,0.00035),(0.00238,0.00048,0.52214,0.00048),(0.00312,0.00066,0.46081,0.00066),(0.00414,0.00092,0.39049,0.00092),(0.00566,0.00138,0.30439,0.00138),(0.00896,0.00270,0.16354,0.00270)} ] TEST alpha(ncats) = 1.50(16), mode = MEAN 0.085360 0.188440 0.278832 0.366434 0.454812 0.546200 0.642513 0.745773 0.858422 0.983717 1.126370 1.293782 1.498817 1.767316 2.165541 2.997672 [4] P-matrix for branch length 0.100000 +0.9930 +0.0033 +0.0021 +0.0017 +0.0025 +0.9926 +0.0008 +0.0041 +0.0062 +0.0033 +0.9889 +0.0017 +0.0025 +0.0082 +0.0008 +0.9885 +0.9846 +0.0073 +0.0045 +0.0036 +0.0054 +0.9838 +0.0018 +0.0090 +0.0135 +0.0073 +0.9756 +0.0036 +0.0054 +0.0179 +0.0018 +0.9748 +0.9774 +0.0107 +0.0066 +0.0053 +0.0080 +0.9762 +0.0027 +0.0132 +0.0198 +0.0107 +0.9642 +0.0053 +0.0080 +0.0263 +0.0027 +0.9630 +0.9704 +0.0140 +0.0086 +0.0070 +0.0105 +0.9689 +0.0035 +0.0171 +0.0258 +0.0140 +0.9533 +0.0070 +0.0105 +0.0343 +0.0035 +0.9518 +0.9635 +0.0173 +0.0106 +0.0086 +0.0130 +0.9617 +0.0043 +0.0211 +0.0317 +0.0173 +0.9424 +0.0086 +0.0130 +0.0421 +0.0043 +0.9406 +0.9564 +0.0207 +0.0126 +0.0103 +0.0155 +0.9543 +0.0052 +0.0251 +0.0378 +0.0207 +0.9312 +0.0103 +0.0155 +0.0501 +0.0052 +0.9292 +0.9490 +0.0242 +0.0147 +0.0121 +0.0181 +0.9466 +0.0060 +0.0292 +0.0440 +0.0242 +0.9197 +0.0121 +0.0181 +0.0584 +0.0060 +0.9174 +0.9412 +0.0279 +0.0169 +0.0140 +0.0210 +0.9385 +0.0070 +0.0335 +0.0506 +0.0279 +0.9075 +0.0140 +0.0210 +0.0671 +0.0070 +0.9050 +0.9328 +0.0320 +0.0192 +0.0160 +0.0240 +0.9299 +0.0080 +0.0382 +0.0576 +0.0320 +0.8944 +0.0160 +0.0240 +0.0763 +0.0080 +0.8917 +0.9236 +0.0364 +0.0218 +0.0182 +0.0273 +0.9204 +0.0091 +0.0432 +0.0653 +0.0364 +0.8801 +0.0182 +0.0273 +0.0863 +0.0091 +0.8772 +0.9133 +0.0414 +0.0246 +0.0207 +0.0311 +0.9098 +0.0104 +0.0487 +0.0738 +0.0414 +0.8641 +0.0207 +0.0311 +0.0975 +0.0104 +0.8611 +0.9014 +0.0472 +0.0278 +0.0236 +0.0354 +0.8978 +0.0118 +0.0550 +0.0834 +0.0472 +0.8457 +0.0236 +0.0354 +0.1101 +0.0118 +0.8427 +0.8871 +0.0542 +0.0316 +0.0271 +0.0406 +0.8834 +0.0135 +0.0625 +0.0948 +0.0542 +0.8239 +0.0271 +0.0406 +0.1249 +0.0135 +0.8209 +0.8690 +0.0631 +0.0364 +0.0315 +0.0473 +0.8652 +0.0158 +0.0717 +0.1091 +0.0631 +0.7963 +0.0315 +0.0473 +0.1434 +0.0158 +0.7935 +0.8433 +0.0758 +0.0430 +0.0379 +0.0569 +0.8397 +0.0190 +0.0845 +0.1289 +0.0758 +0.7573 +0.0379 +0.0569 +0.1690 +0.0190 +0.7552 +0.7933 +0.1010 +0.0552 +0.0505 +0.0758 +0.7911 +0.0253 +0.1079 +0.1656 +0.1010 +0.6829 +0.0505 +0.0758 +0.2158 +0.0253 +0.6832 [4] P-matrix for branch length 0.200000 +0.9861 +0.0066 +0.0041 +0.0033 +0.0049 +0.9853 +0.0016 +0.0081 +0.0122 +0.0066 +0.9779 +0.0033 +0.0049 +0.0163 +0.0016 +0.9771 +0.9696 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[4] P-matrix for branch length 1.000000 +0.9332 +0.0318 +0.0191 +0.0159 +0.0239 +0.9302 +0.0080 +0.0380 +0.0573 +0.0318 +0.8949 +0.0159 +0.0239 +0.0759 +0.0080 +0.8923 +0.8613 +0.0669 +0.0384 +0.0334 +0.0502 +0.8575 +0.0167 +0.0756 +0.1151 +0.0669 +0.7846 +0.0334 +0.0502 +0.1512 +0.0167 +0.7820 +0.8054 +0.0949 +0.0523 +0.0474 +0.0711 +0.8027 +0.0237 +0.1024 +0.1569 +0.0949 +0.7008 +0.0474 +0.0711 +0.2048 +0.0237 +0.7003 +0.7568 +0.1197 +0.0636 +0.0599 +0.0898 +0.7564 +0.0299 +0.1239 +0.1908 +0.1197 +0.6296 +0.0599 +0.0898 +0.2477 +0.0299 +0.6325 +0.7127 +0.1428 +0.0731 +0.0714 +0.1071 +0.7155 +0.0357 +0.1417 +0.2193 +0.1428 +0.5665 +0.0714 +0.1071 +0.2834 +0.0357 +0.5738 +0.6718 +0.1646 +0.0812 +0.0823 +0.1235 +0.6786 +0.0412 +0.1568 +0.2437 +0.1646 +0.5093 +0.0823 +0.1235 +0.3135 +0.0412 +0.5219 +0.6333 +0.1856 +0.0882 +0.0928 +0.1392 +0.6448 +0.0464 +0.1696 +0.2647 +0.1856 +0.4568 +0.0928 +0.1392 +0.3391 +0.0464 +0.4752 +0.5966 +0.2061 +0.0942 +0.1030 +0.1546 +0.6135 +0.0515 +0.1804 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+0.4158 +0.0946 +0.2059 +0.3174 +0.3782 +0.1153 +0.1891 +0.2837 +0.4119 +0.0946 +0.2099 [4] CLV 5: [ {(0.00651,0.01288,0.00010,0.01599),(0.01404,0.02747,0.00048,0.03383),(0.02037,0.03944,0.00103,0.04823),(0.02626,0.05036,0.00175,0.06118),(0.03198,0.06072,0.00263,0.07329),(0.03767,0.07080,0.00370,0.08489),(0.04342,0.08076,0.00499,0.09616),(0.04932,0.09073,0.00655,0.10725),(0.05546,0.10082,0.00843,0.11827),(0.06195,0.11115,0.01071,0.12931),(0.06892,0.12187,0.01354,0.14049),(0.07657,0.13316,0.01712,0.15193),(0.08523,0.14530,0.02182,0.16380),(0.09548,0.15874,0.02838,0.17635),(0.10872,0.17446,0.03865,0.19004),(0.13029,0.19553,0.06075,0.20606)} {(0.97231,0.00002,0.00015,0.00002),(0.94016,0.00012,0.00070,0.00012),(0.91305,0.00025,0.00148,0.00025),(0.88773,0.00042,0.00248,0.00042),(0.86308,0.00064,0.00370,0.00064),(0.83850,0.00091,0.00515,0.00091),(0.81357,0.00124,0.00688,0.00124),(0.78789,0.00164,0.00892,0.00164),(0.76106,0.00212,0.01134,0.00212),(0.73260,0.00272,0.01422,0.00272),(0.70188,0.00347,0.01770,0.00347),(0.66796,0.00444,0.02198,0.00444),(0.62933,0.00574,0.02742,0.00574),(0.58317,0.00759,0.03466,0.00759),(0.52287,0.01061,0.04529,0.01061),(0.42242,0.01752,0.06549,0.01752)} {(0.00648,0.00486,0.00008,0.00008),(0.01393,0.01043,0.00038,0.00038),(0.02014,0.01507,0.00081,0.00081),(0.02588,0.01936,0.00137,0.00136),(0.03141,0.02348,0.00206,0.00204),(0.03686,0.02754,0.00289,0.00286),(0.04232,0.03161,0.00389,0.00385),(0.04787,0.03575,0.00509,0.00503),(0.05358,0.04001,0.00654,0.00645),(0.05953,0.04445,0.00829,0.00817),(0.06583,0.04917,0.01046,0.01027),(0.07262,0.05426,0.01318,0.01292),(0.08013,0.05993,0.01672,0.01635),(0.08873,0.06648,0.02163,0.02108),(0.09929,0.07467,0.02922,0.02835),(0.11472,0.08728,0.04517,0.04347)} 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{(0.00324,0.00004,0.00004,0.00482),(0.00697,0.00019,0.00019,0.01024),(0.01007,0.00040,0.00041,0.01467),(0.01294,0.00068,0.00068,0.01868),(0.01571,0.00102,0.00103,0.02246),(0.01843,0.00143,0.00144,0.02611),(0.02116,0.00193,0.00195,0.02969),(0.02393,0.00252,0.00255,0.03323),(0.02679,0.00322,0.00327,0.03678),(0.02977,0.00408,0.00415,0.04037),(0.03292,0.00514,0.00523,0.04403),(0.03631,0.00646,0.00659,0.04781),(0.04006,0.00818,0.00836,0.05175),(0.04437,0.01054,0.01082,0.05594),(0.04964,0.01417,0.01461,0.06050),(0.05736,0.02174,0.02258,0.06554)} {(0.00002,0.00802,0.00002,0.01591),(0.00010,0.01703,0.00010,0.03345),(0.00022,0.02437,0.00022,0.04743),(0.00038,0.03100,0.00038,0.05982),(0.00057,0.03724,0.00057,0.07125),(0.00081,0.04326,0.00081,0.08202),(0.00110,0.04915,0.00110,0.09231),(0.00145,0.05498,0.00145,0.10222),(0.00189,0.06081,0.00189,0.11182),(0.00242,0.06670,0.00242,0.12115),(0.00309,0.07271,0.00309,0.13022),(0.00395,0.07890,0.00395,0.13902),(0.00510,0.08537,0.00510,0.14745),(0.00675,0.09226,0.00675,0.15527),(0.00943,0.09979,0.00943,0.16169),(0.01558,0.10826,0.01558,0.16259)} {(0.00002,0.00000,0.95630,0.00000),(0.00008,0.00001,0.90623,0.00001),(0.00016,0.00003,0.86464,0.00003),(0.00028,0.00005,0.82627,0.00005),(0.00041,0.00007,0.78942,0.00007),(0.00057,0.00010,0.75316,0.00010),(0.00076,0.00014,0.71688,0.00014),(0.00099,0.00018,0.68008,0.00018),(0.00126,0.00024,0.64224,0.00024),(0.00158,0.00030,0.60282,0.00030),(0.00197,0.00039,0.56112,0.00039),(0.00244,0.00049,0.51615,0.00049),(0.00305,0.00064,0.46638,0.00064),(0.00385,0.00084,0.40902,0.00084),(0.00503,0.00118,0.33782,0.00118),(0.00728,0.00195,0.22976,0.00195)} 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{(0.97231,0.00002,0.00015,0.00002),(0.94016,0.00012,0.00070,0.00012),(0.91305,0.00025,0.00148,0.00025),(0.88773,0.00042,0.00248,0.00042),(0.86308,0.00064,0.00370,0.00064),(0.83850,0.00091,0.00515,0.00091),(0.81357,0.00124,0.00688,0.00124),(0.78789,0.00164,0.00892,0.00164),(0.76106,0.00212,0.01134,0.00212),(0.73260,0.00272,0.01422,0.00272),(0.70188,0.00347,0.01770,0.00347),(0.66796,0.00444,0.02198,0.00444),(0.62933,0.00574,0.02742,0.00574),(0.58317,0.00759,0.03466,0.00759),(0.52287,0.01061,0.04529,0.01061),(0.42242,0.01752,0.06549,0.01752)} 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{(0.00002,0.00000,0.95630,0.00000),(0.00008,0.00001,0.90623,0.00001),(0.00016,0.00003,0.86464,0.00003),(0.00028,0.00005,0.82627,0.00005),(0.00041,0.00007,0.78942,0.00007),(0.00057,0.00010,0.75316,0.00010),(0.00076,0.00014,0.71688,0.00014),(0.00099,0.00018,0.68008,0.00018),(0.00126,0.00024,0.64224,0.00024),(0.00158,0.00030,0.60282,0.00030),(0.00197,0.00039,0.56112,0.00039),(0.00244,0.00049,0.51615,0.00049),(0.00305,0.00064,0.46638,0.00064),(0.00385,0.00084,0.40902,0.00084),(0.00503,0.00118,0.33782,0.00118),(0.00728,0.00195,0.22976,0.00195)} ] TEST alpha(ncats) = 1.50(16), mode = MEDIAN 0.080674 0.185159 0.274520 0.360938 0.448071 0.538157 0.633099 0.734899 0.845979 0.969573 1.110370 1.275764 1.478706 1.745588 2.146831 3.171673 [4] P-matrix for branch length 0.100000 +0.9934 +0.0031 +0.0019 +0.0016 +0.0023 +0.9930 +0.0008 +0.0039 +0.0058 +0.0031 +0.9895 +0.0016 +0.0023 +0.0078 +0.0008 +0.9891 +0.9849 +0.0071 +0.0044 +0.0036 +0.0053 +0.9841 +0.0018 +0.0088 +0.0132 +0.0071 +0.9761 +0.0036 +0.0053 +0.0176 +0.0018 +0.9752 +0.9777 +0.0105 +0.0065 +0.0053 +0.0079 +0.9765 +0.0026 +0.0130 +0.0195 +0.0105 +0.9647 +0.0053 +0.0079 +0.0259 +0.0026 +0.9636 +0.9709 +0.0138 +0.0085 +0.0069 +0.0103 +0.9693 +0.0034 +0.0169 +0.0254 +0.0138 +0.9539 +0.0069 +0.0103 +0.0338 +0.0034 +0.9525 +0.9640 +0.0170 +0.0104 +0.0085 +0.0128 +0.9622 +0.0043 +0.0208 +0.0313 +0.0170 +0.9432 +0.0085 +0.0128 +0.0415 +0.0043 +0.9414 +0.9570 +0.0204 +0.0124 +0.0102 +0.0153 +0.9549 +0.0051 +0.0247 +0.0372 +0.0204 +0.9322 +0.0102 +0.0153 +0.0494 +0.0051 +0.9302 +0.9498 +0.0238 +0.0145 +0.0119 +0.0179 +0.9474 +0.0060 +0.0288 +0.0434 +0.0238 +0.9208 +0.0119 +0.0179 +0.0576 +0.0060 +0.9186 +0.9420 +0.0275 +0.0166 +0.0138 +0.0207 +0.9394 +0.0069 +0.0331 +0.0499 +0.0275 +0.9088 +0.0138 +0.0207 +0.0662 +0.0069 +0.9063 +0.9337 +0.0315 +0.0190 +0.0158 +0.0237 +0.9308 +0.0079 +0.0376 +0.0569 +0.0315 +0.8958 +0.0158 +0.0237 +0.0753 +0.0079 +0.8932 +0.9246 +0.0359 +0.0215 +0.0180 +0.0270 +0.9215 +0.0090 +0.0426 +0.0644 +0.0359 +0.8817 +0.0180 +0.0270 +0.0852 +0.0090 +0.8788 +0.9144 +0.0409 +0.0243 +0.0204 +0.0307 +0.9110 +0.0102 +0.0481 +0.0728 +0.0409 +0.8658 +0.0204 +0.0307 +0.0962 +0.0102 +0.8629 +0.9026 +0.0466 +0.0275 +0.0233 +0.0349 +0.8990 +0.0116 +0.0544 +0.0824 +0.0466 +0.8477 +0.0233 +0.0349 +0.1087 +0.0116 +0.8447 +0.8885 +0.0535 +0.0312 +0.0267 +0.0401 +0.8848 +0.0134 +0.0617 +0.0937 +0.0535 +0.8260 +0.0267 +0.0401 +0.1235 +0.0134 +0.8230 +0.8705 +0.0624 +0.0360 +0.0312 +0.0468 +0.8667 +0.0156 +0.0710 +0.1080 +0.0624 +0.7985 +0.0312 +0.0468 +0.1420 +0.0156 +0.7957 +0.8444 +0.0753 +0.0427 +0.0376 +0.0564 +0.8408 +0.0188 +0.0839 +0.1280 +0.0753 +0.7591 +0.0376 +0.0564 +0.1678 +0.0188 +0.7569 +0.7835 +0.1060 +0.0575 +0.0530 +0.0795 +0.7817 +0.0265 +0.1123 +0.1725 +0.1060 +0.6685 +0.0530 +0.0795 +0.2246 +0.0265 +0.6694 [4] P-matrix for branch length 0.200000 +0.9868 +0.0062 +0.0039 +0.0031 +0.0047 +0.9861 +0.0016 +0.0077 +0.0116 +0.0062 +0.9791 +0.0031 +0.0047 +0.0154 +0.0016 +0.9784 +0.9701 +0.0141 +0.0087 +0.0071 +0.0106 +0.9686 +0.0035 +0.0173 +0.0260 +0.0141 +0.9528 +0.0071 +0.0106 +0.0346 +0.0035 +0.9513 +0.9562 +0.0208 +0.0127 +0.0104 +0.0156 +0.9541 +0.0052 +0.0252 +0.0380 +0.0208 +0.9309 +0.0104 +0.0156 +0.0504 +0.0052 +0.9289 +0.9430 +0.0271 +0.0164 +0.0135 +0.0203 +0.9404 +0.0068 +0.0325 +0.0491 +0.0271 +0.9103 +0.0135 +0.0203 +0.0651 +0.0068 +0.9079 +0.9300 +0.0333 +0.0200 +0.0167 +0.0250 +0.9270 +0.0083 +0.0397 +0.0600 +0.0333 +0.8900 +0.0167 +0.0250 +0.0794 +0.0083 +0.8873 +0.9169 +0.0397 +0.0236 +0.0198 +0.0298 +0.9135 +0.0099 +0.0468 +0.0708 +0.0397 +0.8696 +0.0198 +0.0298 +0.0936 +0.0099 +0.8667 +0.9033 +0.0463 +0.0273 +0.0231 +0.0347 +0.8997 +0.0116 +0.0540 +0.0819 +0.0463 +0.8487 +0.0231 +0.0347 +0.1080 +0.0116 +0.8457 +0.8891 +0.0532 +0.0311 +0.0266 +0.0399 +0.8854 +0.0133 +0.0614 +0.0933 +0.0532 +0.8270 +0.0266 +0.0399 +0.1229 +0.0133 +0.8239 +0.8741 +0.0606 +0.0351 +0.0303 +0.0454 +0.8702 +0.0151 +0.0692 +0.1052 +0.0606 +0.8039 +0.0303 +0.0454 +0.1383 +0.0151 +0.8011 +0.8578 +0.0686 +0.0393 +0.0343 +0.0515 +0.8540 +0.0172 +0.0774 +0.1178 +0.0686 +0.7792 +0.0343 +0.0515 +0.1547 +0.0172 +0.7766 +0.8398 +0.0776 +0.0438 +0.0388 +0.0582 +0.8362 +0.0194 +0.0862 +0.1315 +0.0776 +0.7521 +0.0388 +0.0582 +0.1724 +0.0194 +0.7501 +0.8195 +0.0878 +0.0489 +0.0439 +0.0658 +0.8163 +0.0219 +0.0959 +0.1467 +0.0878 +0.7217 +0.0439 +0.0658 +0.1918 +0.0219 +0.7205 +0.7956 +0.0998 +0.0546 +0.0499 +0.0749 +0.7933 +0.0250 +0.1069 +0.1639 +0.0998 +0.6863 +0.0499 +0.0749 +0.2138 +0.0250 +0.6864 +0.7660 +0.1150 +0.0615 +0.0575 +0.0862 +0.7651 +0.0287 +0.1199 +0.1846 +0.1150 +0.6429 +0.0575 +0.0862 +0.2399 +0.0287 +0.6451 +0.7249 +0.1364 +0.0706 +0.0682 +0.1023 +0.7267 +0.0341 +0.1369 +0.2117 +0.1364 +0.5838 +0.0682 +0.1023 +0.2738 +0.0341 +0.5898 +0.6364 +0.1839 +0.0877 +0.0920 +0.1379 +0.6475 +0.0460 +0.1686 +0.2631 +0.1839 +0.4610 +0.0920 +0.1379 +0.3372 +0.0460 +0.4789 [4] P-matrix for branch length 1.000000 +0.9367 +0.0301 +0.0181 +0.0151 +0.0226 +0.9338 +0.0075 +0.0360 +0.0544 +0.0301 +0.9004 +0.0151 +0.0226 +0.0721 +0.0075 +0.8978 +0.8635 +0.0658 +0.0378 +0.0329 +0.0494 +0.8597 +0.0165 +0.0745 +0.1134 +0.0658 +0.7879 +0.0329 +0.0494 +0.1490 +0.0165 +0.7852 +0.8079 +0.0936 +0.0517 +0.0468 +0.0702 +0.8052 +0.0234 +0.1013 +0.1551 +0.0936 +0.7045 +0.0468 +0.0702 +0.2025 +0.0234 +0.7039 +0.7597 +0.1182 +0.0630 +0.0591 +0.0887 +0.7591 +0.0296 +0.1226 +0.1889 +0.1182 +0.6338 +0.0591 +0.0887 +0.2453 +0.0296 +0.6365 +0.7159 +0.1411 +0.0724 +0.0705 +0.1058 +0.7185 +0.0353 +0.1404 +0.2173 +0.1411 +0.5710 +0.0705 +0.1058 +0.2809 +0.0353 +0.5780 +0.6752 +0.1628 +0.0806 +0.0814 +0.1221 +0.6817 +0.0407 +0.1556 +0.2418 +0.1628 +0.5140 +0.0814 +0.1221 +0.3111 +0.0407 +0.5261 +0.6369 +0.1837 +0.0876 +0.0918 +0.1378 +0.6479 +0.0459 +0.1684 +0.2629 +0.1837 +0.4616 +0.0918 +0.1378 +0.3369 +0.0459 +0.4795 +0.6003 +0.2040 +0.0937 +0.1020 +0.1530 +0.6166 +0.0510 +0.1794 +0.2810 +0.2040 +0.4130 +0.1020 +0.1530 +0.3588 +0.0510 +0.4372 +0.5651 +0.2241 +0.0988 +0.1120 +0.1680 +0.5873 +0.0560 +0.1886 +0.2964 +0.2241 +0.3675 +0.1120 +0.1680 +0.3773 +0.0560 +0.3987 +0.5310 +0.2440 +0.1031 +0.1220 +0.1830 +0.5598 +0.0610 +0.1963 +0.3092 +0.2440 +0.3248 +0.1220 +0.1830 +0.3926 +0.0610 +0.3635 +0.4977 +0.2639 +0.1065 +0.1319 +0.1979 +0.5337 +0.0660 +0.2024 +0.3195 +0.2639 +0.2847 +0.1319 +0.1979 +0.4048 +0.0660 +0.3313 +0.4649 +0.2841 +0.1090 +0.1420 +0.2131 +0.5090 +0.0710 +0.2070 +0.3270 +0.2841 +0.2468 +0.1420 +0.2131 +0.4139 +0.0710 +0.3020 +0.4322 +0.3048 +0.1106 +0.1524 +0.2286 +0.4852 +0.0762 +0.2099 +0.3317 +0.3048 +0.2111 +0.1524 +0.2286 +0.4199 +0.0762 +0.2753 +0.3992 +0.3265 +0.1109 +0.1633 +0.2449 +0.4623 +0.0816 +0.2112 +0.3328 +0.3265 +0.1774 +0.1633 +0.2449 +0.4223 +0.0816 +0.2511 +0.3649 +0.3502 +0.1098 +0.1751 +0.2627 +0.4395 +0.0876 +0.2102 +0.3293 +0.3502 +0.1454 +0.1751 +0.2627 +0.4205 +0.0876 +0.2293 +0.3225 +0.3816 +0.1051 +0.1908 +0.2862 +0.4132 +0.0954 +0.2052 +0.3153 +0.3816 +0.1123 +0.1908 +0.2862 +0.4103 +0.0954 +0.2081 [4] P-matrix for branch length 1.000000 +0.9367 +0.0301 +0.0181 +0.0151 +0.0226 +0.9338 +0.0075 +0.0360 +0.0544 +0.0301 +0.9004 +0.0151 +0.0226 +0.0721 +0.0075 +0.8978 +0.8635 +0.0658 +0.0378 +0.0329 +0.0494 +0.8597 +0.0165 +0.0745 +0.1134 +0.0658 +0.7879 +0.0329 +0.0494 +0.1490 +0.0165 +0.7852 +0.8079 +0.0936 +0.0517 +0.0468 +0.0702 +0.8052 +0.0234 +0.1013 +0.1551 +0.0936 +0.7045 +0.0468 +0.0702 +0.2025 +0.0234 +0.7039 +0.7597 +0.1182 +0.0630 +0.0591 +0.0887 +0.7591 +0.0296 +0.1226 +0.1889 +0.1182 +0.6338 +0.0591 +0.0887 +0.2453 +0.0296 +0.6365 +0.7159 +0.1411 +0.0724 +0.0705 +0.1058 +0.7185 +0.0353 +0.1404 +0.2173 +0.1411 +0.5710 +0.0705 +0.1058 +0.2809 +0.0353 +0.5780 +0.6752 +0.1628 +0.0806 +0.0814 +0.1221 +0.6817 +0.0407 +0.1556 +0.2418 +0.1628 +0.5140 +0.0814 +0.1221 +0.3111 +0.0407 +0.5261 +0.6369 +0.1837 +0.0876 +0.0918 +0.1378 +0.6479 +0.0459 +0.1684 +0.2629 +0.1837 +0.4616 +0.0918 +0.1378 +0.3369 +0.0459 +0.4795 +0.6003 +0.2040 +0.0937 +0.1020 +0.1530 +0.6166 +0.0510 +0.1794 +0.2810 +0.2040 +0.4130 +0.1020 +0.1530 +0.3588 +0.0510 +0.4372 +0.5651 +0.2241 +0.0988 +0.1120 +0.1680 +0.5873 +0.0560 +0.1886 +0.2964 +0.2241 +0.3675 +0.1120 +0.1680 +0.3773 +0.0560 +0.3987 +0.5310 +0.2440 +0.1031 +0.1220 +0.1830 +0.5598 +0.0610 +0.1963 +0.3092 +0.2440 +0.3248 +0.1220 +0.1830 +0.3926 +0.0610 +0.3635 +0.4977 +0.2639 +0.1065 +0.1319 +0.1979 +0.5337 +0.0660 +0.2024 +0.3195 +0.2639 +0.2847 +0.1319 +0.1979 +0.4048 +0.0660 +0.3313 +0.4649 +0.2841 +0.1090 +0.1420 +0.2131 +0.5090 +0.0710 +0.2070 +0.3270 +0.2841 +0.2468 +0.1420 +0.2131 +0.4139 +0.0710 +0.3020 +0.4322 +0.3048 +0.1106 +0.1524 +0.2286 +0.4852 +0.0762 +0.2099 +0.3317 +0.3048 +0.2111 +0.1524 +0.2286 +0.4199 +0.0762 +0.2753 +0.3992 +0.3265 +0.1109 +0.1633 +0.2449 +0.4623 +0.0816 +0.2112 +0.3328 +0.3265 +0.1774 +0.1633 +0.2449 +0.4223 +0.0816 +0.2511 +0.3649 +0.3502 +0.1098 +0.1751 +0.2627 +0.4395 +0.0876 +0.2102 +0.3293 +0.3502 +0.1454 +0.1751 +0.2627 +0.4205 +0.0876 +0.2293 +0.3225 +0.3816 +0.1051 +0.1908 +0.2862 +0.4132 +0.0954 +0.2052 +0.3153 +0.3816 +0.1123 +0.1908 +0.2862 +0.4103 +0.0954 +0.2081 [4] CLV 5: [ {(0.00615,0.01219,0.00009,0.01514),(0.01380,0.02702,0.00047,0.03328),(0.02007,0.03889,0.00100,0.04757),(0.02590,0.04969,0.00170,0.06039),(0.03155,0.05995,0.00255,0.07240),(0.03718,0.06994,0.00360,0.08390),(0.04287,0.07982,0.00486,0.09510),(0.04871,0.08971,0.00638,0.10613),(0.05480,0.09974,0.00821,0.11710),(0.06123,0.11003,0.01045,0.12813),(0.06816,0.12072,0.01321,0.13931),(0.07577,0.13201,0.01673,0.15078),(0.08441,0.14418,0.02135,0.16273),(0.09469,0.15775,0.02784,0.17544),(0.10814,0.17382,0.03816,0.18951),(0.13397,0.19847,0.06531,0.20798)} {(0.97381,0.00002,0.00013,0.00002),(0.94116,0.00011,0.00068,0.00011),(0.91432,0.00024,0.00144,0.00024),(0.88929,0.00041,0.00241,0.00041),(0.86493,0.00062,0.00360,0.00062),(0.84063,0.00089,0.00502,0.00089),(0.81596,0.00120,0.00670,0.00120),(0.79054,0.00159,0.00870,0.00159),(0.76396,0.00207,0.01106,0.00207),(0.73574,0.00265,0.01389,0.00265),(0.70524,0.00339,0.01730,0.00339),(0.67150,0.00433,0.02152,0.00433),(0.63298,0.00561,0.02688,0.00561),(0.58673,0.00744,0.03407,0.00744),(0.52550,0.01046,0.04480,0.01046),(0.40501,0.01903,0.06922,0.01903)} {(0.00614,0.00460,0.00007,0.00007),(0.01370,0.01026,0.00037,0.00037),(0.01985,0.01486,0.00079,0.00078),(0.02553,0.01910,0.00133,0.00132),(0.03100,0.02317,0.00200,0.00198),(0.03639,0.02719,0.00281,0.00279),(0.04180,0.03122,0.00379,0.00375),(0.04730,0.03532,0.00496,0.00490),(0.05296,0.03955,0.00637,0.00629),(0.05888,0.04397,0.00809,0.00797),(0.06515,0.04866,0.01020,0.01003),(0.07192,0.05374,0.01287,0.01262),(0.07943,0.05940,0.01637,0.01601),(0.08808,0.06598,0.02123,0.02069),(0.09885,0.07432,0.02886,0.02800),(0.11705,0.08932,0.04839,0.04651)} {(0.00004,0.97235,0.00004,0.00024),(0.00020,0.93813,0.00020,0.00120),(0.00043,0.91021,0.00043,0.00254),(0.00073,0.88434,0.00073,0.00423),(0.00111,0.85931,0.00111,0.00630),(0.00158,0.83451,0.00158,0.00876),(0.00214,0.80950,0.00214,0.01167),(0.00283,0.78389,0.00283,0.01509),(0.00367,0.75731,0.00367,0.01914),(0.00471,0.72931,0.00471,0.02394),(0.00602,0.69930,0.00602,0.02971),(0.00770,0.66642,0.00770,0.03677),(0.00997,0.62930,0.00997,0.04569),(0.01322,0.58533,0.01322,0.05754),(0.01859,0.52815,0.01859,0.07497),(0.03383,0.41924,0.03383,0.11368)} 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{(0.00001,0.00006,0.00001,0.95722),(0.00005,0.00030,0.00005,0.90492),(0.00011,0.00063,0.00011,0.86279),(0.00018,0.00106,0.00018,0.82421),(0.00028,0.00157,0.00028,0.78732),(0.00039,0.00219,0.00039,0.75120),(0.00054,0.00292,0.00054,0.71523),(0.00071,0.00377,0.00071,0.67889),(0.00092,0.00478,0.00092,0.64171),(0.00118,0.00598,0.00118,0.60317),(0.00150,0.00743,0.00150,0.56259),(0.00193,0.00919,0.00193,0.51907),(0.00249,0.01142,0.00249,0.47115),(0.00331,0.01439,0.00331,0.41619),(0.00465,0.01874,0.00465,0.34790),(0.00846,0.02842,0.00846,0.22935)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00002,0.00760,0.00002,0.01507),(0.00010,0.01676,0.00010,0.03292),(0.00022,0.02403,0.00022,0.04679),(0.00037,0.03059,0.00037,0.05907),(0.00056,0.03678,0.00056,0.07042),(0.00079,0.04275,0.00079,0.08112),(0.00107,0.04859,0.00107,0.09135),(0.00141,0.05439,0.00141,0.10123),(0.00184,0.06019,0.00184,0.11082),(0.00236,0.06607,0.00236,0.12016),(0.00301,0.07207,0.00301,0.12928),(0.00385,0.07827,0.00385,0.13816),(0.00498,0.08479,0.00498,0.14673),(0.00661,0.09176,0.00661,0.15475),(0.00930,0.09950,0.00930,0.16150),(0.01691,0.10915,0.01691,0.16147)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.97381,0.00002,0.00013,0.00002),(0.94116,0.00011,0.00068,0.00011),(0.91432,0.00024,0.00144,0.00024),(0.88929,0.00041,0.00241,0.00041),(0.86493,0.00062,0.00360,0.00062),(0.84063,0.00089,0.00502,0.00089),(0.81596,0.00120,0.00670,0.00120),(0.79054,0.00159,0.00870,0.00159),(0.76396,0.00207,0.01106,0.00207),(0.73574,0.00265,0.01389,0.00265),(0.70524,0.00339,0.01730,0.00339),(0.67150,0.00433,0.02152,0.00433),(0.63298,0.00561,0.02688,0.00561),(0.58673,0.00744,0.03407,0.00744),(0.52550,0.01046,0.04480,0.01046),(0.40501,0.01903,0.06922,0.01903)} {(0.97381,0.00002,0.00013,0.00002),(0.94116,0.00011,0.00068,0.00011),(0.91432,0.00024,0.00144,0.00024),(0.88929,0.00041,0.00241,0.00041),(0.86493,0.00062,0.00360,0.00062),(0.84063,0.00089,0.00502,0.00089),(0.81596,0.00120,0.00670,0.00120),(0.79054,0.00159,0.00870,0.00159),(0.76396,0.00207,0.01106,0.00207),(0.73574,0.00265,0.01389,0.00265),(0.70524,0.00339,0.01730,0.00339),(0.67150,0.00433,0.02152,0.00433),(0.63298,0.00561,0.02688,0.00561),(0.58673,0.00744,0.03407,0.00744),(0.52550,0.01046,0.04480,0.01046),(0.40501,0.01903,0.06922,0.01903)} {(0.00001,0.00000,0.95865,0.00000),(0.00008,0.00001,0.90778,0.00001),(0.00016,0.00003,0.86657,0.00003),(0.00027,0.00005,0.82863,0.00005),(0.00040,0.00007,0.79217,0.00007),(0.00056,0.00010,0.75628,0.00010),(0.00074,0.00013,0.72035,0.00013),(0.00097,0.00018,0.68386,0.00018),(0.00123,0.00023,0.64631,0.00023),(0.00154,0.00029,0.60714,0.00029),(0.00192,0.00038,0.56564,0.00038),(0.00239,0.00048,0.52080,0.00048),(0.00299,0.00062,0.47102,0.00062),(0.00379,0.00083,0.41335,0.00083),(0.00498,0.00116,0.34083,0.00116),(0.00769,0.00211,0.21252,0.00211)} ] TEST alpha(ncats) = 5.00(16), mode = MEAN 0.346763 0.478958 0.567808 0.642444 0.710569 0.775729 0.840099 0.905353 0.973065 1.044995 1.123417 1.211675 1.315349 1.445356 1.629111 1.989309 [5] P-matrix for branch length 0.100000 +0.9720 +0.0132 +0.0081 +0.0066 +0.0099 +0.9705 +0.0033 +0.0162 +0.0244 +0.0132 +0.9557 +0.0066 +0.0099 +0.0325 +0.0033 +0.9543 +0.9616 +0.0182 +0.0111 +0.0091 +0.0136 +0.9597 +0.0045 +0.0221 +0.0333 +0.0182 +0.9394 +0.0091 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+0.0286 +0.1194 +0.1837 +0.1143 +0.6448 +0.0572 +0.0858 +0.2388 +0.0286 +0.6469 +0.7015 +0.1487 +0.0754 +0.0744 +0.1116 +0.7053 +0.0372 +0.1460 +0.2263 +0.1487 +0.5506 +0.0744 +0.1116 +0.2919 +0.0372 +0.5593 +0.6628 +0.1695 +0.0829 +0.0848 +0.1271 +0.6706 +0.0424 +0.1599 +0.2488 +0.1695 +0.4969 +0.0848 +0.1271 +0.3198 +0.0424 +0.5107 +0.6333 +0.1856 +0.0882 +0.0928 +0.1392 +0.6448 +0.0464 +0.1696 +0.2647 +0.1856 +0.4569 +0.0928 +0.1392 +0.3391 +0.0464 +0.4753 +0.6086 +0.1993 +0.0923 +0.0997 +0.1495 +0.6236 +0.0498 +0.1770 +0.2770 +0.1993 +0.4240 +0.0997 +0.1495 +0.3540 +0.0498 +0.4466 +0.5868 +0.2116 +0.0957 +0.1058 +0.1587 +0.6053 +0.0529 +0.1831 +0.2871 +0.2116 +0.3954 +0.1058 +0.1587 +0.3662 +0.0529 +0.4222 +0.5669 +0.2231 +0.0986 +0.1115 +0.1673 +0.5887 +0.0558 +0.1882 +0.2957 +0.2231 +0.3697 +0.1115 +0.1673 +0.3764 +0.0558 +0.4005 +0.5481 +0.2339 +0.1010 +0.1170 +0.1754 +0.5735 +0.0585 +0.1926 +0.3031 +0.2339 +0.3461 +0.1170 +0.1754 +0.3852 +0.0585 +0.3809 +0.5301 +0.2445 +0.1032 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[5] P-matrix for branch length 1.000000 +0.7672 +0.1143 +0.0612 +0.0572 +0.0858 +0.7663 +0.0286 +0.1194 +0.1837 +0.1143 +0.6448 +0.0572 +0.0858 +0.2388 +0.0286 +0.6469 +0.7015 +0.1487 +0.0754 +0.0744 +0.1116 +0.7053 +0.0372 +0.1460 +0.2263 +0.1487 +0.5506 +0.0744 +0.1116 +0.2919 +0.0372 +0.5593 +0.6628 +0.1695 +0.0829 +0.0848 +0.1271 +0.6706 +0.0424 +0.1599 +0.2488 +0.1695 +0.4969 +0.0848 +0.1271 +0.3198 +0.0424 +0.5107 +0.6333 +0.1856 +0.0882 +0.0928 +0.1392 +0.6448 +0.0464 +0.1696 +0.2647 +0.1856 +0.4569 +0.0928 +0.1392 +0.3391 +0.0464 +0.4753 +0.6086 +0.1993 +0.0923 +0.0997 +0.1495 +0.6236 +0.0498 +0.1770 +0.2770 +0.1993 +0.4240 +0.0997 +0.1495 +0.3540 +0.0498 +0.4466 +0.5868 +0.2116 +0.0957 +0.1058 +0.1587 +0.6053 +0.0529 +0.1831 +0.2871 +0.2116 +0.3954 +0.1058 +0.1587 +0.3662 +0.0529 +0.4222 +0.5669 +0.2231 +0.0986 +0.1115 +0.1673 +0.5887 +0.0558 +0.1882 +0.2957 +0.2231 +0.3697 +0.1115 +0.1673 +0.3764 +0.0558 +0.4005 +0.5481 +0.2339 +0.1010 +0.1170 +0.1754 +0.5735 +0.0585 +0.1926 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+0.4471 +0.0855 +0.2108 +0.3311 +0.3420 +0.1559 +0.1710 +0.2565 +0.4217 +0.0855 +0.2363 [5] CLV 5: [ {(0.02496,0.04796,0.00157,0.05835),(0.03351,0.06345,0.00289,0.07644),(0.03898,0.07309,0.00398,0.08750),(0.04341,0.08075,0.00499,0.09615),(0.04734,0.08741,0.00600,0.10358),(0.05098,0.09349,0.00703,0.11029),(0.05448,0.09923,0.00811,0.11655),(0.05793,0.10479,0.00926,0.12255),(0.06141,0.11031,0.01051,0.12842),(0.06500,0.11589,0.01190,0.13429),(0.06878,0.12166,0.01348,0.14028),(0.07289,0.12779,0.01533,0.14654),(0.07752,0.13452,0.01760,0.15329),(0.08304,0.14230,0.02057,0.16091),(0.09035,0.15214,0.02496,0.17027),(0.10313,0.16806,0.03405,0.18461)} {(0.89334,0.00038,0.00224,0.00038),(0.85650,0.00071,0.00406,0.00071),(0.83282,0.00098,0.00552,0.00098),(0.81359,0.00124,0.00688,0.00124),(0.79652,0.00149,0.00820,0.00149),(0.78064,0.00176,0.00954,0.00176),(0.76534,0.00204,0.01093,0.00204),(0.75023,0.00234,0.01240,0.00234),(0.73497,0.00267,0.01397,0.00267),(0.71919,0.00304,0.01569,0.00304),(0.70250,0.00346,0.01763,0.00346),(0.68431,0.00396,0.01986,0.00396),(0.66375,0.00457,0.02255,0.00457),(0.63911,0.00539,0.02599,0.00539),(0.60633,0.00662,0.03092,0.00662),(0.54843,0.00924,0.04063,0.00924)} {(0.02462,0.01841,0.00123,0.00122),(0.03288,0.02457,0.00226,0.00225),(0.03811,0.02847,0.00310,0.00307),(0.04231,0.03161,0.00389,0.00385),(0.04601,0.03436,0.00467,0.00462),(0.04942,0.03691,0.00546,0.00540),(0.05267,0.03933,0.00630,0.00621),(0.05585,0.04171,0.00718,0.00708),(0.05904,0.04409,0.00814,0.00801),(0.06230,0.04652,0.00920,0.00905),(0.06571,0.04907,0.01041,0.01023),(0.06937,0.05182,0.01182,0.01160),(0.07345,0.05489,0.01354,0.01327),(0.07825,0.05851,0.01578,0.01544),(0.08447,0.06322,0.01908,0.01862),(0.09492,0.07125,0.02583,0.02511)} {(0.00068,0.88851,0.00068,0.00393),(0.00126,0.85069,0.00126,0.00711),(0.00174,0.82658,0.00174,0.00964),(0.00220,0.80709,0.00220,0.01197),(0.00266,0.78990,0.00266,0.01425),(0.00313,0.77396,0.00313,0.01655),(0.00362,0.75869,0.00362,0.01892),(0.00416,0.74366,0.00416,0.02141),(0.00474,0.72854,0.00474,0.02408),(0.00540,0.71299,0.00540,0.02699),(0.00615,0.69662,0.00615,0.03026),(0.00703,0.67887,0.00703,0.03401),(0.00813,0.65892,0.00813,0.03850),(0.00958,0.63517,0.00958,0.04422),(0.01177,0.60388,0.01177,0.05237),(0.01643,0.54942,0.01643,0.06823)} {(0.01231,0.00061,0.00062,0.01780),(0.01644,0.00112,0.00113,0.02345),(0.01905,0.00154,0.00155,0.02694),(0.02116,0.00192,0.00195,0.02968),(0.02300,0.00231,0.00233,0.03206),(0.02471,0.00270,0.00273,0.03421),(0.02634,0.00311,0.00315,0.03623),(0.02793,0.00354,0.00359,0.03817),(0.02952,0.00401,0.00407,0.04008),(0.03115,0.00453,0.00460,0.04200),(0.03285,0.00511,0.00520,0.04396),(0.03469,0.00580,0.00591,0.04602),(0.03673,0.00663,0.00677,0.04826),(0.03913,0.00772,0.00789,0.05079),(0.04223,0.00931,0.00954,0.05391),(0.04746,0.01255,0.01292,0.05870)} {(0.00034,0.02955,0.00034,0.05713),(0.00063,0.03888,0.00063,0.07420),(0.00087,0.04462,0.00087,0.08443),(0.00110,0.04915,0.00110,0.09231),(0.00133,0.05305,0.00133,0.09897),(0.00156,0.05658,0.00156,0.10489),(0.00181,0.05990,0.00181,0.11034),(0.00208,0.06309,0.00208,0.11547),(0.00237,0.06622,0.00237,0.12041),(0.00270,0.06937,0.00270,0.12524),(0.00307,0.07259,0.00307,0.13005),(0.00352,0.07597,0.00352,0.13494),(0.00406,0.07963,0.00406,0.14002),(0.00479,0.08379,0.00479,0.14548),(0.00588,0.08892,0.00588,0.15166),(0.00821,0.09681,0.00821,0.15950)} {(0.00025,0.00004,0.83473,0.00004),(0.00045,0.00008,0.77966,0.00008),(0.00061,0.00011,0.74485,0.00011),(0.00076,0.00014,0.71691,0.00014),(0.00091,0.00017,0.69239,0.00017),(0.00106,0.00020,0.66979,0.00020),(0.00121,0.00023,0.64824,0.00023),(0.00138,0.00026,0.62716,0.00026),(0.00155,0.00030,0.60607,0.00030),(0.00174,0.00034,0.58451,0.00034),(0.00196,0.00038,0.56195,0.00038),(0.00221,0.00044,0.53769,0.00044),(0.00251,0.00051,0.51065,0.00051),(0.00289,0.00060,0.47883,0.00060),(0.00344,0.00074,0.43750,0.00074),(0.00451,0.00103,0.36746,0.00103)} {(0.00068,0.88851,0.00068,0.00393),(0.00126,0.85069,0.00126,0.00711),(0.00174,0.82658,0.00174,0.00964),(0.00220,0.80709,0.00220,0.01197),(0.00266,0.78990,0.00266,0.01425),(0.00313,0.77396,0.00313,0.01655),(0.00362,0.75869,0.00362,0.01892),(0.00416,0.74366,0.00416,0.02141),(0.00474,0.72854,0.00474,0.02408),(0.00540,0.71299,0.00540,0.02699),(0.00615,0.69662,0.00615,0.03026),(0.00703,0.67887,0.00703,0.03401),(0.00813,0.65892,0.00813,0.03850),(0.00958,0.63517,0.00958,0.04422),(0.01177,0.60388,0.01177,0.05237),(0.01643,0.54942,0.01643,0.06823)} {(0.00017,0.00098,0.00017,0.83039),(0.00032,0.00178,0.00032,0.77471),(0.00044,0.00241,0.00044,0.73974),(0.00055,0.00299,0.00055,0.71180),(0.00066,0.00356,0.00066,0.68737),(0.00078,0.00414,0.00078,0.66493),(0.00091,0.00473,0.00091,0.64362),(0.00104,0.00535,0.00104,0.62284),(0.00119,0.00602,0.00119,0.60212),(0.00135,0.00675,0.00135,0.58101),(0.00154,0.00756,0.00154,0.55900),(0.00176,0.00850,0.00176,0.53543),(0.00203,0.00962,0.00203,0.50927),(0.00240,0.01105,0.00240,0.47864),(0.00294,0.01309,0.00294,0.43914),(0.00411,0.01706,0.00411,0.37287)} {(0.89334,0.00038,0.00224,0.00038),(0.85650,0.00071,0.00406,0.00071),(0.83282,0.00098,0.00552,0.00098),(0.81359,0.00124,0.00688,0.00124),(0.79652,0.00149,0.00820,0.00149),(0.78064,0.00176,0.00954,0.00176),(0.76534,0.00204,0.01093,0.00204),(0.75023,0.00234,0.01240,0.00234),(0.73497,0.00267,0.01397,0.00267),(0.71919,0.00304,0.01569,0.00304),(0.70250,0.00346,0.01763,0.00346),(0.68431,0.00396,0.01986,0.00396),(0.66375,0.00457,0.02255,0.00457),(0.63911,0.00539,0.02599,0.00539),(0.60633,0.00662,0.03092,0.00662),(0.54843,0.00924,0.04063,0.00924)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.89334,0.00038,0.00224,0.00038),(0.85650,0.00071,0.00406,0.00071),(0.83282,0.00098,0.00552,0.00098),(0.81359,0.00124,0.00688,0.00124),(0.79652,0.00149,0.00820,0.00149),(0.78064,0.00176,0.00954,0.00176),(0.76534,0.00204,0.01093,0.00204),(0.75023,0.00234,0.01240,0.00234),(0.73497,0.00267,0.01397,0.00267),(0.71919,0.00304,0.01569,0.00304),(0.70250,0.00346,0.01763,0.00346),(0.68431,0.00396,0.01986,0.00396),(0.66375,0.00457,0.02255,0.00457),(0.63911,0.00539,0.02599,0.00539),(0.60633,0.00662,0.03092,0.00662),(0.54843,0.00924,0.04063,0.00924)} {(0.00017,0.00098,0.00017,0.83039),(0.00032,0.00178,0.00032,0.77471),(0.00044,0.00241,0.00044,0.73974),(0.00055,0.00299,0.00055,0.71180),(0.00066,0.00356,0.00066,0.68737),(0.00078,0.00414,0.00078,0.66493),(0.00091,0.00473,0.00091,0.64362),(0.00104,0.00535,0.00104,0.62284),(0.00119,0.00602,0.00119,0.60212),(0.00135,0.00675,0.00135,0.58101),(0.00154,0.00756,0.00154,0.55900),(0.00176,0.00850,0.00176,0.53543),(0.00203,0.00962,0.00203,0.50927),(0.00240,0.01105,0.00240,0.47864),(0.00294,0.01309,0.00294,0.43914),(0.00411,0.01706,0.00411,0.37287)} {(0.00017,0.00098,0.00017,0.83039),(0.00032,0.00178,0.00032,0.77471),(0.00044,0.00241,0.00044,0.73974),(0.00055,0.00299,0.00055,0.71180),(0.00066,0.00356,0.00066,0.68737),(0.00078,0.00414,0.00078,0.66493),(0.00091,0.00473,0.00091,0.64362),(0.00104,0.00535,0.00104,0.62284),(0.00119,0.00602,0.00119,0.60212),(0.00135,0.00675,0.00135,0.58101),(0.00154,0.00756,0.00154,0.55900),(0.00176,0.00850,0.00176,0.53543),(0.00203,0.00962,0.00203,0.50927),(0.00240,0.01105,0.00240,0.47864),(0.00294,0.01309,0.00294,0.43914),(0.00411,0.01706,0.00411,0.37287)} {(0.00041,0.00614,0.02380,0.00041),(0.00075,0.00819,0.03137,0.00075),(0.00103,0.00949,0.03604,0.00102),(0.00130,0.01054,0.03972,0.00128),(0.00156,0.01145,0.04290,0.00154),(0.00182,0.01230,0.04578,0.00180),(0.00210,0.01311,0.04847,0.00207),(0.00239,0.01390,0.05107,0.00236),(0.00271,0.01470,0.05361,0.00267),(0.00307,0.01551,0.05616,0.00302),(0.00347,0.01636,0.05877,0.00341),(0.00394,0.01727,0.06149,0.00387),(0.00451,0.01830,0.06443,0.00442),(0.00526,0.01950,0.06773,0.00515),(0.00636,0.02107,0.07175,0.00621),(0.00861,0.02375,0.07769,0.00837)} {(0.00017,0.00098,0.00017,0.83039),(0.00032,0.00178,0.00032,0.77471),(0.00044,0.00241,0.00044,0.73974),(0.00055,0.00299,0.00055,0.71180),(0.00066,0.00356,0.00066,0.68737),(0.00078,0.00414,0.00078,0.66493),(0.00091,0.00473,0.00091,0.64362),(0.00104,0.00535,0.00104,0.62284),(0.00119,0.00602,0.00119,0.60212),(0.00135,0.00675,0.00135,0.58101),(0.00154,0.00756,0.00154,0.55900),(0.00176,0.00850,0.00176,0.53543),(0.00203,0.00962,0.00203,0.50927),(0.00240,0.01105,0.00240,0.47864),(0.00294,0.01309,0.00294,0.43914),(0.00411,0.01706,0.00411,0.37287)} {(0.02462,0.01841,0.00123,0.00122),(0.03288,0.02457,0.00226,0.00225),(0.03811,0.02847,0.00310,0.00307),(0.04231,0.03161,0.00389,0.00385),(0.04601,0.03436,0.00467,0.00462),(0.04942,0.03691,0.00546,0.00540),(0.05267,0.03933,0.00630,0.00621),(0.05585,0.04171,0.00718,0.00708),(0.05904,0.04409,0.00814,0.00801),(0.06230,0.04652,0.00920,0.00905),(0.06571,0.04907,0.01041,0.01023),(0.06937,0.05182,0.01182,0.01160),(0.07345,0.05489,0.01354,0.01327),(0.07825,0.05851,0.01578,0.01544),(0.08447,0.06322,0.01908,0.01862),(0.09492,0.07125,0.02583,0.02511)} {(0.01231,0.00061,0.00062,0.01780),(0.01644,0.00112,0.00113,0.02345),(0.01905,0.00154,0.00155,0.02694),(0.02116,0.00192,0.00195,0.02968),(0.02300,0.00231,0.00233,0.03206),(0.02471,0.00270,0.00273,0.03421),(0.02634,0.00311,0.00315,0.03623),(0.02793,0.00354,0.00359,0.03817),(0.02952,0.00401,0.00407,0.04008),(0.03115,0.00453,0.00460,0.04200),(0.03285,0.00511,0.00520,0.04396),(0.03469,0.00580,0.00591,0.04602),(0.03673,0.00663,0.00677,0.04826),(0.03913,0.00772,0.00789,0.05079),(0.04223,0.00931,0.00954,0.05391),(0.04746,0.01255,0.01292,0.05870)} 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{(0.02391,0.00093,0.00015,0.00112),(0.03156,0.00168,0.00036,0.00200),(0.03630,0.00227,0.00057,0.00268),(0.04004,0.00282,0.00080,0.00330),(0.04328,0.00335,0.00104,0.00390),(0.04622,0.00388,0.00130,0.00449),(0.04898,0.00443,0.00160,0.00510),(0.05164,0.00501,0.00193,0.00573),(0.05425,0.00562,0.00231,0.00640),(0.05688,0.00629,0.00275,0.00713),(0.05958,0.00704,0.00327,0.00793),(0.06241,0.00791,0.00391,0.00885),(0.06548,0.00893,0.00474,0.00993),(0.06897,0.01024,0.00586,0.01129),(0.07326,0.01210,0.00762,0.01320),(0.07982,0.01573,0.01150,0.01683)} 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{(0.00025,0.00004,0.83473,0.00004),(0.00045,0.00008,0.77966,0.00008),(0.00061,0.00011,0.74485,0.00011),(0.00076,0.00014,0.71691,0.00014),(0.00091,0.00017,0.69239,0.00017),(0.00106,0.00020,0.66979,0.00020),(0.00121,0.00023,0.64824,0.00023),(0.00138,0.00026,0.62716,0.00026),(0.00155,0.00030,0.60607,0.00030),(0.00174,0.00034,0.58451,0.00034),(0.00196,0.00038,0.56195,0.00038),(0.00221,0.00044,0.53769,0.00044),(0.00251,0.00051,0.51065,0.00051),(0.00289,0.00060,0.47883,0.00060),(0.00344,0.00074,0.43750,0.00074),(0.00451,0.00103,0.36746,0.00103)} {(0.00068,0.88851,0.00068,0.00393),(0.00126,0.85069,0.00126,0.00711),(0.00174,0.82658,0.00174,0.00964),(0.00220,0.80709,0.00220,0.01197),(0.00266,0.78990,0.00266,0.01425),(0.00313,0.77396,0.00313,0.01655),(0.00362,0.75869,0.00362,0.01892),(0.00416,0.74366,0.00416,0.02141),(0.00474,0.72854,0.00474,0.02408),(0.00540,0.71299,0.00540,0.02699),(0.00615,0.69662,0.00615,0.03026),(0.00703,0.67887,0.00703,0.03401),(0.00813,0.65892,0.00813,0.03850),(0.00958,0.63517,0.00958,0.04422),(0.01177,0.60388,0.01177,0.05237),(0.01643,0.54942,0.01643,0.06823)} {(0.02462,0.01841,0.00123,0.00122),(0.03288,0.02457,0.00226,0.00225),(0.03811,0.02847,0.00310,0.00307),(0.04231,0.03161,0.00389,0.00385),(0.04601,0.03436,0.00467,0.00462),(0.04942,0.03691,0.00546,0.00540),(0.05267,0.03933,0.00630,0.00621),(0.05585,0.04171,0.00718,0.00708),(0.05904,0.04409,0.00814,0.00801),(0.06230,0.04652,0.00920,0.00905),(0.06571,0.04907,0.01041,0.01023),(0.06937,0.05182,0.01182,0.01160),(0.07345,0.05489,0.01354,0.01327),(0.07825,0.05851,0.01578,0.01544),(0.08447,0.06322,0.01908,0.01862),(0.09492,0.07125,0.02583,0.02511)} {(0.89334,0.00038,0.00224,0.00038),(0.85650,0.00071,0.00406,0.00071),(0.83282,0.00098,0.00552,0.00098),(0.81359,0.00124,0.00688,0.00124),(0.79652,0.00149,0.00820,0.00149),(0.78064,0.00176,0.00954,0.00176),(0.76534,0.00204,0.01093,0.00204),(0.75023,0.00234,0.01240,0.00234),(0.73497,0.00267,0.01397,0.00267),(0.71919,0.00304,0.01569,0.00304),(0.70250,0.00346,0.01763,0.00346),(0.68431,0.00396,0.01986,0.00396),(0.66375,0.00457,0.02255,0.00457),(0.63911,0.00539,0.02599,0.00539),(0.60633,0.00662,0.03092,0.00662),(0.54843,0.00924,0.04063,0.00924)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.89334,0.00038,0.00224,0.00038),(0.85650,0.00071,0.00406,0.00071),(0.83282,0.00098,0.00552,0.00098),(0.81359,0.00124,0.00688,0.00124),(0.79652,0.00149,0.00820,0.00149),(0.78064,0.00176,0.00954,0.00176),(0.76534,0.00204,0.01093,0.00204),(0.75023,0.00234,0.01240,0.00234),(0.73497,0.00267,0.01397,0.00267),(0.71919,0.00304,0.01569,0.00304),(0.70250,0.00346,0.01763,0.00346),(0.68431,0.00396,0.01986,0.00396),(0.66375,0.00457,0.02255,0.00457),(0.63911,0.00539,0.02599,0.00539),(0.60633,0.00662,0.03092,0.00662),(0.54843,0.00924,0.04063,0.00924)} {(0.00017,0.00098,0.00017,0.83039),(0.00032,0.00178,0.00032,0.77471),(0.00044,0.00241,0.00044,0.73974),(0.00055,0.00299,0.00055,0.71180),(0.00066,0.00356,0.00066,0.68737),(0.00078,0.00414,0.00078,0.66493),(0.00091,0.00473,0.00091,0.64362),(0.00104,0.00535,0.00104,0.62284),(0.00119,0.00602,0.00119,0.60212),(0.00135,0.00675,0.00135,0.58101),(0.00154,0.00756,0.00154,0.55900),(0.00176,0.00850,0.00176,0.53543),(0.00203,0.00962,0.00203,0.50927),(0.00240,0.01105,0.00240,0.47864),(0.00294,0.01309,0.00294,0.43914),(0.00411,0.01706,0.00411,0.37287)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00034,0.02955,0.00034,0.05713),(0.00063,0.03888,0.00063,0.07420),(0.00087,0.04462,0.00087,0.08443),(0.00110,0.04915,0.00110,0.09231),(0.00133,0.05305,0.00133,0.09897),(0.00156,0.05658,0.00156,0.10489),(0.00181,0.05990,0.00181,0.11034),(0.00208,0.06309,0.00208,0.11547),(0.00237,0.06622,0.00237,0.12041),(0.00270,0.06937,0.00270,0.12524),(0.00307,0.07259,0.00307,0.13005),(0.00352,0.07597,0.00352,0.13494),(0.00406,0.07963,0.00406,0.14002),(0.00479,0.08379,0.00479,0.14548),(0.00588,0.08892,0.00588,0.15166),(0.00821,0.09681,0.00821,0.15950)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.89334,0.00038,0.00224,0.00038),(0.85650,0.00071,0.00406,0.00071),(0.83282,0.00098,0.00552,0.00098),(0.81359,0.00124,0.00688,0.00124),(0.79652,0.00149,0.00820,0.00149),(0.78064,0.00176,0.00954,0.00176),(0.76534,0.00204,0.01093,0.00204),(0.75023,0.00234,0.01240,0.00234),(0.73497,0.00267,0.01397,0.00267),(0.71919,0.00304,0.01569,0.00304),(0.70250,0.00346,0.01763,0.00346),(0.68431,0.00396,0.01986,0.00396),(0.66375,0.00457,0.02255,0.00457),(0.63911,0.00539,0.02599,0.00539),(0.60633,0.00662,0.03092,0.00662),(0.54843,0.00924,0.04063,0.00924)} {(0.89334,0.00038,0.00224,0.00038),(0.85650,0.00071,0.00406,0.00071),(0.83282,0.00098,0.00552,0.00098),(0.81359,0.00124,0.00688,0.00124),(0.79652,0.00149,0.00820,0.00149),(0.78064,0.00176,0.00954,0.00176),(0.76534,0.00204,0.01093,0.00204),(0.75023,0.00234,0.01240,0.00234),(0.73497,0.00267,0.01397,0.00267),(0.71919,0.00304,0.01569,0.00304),(0.70250,0.00346,0.01763,0.00346),(0.68431,0.00396,0.01986,0.00396),(0.66375,0.00457,0.02255,0.00457),(0.63911,0.00539,0.02599,0.00539),(0.60633,0.00662,0.03092,0.00662),(0.54843,0.00924,0.04063,0.00924)} {(0.00025,0.00004,0.83473,0.00004),(0.00045,0.00008,0.77966,0.00008),(0.00061,0.00011,0.74485,0.00011),(0.00076,0.00014,0.71691,0.00014),(0.00091,0.00017,0.69239,0.00017),(0.00106,0.00020,0.66979,0.00020),(0.00121,0.00023,0.64824,0.00023),(0.00138,0.00026,0.62716,0.00026),(0.00155,0.00030,0.60607,0.00030),(0.00174,0.00034,0.58451,0.00034),(0.00196,0.00038,0.56195,0.00038),(0.00221,0.00044,0.53769,0.00044),(0.00251,0.00051,0.51065,0.00051),(0.00289,0.00060,0.47883,0.00060),(0.00344,0.00074,0.43750,0.00074),(0.00451,0.00103,0.36746,0.00103)} ] TEST alpha(ncats) = 5.00(16), mode = MEDIAN 0.329700 0.475124 0.564463 0.639024 0.706955 0.771882 0.836003 0.901001 0.968452 1.040121 1.118293 1.206340 1.309932 1.440322 1.626881 2.065506 [5] P-matrix for branch length 0.100000 +0.9733 +0.0126 +0.0078 +0.0063 +0.0095 +0.9719 +0.0032 +0.0155 +0.0233 +0.0126 +0.9578 +0.0063 +0.0095 +0.0309 +0.0032 +0.9565 +0.9619 +0.0180 +0.0110 +0.0090 +0.0135 +0.9600 +0.0045 +0.0220 +0.0331 +0.0180 +0.9399 +0.0090 +0.0135 +0.0439 +0.0045 +0.9380 +0.9550 +0.0213 +0.0130 +0.0107 +0.0160 +0.9528 +0.0053 +0.0259 +0.0390 +0.0213 +0.9290 +0.0107 +0.0160 +0.0517 +0.0053 +0.9270 +0.9493 +0.0241 +0.0146 +0.0120 +0.0180 +0.9469 +0.0060 +0.0290 +0.0438 +0.0241 +0.9201 +0.0120 +0.0180 +0.0581 +0.0060 +0.9178 +0.9441 +0.0265 +0.0161 +0.0133 +0.0199 +0.9416 +0.0066 +0.0319 +0.0482 +0.0265 +0.9120 +0.0133 +0.0199 +0.0638 +0.0066 +0.9096 +0.9393 +0.0289 +0.0174 +0.0144 +0.0217 +0.9365 +0.0072 +0.0346 +0.0523 +0.0289 +0.9044 +0.0144 +0.0217 +0.0692 +0.0072 +0.9019 +0.9345 +0.0312 +0.0188 +0.0156 +0.0234 +0.9316 +0.0078 +0.0372 +0.0563 +0.0312 +0.8970 +0.0156 +0.0234 +0.0745 +0.0078 +0.8943 +0.9297 +0.0335 +0.0201 +0.0168 +0.0251 +0.9266 +0.0084 +0.0399 +0.0603 +0.0335 +0.8895 +0.0168 +0.0251 +0.0797 +0.0084 +0.8867 +0.9247 +0.0359 +0.0215 +0.0179 +0.0269 +0.9215 +0.0090 +0.0426 +0.0644 +0.0359 +0.8818 +0.0179 +0.0269 +0.0851 +0.0090 +0.8790 +0.9195 +0.0384 +0.0229 +0.0192 +0.0288 +0.9162 +0.0096 +0.0454 +0.0687 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[5] P-matrix for branch length 1.000000 +0.7765 +0.1096 +0.0591 +0.0548 +0.0822 +0.7751 +0.0274 +0.1154 +0.1773 +0.1096 +0.6583 +0.0548 +0.0822 +0.2307 +0.0274 +0.6597 +0.7032 +0.1478 +0.0751 +0.0739 +0.1109 +0.7069 +0.0370 +0.1453 +0.2252 +0.1478 +0.5531 +0.0739 +0.1109 +0.2906 +0.0370 +0.5616 +0.6642 +0.1688 +0.0827 +0.0844 +0.1266 +0.6718 +0.0422 +0.1594 +0.2481 +0.1688 +0.4988 +0.0844 +0.1266 +0.3188 +0.0422 +0.5124 +0.6346 +0.1849 +0.0880 +0.0925 +0.1387 +0.6459 +0.0462 +0.1691 +0.2640 +0.1849 +0.4586 +0.0925 +0.1387 +0.3383 +0.0462 +0.4768 +0.6099 +0.1986 +0.0921 +0.0993 +0.1490 +0.6247 +0.0497 +0.1766 +0.2764 +0.1986 +0.4256 +0.0993 +0.1490 +0.3533 +0.0497 +0.4481 +0.5881 +0.2109 +0.0955 +0.1055 +0.1582 +0.6063 +0.0527 +0.1828 +0.2866 +0.2109 +0.3970 +0.1055 +0.1582 +0.3655 +0.0527 +0.4235 +0.5681 +0.2224 +0.0984 +0.1112 +0.1668 +0.5897 +0.0556 +0.1879 +0.2952 +0.2224 +0.3713 +0.1112 +0.1668 +0.3758 +0.0556 +0.4018 +0.5493 +0.2332 +0.1009 +0.1166 +0.1749 +0.5744 +0.0583 +0.1923 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+0.4433 +0.0865 +0.2106 +0.3303 +0.3462 +0.1505 +0.1731 +0.2596 +0.4211 +0.0865 +0.2327 [5] CLV 5: [ {(0.02382,0.04586,0.00143,0.05587),(0.03327,0.06302,0.00285,0.07595),(0.03878,0.07274,0.00393,0.08710),(0.04321,0.08041,0.00494,0.09577),(0.04713,0.08706,0.00594,0.10320),(0.05077,0.09314,0.00697,0.10990),(0.05426,0.09887,0.00804,0.11616),(0.05771,0.10443,0.00918,0.12216),(0.06118,0.10994,0.01042,0.12803),(0.06476,0.11552,0.01180,0.13390),(0.06854,0.12129,0.01338,0.13990),(0.07264,0.12743,0.01522,0.14617),(0.07728,0.13418,0.01748,0.15295),(0.08283,0.14201,0.02045,0.16064),(0.09026,0.15203,0.02490,0.17017),(0.10559,0.17093,0.03603,0.18707)} {(0.89824,0.00035,0.00204,0.00035),(0.85754,0.00070,0.00400,0.00070),(0.83370,0.00097,0.00546,0.00097),(0.81446,0.00123,0.00681,0.00123),(0.79742,0.00148,0.00813,0.00148),(0.78156,0.00174,0.00946,0.00174),(0.76630,0.00202,0.01084,0.00202),(0.75123,0.00232,0.01230,0.00232),(0.73599,0.00264,0.01386,0.00264),(0.72025,0.00301,0.01558,0.00301),(0.70357,0.00343,0.01750,0.00343),(0.68540,0.00392,0.01973,0.00392),(0.66480,0.00454,0.02241,0.00454),(0.64004,0.00536,0.02585,0.00536),(0.60672,0.00660,0.03086,0.00660),(0.53717,0.00982,0.04265,0.00982)} 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{(0.00023,0.00004,0.84213,0.00004),(0.00044,0.00008,0.78120,0.00008),(0.00061,0.00011,0.74613,0.00011),(0.00076,0.00014,0.71817,0.00014),(0.00090,0.00016,0.69367,0.00016),(0.00105,0.00019,0.67110,0.00019),(0.00120,0.00022,0.64959,0.00022),(0.00137,0.00026,0.62854,0.00026),(0.00154,0.00029,0.60748,0.00029),(0.00173,0.00033,0.58595,0.00033),(0.00194,0.00038,0.56340,0.00038),(0.00219,0.00044,0.53913,0.00044),(0.00249,0.00050,0.51203,0.00050),(0.00287,0.00060,0.48002,0.00060),(0.00343,0.00073,0.43798,0.00073),(0.00474,0.00109,0.35430,0.00109)} 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{(0.89824,0.00035,0.00204,0.00035),(0.85754,0.00070,0.00400,0.00070),(0.83370,0.00097,0.00546,0.00097),(0.81446,0.00123,0.00681,0.00123),(0.79742,0.00148,0.00813,0.00148),(0.78156,0.00174,0.00946,0.00174),(0.76630,0.00202,0.01084,0.00202),(0.75123,0.00232,0.01230,0.00232),(0.73599,0.00264,0.01386,0.00264),(0.72025,0.00301,0.01558,0.00301),(0.70357,0.00343,0.01750,0.00343),(0.68540,0.00392,0.01973,0.00392),(0.66480,0.00454,0.02241,0.00454),(0.64004,0.00536,0.02585,0.00536),(0.60672,0.00660,0.03086,0.00660),(0.53717,0.00982,0.04265,0.00982)} 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{(0.89824,0.00035,0.00204,0.00035),(0.85754,0.00070,0.00400,0.00070),(0.83370,0.00097,0.00546,0.00097),(0.81446,0.00123,0.00681,0.00123),(0.79742,0.00148,0.00813,0.00148),(0.78156,0.00174,0.00946,0.00174),(0.76630,0.00202,0.01084,0.00202),(0.75123,0.00232,0.01230,0.00232),(0.73599,0.00264,0.01386,0.00264),(0.72025,0.00301,0.01558,0.00301),(0.70357,0.00343,0.01750,0.00343),(0.68540,0.00392,0.01973,0.00392),(0.66480,0.00454,0.02241,0.00454),(0.64004,0.00536,0.02585,0.00536),(0.60672,0.00660,0.03086,0.00660),(0.53717,0.00982,0.04265,0.00982)} 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{(0.00023,0.00004,0.84213,0.00004),(0.00044,0.00008,0.78120,0.00008),(0.00061,0.00011,0.74613,0.00011),(0.00076,0.00014,0.71817,0.00014),(0.00090,0.00016,0.69367,0.00016),(0.00105,0.00019,0.67110,0.00019),(0.00120,0.00022,0.64959,0.00022),(0.00137,0.00026,0.62854,0.00026),(0.00154,0.00029,0.60748,0.00029),(0.00173,0.00033,0.58595,0.00033),(0.00194,0.00038,0.56340,0.00038),(0.00219,0.00044,0.53913,0.00044),(0.00249,0.00050,0.51203,0.00050),(0.00287,0.00060,0.48002,0.00060),(0.00343,0.00073,0.43798,0.00073),(0.00474,0.00109,0.35430,0.00109)} ] TEST alpha(ncats) = 10.00(16), mode = MEAN 0.499646 0.615338 0.688394 0.747621 0.800287 0.849601 0.897432 0.945129 0.993875 1.044912 1.099775 1.160652 1.231124 1.318109 1.438808 1.669295 [6] P-matrix for branch length 0.100000 +0.9600 +0.0189 +0.0116 +0.0095 +0.0142 +0.9580 +0.0047 +0.0230 +0.0347 +0.0189 +0.9369 +0.0095 +0.0142 +0.0461 +0.0047 +0.9350 +0.9511 +0.0232 +0.0141 +0.0116 +0.0174 +0.9488 +0.0058 +0.0280 +0.0423 +0.0232 +0.9229 +0.0116 +0.0174 +0.0561 +0.0058 +0.9207 +0.9456 +0.0259 +0.0157 +0.0129 +0.0194 +0.9430 +0.0065 +0.0311 +0.0470 +0.0259 +0.9142 +0.0129 +0.0194 +0.0623 +0.0065 +0.9119 +0.9411 +0.0280 +0.0169 +0.0140 +0.0210 +0.9384 +0.0070 +0.0336 +0.0507 +0.0280 +0.9073 +0.0140 +0.0210 +0.0672 +0.0070 +0.9048 +0.9371 +0.0299 +0.0180 +0.0150 +0.0224 +0.9343 +0.0075 +0.0358 +0.0540 +0.0299 +0.9011 +0.0150 +0.0224 +0.0716 +0.0075 +0.8985 +0.9335 +0.0317 +0.0190 +0.0158 +0.0238 +0.9305 +0.0079 +0.0378 +0.0571 +0.0317 +0.8954 +0.0158 +0.0238 +0.0756 +0.0079 +0.8927 +0.9299 +0.0334 +0.0200 +0.0167 +0.0250 +0.9269 +0.0083 +0.0397 +0.0600 +0.0334 +0.8899 +0.0167 +0.0250 +0.0795 +0.0083 +0.8872 +0.9264 +0.0351 +0.0210 +0.0175 +0.0263 +0.9233 +0.0088 +0.0416 +0.0630 +0.0351 +0.8844 +0.0175 +0.0263 +0.0833 +0.0088 +0.8816 +0.9228 +0.0368 +0.0220 +0.0184 +0.0276 +0.9196 +0.0092 +0.0436 +0.0659 +0.0368 +0.8789 +0.0184 +0.0276 +0.0871 +0.0092 +0.8761 +0.9191 +0.0386 +0.0230 +0.0193 +0.0289 +0.9158 +0.0096 +0.0456 +0.0690 +0.0386 +0.8732 +0.0193 +0.0289 +0.0911 +0.0096 +0.8703 +0.9152 +0.0405 +0.0241 +0.0203 +0.0304 +0.9118 +0.0101 +0.0477 +0.0722 +0.0405 +0.8670 +0.0203 +0.0304 +0.0954 +0.0101 +0.8641 +0.9108 +0.0426 +0.0253 +0.0213 +0.0320 +0.9073 +0.0107 +0.0500 +0.0758 +0.0426 +0.8603 +0.0213 +0.0320 +0.1001 +0.0107 +0.8573 +0.9058 +0.0451 +0.0266 +0.0225 +0.0338 +0.9022 +0.0113 +0.0527 +0.0799 +0.0451 +0.8526 +0.0225 +0.0338 +0.1054 +0.0113 +0.8495 +0.8997 +0.0480 +0.0283 +0.0240 +0.0360 +0.8960 +0.0120 +0.0559 +0.0848 +0.0480 +0.8431 +0.0240 +0.0360 +0.1119 +0.0120 +0.8401 +0.8913 +0.0521 +0.0305 +0.0261 +0.0391 +0.8875 +0.0130 +0.0603 +0.0915 +0.0521 +0.8302 +0.0261 +0.0391 +0.1206 +0.0130 +0.8272 +0.8756 +0.0598 +0.0347 +0.0299 +0.0449 +0.8718 +0.0150 +0.0684 +0.1040 +0.0598 +0.8062 +0.0299 +0.0449 +0.1368 +0.0150 +0.8034 [6] P-matrix for branch length 0.200000 +0.9224 +0.0370 +0.0221 +0.0185 +0.0277 +0.9192 +0.0092 +0.0438 +0.0662 +0.0370 +0.8783 +0.0185 +0.0277 +0.0876 +0.0092 +0.8754 +0.9058 +0.0450 +0.0266 +0.0225 +0.0338 +0.9023 +0.0113 +0.0527 +0.0798 +0.0450 +0.8526 +0.0225 +0.0338 +0.1054 +0.0113 +0.8496 +0.8956 +0.0500 +0.0294 +0.0250 +0.0375 +0.8919 +0.0125 +0.0581 +0.0881 +0.0500 +0.8368 +0.0250 +0.0375 +0.1162 +0.0125 +0.8338 +0.8874 +0.0540 +0.0315 +0.0270 +0.0405 +0.8836 +0.0135 +0.0623 +0.0946 +0.0540 +0.8243 +0.0270 +0.0405 +0.1247 +0.0135 +0.8213 +0.8802 +0.0576 +0.0334 +0.0288 +0.0432 +0.8764 +0.0144 +0.0660 +0.1003 +0.0576 +0.8133 +0.0288 +0.0432 +0.1321 +0.0144 +0.8104 +0.8736 +0.0608 +0.0352 +0.0304 +0.0456 +0.8698 +0.0152 +0.0694 +0.1056 +0.0608 +0.8032 +0.0304 +0.0456 +0.1388 +0.0152 +0.8003 +0.8672 +0.0640 +0.0368 +0.0320 +0.0480 +0.8634 +0.0160 +0.0726 +0.1105 +0.0640 +0.7935 +0.0320 +0.0480 +0.1453 +0.0160 +0.7908 +0.8609 +0.0671 +0.0385 +0.0335 +0.0503 +0.8572 +0.0168 +0.0758 +0.1154 +0.0671 +0.7840 +0.0335 +0.0503 +0.1515 +0.0168 +0.7814 +0.8546 +0.0702 +0.0401 +0.0351 +0.0527 +0.8509 +0.0176 +0.0789 +0.1203 +0.0702 +0.7744 +0.0351 +0.0527 +0.1578 +0.0176 +0.7720 +0.8481 +0.0735 +0.0418 +0.0367 +0.0551 +0.8444 +0.0184 +0.0821 +0.1253 +0.0735 +0.7645 +0.0367 +0.0551 +0.1643 +0.0184 +0.7623 +0.8411 +0.0769 +0.0435 +0.0385 +0.0577 +0.8376 +0.0192 +0.0855 +0.1305 +0.0769 +0.7541 +0.0385 +0.0577 +0.1711 +0.0192 +0.7520 +0.8335 +0.0807 +0.0454 +0.0404 +0.0605 +0.8301 +0.0202 +0.0892 +0.1363 +0.0807 +0.7427 +0.0404 +0.0605 +0.1784 +0.0202 +0.7409 +0.8249 +0.0851 +0.0476 +0.0425 +0.0638 +0.8216 +0.0213 +0.0933 +0.1427 +0.0851 +0.7297 +0.0425 +0.0638 +0.1867 +0.0213 +0.7283 +0.8144 +0.0903 +0.0501 +0.0452 +0.0677 +0.8114 +0.0226 +0.0983 +0.1504 +0.0903 +0.7141 +0.0452 +0.0677 +0.1965 +0.0226 +0.7132 +0.8002 +0.0975 +0.0536 +0.0487 +0.0731 +0.7977 +0.0244 +0.1048 +0.1607 +0.0975 +0.6931 +0.0487 +0.0731 +0.2096 +0.0244 +0.6929 +0.7743 +0.1107 +0.0596 +0.0554 +0.0831 +0.7729 +0.0277 +0.1164 +0.1789 +0.1107 +0.6550 +0.0554 +0.0831 +0.2327 +0.0277 +0.6565 [6] P-matrix for branch length 1.000000 +0.6921 +0.1537 +0.0773 +0.0769 +0.1153 +0.6968 +0.0384 +0.1495 +0.2319 +0.1537 +0.5375 +0.0769 +0.1153 +0.2989 +0.0384 +0.5473 +0.6437 +0.1799 +0.0864 +0.0900 +0.1349 +0.6539 +0.0450 +0.1662 +0.2592 +0.1799 +0.4709 +0.0900 +0.1349 +0.3325 +0.0450 +0.4876 +0.6165 +0.1950 +0.0911 +0.0975 +0.1462 +0.6303 +0.0487 +0.1747 +0.2732 +0.1950 +0.4343 +0.0975 +0.1462 +0.3494 +0.0487 +0.4556 +0.5960 +0.2064 +0.0943 +0.1032 +0.1548 +0.6130 +0.0516 +0.1806 +0.2830 +0.2064 +0.4074 +0.1032 +0.1548 +0.3612 +0.0516 +0.4324 +0.5790 +0.2161 +0.0969 +0.1080 +0.1621 +0.5988 +0.0540 +0.1851 +0.2906 +0.2161 +0.3853 +0.1080 +0.1621 +0.3703 +0.0540 +0.4136 +0.5640 +0.2247 +0.0989 +0.1123 +0.1685 +0.5864 +0.0562 +0.1889 +0.2968 +0.2247 +0.3661 +0.1123 +0.1685 +0.3778 +0.0562 +0.3975 +0.5503 +0.2326 +0.1007 +0.1163 +0.1745 +0.5752 +0.0582 +0.1921 +0.3022 +0.2326 +0.3488 +0.1163 +0.1745 +0.3842 +0.0582 +0.3831 +0.5374 +0.2402 +0.1023 +0.1201 +0.1802 +0.5648 +0.0601 +0.1950 +0.3070 +0.2402 +0.3327 +0.1201 +0.1802 +0.3899 +0.0601 +0.3699 +0.5248 +0.2476 +0.1038 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[6] P-matrix for branch length 1.000000 +0.6921 +0.1537 +0.0773 +0.0769 +0.1153 +0.6968 +0.0384 +0.1495 +0.2319 +0.1537 +0.5375 +0.0769 +0.1153 +0.2989 +0.0384 +0.5473 +0.6437 +0.1799 +0.0864 +0.0900 +0.1349 +0.6539 +0.0450 +0.1662 +0.2592 +0.1799 +0.4709 +0.0900 +0.1349 +0.3325 +0.0450 +0.4876 +0.6165 +0.1950 +0.0911 +0.0975 +0.1462 +0.6303 +0.0487 +0.1747 +0.2732 +0.1950 +0.4343 +0.0975 +0.1462 +0.3494 +0.0487 +0.4556 +0.5960 +0.2064 +0.0943 +0.1032 +0.1548 +0.6130 +0.0516 +0.1806 +0.2830 +0.2064 +0.4074 +0.1032 +0.1548 +0.3612 +0.0516 +0.4324 +0.5790 +0.2161 +0.0969 +0.1080 +0.1621 +0.5988 +0.0540 +0.1851 +0.2906 +0.2161 +0.3853 +0.1080 +0.1621 +0.3703 +0.0540 +0.4136 +0.5640 +0.2247 +0.0989 +0.1123 +0.1685 +0.5864 +0.0562 +0.1889 +0.2968 +0.2247 +0.3661 +0.1123 +0.1685 +0.3778 +0.0562 +0.3975 +0.5503 +0.2326 +0.1007 +0.1163 +0.1745 +0.5752 +0.0582 +0.1921 +0.3022 +0.2326 +0.3488 +0.1163 +0.1745 +0.3842 +0.0582 +0.3831 +0.5374 +0.2402 +0.1023 +0.1201 +0.1802 +0.5648 +0.0601 +0.1950 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+0.4681 +0.0802 +0.2110 +0.3329 +0.3209 +0.1858 +0.1604 +0.2407 +0.4221 +0.0802 +0.2570 [6] CLV 5: [ {(0.03480,0.06575,0.00313,0.07909),(0.04182,0.07802,0.00461,0.09308),(0.04607,0.08528,0.00566,0.10121),(0.04942,0.09090,0.00658,0.10744),(0.05233,0.09571,0.00743,0.11272),(0.05499,0.10006,0.00827,0.11744),(0.05752,0.10413,0.00912,0.12184),(0.05999,0.10806,0.00999,0.12604),(0.06246,0.11195,0.01091,0.13016),(0.06499,0.11588,0.01190,0.13428),(0.06765,0.11995,0.01300,0.13851),(0.07053,0.12429,0.01425,0.14298),(0.07377,0.12909,0.01575,0.14785),(0.07764,0.13470,0.01766,0.15346),(0.08277,0.14193,0.02042,0.16055),(0.09187,0.15413,0.02594,0.17212)} {(0.85091,0.00077,0.00439,0.00077),(0.82051,0.00114,0.00637,0.00114),(0.80203,0.00141,0.00776,0.00141),(0.78744,0.00164,0.00896,0.00164),(0.77475,0.00186,0.01007,0.00186),(0.76312,0.00208,0.01114,0.00208),(0.75205,0.00230,0.01222,0.00230),(0.74121,0.00253,0.01331,0.00253),(0.73036,0.00277,0.01446,0.00277),(0.71921,0.00304,0.01569,0.00304),(0.70747,0.00333,0.01704,0.00333),(0.69475,0.00366,0.01856,0.00366),(0.68039,0.00407,0.02036,0.00407),(0.66321,0.00459,0.02262,0.00459),(0.64032,0.00535,0.02581,0.00535),(0.59947,0.00690,0.03201,0.00690)} {(0.03412,0.02550,0.00245,0.00243),(0.04081,0.03048,0.00360,0.00356),(0.04482,0.03348,0.00441,0.00436),(0.04796,0.03582,0.00512,0.00505),(0.05067,0.03784,0.00578,0.00570),(0.05314,0.03968,0.00642,0.00633),(0.05547,0.04142,0.00707,0.00697),(0.05774,0.04311,0.00774,0.00762),(0.06000,0.04480,0.00844,0.00831),(0.06229,0.04652,0.00920,0.00905),(0.06469,0.04832,0.01004,0.00987),(0.06727,0.05025,0.01100,0.01080),(0.07015,0.05241,0.01214,0.01191),(0.07356,0.05497,0.01359,0.01331),(0.07802,0.05833,0.01566,0.01533),(0.08574,0.06419,0.01981,0.01933)} {(0.00137,0.84498,0.00137,0.00767),(0.00203,0.81409,0.00203,0.01110),(0.00250,0.79544,0.00250,0.01349),(0.00292,0.78078,0.00292,0.01554),(0.00331,0.76808,0.00331,0.01744),(0.00370,0.75647,0.00370,0.01927),(0.00409,0.74546,0.00409,0.02110),(0.00450,0.73472,0.00450,0.02297),(0.00493,0.72399,0.00493,0.02491),(0.00540,0.71301,0.00540,0.02699),(0.00592,0.70149,0.00592,0.02926),(0.00651,0.68904,0.00651,0.03183),(0.00723,0.67506,0.00723,0.03484),(0.00816,0.65840,0.00816,0.03862),(0.00951,0.63634,0.00951,0.04393),(0.01226,0.59737,0.01226,0.05416)} 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{(0.00034,0.00192,0.00034,0.76640),(0.00051,0.00278,0.00051,0.72180),(0.00063,0.00337,0.00063,0.69521),(0.00073,0.00389,0.00073,0.67450),(0.00083,0.00436,0.00083,0.65670),(0.00093,0.00482,0.00093,0.64054),(0.00102,0.00528,0.00102,0.62532),(0.00112,0.00574,0.00112,0.61057),(0.00123,0.00623,0.00123,0.59592),(0.00135,0.00675,0.00135,0.58103),(0.00148,0.00732,0.00148,0.56553),(0.00163,0.00796,0.00163,0.54891),(0.00181,0.00871,0.00181,0.53040),(0.00204,0.00965,0.00204,0.50860),(0.00238,0.01098,0.00238,0.48013),(0.00307,0.01354,0.00307,0.43104)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00068,0.04025,0.00068,0.07666),(0.00101,0.04753,0.00101,0.08952),(0.00125,0.05180,0.00125,0.09685),(0.00146,0.05508,0.00146,0.10239),(0.00166,0.05787,0.00166,0.10702),(0.00185,0.06037,0.00185,0.11111),(0.00205,0.06271,0.00205,0.11487),(0.00225,0.06495,0.00225,0.11842),(0.00246,0.06715,0.00246,0.12185),(0.00270,0.06936,0.00270,0.12523),(0.00296,0.07164,0.00296,0.12865),(0.00326,0.07405,0.00326,0.13218),(0.00362,0.07668,0.00362,0.13594),(0.00408,0.07973,0.00408,0.14015),(0.00475,0.08359,0.00475,0.14523),(0.00613,0.08994,0.00613,0.15279)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.85091,0.00077,0.00439,0.00077),(0.82051,0.00114,0.00637,0.00114),(0.80203,0.00141,0.00776,0.00141),(0.78744,0.00164,0.00896,0.00164),(0.77475,0.00186,0.01007,0.00186),(0.76312,0.00208,0.01114,0.00208),(0.75205,0.00230,0.01222,0.00230),(0.74121,0.00253,0.01331,0.00253),(0.73036,0.00277,0.01446,0.00277),(0.71921,0.00304,0.01569,0.00304),(0.70747,0.00333,0.01704,0.00333),(0.69475,0.00366,0.01856,0.00366),(0.68039,0.00407,0.02036,0.00407),(0.66321,0.00459,0.02262,0.00459),(0.64032,0.00535,0.02581,0.00535),(0.59947,0.00690,0.03201,0.00690)} {(0.85091,0.00077,0.00439,0.00077),(0.82051,0.00114,0.00637,0.00114),(0.80203,0.00141,0.00776,0.00141),(0.78744,0.00164,0.00896,0.00164),(0.77475,0.00186,0.01007,0.00186),(0.76312,0.00208,0.01114,0.00208),(0.75205,0.00230,0.01222,0.00230),(0.74121,0.00253,0.01331,0.00253),(0.73036,0.00277,0.01446,0.00277),(0.71921,0.00304,0.01569,0.00304),(0.70747,0.00333,0.01704,0.00333),(0.69475,0.00366,0.01856,0.00366),(0.68039,0.00407,0.02036,0.00407),(0.66321,0.00459,0.02262,0.00459),(0.64032,0.00535,0.02581,0.00535),(0.59947,0.00690,0.03201,0.00690)} {(0.00049,0.00009,0.77140,0.00009),(0.00071,0.00013,0.72693,0.00013),(0.00086,0.00016,0.70027,0.00016),(0.00100,0.00018,0.67944,0.00018),(0.00112,0.00021,0.66147,0.00021),(0.00124,0.00023,0.64512,0.00023),(0.00136,0.00026,0.62968,0.00026),(0.00148,0.00028,0.61468,0.00028),(0.00161,0.00031,0.59975,0.00031),(0.00174,0.00034,0.58454,0.00034),(0.00189,0.00037,0.56865,0.00037),(0.00206,0.00041,0.55158,0.00041),(0.00226,0.00045,0.53250,0.00045),(0.00251,0.00051,0.50995,0.00051),(0.00287,0.00059,0.48038,0.00059),(0.00356,0.00077,0.42900,0.00077)} ] TEST alpha(ncats) = 10.00(16), mode = MEDIAN 0.481913 0.612355 0.686134 0.745487 0.798149 0.847415 0.895181 0.942807 0.991482 1.042454 1.097269 1.158138 1.228706 1.316117 1.438827 1.717565 [6] P-matrix for branch length 0.100000 +0.9614 +0.0183 +0.0112 +0.0091 +0.0137 +0.9595 +0.0046 +0.0223 +0.0335 +0.0183 +0.9390 +0.0091 +0.0137 +0.0445 +0.0046 +0.9372 +0.9513 +0.0231 +0.0140 +0.0115 +0.0173 +0.9490 +0.0058 +0.0279 +0.0421 +0.0231 +0.9233 +0.0115 +0.0173 +0.0558 +0.0058 +0.9211 +0.9457 +0.0258 +0.0156 +0.0129 +0.0193 +0.9432 +0.0064 +0.0310 +0.0468 +0.0258 +0.9145 +0.0129 +0.0193 +0.0621 +0.0064 +0.9122 +0.9412 +0.0279 +0.0169 +0.0140 +0.0209 +0.9386 +0.0070 +0.0335 +0.0506 +0.0279 +0.9075 +0.0140 +0.0209 +0.0670 +0.0070 +0.9050 +0.9373 +0.0298 +0.0180 +0.0149 +0.0224 +0.9345 +0.0075 +0.0357 +0.0539 +0.0298 +0.9014 +0.0149 +0.0224 +0.0714 +0.0075 +0.8988 +0.9336 +0.0316 +0.0190 +0.0158 +0.0237 +0.9307 +0.0079 +0.0377 +0.0570 +0.0316 +0.8956 +0.0158 +0.0237 +0.0754 +0.0079 +0.8930 +0.9301 +0.0333 +0.0200 +0.0166 +0.0250 +0.9271 +0.0083 +0.0396 +0.0599 +0.0333 +0.8901 +0.0166 +0.0250 +0.0793 +0.0083 +0.8874 +0.9266 +0.0350 +0.0209 +0.0175 +0.0262 +0.9235 +0.0087 +0.0415 +0.0628 +0.0350 +0.8847 +0.0175 +0.0262 +0.0831 +0.0087 +0.8819 +0.9230 +0.0367 +0.0219 +0.0184 +0.0275 +0.9198 +0.0092 +0.0435 +0.0658 +0.0367 +0.8792 +0.0184 +0.0275 +0.0870 +0.0092 +0.8763 +0.9193 +0.0385 +0.0229 +0.0193 +0.0289 +0.9160 +0.0096 +0.0455 +0.0688 +0.0385 +0.8734 +0.0193 +0.0289 +0.0910 +0.0096 +0.8705 +0.9153 +0.0404 +0.0240 +0.0202 +0.0303 +0.9120 +0.0101 +0.0476 +0.0721 +0.0404 +0.8673 +0.0202 +0.0303 +0.0952 +0.0101 +0.8644 +0.9110 +0.0425 +0.0252 +0.0213 +0.0319 +0.9075 +0.0106 +0.0499 +0.0756 +0.0425 +0.8606 +0.0213 +0.0319 +0.0999 +0.0106 +0.8576 +0.9060 +0.0450 +0.0266 +0.0225 +0.0337 +0.9024 +0.0112 +0.0526 +0.0797 +0.0450 +0.8528 +0.0225 +0.0337 +0.1052 +0.0112 +0.8498 +0.8998 +0.0480 +0.0282 +0.0240 +0.0360 +0.8962 +0.0120 +0.0559 +0.0847 +0.0480 +0.8433 +0.0240 +0.0360 +0.1117 +0.0120 +0.8403 +0.8913 +0.0521 +0.0305 +0.0261 +0.0391 +0.8875 +0.0130 +0.0603 +0.0915 +0.0521 +0.8302 +0.0261 +0.0391 +0.1206 +0.0130 +0.8272 +0.8723 +0.0614 +0.0355 +0.0307 +0.0461 +0.8685 +0.0154 +0.0700 +0.1065 +0.0614 +0.8013 +0.0307 +0.0461 +0.1401 +0.0154 +0.7985 [6] P-matrix for branch length 0.200000 +0.9250 +0.0357 +0.0214 +0.0179 +0.0268 +0.9219 +0.0089 +0.0424 +0.0641 +0.0357 +0.8823 +0.0179 +0.0268 +0.0848 +0.0089 +0.8795 +0.9062 +0.0448 +0.0265 +0.0224 +0.0336 +0.9027 +0.0112 +0.0525 +0.0795 +0.0448 +0.8533 +0.0224 +0.0336 +0.1049 +0.0112 +0.8502 +0.8959 +0.0499 +0.0293 +0.0249 +0.0374 +0.8922 +0.0125 +0.0579 +0.0879 +0.0499 +0.8373 +0.0249 +0.0374 +0.1158 +0.0125 +0.8343 +0.8877 +0.0539 +0.0315 +0.0270 +0.0404 +0.8839 +0.0135 +0.0622 +0.0944 +0.0539 +0.8247 +0.0270 +0.0404 +0.1244 +0.0135 +0.8217 +0.8805 +0.0574 +0.0334 +0.0287 +0.0431 +0.8767 +0.0144 +0.0659 +0.1001 +0.0574 +0.8138 +0.0287 +0.0431 +0.1318 +0.0144 +0.8108 +0.8739 +0.0607 +0.0351 +0.0303 +0.0455 +0.8700 +0.0152 +0.0693 +0.1053 +0.0607 +0.8036 +0.0303 +0.0455 +0.1385 +0.0152 +0.8008 +0.8675 +0.0638 +0.0368 +0.0319 +0.0479 +0.8637 +0.0160 +0.0725 +0.1103 +0.0638 +0.7940 +0.0319 +0.0479 +0.1450 +0.0160 +0.7912 +0.8612 +0.0669 +0.0384 +0.0335 +0.0502 +0.8575 +0.0167 +0.0756 +0.1152 +0.0669 +0.7845 +0.0335 +0.0502 +0.1512 +0.0167 +0.7818 +0.8549 +0.0700 +0.0400 +0.0350 +0.0525 +0.8512 +0.0175 +0.0788 +0.1200 +0.0700 +0.7749 +0.0350 +0.0525 +0.1575 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+0.0374 +0.1465 +0.2271 +0.1495 +0.5487 +0.0747 +0.1121 +0.2930 +0.0374 +0.5576 +0.6449 +0.1793 +0.0862 +0.0896 +0.1345 +0.6549 +0.0448 +0.1659 +0.2586 +0.1793 +0.4725 +0.0896 +0.1345 +0.3317 +0.0448 +0.4890 +0.6173 +0.1945 +0.0909 +0.0973 +0.1459 +0.6310 +0.0486 +0.1745 +0.2728 +0.1945 +0.4354 +0.0973 +0.1459 +0.3490 +0.0486 +0.4565 +0.5967 +0.2060 +0.0942 +0.1030 +0.1545 +0.6136 +0.0515 +0.1804 +0.2826 +0.2060 +0.4083 +0.1030 +0.1545 +0.3608 +0.0515 +0.4332 +0.5797 +0.2157 +0.0968 +0.1079 +0.1618 +0.5993 +0.0539 +0.1850 +0.2903 +0.2157 +0.3862 +0.1079 +0.1618 +0.3699 +0.0539 +0.4144 +0.5647 +0.2243 +0.0989 +0.1122 +0.1682 +0.5869 +0.0561 +0.1887 +0.2966 +0.2243 +0.3670 +0.1122 +0.1682 +0.3775 +0.0561 +0.3982 +0.5509 +0.2323 +0.1007 +0.1161 +0.1742 +0.5758 +0.0581 +0.1920 +0.3020 +0.2323 +0.3496 +0.1161 +0.1742 +0.3840 +0.0581 +0.3838 +0.5380 +0.2398 +0.1023 +0.1199 +0.1799 +0.5653 +0.0600 +0.1948 +0.3068 +0.2398 +0.3334 +0.1199 +0.1799 +0.3897 +0.0600 +0.3705 +0.5254 +0.2472 +0.1037 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[6] P-matrix for branch length 1.000000 +0.7001 +0.1495 +0.0757 +0.0747 +0.1121 +0.7040 +0.0374 +0.1465 +0.2271 +0.1495 +0.5487 +0.0747 +0.1121 +0.2930 +0.0374 +0.5576 +0.6449 +0.1793 +0.0862 +0.0896 +0.1345 +0.6549 +0.0448 +0.1659 +0.2586 +0.1793 +0.4725 +0.0896 +0.1345 +0.3317 +0.0448 +0.4890 +0.6173 +0.1945 +0.0909 +0.0973 +0.1459 +0.6310 +0.0486 +0.1745 +0.2728 +0.1945 +0.4354 +0.0973 +0.1459 +0.3490 +0.0486 +0.4565 +0.5967 +0.2060 +0.0942 +0.1030 +0.1545 +0.6136 +0.0515 +0.1804 +0.2826 +0.2060 +0.4083 +0.1030 +0.1545 +0.3608 +0.0515 +0.4332 +0.5797 +0.2157 +0.0968 +0.1079 +0.1618 +0.5993 +0.0539 +0.1850 +0.2903 +0.2157 +0.3862 +0.1079 +0.1618 +0.3699 +0.0539 +0.4144 +0.5647 +0.2243 +0.0989 +0.1122 +0.1682 +0.5869 +0.0561 +0.1887 +0.2966 +0.2243 +0.3670 +0.1122 +0.1682 +0.3775 +0.0561 +0.3982 +0.5509 +0.2323 +0.1007 +0.1161 +0.1742 +0.5758 +0.0581 +0.1920 +0.3020 +0.2323 +0.3496 +0.1161 +0.1742 +0.3840 +0.0581 +0.3838 +0.5380 +0.2398 +0.1023 +0.1199 +0.1799 +0.5653 +0.0600 +0.1948 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+0.4643 +0.0811 +0.2111 +0.3329 +0.3245 +0.1803 +0.1623 +0.2434 +0.4223 +0.0811 +0.2532 [6] CLV 5: [ {(0.03369,0.06378,0.00293,0.07683),(0.04164,0.07771,0.00457,0.09273),(0.04594,0.08506,0.00563,0.10097),(0.04930,0.09070,0.00654,0.10722),(0.05221,0.09552,0.00740,0.11251),(0.05487,0.09987,0.00823,0.11724),(0.05740,0.10394,0.00908,0.12163),(0.05987,0.10788,0.00994,0.12584),(0.06234,0.11176,0.01086,0.12996),(0.06487,0.11570,0.01185,0.13409),(0.06753,0.11977,0.01295,0.13833),(0.07041,0.12412,0.01420,0.14280),(0.07366,0.12893,0.01570,0.14769),(0.07755,0.13457,0.01762,0.15334),(0.08277,0.14193,0.02042,0.16055),(0.09367,0.15644,0.02714,0.17425)} {(0.85570,0.00072,0.00411,0.00072),(0.82127,0.00113,0.00632,0.00113),(0.80259,0.00140,0.00772,0.00140),(0.78796,0.00163,0.00891,0.00163),(0.77526,0.00186,0.01002,0.00186),(0.76363,0.00207,0.01109,0.00207),(0.75256,0.00229,0.01216,0.00229),(0.74174,0.00252,0.01326,0.00252),(0.73088,0.00276,0.01441,0.00276),(0.71974,0.00302,0.01563,0.00302),(0.70801,0.00331,0.01698,0.00331),(0.69527,0.00365,0.01850,0.00365),(0.68088,0.00405,0.02030,0.00405),(0.66360,0.00458,0.02257,0.00458),(0.64031,0.00535,0.02581,0.00535),(0.59137,0.00724,0.03331,0.00724)} {(0.03305,0.02471,0.00229,0.00227),(0.04064,0.03036,0.00356,0.00353),(0.04470,0.03339,0.00438,0.00433),(0.04785,0.03574,0.00509,0.00503),(0.05056,0.03776,0.00575,0.00567),(0.05303,0.03960,0.00639,0.00631),(0.05537,0.04134,0.00704,0.00694),(0.05763,0.04303,0.00771,0.00759),(0.05989,0.04472,0.00841,0.00828),(0.06218,0.04644,0.00916,0.00901),(0.06459,0.04823,0.01000,0.00983),(0.06717,0.05017,0.01096,0.01076),(0.07006,0.05234,0.01210,0.01187),(0.07348,0.05491,0.01355,0.01328),(0.07802,0.05833,0.01566,0.01533),(0.08723,0.06533,0.02070,0.02019)} {(0.00128,0.84987,0.00128,0.00719),(0.00201,0.81487,0.00201,0.01101),(0.00249,0.79600,0.00249,0.01342),(0.00291,0.78130,0.00291,0.01547),(0.00330,0.76859,0.00330,0.01736),(0.00368,0.75698,0.00368,0.01919),(0.00407,0.74597,0.00407,0.02101),(0.00448,0.73524,0.00448,0.02287),(0.00491,0.72451,0.00491,0.02482),(0.00537,0.71353,0.00537,0.02689),(0.00589,0.70201,0.00589,0.02916),(0.00649,0.68955,0.00649,0.03172),(0.00721,0.67553,0.00721,0.03474),(0.00814,0.65877,0.00814,0.03853),(0.00951,0.63633,0.00951,0.04393),(0.01287,0.58971,0.01287,0.05630)} {(0.01653,0.00114,0.00115,0.02357),(0.02032,0.00176,0.00178,0.02860),(0.02235,0.00217,0.00219,0.03122),(0.02393,0.00251,0.00254,0.03322),(0.02528,0.00284,0.00287,0.03492),(0.02652,0.00315,0.00320,0.03645),(0.02768,0.00347,0.00352,0.03787),(0.02882,0.00380,0.00385,0.03924),(0.02994,0.00414,0.00420,0.04058),(0.03109,0.00451,0.00458,0.04193),(0.03229,0.00492,0.00500,0.04332),(0.03358,0.00538,0.00548,0.04479),(0.03503,0.00593,0.00605,0.04640),(0.03674,0.00664,0.00678,0.04827),(0.03901,0.00766,0.00783,0.05067),(0.04362,0.01009,0.01035,0.05524)} {(0.00064,0.03907,0.00064,0.07455),(0.00101,0.04735,0.00101,0.08920),(0.00124,0.05167,0.00124,0.09663),(0.00145,0.05496,0.00145,0.10219),(0.00165,0.05776,0.00165,0.10683),(0.00184,0.06026,0.00184,0.11093),(0.00204,0.06260,0.00204,0.11470),(0.00224,0.06484,0.00224,0.11825),(0.00245,0.06705,0.00245,0.12168),(0.00269,0.06926,0.00269,0.12507),(0.00295,0.07154,0.00295,0.12850),(0.00324,0.07395,0.00324,0.13204),(0.00360,0.07659,0.00360,0.13582),(0.00407,0.07966,0.00407,0.14006),(0.00475,0.08359,0.00475,0.14523),(0.00643,0.09111,0.00643,0.15406)} {(0.00046,0.00008,0.77847,0.00008),(0.00070,0.00013,0.72804,0.00013),(0.00086,0.00016,0.70108,0.00016),(0.00099,0.00018,0.68018,0.00018),(0.00111,0.00021,0.66219,0.00021),(0.00123,0.00023,0.64584,0.00023),(0.00135,0.00025,0.63040,0.00025),(0.00147,0.00028,0.61540,0.00028),(0.00160,0.00031,0.60047,0.00031),(0.00174,0.00034,0.58526,0.00034),(0.00189,0.00037,0.56937,0.00037),(0.00206,0.00041,0.55227,0.00041),(0.00226,0.00045,0.53315,0.00045),(0.00251,0.00051,0.51046,0.00051),(0.00287,0.00059,0.48037,0.00059),(0.00370,0.00080,0.41903,0.00080)} {(0.00128,0.84987,0.00128,0.00719),(0.00201,0.81487,0.00201,0.01101),(0.00249,0.79600,0.00249,0.01342),(0.00291,0.78130,0.00291,0.01547),(0.00330,0.76859,0.00330,0.01736),(0.00368,0.75698,0.00368,0.01919),(0.00407,0.74597,0.00407,0.02101),(0.00448,0.73524,0.00448,0.02287),(0.00491,0.72451,0.00491,0.02482),(0.00537,0.71353,0.00537,0.02689),(0.00589,0.70201,0.00589,0.02916),(0.00649,0.68955,0.00649,0.03172),(0.00721,0.67553,0.00721,0.03474),(0.00814,0.65877,0.00814,0.03853),(0.00951,0.63633,0.00951,0.04393),(0.01287,0.58971,0.01287,0.05630)} {(0.00032,0.00180,0.00032,0.77352),(0.00050,0.00275,0.00050,0.72291),(0.00062,0.00335,0.00062,0.69602),(0.00073,0.00387,0.00073,0.67524),(0.00082,0.00434,0.00082,0.65742),(0.00092,0.00480,0.00092,0.64125),(0.00102,0.00525,0.00102,0.62602),(0.00112,0.00572,0.00112,0.61127),(0.00123,0.00620,0.00123,0.59663),(0.00134,0.00672,0.00134,0.58174),(0.00147,0.00729,0.00147,0.56623),(0.00162,0.00793,0.00162,0.54958),(0.00180,0.00868,0.00180,0.53102),(0.00203,0.00963,0.00203,0.50908),(0.00238,0.01098,0.00238,0.48013),(0.00322,0.01408,0.00322,0.42157)} {(0.85570,0.00072,0.00411,0.00072),(0.82127,0.00113,0.00632,0.00113),(0.80259,0.00140,0.00772,0.00140),(0.78796,0.00163,0.00891,0.00163),(0.77526,0.00186,0.01002,0.00186),(0.76363,0.00207,0.01109,0.00207),(0.75256,0.00229,0.01216,0.00229),(0.74174,0.00252,0.01326,0.00252),(0.73088,0.00276,0.01441,0.00276),(0.71974,0.00302,0.01563,0.00302),(0.70801,0.00331,0.01698,0.00331),(0.69527,0.00365,0.01850,0.00365),(0.68088,0.00405,0.02030,0.00405),(0.66360,0.00458,0.02257,0.00458),(0.64031,0.00535,0.02581,0.00535),(0.59137,0.00724,0.03331,0.00724)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.85570,0.00072,0.00411,0.00072),(0.82127,0.00113,0.00632,0.00113),(0.80259,0.00140,0.00772,0.00140),(0.78796,0.00163,0.00891,0.00163),(0.77526,0.00186,0.01002,0.00186),(0.76363,0.00207,0.01109,0.00207),(0.75256,0.00229,0.01216,0.00229),(0.74174,0.00252,0.01326,0.00252),(0.73088,0.00276,0.01441,0.00276),(0.71974,0.00302,0.01563,0.00302),(0.70801,0.00331,0.01698,0.00331),(0.69527,0.00365,0.01850,0.00365),(0.68088,0.00405,0.02030,0.00405),(0.66360,0.00458,0.02257,0.00458),(0.64031,0.00535,0.02581,0.00535),(0.59137,0.00724,0.03331,0.00724)} {(0.00032,0.00180,0.00032,0.77352),(0.00050,0.00275,0.00050,0.72291),(0.00062,0.00335,0.00062,0.69602),(0.00073,0.00387,0.00073,0.67524),(0.00082,0.00434,0.00082,0.65742),(0.00092,0.00480,0.00092,0.64125),(0.00102,0.00525,0.00102,0.62602),(0.00112,0.00572,0.00112,0.61127),(0.00123,0.00620,0.00123,0.59663),(0.00134,0.00672,0.00134,0.58174),(0.00147,0.00729,0.00147,0.56623),(0.00162,0.00793,0.00162,0.54958),(0.00180,0.00868,0.00180,0.53102),(0.00203,0.00963,0.00203,0.50908),(0.00238,0.01098,0.00238,0.48013),(0.00322,0.01408,0.00322,0.42157)} {(0.00032,0.00180,0.00032,0.77352),(0.00050,0.00275,0.00050,0.72291),(0.00062,0.00335,0.00062,0.69602),(0.00073,0.00387,0.00073,0.67524),(0.00082,0.00434,0.00082,0.65742),(0.00092,0.00480,0.00092,0.64125),(0.00102,0.00525,0.00102,0.62602),(0.00112,0.00572,0.00112,0.61127),(0.00123,0.00620,0.00123,0.59663),(0.00134,0.00672,0.00134,0.58174),(0.00147,0.00729,0.00147,0.56623),(0.00162,0.00793,0.00162,0.54958),(0.00180,0.00868,0.00180,0.53102),(0.00203,0.00963,0.00203,0.50908),(0.00238,0.01098,0.00238,0.48013),(0.00322,0.01408,0.00322,0.42157)} {(0.00076,0.00824,0.03153,0.00076),(0.00119,0.01012,0.03826,0.00118),(0.00146,0.01113,0.04178,0.00144),(0.00170,0.01191,0.04446,0.00168),(0.00192,0.01259,0.04673,0.00189),(0.00213,0.01320,0.04877,0.00210),(0.00235,0.01378,0.05067,0.00231),(0.00257,0.01434,0.05249,0.00253),(0.00280,0.01491,0.05428,0.00276),(0.00305,0.01548,0.05608,0.00300),(0.00333,0.01608,0.05792,0.00328),(0.00365,0.01672,0.05986,0.00359),(0.00403,0.01745,0.06199,0.00396),(0.00452,0.01830,0.06445,0.00443),(0.00522,0.01944,0.06758,0.00511),(0.00690,0.02178,0.07343,0.00673)} {(0.00032,0.00180,0.00032,0.77352),(0.00050,0.00275,0.00050,0.72291),(0.00062,0.00335,0.00062,0.69602),(0.00073,0.00387,0.00073,0.67524),(0.00082,0.00434,0.00082,0.65742),(0.00092,0.00480,0.00092,0.64125),(0.00102,0.00525,0.00102,0.62602),(0.00112,0.00572,0.00112,0.61127),(0.00123,0.00620,0.00123,0.59663),(0.00134,0.00672,0.00134,0.58174),(0.00147,0.00729,0.00147,0.56623),(0.00162,0.00793,0.00162,0.54958),(0.00180,0.00868,0.00180,0.53102),(0.00203,0.00963,0.00203,0.50908),(0.00238,0.01098,0.00238,0.48013),(0.00322,0.01408,0.00322,0.42157)} {(0.03305,0.02471,0.00229,0.00227),(0.04064,0.03036,0.00356,0.00353),(0.04470,0.03339,0.00438,0.00433),(0.04785,0.03574,0.00509,0.00503),(0.05056,0.03776,0.00575,0.00567),(0.05303,0.03960,0.00639,0.00631),(0.05537,0.04134,0.00704,0.00694),(0.05763,0.04303,0.00771,0.00759),(0.05989,0.04472,0.00841,0.00828),(0.06218,0.04644,0.00916,0.00901),(0.06459,0.04823,0.01000,0.00983),(0.06717,0.05017,0.01096,0.01076),(0.07006,0.05234,0.01210,0.01187),(0.07348,0.05491,0.01355,0.01328),(0.07802,0.05833,0.01566,0.01533),(0.08723,0.06533,0.02070,0.02019)} {(0.01653,0.00114,0.00115,0.02357),(0.02032,0.00176,0.00178,0.02860),(0.02235,0.00217,0.00219,0.03122),(0.02393,0.00251,0.00254,0.03322),(0.02528,0.00284,0.00287,0.03492),(0.02652,0.00315,0.00320,0.03645),(0.02768,0.00347,0.00352,0.03787),(0.02882,0.00380,0.00385,0.03924),(0.02994,0.00414,0.00420,0.04058),(0.03109,0.00451,0.00458,0.04193),(0.03229,0.00492,0.00500,0.04332),(0.03358,0.00538,0.00548,0.04479),(0.03503,0.00593,0.00605,0.04640),(0.03674,0.00664,0.00678,0.04827),(0.03901,0.00766,0.00783,0.05067),(0.04362,0.01009,0.01035,0.05524)} {(0.00032,0.00180,0.00032,0.77352),(0.00050,0.00275,0.00050,0.72291),(0.00062,0.00335,0.00062,0.69602),(0.00073,0.00387,0.00073,0.67524),(0.00082,0.00434,0.00082,0.65742),(0.00092,0.00480,0.00092,0.64125),(0.00102,0.00525,0.00102,0.62602),(0.00112,0.00572,0.00112,0.61127),(0.00123,0.00620,0.00123,0.59663),(0.00134,0.00672,0.00134,0.58174),(0.00147,0.00729,0.00147,0.56623),(0.00162,0.00793,0.00162,0.54958),(0.00180,0.00868,0.00180,0.53102),(0.00203,0.00963,0.00203,0.50908),(0.00238,0.01098,0.00238,0.48013),(0.00322,0.01408,0.00322,0.42157)} ] [6] CLV 6: [ {(0.03172,0.00170,0.00037,0.00202),(0.03856,0.00259,0.00070,0.00304),(0.04213,0.00315,0.00095,0.00368),(0.04487,0.00363,0.00118,0.00421),(0.04719,0.00407,0.00140,0.00470),(0.04928,0.00449,0.00163,0.00517),(0.05123,0.00492,0.00188,0.00563),(0.05310,0.00535,0.00213,0.00610),(0.05494,0.00579,0.00242,0.00659),(0.05679,0.00627,0.00273,0.00710),(0.05870,0.00679,0.00309,0.00766),(0.06072,0.00738,0.00352,0.00829),(0.06294,0.00807,0.00404,0.00903),(0.06551,0.00894,0.00474,0.00994),(0.06880,0.01018,0.00580,0.01122),(0.07508,0.01300,0.00852,0.01410)} 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{(0.00046,0.00008,0.77847,0.00008),(0.00070,0.00013,0.72804,0.00013),(0.00086,0.00016,0.70108,0.00016),(0.00099,0.00018,0.68018,0.00018),(0.00111,0.00021,0.66219,0.00021),(0.00123,0.00023,0.64584,0.00023),(0.00135,0.00025,0.63040,0.00025),(0.00147,0.00028,0.61540,0.00028),(0.00160,0.00031,0.60047,0.00031),(0.00174,0.00034,0.58526,0.00034),(0.00189,0.00037,0.56937,0.00037),(0.00206,0.00041,0.55227,0.00041),(0.00226,0.00045,0.53315,0.00045),(0.00251,0.00051,0.51046,0.00051),(0.00287,0.00059,0.48037,0.00059),(0.00370,0.00080,0.41903,0.00080)} {(0.00128,0.84987,0.00128,0.00719),(0.00201,0.81487,0.00201,0.01101),(0.00249,0.79600,0.00249,0.01342),(0.00291,0.78130,0.00291,0.01547),(0.00330,0.76859,0.00330,0.01736),(0.00368,0.75698,0.00368,0.01919),(0.00407,0.74597,0.00407,0.02101),(0.00448,0.73524,0.00448,0.02287),(0.00491,0.72451,0.00491,0.02482),(0.00537,0.71353,0.00537,0.02689),(0.00589,0.70201,0.00589,0.02916),(0.00649,0.68955,0.00649,0.03172),(0.00721,0.67553,0.00721,0.03474),(0.00814,0.65877,0.00814,0.03853),(0.00951,0.63633,0.00951,0.04393),(0.01287,0.58971,0.01287,0.05630)} {(0.03305,0.02471,0.00229,0.00227),(0.04064,0.03036,0.00356,0.00353),(0.04470,0.03339,0.00438,0.00433),(0.04785,0.03574,0.00509,0.00503),(0.05056,0.03776,0.00575,0.00567),(0.05303,0.03960,0.00639,0.00631),(0.05537,0.04134,0.00704,0.00694),(0.05763,0.04303,0.00771,0.00759),(0.05989,0.04472,0.00841,0.00828),(0.06218,0.04644,0.00916,0.00901),(0.06459,0.04823,0.01000,0.00983),(0.06717,0.05017,0.01096,0.01076),(0.07006,0.05234,0.01210,0.01187),(0.07348,0.05491,0.01355,0.01328),(0.07802,0.05833,0.01566,0.01533),(0.08723,0.06533,0.02070,0.02019)} {(0.85570,0.00072,0.00411,0.00072),(0.82127,0.00113,0.00632,0.00113),(0.80259,0.00140,0.00772,0.00140),(0.78796,0.00163,0.00891,0.00163),(0.77526,0.00186,0.01002,0.00186),(0.76363,0.00207,0.01109,0.00207),(0.75256,0.00229,0.01216,0.00229),(0.74174,0.00252,0.01326,0.00252),(0.73088,0.00276,0.01441,0.00276),(0.71974,0.00302,0.01563,0.00302),(0.70801,0.00331,0.01698,0.00331),(0.69527,0.00365,0.01850,0.00365),(0.68088,0.00405,0.02030,0.00405),(0.66360,0.00458,0.02257,0.00458),(0.64031,0.00535,0.02581,0.00535),(0.59137,0.00724,0.03331,0.00724)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.85570,0.00072,0.00411,0.00072),(0.82127,0.00113,0.00632,0.00113),(0.80259,0.00140,0.00772,0.00140),(0.78796,0.00163,0.00891,0.00163),(0.77526,0.00186,0.01002,0.00186),(0.76363,0.00207,0.01109,0.00207),(0.75256,0.00229,0.01216,0.00229),(0.74174,0.00252,0.01326,0.00252),(0.73088,0.00276,0.01441,0.00276),(0.71974,0.00302,0.01563,0.00302),(0.70801,0.00331,0.01698,0.00331),(0.69527,0.00365,0.01850,0.00365),(0.68088,0.00405,0.02030,0.00405),(0.66360,0.00458,0.02257,0.00458),(0.64031,0.00535,0.02581,0.00535),(0.59137,0.00724,0.03331,0.00724)} {(0.00032,0.00180,0.00032,0.77352),(0.00050,0.00275,0.00050,0.72291),(0.00062,0.00335,0.00062,0.69602),(0.00073,0.00387,0.00073,0.67524),(0.00082,0.00434,0.00082,0.65742),(0.00092,0.00480,0.00092,0.64125),(0.00102,0.00525,0.00102,0.62602),(0.00112,0.00572,0.00112,0.61127),(0.00123,0.00620,0.00123,0.59663),(0.00134,0.00672,0.00134,0.58174),(0.00147,0.00729,0.00147,0.56623),(0.00162,0.00793,0.00162,0.54958),(0.00180,0.00868,0.00180,0.53102),(0.00203,0.00963,0.00203,0.50908),(0.00238,0.01098,0.00238,0.48013),(0.00322,0.01408,0.00322,0.42157)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00064,0.03907,0.00064,0.07455),(0.00101,0.04735,0.00101,0.08920),(0.00124,0.05167,0.00124,0.09663),(0.00145,0.05496,0.00145,0.10219),(0.00165,0.05776,0.00165,0.10683),(0.00184,0.06026,0.00184,0.11093),(0.00204,0.06260,0.00204,0.11470),(0.00224,0.06484,0.00224,0.11825),(0.00245,0.06705,0.00245,0.12168),(0.00269,0.06926,0.00269,0.12507),(0.00295,0.07154,0.00295,0.12850),(0.00324,0.07395,0.00324,0.13204),(0.00360,0.07659,0.00360,0.13582),(0.00407,0.07966,0.00407,0.14006),(0.00475,0.08359,0.00475,0.14523),(0.00643,0.09111,0.00643,0.15406)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.85570,0.00072,0.00411,0.00072),(0.82127,0.00113,0.00632,0.00113),(0.80259,0.00140,0.00772,0.00140),(0.78796,0.00163,0.00891,0.00163),(0.77526,0.00186,0.01002,0.00186),(0.76363,0.00207,0.01109,0.00207),(0.75256,0.00229,0.01216,0.00229),(0.74174,0.00252,0.01326,0.00252),(0.73088,0.00276,0.01441,0.00276),(0.71974,0.00302,0.01563,0.00302),(0.70801,0.00331,0.01698,0.00331),(0.69527,0.00365,0.01850,0.00365),(0.68088,0.00405,0.02030,0.00405),(0.66360,0.00458,0.02257,0.00458),(0.64031,0.00535,0.02581,0.00535),(0.59137,0.00724,0.03331,0.00724)} {(0.85570,0.00072,0.00411,0.00072),(0.82127,0.00113,0.00632,0.00113),(0.80259,0.00140,0.00772,0.00140),(0.78796,0.00163,0.00891,0.00163),(0.77526,0.00186,0.01002,0.00186),(0.76363,0.00207,0.01109,0.00207),(0.75256,0.00229,0.01216,0.00229),(0.74174,0.00252,0.01326,0.00252),(0.73088,0.00276,0.01441,0.00276),(0.71974,0.00302,0.01563,0.00302),(0.70801,0.00331,0.01698,0.00331),(0.69527,0.00365,0.01850,0.00365),(0.68088,0.00405,0.02030,0.00405),(0.66360,0.00458,0.02257,0.00458),(0.64031,0.00535,0.02581,0.00535),(0.59137,0.00724,0.03331,0.00724)} {(0.00046,0.00008,0.77847,0.00008),(0.00070,0.00013,0.72804,0.00013),(0.00086,0.00016,0.70108,0.00016),(0.00099,0.00018,0.68018,0.00018),(0.00111,0.00021,0.66219,0.00021),(0.00123,0.00023,0.64584,0.00023),(0.00135,0.00025,0.63040,0.00025),(0.00147,0.00028,0.61540,0.00028),(0.00160,0.00031,0.60047,0.00031),(0.00174,0.00034,0.58526,0.00034),(0.00189,0.00037,0.56937,0.00037),(0.00206,0.00041,0.55227,0.00041),(0.00226,0.00045,0.53315,0.00045),(0.00251,0.00051,0.51046,0.00051),(0.00287,0.00059,0.48037,0.00059),(0.00370,0.00080,0.41903,0.00080)} ] TEST alpha(ncats) = 50.00(16), mode = MEAN 0.753910 0.819477 0.858213 0.888396 0.914442 0.938225 0.960788 0.982835 1.004938 1.027653 1.051623 1.077721 1.107331 1.143076 1.191366 1.280007 [7] P-matrix for branch length 0.100000 +0.9406 +0.0282 +0.0170 +0.0141 +0.0212 +0.9379 +0.0071 +0.0339 +0.0511 +0.0282 +0.9065 +0.0141 +0.0212 +0.0677 +0.0071 +0.9040 +0.9357 +0.0306 +0.0184 +0.0153 +0.0229 +0.9328 +0.0076 +0.0366 +0.0552 +0.0306 +0.8989 +0.0153 +0.0229 +0.0731 +0.0076 +0.8963 +0.9328 +0.0320 +0.0192 +0.0160 +0.0240 +0.9299 +0.0080 +0.0381 +0.0576 +0.0320 +0.8944 +0.0160 +0.0240 +0.0763 +0.0080 +0.8917 +0.9306 +0.0331 +0.0198 +0.0165 +0.0248 +0.9276 +0.0083 +0.0394 +0.0595 +0.0331 +0.8909 +0.0165 +0.0248 +0.0787 +0.0083 +0.8882 +0.9287 +0.0340 +0.0204 +0.0170 +0.0255 +0.9256 +0.0085 +0.0404 +0.0611 +0.0340 +0.8879 +0.0170 +0.0255 +0.0808 +0.0085 +0.8852 +0.9269 +0.0348 +0.0208 +0.0174 +0.0261 +0.9238 +0.0087 +0.0414 +0.0625 +0.0348 +0.8852 +0.0174 +0.0261 +0.0827 +0.0087 +0.8824 +0.9253 +0.0356 +0.0213 +0.0178 +0.0267 +0.9221 +0.0089 +0.0423 +0.0639 +0.0356 +0.8827 +0.0178 +0.0267 +0.0845 +0.0089 +0.8798 +0.9236 +0.0364 +0.0217 +0.0182 +0.0273 +0.9205 +0.0091 +0.0431 +0.0652 +0.0364 +0.8802 +0.0182 +0.0273 +0.0863 +0.0091 +0.8773 +0.9220 +0.0372 +0.0222 +0.0186 +0.0279 +0.9188 +0.0093 +0.0440 +0.0666 +0.0372 +0.8777 +0.0186 +0.0279 +0.0880 +0.0093 +0.8748 +0.9204 +0.0380 +0.0226 +0.0190 +0.0285 +0.9171 +0.0095 +0.0449 +0.0679 +0.0380 +0.8751 +0.0190 +0.0285 +0.0898 +0.0095 +0.8722 +0.9186 +0.0388 +0.0231 +0.0194 +0.0291 +0.9153 +0.0097 +0.0458 +0.0694 +0.0388 +0.8724 +0.0194 +0.0291 +0.0917 +0.0097 +0.8695 +0.9168 +0.0397 +0.0236 +0.0199 +0.0298 +0.9134 +0.0099 +0.0469 +0.0709 +0.0397 +0.8695 +0.0199 +0.0298 +0.0937 +0.0099 +0.8666 +0.9146 +0.0408 +0.0242 +0.0204 +0.0306 +0.9112 +0.0102 +0.0480 +0.0727 +0.0408 +0.8662 +0.0204 +0.0306 +0.0960 +0.0102 +0.8632 +0.9121 +0.0420 +0.0249 +0.0210 +0.0315 +0.9086 +0.0105 +0.0494 +0.0748 +0.0420 +0.8622 +0.0210 +0.0315 +0.0987 +0.0105 +0.8593 +0.9086 +0.0437 +0.0259 +0.0218 +0.0328 +0.9051 +0.0109 +0.0512 +0.0776 +0.0437 +0.8569 +0.0218 +0.0328 +0.1024 +0.0109 +0.8539 +0.9023 +0.0467 +0.0275 +0.0234 +0.0351 +0.8987 +0.0117 +0.0545 +0.0826 +0.0467 +0.8472 +0.0234 +0.0351 +0.1090 +0.0117 +0.8442 [7] P-matrix for branch length 0.200000 +0.8865 +0.0545 +0.0318 +0.0272 +0.0409 +0.8827 +0.0136 +0.0628 +0.0953 +0.0545 +0.8230 +0.0272 +0.0409 +0.1256 +0.0136 +0.8200 +0.8776 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[7] P-matrix for branch length 1.000000 +0.5939 +0.2076 +0.0946 +0.1038 +0.1557 +0.6112 +0.0519 +0.1812 +0.2839 +0.2076 +0.4047 +0.1038 +0.1557 +0.3623 +0.0519 +0.4301 +0.5731 +0.2195 +0.0977 +0.1097 +0.1646 +0.5939 +0.0549 +0.1867 +0.2931 +0.2195 +0.3777 +0.1097 +0.1646 +0.3733 +0.0549 +0.4072 +0.5615 +0.2261 +0.0993 +0.1131 +0.1696 +0.5844 +0.0565 +0.1895 +0.2979 +0.2261 +0.3629 +0.1131 +0.1696 +0.3790 +0.0565 +0.3948 +0.5528 +0.2312 +0.1004 +0.1156 +0.1734 +0.5773 +0.0578 +0.1915 +0.3013 +0.2312 +0.3520 +0.1156 +0.1734 +0.3831 +0.0578 +0.3858 +0.5456 +0.2354 +0.1013 +0.1177 +0.1765 +0.5715 +0.0588 +0.1932 +0.3040 +0.2354 +0.3429 +0.1177 +0.1765 +0.3863 +0.0588 +0.3783 +0.5392 +0.2391 +0.1021 +0.1196 +0.1794 +0.5663 +0.0598 +0.1946 +0.3063 +0.2391 +0.3349 +0.1196 +0.1794 +0.3891 +0.0598 +0.3717 +0.5333 +0.2426 +0.1028 +0.1213 +0.1820 +0.5616 +0.0607 +0.1958 +0.3084 +0.2426 +0.3276 +0.1213 +0.1820 +0.3916 +0.0607 +0.3658 +0.5276 +0.2460 +0.1035 +0.1230 +0.1845 +0.5571 +0.0615 +0.1970 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+0.5084 +0.0711 +0.2070 +0.3272 +0.2846 +0.2460 +0.1423 +0.2134 +0.4141 +0.0711 +0.3014 [7] CLV 5: [ {(0.04977,0.09148,0.00668,0.10808),(0.05337,0.09742,0.00776,0.11458),(0.05545,0.10080,0.00842,0.11825),(0.05705,0.10337,0.00895,0.12102),(0.05841,0.10555,0.00942,0.12336),(0.05963,0.10750,0.00986,0.12544),(0.06079,0.10933,0.01028,0.12738),(0.06190,0.11108,0.01070,0.12924),(0.06301,0.11282,0.01112,0.13107),(0.06414,0.11457,0.01156,0.13291),(0.06532,0.11639,0.01203,0.13481),(0.06659,0.11834,0.01255,0.13684),(0.06801,0.12050,0.01315,0.13908),(0.06971,0.12306,0.01389,0.14171),(0.07196,0.12641,0.01490,0.14514),(0.07596,0.13228,0.01682,0.15106)} {(0.78591,0.00167,0.00909,0.00167),(0.77020,0.00195,0.01048,0.00195),(0.76111,0.00212,0.01133,0.00212),(0.75412,0.00226,0.01201,0.00226),(0.74816,0.00238,0.01260,0.00238),(0.74277,0.00250,0.01315,0.00250),(0.73770,0.00261,0.01368,0.00261),(0.73280,0.00272,0.01420,0.00272),(0.72792,0.00283,0.01473,0.00283),(0.72295,0.00295,0.01527,0.00295),(0.71776,0.00307,0.01586,0.00307),(0.71216,0.00321,0.01650,0.00321),(0.70588,0.00337,0.01723,0.00337),(0.69839,0.00357,0.01812,0.00357),(0.68844,0.00384,0.01934,0.00384),(0.67066,0.00436,0.02163,0.00436)} 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{(0.78591,0.00167,0.00909,0.00167),(0.77020,0.00195,0.01048,0.00195),(0.76111,0.00212,0.01133,0.00212),(0.75412,0.00226,0.01201,0.00226),(0.74816,0.00238,0.01260,0.00238),(0.74277,0.00250,0.01315,0.00250),(0.73770,0.00261,0.01368,0.00261),(0.73280,0.00272,0.01420,0.00272),(0.72792,0.00283,0.01473,0.00283),(0.72295,0.00295,0.01527,0.00295),(0.71776,0.00307,0.01586,0.00307),(0.71216,0.00321,0.01650,0.00321),(0.70588,0.00337,0.01723,0.00337),(0.69839,0.00357,0.01812,0.00357),(0.68844,0.00384,0.01934,0.00384),(0.67066,0.00436,0.02163,0.00436)} 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{(0.00101,0.00019,0.67727,0.00019),(0.00116,0.00022,0.65506,0.00022),(0.00126,0.00024,0.64231,0.00024),(0.00133,0.00025,0.63256,0.00025),(0.00140,0.00026,0.62428,0.00026),(0.00146,0.00028,0.61682,0.00028),(0.00152,0.00029,0.60984,0.00029),(0.00158,0.00030,0.60309,0.00030),(0.00164,0.00031,0.59641,0.00031),(0.00170,0.00033,0.58963,0.00033),(0.00176,0.00034,0.58257,0.00034),(0.00183,0.00036,0.57498,0.00036),(0.00191,0.00037,0.56650,0.00037),(0.00201,0.00040,0.55645,0.00040),(0.00215,0.00043,0.54317,0.00043),(0.00240,0.00048,0.51970,0.00048)} ] TEST alpha(ncats) = 50.00(16), mode = MEDIAN 0.742216 0.818161 0.857444 0.887779 0.913886 0.937699 0.960279 0.982339 1.004454 1.027184 1.051177 1.077317 1.107016 1.142983 1.192101 1.297965 [7] P-matrix for branch length 0.100000 +0.9415 +0.0278 +0.0168 +0.0139 +0.0209 +0.9388 +0.0070 +0.0334 +0.0504 +0.0278 +0.9079 +0.0139 +0.0209 +0.0668 +0.0070 +0.9054 +0.9358 +0.0305 +0.0184 +0.0153 +0.0229 +0.9329 +0.0076 +0.0365 +0.0551 +0.0305 +0.8990 +0.0153 +0.0229 +0.0730 +0.0076 +0.8964 +0.9329 +0.0320 +0.0192 +0.0160 +0.0240 +0.9299 +0.0080 +0.0381 +0.0576 +0.0320 +0.8945 +0.0160 +0.0240 +0.0762 +0.0080 +0.8918 +0.9306 +0.0330 +0.0198 +0.0165 +0.0248 +0.9276 +0.0083 +0.0393 +0.0595 +0.0330 +0.8910 +0.0165 +0.0248 +0.0787 +0.0083 +0.8883 +0.9287 +0.0340 +0.0204 +0.0170 +0.0255 +0.9256 +0.0085 +0.0404 +0.0611 +0.0340 +0.8880 +0.0170 +0.0255 +0.0808 +0.0085 +0.8853 +0.9270 +0.0348 +0.0208 +0.0174 +0.0261 +0.9238 +0.0087 +0.0413 +0.0625 +0.0348 +0.8853 +0.0174 +0.0261 +0.0827 +0.0087 +0.8825 +0.9253 +0.0356 +0.0213 +0.0178 +0.0267 +0.9221 +0.0089 +0.0422 +0.0639 +0.0356 +0.8827 +0.0178 +0.0267 +0.0845 +0.0089 +0.8799 +0.9237 +0.0364 +0.0217 +0.0182 +0.0273 +0.9205 +0.0091 +0.0431 +0.0652 +0.0364 +0.8802 +0.0182 +0.0273 +0.0862 +0.0091 +0.8774 +0.9221 +0.0372 +0.0222 +0.0186 +0.0279 +0.9188 +0.0093 +0.0440 +0.0665 +0.0372 +0.8777 +0.0186 +0.0279 +0.0880 +0.0093 +0.8749 +0.9204 +0.0380 +0.0226 +0.0190 +0.0285 +0.9172 +0.0095 +0.0449 +0.0679 +0.0380 +0.8752 +0.0190 +0.0285 +0.0898 +0.0095 +0.8723 +0.9187 +0.0388 +0.0231 +0.0194 +0.0291 +0.9154 +0.0097 +0.0458 +0.0693 +0.0388 +0.8725 +0.0194 +0.0291 +0.0916 +0.0097 +0.8696 +0.9168 +0.0397 +0.0236 +0.0199 +0.0298 +0.9134 +0.0099 +0.0468 +0.0709 +0.0397 +0.8695 +0.0199 +0.0298 +0.0937 +0.0099 +0.8666 +0.9146 +0.0408 +0.0242 +0.0204 +0.0306 +0.9113 +0.0102 +0.0480 +0.0726 +0.0408 +0.8662 +0.0204 +0.0306 +0.0960 +0.0102 +0.8633 +0.9121 +0.0420 +0.0249 +0.0210 +0.0315 +0.9086 +0.0105 +0.0494 +0.0747 +0.0420 +0.8622 +0.0210 +0.0315 +0.0987 +0.0105 +0.8593 +0.9086 +0.0437 +0.0259 +0.0219 +0.0328 +0.9051 +0.0109 +0.0512 +0.0776 +0.0437 +0.8568 +0.0219 +0.0328 +0.1025 +0.0109 +0.8538 +0.9011 +0.0474 +0.0279 +0.0237 +0.0355 +0.8975 +0.0118 +0.0552 +0.0837 +0.0474 +0.8453 +0.0237 +0.0355 +0.1104 +0.0118 +0.8423 [7] P-matrix for branch length 0.200000 +0.8881 +0.0537 +0.0314 +0.0268 +0.0403 +0.8844 +0.0134 +0.0620 +0.0941 +0.0537 +0.8254 +0.0268 +0.0403 +0.1239 +0.0134 +0.8224 +0.8778 +0.0588 +0.0341 +0.0294 +0.0441 +0.8740 +0.0147 +0.0673 +0.1022 +0.0588 +0.8096 +0.0294 +0.0441 +0.1345 +0.0147 +0.8067 +0.8725 +0.0613 +0.0355 +0.0307 +0.0460 +0.8687 +0.0153 +0.0699 +0.1064 +0.0613 +0.8016 +0.0307 +0.0460 +0.1399 +0.0153 +0.7988 +0.8685 +0.0633 +0.0365 +0.0317 +0.0475 +0.8647 +0.0158 +0.0720 +0.1095 +0.0633 +0.7955 +0.0317 +0.0475 +0.1440 +0.0158 +0.7927 +0.8650 +0.0650 +0.0374 +0.0325 +0.0488 +0.8612 +0.0163 +0.0737 +0.1122 +0.0650 +0.7902 +0.0325 +0.0488 +0.1474 +0.0163 +0.7875 +0.8619 +0.0666 +0.0382 +0.0333 +0.0499 +0.8581 +0.0166 +0.0753 +0.1146 +0.0666 +0.7855 +0.0333 +0.0499 +0.1506 +0.0166 +0.7828 +0.8590 +0.0680 +0.0390 +0.0340 +0.0510 +0.8552 +0.0170 +0.0768 +0.1169 +0.0680 +0.7810 +0.0340 +0.0510 +0.1535 +0.0170 +0.7784 +0.8561 +0.0695 +0.0397 +0.0347 +0.0521 +0.8524 +0.0174 +0.0782 +0.1191 +0.0695 +0.7767 +0.0347 +0.0521 +0.1564 +0.0174 +0.7742 +0.8532 +0.0709 +0.0404 +0.0354 +0.0532 +0.8495 +0.0177 +0.0796 +0.1213 +0.0709 +0.7724 +0.0354 +0.0532 +0.1592 +0.0177 +0.7699 +0.8503 +0.0723 +0.0412 +0.0362 +0.0542 +0.8466 +0.0181 +0.0810 +0.1235 +0.0723 +0.7680 +0.0362 +0.0542 +0.1621 +0.0181 +0.7656 +0.8473 +0.0739 +0.0420 +0.0369 +0.0554 +0.8436 +0.0185 +0.0825 +0.1259 +0.0739 +0.7633 +0.0369 +0.0554 +0.1651 +0.0185 +0.7611 +0.8439 +0.0755 +0.0428 +0.0378 +0.0566 +0.8403 +0.0189 +0.0842 +0.1284 +0.0755 +0.7584 +0.0378 +0.0566 +0.1683 +0.0189 +0.7562 +0.8402 +0.0774 +0.0437 +0.0387 +0.0580 +0.8367 +0.0193 +0.0860 +0.1312 +0.0774 +0.7527 +0.0387 +0.0580 +0.1720 +0.0193 +0.7507 +0.8357 +0.0796 +0.0449 +0.0398 +0.0597 +0.8322 +0.0199 +0.0881 +0.1346 +0.0796 +0.7460 +0.0398 +0.0597 +0.1763 +0.0199 +0.7441 +0.8296 +0.0827 +0.0464 +0.0413 +0.0620 +0.8263 +0.0207 +0.0911 +0.1391 +0.0827 +0.7369 +0.0413 +0.0620 +0.1821 +0.0207 +0.7352 +0.8168 +0.0891 +0.0495 +0.0446 +0.0668 +0.8138 +0.0223 +0.0971 +0.1486 +0.0891 +0.7177 +0.0446 +0.0668 +0.1943 +0.0223 +0.7166 [7] P-matrix for branch length 1.000000 +0.5978 +0.2054 +0.0940 +0.1027 +0.1541 +0.6145 +0.0514 +0.1801 +0.2821 +0.2054 +0.4097 +0.1027 +0.1541 +0.3602 +0.0514 +0.4344 +0.5735 +0.2192 +0.0976 +0.1096 +0.1644 +0.5942 +0.0548 +0.1866 +0.2929 +0.2192 +0.3782 +0.1096 +0.1644 +0.3731 +0.0548 +0.4076 +0.5617 +0.2260 +0.0993 +0.1130 +0.1695 +0.5845 +0.0565 +0.1895 +0.2978 +0.2260 +0.3632 +0.1130 +0.1695 +0.3789 +0.0565 +0.3951 +0.5530 +0.2311 +0.1004 +0.1155 +0.1733 +0.5774 +0.0578 +0.1915 +0.3012 +0.2311 +0.3522 +0.1155 +0.1733 +0.3830 +0.0578 +0.3859 +0.5458 +0.2353 +0.1013 +0.1176 +0.1765 +0.5716 +0.0588 +0.1931 +0.3039 +0.2353 +0.3431 +0.1176 +0.1765 +0.3863 +0.0588 +0.3784 +0.5393 +0.2391 +0.1021 +0.1195 +0.1793 +0.5664 +0.0598 +0.1945 +0.3063 +0.2391 +0.3351 +0.1195 +0.1793 +0.3891 +0.0598 +0.3719 +0.5334 +0.2425 +0.1028 +0.1213 +0.1819 +0.5617 +0.0606 +0.1958 +0.3084 +0.2425 +0.3278 +0.1213 +0.1819 +0.3916 +0.0606 +0.3659 +0.5277 +0.2459 +0.1034 +0.1229 +0.1844 +0.5572 +0.0615 +0.1969 +0.3103 +0.2459 +0.3209 +0.1229 +0.1844 +0.3939 +0.0615 +0.3602 +0.5222 +0.2492 +0.1041 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[7] P-matrix for branch length 1.000000 +0.5978 +0.2054 +0.0940 +0.1027 +0.1541 +0.6145 +0.0514 +0.1801 +0.2821 +0.2054 +0.4097 +0.1027 +0.1541 +0.3602 +0.0514 +0.4344 +0.5735 +0.2192 +0.0976 +0.1096 +0.1644 +0.5942 +0.0548 +0.1866 +0.2929 +0.2192 +0.3782 +0.1096 +0.1644 +0.3731 +0.0548 +0.4076 +0.5617 +0.2260 +0.0993 +0.1130 +0.1695 +0.5845 +0.0565 +0.1895 +0.2978 +0.2260 +0.3632 +0.1130 +0.1695 +0.3789 +0.0565 +0.3951 +0.5530 +0.2311 +0.1004 +0.1155 +0.1733 +0.5774 +0.0578 +0.1915 +0.3012 +0.2311 +0.3522 +0.1155 +0.1733 +0.3830 +0.0578 +0.3859 +0.5458 +0.2353 +0.1013 +0.1176 +0.1765 +0.5716 +0.0588 +0.1931 +0.3039 +0.2353 +0.3431 +0.1176 +0.1765 +0.3863 +0.0588 +0.3784 +0.5393 +0.2391 +0.1021 +0.1195 +0.1793 +0.5664 +0.0598 +0.1945 +0.3063 +0.2391 +0.3351 +0.1195 +0.1793 +0.3891 +0.0598 +0.3719 +0.5334 +0.2425 +0.1028 +0.1213 +0.1819 +0.5617 +0.0606 +0.1958 +0.3084 +0.2425 +0.3278 +0.1213 +0.1819 +0.3916 +0.0606 +0.3659 +0.5277 +0.2459 +0.1034 +0.1229 +0.1844 +0.5572 +0.0615 +0.1969 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+0.5060 +0.0716 +0.2074 +0.3278 +0.2866 +0.2424 +0.1433 +0.2149 +0.4148 +0.0716 +0.2986 [7] CLV 5: [ {(0.04912,0.09040,0.00649,0.10689),(0.05330,0.09730,0.00773,0.11445),(0.05541,0.10073,0.00841,0.11818),(0.05701,0.10332,0.00894,0.12097),(0.05838,0.10550,0.00941,0.12331),(0.05961,0.10746,0.00985,0.12540),(0.06076,0.10929,0.01027,0.12734),(0.06188,0.11104,0.01069,0.12920),(0.06299,0.11278,0.01111,0.13103),(0.06412,0.11453,0.01155,0.13287),(0.06530,0.11636,0.01202,0.13478),(0.06657,0.11831,0.01254,0.13681),(0.06800,0.12048,0.01315,0.13906),(0.06970,0.12305,0.01389,0.14171),(0.07199,0.12646,0.01492,0.14519),(0.07676,0.13343,0.01722,0.15220)} {(0.78876,0.00162,0.00885,0.00162),(0.77051,0.00194,0.01045,0.00194),(0.76129,0.00212,0.01132,0.00212),(0.75426,0.00226,0.01200,0.00226),(0.74829,0.00238,0.01259,0.00238),(0.74289,0.00249,0.01314,0.00249),(0.73782,0.00260,0.01367,0.00260),(0.73291,0.00271,0.01419,0.00271),(0.72803,0.00283,0.01472,0.00283),(0.72306,0.00294,0.01526,0.00294),(0.71786,0.00307,0.01584,0.00307),(0.71225,0.00321,0.01649,0.00321),(0.70594,0.00337,0.01722,0.00337),(0.69841,0.00357,0.01812,0.00357),(0.68829,0.00384,0.01936,0.00384),(0.66714,0.00447,0.02209,0.00447)} {(0.04768,0.03561,0.00505,0.00499),(0.05158,0.03851,0.00601,0.00593),(0.05353,0.03997,0.00653,0.00644),(0.05501,0.04107,0.00694,0.00684),(0.05626,0.04201,0.00730,0.00719),(0.05739,0.04285,0.00763,0.00752),(0.05845,0.04364,0.00796,0.00783),(0.05947,0.04441,0.00827,0.00815),(0.06048,0.04516,0.00860,0.00846),(0.06150,0.04593,0.00894,0.00879),(0.06257,0.04673,0.00930,0.00914),(0.06372,0.04759,0.00969,0.00953),(0.06501,0.04855,0.01015,0.00998),(0.06653,0.04969,0.01072,0.01053),(0.06857,0.05122,0.01150,0.01129),(0.07279,0.05439,0.01325,0.01298)} {(0.00288,0.78210,0.00288,0.01535),(0.00345,0.76384,0.00345,0.01810),(0.00376,0.75465,0.00376,0.01957),(0.00401,0.74766,0.00401,0.02073),(0.00423,0.74173,0.00423,0.02174),(0.00443,0.73638,0.00443,0.02267),(0.00463,0.73136,0.00463,0.02357),(0.00483,0.72651,0.00483,0.02445),(0.00502,0.72169,0.00502,0.02534),(0.00523,0.71680,0.00523,0.02627),(0.00545,0.71168,0.00545,0.02725),(0.00570,0.70617,0.00570,0.02833),(0.00599,0.69999,0.00599,0.02957),(0.00634,0.69262,0.00634,0.03108),(0.00683,0.68275,0.00683,0.03317),(0.00794,0.66220,0.00794,0.03774)} 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{(0.00072,0.00384,0.00072,0.67636),(0.00086,0.00452,0.00086,0.65079),(0.00094,0.00489,0.00094,0.63802),(0.00100,0.00518,0.00100,0.62836),(0.00106,0.00543,0.00106,0.62018),(0.00111,0.00567,0.00111,0.61284),(0.00116,0.00589,0.00116,0.60597),(0.00121,0.00611,0.00121,0.59935),(0.00126,0.00634,0.00126,0.59279),(0.00131,0.00657,0.00131,0.58615),(0.00136,0.00681,0.00136,0.57924),(0.00143,0.00708,0.00143,0.57181),(0.00150,0.00739,0.00150,0.56352),(0.00158,0.00777,0.00158,0.55367),(0.00171,0.00829,0.00171,0.54055),(0.00199,0.00943,0.00199,0.51355)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00144,0.05479,0.00144,0.10190),(0.00173,0.05879,0.00173,0.10853),(0.00188,0.06076,0.00188,0.11174),(0.00201,0.06225,0.00201,0.11413),(0.00212,0.06349,0.00212,0.11611),(0.00222,0.06461,0.00222,0.11788),(0.00231,0.06564,0.00231,0.11950),(0.00241,0.06664,0.00241,0.12105),(0.00251,0.06762,0.00251,0.12256),(0.00262,0.06861,0.00262,0.12408),(0.00273,0.06963,0.00273,0.12563),(0.00285,0.07072,0.00285,0.12728),(0.00299,0.07193,0.00299,0.12908),(0.00317,0.07336,0.00317,0.13118),(0.00342,0.07524,0.00342,0.13390),(0.00397,0.07904,0.00397,0.13922)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.78876,0.00162,0.00885,0.00162),(0.77051,0.00194,0.01045,0.00194),(0.76129,0.00212,0.01132,0.00212),(0.75426,0.00226,0.01200,0.00226),(0.74829,0.00238,0.01259,0.00238),(0.74289,0.00249,0.01314,0.00249),(0.73782,0.00260,0.01367,0.00260),(0.73291,0.00271,0.01419,0.00271),(0.72803,0.00283,0.01472,0.00283),(0.72306,0.00294,0.01526,0.00294),(0.71786,0.00307,0.01584,0.00307),(0.71225,0.00321,0.01649,0.00321),(0.70594,0.00337,0.01722,0.00337),(0.69841,0.00357,0.01812,0.00357),(0.68829,0.00384,0.01936,0.00384),(0.66714,0.00447,0.02209,0.00447)} {(0.78876,0.00162,0.00885,0.00162),(0.77051,0.00194,0.01045,0.00194),(0.76129,0.00212,0.01132,0.00212),(0.75426,0.00226,0.01200,0.00226),(0.74829,0.00238,0.01259,0.00238),(0.74289,0.00249,0.01314,0.00249),(0.73782,0.00260,0.01367,0.00260),(0.73291,0.00271,0.01419,0.00271),(0.72803,0.00283,0.01472,0.00283),(0.72306,0.00294,0.01526,0.00294),(0.71786,0.00307,0.01584,0.00307),(0.71225,0.00321,0.01649,0.00321),(0.70594,0.00337,0.01722,0.00337),(0.69841,0.00357,0.01812,0.00357),(0.68829,0.00384,0.01936,0.00384),(0.66714,0.00447,0.02209,0.00447)} {(0.00098,0.00018,0.68131,0.00018),(0.00116,0.00022,0.65550,0.00022),(0.00126,0.00024,0.64256,0.00024),(0.00133,0.00025,0.63276,0.00025),(0.00140,0.00026,0.62446,0.00026),(0.00146,0.00028,0.61699,0.00028),(0.00152,0.00029,0.60999,0.00029),(0.00158,0.00030,0.60324,0.00030),(0.00164,0.00031,0.59656,0.00031),(0.00170,0.00033,0.58977,0.00033),(0.00176,0.00034,0.58270,0.00034),(0.00183,0.00036,0.57510,0.00036),(0.00191,0.00037,0.56659,0.00037),(0.00201,0.00040,0.55647,0.00040),(0.00215,0.00043,0.54297,0.00043),(0.00245,0.00050,0.51508,0.00050)} ] TEST alpha(ncats) = 100.00(16), mode = MEAN 0.822345 0.871069 0.899465 0.921407 0.940219 0.957302 0.973429 0.989114 1.004770 1.020790 1.037620 1.055860 1.076455 1.101179 1.134353 1.194621 [8] P-matrix for branch length 0.100000 +0.9355 +0.0307 +0.0185 +0.0153 +0.0230 +0.9326 +0.0077 +0.0367 +0.0554 +0.0307 +0.8985 +0.0153 +0.0230 +0.0734 +0.0077 +0.8959 +0.9319 +0.0324 +0.0195 +0.0162 +0.0243 +0.9289 +0.0081 +0.0387 +0.0584 +0.0324 +0.8929 +0.0162 +0.0243 +0.0773 +0.0081 +0.8902 +0.9298 +0.0334 +0.0201 +0.0167 +0.0251 +0.9267 +0.0084 +0.0398 +0.0602 +0.0334 +0.8897 +0.0167 +0.0251 +0.0796 +0.0084 +0.8869 +0.9282 +0.0342 +0.0205 +0.0171 +0.0257 +0.9251 +0.0086 +0.0407 +0.0615 +0.0342 +0.8871 +0.0171 +0.0257 +0.0814 +0.0086 +0.8844 +0.9268 +0.0349 +0.0209 +0.0174 +0.0262 +0.9237 +0.0087 +0.0414 +0.0627 +0.0349 +0.8850 +0.0174 +0.0262 +0.0829 +0.0087 +0.8822 +0.9255 +0.0355 +0.0212 +0.0178 +0.0266 +0.9224 +0.0089 +0.0421 +0.0637 +0.0355 +0.8831 +0.0178 +0.0266 +0.0843 +0.0089 +0.8802 +0.9243 +0.0361 +0.0216 +0.0180 +0.0271 +0.9212 +0.0090 +0.0428 +0.0647 +0.0361 +0.8812 +0.0180 +0.0271 +0.0855 +0.0090 +0.8784 +0.9232 +0.0366 +0.0219 +0.0183 +0.0275 +0.9200 +0.0092 +0.0434 +0.0656 +0.0366 +0.8794 +0.0183 +0.0275 +0.0868 +0.0092 +0.8766 +0.9220 +0.0372 +0.0222 +0.0186 +0.0279 +0.9188 +0.0093 +0.0440 +0.0666 +0.0372 +0.8777 +0.0186 +0.0279 +0.0880 +0.0093 +0.8748 +0.9209 +0.0377 +0.0225 +0.0189 +0.0283 +0.9176 +0.0094 +0.0446 +0.0675 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+0.0622 +0.0359 +0.0311 +0.0467 +0.8669 +0.0156 +0.0709 +0.1078 +0.0622 +0.7988 +0.0311 +0.0467 +0.1417 +0.0156 +0.7960 +0.8669 +0.0641 +0.0369 +0.0321 +0.0481 +0.8631 +0.0160 +0.0728 +0.1107 +0.0641 +0.7931 +0.0321 +0.0481 +0.1455 +0.0160 +0.7904 +0.8640 +0.0655 +0.0377 +0.0328 +0.0491 +0.8603 +0.0164 +0.0742 +0.1130 +0.0655 +0.7887 +0.0328 +0.0491 +0.1484 +0.0164 +0.7860 +0.8616 +0.0667 +0.0383 +0.0334 +0.0501 +0.8578 +0.0167 +0.0755 +0.1149 +0.0667 +0.7850 +0.0334 +0.0501 +0.1509 +0.0167 +0.7823 +0.8594 +0.0679 +0.0389 +0.0339 +0.0509 +0.8556 +0.0170 +0.0766 +0.1166 +0.0679 +0.7816 +0.0339 +0.0509 +0.1531 +0.0170 +0.7790 +0.8573 +0.0689 +0.0394 +0.0344 +0.0517 +0.8535 +0.0172 +0.0776 +0.1182 +0.0689 +0.7784 +0.0344 +0.0517 +0.1552 +0.0172 +0.7759 +0.8552 +0.0699 +0.0399 +0.0349 +0.0524 +0.8515 +0.0175 +0.0786 +0.1198 +0.0699 +0.7754 +0.0349 +0.0524 +0.1572 +0.0175 +0.7729 +0.8532 +0.0709 +0.0404 +0.0354 +0.0532 +0.8495 +0.0177 +0.0796 +0.1213 +0.0709 +0.7723 +0.0354 +0.0532 +0.1592 +0.0177 +0.7699 +0.8511 +0.0719 +0.0410 +0.0360 +0.0539 +0.8474 +0.0180 +0.0806 +0.1229 +0.0719 +0.7692 +0.0360 +0.0539 +0.1613 +0.0180 +0.7668 +0.8490 +0.0730 +0.0415 +0.0365 +0.0547 +0.8453 +0.0182 +0.0817 +0.1246 +0.0730 +0.7660 +0.0365 +0.0547 +0.1634 +0.0182 +0.7636 +0.8467 +0.0741 +0.0421 +0.0371 +0.0556 +0.8430 +0.0185 +0.0828 +0.1263 +0.0741 +0.7624 +0.0371 +0.0556 +0.1657 +0.0185 +0.7602 +0.8441 +0.0754 +0.0428 +0.0377 +0.0566 +0.8404 +0.0189 +0.0841 +0.1283 +0.0754 +0.7585 +0.0377 +0.0566 +0.1682 +0.0189 +0.7563 +0.8409 +0.0770 +0.0436 +0.0385 +0.0578 +0.8374 +0.0193 +0.0856 +0.1307 +0.0770 +0.7538 +0.0385 +0.0578 +0.1712 +0.0193 +0.7518 +0.8368 +0.0791 +0.0446 +0.0395 +0.0593 +0.8333 +0.0198 +0.0876 +0.1338 +0.0791 +0.7476 +0.0395 +0.0593 +0.1753 +0.0198 +0.7457 +0.8293 +0.0828 +0.0465 +0.0414 +0.0621 +0.8260 +0.0207 +0.0912 +0.1394 +0.0828 +0.7364 +0.0414 +0.0621 +0.1824 +0.0207 +0.7348 [8] P-matrix for branch length 1.000000 +0.5722 +0.2200 +0.0978 +0.1100 +0.1650 +0.5931 +0.0550 +0.1869 +0.2935 +0.2200 +0.3766 +0.1100 +0.1650 +0.3738 +0.0550 +0.4063 +0.5578 +0.2283 +0.0998 +0.1141 +0.1712 +0.5813 +0.0571 +0.1904 +0.2993 +0.2283 +0.3582 +0.1141 +0.1712 +0.3808 +0.0571 +0.3909 +0.5497 +0.2330 +0.1008 +0.1165 +0.1747 +0.5748 +0.0582 +0.1922 +0.3025 +0.2330 +0.3481 +0.1165 +0.1747 +0.3845 +0.0582 +0.3825 +0.5437 +0.2365 +0.1016 +0.1182 +0.1774 +0.5699 +0.0591 +0.1936 +0.3047 +0.2365 +0.3406 +0.1182 +0.1774 +0.3872 +0.0591 +0.3763 +0.5387 +0.2394 +0.1022 +0.1197 +0.1796 +0.5659 +0.0599 +0.1947 +0.3065 +0.2394 +0.3343 +0.1197 +0.1796 +0.3894 +0.0599 +0.3712 +0.5342 +0.2421 +0.1027 +0.1210 +0.1816 +0.5623 +0.0605 +0.1956 +0.3081 +0.2421 +0.3287 +0.1210 +0.1816 +0.3913 +0.0605 +0.3667 +0.5300 +0.2445 +0.1032 +0.1223 +0.1834 +0.5590 +0.0611 +0.1965 +0.3096 +0.2445 +0.3236 +0.1223 +0.1834 +0.3930 +0.0611 +0.3625 +0.5260 +0.2469 +0.1036 +0.1234 +0.1852 +0.5558 +0.0617 +0.1973 +0.3109 +0.2469 +0.3188 +0.1234 +0.1852 +0.3946 +0.0617 +0.3586 +0.5221 +0.2492 +0.1041 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[8] P-matrix for branch length 1.000000 +0.5722 +0.2200 +0.0978 +0.1100 +0.1650 +0.5931 +0.0550 +0.1869 +0.2935 +0.2200 +0.3766 +0.1100 +0.1650 +0.3738 +0.0550 +0.4063 +0.5578 +0.2283 +0.0998 +0.1141 +0.1712 +0.5813 +0.0571 +0.1904 +0.2993 +0.2283 +0.3582 +0.1141 +0.1712 +0.3808 +0.0571 +0.3909 +0.5497 +0.2330 +0.1008 +0.1165 +0.1747 +0.5748 +0.0582 +0.1922 +0.3025 +0.2330 +0.3481 +0.1165 +0.1747 +0.3845 +0.0582 +0.3825 +0.5437 +0.2365 +0.1016 +0.1182 +0.1774 +0.5699 +0.0591 +0.1936 +0.3047 +0.2365 +0.3406 +0.1182 +0.1774 +0.3872 +0.0591 +0.3763 +0.5387 +0.2394 +0.1022 +0.1197 +0.1796 +0.5659 +0.0599 +0.1947 +0.3065 +0.2394 +0.3343 +0.1197 +0.1796 +0.3894 +0.0599 +0.3712 +0.5342 +0.2421 +0.1027 +0.1210 +0.1816 +0.5623 +0.0605 +0.1956 +0.3081 +0.2421 +0.3287 +0.1210 +0.1816 +0.3913 +0.0605 +0.3667 +0.5300 +0.2445 +0.1032 +0.1223 +0.1834 +0.5590 +0.0611 +0.1965 +0.3096 +0.2445 +0.3236 +0.1223 +0.1834 +0.3930 +0.0611 +0.3625 +0.5260 +0.2469 +0.1036 +0.1234 +0.1852 +0.5558 +0.0617 +0.1973 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+0.5204 +0.0686 +0.2050 +0.3238 +0.2746 +0.2643 +0.1373 +0.2059 +0.4100 +0.0686 +0.3154 [8] CLV 5: [ {(0.05353,0.09767,0.00780,0.11486),(0.05613,0.10190,0.00865,0.11944),(0.05763,0.10430,0.00915,0.12202),(0.05877,0.10613,0.00955,0.12397),(0.05974,0.10767,0.00990,0.12562),(0.06061,0.10905,0.01021,0.12708),(0.06143,0.11034,0.01052,0.12845),(0.06222,0.11158,0.01082,0.12976),(0.06301,0.11280,0.01112,0.13105),(0.06380,0.11404,0.01143,0.13236),(0.06463,0.11533,0.01176,0.13370),(0.06553,0.11671,0.01212,0.13514),(0.06653,0.11824,0.01253,0.13674),(0.06772,0.12006,0.01303,0.13862),(0.06930,0.12244,0.01371,0.14108),(0.07211,0.12664,0.01497,0.14536)} {(0.76952,0.00196,0.01054,0.00196),(0.75812,0.00218,0.01162,0.00218),(0.75158,0.00231,0.01226,0.00231),(0.74658,0.00242,0.01276,0.00242),(0.74232,0.00251,0.01320,0.00251),(0.73848,0.00259,0.01360,0.00259),(0.73488,0.00267,0.01398,0.00267),(0.73141,0.00275,0.01435,0.00275),(0.72796,0.00283,0.01472,0.00283),(0.72445,0.00291,0.01511,0.00291),(0.72079,0.00300,0.01552,0.00300),(0.71685,0.00309,0.01596,0.00309),(0.71243,0.00320,0.01646,0.00320),(0.70718,0.00334,0.01707,0.00334),(0.70021,0.00352,0.01790,0.00352),(0.68778,0.00386,0.01943,0.00386)} {(0.05179,0.03867,0.00606,0.00598),(0.05420,0.04047,0.00671,0.00662),(0.05557,0.04150,0.00710,0.00700),(0.05662,0.04228,0.00740,0.00730),(0.05751,0.04294,0.00767,0.00755),(0.05831,0.04354,0.00791,0.00779),(0.05906,0.04410,0.00814,0.00802),(0.05978,0.04464,0.00837,0.00824),(0.06049,0.04517,0.00860,0.00847),(0.06122,0.04571,0.00884,0.00870),(0.06197,0.04628,0.00909,0.00894),(0.06278,0.04688,0.00937,0.00921),(0.06368,0.04756,0.00968,0.00952),(0.06475,0.04836,0.01006,0.00989),(0.06617,0.04942,0.01058,0.01039),(0.06868,0.05130,0.01154,0.01133)} {(0.00348,0.76285,0.00348,0.01825),(0.00387,0.75150,0.00387,0.02009),(0.00411,0.74500,0.00411,0.02118),(0.00429,0.74003,0.00429,0.02203),(0.00446,0.73582,0.00446,0.02277),(0.00460,0.73202,0.00460,0.02345),(0.00475,0.72846,0.00475,0.02409),(0.00489,0.72503,0.00489,0.02472),(0.00503,0.72163,0.00503,0.02535),(0.00517,0.71817,0.00517,0.02600),(0.00533,0.71456,0.00533,0.02669),(0.00550,0.71069,0.00550,0.02744),(0.00569,0.70635,0.00569,0.02829),(0.00593,0.70120,0.00593,0.02932),(0.00625,0.69438,0.00625,0.03072),(0.00686,0.68224,0.00686,0.03328)} {(0.02589,0.00299,0.00303,0.03568),(0.02710,0.00331,0.00335,0.03716),(0.02779,0.00350,0.00355,0.03800),(0.02831,0.00365,0.00370,0.03863),(0.02875,0.00378,0.00383,0.03917),(0.02915,0.00390,0.00396,0.03964),(0.02953,0.00401,0.00407,0.04009),(0.02989,0.00412,0.00419,0.04052),(0.03025,0.00423,0.00430,0.04094),(0.03061,0.00435,0.00442,0.04136),(0.03098,0.00447,0.00455,0.04180),(0.03139,0.00461,0.00468,0.04228),(0.03184,0.00476,0.00484,0.04280),(0.03238,0.00494,0.00503,0.04342),(0.03309,0.00520,0.00529,0.04422),(0.03434,0.00566,0.00577,0.04564)} {(0.00174,0.05900,0.00174,0.10888),(0.00194,0.06143,0.00194,0.11282),(0.00205,0.06281,0.00205,0.11502),(0.00215,0.06385,0.00215,0.11668),(0.00223,0.06472,0.00223,0.11806),(0.00230,0.06551,0.00230,0.11929),(0.00237,0.06624,0.00237,0.12043),(0.00244,0.06694,0.00244,0.12152),(0.00251,0.06763,0.00251,0.12259),(0.00259,0.06833,0.00259,0.12366),(0.00266,0.06905,0.00266,0.12476),(0.00275,0.06983,0.00275,0.12593),(0.00285,0.07068,0.00285,0.12722),(0.00296,0.07170,0.00296,0.12873),(0.00313,0.07302,0.00313,0.13068),(0.00343,0.07534,0.00343,0.13404)} {(0.00117,0.00022,0.65411,0.00022),(0.00129,0.00024,0.63814,0.00024),(0.00136,0.00026,0.62903,0.00026),(0.00142,0.00027,0.62209,0.00027),(0.00147,0.00028,0.61620,0.00028),(0.00151,0.00029,0.61091,0.00029),(0.00155,0.00030,0.60596,0.00030),(0.00159,0.00031,0.60119,0.00031),(0.00164,0.00031,0.59646,0.00031),(0.00168,0.00032,0.59167,0.00032),(0.00172,0.00033,0.58668,0.00033),(0.00177,0.00034,0.58133,0.00034),(0.00183,0.00036,0.57534,0.00036),(0.00190,0.00037,0.56825,0.00037),(0.00199,0.00039,0.55888,0.00039),(0.00216,0.00043,0.54229,0.00043)} {(0.00348,0.76285,0.00348,0.01825),(0.00387,0.75150,0.00387,0.02009),(0.00411,0.74500,0.00411,0.02118),(0.00429,0.74003,0.00429,0.02203),(0.00446,0.73582,0.00446,0.02277),(0.00460,0.73202,0.00460,0.02345),(0.00475,0.72846,0.00475,0.02409),(0.00489,0.72503,0.00489,0.02472),(0.00503,0.72163,0.00503,0.02535),(0.00517,0.71817,0.00517,0.02600),(0.00533,0.71456,0.00533,0.02669),(0.00550,0.71069,0.00550,0.02744),(0.00569,0.70635,0.00569,0.02829),(0.00593,0.70120,0.00593,0.02932),(0.00625,0.69438,0.00625,0.03072),(0.00686,0.68224,0.00686,0.03328)} {(0.00087,0.00456,0.00087,0.64942),(0.00097,0.00502,0.00097,0.63365),(0.00103,0.00529,0.00103,0.62468),(0.00107,0.00551,0.00107,0.61785),(0.00111,0.00569,0.00111,0.61206),(0.00115,0.00586,0.00115,0.60687),(0.00119,0.00602,0.00119,0.60201),(0.00122,0.00618,0.00122,0.59733),(0.00126,0.00634,0.00126,0.59270),(0.00129,0.00650,0.00129,0.58801),(0.00133,0.00667,0.00133,0.58313),(0.00137,0.00686,0.00137,0.57790),(0.00142,0.00707,0.00142,0.57206),(0.00148,0.00733,0.00148,0.56514),(0.00156,0.00768,0.00156,0.55601),(0.00171,0.00832,0.00171,0.53989)} {(0.76952,0.00196,0.01054,0.00196),(0.75812,0.00218,0.01162,0.00218),(0.75158,0.00231,0.01226,0.00231),(0.74658,0.00242,0.01276,0.00242),(0.74232,0.00251,0.01320,0.00251),(0.73848,0.00259,0.01360,0.00259),(0.73488,0.00267,0.01398,0.00267),(0.73141,0.00275,0.01435,0.00275),(0.72796,0.00283,0.01472,0.00283),(0.72445,0.00291,0.01511,0.00291),(0.72079,0.00300,0.01552,0.00300),(0.71685,0.00309,0.01596,0.00309),(0.71243,0.00320,0.01646,0.00320),(0.70718,0.00334,0.01707,0.00334),(0.70021,0.00352,0.01790,0.00352),(0.68778,0.00386,0.01943,0.00386)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.76952,0.00196,0.01054,0.00196),(0.75812,0.00218,0.01162,0.00218),(0.75158,0.00231,0.01226,0.00231),(0.74658,0.00242,0.01276,0.00242),(0.74232,0.00251,0.01320,0.00251),(0.73848,0.00259,0.01360,0.00259),(0.73488,0.00267,0.01398,0.00267),(0.73141,0.00275,0.01435,0.00275),(0.72796,0.00283,0.01472,0.00283),(0.72445,0.00291,0.01511,0.00291),(0.72079,0.00300,0.01552,0.00300),(0.71685,0.00309,0.01596,0.00309),(0.71243,0.00320,0.01646,0.00320),(0.70718,0.00334,0.01707,0.00334),(0.70021,0.00352,0.01790,0.00352),(0.68778,0.00386,0.01943,0.00386)} {(0.00087,0.00456,0.00087,0.64942),(0.00097,0.00502,0.00097,0.63365),(0.00103,0.00529,0.00103,0.62468),(0.00107,0.00551,0.00107,0.61785),(0.00111,0.00569,0.00111,0.61206),(0.00115,0.00586,0.00115,0.60687),(0.00119,0.00602,0.00119,0.60201),(0.00122,0.00618,0.00122,0.59733),(0.00126,0.00634,0.00126,0.59270),(0.00129,0.00650,0.00129,0.58801),(0.00133,0.00667,0.00133,0.58313),(0.00137,0.00686,0.00137,0.57790),(0.00142,0.00707,0.00142,0.57206),(0.00148,0.00733,0.00148,0.56514),(0.00156,0.00768,0.00156,0.55601),(0.00171,0.00832,0.00171,0.53989)} {(0.00087,0.00456,0.00087,0.64942),(0.00097,0.00502,0.00097,0.63365),(0.00103,0.00529,0.00103,0.62468),(0.00107,0.00551,0.00107,0.61785),(0.00111,0.00569,0.00111,0.61206),(0.00115,0.00586,0.00115,0.60687),(0.00119,0.00602,0.00119,0.60201),(0.00122,0.00618,0.00122,0.59733),(0.00126,0.00634,0.00126,0.59270),(0.00129,0.00650,0.00129,0.58801),(0.00133,0.00667,0.00133,0.58313),(0.00137,0.00686,0.00137,0.57790),(0.00142,0.00707,0.00142,0.57206),(0.00148,0.00733,0.00148,0.56514),(0.00156,0.00768,0.00156,0.55601),(0.00171,0.00832,0.00171,0.53989)} {(0.00202,0.01289,0.04774,0.00199),(0.00224,0.01349,0.04972,0.00221),(0.00237,0.01383,0.05084,0.00233),(0.00247,0.01409,0.05168,0.00243),(0.00256,0.01431,0.05240,0.00252),(0.00264,0.01451,0.05303,0.00260),(0.00271,0.01470,0.05363,0.00267),(0.00279,0.01488,0.05420,0.00275),(0.00287,0.01506,0.05476,0.00282),(0.00295,0.01524,0.05532,0.00290),(0.00303,0.01543,0.05591,0.00298),(0.00312,0.01563,0.05653,0.00307),(0.00323,0.01585,0.05723,0.00317),(0.00335,0.01612,0.05805,0.00330),(0.00353,0.01647,0.05912,0.00346),(0.00385,0.01710,0.06098,0.00378)} {(0.00087,0.00456,0.00087,0.64942),(0.00097,0.00502,0.00097,0.63365),(0.00103,0.00529,0.00103,0.62468),(0.00107,0.00551,0.00107,0.61785),(0.00111,0.00569,0.00111,0.61206),(0.00115,0.00586,0.00115,0.60687),(0.00119,0.00602,0.00119,0.60201),(0.00122,0.00618,0.00122,0.59733),(0.00126,0.00634,0.00126,0.59270),(0.00129,0.00650,0.00129,0.58801),(0.00133,0.00667,0.00133,0.58313),(0.00137,0.00686,0.00137,0.57790),(0.00142,0.00707,0.00142,0.57206),(0.00148,0.00733,0.00148,0.56514),(0.00156,0.00768,0.00156,0.55601),(0.00171,0.00832,0.00171,0.53989)} {(0.05179,0.03867,0.00606,0.00598),(0.05420,0.04047,0.00671,0.00662),(0.05557,0.04150,0.00710,0.00700),(0.05662,0.04228,0.00740,0.00730),(0.05751,0.04294,0.00767,0.00755),(0.05831,0.04354,0.00791,0.00779),(0.05906,0.04410,0.00814,0.00802),(0.05978,0.04464,0.00837,0.00824),(0.06049,0.04517,0.00860,0.00847),(0.06122,0.04571,0.00884,0.00870),(0.06197,0.04628,0.00909,0.00894),(0.06278,0.04688,0.00937,0.00921),(0.06368,0.04756,0.00968,0.00952),(0.06475,0.04836,0.01006,0.00989),(0.06617,0.04942,0.01058,0.01039),(0.06868,0.05130,0.01154,0.01133)} {(0.02589,0.00299,0.00303,0.03568),(0.02710,0.00331,0.00335,0.03716),(0.02779,0.00350,0.00355,0.03800),(0.02831,0.00365,0.00370,0.03863),(0.02875,0.00378,0.00383,0.03917),(0.02915,0.00390,0.00396,0.03964),(0.02953,0.00401,0.00407,0.04009),(0.02989,0.00412,0.00419,0.04052),(0.03025,0.00423,0.00430,0.04094),(0.03061,0.00435,0.00442,0.04136),(0.03098,0.00447,0.00455,0.04180),(0.03139,0.00461,0.00468,0.04228),(0.03184,0.00476,0.00484,0.04280),(0.03238,0.00494,0.00503,0.04342),(0.03309,0.00520,0.00529,0.04422),(0.03434,0.00566,0.00577,0.04564)} 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{(0.00117,0.00022,0.65411,0.00022),(0.00129,0.00024,0.63814,0.00024),(0.00136,0.00026,0.62903,0.00026),(0.00142,0.00027,0.62209,0.00027),(0.00147,0.00028,0.61620,0.00028),(0.00151,0.00029,0.61091,0.00029),(0.00155,0.00030,0.60596,0.00030),(0.00159,0.00031,0.60119,0.00031),(0.00164,0.00031,0.59646,0.00031),(0.00168,0.00032,0.59167,0.00032),(0.00172,0.00033,0.58668,0.00033),(0.00177,0.00034,0.58133,0.00034),(0.00183,0.00036,0.57534,0.00036),(0.00190,0.00037,0.56825,0.00037),(0.00199,0.00039,0.55888,0.00039),(0.00216,0.00043,0.54229,0.00043)} {(0.00348,0.76285,0.00348,0.01825),(0.00387,0.75150,0.00387,0.02009),(0.00411,0.74500,0.00411,0.02118),(0.00429,0.74003,0.00429,0.02203),(0.00446,0.73582,0.00446,0.02277),(0.00460,0.73202,0.00460,0.02345),(0.00475,0.72846,0.00475,0.02409),(0.00489,0.72503,0.00489,0.02472),(0.00503,0.72163,0.00503,0.02535),(0.00517,0.71817,0.00517,0.02600),(0.00533,0.71456,0.00533,0.02669),(0.00550,0.71069,0.00550,0.02744),(0.00569,0.70635,0.00569,0.02829),(0.00593,0.70120,0.00593,0.02932),(0.00625,0.69438,0.00625,0.03072),(0.00686,0.68224,0.00686,0.03328)} {(0.05179,0.03867,0.00606,0.00598),(0.05420,0.04047,0.00671,0.00662),(0.05557,0.04150,0.00710,0.00700),(0.05662,0.04228,0.00740,0.00730),(0.05751,0.04294,0.00767,0.00755),(0.05831,0.04354,0.00791,0.00779),(0.05906,0.04410,0.00814,0.00802),(0.05978,0.04464,0.00837,0.00824),(0.06049,0.04517,0.00860,0.00847),(0.06122,0.04571,0.00884,0.00870),(0.06197,0.04628,0.00909,0.00894),(0.06278,0.04688,0.00937,0.00921),(0.06368,0.04756,0.00968,0.00952),(0.06475,0.04836,0.01006,0.00989),(0.06617,0.04942,0.01058,0.01039),(0.06868,0.05130,0.01154,0.01133)} {(0.76952,0.00196,0.01054,0.00196),(0.75812,0.00218,0.01162,0.00218),(0.75158,0.00231,0.01226,0.00231),(0.74658,0.00242,0.01276,0.00242),(0.74232,0.00251,0.01320,0.00251),(0.73848,0.00259,0.01360,0.00259),(0.73488,0.00267,0.01398,0.00267),(0.73141,0.00275,0.01435,0.00275),(0.72796,0.00283,0.01472,0.00283),(0.72445,0.00291,0.01511,0.00291),(0.72079,0.00300,0.01552,0.00300),(0.71685,0.00309,0.01596,0.00309),(0.71243,0.00320,0.01646,0.00320),(0.70718,0.00334,0.01707,0.00334),(0.70021,0.00352,0.01790,0.00352),(0.68778,0.00386,0.01943,0.00386)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.76952,0.00196,0.01054,0.00196),(0.75812,0.00218,0.01162,0.00218),(0.75158,0.00231,0.01226,0.00231),(0.74658,0.00242,0.01276,0.00242),(0.74232,0.00251,0.01320,0.00251),(0.73848,0.00259,0.01360,0.00259),(0.73488,0.00267,0.01398,0.00267),(0.73141,0.00275,0.01435,0.00275),(0.72796,0.00283,0.01472,0.00283),(0.72445,0.00291,0.01511,0.00291),(0.72079,0.00300,0.01552,0.00300),(0.71685,0.00309,0.01596,0.00309),(0.71243,0.00320,0.01646,0.00320),(0.70718,0.00334,0.01707,0.00334),(0.70021,0.00352,0.01790,0.00352),(0.68778,0.00386,0.01943,0.00386)} {(0.00087,0.00456,0.00087,0.64942),(0.00097,0.00502,0.00097,0.63365),(0.00103,0.00529,0.00103,0.62468),(0.00107,0.00551,0.00107,0.61785),(0.00111,0.00569,0.00111,0.61206),(0.00115,0.00586,0.00115,0.60687),(0.00119,0.00602,0.00119,0.60201),(0.00122,0.00618,0.00122,0.59733),(0.00126,0.00634,0.00126,0.59270),(0.00129,0.00650,0.00129,0.58801),(0.00133,0.00667,0.00133,0.58313),(0.00137,0.00686,0.00137,0.57790),(0.00142,0.00707,0.00142,0.57206),(0.00148,0.00733,0.00148,0.56514),(0.00156,0.00768,0.00156,0.55601),(0.00171,0.00832,0.00171,0.53989)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00174,0.05900,0.00174,0.10888),(0.00194,0.06143,0.00194,0.11282),(0.00205,0.06281,0.00205,0.11502),(0.00215,0.06385,0.00215,0.11668),(0.00223,0.06472,0.00223,0.11806),(0.00230,0.06551,0.00230,0.11929),(0.00237,0.06624,0.00237,0.12043),(0.00244,0.06694,0.00244,0.12152),(0.00251,0.06763,0.00251,0.12259),(0.00259,0.06833,0.00259,0.12366),(0.00266,0.06905,0.00266,0.12476),(0.00275,0.06983,0.00275,0.12593),(0.00285,0.07068,0.00285,0.12722),(0.00296,0.07170,0.00296,0.12873),(0.00313,0.07302,0.00313,0.13068),(0.00343,0.07534,0.00343,0.13404)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.76952,0.00196,0.01054,0.00196),(0.75812,0.00218,0.01162,0.00218),(0.75158,0.00231,0.01226,0.00231),(0.74658,0.00242,0.01276,0.00242),(0.74232,0.00251,0.01320,0.00251),(0.73848,0.00259,0.01360,0.00259),(0.73488,0.00267,0.01398,0.00267),(0.73141,0.00275,0.01435,0.00275),(0.72796,0.00283,0.01472,0.00283),(0.72445,0.00291,0.01511,0.00291),(0.72079,0.00300,0.01552,0.00300),(0.71685,0.00309,0.01596,0.00309),(0.71243,0.00320,0.01646,0.00320),(0.70718,0.00334,0.01707,0.00334),(0.70021,0.00352,0.01790,0.00352),(0.68778,0.00386,0.01943,0.00386)} {(0.76952,0.00196,0.01054,0.00196),(0.75812,0.00218,0.01162,0.00218),(0.75158,0.00231,0.01226,0.00231),(0.74658,0.00242,0.01276,0.00242),(0.74232,0.00251,0.01320,0.00251),(0.73848,0.00259,0.01360,0.00259),(0.73488,0.00267,0.01398,0.00267),(0.73141,0.00275,0.01435,0.00275),(0.72796,0.00283,0.01472,0.00283),(0.72445,0.00291,0.01511,0.00291),(0.72079,0.00300,0.01552,0.00300),(0.71685,0.00309,0.01596,0.00309),(0.71243,0.00320,0.01646,0.00320),(0.70718,0.00334,0.01707,0.00334),(0.70021,0.00352,0.01790,0.00352),(0.68778,0.00386,0.01943,0.00386)} {(0.00117,0.00022,0.65411,0.00022),(0.00129,0.00024,0.63814,0.00024),(0.00136,0.00026,0.62903,0.00026),(0.00142,0.00027,0.62209,0.00027),(0.00147,0.00028,0.61620,0.00028),(0.00151,0.00029,0.61091,0.00029),(0.00155,0.00030,0.60596,0.00030),(0.00159,0.00031,0.60119,0.00031),(0.00164,0.00031,0.59646,0.00031),(0.00168,0.00032,0.59167,0.00032),(0.00172,0.00033,0.58668,0.00033),(0.00177,0.00034,0.58133,0.00034),(0.00183,0.00036,0.57534,0.00036),(0.00190,0.00037,0.56825,0.00037),(0.00199,0.00039,0.55888,0.00039),(0.00216,0.00043,0.54229,0.00043)} ] TEST alpha(ncats) = 100.00(16), mode = MEDIAN 0.813424 0.870167 0.898985 0.921047 0.939910 0.957020 0.973164 0.988862 1.004530 1.020564 1.037414 1.055688 1.076348 1.101227 1.134966 1.206684 [8] P-matrix for branch length 0.100000 +0.9362 +0.0304 +0.0183 +0.0152 +0.0228 +0.9333 +0.0076 +0.0363 +0.0549 +0.0304 +0.8996 +0.0152 +0.0228 +0.0726 +0.0076 +0.8970 +0.9319 +0.0324 +0.0195 +0.0162 +0.0243 +0.9290 +0.0081 +0.0386 +0.0584 +0.0324 +0.8930 +0.0162 +0.0243 +0.0773 +0.0081 +0.8903 +0.9298 +0.0334 +0.0200 +0.0167 +0.0251 +0.9268 +0.0084 +0.0398 +0.0601 +0.0334 +0.8897 +0.0167 +0.0251 +0.0796 +0.0084 +0.8870 +0.9282 +0.0342 +0.0205 +0.0171 +0.0257 +0.9251 +0.0086 +0.0407 +0.0615 +0.0342 +0.8872 +0.0171 +0.0257 +0.0814 +0.0086 +0.8844 +0.9268 +0.0349 +0.0209 +0.0174 +0.0262 +0.9237 +0.0087 +0.0414 +0.0626 +0.0349 +0.8850 +0.0174 +0.0262 +0.0829 +0.0087 +0.8822 +0.9255 +0.0355 +0.0212 +0.0177 +0.0266 +0.9224 +0.0089 +0.0421 +0.0637 +0.0355 +0.8831 +0.0177 +0.0266 +0.0842 +0.0089 +0.8803 +0.9244 +0.0361 +0.0216 +0.0180 +0.0270 +0.9212 +0.0090 +0.0428 +0.0647 +0.0361 +0.8813 +0.0180 +0.0270 +0.0855 +0.0090 +0.8784 +0.9232 +0.0366 +0.0219 +0.0183 +0.0275 +0.9200 +0.0092 +0.0434 +0.0656 +0.0366 +0.8795 +0.0183 +0.0275 +0.0867 +0.0092 +0.8766 +0.9221 +0.0372 +0.0222 +0.0186 +0.0279 +0.9188 +0.0093 +0.0440 +0.0665 +0.0372 +0.8777 +0.0186 +0.0279 +0.0880 +0.0093 +0.8748 +0.9209 +0.0377 +0.0225 +0.0189 +0.0283 +0.9176 +0.0094 +0.0446 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+0.3133 [8] P-matrix for branch length 1.000000 +0.5749 +0.2184 +0.0974 +0.1092 +0.1638 +0.5954 +0.0546 +0.1862 +0.2923 +0.2184 +0.3801 +0.1092 +0.1638 +0.3724 +0.0546 +0.4092 +0.5580 +0.2281 +0.0997 +0.1141 +0.1711 +0.5815 +0.0570 +0.1903 +0.2992 +0.2281 +0.3585 +0.1141 +0.1711 +0.3807 +0.0570 +0.3912 +0.5499 +0.2329 +0.1008 +0.1164 +0.1747 +0.5749 +0.0582 +0.1922 +0.3024 +0.2329 +0.3483 +0.1164 +0.1747 +0.3844 +0.0582 +0.3827 +0.5438 +0.2364 +0.1016 +0.1182 +0.1773 +0.5700 +0.0591 +0.1936 +0.3047 +0.2364 +0.3407 +0.1182 +0.1773 +0.3871 +0.0591 +0.3764 +0.5387 +0.2394 +0.1022 +0.1197 +0.1795 +0.5659 +0.0598 +0.1947 +0.3065 +0.2394 +0.3344 +0.1197 +0.1795 +0.3893 +0.0598 +0.3713 +0.5342 +0.2420 +0.1027 +0.1210 +0.1815 +0.5623 +0.0605 +0.1956 +0.3081 +0.2420 +0.3288 +0.1210 +0.1815 +0.3912 +0.0605 +0.3667 +0.5301 +0.2445 +0.1032 +0.1223 +0.1834 +0.5590 +0.0611 +0.1965 +0.3095 +0.2445 +0.3237 +0.1223 +0.1834 +0.3929 +0.0611 +0.3626 +0.5261 +0.2469 +0.1036 +0.1234 +0.1851 +0.5559 +0.0617 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+0.2070 +0.5186 +0.0690 +0.2053 +0.3244 +0.2760 +0.2616 +0.1380 +0.2070 +0.4107 +0.0690 +0.3133 [8] CLV 5: [ {(0.05304,0.09688,0.00765,0.11400),(0.05609,0.10182,0.00863,0.11936),(0.05760,0.10426,0.00914,0.12198),(0.05875,0.10610,0.00954,0.12394),(0.05972,0.10764,0.00989,0.12559),(0.06060,0.10903,0.01021,0.12706),(0.06142,0.11032,0.01051,0.12843),(0.06221,0.11156,0.01081,0.12974),(0.06299,0.11278,0.01111,0.13103),(0.06379,0.11402,0.01142,0.13234),(0.06462,0.11531,0.01175,0.13369),(0.06552,0.11669,0.01211,0.13513),(0.06652,0.11823,0.01253,0.13673),(0.06772,0.12006,0.01303,0.13862),(0.06933,0.12249,0.01372,0.14112),(0.07266,0.12745,0.01523,0.14620)} {(0.77163,0.00192,0.01035,0.00192),(0.75833,0.00218,0.01160,0.00218),(0.75169,0.00231,0.01225,0.00231),(0.74666,0.00241,0.01276,0.00241),(0.74239,0.00250,0.01319,0.00250),(0.73855,0.00259,0.01359,0.00259),(0.73494,0.00267,0.01397,0.00267),(0.73146,0.00275,0.01434,0.00275),(0.72801,0.00283,0.01472,0.00283),(0.72450,0.00291,0.01510,0.00291),(0.72083,0.00300,0.01551,0.00300),(0.71688,0.00309,0.01595,0.00309),(0.71245,0.00320,0.01646,0.00320),(0.70717,0.00334,0.01708,0.00334),(0.70008,0.00352,0.01792,0.00352),(0.68533,0.00393,0.01973,0.00393)} 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{(0.00115,0.00021,0.65708,0.00021),(0.00129,0.00024,0.63843,0.00024),(0.00136,0.00026,0.62918,0.00026),(0.00142,0.00027,0.62220,0.00027),(0.00147,0.00028,0.61630,0.00028),(0.00151,0.00029,0.61100,0.00029),(0.00155,0.00030,0.60604,0.00030),(0.00159,0.00031,0.60126,0.00031),(0.00164,0.00031,0.59654,0.00031),(0.00168,0.00032,0.59174,0.00032),(0.00172,0.00033,0.58674,0.00033),(0.00177,0.00034,0.58138,0.00034),(0.00183,0.00036,0.57538,0.00036),(0.00190,0.00037,0.56824,0.00037),(0.00199,0.00039,0.55871,0.00039),(0.00219,0.00044,0.53904,0.00044)} 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{(0.77163,0.00192,0.01035,0.00192),(0.75833,0.00218,0.01160,0.00218),(0.75169,0.00231,0.01225,0.00231),(0.74666,0.00241,0.01276,0.00241),(0.74239,0.00250,0.01319,0.00250),(0.73855,0.00259,0.01359,0.00259),(0.73494,0.00267,0.01397,0.00267),(0.73146,0.00275,0.01434,0.00275),(0.72801,0.00283,0.01472,0.00283),(0.72450,0.00291,0.01510,0.00291),(0.72083,0.00300,0.01551,0.00300),(0.71688,0.00309,0.01595,0.00309),(0.71245,0.00320,0.01646,0.00320),(0.70717,0.00334,0.01708,0.00334),(0.70008,0.00352,0.01792,0.00352),(0.68533,0.00393,0.01973,0.00393)} 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{(0.77163,0.00192,0.01035,0.00192),(0.75833,0.00218,0.01160,0.00218),(0.75169,0.00231,0.01225,0.00231),(0.74666,0.00241,0.01276,0.00241),(0.74239,0.00250,0.01319,0.00250),(0.73855,0.00259,0.01359,0.00259),(0.73494,0.00267,0.01397,0.00267),(0.73146,0.00275,0.01434,0.00275),(0.72801,0.00283,0.01472,0.00283),(0.72450,0.00291,0.01510,0.00291),(0.72083,0.00300,0.01551,0.00300),(0.71688,0.00309,0.01595,0.00309),(0.71245,0.00320,0.01646,0.00320),(0.70717,0.00334,0.01708,0.00334),(0.70008,0.00352,0.01792,0.00352),(0.68533,0.00393,0.01973,0.00393)} {(0.77163,0.00192,0.01035,0.00192),(0.75833,0.00218,0.01160,0.00218),(0.75169,0.00231,0.01225,0.00231),(0.74666,0.00241,0.01276,0.00241),(0.74239,0.00250,0.01319,0.00250),(0.73855,0.00259,0.01359,0.00259),(0.73494,0.00267,0.01397,0.00267),(0.73146,0.00275,0.01434,0.00275),(0.72801,0.00283,0.01472,0.00283),(0.72450,0.00291,0.01510,0.00291),(0.72083,0.00300,0.01551,0.00300),(0.71688,0.00309,0.01595,0.00309),(0.71245,0.00320,0.01646,0.00320),(0.70717,0.00334,0.01708,0.00334),(0.70008,0.00352,0.01792,0.00352),(0.68533,0.00393,0.01973,0.00393)} {(0.00115,0.00021,0.65708,0.00021),(0.00129,0.00024,0.63843,0.00024),(0.00136,0.00026,0.62918,0.00026),(0.00142,0.00027,0.62220,0.00027),(0.00147,0.00028,0.61630,0.00028),(0.00151,0.00029,0.61100,0.00029),(0.00155,0.00030,0.60604,0.00030),(0.00159,0.00031,0.60126,0.00031),(0.00164,0.00031,0.59654,0.00031),(0.00168,0.00032,0.59174,0.00032),(0.00172,0.00033,0.58674,0.00033),(0.00177,0.00034,0.58138,0.00034),(0.00183,0.00036,0.57538,0.00036),(0.00190,0.00037,0.56824,0.00037),(0.00199,0.00039,0.55871,0.00039),(0.00219,0.00044,0.53904,0.00044)} ] ti/tv:alpha(ncats) = 0.10( 1), mode = MEDIAN(1) logL: -91.041015 ti/tv:alpha(ncats) = 0.10( 1), mode = MEAN(0) logL: -91.041015 ti/tv:alpha(ncats) = 0.50( 1), mode = MEDIAN(1) logL: -91.041015 ti/tv:alpha(ncats) = 0.50( 1), mode = MEAN(0) logL: -91.041015 ti/tv:alpha(ncats) = 0.75( 1), mode = MEDIAN(1) logL: -91.041015 ti/tv:alpha(ncats) = 0.75( 1), mode = MEAN(0) logL: -91.041015 ti/tv:alpha(ncats) = 1.00( 1), mode = MEDIAN(1) logL: -91.041015 ti/tv:alpha(ncats) = 1.00( 1), mode = MEAN(0) logL: -91.041015 ti/tv:alpha(ncats) = 1.50( 1), mode = MEDIAN(1) logL: -91.041015 ti/tv:alpha(ncats) = 1.50( 1), mode = MEAN(0) logL: -91.041015 ti/tv:alpha(ncats) = 5.00( 1), mode = MEDIAN(1) logL: -91.041015 ti/tv:alpha(ncats) = 5.00( 1), mode = MEAN(0) logL: -91.041015 ti/tv:alpha(ncats) = 10.00( 1), mode = MEDIAN(1) logL: -91.041015 ti/tv:alpha(ncats) = 10.00( 1), mode = MEAN(0) logL: -91.041015 ti/tv:alpha(ncats) = 50.00( 1), mode = MEDIAN(1) logL: -91.041015 ti/tv:alpha(ncats) = 50.00( 1), mode = MEAN(0) logL: -91.041015 ti/tv:alpha(ncats) = 100.00( 1), mode = MEDIAN(1) logL: -91.041015 ti/tv:alpha(ncats) = 100.00( 1), mode = MEAN(0) logL: -91.041015 ti/tv:alpha(ncats) = 0.10( 2), mode = MEDIAN(1) logL: -93.305813 ti/tv:alpha(ncats) = 0.10( 2), mode = MEAN(0) logL: -93.294324 ti/tv:alpha(ncats) = 0.50( 2), mode = MEDIAN(1) logL: -91.457543 ti/tv:alpha(ncats) = 0.50( 2), mode = MEAN(0) logL: -91.456606 ti/tv:alpha(ncats) = 0.75( 2), mode = MEDIAN(1) logL: -90.936672 ti/tv:alpha(ncats) = 0.75( 2), mode = MEAN(0) logL: -91.003531 ti/tv:alpha(ncats) = 1.00( 2), mode = MEDIAN(1) logL: -90.787765 ti/tv:alpha(ncats) = 1.00( 2), mode = MEAN(0) logL: -90.835262 ti/tv:alpha(ncats) = 1.50( 2), mode = MEDIAN(1) logL: -90.749243 ti/tv:alpha(ncats) = 1.50( 2), mode = MEAN(0) logL: -90.750305 ti/tv:alpha(ncats) = 5.00( 2), mode = MEDIAN(1) logL: -90.902396 ti/tv:alpha(ncats) = 5.00( 2), mode = MEAN(0) logL: -90.866235 ti/tv:alpha(ncats) = 10.00( 2), mode = MEDIAN(1) logL: -90.966448 ti/tv:alpha(ncats) = 10.00( 2), mode = MEAN(0) logL: -90.942023 ti/tv:alpha(ncats) = 50.00( 2), mode = MEDIAN(1) logL: -91.025275 ti/tv:alpha(ncats) = 50.00( 2), mode = MEAN(0) logL: -91.019222 ti/tv:alpha(ncats) = 100.00( 2), mode = MEDIAN(1) logL: -91.033094 ti/tv:alpha(ncats) = 100.00( 2), mode = MEAN(0) logL: -91.029989 ti/tv:alpha(ncats) = 0.10( 4), mode = MEDIAN(1) logL: -98.047421 ti/tv:alpha(ncats) = 0.10( 4), mode = MEAN(0) logL: -98.516530 ti/tv:alpha(ncats) = 0.50( 4), mode = MEDIAN(1) logL: -91.628584 ti/tv:alpha(ncats) = 0.50( 4), mode = MEAN(0) logL: -91.758223 ti/tv:alpha(ncats) = 0.75( 4), mode = MEDIAN(1) logL: -91.109832 ti/tv:alpha(ncats) = 0.75( 4), mode = MEAN(0) logL: -91.184045 ti/tv:alpha(ncats) = 1.00( 4), mode = MEDIAN(1) logL: -90.895886 ti/tv:alpha(ncats) = 1.00( 4), mode = MEAN(0) logL: -90.943555 ti/tv:alpha(ncats) = 1.50( 4), mode = MEDIAN(1) logL: -90.763329 ti/tv:alpha(ncats) = 1.50( 4), mode = MEAN(0) logL: -90.778310 ti/tv:alpha(ncats) = 5.00( 4), mode = MEDIAN(1) logL: -90.850340 ti/tv:alpha(ncats) = 5.00( 4), mode = MEAN(0) logL: -90.827140 ti/tv:alpha(ncats) = 10.00( 4), mode = MEDIAN(1) logL: -90.931461 ti/tv:alpha(ncats) = 10.00( 4), mode = MEAN(0) logL: -90.913620 ti/tv:alpha(ncats) = 50.00( 4), mode = MEDIAN(1) logL: -91.016676 ti/tv:alpha(ncats) = 50.00( 4), mode = MEAN(0) logL: -91.011843 ti/tv:alpha(ncats) = 100.00( 4), mode = MEDIAN(1) logL: -91.028689 ti/tv:alpha(ncats) = 100.00( 4), mode = MEAN(0) logL: -91.026184 ti/tv:alpha(ncats) = 0.10( 8), mode = MEDIAN(1) logL: -97.503618 ti/tv:alpha(ncats) = 0.10( 8), mode = MEAN(0) logL: -98.005634 ti/tv:alpha(ncats) = 0.50( 8), mode = MEDIAN(1) logL: -91.760299 ti/tv:alpha(ncats) = 0.50( 8), mode = MEAN(0) logL: -91.867331 ti/tv:alpha(ncats) = 0.75( 8), mode = MEDIAN(1) logL: -91.194353 ti/tv:alpha(ncats) = 0.75( 8), mode = MEAN(0) logL: -91.252501 ti/tv:alpha(ncats) = 1.00( 8), mode = MEDIAN(1) logL: -90.954201 ti/tv:alpha(ncats) = 1.00( 8), mode = MEAN(0) logL: -90.989516 ti/tv:alpha(ncats) = 1.50( 8), mode = MEDIAN(1) logL: -90.786023 ti/tv:alpha(ncats) = 1.50( 8), mode = MEAN(0) logL: -90.799009 ti/tv:alpha(ncats) = 5.00( 8), mode = MEDIAN(1) logL: -90.829328 ti/tv:alpha(ncats) = 5.00( 8), mode = MEAN(0) logL: -90.816779 ti/tv:alpha(ncats) = 10.00( 8), mode = MEDIAN(1) logL: -90.914891 ti/tv:alpha(ncats) = 10.00( 8), mode = MEAN(0) logL: -90.904376 ti/tv:alpha(ncats) = 50.00( 8), mode = MEDIAN(1) logL: -91.012156 ti/tv:alpha(ncats) = 50.00( 8), mode = MEAN(0) logL: -91.009134 ti/tv:alpha(ncats) = 100.00( 8), mode = MEDIAN(1) logL: -91.026345 ti/tv:alpha(ncats) = 100.00( 8), mode = MEAN(0) logL: -91.024767 ti/tv:alpha(ncats) = 0.10(16), mode = MEDIAN(1) logL: -97.943607 ti/tv:alpha(ncats) = 0.10(16), mode = MEAN(0) logL: -98.280777 ti/tv:alpha(ncats) = 0.50(16), mode = MEDIAN(1) logL: -91.841336 ti/tv:alpha(ncats) = 0.50(16), mode = MEAN(0) logL: -91.913727 ti/tv:alpha(ncats) = 0.75(16), mode = MEDIAN(1) logL: -91.241476 ti/tv:alpha(ncats) = 0.75(16), mode = MEAN(0) logL: -91.281056 ti/tv:alpha(ncats) = 1.00(16), mode = MEDIAN(1) logL: -90.985208 ti/tv:alpha(ncats) = 1.00(16), mode = MEAN(0) logL: -91.009018 ti/tv:alpha(ncats) = 1.50(16), mode = MEDIAN(1) logL: -90.799856 ti/tv:alpha(ncats) = 1.50(16), mode = MEAN(0) logL: -90.809120 ti/tv:alpha(ncats) = 5.00(16), mode = MEDIAN(1) logL: -90.820404 ti/tv:alpha(ncats) = 5.00(16), mode = MEAN(0) logL: -90.814052 ti/tv:alpha(ncats) = 10.00(16), mode = MEDIAN(1) logL: -90.906979 ti/tv:alpha(ncats) = 10.00(16), mode = MEAN(0) logL: -90.901274 ti/tv:alpha(ncats) = 50.00(16), mode = MEDIAN(1) logL: -91.009829 ti/tv:alpha(ncats) = 50.00(16), mode = MEAN(0) logL: -91.008110 ti/tv:alpha(ncats) = 100.00(16), mode = MEDIAN(1) logL: -91.025128 ti/tv:alpha(ncats) = 100.00(16), mode = MEAN(0) logL: -91.024225 libpll-0.3.1/test/out/asc-bias.out000066400000000000000000000147361310701451700170040ustar00rootroot00000000000000Read testdata/2000.tree: 2000 taxa Read testdata/2000.fas: 1251 sites TEST 1: NO ASC BIAS Log-L: -376539.211547 Br.Len logLikelihood 1st Deriv 2nd Deriv 0.0001 -376569.858622 -7.17805288e+03 9.00973704e+06 * 0.0010 -376565.211482 -4.02412312e+03 1.60951377e+06 * 0.0100 -376549.092340 -9.26475886e+02 9.12042854e+04 * 0.1000 -376546.759479 2.18660011e+02 1.79731004e+03 * 1.0000 -376790.406580 2.22401826e+02 -1.04126523e+02 10.0000 -377445.004318 2.42918481e+01 -3.40494037e+00 100.0000 -377836.767226 7.72835622e-01 -1.91544043e-02 TEST 2: ASC BIAS LEWIS Log-L: -376534.406057 Br.Len logLikelihood 1st Deriv 2nd Deriv 0.0001 -376565.047252 -7.17817732e+03 9.00973705e+06 * 0.0010 -376560.400224 -4.02424756e+03 1.60951377e+06 * 0.0100 -376544.282202 -9.26600271e+02 9.12042916e+04 * 0.1000 -376541.960510 2.18536185e+02 1.79731623e+03 * 1.0000 -376785.716589 2.22283429e+02 -1.04120649e+02 10.0000 -377441.178362 2.42147192e+01 -3.40142409e+00 100.0000 -377834.948574 7.67928196e-01 -1.90429535e-02 TEST 2: ASC BIAS FELSENSTEIN Log-L: -377485.067669 Br.Len logLikelihood 1st Deriv 2nd Deriv 0.0001 -377515.507269 -7.18244147e+03 9.00973715e+06 * 0.0010 -377510.864079 -4.02851161e+03 1.60951387e+06 * 0.0100 -377494.784429 -9.30863425e+02 9.12043913e+04 * 0.1000 -377492.846018 2.14281997e+02 1.79741579e+03 * 1.0000 -377740.390709 2.18118294e+02 -1.04022325e+02 10.0000 -378429.545536 2.08699917e+01 -3.31802737e+00 100.0000 -378947.603295 3.14443304e-01 -9.98182917e-03 TEST 2: ASC BIAS STAMATAKIS Log-L: -377961.619605 Br.Len logLikelihood 1st Deriv 2nd Deriv 0.0001 -377991.971916 -7.17181912e+03 9.00973694e+06 * 0.0010 -377987.330386 -4.01788946e+03 1.60951367e+06 * 0.0100 -377971.267343 -9.20243116e+02 9.12041859e+04 * 0.1000 -377969.495029 2.24883827e+02 1.79721051e+03 * 1.0000 -378218.703151 2.28535724e+02 -1.04226800e+02 10.0000 -378924.372499 2.95020195e+01 -3.50863767e+00 100.0000 -379504.407122 1.30619027e+00 -3.15896886e-02 TEST 1: NO ASC BIAS Log-L: -376539.211547 Br.Len logLikelihood 1st Deriv 2nd Deriv 0.0001 -376588.767896 -2.01491393e+04 4.35212664e+07 * 0.0010 -376578.147065 -7.83726887e+03 4.69011502e+06 * 0.0100 -376552.867352 -1.27249532e+03 1.36077377e+05 * 0.1000 -376546.153557 2.15083632e+02 1.92380335e+03 * 1.0000 -376787.910260 2.20059204e+02 -1.02352431e+02 10.0000 -377440.724115 2.43890918e+01 -3.40966697e+00 100.0000 -377835.804935 7.80659251e-01 -1.93956876e-02 TEST 2: ASC BIAS LEWIS Log-L: -376534.406057 Br.Len logLikelihood 1st Deriv 2nd Deriv 0.0001 -376583.956195 -2.01492638e+04 4.35212664e+07 * 0.0010 -376573.335476 -7.83739332e+03 4.69011503e+06 * 0.0100 -376548.056883 -1.27261971e+03 1.36077383e+05 * 0.1000 -376541.354258 2.14959797e+02 1.92380954e+03 * 1.0000 -376783.219948 2.19940799e+02 -1.02346556e+02 10.0000 -377436.897900 2.43119573e+01 -3.40615043e+00 100.0000 -377833.986162 7.75751506e-01 -1.92842294e-02 TEST 2: ASC BIAS FELSENSTEIN Log-L: -377485.067669 Br.Len logLikelihood 1st Deriv 2nd Deriv 0.0001 -377534.404871 -2.01535279e+04 4.35212665e+07 * 0.0010 -377523.787990 -7.84165738e+03 4.69011513e+06 * 0.0100 -377498.547769 -1.27688288e+03 1.36077483e+05 * 0.1000 -377492.228426 2.10705597e+02 1.92390910e+03 * 1.0000 -377737.882738 2.15775653e+02 -1.02248232e+02 10.0000 -378425.253834 2.09672214e+01 -3.32275333e+00 100.0000 -378946.629686 3.22267661e-01 -1.02231200e-02 TEST 2: ASC BIAS STAMATAKIS Log-L: -377961.619605 Br.Len logLikelihood 1st Deriv 2nd Deriv 0.0001 -378010.864604 -2.01429056e+04 4.35212663e+07 * 0.0010 -378000.249384 -7.83103519e+03 4.69011492e+06 * 0.0100 -377975.025770 -1.26626254e+03 1.36077278e+05 * 0.1000 -377968.872522 2.21307457e+02 1.92370382e+03 * 1.0000 -378216.190255 2.26193111e+02 -1.02452708e+02 10.0000 -378920.075798 2.95992716e+01 -3.51336437e+00 100.0000 -379503.428611 1.31401425e+00 -3.18309848e-02 TEST 1: NO ASC BIAS Log-L: -376539.211547 Br.Len logLikelihood 1st Deriv 2nd Deriv 0.0001 -376662.410545 -2.83159180e+04 5.91239012e+07 * 0.0010 -376646.551695 -1.25624606e+04 6.20431514e+06 * 0.0100 -376599.021044 -2.83234165e+03 2.34237871e+05 * 0.1000 -376540.111656 -8.58666183e+01 4.26252492e+03 * 1.0000 -376698.940701 1.82867072e+02 -6.06107215e+01 10.0000 -377294.479082 2.35183408e+01 -3.19063217e+00 100.0000 -377685.791460 7.84835181e-01 -1.94758100e-02 TEST 2: ASC BIAS LEWIS Log-L: -376534.406057 Br.Len logLikelihood 1st Deriv 2nd Deriv 0.0001 -376657.588431 -2.83160427e+04 5.91239012e+07 * 0.0010 -376641.729693 -1.25625853e+04 6.20431514e+06 * 0.0100 -376594.200164 -2.83246632e+03 2.34237877e+05 * 0.1000 -376535.301971 -8.59907280e+01 4.26253113e+03 * 1.0000 -376694.240245 1.82748403e+02 -6.06048331e+01 10.0000 -377290.644629 2.34410374e+01 -3.18710768e+00 100.0000 -377683.968743 7.79917190e-01 -1.93641187e-02 TEST 2: ASC BIAS FELSENSTEIN Log-L: -377485.067669 Br.Len logLikelihood 1st Deriv 2nd Deriv 0.0001 -377607.680708 -2.83203068e+04 5.91239013e+07 * 0.0010 -377591.825809 -1.25668493e+04 6.20431524e+06 * 0.0100 -377544.334652 -2.83672945e+03 2.34237977e+05 * 0.1000 -377485.819737 -9.02448926e+01 4.26263069e+03 * 1.0000 -377648.546601 1.78583292e+02 -6.05065093e+01 10.0000 -378278.643753 2.00963538e+01 -3.10370774e+00 100.0000 -378796.248227 3.26481227e-01 -1.03038624e-02 TEST 2: ASC BIAS STAMATAKIS Log-L: -377961.619605 Br.Len logLikelihood 1st Deriv 2nd Deriv 0.0001 -378083.985873 -2.83096842e+04 5.91239011e+07 * 0.0010 -378068.132634 -1.25562269e+04 6.20431504e+06 * 0.0100 -378020.658081 -2.82610887e+03 2.34237771e+05 * 0.1000 -377962.309241 -7.96427931e+01 4.26242539e+03 * 1.0000 -378126.699316 1.89000978e+02 -6.07109990e+01 10.0000 -378773.309382 2.87285203e+01 -3.29432956e+00 100.0000 -379352.893744 1.31819017e+00 -3.19111068e-02 libpll-0.3.1/test/out/derivatives-oddstates.out000066400000000000000000001214701310701451700216310ustar00rootroot00000000000000FREE CREATE TEST alpha(ncats) = 0.10( 1) ; pinv = 0.00 1.000000 Branch 0.1 : -94.541388 2.5761e+00 5.5269e+01 Branch 0.2 : -94.979452 5.5577e+00 1.5214e+01 Branch 0.5 : -96.932121 6.7396e+00 -1.1352e+00 Branch 0.9 : -99.434351 5.6140e+00 -3.6581e+00 Branch 1.5 : -102.134370 3.4274e+00 -3.3004e+00 Branch 5.0 : -105.176139 6.7346e-02 -7.0490e-02 Branch 10.0 : -105.242811 5.5366e-04 -5.0946e-04 Branch 50.0 : -105.243416 2.3802e-15 -1.1022e-19 Branch 90.0 : -105.243416 2.3801e-15 -2.7339e-35 Test -94.541388 = -94.541388 Branch(Tip) 0.1 : -93.667827 -5.3761e+00 1.6664e+02 Branch(Tip) 0.2 : -93.655614 3.2424e+00 4.3648e+01 Branch(Tip) 0.5 : -95.566297 7.7201e+00 2.6505e+00 Branch(Tip) 0.9 : -98.624273 7.1832e+00 -3.5218e+00 Branch(Tip) 1.5 : -102.200012 4.6845e+00 -4.1432e+00 Branch(Tip) 5.0 : -106.547264 1.0542e-01 -1.0822e-01 Branch(Tip) 10.0 : -106.653205 9.1052e-04 -8.3360e-04 Branch(Tip) 50.0 : -106.654203 2.3803e-15 -1.8649e-19 Branch(Tip) 90.0 : -106.654203 2.3801e-15 -4.6258e-35 Test -93.655614 = -93.655614 TEST alpha(ncats) = 0.10( 1) ; pinv = 0.30 1.000000 Branch 0.1 : -96.794137 2.8357e+00 3.9279e+01 Branch 0.2 : -97.202283 4.8421e+00 8.5988e+00 Branch 0.5 : -98.720974 4.7313e+00 -4.0098e+00 Branch 0.9 : -100.264298 2.9979e+00 -3.9846e+00 Branch 1.5 : -101.478774 1.2639e+00 -1.8916e+00 Branch 5.0 : -102.332278 9.2874e-03 -1.2299e-02 Branch 10.0 : -102.339336 1.3871e-05 -1.7909e-05 Branch 50.0 : -102.339347 2.7270e-15 -8.7487e-28 Branch 90.0 : -102.339347 2.7270e-15 -1.8285e-32 Test -96.794137 = -96.794137 Branch(Tip) 0.1 : -95.654016 -3.5089e+00 1.5404e+02 Branch(Tip) 0.2 : -95.783099 4.2894e+00 3.7207e+01 Branch(Tip) 0.5 : -97.748757 7.1172e+00 -2.0770e+00 Branch(Tip) 0.9 : -100.251762 5.1803e+00 -5.7371e+00 Branch(Tip) 1.5 : -102.436243 2.3477e+00 -3.4138e+00 Branch(Tip) 5.0 : -104.017665 1.6578e-02 -2.1989e-02 Branch(Tip) 10.0 : -104.030262 2.4924e-05 -3.2141e-05 Branch(Tip) 50.0 : -104.030281 2.7346e-15 -1.5841e-27 Branch(Tip) 90.0 : -104.030281 2.7346e-15 -1.9386e-32 Test -95.783099 = -95.783099 TEST alpha(ncats) = 0.10( 1) ; pinv = 0.60 1.000000 Branch 0.1 : -105.234564 7.4230e+00 7.3740e+00 Branch 0.2 : -105.979235 7.2309e+00 -7.5912e+00 Branch 0.5 : -107.694200 4.1603e+00 -9.4659e+00 Branch 0.9 : -108.763225 1.5595e+00 -3.9497e+00 Branch 1.5 : -109.245342 3.4684e-01 -8.5204e-01 Branch 5.0 : -109.389867 1.0493e-04 -2.3772e-04 Branch 10.0 : -109.389914 1.3360e-09 -3.0041e-09 Branch 50.0 : -109.389914 4.5326e-15 -1.8679e-32 Branch 90.0 : -109.389914 4.5326e-15 -1.8679e-32 Test -105.234564 = -105.234564 Branch(Tip) 0.1 : -102.669187 5.5139e+00 1.1971e+02 Branch(Tip) 0.2 : -103.565615 1.0804e+01 1.6052e+01 Branch(Tip) 0.5 : -106.644437 8.3920e+00 -1.5588e+01 Branch(Tip) 0.9 : -108.893328 3.3646e+00 -8.5057e+00 Branch(Tip) 1.5 : -109.923941 7.2417e-01 -1.8259e+00 Branch(Tip) 5.0 : -110.220389 2.1206e-04 -4.7948e-04 Branch(Tip) 10.0 : -110.220483 2.7300e-09 -6.1364e-09 Branch(Tip) 50.0 : -110.220483 4.5345e-15 -1.9223e-32 Branch(Tip) 90.0 : -110.220483 4.5345e-15 -1.9223e-32 Test -103.565615 = -103.565615 TEST alpha(ncats) = 0.10( 1) ; pinv = 0.90 1.000000 Branch 0.1 : -135.403784 1.3449e+00 -1.2487e+01 Branch 0.2 : -135.491444 5.3257e-01 -4.9217e+00 Branch 0.5 : -135.545622 3.3897e-02 -3.0954e-01 Branch 0.9 : -135.549245 8.9286e-04 -8.0898e-03 Branch 1.5 : -135.549343 3.9519e-06 -3.5623e-05 Branch 5.0 : -135.549344 1.7868e-14 -7.7070e-19 Branch 10.0 : -135.549344 1.7868e-14 -2.0525e-32 Branch 50.0 : -135.549344 1.7868e-14 -2.0525e-32 Branch 90.0 : -135.549344 1.7868e-14 -2.0525e-32 Test -135.403784 = -135.403784 Branch(Tip) 0.1 : -133.446326 2.1381e+01 -1.9967e+02 Branch(Tip) 0.2 : -134.810864 7.9184e+00 -8.0598e+01 Branch(Tip) 0.5 : -135.561972 4.1872e-01 -3.9416e+00 Branch(Tip) 0.9 : -135.605905 1.0538e-02 -9.5817e-02 Branch(Tip) 1.5 : -135.607062 4.6350e-05 -4.1792e-04 Branch(Tip) 5.0 : -135.607067 1.7869e-14 -9.0274e-18 Branch(Tip) 10.0 : -135.607067 1.7868e-14 -2.0531e-32 Branch(Tip) 50.0 : -135.607067 1.7868e-14 -2.0531e-32 Branch(Tip) 90.0 : -135.607067 1.7868e-14 -2.0531e-32 Test -134.810864 = -134.810864 TEST alpha(ncats) = 0.75( 1) ; pinv = 0.00 1.000000 Branch 0.1 : -94.541388 2.5761e+00 5.5269e+01 Branch 0.2 : -94.979452 5.5577e+00 1.5214e+01 Branch 0.5 : -96.932121 6.7396e+00 -1.1352e+00 Branch 0.9 : -99.434351 5.6140e+00 -3.6581e+00 Branch 1.5 : -102.134370 3.4274e+00 -3.3004e+00 Branch 5.0 : -105.176139 6.7346e-02 -7.0490e-02 Branch 10.0 : -105.242811 5.5366e-04 -5.0946e-04 Branch 50.0 : -105.243416 2.3802e-15 -1.1022e-19 Branch 90.0 : -105.243416 2.3801e-15 -2.7339e-35 Test -94.541388 = -94.541388 Branch(Tip) 0.1 : -93.667827 -5.3761e+00 1.6664e+02 Branch(Tip) 0.2 : -93.655614 3.2424e+00 4.3648e+01 Branch(Tip) 0.5 : -95.566297 7.7201e+00 2.6505e+00 Branch(Tip) 0.9 : -98.624273 7.1832e+00 -3.5218e+00 Branch(Tip) 1.5 : -102.200012 4.6845e+00 -4.1432e+00 Branch(Tip) 5.0 : -106.547264 1.0542e-01 -1.0822e-01 Branch(Tip) 10.0 : -106.653205 9.1052e-04 -8.3360e-04 Branch(Tip) 50.0 : -106.654203 2.3803e-15 -1.8649e-19 Branch(Tip) 90.0 : -106.654203 2.3801e-15 -4.6258e-35 Test -93.655614 = -93.655614 TEST alpha(ncats) = 0.75( 1) ; pinv = 0.30 1.000000 Branch 0.1 : -96.794137 2.8357e+00 3.9279e+01 Branch 0.2 : -97.202283 4.8421e+00 8.5988e+00 Branch 0.5 : -98.720974 4.7313e+00 -4.0098e+00 Branch 0.9 : -100.264298 2.9979e+00 -3.9846e+00 Branch 1.5 : -101.478774 1.2639e+00 -1.8916e+00 Branch 5.0 : -102.332278 9.2874e-03 -1.2299e-02 Branch 10.0 : -102.339336 1.3871e-05 -1.7909e-05 Branch 50.0 : -102.339347 2.7270e-15 -8.7487e-28 Branch 90.0 : -102.339347 2.7270e-15 -1.8285e-32 Test -96.794137 = -96.794137 Branch(Tip) 0.1 : -95.654016 -3.5089e+00 1.5404e+02 Branch(Tip) 0.2 : -95.783099 4.2894e+00 3.7207e+01 Branch(Tip) 0.5 : -97.748757 7.1172e+00 -2.0770e+00 Branch(Tip) 0.9 : -100.251762 5.1803e+00 -5.7371e+00 Branch(Tip) 1.5 : -102.436243 2.3477e+00 -3.4138e+00 Branch(Tip) 5.0 : -104.017665 1.6578e-02 -2.1989e-02 Branch(Tip) 10.0 : -104.030262 2.4924e-05 -3.2141e-05 Branch(Tip) 50.0 : -104.030281 2.7346e-15 -1.5841e-27 Branch(Tip) 90.0 : -104.030281 2.7346e-15 -1.9386e-32 Test -95.783099 = -95.783099 TEST alpha(ncats) = 0.75( 1) ; pinv = 0.60 1.000000 Branch 0.1 : -105.234564 7.4230e+00 7.3740e+00 Branch 0.2 : -105.979235 7.2309e+00 -7.5912e+00 Branch 0.5 : -107.694200 4.1603e+00 -9.4659e+00 Branch 0.9 : -108.763225 1.5595e+00 -3.9497e+00 Branch 1.5 : -109.245342 3.4684e-01 -8.5204e-01 Branch 5.0 : -109.389867 1.0493e-04 -2.3772e-04 Branch 10.0 : -109.389914 1.3360e-09 -3.0041e-09 Branch 50.0 : -109.389914 4.5326e-15 -1.8679e-32 Branch 90.0 : -109.389914 4.5326e-15 -1.8679e-32 Test -105.234564 = -105.234564 Branch(Tip) 0.1 : -102.669187 5.5139e+00 1.1971e+02 Branch(Tip) 0.2 : -103.565615 1.0804e+01 1.6052e+01 Branch(Tip) 0.5 : -106.644437 8.3920e+00 -1.5588e+01 Branch(Tip) 0.9 : -108.893328 3.3646e+00 -8.5057e+00 Branch(Tip) 1.5 : -109.923941 7.2417e-01 -1.8259e+00 Branch(Tip) 5.0 : -110.220389 2.1206e-04 -4.7948e-04 Branch(Tip) 10.0 : -110.220483 2.7300e-09 -6.1364e-09 Branch(Tip) 50.0 : -110.220483 4.5345e-15 -1.9223e-32 Branch(Tip) 90.0 : -110.220483 4.5345e-15 -1.9223e-32 Test -103.565615 = -103.565615 TEST alpha(ncats) = 0.75( 1) ; pinv = 0.90 1.000000 Branch 0.1 : -135.403784 1.3449e+00 -1.2487e+01 Branch 0.2 : -135.491444 5.3257e-01 -4.9217e+00 Branch 0.5 : -135.545622 3.3897e-02 -3.0954e-01 Branch 0.9 : -135.549245 8.9286e-04 -8.0898e-03 Branch 1.5 : -135.549343 3.9519e-06 -3.5623e-05 Branch 5.0 : -135.549344 1.7868e-14 -7.7070e-19 Branch 10.0 : -135.549344 1.7868e-14 -2.0525e-32 Branch 50.0 : -135.549344 1.7868e-14 -2.0525e-32 Branch 90.0 : -135.549344 1.7868e-14 -2.0525e-32 Test -135.403784 = -135.403784 Branch(Tip) 0.1 : -133.446326 2.1381e+01 -1.9967e+02 Branch(Tip) 0.2 : -134.810864 7.9184e+00 -8.0598e+01 Branch(Tip) 0.5 : -135.561972 4.1872e-01 -3.9416e+00 Branch(Tip) 0.9 : -135.605905 1.0538e-02 -9.5817e-02 Branch(Tip) 1.5 : -135.607062 4.6350e-05 -4.1792e-04 Branch(Tip) 5.0 : -135.607067 1.7869e-14 -9.0274e-18 Branch(Tip) 10.0 : -135.607067 1.7868e-14 -2.0531e-32 Branch(Tip) 50.0 : -135.607067 1.7868e-14 -2.0531e-32 Branch(Tip) 90.0 : -135.607067 1.7868e-14 -2.0531e-32 Test -134.810864 = -134.810864 TEST alpha(ncats) = 1.50( 1) ; pinv = 0.00 1.000000 Branch 0.1 : -94.541388 2.5761e+00 5.5269e+01 Branch 0.2 : -94.979452 5.5577e+00 1.5214e+01 Branch 0.5 : -96.932121 6.7396e+00 -1.1352e+00 Branch 0.9 : -99.434351 5.6140e+00 -3.6581e+00 Branch 1.5 : -102.134370 3.4274e+00 -3.3004e+00 Branch 5.0 : -105.176139 6.7346e-02 -7.0490e-02 Branch 10.0 : -105.242811 5.5366e-04 -5.0946e-04 Branch 50.0 : -105.243416 2.3802e-15 -1.1022e-19 Branch 90.0 : -105.243416 2.3801e-15 -2.7339e-35 Test -94.541388 = -94.541388 Branch(Tip) 0.1 : -93.667827 -5.3761e+00 1.6664e+02 Branch(Tip) 0.2 : -93.655614 3.2424e+00 4.3648e+01 Branch(Tip) 0.5 : -95.566297 7.7201e+00 2.6505e+00 Branch(Tip) 0.9 : -98.624273 7.1832e+00 -3.5218e+00 Branch(Tip) 1.5 : -102.200012 4.6845e+00 -4.1432e+00 Branch(Tip) 5.0 : -106.547264 1.0542e-01 -1.0822e-01 Branch(Tip) 10.0 : -106.653205 9.1052e-04 -8.3360e-04 Branch(Tip) 50.0 : -106.654203 2.3803e-15 -1.8649e-19 Branch(Tip) 90.0 : -106.654203 2.3801e-15 -4.6258e-35 Test -93.655614 = -93.655614 TEST alpha(ncats) = 1.50( 1) ; pinv = 0.30 1.000000 Branch 0.1 : -96.794137 2.8357e+00 3.9279e+01 Branch 0.2 : -97.202283 4.8421e+00 8.5988e+00 Branch 0.5 : -98.720974 4.7313e+00 -4.0098e+00 Branch 0.9 : -100.264298 2.9979e+00 -3.9846e+00 Branch 1.5 : -101.478774 1.2639e+00 -1.8916e+00 Branch 5.0 : -102.332278 9.2874e-03 -1.2299e-02 Branch 10.0 : -102.339336 1.3871e-05 -1.7909e-05 Branch 50.0 : -102.339347 2.7270e-15 -8.7487e-28 Branch 90.0 : -102.339347 2.7270e-15 -1.8285e-32 Test -96.794137 = -96.794137 Branch(Tip) 0.1 : -95.654016 -3.5089e+00 1.5404e+02 Branch(Tip) 0.2 : -95.783099 4.2894e+00 3.7207e+01 Branch(Tip) 0.5 : -97.748757 7.1172e+00 -2.0770e+00 Branch(Tip) 0.9 : -100.251762 5.1803e+00 -5.7371e+00 Branch(Tip) 1.5 : -102.436243 2.3477e+00 -3.4138e+00 Branch(Tip) 5.0 : -104.017665 1.6578e-02 -2.1989e-02 Branch(Tip) 10.0 : -104.030262 2.4924e-05 -3.2141e-05 Branch(Tip) 50.0 : -104.030281 2.7346e-15 -1.5841e-27 Branch(Tip) 90.0 : -104.030281 2.7346e-15 -1.9386e-32 Test -95.783099 = -95.783099 TEST alpha(ncats) = 1.50( 1) ; pinv = 0.60 1.000000 Branch 0.1 : -105.234564 7.4230e+00 7.3740e+00 Branch 0.2 : -105.979235 7.2309e+00 -7.5912e+00 Branch 0.5 : -107.694200 4.1603e+00 -9.4659e+00 Branch 0.9 : -108.763225 1.5595e+00 -3.9497e+00 Branch 1.5 : -109.245342 3.4684e-01 -8.5204e-01 Branch 5.0 : -109.389867 1.0493e-04 -2.3772e-04 Branch 10.0 : -109.389914 1.3360e-09 -3.0041e-09 Branch 50.0 : -109.389914 4.5326e-15 -1.8679e-32 Branch 90.0 : -109.389914 4.5326e-15 -1.8679e-32 Test -105.234564 = -105.234564 Branch(Tip) 0.1 : -102.669187 5.5139e+00 1.1971e+02 Branch(Tip) 0.2 : -103.565615 1.0804e+01 1.6052e+01 Branch(Tip) 0.5 : -106.644437 8.3920e+00 -1.5588e+01 Branch(Tip) 0.9 : -108.893328 3.3646e+00 -8.5057e+00 Branch(Tip) 1.5 : -109.923941 7.2417e-01 -1.8259e+00 Branch(Tip) 5.0 : -110.220389 2.1206e-04 -4.7948e-04 Branch(Tip) 10.0 : -110.220483 2.7300e-09 -6.1364e-09 Branch(Tip) 50.0 : -110.220483 4.5345e-15 -1.9223e-32 Branch(Tip) 90.0 : -110.220483 4.5345e-15 -1.9223e-32 Test -103.565615 = -103.565615 TEST alpha(ncats) = 1.50( 1) ; pinv = 0.90 1.000000 Branch 0.1 : -135.403784 1.3449e+00 -1.2487e+01 Branch 0.2 : -135.491444 5.3257e-01 -4.9217e+00 Branch 0.5 : -135.545622 3.3897e-02 -3.0954e-01 Branch 0.9 : -135.549245 8.9286e-04 -8.0898e-03 Branch 1.5 : -135.549343 3.9519e-06 -3.5623e-05 Branch 5.0 : -135.549344 1.7868e-14 -7.7070e-19 Branch 10.0 : -135.549344 1.7868e-14 -2.0525e-32 Branch 50.0 : -135.549344 1.7868e-14 -2.0525e-32 Branch 90.0 : -135.549344 1.7868e-14 -2.0525e-32 Test -135.403784 = -135.403784 Branch(Tip) 0.1 : -133.446326 2.1381e+01 -1.9967e+02 Branch(Tip) 0.2 : -134.810864 7.9184e+00 -8.0598e+01 Branch(Tip) 0.5 : -135.561972 4.1872e-01 -3.9416e+00 Branch(Tip) 0.9 : -135.605905 1.0538e-02 -9.5817e-02 Branch(Tip) 1.5 : -135.607062 4.6350e-05 -4.1792e-04 Branch(Tip) 5.0 : -135.607067 1.7869e-14 -9.0274e-18 Branch(Tip) 10.0 : -135.607067 1.7868e-14 -2.0531e-32 Branch(Tip) 50.0 : -135.607067 1.7868e-14 -2.0531e-32 Branch(Tip) 90.0 : -135.607067 1.7868e-14 -2.0531e-32 Test -134.810864 = -134.810864 FREE CREATE TEST alpha(ncats) = 0.10( 2) ; pinv = 0.00 0.000539 1.999461 Branch 0.1 : -97.813699 4.2734e+00 2.2823e+01 Branch 0.2 : -98.305710 5.2229e+00 1.2655e+00 Branch 0.5 : -99.707403 3.7987e+00 -6.4321e+00 Branch 0.9 : -100.773924 1.7278e+00 -3.6814e+00 Branch 1.5 : -101.354826 4.7235e-01 -1.0103e+00 Branch 5.0 : -101.576354 -2.9642e-03 -1.0751e-03 Branch 10.0 : -101.559336 -3.3641e-03 4.2003e-05 Branch 50.0 : -101.453490 -2.0329e-03 2.6260e-05 Branch 90.0 : -101.390611 -1.1669e-03 1.7828e-05 Test -97.813699 = -97.813699 Branch(Tip) 0.1 : -96.124952 -1.2228e-02 1.3863e+02 Branch(Tip) 0.2 : -96.546275 6.7367e+00 2.8696e+01 Branch(Tip) 0.5 : -98.901332 7.3783e+00 -8.1504e+00 Branch(Tip) 0.9 : -101.137530 3.8789e+00 -7.4957e+00 Branch(Tip) 1.5 : -102.477698 1.1080e+00 -2.3727e+00 Branch(Tip) 5.0 : -102.984852 -9.7527e-03 -2.3419e-03 Branch(Tip) 10.0 : -102.932312 -1.0191e-02 1.7983e-04 Branch(Tip) 50.0 : -102.631612 -5.5138e-03 7.5839e-05 Branch(Tip) 90.0 : -102.460403 -3.2725e-03 4.1359e-05 Test -96.546275 = -96.546275 TEST alpha(ncats) = 0.10( 2) ; pinv = 0.30 0.000539 1.999461 Branch 0.1 : -104.028021 6.6607e+00 1.7185e-01 Branch 0.2 : -104.669621 6.0011e+00 -1.0483e+01 Branch 0.5 : -105.969457 2.8206e+00 -8.2753e+00 Branch 0.9 : -106.623417 8.3034e-01 -2.5586e+00 Branch 1.5 : -106.851604 1.3285e-01 -4.1152e-01 Branch 5.0 : -106.858064 -1.3072e-02 2.2178e-04 Branch 10.0 : -106.795734 -1.1879e-02 2.2333e-04 Branch 50.0 : -106.449212 -6.3222e-03 8.6172e-05 Branch 90.0 : -106.251496 -3.8341e-03 4.4771e-05 Test -104.028021 = -104.028021 Branch(Tip) 0.1 : -101.414509 6.6266e+00 1.0706e+02 Branch(Tip) 0.2 : -102.372106 1.0992e+01 8.5464e+00 Branch(Tip) 0.5 : -105.254140 7.1719e+00 -1.7513e+01 Branch(Tip) 0.9 : -106.998735 2.2876e+00 -7.0136e+00 Branch(Tip) 1.5 : -107.622175 3.5127e-01 -1.1327e+00 Branch(Tip) 5.0 : -107.615865 -3.9455e-02 1.7218e-03 Branch(Tip) 10.0 : -107.438408 -3.1980e-02 1.2381e-03 Branch(Tip) 50.0 : -106.687318 -1.1457e-02 2.1203e-04 Branch(Tip) 90.0 : -106.352023 -6.1301e-03 8.3405e-05 Test -102.372106 = -102.372106 TEST alpha(ncats) = 0.10( 2) ; pinv = 0.60 0.000539 1.999461 Branch 0.1 : -116.056752 5.5658e+00 -2.6259e+01 Branch 0.2 : -116.496758 3.3827e+00 -1.7461e+01 Branch 0.5 : -117.006458 6.8532e-01 -3.7320e+00 Branch 0.9 : -117.112701 4.6160e-02 -5.0837e-01 Branch 1.5 : -117.097650 -5.3814e-02 -2.7404e-02 Branch 5.0 : -116.908900 -4.8778e-02 2.7931e-03 Branch 10.0 : -116.694771 -3.7738e-02 1.7453e-03 Branch 50.0 : -115.871630 -1.1732e-02 2.4053e-04 Branch 90.0 : -115.538765 -5.8782e-03 8.8466e-05 Test -116.056752 = -116.056752 Branch(Tip) 0.1 : -112.753719 1.8118e+01 -3.9730e+00 Branch(Tip) 0.2 : -114.413757 1.4334e+01 -5.2523e+01 Branch(Tip) 0.5 : -116.743003 3.1622e+00 -1.8280e+01 Branch(Tip) 0.9 : -117.201888 1.3564e-01 -2.1762e+00 Branch(Tip) 1.5 : -117.112107 -2.4976e-01 -4.9737e-02 Branch(Tip) 5.0 : -116.446013 -1.3780e-01 2.0146e-02 Branch(Tip) 10.0 : -115.930355 -7.8896e-02 6.8889e-03 Branch(Tip) 50.0 : -114.628732 -1.5248e-02 3.6523e-04 Branch(Tip) 90.0 : -114.214077 -7.0537e-03 1.1421e-04 Test -114.413757 = -114.413757 TEST alpha(ncats) = 0.10( 2) ; pinv = 0.90 0.000539 1.999461 Branch 0.1 : -138.922967 -4.2185e-01 -3.0043e-02 Branch 0.2 : -138.881073 -4.1324e-01 1.4719e-01 Branch 0.5 : -138.764274 -3.6606e-01 1.4536e-01 Branch 0.9 : -138.628426 -3.1557e-01 1.0953e-01 Branch 1.5 : -138.456525 -2.6075e-01 7.6217e-02 Branch 5.0 : -137.833853 -1.2521e-01 1.9661e-02 Branch 10.0 : -137.377308 -6.7582e-02 6.7467e-03 Branch 50.0 : -136.469697 -6.5004e-03 3.1631e-04 Branch 90.0 : -136.368214 -8.8157e-05 7.3585e-05 Test -138.922967 = -138.922967 Branch(Tip) 0.1 : -138.945270 1.7078e+00 -8.5463e+01 Branch(Tip) 0.2 : -138.889758 -1.6108e+00 -7.3287e+00 Branch(Tip) 0.5 : -138.406505 -1.3412e+00 1.7936e+00 Branch(Tip) 0.9 : -137.978373 -8.6615e-01 7.7402e-01 Branch(Tip) 1.5 : -137.562681 -5.6219e-01 3.3155e-01 Branch(Tip) 5.0 : -136.506438 -1.7747e-01 3.6421e-02 Branch(Tip) 10.0 : -135.903023 -8.4426e-02 9.4976e-03 Branch(Tip) 50.0 : -134.808019 -8.3400e-03 3.5670e-04 Branch(Tip) 90.0 : -134.654702 -9.9624e-04 8.8210e-05 Test -138.889758 = -138.889758 TEST alpha(ncats) = 0.75( 2) ; pinv = 0.00 0.235541 1.764459 Branch 0.1 : -94.976264 4.1973e-01 4.4844e+01 Branch 0.2 : -95.159526 2.7002e+00 1.0128e+01 Branch 0.5 : -96.103599 3.0819e+00 -1.9120e+00 Branch 0.9 : -97.172905 2.2923e+00 -1.6414e+00 Branch 1.5 : -98.323996 1.6416e+00 -6.7138e-01 Branch 5.0 : -102.211074 7.6991e-01 -1.6251e-01 Branch 10.0 : -104.436504 2.0757e-01 -6.1861e-02 Branch 50.0 : -105.130028 8.9112e-06 -1.9521e-06 Branch 90.0 : -105.130069 1.6206e-09 -3.4557e-10 Test -94.976264 = -94.976264 Branch(Tip) 0.1 : -94.091701 -4.5524e+00 1.5089e+02 Branch(Tip) 0.2 : -94.102420 2.9793e+00 3.4915e+01 Branch(Tip) 0.5 : -95.603053 5.4332e+00 -2.2713e+00 Branch(Tip) 0.9 : -97.478827 3.8564e+00 -4.0181e+00 Branch(Tip) 1.5 : -99.219434 2.1878e+00 -1.6742e+00 Branch(Tip) 5.0 : -103.461807 7.8817e-01 -1.6704e-01 Branch(Tip) 10.0 : -105.752819 2.1759e-01 -6.2924e-02 Branch(Tip) 50.0 : -106.509519 1.3017e-05 -2.8096e-06 Branch(Tip) 90.0 : -106.509579 2.5383e-09 -5.3918e-10 Test -94.102420 = -94.102420 TEST alpha(ncats) = 0.75( 2) ; pinv = 0.30 0.235541 1.764459 Branch 0.1 : -98.486511 4.8245e-01 3.4746e+01 Branch 0.2 : -98.640616 2.1537e+00 6.4052e+00 Branch 0.5 : -99.337167 2.1576e+00 -1.8154e+00 Branch 0.9 : -100.070291 1.5624e+00 -1.0777e+00 Branch 1.5 : -100.862467 1.1369e+00 -4.7410e-01 Branch 5.0 : -103.116309 3.1288e-01 -1.2366e-01 Branch 10.0 : -103.793412 4.3152e-02 -1.6509e-02 Branch 50.0 : -103.912378 1.1868e-07 -3.6188e-08 Branch 90.0 : -103.912378 6.3981e-13 -1.9268e-13 Test -98.486511 = -98.486511 Branch(Tip) 0.1 : -97.255797 -1.8060e+00 1.3412e+02 Branch(Tip) 0.2 : -97.473190 4.4631e+00 2.4541e+01 Branch(Tip) 0.5 : -99.056197 4.8085e+00 -6.3669e+00 Branch(Tip) 0.9 : -100.506147 2.6438e+00 -3.7306e+00 Branch(Tip) 1.5 : -101.645762 1.4201e+00 -1.0057e+00 Branch(Tip) 5.0 : -104.177195 3.4861e-01 -1.3142e-01 Branch(Tip) 10.0 : -104.961981 5.4128e-02 -1.9468e-02 Branch(Tip) 50.0 : -105.119351 1.9432e-07 -5.8945e-08 Branch(Tip) 90.0 : -105.119352 1.0745e-12 -3.2395e-13 Test -97.473190 = -97.473190 TEST alpha(ncats) = 0.75( 2) ; pinv = 0.60 0.235541 1.764459 Branch 0.1 : -105.546124 -6.4556e-02 2.9400e+01 Branch 0.2 : -105.632352 1.4327e+00 6.7475e+00 Branch 0.5 : -106.172912 1.8796e+00 -3.0304e-01 Branch 0.9 : -106.884937 1.6628e+00 -6.2449e-01 Branch 1.5 : -107.768071 1.2805e+00 -6.3045e-01 Branch 5.0 : -109.658848 1.4091e-01 -9.2852e-02 Branch 10.0 : -109.870983 6.5645e-03 -3.7782e-03 Branch 50.0 : -109.882647 3.1701e-12 -1.6762e-12 Branch 90.0 : -109.882647 4.5832e-15 -1.0767e-21 Test -105.546124 = -105.546124 Branch(Tip) 0.1 : -104.049259 2.1451e+00 9.3439e+01 Branch(Tip) 0.2 : -104.498289 5.4530e+00 3.0930e+00 Branch(Tip) 0.5 : -105.860021 3.4158e+00 -6.0153e+00 Branch(Tip) 0.9 : -106.910923 2.1223e+00 -1.6248e+00 Branch(Tip) 1.5 : -107.972545 1.4906e+00 -7.9327e-01 Branch(Tip) 5.0 : -110.193971 1.7794e-01 -1.1061e-01 Branch(Tip) 10.0 : -110.473947 9.4199e-03 -5.2756e-03 Branch(Tip) 50.0 : -110.491054 5.1759e-12 -2.7366e-12 Branch(Tip) 90.0 : -110.491054 4.8514e-15 -1.7647e-21 Test -104.498289 = -104.498289 TEST alpha(ncats) = 0.75( 2) ; pinv = 0.90 0.235541 1.764459 Branch 0.1 : -127.711862 5.8250e+00 1.5526e+00 Branch 0.2 : -128.284014 5.4887e+00 -6.4615e+00 Branch 0.5 : -129.580571 3.1572e+00 -7.0200e+00 Branch 0.9 : -130.400475 1.2155e+00 -2.9903e+00 Branch 1.5 : -130.782605 2.8277e-01 -6.7221e-01 Branch 5.0 : -130.905044 1.2494e-04 -2.6776e-04 Branch 10.0 : -130.905103 2.9893e-09 -6.3378e-09 Branch 50.0 : -130.905103 1.4717e-14 -1.0960e-29 Branch 90.0 : -130.905103 1.4717e-14 -1.0960e-29 Test -127.711862 = -127.711862 Branch(Tip) 0.1 : -125.625053 7.1383e+00 3.3377e+01 Branch(Tip) 0.2 : -126.418512 8.1985e+00 -1.4585e+00 Branch(Tip) 0.5 : -128.519703 5.4130e+00 -1.0973e+01 Branch(Tip) 0.9 : -129.954960 2.1623e+00 -5.2454e+00 Branch(Tip) 1.5 : -130.637596 5.0648e-01 -1.2030e+00 Branch(Tip) 5.0 : -130.857400 2.3257e-04 -4.9594e-04 Branch(Tip) 10.0 : -130.857509 5.7147e-09 -1.2105e-08 Branch(Tip) 50.0 : -130.857509 1.5508e-14 -1.0707e-29 Branch(Tip) 90.0 : -130.857509 1.5508e-14 -1.0707e-29 Test -126.418512 = -126.418512 TEST alpha(ncats) = 1.50( 2) ; pinv = 0.00 0.406939 1.593061 Branch 0.1 : -94.494030 7.0743e-01 5.0783e+01 Branch 0.2 : -94.727339 3.3621e+00 1.2706e+01 Branch 0.5 : -95.949258 4.1847e+00 -1.1918e+00 Branch 0.9 : -97.485498 3.4626e+00 -1.8573e+00 Branch 1.5 : -99.271618 2.5608e+00 -1.1799e+00 Branch 5.0 : -103.923712 5.4651e-01 -2.7154e-01 Branch 10.0 : -104.905268 4.1980e-02 -2.0681e-02 Branch 50.0 : -104.996059 7.3014e-09 -2.6880e-09 Branch 90.0 : -104.996059 5.5531e-15 -1.1469e-15 Test -94.494030 = -94.494030 Branch(Tip) 0.1 : -93.699867 -5.3155e+00 1.5680e+02 Branch(Tip) 0.2 : -93.657034 2.6356e+00 3.8363e+01 Branch(Tip) 0.5 : -95.189563 5.9313e+00 -4.3669e-02 Branch(Tip) 0.9 : -97.401233 4.9375e+00 -3.2815e+00 Branch(Tip) 1.5 : -99.831560 3.2926e+00 -2.0801e+00 Branch(Tip) 5.0 : -105.208593 6.0134e-01 -2.9486e-01 Branch(Tip) 10.0 : -106.312759 5.0630e-02 -2.3817e-02 Branch(Tip) 50.0 : -106.427316 1.1450e-08 -4.2017e-09 Branch(Tip) 90.0 : -106.427316 7.4679e-15 -1.8306e-15 Test -93.657034 = -93.657034 TEST alpha(ncats) = 1.50( 2) ; pinv = 0.30 0.406939 1.593061 Branch 0.1 : -97.458253 1.0094e+00 3.9392e+01 Branch 0.2 : -97.682421 2.9865e+00 8.4257e+00 Branch 0.5 : -98.673831 3.1820e+00 -2.0474e+00 Branch 0.9 : -99.774905 2.3443e+00 -1.8465e+00 Branch 1.5 : -100.902894 1.4925e+00 -1.0771e+00 Branch 5.0 : -102.853358 1.3384e-01 -8.8753e-02 Branch 10.0 : -103.054876 6.3138e-03 -3.6003e-03 Branch 50.0 : -103.066215 3.9715e-12 -2.0748e-12 Branch 90.0 : -103.066215 2.8660e-15 -1.7451e-21 Test -97.458253 = -97.458253 Branch(Tip) 0.1 : -96.346892 -2.9642e+00 1.4270e+02 Branch(Tip) 0.2 : -96.484277 3.9772e+00 3.0230e+01 Branch(Tip) 0.5 : -98.125627 5.5216e+00 -3.9416e+00 Branch(Tip) 0.9 : -99.965847 3.7031e+00 -3.9814e+00 Branch(Tip) 1.5 : -101.629904 2.0635e+00 -1.7892e+00 Branch(Tip) 5.0 : -104.200538 1.8073e-01 -1.1504e-01 Branch(Tip) 10.0 : -104.481673 9.3979e-03 -5.2393e-03 Branch(Tip) 50.0 : -104.498869 6.6523e-12 -3.4742e-12 Branch(Tip) 90.0 : -104.498869 2.9404e-15 -2.9335e-21 Test -96.484277 = -96.484277 TEST alpha(ncats) = 1.50( 2) ; pinv = 0.60 0.406939 1.593061 Branch 0.1 : -104.666269 2.3820e+00 2.4449e+01 Branch 0.2 : -104.978193 3.5318e+00 3.9235e+00 Branch 0.5 : -106.031272 3.2192e+00 -2.6178e+00 Branch 0.9 : -107.112584 2.2182e+00 -2.2182e+00 Branch 1.5 : -108.103381 1.1773e+00 -1.2947e+00 Branch 5.0 : -109.136939 2.6548e-02 -2.6740e-02 Branch 10.0 : -109.163764 2.2147e-04 -2.0658e-04 Branch 50.0 : -109.164003 4.3398e-15 -2.4200e-20 Branch 90.0 : -109.164003 4.3398e-15 -4.1262e-31 Test -104.666269 = -104.666269 Branch(Tip) 0.1 : -102.933684 2.2870e+00 1.0767e+02 Branch(Tip) 0.2 : -103.457404 6.7047e+00 1.1304e+01 Branch(Tip) 0.5 : -105.372444 5.3799e+00 -7.3177e+00 Branch(Tip) 0.9 : -107.044353 3.2172e+00 -3.8377e+00 Branch(Tip) 1.5 : -108.438083 1.6251e+00 -1.8132e+00 Branch(Tip) 5.0 : -109.887296 3.9985e-02 -3.9494e-02 Branch(Tip) 10.0 : -109.928350 3.5434e-04 -3.2781e-04 Branch(Tip) 50.0 : -109.928734 4.5315e-15 -4.0723e-20 Branch(Tip) 90.0 : -109.928734 4.5315e-15 -4.0693e-31 Test -103.457404 = -103.457404 TEST alpha(ncats) = 1.50( 2) ; pinv = 0.90 0.406939 1.593061 Branch 0.1 : -131.758422 6.4067e+00 -2.2745e+01 Branch 0.2 : -132.293924 4.3956e+00 -1.7280e+01 Branch 0.5 : -133.057245 1.2912e+00 -5.3050e+00 Branch 0.9 : -133.312463 2.5801e-01 -1.0167e+00 Branch 1.5 : -133.372365 2.5573e-02 -9.6867e-02 Branch 5.0 : -133.379168 6.1187e-08 -2.2432e-07 Branch 10.0 : -133.379168 1.7019e-14 -2.5386e-15 Branch 50.0 : -133.379168 1.6325e-14 -7.2149e-30 Branch 90.0 : -133.379168 1.6325e-14 -7.2149e-30 Test -131.758422 = -131.758422 Branch(Tip) 0.1 : -128.963227 1.6159e+01 -4.3447e+01 Branch(Tip) 0.2 : -130.354719 1.1717e+01 -4.1724e+01 Branch(Tip) 0.5 : -132.433049 3.5230e+00 -1.4836e+01 Branch(Tip) 0.9 : -133.116430 6.6890e-01 -2.7085e+00 Branch(Tip) 1.5 : -133.269371 6.4084e-02 -2.4383e-01 Branch(Tip) 5.0 : -133.286405 1.5741e-07 -5.7648e-07 Branch(Tip) 10.0 : -133.286405 1.8257e-14 -6.5714e-15 Branch(Tip) 50.0 : -133.286405 1.6460e-14 -7.0651e-30 Branch(Tip) 90.0 : -133.286405 1.6460e-14 -7.0651e-30 Test -130.354719 = -130.354719 FREE CREATE TEST alpha(ncats) = 0.10( 4) ; pinv = 0.00 0.000001 0.001078 0.093753 3.905168 Branch 0.1 : -104.554032 1.1594e+00 5.1649e+00 Branch 0.2 : -104.673572 1.0972e+00 -3.4522e+00 Branch 0.5 : -104.846739 1.6903e-01 -1.8227e+00 Branch 0.9 : -104.830660 -1.4110e-01 -1.4521e-01 Branch 1.5 : -104.753815 -8.6950e-02 1.7171e-01 Branch 5.0 : -105.006599 1.3367e-01 6.5476e-03 Branch 10.0 : -105.636668 1.0691e-01 -9.3659e-03 Branch 50.0 : -106.604739 1.8234e-03 -1.0019e-04 Branch 90.0 : -106.651618 1.0221e-03 2.9901e-07 Test -104.554032 = -104.554032 Branch(Tip) 0.1 : -102.515983 5.9186e+00 8.0758e+01 Branch(Tip) 0.2 : -103.284213 8.0642e+00 -8.8938e+00 Branch(Tip) 0.5 : -104.902689 2.7669e+00 -1.3479e+01 Branch(Tip) 0.9 : -105.346231 1.9227e-01 -2.1425e+00 Branch(Tip) 1.5 : -105.299749 -1.5032e-01 6.9769e-02 Branch(Tip) 5.0 : -105.363528 9.6685e-02 1.1714e-02 Branch(Tip) 10.0 : -105.854848 8.6553e-02 -6.8210e-03 Branch(Tip) 50.0 : -106.709566 1.6432e-03 -1.3166e-04 Branch(Tip) 90.0 : -106.738310 5.0288e-04 1.9163e-06 Test -103.284213 = -103.284213 TEST alpha(ncats) = 0.10( 4) ; pinv = 0.30 0.000001 0.001078 0.093753 3.905168 Branch 0.1 : -109.836944 -1.4294e+00 1.1844e+01 Branch 0.2 : -109.730508 -8.4554e-01 2.5400e+00 Branch 0.5 : -109.532033 -5.4177e-01 7.1680e-01 Branch 0.9 : -109.372263 -2.6477e-01 6.0842e-01 Branch 1.5 : -109.301326 -4.3040e-03 2.8665e-01 Branch 5.0 : -109.880356 1.9938e-01 -1.1098e-02 Branch 10.0 : -110.662524 1.1091e-01 -1.6630e-02 Branch 50.0 : -111.330836 2.3223e-04 -2.0200e-05 Branch 90.0 : -111.338296 2.4770e-04 3.9842e-06 Test -109.836944 = -109.836944 Branch(Tip) 0.1 : -108.155673 7.0938e+00 3.4567e+01 Branch(Tip) 0.2 : -108.859844 6.0485e+00 -2.8432e+01 Branch(Tip) 0.5 : -109.653060 5.2223e-01 -6.8569e+00 Branch(Tip) 0.9 : -109.617433 -2.8538e-01 4.5548e-02 Branch(Tip) 1.5 : -109.499575 -9.0994e-02 3.1791e-01 Branch(Tip) 5.0 : -109.889394 1.6073e-01 -5.8617e-03 Branch(Tip) 10.0 : -110.535690 9.3978e-02 -1.3080e-02 Branch(Tip) 50.0 : -111.141086 -5.1909e-04 -3.0269e-05 Branch(Tip) 90.0 : -111.119380 -3.8356e-04 9.4928e-06 Test -108.859844 = -108.859844 TEST alpha(ncats) = 0.10( 4) ; pinv = 0.60 0.000001 0.001078 0.093753 3.905168 Branch 0.1 : -116.825451 -4.0086e+00 2.9826e+01 Branch 0.2 : -116.530823 -2.1779e+00 1.1315e+01 Branch 0.5 : -116.180514 -5.4286e-01 2.6613e+00 Branch 0.9 : -116.109012 6.9580e-02 8.4062e-01 Branch 1.5 : -116.250021 3.4038e-01 2.1222e-01 Branch 5.0 : -117.516001 2.7152e-01 -6.3550e-02 Branch 10.0 : -118.269287 6.7673e-02 -2.0346e-02 Branch 50.0 : -118.450766 -1.1179e-03 1.9649e-05 Branch 90.0 : -118.419518 -5.0230e-04 1.1375e-05 Test -116.825451 = -116.825451 Branch(Tip) 0.1 : -116.267325 2.6937e+00 -1.6753e+01 Branch(Tip) 0.2 : -116.413214 3.1371e-01 -1.7214e+01 Branch(Tip) 0.5 : -116.243045 -6.2711e-01 1.6553e+00 Branch(Tip) 0.9 : -116.118486 -5.3002e-02 9.6706e-01 Branch(Tip) 1.5 : -116.203451 2.6782e-01 2.6015e-01 Branch(Tip) 5.0 : -117.335333 2.5205e-01 -5.5578e-02 Branch(Tip) 10.0 : -118.061152 7.0169e-02 -1.9201e-02 Branch(Tip) 50.0 : -118.223795 -2.3660e-03 3.9273e-05 Branch(Tip) 90.0 : -118.155549 -1.1676e-03 2.1718e-05 Test -116.413214 = -116.413214 TEST alpha(ncats) = 0.10( 4) ; pinv = 0.90 0.000001 0.001078 0.093753 3.905168 Branch 0.1 : -132.412181 -1.4365e+00 3.5099e+01 Branch 0.2 : -132.390100 6.2086e-01 1.1602e+01 Branch 0.5 : -132.827982 1.8032e+00 4.6393e-01 Branch 0.9 : -133.520882 1.5660e+00 -1.0852e+00 Branch 1.5 : -134.260592 9.1781e-01 -9.3968e-01 Branch 5.0 : -135.036135 -4.6483e-04 -2.2116e-02 Branch 10.0 : -134.954944 -1.8034e-02 8.7475e-04 Branch 50.0 : -134.657532 -2.2810e-03 1.1611e-04 Branch 90.0 : -134.621972 -1.0218e-04 1.9989e-05 Test -132.412181 = -132.412181 Branch(Tip) 0.1 : -132.063958 -4.3410e+00 8.4386e+01 Branch(Tip) 0.2 : -131.895555 1.1882e-02 2.1866e+01 Branch(Tip) 0.5 : -132.363694 2.2237e+00 1.3304e+00 Branch(Tip) 0.9 : -133.251988 2.0582e+00 -1.2569e+00 Branch(Tip) 1.5 : -134.241988 1.2517e+00 -1.2127e+00 Branch(Tip) 5.0 : -135.340969 -2.7712e-03 -3.5153e-02 Branch(Tip) 10.0 : -135.202849 -2.9713e-02 1.7521e-03 Branch(Tip) 50.0 : -134.754795 -2.9406e-03 1.7599e-04 Branch(Tip) 90.0 : -134.721602 3.6825e-04 3.0592e-05 Test -131.895555 = -131.895555 TEST alpha(ncats) = 0.75( 4) ; pinv = 0.00 0.084885 0.386197 0.942076 2.586843 Branch 0.1 : -95.393795 -3.1632e-01 4.7018e+01 Branch 0.2 : -95.511265 2.1058e+00 1.1280e+01 Branch 0.5 : -96.328422 2.8233e+00 -9.2552e-01 Branch 0.9 : -97.352972 2.2766e+00 -1.3933e+00 Branch 1.5 : -98.500074 1.6001e+00 -8.7503e-01 Branch 5.0 : -101.454597 4.7695e-01 -1.0046e-01 Branch 10.0 : -103.111317 2.4262e-01 -2.3693e-02 Branch 50.0 : -105.462912 3.1017e-03 -3.3341e-04 Branch 90.0 : -105.492804 6.7567e-05 -5.8682e-06 Test -95.393795 = -95.393795 Branch(Tip) 0.1 : -94.534214 -4.2932e+00 1.4415e+02 Branch(Tip) 0.2 : -94.544268 2.7561e+00 3.1332e+01 Branch(Tip) 0.5 : -95.882616 4.7531e+00 -2.2491e+00 Branch(Tip) 0.9 : -97.537632 3.4977e+00 -2.9666e+00 Branch(Tip) 1.5 : -99.201302 2.1929e+00 -1.5295e+00 Branch(Tip) 5.0 : -102.759839 5.0787e-01 -1.2352e-01 Branch(Tip) 10.0 : -104.446893 2.3931e-01 -2.4636e-02 Branch(Tip) 50.0 : -106.765963 3.3849e-03 -3.4835e-04 Branch(Tip) 90.0 : -106.800002 8.6790e-05 -7.2570e-06 Test -94.544268 = -94.544268 TEST alpha(ncats) = 0.75( 4) ; pinv = 0.30 0.084885 0.386197 0.942076 2.586843 Branch 0.1 : -98.893618 -8.1748e-02 3.9505e+01 Branch 0.2 : -99.009847 1.9266e+00 8.9704e+00 Branch 0.5 : -99.717622 2.3614e+00 -1.2452e+00 Branch 0.9 : -100.544656 1.7717e+00 -1.3811e+00 Branch 1.5 : -101.398581 1.1352e+00 -7.8347e-01 Branch 5.0 : -103.176646 2.3221e-01 -6.6154e-02 Branch 10.0 : -103.872246 8.3733e-02 -1.4055e-02 Branch 50.0 : -104.410096 3.1120e-04 -3.8004e-05 Branch 90.0 : -104.412684 2.9863e-06 -3.3710e-07 Test -98.893618 = -98.893618 Branch(Tip) 0.1 : -97.788450 -2.0374e+00 1.2697e+02 Branch(Tip) 0.2 : -97.956667 3.7901e+00 2.2246e+01 Branch(Tip) 0.5 : -99.340389 4.3721e+00 -4.1237e+00 Branch(Tip) 0.9 : -100.770374 2.8682e+00 -2.9908e+00 Branch(Tip) 1.5 : -102.070051 1.6217e+00 -1.3961e+00 Branch(Tip) 5.0 : -104.280534 2.4797e-01 -7.9667e-02 Branch(Tip) 10.0 : -104.996915 8.5422e-02 -1.3786e-02 Branch(Tip) 50.0 : -105.587833 4.4970e-04 -5.2703e-05 Branch(Tip) 90.0 : -105.591708 4.9684e-06 -5.4838e-07 Test -97.956667 = -97.956667 TEST alpha(ncats) = 0.75( 4) ; pinv = 0.60 0.084885 0.386197 0.942076 2.586843 Branch 0.1 : -105.843834 5.6997e-01 2.9071e+01 Branch 0.2 : -105.991287 2.0134e+00 5.9106e+00 Branch 0.5 : -106.652840 2.0835e+00 -1.6355e+00 Branch 0.9 : -107.354409 1.4485e+00 -1.3491e+00 Branch 1.5 : -108.027454 8.6226e-01 -6.7602e-01 Branch 5.0 : -109.359578 1.8322e-01 -5.1864e-02 Branch 10.0 : -109.865747 4.9588e-02 -1.2570e-02 Branch 50.0 : -110.069856 9.0704e-06 -1.7879e-06 Branch 90.0 : -110.069902 3.8493e-09 -7.4037e-10 Test -105.843834 = -105.843834 Branch(Tip) 0.1 : -104.453153 1.3370e+00 9.2805e+01 Branch(Tip) 0.2 : -104.832903 4.9730e+00 8.5157e+00 Branch(Tip) 0.5 : -106.254487 4.0071e+00 -5.4134e+00 Branch(Tip) 0.9 : -107.490249 2.3373e+00 -3.0061e+00 Branch(Tip) 1.5 : -108.489672 1.1720e+00 -1.1931e+00 Branch(Tip) 5.0 : -109.999958 1.7967e-01 -5.1543e-02 Branch(Tip) 10.0 : -110.510600 5.3640e-02 -1.2220e-02 Branch(Tip) 50.0 : -110.752430 1.4793e-05 -2.8543e-06 Branch(Tip) 90.0 : -110.752507 6.9260e-09 -1.3233e-09 Test -104.832903 = -104.832903 TEST alpha(ncats) = 0.75( 4) ; pinv = 0.90 0.084885 0.386197 0.942076 2.586843 Branch 0.1 : -127.157390 1.5890e+00 1.0867e+01 Branch 0.2 : -127.349980 2.1200e+00 1.9257e+00 Branch 0.5 : -127.986883 1.9969e+00 -1.1867e+00 Branch 0.9 : -128.687941 1.5125e+00 -1.1501e+00 Branch 1.5 : -129.408015 9.2191e-01 -8.1160e-01 Branch 5.0 : -130.358613 3.5314e-02 -3.1359e-02 Branch 10.0 : -130.399188 5.6049e-04 -4.4512e-04 Branch 50.0 : -130.399900 1.4994e-14 -1.9860e-17 Branch 90.0 : -130.399900 1.4968e-14 -1.7534e-29 Test -127.157390 = -127.157390 Branch(Tip) 0.1 : -125.678952 5.0339e+00 2.6169e+01 Branch(Tip) 0.2 : -126.213182 5.1377e+00 -8.8542e+00 Branch(Tip) 0.5 : -127.369584 2.8519e+00 -4.7336e+00 Branch(Tip) 0.9 : -128.245535 1.7175e+00 -1.7448e+00 Branch(Tip) 1.5 : -129.033413 9.9153e-01 -8.6984e-01 Branch(Tip) 5.0 : -130.108188 4.6675e-02 -3.9354e-02 Branch(Tip) 10.0 : -130.163972 8.4249e-04 -6.5631e-04 Branch(Tip) 50.0 : -130.165060 1.5999e-14 -3.3516e-17 Branch(Tip) 90.0 : -130.165060 1.5956e-14 -1.8548e-29 Test -126.213182 = -126.213182 TEST alpha(ncats) = 1.50( 4) ; pinv = 0.00 0.225323 0.588556 1.050422 2.135699 Branch 0.1 : -94.633341 3.1257e-01 5.0778e+01 Branch 0.2 : -94.826987 2.9643e+00 1.2716e+01 Branch 0.5 : -95.934717 3.8313e+00 -9.8129e-01 Branch 0.9 : -97.343685 3.1696e+00 -1.7857e+00 Branch 1.5 : -98.957178 2.2690e+00 -1.2031e+00 Branch 5.0 : -103.076160 6.0190e-01 -1.8246e-01 Branch 10.0 : -104.635556 1.3293e-01 -4.1068e-02 Branch 50.0 : -105.076313 6.7756e-06 -1.4313e-06 Branch 90.0 : -105.076345 1.7272e-09 -3.5315e-10 Test -94.633341 = -94.633341 Branch(Tip) 0.1 : -93.848615 -5.1868e+00 1.5341e+02 Branch(Tip) 0.2 : -93.805671 2.5291e+00 3.6588e+01 Branch(Tip) 0.5 : -95.251967 5.5325e+00 -4.0374e-01 Branch(Tip) 0.9 : -97.298961 4.5518e+00 -3.0444e+00 Branch(Tip) 1.5 : -99.537087 3.0205e+00 -1.9870e+00 Branch(Tip) 5.0 : -104.405028 6.3562e-01 -2.0786e-01 Branch(Tip) 10.0 : -106.016366 1.3654e-01 -4.1518e-02 Branch(Tip) 50.0 : -106.484170 9.7626e-06 -2.0247e-06 Branch(Tip) 90.0 : -106.484218 2.7126e-09 -5.5173e-10 Test -93.805671 = -93.805671 TEST alpha(ncats) = 1.50( 4) ; pinv = 0.30 0.225323 0.588556 1.050422 2.135699 Branch 0.1 : -97.702985 6.9136e-01 4.0457e+01 Branch 0.2 : -97.899517 2.7451e+00 9.0449e+00 Branch 0.5 : -98.839836 3.0616e+00 -1.8488e+00 Branch 0.9 : -99.899205 2.2405e+00 -1.8877e+00 Branch 1.5 : -100.958896 1.3760e+00 -1.0544e+00 Branch 5.0 : -102.877842 1.8728e-01 -8.6570e-02 Branch 10.0 : -103.260758 2.3644e-02 -8.9586e-03 Branch 50.0 : -103.327405 1.0143e-07 -2.9662e-08 Branch 90.0 : -103.327405 9.1087e-13 -2.6296e-13 Test -97.702985 = -97.702985 Branch(Tip) 0.1 : -96.626054 -2.9213e+00 1.3898e+02 Branch(Tip) 0.2 : -96.753650 3.7725e+00 2.8637e+01 Branch(Tip) 0.5 : -98.305661 5.2301e+00 -3.4922e+00 Branch(Tip) 0.9 : -100.069558 3.5977e+00 -3.6969e+00 Branch(Tip) 1.5 : -101.689643 1.9899e+00 -1.8376e+00 Branch(Tip) 5.0 : -104.168707 2.2012e-01 -1.0180e-01 Branch(Tip) 10.0 : -104.627822 3.0124e-02 -1.0811e-02 Branch(Tip) 50.0 : -104.717099 1.7163e-07 -4.9823e-08 Branch(Tip) 90.0 : -104.717100 1.5992e-12 -4.6179e-13 Test -96.753650 = -96.753650 TEST alpha(ncats) = 1.50( 4) ; pinv = 0.60 0.225323 0.588556 1.050422 2.135699 Branch 0.1 : -104.817882 2.0709e+00 2.5024e+01 Branch 0.2 : -105.099937 3.2341e+00 3.7820e+00 Branch 0.5 : -106.052113 2.8469e+00 -2.7621e+00 Branch 0.9 : -106.986867 1.8880e+00 -1.9168e+00 Branch 1.5 : -107.845243 1.0695e+00 -9.4468e-01 Branch 5.0 : -109.114197 8.0743e-02 -5.3551e-02 Branch 10.0 : -109.236642 3.9571e-03 -2.2168e-03 Branch 50.0 : -109.243891 4.4238e-12 -2.2400e-12 Branch 90.0 : -109.243891 4.3614e-15 -3.5892e-21 Test -104.817882 = -104.817882 Branch(Tip) 0.1 : -103.179276 1.8748e+00 1.0563e+02 Branch(Tip) 0.2 : -103.657607 6.2534e+00 1.1978e+01 Branch(Tip) 0.5 : -105.477785 5.1570e+00 -7.1466e+00 Branch(Tip) 0.9 : -107.051034 2.9306e+00 -3.9762e+00 Branch(Tip) 1.5 : -108.283190 1.4172e+00 -1.5216e+00 Branch(Tip) 5.0 : -109.839851 1.0029e-01 -6.2940e-02 Branch(Tip) 10.0 : -109.999056 5.6412e-03 -3.0555e-03 Branch(Tip) 50.0 : -110.009686 7.5957e-12 -3.8434e-12 Branch(Tip) 90.0 : -110.009686 4.5977e-15 -6.2026e-21 Test -103.657607 = -103.657607 TEST alpha(ncats) = 1.50( 4) ; pinv = 0.90 0.225323 0.588556 1.050422 2.135699 Branch 0.1 : -129.851473 5.4798e+00 -7.9916e+00 Branch 0.2 : -130.355877 4.5908e+00 -9.1416e+00 Branch 0.5 : -131.365623 2.3255e+00 -5.6495e+00 Branch 0.9 : -131.956254 8.6060e-01 -2.1443e+00 Branch 1.5 : -132.226449 2.0106e-01 -4.7164e-01 Branch 5.0 : -132.315373 1.1315e-04 -2.3301e-04 Branch 10.0 : -132.315428 4.1995e-09 -8.5254e-09 Branch 50.0 : -132.315428 1.5537e-14 -1.0169e-29 Branch 90.0 : -132.315428 1.5537e-14 -1.0169e-29 Test -129.851473 = -129.851473 Branch(Tip) 0.1 : -127.540702 1.1643e+01 -1.6207e+01 Branch(Tip) 0.2 : -128.584360 9.1065e+00 -2.6171e+01 Branch(Tip) 0.5 : -130.419200 3.9248e+00 -1.0472e+01 Branch(Tip) 0.9 : -131.395427 1.4080e+00 -3.4962e+00 Branch(Tip) 1.5 : -131.840125 3.3506e-01 -7.7436e-01 Branch(Tip) 5.0 : -131.990369 2.0515e-04 -4.1904e-04 Branch(Tip) 10.0 : -131.990470 7.9465e-09 -1.6106e-08 Branch(Tip) 50.0 : -131.990470 1.5869e-14 -9.8854e-30 Branch(Tip) 90.0 : -131.990470 1.5869e-14 -9.8854e-30 Test -128.584360 = -128.584360 ti/tv:alpha(ncats) = 0.10( 1) logL: -134.810864 ti/tv:alpha(ncats) = 0.75( 1) logL: -134.810864 ti/tv:alpha(ncats) = 1.50( 1) logL: -134.810864 ti/tv:alpha(ncats) = 0.10( 2) logL: -138.889758 ti/tv:alpha(ncats) = 0.75( 2) logL: -126.418512 ti/tv:alpha(ncats) = 1.50( 2) logL: -130.354719 ti/tv:alpha(ncats) = 0.10( 4) logL: -131.895555 ti/tv:alpha(ncats) = 0.75( 4) logL: -126.213182 ti/tv:alpha(ncats) = 1.50( 4) logL: -128.584360 libpll-0.3.1/test/out/derivatives.out000066400000000000000000001210641310701451700176400ustar00rootroot00000000000000FREE CREATE TEST alpha(ncats) = 0.10( 1) ; pinv = 0.00 1.000000 Branch 0.1 : -91.041015 -2.8899e+00 8.4140e+01 Branch 0.2 : -91.020764 1.5432e+00 2.3010e+01 Branch 0.5 : -91.987234 3.9588e+00 1.4564e+00 Branch 0.9 : -93.552231 3.6536e+00 -1.9376e+00 Branch 1.5 : -95.354692 2.3487e+00 -2.0674e+00 Branch 5.0 : -97.615430 5.9671e-02 -6.1893e-02 Branch 10.0 : -97.673817 4.1468e-04 -4.0423e-04 Branch 50.0 : -97.674243 -6.6613e-15 -5.4471e-21 Branch 90.0 : -97.674243 -6.6613e-15 -7.4193e-38 Test -91.041015 = -91.041015 Branch(Tip) 0.1 : -90.329446 -4.0825e+00 1.3678e+02 Branch(Tip) 0.2 : -90.363715 3.2374e+00 3.8174e+01 Branch(Tip) 0.5 : -92.156827 7.1408e+00 2.0451e+00 Branch(Tip) 0.9 : -94.959307 6.5299e+00 -3.4218e+00 Branch(Tip) 1.5 : -98.190516 4.2247e+00 -3.6902e+00 Branch(Tip) 5.0 : -102.226019 1.0138e-01 -1.0675e-01 Branch(Tip) 10.0 : -102.324156 6.8341e-04 -6.6702e-04 Branch(Tip) 50.0 : -102.324858 -6.6613e-15 -8.9581e-21 Branch(Tip) 90.0 : -102.324858 -6.6613e-15 -1.2201e-37 Test -90.363715 = -90.363715 TEST alpha(ncats) = 0.10( 1) ; pinv = 0.30 1.000000 Branch 0.1 : -91.991139 -3.1754e+00 7.2285e+01 Branch 0.2 : -91.904873 6.2551e-01 1.9136e+01 Branch 0.5 : -92.470985 2.3105e+00 -1.0281e-01 Branch 0.9 : -93.298269 1.7182e+00 -1.9287e+00 Branch 1.5 : -94.021985 7.8156e-01 -1.1099e+00 Branch 5.0 : -94.557860 5.1732e-03 -7.2440e-03 Branch 10.0 : -94.561564 4.9557e-06 -6.8744e-06 Branch 50.0 : -94.561568 -7.3058e-15 -5.7432e-30 Branch 90.0 : -94.561568 -7.3058e-15 -2.0891e-31 Test -91.991139 = -91.991139 Branch(Tip) 0.1 : -91.023442 -1.6107e+00 1.1557e+02 Branch(Tip) 0.2 : -91.236562 4.5468e+00 3.0796e+01 Branch(Tip) 0.5 : -93.163026 6.8489e+00 -2.2728e+00 Branch(Tip) 0.9 : -95.560471 4.9436e+00 -5.5454e+00 Branch(Tip) 1.5 : -97.637397 2.2189e+00 -3.2810e+00 Branch(Tip) 5.0 : -99.077667 1.1724e-02 -1.6649e-02 Branch(Tip) 10.0 : -99.085987 1.0966e-05 -1.5215e-05 Branch(Tip) 50.0 : -99.085995 -7.3467e-15 -1.2463e-29 Branch(Tip) 90.0 : -99.085995 -7.3467e-15 -2.2150e-31 Test -91.236562 = -91.236562 TEST alpha(ncats) = 0.10( 1) ; pinv = 0.60 1.000000 Branch 0.1 : -97.395496 4.1869e-01 4.1576e+01 Branch 0.2 : -97.566231 2.4650e+00 7.9705e+00 Branch 0.5 : -98.337703 2.1781e+00 -3.8532e+00 Branch 0.9 : -98.930700 9.0932e-01 -2.1922e+00 Branch 1.5 : -99.215328 2.0430e-01 -5.1302e-01 Branch 5.0 : -99.297308 3.8535e-05 -9.3567e-05 Branch 10.0 : -99.297324 2.0653e-10 -5.0132e-10 Branch 50.0 : -99.297324 -1.1880e-14 -1.7296e-31 Branch 90.0 : -99.297324 -1.1880e-14 -1.7296e-31 Test -97.395496 = -97.395496 Branch(Tip) 0.1 : -95.225032 7.2632e+00 7.3170e+01 Branch(Tip) 0.2 : -96.169157 1.0605e+01 9.2719e+00 Branch(Tip) 0.5 : -99.100065 7.8974e+00 -1.4893e+01 Branch(Tip) 0.9 : -101.205774 3.1182e+00 -8.1068e+00 Branch(Tip) 1.5 : -102.137369 6.1893e-01 -1.6698e+00 Branch(Tip) 5.0 : -102.372957 9.9808e-05 -2.4251e-04 Branch(Tip) 10.0 : -102.372998 5.3436e-10 -1.2970e-09 Branch(Tip) 50.0 : -102.372998 -1.1896e-14 -1.8500e-31 Branch(Tip) 90.0 : -102.372998 -1.1896e-14 -1.8500e-31 Test -96.169157 = -96.169157 TEST alpha(ncats) = 0.10( 1) ; pinv = 0.90 1.000000 Branch 0.1 : -121.077217 8.8195e-01 -8.6903e+00 Branch 0.2 : -121.133222 3.2761e-01 -3.2488e+00 Branch 0.5 : -121.164660 1.7097e-02 -1.6709e-01 Branch 0.9 : -121.166378 3.4811e-04 -3.3822e-03 Branch 1.5 : -121.166414 1.0264e-06 -9.9656e-06 Branch 5.0 : -121.166414 -4.6680e-14 -1.7414e-20 Branch 10.0 : -121.166414 -4.6680e-14 -1.6772e-31 Branch 50.0 : -121.166414 -4.6680e-14 -1.6772e-31 Branch 90.0 : -121.166414 -4.6680e-14 -1.6772e-31 Test -121.077217 = -121.077217 Branch(Tip) 0.1 : -119.215967 2.0918e+01 -1.9042e+02 Branch(Tip) 0.2 : -120.551659 7.6462e+00 -8.1447e+01 Branch(Tip) 0.5 : -121.236738 3.2182e-01 -3.2758e+00 Branch(Tip) 0.9 : -121.268238 6.1290e-03 -5.9820e-02 Branch(Tip) 1.5 : -121.268865 1.7939e-05 -1.7419e-04 Branch(Tip) 5.0 : -121.268867 -4.6680e-14 -3.0427e-19 Branch(Tip) 10.0 : -121.268867 -4.6680e-14 -1.6835e-31 Branch(Tip) 50.0 : -121.268867 -4.6680e-14 -1.6835e-31 Branch(Tip) 90.0 : -121.268867 -4.6680e-14 -1.6835e-31 Test -120.551659 = -120.551659 TEST alpha(ncats) = 0.75( 1) ; pinv = 0.00 1.000000 Branch 0.1 : -91.041015 -2.8899e+00 8.4140e+01 Branch 0.2 : -91.020764 1.5432e+00 2.3010e+01 Branch 0.5 : -91.987234 3.9588e+00 1.4564e+00 Branch 0.9 : -93.552231 3.6536e+00 -1.9376e+00 Branch 1.5 : -95.354692 2.3487e+00 -2.0674e+00 Branch 5.0 : -97.615430 5.9671e-02 -6.1893e-02 Branch 10.0 : -97.673817 4.1468e-04 -4.0423e-04 Branch 50.0 : -97.674243 -6.6613e-15 -5.4471e-21 Branch 90.0 : -97.674243 -6.6613e-15 -7.4193e-38 Test -91.041015 = -91.041015 Branch(Tip) 0.1 : -90.329446 -4.0825e+00 1.3678e+02 Branch(Tip) 0.2 : -90.363715 3.2374e+00 3.8174e+01 Branch(Tip) 0.5 : -92.156827 7.1408e+00 2.0451e+00 Branch(Tip) 0.9 : -94.959307 6.5299e+00 -3.4218e+00 Branch(Tip) 1.5 : -98.190516 4.2247e+00 -3.6902e+00 Branch(Tip) 5.0 : -102.226019 1.0138e-01 -1.0675e-01 Branch(Tip) 10.0 : -102.324156 6.8341e-04 -6.6702e-04 Branch(Tip) 50.0 : -102.324858 -6.6613e-15 -8.9581e-21 Branch(Tip) 90.0 : -102.324858 -6.6613e-15 -1.2201e-37 Test -90.363715 = -90.363715 TEST alpha(ncats) = 0.75( 1) ; pinv = 0.30 1.000000 Branch 0.1 : -91.991139 -3.1754e+00 7.2285e+01 Branch 0.2 : -91.904873 6.2551e-01 1.9136e+01 Branch 0.5 : -92.470985 2.3105e+00 -1.0281e-01 Branch 0.9 : -93.298269 1.7182e+00 -1.9287e+00 Branch 1.5 : -94.021985 7.8156e-01 -1.1099e+00 Branch 5.0 : -94.557860 5.1732e-03 -7.2440e-03 Branch 10.0 : -94.561564 4.9557e-06 -6.8744e-06 Branch 50.0 : -94.561568 -7.3058e-15 -5.7432e-30 Branch 90.0 : -94.561568 -7.3058e-15 -2.0891e-31 Test -91.991139 = -91.991139 Branch(Tip) 0.1 : -91.023442 -1.6107e+00 1.1557e+02 Branch(Tip) 0.2 : -91.236562 4.5468e+00 3.0796e+01 Branch(Tip) 0.5 : -93.163026 6.8489e+00 -2.2728e+00 Branch(Tip) 0.9 : -95.560471 4.9436e+00 -5.5454e+00 Branch(Tip) 1.5 : -97.637397 2.2189e+00 -3.2810e+00 Branch(Tip) 5.0 : -99.077667 1.1724e-02 -1.6649e-02 Branch(Tip) 10.0 : -99.085987 1.0966e-05 -1.5215e-05 Branch(Tip) 50.0 : -99.085995 -7.3467e-15 -1.2463e-29 Branch(Tip) 90.0 : -99.085995 -7.3467e-15 -2.2150e-31 Test -91.236562 = -91.236562 TEST alpha(ncats) = 0.75( 1) ; pinv = 0.60 1.000000 Branch 0.1 : -97.395496 4.1869e-01 4.1576e+01 Branch 0.2 : -97.566231 2.4650e+00 7.9705e+00 Branch 0.5 : -98.337703 2.1781e+00 -3.8532e+00 Branch 0.9 : -98.930700 9.0932e-01 -2.1922e+00 Branch 1.5 : -99.215328 2.0430e-01 -5.1302e-01 Branch 5.0 : -99.297308 3.8535e-05 -9.3567e-05 Branch 10.0 : -99.297324 2.0653e-10 -5.0132e-10 Branch 50.0 : -99.297324 -1.1880e-14 -1.7296e-31 Branch 90.0 : -99.297324 -1.1880e-14 -1.7296e-31 Test -97.395496 = -97.395496 Branch(Tip) 0.1 : -95.225032 7.2632e+00 7.3170e+01 Branch(Tip) 0.2 : -96.169157 1.0605e+01 9.2719e+00 Branch(Tip) 0.5 : -99.100065 7.8974e+00 -1.4893e+01 Branch(Tip) 0.9 : -101.205774 3.1182e+00 -8.1068e+00 Branch(Tip) 1.5 : -102.137369 6.1893e-01 -1.6698e+00 Branch(Tip) 5.0 : -102.372957 9.9808e-05 -2.4251e-04 Branch(Tip) 10.0 : -102.372998 5.3436e-10 -1.2970e-09 Branch(Tip) 50.0 : -102.372998 -1.1896e-14 -1.8500e-31 Branch(Tip) 90.0 : -102.372998 -1.1896e-14 -1.8500e-31 Test -96.169157 = -96.169157 TEST alpha(ncats) = 0.75( 1) ; pinv = 0.90 1.000000 Branch 0.1 : -121.077217 8.8195e-01 -8.6903e+00 Branch 0.2 : -121.133222 3.2761e-01 -3.2488e+00 Branch 0.5 : -121.164660 1.7097e-02 -1.6709e-01 Branch 0.9 : -121.166378 3.4811e-04 -3.3822e-03 Branch 1.5 : -121.166414 1.0264e-06 -9.9656e-06 Branch 5.0 : -121.166414 -4.6680e-14 -1.7414e-20 Branch 10.0 : -121.166414 -4.6680e-14 -1.6772e-31 Branch 50.0 : -121.166414 -4.6680e-14 -1.6772e-31 Branch 90.0 : -121.166414 -4.6680e-14 -1.6772e-31 Test -121.077217 = -121.077217 Branch(Tip) 0.1 : -119.215967 2.0918e+01 -1.9042e+02 Branch(Tip) 0.2 : -120.551659 7.6462e+00 -8.1447e+01 Branch(Tip) 0.5 : -121.236738 3.2182e-01 -3.2758e+00 Branch(Tip) 0.9 : -121.268238 6.1290e-03 -5.9820e-02 Branch(Tip) 1.5 : -121.268865 1.7939e-05 -1.7419e-04 Branch(Tip) 5.0 : -121.268867 -4.6680e-14 -3.0427e-19 Branch(Tip) 10.0 : -121.268867 -4.6680e-14 -1.6835e-31 Branch(Tip) 50.0 : -121.268867 -4.6680e-14 -1.6835e-31 Branch(Tip) 90.0 : -121.268867 -4.6680e-14 -1.6835e-31 Test -120.551659 = -120.551659 TEST alpha(ncats) = 1.50( 1) ; pinv = 0.00 1.000000 Branch 0.1 : -91.041015 -2.8899e+00 8.4140e+01 Branch 0.2 : -91.020764 1.5432e+00 2.3010e+01 Branch 0.5 : -91.987234 3.9588e+00 1.4564e+00 Branch 0.9 : -93.552231 3.6536e+00 -1.9376e+00 Branch 1.5 : -95.354692 2.3487e+00 -2.0674e+00 Branch 5.0 : -97.615430 5.9671e-02 -6.1893e-02 Branch 10.0 : -97.673817 4.1468e-04 -4.0423e-04 Branch 50.0 : -97.674243 -6.6613e-15 -5.4471e-21 Branch 90.0 : -97.674243 -6.6613e-15 -7.4193e-38 Test -91.041015 = -91.041015 Branch(Tip) 0.1 : -90.329446 -4.0825e+00 1.3678e+02 Branch(Tip) 0.2 : -90.363715 3.2374e+00 3.8174e+01 Branch(Tip) 0.5 : -92.156827 7.1408e+00 2.0451e+00 Branch(Tip) 0.9 : -94.959307 6.5299e+00 -3.4218e+00 Branch(Tip) 1.5 : -98.190516 4.2247e+00 -3.6902e+00 Branch(Tip) 5.0 : -102.226019 1.0138e-01 -1.0675e-01 Branch(Tip) 10.0 : -102.324156 6.8341e-04 -6.6702e-04 Branch(Tip) 50.0 : -102.324858 -6.6613e-15 -8.9581e-21 Branch(Tip) 90.0 : -102.324858 -6.6613e-15 -1.2201e-37 Test -90.363715 = -90.363715 TEST alpha(ncats) = 1.50( 1) ; pinv = 0.30 1.000000 Branch 0.1 : -91.991139 -3.1754e+00 7.2285e+01 Branch 0.2 : -91.904873 6.2551e-01 1.9136e+01 Branch 0.5 : -92.470985 2.3105e+00 -1.0281e-01 Branch 0.9 : -93.298269 1.7182e+00 -1.9287e+00 Branch 1.5 : -94.021985 7.8156e-01 -1.1099e+00 Branch 5.0 : -94.557860 5.1732e-03 -7.2440e-03 Branch 10.0 : -94.561564 4.9557e-06 -6.8744e-06 Branch 50.0 : -94.561568 -7.3058e-15 -5.7432e-30 Branch 90.0 : -94.561568 -7.3058e-15 -2.0891e-31 Test -91.991139 = -91.991139 Branch(Tip) 0.1 : -91.023442 -1.6107e+00 1.1557e+02 Branch(Tip) 0.2 : -91.236562 4.5468e+00 3.0796e+01 Branch(Tip) 0.5 : -93.163026 6.8489e+00 -2.2728e+00 Branch(Tip) 0.9 : -95.560471 4.9436e+00 -5.5454e+00 Branch(Tip) 1.5 : -97.637397 2.2189e+00 -3.2810e+00 Branch(Tip) 5.0 : -99.077667 1.1724e-02 -1.6649e-02 Branch(Tip) 10.0 : -99.085987 1.0966e-05 -1.5215e-05 Branch(Tip) 50.0 : -99.085995 -7.3467e-15 -1.2463e-29 Branch(Tip) 90.0 : -99.085995 -7.3467e-15 -2.2150e-31 Test -91.236562 = -91.236562 TEST alpha(ncats) = 1.50( 1) ; pinv = 0.60 1.000000 Branch 0.1 : -97.395496 4.1869e-01 4.1576e+01 Branch 0.2 : -97.566231 2.4650e+00 7.9705e+00 Branch 0.5 : -98.337703 2.1781e+00 -3.8532e+00 Branch 0.9 : -98.930700 9.0932e-01 -2.1922e+00 Branch 1.5 : -99.215328 2.0430e-01 -5.1302e-01 Branch 5.0 : -99.297308 3.8535e-05 -9.3567e-05 Branch 10.0 : -99.297324 2.0653e-10 -5.0132e-10 Branch 50.0 : -99.297324 -1.1880e-14 -1.7296e-31 Branch 90.0 : -99.297324 -1.1880e-14 -1.7296e-31 Test -97.395496 = -97.395496 Branch(Tip) 0.1 : -95.225032 7.2632e+00 7.3170e+01 Branch(Tip) 0.2 : -96.169157 1.0605e+01 9.2719e+00 Branch(Tip) 0.5 : -99.100065 7.8974e+00 -1.4893e+01 Branch(Tip) 0.9 : -101.205774 3.1182e+00 -8.1068e+00 Branch(Tip) 1.5 : -102.137369 6.1893e-01 -1.6698e+00 Branch(Tip) 5.0 : -102.372957 9.9808e-05 -2.4251e-04 Branch(Tip) 10.0 : -102.372998 5.3436e-10 -1.2970e-09 Branch(Tip) 50.0 : -102.372998 -1.1896e-14 -1.8500e-31 Branch(Tip) 90.0 : -102.372998 -1.1896e-14 -1.8500e-31 Test -96.169157 = -96.169157 TEST alpha(ncats) = 1.50( 1) ; pinv = 0.90 1.000000 Branch 0.1 : -121.077217 8.8195e-01 -8.6903e+00 Branch 0.2 : -121.133222 3.2761e-01 -3.2488e+00 Branch 0.5 : -121.164660 1.7097e-02 -1.6709e-01 Branch 0.9 : -121.166378 3.4811e-04 -3.3822e-03 Branch 1.5 : -121.166414 1.0264e-06 -9.9656e-06 Branch 5.0 : -121.166414 -4.6680e-14 -1.7414e-20 Branch 10.0 : -121.166414 -4.6680e-14 -1.6772e-31 Branch 50.0 : -121.166414 -4.6680e-14 -1.6772e-31 Branch 90.0 : -121.166414 -4.6680e-14 -1.6772e-31 Test -121.077217 = -121.077217 Branch(Tip) 0.1 : -119.215967 2.0918e+01 -1.9042e+02 Branch(Tip) 0.2 : -120.551659 7.6462e+00 -8.1447e+01 Branch(Tip) 0.5 : -121.236738 3.2182e-01 -3.2758e+00 Branch(Tip) 0.9 : -121.268238 6.1290e-03 -5.9820e-02 Branch(Tip) 1.5 : -121.268865 1.7939e-05 -1.7419e-04 Branch(Tip) 5.0 : -121.268867 -4.6680e-14 -3.0427e-19 Branch(Tip) 10.0 : -121.268867 -4.6680e-14 -1.6835e-31 Branch(Tip) 50.0 : -121.268867 -4.6680e-14 -1.6835e-31 Branch(Tip) 90.0 : -121.268867 -4.6680e-14 -1.6835e-31 Test -120.551659 = -120.551659 FREE CREATE TEST alpha(ncats) = 0.10( 2) ; pinv = 0.00 0.000539 1.999461 Branch 0.1 : -93.294324 -1.3362e+00 5.6471e+01 Branch 0.2 : -93.340907 1.5987e+00 1.3775e+01 Branch 0.5 : -94.027344 2.2832e+00 -2.2370e+00 Branch 0.9 : -94.729950 1.2418e+00 -2.2693e+00 Branch 1.5 : -95.171727 3.8155e-01 -7.7774e-01 Branch 5.0 : -95.347629 -4.1866e-03 -7.0415e-04 Branch 10.0 : -95.325567 -4.3325e-03 4.6764e-05 Branch 50.0 : -95.183925 -2.8701e-03 2.8524e-05 Branch 90.0 : -95.089045 -1.9364e-03 1.9081e-05 Test -93.294324 = -93.294324 Branch(Tip) 0.1 : -91.674015 3.1168e+00 9.2399e+01 Branch(Tip) 0.2 : -92.278908 7.8471e+00 2.0550e+01 Branch(Tip) 0.5 : -94.808020 7.7228e+00 -8.8983e+00 Branch(Tip) 0.9 : -97.142870 4.0563e+00 -7.7687e+00 Branch(Tip) 1.5 : -98.546851 1.1562e+00 -2.5139e+00 Branch(Tip) 5.0 : -99.092564 3.2247e-03 -1.8236e-03 Branch(Tip) 10.0 : -99.104486 2.2868e-03 -7.3477e-07 Branch(Tip) 50.0 : -99.195456 2.2617e-03 -6.2678e-07 Branch(Tip) 90.0 : -99.285423 2.2366e-03 -6.2832e-07 Test -92.278908 = -92.278908 TEST alpha(ncats) = 0.10( 2) ; pinv = 0.30 0.000539 1.999461 Branch 0.1 : -97.913270 1.3977e+00 3.1666e+01 Branch 0.2 : -98.146580 2.8283e+00 3.9246e+00 Branch 0.5 : -98.915548 1.9580e+00 -4.5094e+00 Branch 0.9 : -99.405679 6.7225e-01 -1.9429e+00 Branch 1.5 : -99.592896 1.0475e-01 -3.5753e-01 Branch 5.0 : -99.566885 -1.9303e-02 4.4119e-04 Branch 10.0 : -99.475721 -1.7227e-02 3.7601e-04 Branch 50.0 : -98.987600 -8.7894e-03 1.1807e-04 Branch 90.0 : -98.709409 -5.5205e-03 5.6434e-05 Test -97.913270 = -97.913270 Branch(Tip) 0.1 : -95.423060 9.9272e+00 5.9420e+01 Branch(Tip) 0.2 : -96.576107 1.2190e+01 1.3528e-01 Branch(Tip) 0.5 : -99.656622 7.5952e+00 -1.8335e+01 Branch(Tip) 0.9 : -101.516171 2.4569e+00 -7.5041e+00 Branch(Tip) 1.5 : -102.187706 3.8862e-01 -1.1719e+00 Branch(Tip) 5.0 : -102.325193 1.8710e-03 -5.5971e-05 Branch(Tip) 10.0 : -102.334439 1.8441e-03 -1.4460e-06 Branch(Tip) 50.0 : -102.407052 1.7868e-03 -1.4203e-06 Branch(Tip) 90.0 : -102.477394 1.7305e-03 -1.3938e-06 Test -96.576107 = -96.576107 TEST alpha(ncats) = 0.10( 2) ; pinv = 0.60 0.000539 1.999461 Branch 0.1 : -107.654926 3.5883e+00 -7.6412e+00 Branch 0.2 : -107.966500 2.6031e+00 -1.0336e+01 Branch 0.5 : -108.387430 5.7129e-01 -3.4296e+00 Branch 0.9 : -108.457936 -3.1588e-02 -4.7050e-01 Branch 1.5 : -108.401589 -1.1588e-01 -1.0716e-02 Branch 5.0 : -108.051393 -8.3951e-02 7.4374e-03 Branch 10.0 : -107.704312 -5.7975e-02 3.6289e-03 Branch 50.0 : -106.566624 -1.5500e-02 3.0930e-04 Branch 90.0 : -106.116526 -8.2959e-03 1.0442e-04 Test -107.654926 = -107.654926 Branch(Tip) 0.1 : -104.333811 2.0831e+01 -2.8183e+01 Branch(Tip) 0.2 : -106.195692 1.5952e+01 -5.7317e+01 Branch(Tip) 0.5 : -108.858155 3.8465e+00 -2.0495e+01 Branch(Tip) 0.9 : -109.491239 4.5564e-01 -2.3717e+00 Branch(Tip) 1.5 : -109.576689 2.3676e-02 -1.0821e-01 Branch(Tip) 5.0 : -109.587233 1.7291e-03 -3.1628e-06 Branch(Tip) 10.0 : -109.595839 1.7134e-03 -3.1333e-06 Branch(Tip) 50.0 : -109.661921 1.5920e-03 -2.9361e-06 Branch(Tip) 90.0 : -109.723303 1.4784e-03 -2.7473e-06 Test -106.195692 = -106.195692 TEST alpha(ncats) = 0.10( 2) ; pinv = 0.90 0.000539 1.999461 Branch 0.1 : -128.498361 -1.1369e+00 1.2134e+00 Branch 0.2 : -128.390505 -1.0231e+00 1.0477e+00 Branch 0.5 : -128.123204 -7.8018e-01 6.2056e-01 Branch 0.9 : -127.852322 -5.9142e-01 3.5881e-01 Branch 1.5 : -127.549826 -4.3306e-01 1.9414e-01 Branch 5.0 : -126.643122 -1.6586e-01 3.0007e-02 Branch 10.0 : -126.055862 -8.5569e-02 8.5865e-03 Branch 50.0 : -124.770415 -1.3673e-02 3.6027e-04 Branch 90.0 : -124.409990 -5.9683e-03 1.0003e-04 Test -128.498361 = -128.498361 Branch(Tip) 0.1 : -128.292064 4.3505e+00 -9.3371e+01 Branch(Tip) 0.2 : -128.473287 5.4538e-01 -1.0939e+01 Branch(Tip) 0.5 : -128.502162 8.1647e-03 -2.8670e-02 Branch(Tip) 0.9 : -128.504911 6.6741e-03 -5.9535e-05 Branch(Tip) 1.5 : -128.508906 6.6451e-03 -4.7259e-05 Branch(Tip) 5.0 : -128.531877 6.4815e-03 -4.6238e-05 Branch(Tip) 10.0 : -128.563713 6.2539e-03 -4.4806e-05 Branch(Tip) 50.0 : -128.780918 4.6754e-03 -3.4449e-05 Branch(Tip) 90.0 : -128.942743 3.4718e-03 -2.6049e-05 Test -128.473287 = -128.473287 TEST alpha(ncats) = 0.75( 2) ; pinv = 0.00 0.235541 1.764459 Branch 0.1 : -91.003531 -4.6916e+00 7.8334e+01 Branch 0.2 : -90.782570 -6.2067e-01 2.0476e+01 Branch 0.5 : -91.026563 1.4203e+00 1.2651e+00 Branch 0.9 : -91.614621 1.4150e+00 -5.0975e-01 Branch 1.5 : -92.373261 1.1310e+00 -3.7102e-01 Branch 5.0 : -95.103949 5.3424e-01 -1.1586e-01 Branch 10.0 : -96.667681 1.5451e-01 -4.1525e-02 Branch 50.0 : -97.242111 9.0092e-06 -2.0645e-06 Branch 90.0 : -97.242150 9.5633e-10 -2.1870e-10 Test -91.003531 = -91.003531 Branch(Tip) 0.1 : -90.216135 -1.7781e+00 1.0318e+02 Branch(Tip) 0.2 : -90.370688 3.6601e+00 2.6196e+01 Branch(Tip) 0.5 : -91.901737 5.2942e+00 -2.7560e+00 Branch(Tip) 0.9 : -93.722698 3.7779e+00 -3.5955e+00 Branch(Tip) 1.5 : -95.479665 2.2870e+00 -1.5520e+00 Branch(Tip) 5.0 : -99.899002 7.7181e-01 -1.8529e-01 Branch(Tip) 10.0 : -102.084364 2.0851e-01 -5.7581e-02 Branch(Tip) 50.0 : -102.848779 1.1766e-05 -2.6966e-06 Branch(Tip) 90.0 : -102.848831 1.2487e-09 -2.8555e-10 Test -90.370688 = -90.370688 TEST alpha(ncats) = 0.75( 2) ; pinv = 0.30 0.235541 1.764459 Branch 0.1 : -93.121854 -4.7486e+00 7.1691e+01 Branch 0.2 : -92.873444 -1.0459e+00 1.8278e+01 Branch 0.5 : -92.934815 7.2378e-01 1.1149e+00 Branch 0.9 : -93.252311 7.8758e-01 -1.9708e-01 Branch 1.5 : -93.685962 6.5989e-01 -1.9525e-01 Branch 5.0 : -95.057793 1.9078e-01 -7.6470e-02 Branch 10.0 : -95.469931 2.6560e-02 -1.0003e-02 Branch 50.0 : -95.543803 4.3439e-08 -1.4191e-08 Branch 90.0 : -95.543803 8.3110e-14 -2.9982e-14 Test -93.121854 = -93.121854 Branch(Tip) 0.1 : -92.051000 1.3832e+00 7.6240e+01 Branch(Tip) 0.2 : -92.424643 5.1109e+00 1.4334e+01 Branch(Tip) 0.5 : -94.029999 4.7549e+00 -5.8633e+00 Branch(Tip) 0.9 : -95.516729 2.8698e+00 -3.2498e+00 Branch(Tip) 1.5 : -96.832869 1.7316e+00 -1.0489e+00 Branch(Tip) 5.0 : -99.972979 4.1677e-01 -1.6864e-01 Branch(Tip) 10.0 : -100.861026 5.4893e-02 -2.1529e-02 Branch(Tip) 50.0 : -101.008040 7.8194e-08 -2.5548e-08 Branch(Tip) 90.0 : -101.008040 1.5604e-13 -5.3966e-14 Test -92.424643 = -92.424643 TEST alpha(ncats) = 0.75( 2) ; pinv = 0.60 0.235541 1.764459 Branch 0.1 : -97.936100 -4.8534e+00 6.5909e+01 Branch 0.2 : -97.660748 -1.4038e+00 1.7480e+01 Branch 0.5 : -97.623089 4.9017e-01 1.9118e+00 Branch 0.9 : -97.900858 7.8927e-01 1.3430e-01 Branch 1.5 : -98.361777 7.0901e-01 -2.7177e-01 Branch 5.0 : -99.461670 8.6754e-02 -5.5306e-02 Branch 10.0 : -99.594917 4.1608e-03 -2.4372e-03 Branch 50.0 : -99.602087 4.5567e-13 -2.6794e-13 Branch 90.0 : -99.602087 -1.2995e-14 -3.1374e-23 Test -97.936100 = -97.936100 Branch(Tip) 0.1 : -96.607480 5.6406e+00 2.9470e+01 Branch(Tip) 0.2 : -97.232358 6.3108e+00 -5.3419e+00 Branch(Tip) 0.5 : -98.761698 3.9868e+00 -5.6324e+00 Branch(Tip) 0.9 : -100.047285 2.6843e+00 -1.8598e+00 Branch(Tip) 1.5 : -101.399823 1.8993e+00 -1.0323e+00 Branch(Tip) 5.0 : -104.144878 1.9582e-01 -1.3474e-01 Branch(Tip) 10.0 : -104.427226 7.7707e-03 -4.7116e-03 Branch(Tip) 50.0 : -104.440308 8.0616e-13 -4.6879e-13 Branch(Tip) 90.0 : -104.440308 -1.3819e-14 -5.4893e-23 Test -97.232358 = -97.232358 TEST alpha(ncats) = 0.75( 2) ; pinv = 0.90 0.235541 1.764459 Branch 0.1 : -115.827620 9.7694e-01 2.3830e+01 Branch 0.2 : -115.999414 2.1449e+00 4.1596e+00 Branch 0.5 : -116.625579 1.7232e+00 -3.1123e+00 Branch 0.9 : -117.095655 7.2872e-01 -1.7033e+00 Branch 1.5 : -117.328467 1.7359e-01 -4.1626e-01 Branch 5.0 : -117.401740 5.2293e-05 -1.1966e-04 Branch 10.0 : -117.401763 5.6526e-10 -1.2927e-09 Branch 50.0 : -117.401763 -4.1944e-14 -7.7037e-29 Branch 90.0 : -117.401763 -4.1944e-14 -7.7037e-29 Test -115.827620 = -115.827620 Branch(Tip) 0.1 : -113.666834 1.1913e+01 -2.0168e+01 Branch(Tip) 0.2 : -114.771440 1.0262e+01 -1.4842e+01 Branch(Tip) 0.5 : -117.200401 6.0293e+00 -1.2659e+01 Branch(Tip) 0.9 : -118.782267 2.3358e+00 -5.9766e+00 Branch(Tip) 1.5 : -119.489876 4.8375e-01 -1.2645e+00 Branch(Tip) 5.0 : -119.681081 1.1924e-04 -2.7316e-04 Branch(Tip) 10.0 : -119.681133 1.2864e-09 -2.9418e-09 Branch(Tip) 50.0 : -119.681133 -4.4842e-14 -8.1173e-29 Branch(Tip) 90.0 : -119.681133 -4.4842e-14 -8.1173e-29 Test -114.771440 = -114.771440 TEST alpha(ncats) = 1.50( 2) ; pinv = 0.00 0.406939 1.593061 Branch 0.1 : -90.750305 -4.4020e+00 8.2125e+01 Branch 0.2 : -90.571053 -1.1032e-01 2.1949e+01 Branch 0.5 : -91.014647 2.1929e+00 1.7226e+00 Branch 0.9 : -91.929023 2.2349e+00 -6.4242e-01 Branch 1.5 : -93.134394 1.7778e+00 -7.3880e-01 Branch 5.0 : -96.396384 3.9645e-01 -1.8119e-01 Branch 10.0 : -97.164127 3.8708e-02 -1.7525e-02 Branch 50.0 : -97.253080 4.0215e-09 -1.5889e-09 Branch 90.0 : -97.253080 -6.3087e-15 -2.1763e-16 Test -90.750305 = -90.750305 Branch(Tip) 0.1 : -90.061883 -2.9699e+00 1.1404e+02 Branch(Tip) 0.2 : -90.134734 3.1231e+00 3.0711e+01 Branch(Tip) 0.5 : -91.661047 5.6947e+00 -5.5268e-01 Branch(Tip) 0.9 : -93.768199 4.6972e+00 -3.0548e+00 Branch(Tip) 1.5 : -96.095222 3.1767e+00 -1.9493e+00 Branch(Tip) 5.0 : -101.254431 5.7517e-01 -2.7294e-01 Branch(Tip) 10.0 : -102.347459 5.3816e-02 -2.4579e-02 Branch(Tip) 50.0 : -102.470309 5.4678e-09 -2.1603e-09 Branch(Tip) 90.0 : -102.470309 -6.3342e-15 -2.9589e-16 Test -90.134734 = -90.134734 TEST alpha(ncats) = 1.50( 2) ; pinv = 0.30 0.406939 1.593061 Branch 0.1 : -92.365503 -4.4305e+00 7.4416e+01 Branch 0.2 : -92.158930 -5.5052e-01 1.9496e+01 Branch 0.5 : -92.399821 1.3649e+00 1.0928e+00 Branch 0.9 : -92.954792 1.3055e+00 -6.6023e-01 Branch 1.5 : -93.613996 9.0068e-01 -6.0254e-01 Branch 5.0 : -94.808687 8.3033e-02 -5.4442e-02 Branch 10.0 : -94.934462 3.8975e-03 -2.2704e-03 Branch 50.0 : -94.941234 5.7319e-13 -3.2800e-13 Branch 90.0 : -94.941234 -7.9445e-15 -5.1412e-23 Test -92.365503 = -92.365503 Branch(Tip) 0.1 : -91.401908 -1.4684e-01 9.0187e+01 Branch(Tip) 0.2 : -91.674889 4.5195e+00 2.1222e+01 Branch(Tip) 0.5 : -93.321916 5.3918e+00 -3.8037e+00 Branch(Tip) 0.9 : -95.143857 3.7549e+00 -3.5476e+00 Branch(Tip) 1.5 : -96.887847 2.2375e+00 -1.7556e+00 Branch(Tip) 5.0 : -99.740373 1.8833e-01 -1.2932e-01 Branch(Tip) 10.0 : -100.014059 7.7633e-03 -4.6411e-03 Branch(Tip) 50.0 : -100.027312 1.0923e-12 -6.2119e-13 Branch(Tip) 90.0 : -100.027312 -8.2680e-15 -9.7370e-23 Test -91.674889 = -91.674889 TEST alpha(ncats) = 1.50( 2) ; pinv = 0.60 0.406939 1.593061 Branch 0.1 : -97.171584 -3.2326e+00 6.0546e+01 Branch 0.2 : -97.041763 -6.1726e-02 1.5720e+01 Branch 0.5 : -97.336267 1.3712e+00 4.4789e-01 Branch 0.9 : -97.859335 1.1642e+00 -8.9853e-01 Branch 1.5 : -98.400355 6.6311e-01 -6.8767e-01 Branch 5.0 : -99.001427 1.5864e-02 -1.6254e-02 Branch 10.0 : -99.017011 1.0722e-04 -1.0609e-04 Branch 50.0 : -99.017120 -1.2069e-14 -7.3324e-22 Branch 90.0 : -99.017120 -1.2069e-14 -2.9522e-30 Test -97.171584 = -97.171584 Branch(Tip) 0.1 : -95.628921 5.4729e+00 4.7711e+01 Branch(Tip) 0.2 : -96.306132 7.3545e+00 2.3421e+00 Branch(Tip) 0.5 : -98.296099 5.5927e+00 -6.8435e+00 Branch(Tip) 0.9 : -100.079782 3.5271e+00 -3.8500e+00 Branch(Tip) 1.5 : -101.635271 1.8339e+00 -2.0434e+00 Branch(Tip) 5.0 : -103.195410 3.3753e-02 -3.6226e-02 Branch(Tip) 10.0 : -103.227529 2.0909e-04 -2.0754e-04 Branch(Tip) 50.0 : -103.227740 -1.2661e-14 -1.4223e-21 Branch(Tip) 90.0 : -103.227740 -1.2661e-14 -3.1640e-30 Test -96.306132 = -96.306132 TEST alpha(ncats) = 1.50( 2) ; pinv = 0.90 0.406939 1.593061 Branch 0.1 : -118.388176 3.3285e+00 -6.0904e+00 Branch 0.2 : -118.684617 2.5709e+00 -8.0133e+00 Branch 0.5 : -119.158889 8.3886e-01 -3.3929e+00 Branch 0.9 : -119.323933 1.6235e-01 -6.6596e-01 Branch 1.5 : -119.360335 1.4316e-02 -5.7291e-02 Branch 5.0 : -119.363929 1.3822e-08 -5.4610e-08 Branch 10.0 : -119.363929 -4.3746e-14 -1.4390e-16 Branch 50.0 : -119.363929 -4.3782e-14 -5.1622e-29 Branch 90.0 : -119.363929 -4.3782e-14 -5.1622e-29 Test -118.388176 = -118.388176 Branch(Tip) 0.1 : -115.700304 1.8043e+01 -6.1624e+01 Branch(Tip) 0.2 : -117.224520 1.2696e+01 -4.6272e+01 Branch(Tip) 0.5 : -119.461959 3.7145e+00 -1.6498e+01 Branch(Tip) 0.9 : -120.149886 6.1083e-01 -2.7204e+00 Branch(Tip) 1.5 : -120.279901 4.7245e-02 -1.9437e-01 Branch(Tip) 5.0 : -120.291550 4.3449e-08 -1.7166e-07 Branch(Tip) 10.0 : -120.291550 -4.5078e-14 -4.5233e-16 Branch(Tip) 50.0 : -120.291550 -4.5192e-14 -5.2534e-29 Branch(Tip) 90.0 : -120.291550 -4.5192e-14 -5.2534e-29 Test -117.224520 = -117.224520 FREE CREATE TEST alpha(ncats) = 0.10( 4) ; pinv = 0.00 0.000001 0.001078 0.093753 3.905168 Branch 0.1 : -98.516530 -3.1654e+00 4.2852e+01 Branch 0.2 : -98.331065 -1.0745e+00 8.8530e+00 Branch 0.5 : -98.150700 -4.7561e-01 7.7174e-02 Branch 0.9 : -97.970252 -4.0833e-01 2.9442e-01 Branch 1.5 : -97.781820 -2.2408e-01 2.6648e-01 Branch 5.0 : -97.729817 6.6738e-02 1.3485e-02 Branch 10.0 : -98.095897 6.6137e-02 -5.1772e-03 Branch 50.0 : -98.739305 1.8740e-03 -8.5484e-05 Branch 90.0 : -98.788285 1.0165e-03 -2.3244e-06 Test -98.516530 = -98.516530 Branch(Tip) 0.1 : -96.597834 9.9225e+00 1.9220e+01 Branch(Tip) 0.2 : -97.589664 9.2998e+00 -1.9744e+01 Branch(Tip) 0.5 : -99.437693 3.5378e+00 -1.2600e+01 Branch(Tip) 0.9 : -100.218758 1.0252e+00 -2.4550e+00 Branch(Tip) 1.5 : -100.606837 4.6846e-01 -2.4530e-01 Branch(Tip) 5.0 : -101.864142 2.9951e-01 -2.9635e-02 Branch(Tip) 10.0 : -103.033483 1.7663e-01 -1.9620e-02 Branch(Tip) 50.0 : -104.593664 3.9696e-03 -1.9334e-04 Branch(Tip) 90.0 : -104.694240 2.0407e-03 -6.2218e-06 Test -97.589664 = -97.589664 TEST alpha(ncats) = 0.10( 4) ; pinv = 0.30 0.000001 0.001078 0.093753 3.905168 Branch 0.1 : -102.524121 -5.1193e+00 4.7437e+01 Branch 0.2 : -102.164345 -2.6152e+00 1.2810e+01 Branch 0.5 : -101.677913 -1.0684e+00 2.2701e+00 Branch 0.9 : -101.382191 -4.9565e-01 9.1334e-01 Branch 1.5 : -101.204521 -1.5141e-01 3.4790e-01 Branch 5.0 : -101.427451 1.2417e-01 3.3476e-05 Branch 10.0 : -101.947045 7.6990e-02 -1.0609e-02 Branch 50.0 : -102.468272 4.0833e-04 -3.3633e-05 Branch 90.0 : -102.476814 1.8096e-04 4.8273e-07 Test -102.524121 = -102.524121 Branch(Tip) 0.1 : -100.963776 1.0734e+01 -2.5933e+01 Branch(Tip) 0.2 : -101.872171 7.3343e+00 -3.3770e+01 Branch(Tip) 0.5 : -103.043717 1.8518e+00 -7.1026e+00 Branch(Tip) 0.9 : -103.486265 7.4912e-01 -7.3979e-01 Branch(Tip) 1.5 : -103.872911 5.9505e-01 -8.6473e-02 Branch(Tip) 5.0 : -105.578046 3.8974e-01 -5.1164e-02 Branch(Tip) 10.0 : -106.979422 1.8927e-01 -2.9287e-02 Branch(Tip) 50.0 : -108.211328 2.1999e-03 -6.2753e-05 Branch(Tip) 90.0 : -108.282261 1.6243e-03 -3.7080e-06 Test -101.872171 = -101.872171 TEST alpha(ncats) = 0.10( 4) ; pinv = 0.60 0.000001 0.001078 0.093753 3.905168 Branch 0.1 : -108.052524 -6.7950e+00 6.1862e+01 Branch 0.2 : -107.577472 -3.3743e+00 1.8902e+01 Branch 0.5 : -107.028652 -9.5722e-01 3.4067e+00 Branch 0.9 : -106.826226 -2.0507e-01 1.0096e+00 Branch 1.5 : -106.824429 1.3035e-01 2.8714e-01 Branch 5.0 : -107.640758 1.9978e-01 -4.0049e-02 Branch 10.0 : -108.232080 5.9213e-02 -1.5424e-02 Branch 50.0 : -108.419823 -1.2476e-03 7.4742e-06 Branch 90.0 : -108.375808 -9.6841e-04 5.7705e-06 Test -108.052524 = -108.052524 Branch(Tip) 0.1 : -107.275574 7.0457e+00 -5.4359e+01 Branch(Tip) 0.2 : -107.769163 3.3689e+00 -2.2196e+01 Branch(Tip) 0.5 : -108.325954 1.2602e+00 -1.2053e+00 Branch(Tip) 0.9 : -108.785943 1.0956e+00 -1.6975e-01 Branch(Tip) 1.5 : -109.415058 1.0022e+00 -1.5509e-01 Branch(Tip) 5.0 : -112.002323 5.0044e-01 -1.1686e-01 Branch(Tip) 10.0 : -113.427775 1.3697e-01 -3.7298e-02 Branch(Tip) 50.0 : -113.999564 1.7355e-03 -8.7155e-06 Branch(Tip) 90.0 : -114.063470 1.4727e-03 -5.8803e-06 Test -107.769163 = -107.769163 TEST alpha(ncats) = 0.10( 4) ; pinv = 0.90 0.000001 0.001078 0.093753 3.905168 Branch 0.1 : -122.690763 -4.5138e+00 6.2017e+01 Branch 0.2 : -122.442118 -1.1456e+00 1.7920e+01 Branch 0.5 : -122.502381 8.4906e-01 1.8453e+00 Branch 0.9 : -122.900584 1.0055e+00 -3.5655e-01 Branch 1.5 : -123.408905 6.7061e-01 -5.8101e-01 Branch 5.0 : -124.035469 -5.6930e-04 -2.2646e-02 Branch 10.0 : -123.945532 -2.0867e-02 5.9059e-04 Branch 50.0 : -123.464673 -6.9540e-03 1.4418e-04 Branch 90.0 : -123.268168 -3.4592e-03 5.2074e-05 Test -122.690763 = -122.690763 Branch(Tip) 0.1 : -121.745802 4.3297e+00 -4.4191e-01 Branch(Tip) 0.2 : -122.178250 4.3171e+00 -3.5737e-01 Branch(Tip) 0.5 : -123.428389 3.9443e+00 -1.8382e+00 Branch(Tip) 0.9 : -124.842233 3.1017e+00 -2.2054e+00 Branch(Tip) 1.5 : -126.325833 1.8932e+00 -1.7291e+00 Branch(Tip) 5.0 : -128.160634 5.7124e-02 -5.0781e-02 Branch(Tip) 10.0 : -128.243909 6.5752e-03 -5.0614e-04 Branch(Tip) 50.0 : -128.426657 3.2785e-03 -5.1277e-05 Branch(Tip) 90.0 : -128.524227 1.7598e-03 -2.7163e-05 Test -122.178250 = -122.178250 TEST alpha(ncats) = 0.75( 4) ; pinv = 0.00 0.084885 0.386197 0.942076 2.586843 Branch 0.1 : -91.184045 -5.1584e+00 8.0201e+01 Branch 0.2 : -90.922546 -9.8040e-01 2.1240e+01 Branch 0.5 : -91.089643 1.2593e+00 1.8336e+00 Branch 0.9 : -91.648406 1.4031e+00 -3.2884e-01 Branch 1.5 : -92.408728 1.1197e+00 -4.8219e-01 Branch 5.0 : -94.586913 3.5356e-01 -7.8311e-02 Branch 10.0 : -95.780174 1.6838e-01 -1.8442e-02 Branch 50.0 : -97.407474 2.8303e-03 -2.7621e-04 Branch 90.0 : -97.436989 7.7833e-05 -6.6137e-06 Test -91.184045 = -91.184045 Branch(Tip) 0.1 : -90.402982 -1.0865e+00 8.9059e+01 Branch(Tip) 0.2 : -90.580211 3.5709e+00 2.1792e+01 Branch(Tip) 0.5 : -91.991667 4.8095e+00 -2.3710e+00 Branch(Tip) 0.9 : -93.681825 3.6349e+00 -2.7306e+00 Branch(Tip) 1.5 : -95.454395 2.3958e+00 -1.5179e+00 Branch(Tip) 5.0 : -99.428115 5.4776e-01 -1.5188e-01 Branch(Tip) 10.0 : -101.117290 2.1958e-01 -2.7976e-02 Branch(Tip) 50.0 : -103.128744 3.5282e-03 -3.3794e-04 Branch(Tip) 90.0 : -103.166072 1.0106e-04 -8.5483e-06 Test -90.580211 = -90.580211 TEST alpha(ncats) = 0.75( 4) ; pinv = 0.30 0.084885 0.386197 0.942076 2.586843 Branch 0.1 : -93.425840 -4.9723e+00 7.4450e+01 Branch 0.2 : -93.164805 -1.0973e+00 1.9516e+01 Branch 0.5 : -93.251024 8.9865e-01 1.4821e+00 Branch 0.9 : -93.649372 9.8187e-01 -3.6129e-01 Branch 1.5 : -94.159237 7.1474e-01 -4.2290e-01 Branch 5.0 : -95.300309 1.4237e-01 -4.5571e-02 Branch 10.0 : -95.695401 4.2745e-02 -8.5702e-03 Branch 50.0 : -95.930549 8.5746e-05 -1.0947e-05 Branch 90.0 : -95.931235 6.8073e-07 -8.0482e-08 Test -93.425840 = -93.425840 Branch(Tip) 0.1 : -92.400586 1.5931e+00 6.5437e+01 Branch(Tip) 0.2 : -92.760691 4.7653e+00 1.2068e+01 Branch(Tip) 0.5 : -94.268783 4.6317e+00 -4.1170e+00 Branch(Tip) 0.9 : -95.813615 3.1828e+00 -2.9053e+00 Branch(Tip) 1.5 : -97.303741 1.9252e+00 -1.4800e+00 Branch(Tip) 5.0 : -100.072109 3.1553e-01 -1.0688e-01 Branch(Tip) 10.0 : -100.940949 9.6105e-02 -1.7895e-02 Branch(Tip) 50.0 : -101.522613 3.0608e-04 -3.7932e-05 Branch(Tip) 90.0 : -101.525108 2.5419e-06 -3.0015e-07 Test -92.760691 = -92.760691 TEST alpha(ncats) = 0.75( 4) ; pinv = 0.60 0.084885 0.386197 0.942076 2.586843 Branch 0.1 : -98.474386 -4.1935e+00 6.4206e+01 Branch 0.2 : -98.259351 -8.4529e-01 1.6658e+01 Branch 0.5 : -98.347365 7.5830e-01 8.9536e-01 Branch 0.9 : -98.660561 7.2773e-01 -4.5814e-01 Branch 1.5 : -99.014436 4.6421e-01 -3.5914e-01 Branch 5.0 : -99.672908 7.3839e-02 -2.7075e-02 Branch 10.0 : -99.852311 1.4875e-02 -4.4424e-03 Branch 50.0 : -99.905397 1.4159e-06 -2.9298e-07 Branch 90.0 : -99.905404 3.7060e-10 -7.6359e-11 Test -98.474386 = -98.474386 Branch(Tip) 0.1 : -97.098569 5.5526e+00 2.9064e+01 Branch(Tip) 0.2 : -97.721972 6.4281e+00 -2.0778e+00 Branch(Tip) 0.5 : -99.393368 4.6110e+00 -5.9351e+00 Branch(Tip) 0.9 : -100.845369 2.8307e+00 -3.2215e+00 Branch(Tip) 1.5 : -102.101229 1.5341e+00 -1.4012e+00 Branch(Tip) 5.0 : -104.159024 2.3345e-01 -7.8683e-02 Branch(Tip) 10.0 : -104.757728 5.3851e-02 -1.4808e-02 Branch(Tip) 50.0 : -104.965128 6.6817e-06 -1.3822e-06 Branch(Tip) 90.0 : -104.965161 1.7494e-09 -3.6045e-10 Test -97.721972 = -97.721972 TEST alpha(ncats) = 0.75( 4) ; pinv = 0.90 0.084885 0.386197 0.942076 2.586843 Branch 0.1 : -115.786465 -2.5493e+00 3.8654e+01 Branch 0.2 : -115.659268 -4.2987e-01 1.1036e+01 Branch 0.5 : -115.762508 6.7565e-01 7.4031e-01 Branch 0.9 : -116.047067 6.8294e-01 -3.1860e-01 Branch 1.5 : -116.389048 4.5380e-01 -3.6885e-01 Branch 5.0 : -116.874129 1.9117e-02 -1.6812e-02 Branch 10.0 : -116.896027 2.7969e-04 -2.3175e-04 Branch 50.0 : -116.896366 -4.2990e-14 -1.1026e-18 Branch 90.0 : -116.896366 -4.2991e-14 -1.2216e-28 Test -115.786465 = -115.786465 Branch(Tip) 0.1 : -114.157974 1.0234e+01 -3.1839e+01 Branch(Tip) 0.2 : -115.041203 7.6162e+00 -2.0866e+01 Branch(Tip) 0.5 : -116.685750 4.0385e+00 -6.4910e+00 Branch(Tip) 0.9 : -117.931413 2.4388e+00 -2.5550e+00 Branch(Tip) 1.5 : -119.035029 1.3591e+00 -1.3021e+00 Branch(Tip) 5.0 : -120.363876 4.2518e-02 -4.0060e-02 Branch(Tip) 10.0 : -120.410204 5.4068e-04 -4.5214e-04 Branch(Tip) 50.0 : -120.410854 -4.6688e-14 -2.0982e-18 Branch(Tip) 90.0 : -120.410854 -4.6690e-14 -1.3310e-28 Test -115.041203 = -115.041203 TEST alpha(ncats) = 1.50( 4) ; pinv = 0.00 0.225323 0.588556 1.050422 2.135699 Branch 0.1 : -90.778310 -4.6762e+00 8.2313e+01 Branch 0.2 : -90.572168 -3.7563e-01 2.2011e+01 Branch 0.5 : -90.940061 1.9565e+00 1.8380e+00 Branch 0.9 : -91.767961 2.0347e+00 -5.8561e-01 Branch 1.5 : -92.858999 1.5923e+00 -7.2736e-01 Branch 5.0 : -95.802875 4.2221e-01 -1.3224e-01 Branch 10.0 : -96.899117 9.7258e-02 -2.7862e-02 Branch 50.0 : -97.252506 7.0282e-06 -1.5423e-06 Branch 90.0 : -97.252538 1.1075e-09 -2.4229e-10 Test -90.778310 = -90.778310 Branch(Tip) 0.1 : -90.083045 -2.5490e+00 1.0625e+02 Branch(Tip) 0.2 : -90.173022 3.1265e+00 2.8341e+01 Branch(Tip) 0.5 : -91.641210 5.4022e+00 -7.7377e-01 Branch(Tip) 0.9 : -93.633581 4.4433e+00 -2.8335e+00 Branch(Tip) 1.5 : -95.839702 3.0087e+00 -1.8979e+00 Branch(Tip) 5.0 : -100.655462 5.9613e-01 -2.1035e-01 Branch(Tip) 10.0 : -102.131848 1.2568e-01 -3.6647e-02 Branch(Tip) 50.0 : -102.587115 9.2398e-06 -2.0274e-06 Branch(Tip) 90.0 : -102.587157 1.4563e-09 -3.1859e-10 Test -90.173022 = -90.173022 TEST alpha(ncats) = 1.50( 4) ; pinv = 0.30 0.225323 0.588556 1.050422 2.135699 Branch 0.1 : -92.546093 -4.5722e+00 7.5035e+01 Branch 0.2 : -92.327350 -6.5768e-01 1.9732e+01 Branch 0.5 : -92.544446 1.3069e+00 1.1907e+00 Branch 0.9 : -93.080197 1.2602e+00 -6.7034e-01 Branch 1.5 : -93.709849 8.4956e-01 -5.9638e-01 Branch 5.0 : -94.887639 1.0598e-01 -5.3387e-02 Branch 10.0 : -95.092199 1.1611e-02 -4.5809e-03 Branch 50.0 : -95.123968 2.8628e-08 -8.9476e-09 Branch 90.0 : -95.123968 9.8415e-14 -3.3318e-14 Test -92.546093 = -92.546093 Branch(Tip) 0.1 : -91.581907 1.7255e-01 8.3535e+01 Branch(Tip) 0.2 : -91.864872 4.4730e+00 1.9285e+01 Branch(Tip) 0.5 : -93.465289 5.2305e+00 -3.4949e+00 Branch(Tip) 0.9 : -95.247845 3.7031e+00 -3.4297e+00 Branch(Tip) 1.5 : -96.961250 2.1695e+00 -1.8263e+00 Branch(Tip) 5.0 : -99.769212 2.4608e-01 -1.2086e-01 Branch(Tip) 10.0 : -100.254776 2.8491e-02 -1.1122e-02 Branch(Tip) 50.0 : -100.332720 6.7815e-08 -2.1196e-08 Branch(Tip) 90.0 : -100.332721 2.4393e-13 -7.8917e-14 Test -91.864872 = -91.864872 TEST alpha(ncats) = 1.50( 4) ; pinv = 0.60 0.225323 0.588556 1.050422 2.135699 Branch 0.1 : -97.428303 -3.3576e+00 6.0916e+01 Branch 0.2 : -97.286506 -1.8407e-01 1.5574e+01 Branch 0.5 : -97.534836 1.1860e+00 2.8240e-01 Branch 0.9 : -97.978350 9.6994e-01 -7.9721e-01 Branch 1.5 : -98.430575 5.6788e-01 -5.1402e-01 Branch 5.0 : -99.067709 3.5980e-02 -2.4845e-02 Branch 10.0 : -99.120980 1.6519e-03 -9.4486e-04 Branch 50.0 : -99.123919 4.7416e-13 -2.6608e-13 Branch 90.0 : -99.123919 -1.2360e-14 -8.4023e-23 Test -97.428303 = -97.428303 Branch(Tip) 0.1 : -95.917608 5.3972e+00 4.4723e+01 Branch(Tip) 0.2 : -96.578964 7.1594e+00 2.2326e+00 Branch(Tip) 0.5 : -98.518204 5.4304e+00 -7.0486e+00 Branch(Tip) 0.9 : -100.212718 3.2521e+00 -3.9771e+00 Branch(Tip) 1.5 : -101.620648 1.6648e+00 -1.6986e+00 Branch(Tip) 5.0 : -103.420611 9.9738e-02 -7.0137e-02 Branch(Tip) 10.0 : -103.564757 4.1804e-03 -2.4498e-03 Branch(Tip) 50.0 : -103.572066 1.1563e-12 -6.3953e-13 Branch(Tip) 90.0 : -103.572066 -1.3094e-14 -2.0195e-22 Test -96.578964 = -96.578964 TEST alpha(ncats) = 1.50( 4) ; pinv = 0.90 0.225323 0.588556 1.050422 2.135699 Branch 0.1 : -117.149120 1.4694e+00 1.0377e+01 Branch 0.2 : -117.324824 1.8823e+00 2.5114e-01 Branch 0.5 : -117.807516 1.2272e+00 -2.5732e+00 Branch 0.9 : -118.131501 4.8918e-01 -1.1708e+00 Branch 1.5 : -118.287175 1.1679e-01 -2.7506e-01 Branch 5.0 : -118.337857 4.7718e-05 -1.0449e-04 Branch 10.0 : -118.337879 8.4657e-10 -1.8521e-09 Branch 50.0 : -118.337879 -4.2348e-14 -7.2648e-29 Branch 90.0 : -118.337879 -4.2348e-14 -7.2648e-29 Test -117.149120 = -117.149120 Branch(Tip) 0.1 : -114.840581 1.5070e+01 -5.1009e+01 Branch(Tip) 0.2 : -116.123450 1.0880e+01 -3.3676e+01 Branch(Tip) 0.5 : -118.310082 4.7106e+00 -1.2449e+01 Branch(Tip) 0.9 : -119.473579 1.6330e+00 -4.3613e+00 Branch(Tip) 1.5 : -119.962685 3.3422e-01 -8.6241e-01 Branch(Tip) 5.0 : -120.097835 1.0984e-04 -2.4091e-04 Branch(Tip) 10.0 : -120.097885 1.9435e-09 -4.2517e-09 Branch(Tip) 50.0 : -120.097885 -4.4787e-14 -7.6139e-29 Branch(Tip) 90.0 : -120.097885 -4.4787e-14 -7.6139e-29 Test -116.123450 = -116.123450 ti/tv:alpha(ncats) = 0.10( 1) logL: -120.551659 ti/tv:alpha(ncats) = 0.75( 1) logL: -120.551659 ti/tv:alpha(ncats) = 1.50( 1) logL: -120.551659 ti/tv:alpha(ncats) = 0.10( 2) logL: -128.473287 ti/tv:alpha(ncats) = 0.75( 2) logL: -114.771440 ti/tv:alpha(ncats) = 1.50( 2) logL: -117.224520 ti/tv:alpha(ncats) = 0.10( 4) logL: -122.178250 ti/tv:alpha(ncats) = 0.75( 4) logL: -115.041203 ti/tv:alpha(ncats) = 1.50( 4) logL: -116.123450 libpll-0.3.1/test/out/hky.exe.out000066400000000000000000007535131310701451700167000ustar00rootroot00000000000000 TEST ti/tv = 0.1750 [0] P-matrix for branch length 0.1000 +0.9839 +0.0104 +0.0005 +0.0052 +0.0078 +0.9886 +0.0026 +0.0009 +0.0014 +0.0104 +0.9829 +0.0052 +0.0078 +0.0019 +0.0026 +0.9877 +0.9455 +0.0351 +0.0018 +0.0176 +0.0264 +0.9614 +0.0088 +0.0034 +0.0053 +0.0351 +0.9420 +0.0176 +0.0264 +0.0068 +0.0088 +0.9580 +0.8908 +0.0702 +0.0040 +0.0351 +0.0526 +0.9223 +0.0175 +0.0075 +0.0120 +0.0702 +0.8828 +0.0351 +0.0526 +0.0151 +0.0175 +0.9147 +0.7677 +0.1475 +0.0110 +0.0738 +0.1107 +0.8325 +0.0369 +0.0199 +0.0330 +0.1475 +0.7457 +0.0738 +0.1107 +0.0399 +0.0369 +0.8126 [0] P-matrix for branch length 0.2000 +0.9682 +0.0206 +0.0010 +0.0103 +0.0154 +0.9775 +0.0051 +0.0019 +0.0029 +0.0206 +0.9662 +0.0103 +0.0154 +0.0038 +0.0051 +0.9756 +0.8954 +0.0672 +0.0038 +0.0336 +0.0504 +0.9256 +0.0168 +0.0072 +0.0114 +0.0672 +0.8879 +0.0336 +0.0504 +0.0143 +0.0168 +0.9185 +0.7990 +0.1280 +0.0089 +0.0640 +0.0960 +0.8557 +0.0320 +0.0163 +0.0268 +0.1280 +0.7812 +0.0640 +0.0960 +0.0327 +0.0320 +0.8393 +0.6142 +0.2407 +0.0248 +0.1203 +0.1805 +0.7156 +0.0602 +0.0437 +0.0745 +0.2407 +0.5645 +0.1203 +0.1805 +0.0874 +0.0602 +0.6719 [0] P-matrix for branch length 1.0000 +0.8550 +0.0929 +0.0057 +0.0464 +0.0696 +0.8965 +0.0232 +0.0107 +0.0172 +0.0929 +0.8435 +0.0464 +0.0696 +0.0213 +0.0232 +0.8858 +0.6144 +0.2405 +0.0248 +0.1203 +0.1804 +0.7158 +0.0601 +0.0436 +0.0744 +0.2405 +0.5649 +0.1203 +0.1804 +0.0873 +0.0601 +0.6722 +0.4341 +0.3419 +0.0531 +0.1709 +0.2564 +0.5646 +0.0855 +0.0935 +0.1594 +0.3419 +0.3278 +0.1709 +0.2564 +0.1870 +0.0855 +0.4711 +0.3160 +0.3960 +0.0901 +0.1980 +0.2970 +0.4353 +0.0990 +0.1687 +0.2702 +0.3960 +0.1359 +0.1980 +0.2970 +0.3374 +0.0990 +0.2666 [0] P-matrix for branch length 1.0000 +0.8550 +0.0929 +0.0057 +0.0464 +0.0696 +0.8965 +0.0232 +0.0107 +0.0172 +0.0929 +0.8435 +0.0464 +0.0696 +0.0213 +0.0232 +0.8858 +0.6144 +0.2405 +0.0248 +0.1203 +0.1804 +0.7158 +0.0601 +0.0436 +0.0744 +0.2405 +0.5649 +0.1203 +0.1804 +0.0873 +0.0601 +0.6722 +0.4341 +0.3419 +0.0531 +0.1709 +0.2564 +0.5646 +0.0855 +0.0935 +0.1594 +0.3419 +0.3278 +0.1709 +0.2564 +0.1870 +0.0855 +0.4711 +0.3160 +0.3960 +0.0901 +0.1980 +0.2970 +0.4353 +0.0990 +0.1687 +0.2702 +0.3960 +0.1359 +0.1980 +0.2970 +0.3374 +0.0990 +0.2666 [0] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [0] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [0] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [0] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [0] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [0] CLV 5: [ {(0.02014,0.01696,0.00027,0.00379),(0.06242,0.05328,0.00302,0.01388),(0.11049,0.09612,0.01162,0.03054),(0.17677,0.16044,0.04688,0.07450)} {(0.93732,0.00024,0.00001,0.00024),(0.80179,0.00254,0.00013,0.00254),(0.63847,0.00922,0.00072,0.00922),(0.37722,0.03258,0.00554,0.03258)} {(0.01993,0.01509,0.00006,0.00006),(0.06017,0.04665,0.00076,0.00072),(0.10229,0.08215,0.00343,0.00313),(0.14781,0.12917,0.01792,0.01577)} {(0.00042,0.95551,0.00042,0.00001),(0.00451,0.85682,0.00451,0.00021),(0.01639,0.73215,0.01639,0.00107),(0.05792,0.51214,0.05792,0.00764)} {(0.00996,0.00003,0.00003,0.01506),(0.03008,0.00036,0.00038,0.04629),(0.05115,0.00157,0.00171,0.08059),(0.07391,0.00789,0.00896,0.12128)} {(0.00021,0.00187,0.00021,0.00373),(0.00226,0.00663,0.00226,0.01316),(0.00819,0.01397,0.00819,0.02741),(0.02896,0.03127,0.02896,0.05872)} {(0.00000,0.00003,0.93354,0.00003),(0.00001,0.00028,0.78830,0.00028),(0.00008,0.00102,0.61025,0.00102),(0.00062,0.00362,0.31870,0.00362)} {(0.00042,0.95551,0.00042,0.00001),(0.00451,0.85682,0.00451,0.00021),(0.01639,0.73215,0.01639,0.00107),(0.05792,0.51214,0.05792,0.00764)} {(0.00011,0.00000,0.00011,0.95177),(0.00113,0.00005,0.00113,0.84360),(0.00410,0.00027,0.00410,0.70448),(0.01448,0.00191,0.01448,0.45150)} {(0.93732,0.00024,0.00001,0.00024),(0.80179,0.00254,0.00013,0.00254),(0.63847,0.00922,0.00072,0.00922),(0.37722,0.03258,0.00554,0.03258)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.93732,0.00024,0.00001,0.00024),(0.80179,0.00254,0.00013,0.00254),(0.63847,0.00922,0.00072,0.00922),(0.37722,0.03258,0.00554,0.03258)} {(0.00011,0.00000,0.00011,0.95177),(0.00113,0.00005,0.00113,0.84360),(0.00410,0.00027,0.00410,0.70448),(0.01448,0.00191,0.01448,0.45150)} {(0.00011,0.00000,0.00011,0.95177),(0.00113,0.00005,0.00113,0.84360),(0.00410,0.00027,0.00410,0.70448),(0.01448,0.00191,0.01448,0.45150)} {(0.00002,0.00503,0.01989,0.00002),(0.00025,0.01555,0.05966,0.00024),(0.00114,0.02738,0.10001,0.00104),(0.00597,0.04306,0.13587,0.00526)} {(0.00011,0.00000,0.00011,0.95177),(0.00113,0.00005,0.00113,0.84360),(0.00410,0.00027,0.00410,0.70448),(0.01448,0.00191,0.01448,0.45150)} {(0.01993,0.01509,0.00006,0.00006),(0.06017,0.04665,0.00076,0.00072),(0.10229,0.08215,0.00343,0.00313),(0.14781,0.12917,0.01792,0.01577)} {(0.00996,0.00003,0.00003,0.01506),(0.03008,0.00036,0.00038,0.04629),(0.05115,0.00157,0.00171,0.08059),(0.07391,0.00789,0.00896,0.12128)} {(0.00011,0.00000,0.00011,0.95177),(0.00113,0.00005,0.00113,0.84360),(0.00410,0.00027,0.00410,0.70448),(0.01448,0.00191,0.01448,0.45150)} ] [0] CLV 6: [ {(0.01937,0.00026,0.00000,0.00006),(0.05475,0.00267,0.00006,0.00077),(0.08492,0.00911,0.00052,0.00340),(0.10158,0.02822,0.00521,0.01592)} {(0.00090,0.00004,0.00130,0.00004),(0.00287,0.00040,0.00398,0.00040),(0.00509,0.00135,0.00723,0.00135),(0.00737,0.00419,0.01344,0.00419)} {(0.01976,0.01507,0.00025,0.00024),(0.05854,0.04644,0.00269,0.00260),(0.09701,0.08124,0.01013,0.00955),(0.13389,0.12487,0.03847,0.03499)} {(0.00021,0.92340,0.00021,0.00001),(0.00231,0.76268,0.00231,0.00009),(0.00846,0.57878,0.00846,0.00043),(0.02918,0.31134,0.02918,0.00307)} {(0.00988,0.00012,0.00012,0.01495),(0.02927,0.00130,0.00134,0.04514),(0.04850,0.00478,0.00506,0.07646),(0.06695,0.01749,0.01923,0.10737)} {(0.00000,0.00000,0.00000,0.00360),(0.00009,0.00005,0.00009,0.01170),(0.00059,0.00022,0.00059,0.02170),(0.00379,0.00138,0.00379,0.03577)} {(0.00000,0.00001,0.88660,0.00001),(0.00001,0.00012,0.65933,0.00012),(0.00002,0.00037,0.42092,0.00037),(0.00012,0.00090,0.13462,0.00090)} {(0.00021,0.92340,0.00021,0.00001),(0.00231,0.76268,0.00231,0.00009),(0.00846,0.57878,0.00846,0.00043),(0.02918,0.31134,0.02918,0.00307)} {(0.00491,0.00001,0.00001,0.01451),(0.01423,0.00015,0.00018,0.04073),(0.02269,0.00056,0.00076,0.06190),(0.02756,0.00230,0.00334,0.06662)} {(0.00090,0.00004,0.00130,0.00004),(0.00287,0.00040,0.00398,0.00040),(0.00509,0.00135,0.00723,0.00135),(0.00737,0.00419,0.01344,0.00419)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.01898,0.00740,0.00003,0.00003),(0.05095,0.02183,0.00030,0.00034),(0.07293,0.03609,0.00118,0.00138),(0.07144,0.04989,0.00573,0.00609)} {(0.00005,0.00000,0.00005,0.91711),(0.00053,0.00002,0.00053,0.74236),(0.00182,0.00010,0.00182,0.54112),(0.00540,0.00056,0.00540,0.24800)} {(0.00005,0.00000,0.00005,0.91711),(0.00053,0.00002,0.00053,0.74236),(0.00182,0.00010,0.00182,0.54112),(0.00540,0.00056,0.00540,0.24800)} {(0.00000,0.00491,0.00040,0.00000),(0.00006,0.01433,0.00381,0.00001),(0.00043,0.02317,0.01155,0.00010),(0.00309,0.02979,0.02605,0.00102)} {(0.00005,0.00000,0.00005,0.91711),(0.00053,0.00002,0.00053,0.74236),(0.00182,0.00010,0.00182,0.54112),(0.00540,0.00056,0.00540,0.24800)} {(0.01913,0.00023,0.00000,0.00000),(0.05242,0.00234,0.00003,0.00013),(0.07751,0.00780,0.00027,0.00092),(0.08223,0.02254,0.00286,0.00632)} {(0.00020,0.00012,0.00000,0.00006),(0.00197,0.00120,0.00009,0.00065),(0.00621,0.00409,0.00065,0.00250),(0.01611,0.01252,0.00463,0.00938)} {(0.00005,0.00000,0.00005,0.91711),(0.00053,0.00002,0.00053,0.74236),(0.00182,0.00010,0.00182,0.54112),(0.00540,0.00056,0.00540,0.24800)} ] [0] CLV 7: [ {(0.00042,0.95551,0.00042,0.00001),(0.00451,0.85682,0.00451,0.00021),(0.01639,0.73215,0.01639,0.00107),(0.05792,0.51214,0.05792,0.00764)} {(0.00000,0.00003,0.93354,0.00003),(0.00001,0.00028,0.78830,0.00028),(0.00008,0.00102,0.61025,0.00102),(0.00062,0.00362,0.31870,0.00362)} {(0.00996,0.00003,0.00003,0.01506),(0.03008,0.00036,0.00038,0.04629),(0.05115,0.00157,0.00171,0.08059),(0.07391,0.00789,0.00896,0.12128)} {(0.00042,0.95551,0.00042,0.00001),(0.00451,0.85682,0.00451,0.00021),(0.01639,0.73215,0.01639,0.00107),(0.05792,0.51214,0.05792,0.00764)} {(0.00011,0.00000,0.00011,0.95177),(0.00113,0.00005,0.00113,0.84360),(0.00410,0.00027,0.00410,0.70448),(0.01448,0.00191,0.01448,0.45150)} {(0.00011,0.00000,0.00011,0.95177),(0.00113,0.00005,0.00113,0.84360),(0.00410,0.00027,0.00410,0.70448),(0.01448,0.00191,0.01448,0.45150)} {(0.00000,0.00003,0.93354,0.00003),(0.00001,0.00028,0.78830,0.00028),(0.00008,0.00102,0.61025,0.00102),(0.00062,0.00362,0.31870,0.00362)} {(0.00042,0.95551,0.00042,0.00001),(0.00451,0.85682,0.00451,0.00021),(0.01639,0.73215,0.01639,0.00107),(0.05792,0.51214,0.05792,0.00764)} {(0.01993,0.01509,0.00006,0.00006),(0.06017,0.04665,0.00076,0.00072),(0.10229,0.08215,0.00343,0.00313),(0.14781,0.12917,0.01792,0.01577)} {(0.93732,0.00024,0.00001,0.00024),(0.80179,0.00254,0.00013,0.00254),(0.63847,0.00922,0.00072,0.00922),(0.37722,0.03258,0.00554,0.03258)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.93732,0.00024,0.00001,0.00024),(0.80179,0.00254,0.00013,0.00254),(0.63847,0.00922,0.00072,0.00922),(0.37722,0.03258,0.00554,0.03258)} {(0.00011,0.00000,0.00011,0.95177),(0.00113,0.00005,0.00113,0.84360),(0.00410,0.00027,0.00410,0.70448),(0.01448,0.00191,0.01448,0.45150)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00021,0.00187,0.00021,0.00373),(0.00226,0.00663,0.00226,0.01316),(0.00819,0.01397,0.00819,0.02741),(0.02896,0.03127,0.02896,0.05872)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.93732,0.00024,0.00001,0.00024),(0.80179,0.00254,0.00013,0.00254),(0.63847,0.00922,0.00072,0.00922),(0.37722,0.03258,0.00554,0.03258)} {(0.93732,0.00024,0.00001,0.00024),(0.80179,0.00254,0.00013,0.00254),(0.63847,0.00922,0.00072,0.00922),(0.37722,0.03258,0.00554,0.03258)} {(0.00000,0.00003,0.93354,0.00003),(0.00001,0.00028,0.78830,0.00028),(0.00008,0.00102,0.61025,0.00102),(0.00062,0.00362,0.31870,0.00362)} ] TEST ti/tv = 1.0000 [1] P-matrix for branch length 0.1000 +0.9864 +0.0077 +0.0019 +0.0039 +0.0058 +0.9884 +0.0019 +0.0039 +0.0058 +0.0077 +0.9826 +0.0039 +0.0058 +0.0077 +0.0019 +0.9845 +0.9539 +0.0263 +0.0066 +0.0132 +0.0198 +0.9605 +0.0066 +0.0132 +0.0198 +0.0263 +0.9407 +0.0132 +0.0198 +0.0263 +0.0066 +0.9473 +0.9068 +0.0532 +0.0133 +0.0266 +0.0399 +0.9201 +0.0133 +0.0266 +0.0399 +0.0532 +0.8802 +0.0266 +0.0399 +0.0532 +0.0133 +0.8935 +0.7978 +0.1155 +0.0289 +0.0578 +0.0867 +0.8267 +0.0289 +0.0578 +0.0867 +0.1155 +0.7400 +0.0578 +0.0867 +0.1155 +0.0289 +0.7689 [1] P-matrix for branch length 0.2000 +0.9731 +0.0153 +0.0038 +0.0077 +0.0115 +0.9770 +0.0038 +0.0077 +0.0115 +0.0153 +0.9655 +0.0077 +0.0115 +0.0153 +0.0038 +0.9693 +0.9109 +0.0509 +0.0127 +0.0255 +0.0382 +0.9236 +0.0127 +0.0255 +0.0382 +0.0509 +0.8854 +0.0255 +0.0382 +0.0509 +0.0127 +0.8981 +0.8260 +0.0994 +0.0249 +0.0497 +0.0746 +0.8509 +0.0249 +0.0497 +0.0746 +0.0994 +0.7763 +0.0497 +0.0746 +0.0994 +0.0249 +0.8012 +0.6540 +0.1977 +0.0494 +0.0989 +0.1483 +0.7034 +0.0494 +0.0989 +0.1483 +0.1977 +0.5551 +0.0989 +0.1483 +0.1977 +0.0494 +0.6046 [1] P-matrix for branch length 1.0000 +0.8756 +0.0711 +0.0178 +0.0355 +0.0533 +0.8934 +0.0178 +0.0355 +0.0533 +0.0711 +0.8401 +0.0355 +0.0533 +0.0711 +0.0178 +0.8578 +0.6543 +0.1976 +0.0494 +0.0988 +0.1482 +0.7036 +0.0494 +0.0988 +0.1482 +0.1976 +0.5555 +0.0988 +0.1482 +0.1976 +0.0494 +0.6049 +0.4678 +0.3041 +0.0760 +0.1521 +0.2281 +0.5438 +0.0760 +0.1521 +0.2281 +0.3041 +0.3157 +0.1521 +0.2281 +0.3041 +0.0760 +0.3917 +0.3232 +0.3868 +0.0967 +0.1934 +0.2901 +0.4198 +0.0967 +0.1934 +0.2901 +0.3868 +0.1298 +0.1934 +0.2901 +0.3868 +0.0967 +0.2265 [1] P-matrix for branch length 1.0000 +0.8756 +0.0711 +0.0178 +0.0355 +0.0533 +0.8934 +0.0178 +0.0355 +0.0533 +0.0711 +0.8401 +0.0355 +0.0533 +0.0711 +0.0178 +0.8578 +0.6543 +0.1976 +0.0494 +0.0988 +0.1482 +0.7036 +0.0494 +0.0988 +0.1482 +0.1976 +0.5555 +0.0988 +0.1482 +0.1976 +0.0494 +0.6049 +0.4678 +0.3041 +0.0760 +0.1521 +0.2281 +0.5438 +0.0760 +0.1521 +0.2281 +0.3041 +0.3157 +0.1521 +0.2281 +0.3041 +0.0760 +0.3917 +0.3232 +0.3868 +0.0967 +0.1934 +0.2901 +0.4198 +0.0967 +0.1934 +0.2901 +0.3868 +0.1298 +0.1934 +0.2901 +0.3868 +0.0967 +0.2265 [1] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [1] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [1] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [1] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [1] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [1] CLV 5: [ {(0.01506,0.01875,0.00029,0.01506),(0.04769,0.05881,0.00324,0.04769),(0.08706,0.10573,0.01235,0.08706),(0.14885,0.17385,0.04887,0.14885)} {(0.94700,0.00013,0.00013,0.00013),(0.82966,0.00146,0.00146,0.00146),(0.68233,0.00556,0.00556,0.00556),(0.42771,0.02199,0.02199,0.02199)} {(0.01494,0.01125,0.00018,0.00018),(0.04640,0.03528,0.00195,0.00195),(0.08212,0.06344,0.00741,0.00741),(0.12931,0.10431,0.02932,0.02932)} {(0.00024,0.95448,0.00024,0.00024),(0.00259,0.85302,0.00259,0.00259),(0.00988,0.72401,0.00988,0.00988),(0.03909,0.49481,0.03909,0.03909)} {(0.00747,0.00009,0.00009,0.01116),(0.02320,0.00097,0.00097,0.03431),(0.04106,0.00371,0.00371,0.05973),(0.06465,0.01466,0.01466,0.08965)} {(0.00012,0.00750,0.00012,0.01488),(0.00130,0.02352,0.00130,0.04575),(0.00494,0.04229,0.00494,0.07964),(0.01955,0.06954,0.01955,0.11953)} {(0.00001,0.00001,0.93212,0.00001),(0.00016,0.00016,0.78391,0.00016),(0.00062,0.00062,0.60269,0.00062),(0.00244,0.00244,0.30818,0.00244)} {(0.00024,0.95448,0.00024,0.00024),(0.00259,0.85302,0.00259,0.00259),(0.00988,0.72401,0.00988,0.00988),(0.03909,0.49481,0.03909,0.03909)} {(0.00006,0.00006,0.00006,0.93954),(0.00065,0.00065,0.00065,0.80663),(0.00247,0.00247,0.00247,0.64189),(0.00977,0.00977,0.00977,0.36550)} {(0.94700,0.00013,0.00013,0.00013),(0.82966,0.00146,0.00146,0.00146),(0.68233,0.00556,0.00556,0.00556),(0.42771,0.02199,0.02199,0.02199)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.94700,0.00013,0.00013,0.00013),(0.82966,0.00146,0.00146,0.00146),(0.68233,0.00556,0.00556,0.00556),(0.42771,0.02199,0.02199,0.02199)} {(0.00006,0.00006,0.00006,0.93954),(0.00065,0.00065,0.00065,0.80663),(0.00247,0.00247,0.00247,0.64189),(0.00977,0.00977,0.00977,0.36550)} {(0.00006,0.00006,0.00006,0.93954),(0.00065,0.00065,0.00065,0.80663),(0.00247,0.00247,0.00247,0.64189),(0.00977,0.00977,0.00977,0.36550)} {(0.00006,0.00375,0.01482,0.00006),(0.00065,0.01176,0.04510,0.00065),(0.00247,0.02115,0.07717,0.00247),(0.00977,0.03477,0.10976,0.00977)} {(0.00006,0.00006,0.00006,0.93954),(0.00065,0.00065,0.00065,0.80663),(0.00247,0.00247,0.00247,0.64189),(0.00977,0.00977,0.00977,0.36550)} {(0.01494,0.01125,0.00018,0.00018),(0.04640,0.03528,0.00195,0.00195),(0.08212,0.06344,0.00741,0.00741),(0.12931,0.10431,0.02932,0.02932)} {(0.00747,0.00009,0.00009,0.01116),(0.02320,0.00097,0.00097,0.03431),(0.04106,0.00371,0.00371,0.05973),(0.06465,0.01466,0.01466,0.08965)} {(0.00006,0.00006,0.00006,0.93954),(0.00065,0.00065,0.00065,0.80663),(0.00247,0.00247,0.00247,0.64189),(0.00977,0.00977,0.00977,0.36550)} ] [1] CLV 6: [ {(0.01465,0.00021,0.00001,0.00017),(0.04344,0.00222,0.00024,0.00182),(0.07191,0.00770,0.00166,0.00649),(0.09735,0.02471,0.01153,0.02207)} {(0.00358,0.00002,0.00544,0.00002),(0.01008,0.00023,0.01578,0.00023),(0.01539,0.00081,0.02530,0.00081),(0.01709,0.00282,0.03173,0.00282)} {(0.01482,0.01120,0.00035,0.00035),(0.04523,0.03485,0.00370,0.00370),(0.07814,0.06195,0.01338,0.01338),(0.11775,0.09998,0.04665,0.04665)} {(0.00012,0.92167,0.00012,0.00012),(0.00127,0.75682,0.00127,0.00127),(0.00476,0.56751,0.00476,0.00476),(0.01814,0.29250,0.01814,0.01814)} {(0.00741,0.00017,0.00017,0.01103),(0.02261,0.00185,0.00185,0.03299),(0.03907,0.00669,0.00669,0.05526),(0.05888,0.02332,0.02332,0.07665)} {(0.00000,0.00006,0.00000,0.01426),(0.00006,0.00059,0.00006,0.03951),(0.00044,0.00205,0.00044,0.05903),(0.00307,0.00659,0.00307,0.06179)} {(0.00001,0.00001,0.88424,0.00001),(0.00007,0.00007,0.65295,0.00007),(0.00021,0.00021,0.41188,0.00021),(0.00056,0.00056,0.12695,0.00056)} {(0.00012,0.92167,0.00012,0.00012),(0.00127,0.75682,0.00127,0.00127),(0.00476,0.56751,0.00476,0.00476),(0.01814,0.29250,0.01814,0.01814)} {(0.00360,0.00004,0.00004,0.01065),(0.01026,0.00043,0.00043,0.02919),(0.01610,0.00145,0.00145,0.04278),(0.01983,0.00450,0.00450,0.04201)} {(0.00358,0.00002,0.00544,0.00002),(0.01008,0.00023,0.01578,0.00023),(0.01539,0.00081,0.02530,0.00081),(0.01709,0.00282,0.03173,0.00282)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.01434,0.00551,0.00009,0.00009),(0.04032,0.01646,0.00091,0.00091),(0.06156,0.02773,0.00324,0.00324),(0.06834,0.04020,0.01130,0.01130)} {(0.00003,0.00003,0.00003,0.89659),(0.00029,0.00029,0.00029,0.68632),(0.00097,0.00097,0.00097,0.45971),(0.00300,0.00300,0.00300,0.17127)} {(0.00003,0.00003,0.00003,0.89659),(0.00029,0.00029,0.00029,0.68632),(0.00097,0.00097,0.00097,0.45971),(0.00300,0.00300,0.00300,0.17127)} {(0.00000,0.00365,0.00022,0.00000),(0.00006,0.01073,0.00218,0.00006),(0.00044,0.01757,0.00688,0.00044),(0.00307,0.02344,0.01713,0.00307)} {(0.00003,0.00003,0.00003,0.89659),(0.00029,0.00029,0.00029,0.68632),(0.00097,0.00097,0.00097,0.45971),(0.00300,0.00300,0.00300,0.17127)} {(0.01442,0.00013,0.00000,0.00000),(0.04120,0.00133,0.00014,0.00014),(0.06454,0.00462,0.00100,0.00100),(0.07701,0.01483,0.00692,0.00692)} {(0.00011,0.00017,0.00000,0.00017),(0.00115,0.00171,0.00009,0.00168),(0.00388,0.00569,0.00066,0.00549),(0.01164,0.01641,0.00461,0.01516)} {(0.00003,0.00003,0.00003,0.89659),(0.00029,0.00029,0.00029,0.68632),(0.00097,0.00097,0.00097,0.45971),(0.00300,0.00300,0.00300,0.17127)} ] [1] CLV 7: [ {(0.00024,0.95448,0.00024,0.00024),(0.00259,0.85302,0.00259,0.00259),(0.00988,0.72401,0.00988,0.00988),(0.03909,0.49481,0.03909,0.03909)} {(0.00001,0.00001,0.93212,0.00001),(0.00016,0.00016,0.78391,0.00016),(0.00062,0.00062,0.60269,0.00062),(0.00244,0.00244,0.30818,0.00244)} {(0.00747,0.00009,0.00009,0.01116),(0.02320,0.00097,0.00097,0.03431),(0.04106,0.00371,0.00371,0.05973),(0.06465,0.01466,0.01466,0.08965)} {(0.00024,0.95448,0.00024,0.00024),(0.00259,0.85302,0.00259,0.00259),(0.00988,0.72401,0.00988,0.00988),(0.03909,0.49481,0.03909,0.03909)} {(0.00006,0.00006,0.00006,0.93954),(0.00065,0.00065,0.00065,0.80663),(0.00247,0.00247,0.00247,0.64189),(0.00977,0.00977,0.00977,0.36550)} {(0.00006,0.00006,0.00006,0.93954),(0.00065,0.00065,0.00065,0.80663),(0.00247,0.00247,0.00247,0.64189),(0.00977,0.00977,0.00977,0.36550)} {(0.00001,0.00001,0.93212,0.00001),(0.00016,0.00016,0.78391,0.00016),(0.00062,0.00062,0.60269,0.00062),(0.00244,0.00244,0.30818,0.00244)} {(0.00024,0.95448,0.00024,0.00024),(0.00259,0.85302,0.00259,0.00259),(0.00988,0.72401,0.00988,0.00988),(0.03909,0.49481,0.03909,0.03909)} {(0.01494,0.01125,0.00018,0.00018),(0.04640,0.03528,0.00195,0.00195),(0.08212,0.06344,0.00741,0.00741),(0.12931,0.10431,0.02932,0.02932)} {(0.94700,0.00013,0.00013,0.00013),(0.82966,0.00146,0.00146,0.00146),(0.68233,0.00556,0.00556,0.00556),(0.42771,0.02199,0.02199,0.02199)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.94700,0.00013,0.00013,0.00013),(0.82966,0.00146,0.00146,0.00146),(0.68233,0.00556,0.00556,0.00556),(0.42771,0.02199,0.02199,0.02199)} {(0.00006,0.00006,0.00006,0.93954),(0.00065,0.00065,0.00065,0.80663),(0.00247,0.00247,0.00247,0.64189),(0.00977,0.00977,0.00977,0.36550)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00012,0.00750,0.00012,0.01488),(0.00130,0.02352,0.00130,0.04575),(0.00494,0.04229,0.00494,0.07964),(0.01955,0.06954,0.01955,0.11953)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.94700,0.00013,0.00013,0.00013),(0.82966,0.00146,0.00146,0.00146),(0.68233,0.00556,0.00556,0.00556),(0.42771,0.02199,0.02199,0.02199)} {(0.94700,0.00013,0.00013,0.00013),(0.82966,0.00146,0.00146,0.00146),(0.68233,0.00556,0.00556,0.00556),(0.42771,0.02199,0.02199,0.02199)} {(0.00001,0.00001,0.93212,0.00001),(0.00016,0.00016,0.78391,0.00016),(0.00062,0.00062,0.60269,0.00062),(0.00244,0.00244,0.30818,0.00244)} ] TEST ti/tv = 1.5000 [2] P-matrix for branch length 0.1000 +0.9874 +0.0067 +0.0025 +0.0034 +0.0050 +0.9883 +0.0017 +0.0050 +0.0075 +0.0067 +0.9824 +0.0034 +0.0050 +0.0100 +0.0017 +0.9833 +0.9572 +0.0229 +0.0085 +0.0114 +0.0171 +0.9602 +0.0057 +0.0169 +0.0254 +0.0229 +0.9403 +0.0114 +0.0171 +0.0339 +0.0057 +0.9433 +0.9133 +0.0465 +0.0170 +0.0232 +0.0348 +0.9196 +0.0116 +0.0339 +0.0510 +0.0465 +0.8793 +0.0232 +0.0348 +0.0679 +0.0116 +0.8857 +0.8107 +0.1021 +0.0362 +0.0510 +0.0766 +0.8259 +0.0255 +0.0720 +0.1085 +0.1021 +0.7384 +0.0510 +0.0766 +0.1441 +0.0255 +0.7539 [2] P-matrix for branch length 0.2000 +0.9751 +0.0133 +0.0050 +0.0067 +0.0100 +0.9768 +0.0033 +0.0099 +0.0149 +0.0133 +0.9652 +0.0067 +0.0100 +0.0198 +0.0033 +0.9669 +0.9171 +0.0444 +0.0163 +0.0222 +0.0333 +0.9231 +0.0111 +0.0325 +0.0488 +0.0444 +0.8845 +0.0222 +0.0333 +0.0650 +0.0111 +0.8906 +0.8374 +0.0875 +0.0313 +0.0438 +0.0656 +0.8501 +0.0219 +0.0624 +0.0939 +0.0875 +0.7749 +0.0438 +0.0656 +0.1247 +0.0219 +0.7878 +0.6729 +0.1781 +0.0599 +0.0890 +0.1336 +0.7029 +0.0445 +0.1190 +0.1798 +0.1781 +0.5530 +0.0890 +0.1336 +0.2380 +0.0445 +0.5839 [2] P-matrix for branch length 1.0000 +0.8841 +0.0622 +0.0226 +0.0311 +0.0467 +0.8927 +0.0156 +0.0450 +0.0677 +0.0622 +0.8389 +0.0311 +0.0467 +0.0901 +0.0156 +0.8477 +0.6732 +0.1780 +0.0599 +0.0890 +0.1335 +0.7031 +0.0445 +0.1189 +0.1797 +0.1780 +0.5534 +0.0890 +0.1335 +0.2379 +0.0445 +0.5842 +0.4878 +0.2836 +0.0868 +0.1418 +0.2127 +0.5446 +0.0709 +0.1718 +0.2605 +0.2836 +0.3141 +0.1418 +0.2127 +0.3437 +0.0709 +0.3727 +0.3309 +0.3790 +0.1006 +0.1895 +0.2842 +0.4213 +0.0947 +0.1998 +0.3018 +0.3790 +0.1297 +0.1895 +0.2842 +0.3995 +0.0947 +0.2215 [2] P-matrix for branch length 1.0000 +0.8841 +0.0622 +0.0226 +0.0311 +0.0467 +0.8927 +0.0156 +0.0450 +0.0677 +0.0622 +0.8389 +0.0311 +0.0467 +0.0901 +0.0156 +0.8477 +0.6732 +0.1780 +0.0599 +0.0890 +0.1335 +0.7031 +0.0445 +0.1189 +0.1797 +0.1780 +0.5534 +0.0890 +0.1335 +0.2379 +0.0445 +0.5842 +0.4878 +0.2836 +0.0868 +0.1418 +0.2127 +0.5446 +0.0709 +0.1718 +0.2605 +0.2836 +0.3141 +0.1418 +0.2127 +0.3437 +0.0709 +0.3727 +0.3309 +0.3790 +0.1006 +0.1895 +0.2842 +0.4213 +0.0947 +0.1998 +0.3018 +0.3790 +0.1297 +0.1895 +0.2842 +0.3995 +0.0947 +0.2215 [2] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [2] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [2] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [2] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [2] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [2] CLV 5: [ {(0.01306,0.01942,0.00029,0.01935),(0.04172,0.06075,0.00316,0.06004),(0.07712,0.10881,0.01204,0.10642),(0.13570,0.17754,0.04788,0.17077)} {(0.95081,0.00010,0.00022,0.00010),(0.84106,0.00111,0.00238,0.00111),(0.70130,0.00431,0.00881,0.00431),(0.45282,0.01784,0.03234,0.01784)} {(0.01297,0.00974,0.00020,0.00020),(0.04074,0.03075,0.00217,0.00216),(0.07329,0.05580,0.00822,0.00819),(0.11984,0.09389,0.03203,0.03179)} {(0.00018,0.95413,0.00018,0.00039),(0.00197,0.85209,0.00197,0.00422),(0.00766,0.72273,0.00766,0.01555),(0.03172,0.49407,0.03172,0.05665)} {(0.00648,0.00010,0.00010,0.00964),(0.02037,0.00108,0.00108,0.02967),(0.03664,0.00409,0.00411,0.05171),(0.05992,0.01590,0.01601,0.07799)} {(0.00009,0.00967,0.00009,0.01915),(0.00099,0.02999,0.00099,0.05787),(0.00383,0.05301,0.00383,0.09824),(0.01586,0.08365,0.01586,0.13898)} {(0.00002,0.00001,0.93159,0.00001),(0.00026,0.00012,0.78241,0.00012),(0.00098,0.00048,0.60040,0.00048),(0.00359,0.00198,0.30585,0.00198)} {(0.00018,0.95413,0.00018,0.00039),(0.00197,0.85209,0.00197,0.00422),(0.00766,0.72273,0.00766,0.01555),(0.03172,0.49407,0.03172,0.05665)} {(0.00004,0.00010,0.00004,0.93488),(0.00049,0.00106,0.00049,0.79316),(0.00191,0.00389,0.00191,0.62060),(0.00793,0.01416,0.00793,0.34093)} {(0.95081,0.00010,0.00022,0.00010),(0.84106,0.00111,0.00238,0.00111),(0.70130,0.00431,0.00881,0.00431),(0.45282,0.01784,0.03234,0.01784)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95081,0.00010,0.00022,0.00010),(0.84106,0.00111,0.00238,0.00111),(0.70130,0.00431,0.00881,0.00431),(0.45282,0.01784,0.03234,0.01784)} {(0.00004,0.00010,0.00004,0.93488),(0.00049,0.00106,0.00049,0.79316),(0.00191,0.00389,0.00191,0.62060),(0.00793,0.01416,0.00793,0.34093)} {(0.00004,0.00010,0.00004,0.93488),(0.00049,0.00106,0.00049,0.79316),(0.00191,0.00389,0.00191,0.62060),(0.00793,0.01416,0.00793,0.34093)} {(0.00007,0.00325,0.01284,0.00007),(0.00072,0.01025,0.03929,0.00072),(0.00274,0.01860,0.06781,0.00273),(0.01068,0.03130,0.09849,0.01060)} {(0.00004,0.00010,0.00004,0.93488),(0.00049,0.00106,0.00049,0.79316),(0.00191,0.00389,0.00191,0.62060),(0.00793,0.01416,0.00793,0.34093)} {(0.01297,0.00974,0.00020,0.00020),(0.04074,0.03075,0.00217,0.00216),(0.07329,0.05580,0.00822,0.00819),(0.11984,0.09389,0.03203,0.03179)} {(0.00648,0.00010,0.00010,0.00964),(0.02037,0.00108,0.00108,0.02967),(0.03664,0.00409,0.00411,0.05171),(0.05992,0.01590,0.01601,0.07799)} {(0.00004,0.00010,0.00004,0.93488),(0.00049,0.00106,0.00049,0.79316),(0.00191,0.00389,0.00191,0.62060),(0.00793,0.01416,0.00793,0.34093)} ] [2] CLV 6: [ {(0.01276,0.00019,0.00001,0.00019),(0.03856,0.00200,0.00030,0.00198),(0.06546,0.00699,0.00207,0.00686),(0.09326,0.02278,0.01383,0.02216)} {(0.00465,0.00002,0.00711,0.00002),(0.01310,0.00017,0.02093,0.00017),(0.02006,0.00063,0.03395,0.00063),(0.02224,0.00229,0.04189,0.00229)} {(0.01287,0.00970,0.00036,0.00036),(0.03974,0.03028,0.00380,0.00379),(0.06986,0.05424,0.01374,0.01369),(0.10952,0.08982,0.04786,0.04748)} {(0.00009,0.92108,0.00009,0.00020),(0.00095,0.75536,0.00095,0.00214),(0.00359,0.56577,0.00359,0.00788),(0.01428,0.29196,0.01428,0.02788)} {(0.00644,0.00018,0.00018,0.00952),(0.01987,0.00190,0.00190,0.02838),(0.03493,0.00684,0.00687,0.04740),(0.05476,0.02374,0.02393,0.06608)} {(0.00000,0.00010,0.00000,0.01830),(0.00005,0.00097,0.00005,0.04954),(0.00036,0.00326,0.00036,0.07152),(0.00259,0.00961,0.00259,0.06915)} {(0.00001,0.00001,0.88335,0.00001),(0.00011,0.00005,0.65075,0.00005),(0.00035,0.00016,0.40914,0.00016),(0.00086,0.00044,0.12528,0.00044)} {(0.00009,0.92108,0.00009,0.00020),(0.00095,0.75536,0.00095,0.00214),(0.00359,0.56577,0.00359,0.00788),(0.01428,0.29196,0.01428,0.02788)} {(0.00310,0.00005,0.00005,0.00917),(0.00877,0.00048,0.00047,0.02493),(0.01371,0.00162,0.00154,0.03610),(0.01720,0.00495,0.00460,0.03471)} {(0.00465,0.00002,0.00711,0.00002),(0.01310,0.00017,0.02093,0.00017),(0.02006,0.00063,0.03395,0.00063),(0.02224,0.00229,0.04189,0.00229)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.01249,0.00477,0.00010,0.00010),(0.03577,0.01433,0.00105,0.00101),(0.05609,0.02435,0.00384,0.00357),(0.06608,0.03621,0.01349,0.01226)} {(0.00002,0.00005,0.00002,0.88881),(0.00021,0.00047,0.00021,0.66635),(0.00072,0.00154,0.00072,0.43328),(0.00228,0.00441,0.00228,0.15173)} {(0.00002,0.00005,0.00002,0.88881),(0.00021,0.00047,0.00021,0.66635),(0.00072,0.00154,0.00072,0.43328),(0.00228,0.00441,0.00228,0.15173)} {(0.00000,0.00316,0.00017,0.00000),(0.00006,0.00932,0.00165,0.00008),(0.00040,0.01537,0.00531,0.00057),(0.00284,0.02105,0.01382,0.00377)} {(0.00002,0.00005,0.00002,0.88881),(0.00021,0.00047,0.00021,0.66635),(0.00072,0.00154,0.00072,0.43328),(0.00228,0.00441,0.00228,0.15173)} {(0.01255,0.00010,0.00001,0.00000),(0.03645,0.00101,0.00019,0.00013),(0.05850,0.00356,0.00129,0.00090),(0.07370,0.01200,0.00861,0.00634)} {(0.00009,0.00017,0.00000,0.00019),(0.00088,0.00175,0.00008,0.00184),(0.00306,0.00582,0.00060,0.00591),(0.00975,0.01669,0.00426,0.01573)} {(0.00002,0.00005,0.00002,0.88881),(0.00021,0.00047,0.00021,0.66635),(0.00072,0.00154,0.00072,0.43328),(0.00228,0.00441,0.00228,0.15173)} ] [2] CLV 7: [ {(0.00018,0.95413,0.00018,0.00039),(0.00197,0.85209,0.00197,0.00422),(0.00766,0.72273,0.00766,0.01555),(0.03172,0.49407,0.03172,0.05665)} {(0.00002,0.00001,0.93159,0.00001),(0.00026,0.00012,0.78241,0.00012),(0.00098,0.00048,0.60040,0.00048),(0.00359,0.00198,0.30585,0.00198)} {(0.00648,0.00010,0.00010,0.00964),(0.02037,0.00108,0.00108,0.02967),(0.03664,0.00409,0.00411,0.05171),(0.05992,0.01590,0.01601,0.07799)} {(0.00018,0.95413,0.00018,0.00039),(0.00197,0.85209,0.00197,0.00422),(0.00766,0.72273,0.00766,0.01555),(0.03172,0.49407,0.03172,0.05665)} {(0.00004,0.00010,0.00004,0.93488),(0.00049,0.00106,0.00049,0.79316),(0.00191,0.00389,0.00191,0.62060),(0.00793,0.01416,0.00793,0.34093)} {(0.00004,0.00010,0.00004,0.93488),(0.00049,0.00106,0.00049,0.79316),(0.00191,0.00389,0.00191,0.62060),(0.00793,0.01416,0.00793,0.34093)} {(0.00002,0.00001,0.93159,0.00001),(0.00026,0.00012,0.78241,0.00012),(0.00098,0.00048,0.60040,0.00048),(0.00359,0.00198,0.30585,0.00198)} {(0.00018,0.95413,0.00018,0.00039),(0.00197,0.85209,0.00197,0.00422),(0.00766,0.72273,0.00766,0.01555),(0.03172,0.49407,0.03172,0.05665)} {(0.01297,0.00974,0.00020,0.00020),(0.04074,0.03075,0.00217,0.00216),(0.07329,0.05580,0.00822,0.00819),(0.11984,0.09389,0.03203,0.03179)} {(0.95081,0.00010,0.00022,0.00010),(0.84106,0.00111,0.00238,0.00111),(0.70130,0.00431,0.00881,0.00431),(0.45282,0.01784,0.03234,0.01784)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95081,0.00010,0.00022,0.00010),(0.84106,0.00111,0.00238,0.00111),(0.70130,0.00431,0.00881,0.00431),(0.45282,0.01784,0.03234,0.01784)} {(0.00004,0.00010,0.00004,0.93488),(0.00049,0.00106,0.00049,0.79316),(0.00191,0.00389,0.00191,0.62060),(0.00793,0.01416,0.00793,0.34093)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00009,0.00967,0.00009,0.01915),(0.00099,0.02999,0.00099,0.05787),(0.00383,0.05301,0.00383,0.09824),(0.01586,0.08365,0.01586,0.13898)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95081,0.00010,0.00022,0.00010),(0.84106,0.00111,0.00238,0.00111),(0.70130,0.00431,0.00881,0.00431),(0.45282,0.01784,0.03234,0.01784)} {(0.95081,0.00010,0.00022,0.00010),(0.84106,0.00111,0.00238,0.00111),(0.70130,0.00431,0.00881,0.00431),(0.45282,0.01784,0.03234,0.01784)} {(0.00002,0.00001,0.93159,0.00001),(0.00026,0.00012,0.78241,0.00012),(0.00098,0.00048,0.60040,0.00048),(0.00359,0.00198,0.30585,0.00198)} ] TEST ti/tv = 2.2500 [3] P-matrix for branch length 0.1000 +0.9885 +0.0056 +0.0031 +0.0028 +0.0042 +0.9882 +0.0014 +0.0062 +0.0094 +0.0056 +0.9823 +0.0028 +0.0042 +0.0125 +0.0014 +0.9820 +0.9608 +0.0191 +0.0105 +0.0095 +0.0143 +0.9599 +0.0048 +0.0210 +0.0316 +0.0191 +0.9398 +0.0095 +0.0143 +0.0419 +0.0048 +0.9390 +0.9205 +0.0390 +0.0210 +0.0195 +0.0292 +0.9192 +0.0097 +0.0418 +0.0631 +0.0390 +0.8784 +0.0195 +0.0292 +0.0835 +0.0097 +0.8775 +0.8255 +0.0868 +0.0443 +0.0434 +0.0651 +0.8260 +0.0217 +0.0872 +0.1328 +0.0868 +0.7370 +0.0434 +0.0651 +0.1744 +0.0217 +0.7388 [3] P-matrix for branch length 0.2000 +0.9772 +0.0111 +0.0062 +0.0055 +0.0083 +0.9766 +0.0028 +0.0123 +0.0185 +0.0111 +0.9649 +0.0055 +0.0083 +0.0246 +0.0028 +0.9643 +0.9240 +0.0373 +0.0201 +0.0186 +0.0279 +0.9227 +0.0093 +0.0400 +0.0604 +0.0373 +0.8837 +0.0186 +0.0279 +0.0800 +0.0093 +0.8827 +0.8503 +0.0742 +0.0384 +0.0371 +0.0556 +0.8500 +0.0185 +0.0758 +0.1152 +0.0742 +0.7735 +0.0371 +0.0556 +0.1516 +0.0185 +0.7742 +0.6958 +0.1548 +0.0720 +0.0774 +0.1161 +0.7050 +0.0387 +0.1402 +0.2159 +0.1548 +0.5518 +0.0774 +0.1161 +0.2804 +0.0387 +0.5648 [3] P-matrix for branch length 1.0000 +0.8935 +0.0524 +0.0278 +0.0262 +0.0393 +0.8924 +0.0131 +0.0552 +0.0835 +0.0524 +0.8379 +0.0262 +0.0393 +0.1103 +0.0131 +0.8372 +0.6960 +0.1547 +0.0719 +0.0773 +0.1160 +0.7052 +0.0387 +0.1401 +0.2158 +0.1547 +0.5522 +0.0773 +0.1160 +0.2802 +0.0387 +0.5651 +0.5150 +0.2566 +0.1001 +0.1283 +0.1924 +0.5510 +0.0641 +0.1924 +0.3003 +0.2566 +0.3148 +0.1283 +0.1924 +0.3849 +0.0641 +0.3586 +0.3453 +0.3654 +0.1066 +0.1827 +0.2740 +0.4277 +0.0913 +0.2069 +0.3198 +0.3654 +0.1321 +0.1827 +0.2740 +0.4139 +0.0913 +0.2207 [3] P-matrix for branch length 1.0000 +0.8935 +0.0524 +0.0278 +0.0262 +0.0393 +0.8924 +0.0131 +0.0552 +0.0835 +0.0524 +0.8379 +0.0262 +0.0393 +0.1103 +0.0131 +0.8372 +0.6960 +0.1547 +0.0719 +0.0773 +0.1160 +0.7052 +0.0387 +0.1401 +0.2158 +0.1547 +0.5522 +0.0773 +0.1160 +0.2802 +0.0387 +0.5651 +0.5150 +0.2566 +0.1001 +0.1283 +0.1924 +0.5510 +0.0641 +0.1924 +0.3003 +0.2566 +0.3148 +0.1283 +0.1924 +0.3849 +0.0641 +0.3586 +0.3453 +0.3654 +0.1066 +0.1827 +0.2740 +0.4277 +0.0913 +0.2069 +0.3198 +0.3654 +0.1321 +0.1827 +0.2740 +0.4139 +0.0913 +0.2207 [3] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [3] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [3] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [3] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [3] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [3] CLV 5: [ {(0.01089,0.02013,0.00027,0.02392),(0.03513,0.06271,0.00295,0.07287),(0.06583,0.11173,0.01130,0.12582),(0.11971,0.18070,0.04542,0.19092)} {(0.95496,0.00007,0.00034,0.00007),(0.85371,0.00078,0.00365,0.00078),(0.72306,0.00310,0.01327,0.00310),(0.48412,0.01348,0.04662,0.01348)} {(0.01083,0.00812,0.00020,0.00020),(0.03443,0.02579,0.00225,0.00224),(0.06308,0.04729,0.00854,0.00844),(0.10773,0.08186,0.03343,0.03256)} {(0.00012,0.95379,0.00012,0.00060),(0.00139,0.85142,0.00139,0.00640),(0.00550,0.72252,0.00550,0.02299),(0.02397,0.49700,0.02397,0.07862)} {(0.00541,0.00010,0.00010,0.00801),(0.01722,0.00112,0.00113,0.02467),(0.03154,0.00422,0.00427,0.04307),(0.05386,0.01628,0.01672,0.06558)} {(0.00006,0.01201,0.00006,0.02372),(0.00069,0.03692,0.00069,0.07064),(0.00275,0.06444,0.00275,0.11738),(0.01199,0.09883,0.01199,0.15836)} {(0.00004,0.00001,0.93103,0.00001),(0.00041,0.00009,0.78092,0.00009),(0.00147,0.00034,0.59836,0.00034),(0.00518,0.00150,0.30453,0.00150)} {(0.00012,0.95379,0.00012,0.00060),(0.00139,0.85142,0.00139,0.00640),(0.00550,0.72252,0.00550,0.02299),(0.02397,0.49700,0.02397,0.07862)} {(0.00003,0.00015,0.00003,0.92992),(0.00035,0.00160,0.00035,0.77918),(0.00138,0.00575,0.00138,0.59939),(0.00599,0.01965,0.00599,0.31899)} {(0.95496,0.00007,0.00034,0.00007),(0.85371,0.00078,0.00365,0.00078),(0.72306,0.00310,0.01327,0.00310),(0.48412,0.01348,0.04662,0.01348)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95496,0.00007,0.00034,0.00007),(0.85371,0.00078,0.00365,0.00078),(0.72306,0.00310,0.01327,0.00310),(0.48412,0.01348,0.04662,0.01348)} {(0.00003,0.00015,0.00003,0.92992),(0.00035,0.00160,0.00035,0.77918),(0.00138,0.00575,0.00138,0.59939),(0.00599,0.01965,0.00599,0.31899)} {(0.00003,0.00015,0.00003,0.92992),(0.00035,0.00160,0.00035,0.77918),(0.00138,0.00575,0.00138,0.59939),(0.00599,0.01965,0.00599,0.31899)} {(0.00007,0.00271,0.01069,0.00007),(0.00075,0.00860,0.03293,0.00075),(0.00285,0.01576,0.05738,0.00281),(0.01114,0.02729,0.08544,0.01085)} {(0.00003,0.00015,0.00003,0.92992),(0.00035,0.00160,0.00035,0.77918),(0.00138,0.00575,0.00138,0.59939),(0.00599,0.01965,0.00599,0.31899)} {(0.01083,0.00812,0.00020,0.00020),(0.03443,0.02579,0.00225,0.00224),(0.06308,0.04729,0.00854,0.00844),(0.10773,0.08186,0.03343,0.03256)} {(0.00541,0.00010,0.00010,0.00801),(0.01722,0.00112,0.00113,0.02467),(0.03154,0.00422,0.00427,0.04307),(0.05386,0.01628,0.01672,0.06558)} {(0.00003,0.00015,0.00003,0.92992),(0.00035,0.00160,0.00035,0.77918),(0.00138,0.00575,0.00138,0.59939),(0.00599,0.01965,0.00599,0.31899)} ] [3] CLV 6: [ {(0.01070,0.00017,0.00001,0.00020),(0.03296,0.00174,0.00035,0.00200),(0.05752,0.00612,0.00241,0.00677),(0.08684,0.02028,0.01584,0.02106)} {(0.00582,0.00001,0.00895,0.00001),(0.01652,0.00012,0.02686,0.00012),(0.02557,0.00045,0.04444,0.00045),(0.02904,0.00174,0.05540,0.00174)} {(0.01075,0.00807,0.00035,0.00035),(0.03362,0.02531,0.00372,0.00369),(0.06025,0.04575,0.01349,0.01328),(0.09893,0.07820,0.04746,0.04607)} {(0.00006,0.92049,0.00006,0.00031),(0.00066,0.75430,0.00066,0.00334),(0.00251,0.56554,0.00251,0.01224),(0.01044,0.29570,0.01044,0.04117)} {(0.00538,0.00017,0.00017,0.00789),(0.01681,0.00184,0.00186,0.02346),(0.03013,0.00664,0.00675,0.03911),(0.04946,0.02303,0.02373,0.05516)} {(0.00000,0.00015,0.00000,0.02260),(0.00004,0.00148,0.00004,0.05992),(0.00027,0.00487,0.00027,0.08399),(0.00200,0.01353,0.00200,0.07640)} {(0.00002,0.00000,0.88242,0.00000),(0.00017,0.00004,0.64856,0.00004),(0.00054,0.00012,0.40667,0.00012),(0.00129,0.00032,0.12434,0.00032)} {(0.00006,0.92049,0.00006,0.00031),(0.00066,0.75430,0.00066,0.00334),(0.00251,0.56554,0.00251,0.01224),(0.01044,0.29570,0.01044,0.04117)} {(0.00257,0.00005,0.00005,0.00759),(0.00721,0.00050,0.00047,0.02045),(0.01123,0.00169,0.00152,0.02929),(0.01445,0.00517,0.00448,0.02782)} {(0.00582,0.00001,0.00895,0.00001),(0.01652,0.00012,0.02686,0.00012),(0.02557,0.00045,0.04444,0.00045),(0.02904,0.00174,0.05540,0.00174)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.01046,0.00397,0.00010,0.00010),(0.03057,0.01200,0.00113,0.00104),(0.04941,0.02061,0.00426,0.00368),(0.06247,0.03162,0.01554,0.01258)} {(0.00001,0.00007,0.00001,0.88056),(0.00015,0.00072,0.00015,0.64588),(0.00049,0.00230,0.00049,0.40760),(0.00161,0.00625,0.00161,0.13533)} {(0.00001,0.00007,0.00001,0.88056),(0.00015,0.00072,0.00015,0.64588),(0.00049,0.00230,0.00049,0.40760),(0.00161,0.00625,0.00161,0.13533)} {(0.00000,0.00263,0.00012,0.00000),(0.00005,0.00778,0.00116,0.00010),(0.00033,0.01296,0.00380,0.00067),(0.00245,0.01838,0.01042,0.00431)} {(0.00001,0.00007,0.00001,0.88056),(0.00015,0.00072,0.00015,0.64588),(0.00049,0.00230,0.00049,0.40760),(0.00161,0.00625,0.00161,0.13533)} {(0.01051,0.00007,0.00001,0.00000),(0.03107,0.00071,0.00022,0.00010),(0.05123,0.00255,0.00155,0.00074),(0.06883,0.00908,0.01025,0.00535)} {(0.00006,0.00017,0.00000,0.00019),(0.00063,0.00170,0.00007,0.00188),(0.00223,0.00564,0.00050,0.00593),(0.00766,0.01624,0.00367,0.01547)} {(0.00001,0.00007,0.00001,0.88056),(0.00015,0.00072,0.00015,0.64588),(0.00049,0.00230,0.00049,0.40760),(0.00161,0.00625,0.00161,0.13533)} ] [3] CLV 7: [ {(0.00012,0.95379,0.00012,0.00060),(0.00139,0.85142,0.00139,0.00640),(0.00550,0.72252,0.00550,0.02299),(0.02397,0.49700,0.02397,0.07862)} {(0.00004,0.00001,0.93103,0.00001),(0.00041,0.00009,0.78092,0.00009),(0.00147,0.00034,0.59836,0.00034),(0.00518,0.00150,0.30453,0.00150)} {(0.00541,0.00010,0.00010,0.00801),(0.01722,0.00112,0.00113,0.02467),(0.03154,0.00422,0.00427,0.04307),(0.05386,0.01628,0.01672,0.06558)} {(0.00012,0.95379,0.00012,0.00060),(0.00139,0.85142,0.00139,0.00640),(0.00550,0.72252,0.00550,0.02299),(0.02397,0.49700,0.02397,0.07862)} {(0.00003,0.00015,0.00003,0.92992),(0.00035,0.00160,0.00035,0.77918),(0.00138,0.00575,0.00138,0.59939),(0.00599,0.01965,0.00599,0.31899)} {(0.00003,0.00015,0.00003,0.92992),(0.00035,0.00160,0.00035,0.77918),(0.00138,0.00575,0.00138,0.59939),(0.00599,0.01965,0.00599,0.31899)} {(0.00004,0.00001,0.93103,0.00001),(0.00041,0.00009,0.78092,0.00009),(0.00147,0.00034,0.59836,0.00034),(0.00518,0.00150,0.30453,0.00150)} {(0.00012,0.95379,0.00012,0.00060),(0.00139,0.85142,0.00139,0.00640),(0.00550,0.72252,0.00550,0.02299),(0.02397,0.49700,0.02397,0.07862)} {(0.01083,0.00812,0.00020,0.00020),(0.03443,0.02579,0.00225,0.00224),(0.06308,0.04729,0.00854,0.00844),(0.10773,0.08186,0.03343,0.03256)} {(0.95496,0.00007,0.00034,0.00007),(0.85371,0.00078,0.00365,0.00078),(0.72306,0.00310,0.01327,0.00310),(0.48412,0.01348,0.04662,0.01348)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95496,0.00007,0.00034,0.00007),(0.85371,0.00078,0.00365,0.00078),(0.72306,0.00310,0.01327,0.00310),(0.48412,0.01348,0.04662,0.01348)} {(0.00003,0.00015,0.00003,0.92992),(0.00035,0.00160,0.00035,0.77918),(0.00138,0.00575,0.00138,0.59939),(0.00599,0.01965,0.00599,0.31899)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00006,0.01201,0.00006,0.02372),(0.00069,0.03692,0.00069,0.07064),(0.00275,0.06444,0.00275,0.11738),(0.01199,0.09883,0.01199,0.15836)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95496,0.00007,0.00034,0.00007),(0.85371,0.00078,0.00365,0.00078),(0.72306,0.00310,0.01327,0.00310),(0.48412,0.01348,0.04662,0.01348)} {(0.95496,0.00007,0.00034,0.00007),(0.85371,0.00078,0.00365,0.00078),(0.72306,0.00310,0.01327,0.00310),(0.48412,0.01348,0.04662,0.01348)} {(0.00004,0.00001,0.93103,0.00001),(0.00041,0.00009,0.78092,0.00009),(0.00147,0.00034,0.59836,0.00034),(0.00518,0.00150,0.30453,0.00150)} ] TEST ti/tv = 2.7250 [4] P-matrix for branch length 0.1000 +0.9890 +0.0050 +0.0034 +0.0025 +0.0038 +0.9881 +0.0013 +0.0068 +0.0102 +0.0050 +0.9822 +0.0025 +0.0038 +0.0136 +0.0013 +0.9813 +0.9626 +0.0173 +0.0115 +0.0086 +0.0130 +0.9598 +0.0043 +0.0229 +0.0345 +0.0173 +0.9396 +0.0086 +0.0130 +0.0458 +0.0043 +0.9369 +0.9240 +0.0354 +0.0230 +0.0177 +0.0265 +0.9191 +0.0088 +0.0455 +0.0689 +0.0354 +0.8780 +0.0177 +0.0265 +0.0909 +0.0088 +0.8737 +0.8328 +0.0793 +0.0482 +0.0397 +0.0595 +0.8264 +0.0198 +0.0943 +0.1446 +0.0793 +0.7364 +0.0397 +0.0595 +0.1886 +0.0198 +0.7320 [4] P-matrix for branch length 0.2000 +0.9782 +0.0100 +0.0067 +0.0050 +0.0075 +0.9765 +0.0025 +0.0134 +0.0202 +0.0100 +0.9648 +0.0050 +0.0075 +0.0269 +0.0025 +0.9631 +0.9273 +0.0338 +0.0220 +0.0169 +0.0254 +0.9226 +0.0085 +0.0436 +0.0660 +0.0338 +0.8833 +0.0169 +0.0254 +0.0871 +0.0085 +0.8790 +0.8567 +0.0676 +0.0418 +0.0338 +0.0507 +0.8502 +0.0169 +0.0822 +0.1255 +0.0676 +0.7730 +0.0338 +0.0507 +0.1643 +0.0169 +0.7680 +0.7076 +0.1429 +0.0780 +0.0715 +0.1072 +0.7069 +0.0357 +0.1501 +0.2339 +0.1429 +0.5517 +0.0715 +0.1072 +0.3003 +0.0357 +0.5568 [4] P-matrix for branch length 1.0000 +0.8981 +0.0477 +0.0304 +0.0238 +0.0357 +0.8924 +0.0119 +0.0600 +0.0911 +0.0477 +0.8374 +0.0238 +0.0357 +0.1199 +0.0119 +0.8324 +0.7079 +0.1428 +0.0779 +0.0714 +0.1071 +0.7072 +0.0357 +0.1500 +0.2338 +0.1428 +0.5520 +0.0714 +0.1071 +0.3001 +0.0357 +0.5571 +0.5304 +0.2416 +0.1072 +0.1208 +0.1812 +0.5562 +0.0604 +0.2022 +0.3215 +0.2416 +0.3161 +0.1208 +0.1812 +0.4044 +0.0604 +0.3540 +0.3553 +0.3561 +0.1105 +0.1781 +0.2671 +0.4329 +0.0890 +0.2109 +0.3314 +0.3561 +0.1343 +0.1781 +0.2671 +0.4218 +0.0890 +0.2220 [4] P-matrix for branch length 1.0000 +0.8981 +0.0477 +0.0304 +0.0238 +0.0357 +0.8924 +0.0119 +0.0600 +0.0911 +0.0477 +0.8374 +0.0238 +0.0357 +0.1199 +0.0119 +0.8324 +0.7079 +0.1428 +0.0779 +0.0714 +0.1071 +0.7072 +0.0357 +0.1500 +0.2338 +0.1428 +0.5520 +0.0714 +0.1071 +0.3001 +0.0357 +0.5571 +0.5304 +0.2416 +0.1072 +0.1208 +0.1812 +0.5562 +0.0604 +0.2022 +0.3215 +0.2416 +0.3161 +0.1208 +0.1812 +0.4044 +0.0604 +0.3540 +0.3553 +0.3561 +0.1105 +0.1781 +0.2671 +0.4329 +0.0890 +0.2109 +0.3314 +0.3561 +0.1343 +0.1781 +0.2671 +0.4218 +0.0890 +0.2220 [4] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [4] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [4] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [4] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [4] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [4] CLV 5: [ {(0.00985,0.02046,0.00025,0.02608),(0.03193,0.06360,0.00280,0.07881),(0.06024,0.11298,0.01078,0.13453),(0.11136,0.18191,0.04365,0.19937)} {(0.95694,0.00006,0.00041,0.00006),(0.85987,0.00064,0.00435,0.00064),(0.73391,0.00257,0.01575,0.00257),(0.50074,0.01149,0.05472,0.01149)} {(0.00980,0.00734,0.00020,0.00020),(0.03136,0.02340,0.00223,0.00221),(0.05795,0.04314,0.00849,0.00834),(0.10114,0.07578,0.03343,0.03219)} {(0.00010,0.95364,0.00010,0.00072),(0.00114,0.85122,0.00114,0.00759),(0.00458,0.72284,0.00458,0.02700),(0.02043,0.49977,0.02043,0.09015)} {(0.00490,0.00010,0.00010,0.00724),(0.01568,0.00110,0.00112,0.02229),(0.02898,0.00417,0.00425,0.03897),(0.05057,0.01609,0.01672,0.05969)} {(0.00005,0.01312,0.00005,0.02588),(0.00057,0.04020,0.00057,0.07660),(0.00229,0.06985,0.00229,0.12619),(0.01021,0.10613,0.01021,0.16719)} {(0.00005,0.00001,0.93076,0.00001),(0.00048,0.00007,0.78025,0.00007),(0.00175,0.00029,0.59754,0.00029),(0.00608,0.00128,0.30435,0.00128)} {(0.00010,0.95364,0.00010,0.00072),(0.00114,0.85122,0.00114,0.00759),(0.00458,0.72284,0.00458,0.02700),(0.02043,0.49977,0.02043,0.09015)} {(0.00003,0.00018,0.00003,0.92758),(0.00029,0.00190,0.00029,0.77273),(0.00114,0.00675,0.00114,0.58990),(0.00511,0.02254,0.00511,0.31005)} {(0.95694,0.00006,0.00041,0.00006),(0.85987,0.00064,0.00435,0.00064),(0.73391,0.00257,0.01575,0.00257),(0.50074,0.01149,0.05472,0.01149)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95694,0.00006,0.00041,0.00006),(0.85987,0.00064,0.00435,0.00064),(0.73391,0.00257,0.01575,0.00257),(0.50074,0.01149,0.05472,0.01149)} {(0.00003,0.00018,0.00003,0.92758),(0.00029,0.00190,0.00029,0.77273),(0.00114,0.00675,0.00114,0.58990),(0.00511,0.02254,0.00511,0.31005)} {(0.00003,0.00018,0.00003,0.92758),(0.00029,0.00190,0.00029,0.77273),(0.00114,0.00675,0.00114,0.58990),(0.00511,0.02254,0.00511,0.31005)} {(0.00007,0.00245,0.00967,0.00007),(0.00074,0.00780,0.02987,0.00074),(0.00283,0.01438,0.05229,0.00278),(0.01114,0.02526,0.07885,0.01073)} {(0.00003,0.00018,0.00003,0.92758),(0.00029,0.00190,0.00029,0.77273),(0.00114,0.00675,0.00114,0.58990),(0.00511,0.02254,0.00511,0.31005)} {(0.00980,0.00734,0.00020,0.00020),(0.03136,0.02340,0.00223,0.00221),(0.05795,0.04314,0.00849,0.00834),(0.10114,0.07578,0.03343,0.03219)} {(0.00490,0.00010,0.00010,0.00724),(0.01568,0.00110,0.00112,0.02229),(0.02898,0.00417,0.00425,0.03897),(0.05057,0.01609,0.01672,0.05969)} {(0.00003,0.00018,0.00003,0.92758),(0.00029,0.00190,0.00029,0.77273),(0.00114,0.00675,0.00114,0.58990),(0.00511,0.02254,0.00511,0.31005)} ] [4] CLV 6: [ {(0.00970,0.00015,0.00001,0.00019),(0.03018,0.00160,0.00036,0.00196),(0.05336,0.00567,0.00251,0.00657),(0.08292,0.01893,0.01651,0.02013)} {(0.00637,0.00001,0.00984,0.00001),(0.01820,0.00010,0.02983,0.00010),(0.02839,0.00037,0.04987,0.00037),(0.03283,0.00148,0.06292,0.00148)} {(0.00973,0.00729,0.00034,0.00034),(0.03063,0.02293,0.00360,0.00356),(0.05542,0.04164,0.01312,0.01282),(0.09313,0.07234,0.04653,0.04454)} {(0.00005,0.92023,0.00005,0.00037),(0.00054,0.75398,0.00054,0.00402),(0.00206,0.56605,0.00206,0.01470),(0.00875,0.29912,0.00875,0.04861)} {(0.00487,0.00017,0.00017,0.00712),(0.01532,0.00178,0.00180,0.02115),(0.02771,0.00641,0.00656,0.03523),(0.04657,0.02227,0.02327,0.05007)} {(0.00000,0.00018,0.00000,0.02463),(0.00003,0.00176,0.00003,0.06471),(0.00023,0.00575,0.00023,0.08962),(0.00172,0.01566,0.00172,0.07975)} {(0.00002,0.00000,0.88198,0.00000),(0.00021,0.00003,0.64758,0.00003),(0.00064,0.00009,0.40568,0.00009),(0.00155,0.00027,0.12422,0.00027)} {(0.00005,0.92023,0.00005,0.00037),(0.00054,0.75398,0.00054,0.00402),(0.00206,0.56605,0.00206,0.01470),(0.00875,0.29912,0.00875,0.04861)} {(0.00231,0.00005,0.00005,0.00684),(0.00648,0.00049,0.00046,0.01836),(0.01007,0.00168,0.00148,0.02618),(0.01315,0.00517,0.00435,0.02483)} {(0.00637,0.00001,0.00984,0.00001),(0.01820,0.00010,0.02983,0.00010),(0.02839,0.00037,0.04987,0.00037),(0.03283,0.00148,0.06292,0.00148)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00948,0.00359,0.00010,0.00010),(0.02799,0.01088,0.00114,0.00103),(0.04591,0.01879,0.00436,0.00363),(0.06018,0.02931,0.01630,0.01245)} {(0.00001,0.00009,0.00001,0.87668),(0.00012,0.00085,0.00012,0.63651),(0.00040,0.00272,0.00040,0.39633),(0.00133,0.00725,0.00133,0.12897)} {(0.00001,0.00009,0.00001,0.87668),(0.00012,0.00085,0.00012,0.63651),(0.00040,0.00272,0.00040,0.39633),(0.00133,0.00725,0.00133,0.12897)} {(0.00000,0.00237,0.00010,0.00000),(0.00004,0.00705,0.00095,0.00010),(0.00030,0.01180,0.00316,0.00070),(0.00222,0.01705,0.00888,0.00446)} {(0.00001,0.00009,0.00001,0.87668),(0.00012,0.00085,0.00012,0.63651),(0.00040,0.00272,0.00040,0.39633),(0.00133,0.00725,0.00133,0.12897)} {(0.00952,0.00005,0.00001,0.00000),(0.02841,0.00058,0.00024,0.00009),(0.04747,0.00211,0.00165,0.00065),(0.06590,0.00775,0.01088,0.00477)} {(0.00005,0.00016,0.00000,0.00019),(0.00052,0.00164,0.00006,0.00184),(0.00187,0.00545,0.00044,0.00579),(0.00666,0.01574,0.00333,0.01503)} {(0.00001,0.00009,0.00001,0.87668),(0.00012,0.00085,0.00012,0.63651),(0.00040,0.00272,0.00040,0.39633),(0.00133,0.00725,0.00133,0.12897)} ] [4] CLV 7: [ {(0.00010,0.95364,0.00010,0.00072),(0.00114,0.85122,0.00114,0.00759),(0.00458,0.72284,0.00458,0.02700),(0.02043,0.49977,0.02043,0.09015)} {(0.00005,0.00001,0.93076,0.00001),(0.00048,0.00007,0.78025,0.00007),(0.00175,0.00029,0.59754,0.00029),(0.00608,0.00128,0.30435,0.00128)} {(0.00490,0.00010,0.00010,0.00724),(0.01568,0.00110,0.00112,0.02229),(0.02898,0.00417,0.00425,0.03897),(0.05057,0.01609,0.01672,0.05969)} {(0.00010,0.95364,0.00010,0.00072),(0.00114,0.85122,0.00114,0.00759),(0.00458,0.72284,0.00458,0.02700),(0.02043,0.49977,0.02043,0.09015)} {(0.00003,0.00018,0.00003,0.92758),(0.00029,0.00190,0.00029,0.77273),(0.00114,0.00675,0.00114,0.58990),(0.00511,0.02254,0.00511,0.31005)} {(0.00003,0.00018,0.00003,0.92758),(0.00029,0.00190,0.00029,0.77273),(0.00114,0.00675,0.00114,0.58990),(0.00511,0.02254,0.00511,0.31005)} {(0.00005,0.00001,0.93076,0.00001),(0.00048,0.00007,0.78025,0.00007),(0.00175,0.00029,0.59754,0.00029),(0.00608,0.00128,0.30435,0.00128)} {(0.00010,0.95364,0.00010,0.00072),(0.00114,0.85122,0.00114,0.00759),(0.00458,0.72284,0.00458,0.02700),(0.02043,0.49977,0.02043,0.09015)} {(0.00980,0.00734,0.00020,0.00020),(0.03136,0.02340,0.00223,0.00221),(0.05795,0.04314,0.00849,0.00834),(0.10114,0.07578,0.03343,0.03219)} {(0.95694,0.00006,0.00041,0.00006),(0.85987,0.00064,0.00435,0.00064),(0.73391,0.00257,0.01575,0.00257),(0.50074,0.01149,0.05472,0.01149)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95694,0.00006,0.00041,0.00006),(0.85987,0.00064,0.00435,0.00064),(0.73391,0.00257,0.01575,0.00257),(0.50074,0.01149,0.05472,0.01149)} {(0.00003,0.00018,0.00003,0.92758),(0.00029,0.00190,0.00029,0.77273),(0.00114,0.00675,0.00114,0.58990),(0.00511,0.02254,0.00511,0.31005)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00005,0.01312,0.00005,0.02588),(0.00057,0.04020,0.00057,0.07660),(0.00229,0.06985,0.00229,0.12619),(0.01021,0.10613,0.01021,0.16719)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95694,0.00006,0.00041,0.00006),(0.85987,0.00064,0.00435,0.00064),(0.73391,0.00257,0.01575,0.00257),(0.50074,0.01149,0.05472,0.01149)} {(0.95694,0.00006,0.00041,0.00006),(0.85987,0.00064,0.00435,0.00064),(0.73391,0.00257,0.01575,0.00257),(0.50074,0.01149,0.05472,0.01149)} {(0.00005,0.00001,0.93076,0.00001),(0.00048,0.00007,0.78025,0.00007),(0.00175,0.00029,0.59754,0.00029),(0.00608,0.00128,0.30435,0.00128)} ] TEST ti/tv = 4.0000 [5] P-matrix for branch length 0.1000 +0.9900 +0.0040 +0.0040 +0.0020 +0.0030 +0.9881 +0.0010 +0.0079 +0.0119 +0.0040 +0.9821 +0.0020 +0.0030 +0.0159 +0.0010 +0.9801 +0.9659 +0.0138 +0.0134 +0.0069 +0.0103 +0.9597 +0.0034 +0.0266 +0.0402 +0.0138 +0.9392 +0.0069 +0.0103 +0.0531 +0.0034 +0.9331 +0.9308 +0.0284 +0.0267 +0.0142 +0.0213 +0.9191 +0.0071 +0.0526 +0.0801 +0.0284 +0.8773 +0.0142 +0.0213 +0.1051 +0.0071 +0.8665 +0.8475 +0.0644 +0.0559 +0.0322 +0.0483 +0.8277 +0.0161 +0.1079 +0.1678 +0.0644 +0.7357 +0.0322 +0.0483 +0.2159 +0.0161 +0.7198 [5] P-matrix for branch length 0.2000 +0.9802 +0.0080 +0.0078 +0.0040 +0.0060 +0.9764 +0.0020 +0.0156 +0.0235 +0.0080 +0.9645 +0.0040 +0.0060 +0.0312 +0.0020 +0.9608 +0.9338 +0.0271 +0.0256 +0.0135 +0.0203 +0.9225 +0.0068 +0.0504 +0.0767 +0.0271 +0.8826 +0.0135 +0.0203 +0.1008 +0.0068 +0.8721 +0.8694 +0.0547 +0.0486 +0.0274 +0.0410 +0.8510 +0.0137 +0.0943 +0.1458 +0.0547 +0.7722 +0.0274 +0.0410 +0.1885 +0.0137 +0.7568 +0.7323 +0.1184 +0.0901 +0.0592 +0.0888 +0.7125 +0.0296 +0.1691 +0.2703 +0.1184 +0.5522 +0.0592 +0.0888 +0.3382 +0.0296 +0.5434 [5] P-matrix for branch length 1.0000 +0.9072 +0.0383 +0.0353 +0.0192 +0.0287 +0.8926 +0.0096 +0.0691 +0.1059 +0.0383 +0.8366 +0.0192 +0.0287 +0.1383 +0.0096 +0.8234 +0.7325 +0.1183 +0.0900 +0.0591 +0.0887 +0.7127 +0.0296 +0.1690 +0.2701 +0.1183 +0.5525 +0.0591 +0.0887 +0.3380 +0.0296 +0.5437 +0.5653 +0.2083 +0.1223 +0.1041 +0.1562 +0.5704 +0.0521 +0.2214 +0.3669 +0.2083 +0.3207 +0.1041 +0.1562 +0.4428 +0.0521 +0.3490 +0.3831 +0.3308 +0.1207 +0.1654 +0.2481 +0.4486 +0.0827 +0.2206 +0.3620 +0.3308 +0.1417 +0.1654 +0.2481 +0.4412 +0.0827 +0.2280 [5] P-matrix for branch length 1.0000 +0.9072 +0.0383 +0.0353 +0.0192 +0.0287 +0.8926 +0.0096 +0.0691 +0.1059 +0.0383 +0.8366 +0.0192 +0.0287 +0.1383 +0.0096 +0.8234 +0.7325 +0.1183 +0.0900 +0.0591 +0.0887 +0.7127 +0.0296 +0.1690 +0.2701 +0.1183 +0.5525 +0.0591 +0.0887 +0.3380 +0.0296 +0.5437 +0.5653 +0.2083 +0.1223 +0.1041 +0.1562 +0.5704 +0.0521 +0.2214 +0.3669 +0.2083 +0.3207 +0.1041 +0.1562 +0.4428 +0.0521 +0.3490 +0.3831 +0.3308 +0.1207 +0.1654 +0.2481 +0.4486 +0.0827 +0.2206 +0.3620 +0.3308 +0.1417 +0.1654 +0.2481 +0.4412 +0.0827 +0.2280 [5] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [5] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [5] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [5] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [5] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [5] CLV 5: [ {(0.00785,0.02109,0.00022,0.03020),(0.02566,0.06522,0.00244,0.08993),(0.04905,0.11514,0.00947,0.15042),(0.09371,0.18375,0.03900,0.21381)} {(0.96078,0.00004,0.00055,0.00004),(0.87198,0.00041,0.00589,0.00041),(0.75578,0.00168,0.02125,0.00168),(0.53631,0.00788,0.07304,0.00788)} {(0.00782,0.00584,0.00019,0.00019),(0.02529,0.01874,0.00208,0.00205),(0.04756,0.03492,0.00797,0.00774),(0.08670,0.06326,0.03200,0.03003)} {(0.00006,0.95337,0.00006,0.00098),(0.00073,0.85106,0.00073,0.01016),(0.00299,0.72424,0.00299,0.03555),(0.01402,0.50769,0.01402,0.11437)} {(0.00391,0.00009,0.00009,0.00575),(0.01265,0.00102,0.00104,0.01772),(0.02378,0.00387,0.00399,0.03105),(0.04335,0.01501,0.01600,0.04825)} {(0.00003,0.01525,0.00003,0.03001),(0.00037,0.04648,0.00037,0.08789),(0.00150,0.08023,0.00150,0.14268),(0.00701,0.12048,0.00701,0.18378)} {(0.00006,0.00000,0.93027,0.00000),(0.00065,0.00005,0.77906,0.00005),(0.00236,0.00019,0.59626,0.00019),(0.00812,0.00088,0.30488,0.00088)} {(0.00006,0.95337,0.00006,0.00098),(0.00073,0.85106,0.00073,0.01016),(0.00299,0.72424,0.00299,0.03555),(0.01402,0.50769,0.01402,0.11437)} {(0.00002,0.00024,0.00002,0.92311),(0.00018,0.00254,0.00018,0.76064),(0.00075,0.00889,0.00075,0.57267),(0.00350,0.02859,0.00350,0.29532)} {(0.96078,0.00004,0.00055,0.00004),(0.87198,0.00041,0.00589,0.00041),(0.75578,0.00168,0.02125,0.00168),(0.53631,0.00788,0.07304,0.00788)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96078,0.00004,0.00055,0.00004),(0.87198,0.00041,0.00589,0.00041),(0.75578,0.00168,0.02125,0.00168),(0.53631,0.00788,0.07304,0.00788)} {(0.00002,0.00024,0.00002,0.92311),(0.00018,0.00254,0.00018,0.76064),(0.00075,0.00889,0.00075,0.57267),(0.00350,0.02859,0.00350,0.29532)} {(0.00002,0.00024,0.00002,0.92311),(0.00018,0.00254,0.00018,0.76064),(0.00075,0.00889,0.00075,0.57267),(0.00350,0.02859,0.00350,0.29532)} {(0.00006,0.00195,0.00769,0.00006),(0.00069,0.00625,0.02391,0.00068),(0.00266,0.01164,0.04224,0.00258),(0.01067,0.02109,0.06537,0.01001)} {(0.00002,0.00024,0.00002,0.92311),(0.00018,0.00254,0.00018,0.76064),(0.00075,0.00889,0.00075,0.57267),(0.00350,0.02859,0.00350,0.29532)} {(0.00782,0.00584,0.00019,0.00019),(0.02529,0.01874,0.00208,0.00205),(0.04756,0.03492,0.00797,0.00774),(0.08670,0.06326,0.03200,0.03003)} {(0.00391,0.00009,0.00009,0.00575),(0.01265,0.00102,0.00104,0.01772),(0.02378,0.00387,0.00399,0.03105),(0.04335,0.01501,0.01600,0.04825)} {(0.00002,0.00024,0.00002,0.92311),(0.00018,0.00254,0.00018,0.76064),(0.00075,0.00889,0.00075,0.57267),(0.00350,0.02859,0.00350,0.29532)} ] [5] CLV 6: [ {(0.00776,0.00013,0.00001,0.00018),(0.02459,0.00133,0.00037,0.00178),(0.04460,0.00471,0.00257,0.00589),(0.07346,0.01601,0.01706,0.01764)} {(0.00746,0.00001,0.01157,0.00001),(0.02155,0.00006,0.03580,0.00006),(0.03421,0.00024,0.06121,0.00024),(0.04138,0.00102,0.07977,0.00102)} {(0.00776,0.00580,0.00030,0.00030),(0.02473,0.01831,0.00324,0.00317),(0.04558,0.03356,0.01191,0.01144),(0.08031,0.06031,0.04312,0.03997)} {(0.00003,0.91977,0.00003,0.00050),(0.00034,0.75371,0.00034,0.00551),(0.00131,0.56813,0.00131,0.02018),(0.00580,0.30885,0.00580,0.06521)} {(0.00388,0.00015,0.00015,0.00565),(0.01236,0.00159,0.00162,0.01672),(0.02279,0.00572,0.00595,0.02784),(0.04015,0.01998,0.02156,0.04032)} {(0.00000,0.00024,0.00000,0.02850),(0.00002,0.00237,0.00002,0.07368),(0.00016,0.00766,0.00016,0.09998),(0.00118,0.02029,0.00118,0.08626)} {(0.00003,0.00000,0.88115,0.00000),(0.00028,0.00002,0.64582,0.00002),(0.00088,0.00006,0.40410,0.00006),(0.00216,0.00018,0.12464,0.00018)} {(0.00003,0.91977,0.00003,0.00050),(0.00034,0.75371,0.00034,0.00551),(0.00131,0.56813,0.00131,0.02018),(0.00580,0.30885,0.00580,0.06521)} {(0.00183,0.00005,0.00004,0.00541),(0.00509,0.00046,0.00042,0.01442),(0.00790,0.00157,0.00132,0.02040),(0.01063,0.00495,0.00392,0.01944)} {(0.00746,0.00001,0.01157,0.00001),(0.02155,0.00006,0.03580,0.00006),(0.03421,0.00024,0.06121,0.00024),(0.04138,0.00102,0.07977,0.00102)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00759,0.00286,0.00010,0.00009),(0.02281,0.00871,0.00110,0.00095),(0.03852,0.01520,0.00434,0.00337),(0.05438,0.02454,0.01710,0.01165)} {(0.00001,0.00012,0.00001,0.86929),(0.00007,0.00114,0.00007,0.61911),(0.00025,0.00361,0.00025,0.37624),(0.00086,0.00943,0.00086,0.11899)} {(0.00001,0.00012,0.00001,0.86929),(0.00007,0.00114,0.00007,0.61911),(0.00025,0.00361,0.00025,0.37624),(0.00086,0.00943,0.00086,0.11899)} {(0.00000,0.00189,0.00006,0.00000),(0.00003,0.00563,0.00061,0.00011),(0.00022,0.00952,0.00206,0.00072),(0.00170,0.01432,0.00610,0.00451)} {(0.00001,0.00012,0.00001,0.86929),(0.00007,0.00114,0.00007,0.61911),(0.00025,0.00361,0.00025,0.37624),(0.00086,0.00943,0.00086,0.11899)} {(0.00761,0.00003,0.00001,0.00000),(0.02309,0.00037,0.00025,0.00006),(0.03962,0.00138,0.00174,0.00047),(0.05881,0.00535,0.01165,0.00355)} {(0.00003,0.00015,0.00000,0.00018),(0.00033,0.00146,0.00004,0.00168),(0.00125,0.00487,0.00033,0.00525),(0.00475,0.01424,0.00255,0.01364)} {(0.00001,0.00012,0.00001,0.86929),(0.00007,0.00114,0.00007,0.61911),(0.00025,0.00361,0.00025,0.37624),(0.00086,0.00943,0.00086,0.11899)} ] [5] CLV 7: [ {(0.00006,0.95337,0.00006,0.00098),(0.00073,0.85106,0.00073,0.01016),(0.00299,0.72424,0.00299,0.03555),(0.01402,0.50769,0.01402,0.11437)} {(0.00006,0.00000,0.93027,0.00000),(0.00065,0.00005,0.77906,0.00005),(0.00236,0.00019,0.59626,0.00019),(0.00812,0.00088,0.30488,0.00088)} {(0.00391,0.00009,0.00009,0.00575),(0.01265,0.00102,0.00104,0.01772),(0.02378,0.00387,0.00399,0.03105),(0.04335,0.01501,0.01600,0.04825)} {(0.00006,0.95337,0.00006,0.00098),(0.00073,0.85106,0.00073,0.01016),(0.00299,0.72424,0.00299,0.03555),(0.01402,0.50769,0.01402,0.11437)} {(0.00002,0.00024,0.00002,0.92311),(0.00018,0.00254,0.00018,0.76064),(0.00075,0.00889,0.00075,0.57267),(0.00350,0.02859,0.00350,0.29532)} {(0.00002,0.00024,0.00002,0.92311),(0.00018,0.00254,0.00018,0.76064),(0.00075,0.00889,0.00075,0.57267),(0.00350,0.02859,0.00350,0.29532)} {(0.00006,0.00000,0.93027,0.00000),(0.00065,0.00005,0.77906,0.00005),(0.00236,0.00019,0.59626,0.00019),(0.00812,0.00088,0.30488,0.00088)} {(0.00006,0.95337,0.00006,0.00098),(0.00073,0.85106,0.00073,0.01016),(0.00299,0.72424,0.00299,0.03555),(0.01402,0.50769,0.01402,0.11437)} {(0.00782,0.00584,0.00019,0.00019),(0.02529,0.01874,0.00208,0.00205),(0.04756,0.03492,0.00797,0.00774),(0.08670,0.06326,0.03200,0.03003)} {(0.96078,0.00004,0.00055,0.00004),(0.87198,0.00041,0.00589,0.00041),(0.75578,0.00168,0.02125,0.00168),(0.53631,0.00788,0.07304,0.00788)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96078,0.00004,0.00055,0.00004),(0.87198,0.00041,0.00589,0.00041),(0.75578,0.00168,0.02125,0.00168),(0.53631,0.00788,0.07304,0.00788)} {(0.00002,0.00024,0.00002,0.92311),(0.00018,0.00254,0.00018,0.76064),(0.00075,0.00889,0.00075,0.57267),(0.00350,0.02859,0.00350,0.29532)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00003,0.01525,0.00003,0.03001),(0.00037,0.04648,0.00037,0.08789),(0.00150,0.08023,0.00150,0.14268),(0.00701,0.12048,0.00701,0.18378)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96078,0.00004,0.00055,0.00004),(0.87198,0.00041,0.00589,0.00041),(0.75578,0.00168,0.02125,0.00168),(0.53631,0.00788,0.07304,0.00788)} {(0.96078,0.00004,0.00055,0.00004),(0.87198,0.00041,0.00589,0.00041),(0.75578,0.00168,0.02125,0.00168),(0.53631,0.00788,0.07304,0.00788)} {(0.00006,0.00000,0.93027,0.00000),(0.00065,0.00005,0.77906,0.00005),(0.00236,0.00019,0.59626,0.00019),(0.00812,0.00088,0.30488,0.00088)} ] TEST ti/tv = 7.1250 [6] P-matrix for branch length 0.1000 +0.9913 +0.0027 +0.0047 +0.0013 +0.0020 +0.9880 +0.0007 +0.0094 +0.0141 +0.0027 +0.9819 +0.0013 +0.0020 +0.0187 +0.0007 +0.9786 +0.9703 +0.0092 +0.0158 +0.0046 +0.0069 +0.9595 +0.0023 +0.0313 +0.0475 +0.0092 +0.9387 +0.0046 +0.0069 +0.0626 +0.0023 +0.9282 +0.9398 +0.0191 +0.0316 +0.0095 +0.0143 +0.9192 +0.0048 +0.0617 +0.0949 +0.0191 +0.8765 +0.0095 +0.0143 +0.1234 +0.0048 +0.8576 +0.8677 +0.0440 +0.0663 +0.0220 +0.0330 +0.8306 +0.0110 +0.1254 +0.1988 +0.0440 +0.7352 +0.0220 +0.0330 +0.2507 +0.0110 +0.7053 [6] P-matrix for branch length 0.2000 +0.9827 +0.0053 +0.0093 +0.0027 +0.0040 +0.9762 +0.0013 +0.0184 +0.0278 +0.0053 +0.9642 +0.0027 +0.0040 +0.0369 +0.0013 +0.9578 +0.9424 +0.0182 +0.0303 +0.0091 +0.0137 +0.9227 +0.0046 +0.0591 +0.0908 +0.0182 +0.8819 +0.0091 +0.0137 +0.1183 +0.0046 +0.8635 +0.8866 +0.0372 +0.0576 +0.0186 +0.0279 +0.8530 +0.0093 +0.1098 +0.1727 +0.0372 +0.7715 +0.0186 +0.0279 +0.2196 +0.0093 +0.7432 +0.7683 +0.0832 +0.1069 +0.0416 +0.0624 +0.7233 +0.0208 +0.1935 +0.3208 +0.0832 +0.5544 +0.0416 +0.0624 +0.3870 +0.0208 +0.5298 [6] P-matrix for branch length 1.0000 +0.9194 +0.0259 +0.0418 +0.0129 +0.0194 +0.8932 +0.0065 +0.0809 +0.1254 +0.0259 +0.8357 +0.0129 +0.0194 +0.1618 +0.0065 +0.8124 +0.7685 +0.0831 +0.1069 +0.0415 +0.0623 +0.7235 +0.0208 +0.1934 +0.3206 +0.0831 +0.5547 +0.0415 +0.0623 +0.3868 +0.0208 +0.5301 +0.6225 +0.1546 +0.1457 +0.0773 +0.1159 +0.5976 +0.0386 +0.2478 +0.4370 +0.1546 +0.3311 +0.0773 +0.1159 +0.4957 +0.0386 +0.3498 +0.4448 +0.2753 +0.1423 +0.1376 +0.2065 +0.4846 +0.0688 +0.2401 +0.4268 +0.2753 +0.1602 +0.1376 +0.2065 +0.4803 +0.0688 +0.2444 [6] P-matrix for branch length 1.0000 +0.9194 +0.0259 +0.0418 +0.0129 +0.0194 +0.8932 +0.0065 +0.0809 +0.1254 +0.0259 +0.8357 +0.0129 +0.0194 +0.1618 +0.0065 +0.8124 +0.7685 +0.0831 +0.1069 +0.0415 +0.0623 +0.7235 +0.0208 +0.1934 +0.3206 +0.0831 +0.5547 +0.0415 +0.0623 +0.3868 +0.0208 +0.5301 +0.6225 +0.1546 +0.1457 +0.0773 +0.1159 +0.5976 +0.0386 +0.2478 +0.4370 +0.1546 +0.3311 +0.0773 +0.1159 +0.4957 +0.0386 +0.3498 +0.4448 +0.2753 +0.1423 +0.1376 +0.2065 +0.4846 +0.0688 +0.2401 +0.4268 +0.2753 +0.1602 +0.1376 +0.2065 +0.4803 +0.0688 +0.2444 [6] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [6] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [6] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [6] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [6] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [6] CLV 5: [ {(0.00524,0.02189,0.00016,0.03546),(0.01732,0.06717,0.00182,0.10376),(0.03370,0.11746,0.00712,0.16932),(0.06736,0.18509,0.03014,0.22919)} {(0.96579,0.00002,0.00078,0.00002),(0.88815,0.00019,0.00825,0.00019),(0.78606,0.00078,0.02982,0.00078),(0.59029,0.00389,0.10294,0.00389)} {(0.00522,0.00389,0.00015,0.00015),(0.01715,0.01259,0.00165,0.00161),(0.03300,0.02381,0.00643,0.00613),(0.06390,0.04512,0.02668,0.02414)} {(0.00003,0.95306,0.00003,0.00136),(0.00033,0.85129,0.00033,0.01399),(0.00139,0.72758,0.00139,0.04822),(0.00692,0.52320,0.00692,0.14978)} {(0.00261,0.00007,0.00007,0.00382),(0.00858,0.00081,0.00083,0.01179),(0.01650,0.00307,0.00321,0.02075),(0.03195,0.01207,0.01334,0.03305)} {(0.00001,0.01800,0.00001,0.03532),(0.00017,0.05457,0.00017,0.10215),(0.00069,0.09365,0.00069,0.16319),(0.00346,0.13997,0.00346,0.20505)} {(0.00009,0.00000,0.92964,0.00000),(0.00092,0.00002,0.77767,0.00002),(0.00331,0.00009,0.59517,0.00009),(0.01144,0.00043,0.30737,0.00043)} {(0.00003,0.95306,0.00003,0.00136),(0.00033,0.85129,0.00033,0.01399),(0.00139,0.72758,0.00139,0.04822),(0.00692,0.52320,0.00692,0.14978)} {(0.00001,0.00034,0.00001,0.91740),(0.00008,0.00350,0.00008,0.74564),(0.00035,0.01205,0.00035,0.55233),(0.00173,0.03744,0.00173,0.28071)} {(0.96579,0.00002,0.00078,0.00002),(0.88815,0.00019,0.00825,0.00019),(0.78606,0.00078,0.02982,0.00078),(0.59029,0.00389,0.10294,0.00389)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96579,0.00002,0.00078,0.00002),(0.88815,0.00019,0.00825,0.00019),(0.78606,0.00078,0.02982,0.00078),(0.59029,0.00389,0.10294,0.00389)} {(0.00001,0.00034,0.00001,0.91740),(0.00008,0.00350,0.00008,0.74564),(0.00035,0.01205,0.00035,0.55233),(0.00173,0.03744,0.00173,0.28071)} {(0.00001,0.00034,0.00001,0.91740),(0.00008,0.00350,0.00008,0.74564),(0.00035,0.01205,0.00035,0.55233),(0.00173,0.03744,0.00173,0.28071)} {(0.00005,0.00130,0.00513,0.00005),(0.00055,0.00420,0.01605,0.00054),(0.00214,0.00794,0.02872,0.00204),(0.00889,0.01504,0.04611,0.00805)} {(0.00001,0.00034,0.00001,0.91740),(0.00008,0.00350,0.00008,0.74564),(0.00035,0.01205,0.00035,0.55233),(0.00173,0.03744,0.00173,0.28071)} {(0.00522,0.00389,0.00015,0.00015),(0.01715,0.01259,0.00165,0.00161),(0.03300,0.02381,0.00643,0.00613),(0.06390,0.04512,0.02668,0.02414)} {(0.00261,0.00007,0.00007,0.00382),(0.00858,0.00081,0.00083,0.01179),(0.01650,0.00307,0.00321,0.02075),(0.03195,0.01207,0.01334,0.03305)} {(0.00001,0.00034,0.00001,0.91740),(0.00008,0.00350,0.00008,0.74564),(0.00035,0.01205,0.00035,0.55233),(0.00173,0.03744,0.00173,0.28071)} ] [6] CLV 6: [ {(0.00521,0.00009,0.00001,0.00014),(0.01690,0.00093,0.00033,0.00137),(0.03169,0.00332,0.00230,0.00447),(0.05657,0.01154,0.01564,0.01314)} {(0.00889,0.00000,0.01387,0.00000),(0.02610,0.00003,0.04406,0.00003),(0.04258,0.00011,0.07770,0.00011),(0.05554,0.00051,0.10716,0.00051)} {(0.00519,0.00386,0.00023,0.00023),(0.01679,0.01226,0.00249,0.00241),(0.03173,0.02277,0.00928,0.00870),(0.05973,0.04291,0.03484,0.03074)} {(0.00001,0.91923,0.00001,0.00071),(0.00015,0.75403,0.00015,0.00784),(0.00058,0.57306,0.00058,0.02880),(0.00273,0.32815,0.00273,0.09177)} {(0.00259,0.00011,0.00011,0.00374),(0.00840,0.00120,0.00125,0.01105),(0.01587,0.00435,0.00464,0.01842),(0.02987,0.01537,0.01742,0.02754)} {(0.00000,0.00033,0.00000,0.03343),(0.00001,0.00329,0.00001,0.08482),(0.00007,0.01056,0.00007,0.11260),(0.00058,0.02750,0.00058,0.09529)} {(0.00004,0.00000,0.88011,0.00000),(0.00040,0.00001,0.64377,0.00001),(0.00126,0.00003,0.40272,0.00003),(0.00324,0.00009,0.12656,0.00009)} {(0.00001,0.91923,0.00001,0.00071),(0.00015,0.75403,0.00015,0.00784),(0.00058,0.57306,0.00058,0.02880),(0.00273,0.32815,0.00273,0.09177)} {(0.00121,0.00004,0.00003,0.00358),(0.00334,0.00036,0.00032,0.00945),(0.00517,0.00126,0.00101,0.01327),(0.00725,0.00414,0.00303,0.01294)} {(0.00889,0.00000,0.01387,0.00000),(0.02610,0.00003,0.04406,0.00003),(0.04258,0.00011,0.07770,0.00011),(0.05554,0.00051,0.10716,0.00051)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00509,0.00190,0.00008,0.00007),(0.01569,0.00585,0.00091,0.00075),(0.02753,0.01036,0.00375,0.00267),(0.04319,0.01760,0.01608,0.00942)} {(0.00000,0.00016,0.00000,0.85989),(0.00003,0.00158,0.00003,0.59781),(0.00011,0.00496,0.00011,0.35313),(0.00039,0.01284,0.00039,0.10991)} {(0.00000,0.00016,0.00000,0.85989),(0.00003,0.00158,0.00003,0.59781),(0.00011,0.00496,0.00011,0.35313),(0.00039,0.01284,0.00039,0.10991)} {(0.00000,0.00126,0.00003,0.00000),(0.00002,0.00377,0.00028,0.00010),(0.00012,0.00647,0.00095,0.00064),(0.00097,0.01034,0.00304,0.00397)} {(0.00000,0.00016,0.00000,0.85989),(0.00003,0.00158,0.00003,0.59781),(0.00011,0.00496,0.00011,0.35313),(0.00039,0.01284,0.00039,0.10991)} {(0.00510,0.00002,0.00001,0.00000),(0.01583,0.00017,0.00023,0.00003),(0.02813,0.00064,0.00160,0.00024),(0.04589,0.00268,0.01118,0.00192)} {(0.00001,0.00011,0.00000,0.00014),(0.00015,0.00111,0.00002,0.00131),(0.00059,0.00371,0.00017,0.00405),(0.00248,0.01112,0.00145,0.01066)} {(0.00000,0.00016,0.00000,0.85989),(0.00003,0.00158,0.00003,0.59781),(0.00011,0.00496,0.00011,0.35313),(0.00039,0.01284,0.00039,0.10991)} ] [6] CLV 7: [ {(0.00003,0.95306,0.00003,0.00136),(0.00033,0.85129,0.00033,0.01399),(0.00139,0.72758,0.00139,0.04822),(0.00692,0.52320,0.00692,0.14978)} {(0.00009,0.00000,0.92964,0.00000),(0.00092,0.00002,0.77767,0.00002),(0.00331,0.00009,0.59517,0.00009),(0.01144,0.00043,0.30737,0.00043)} {(0.00261,0.00007,0.00007,0.00382),(0.00858,0.00081,0.00083,0.01179),(0.01650,0.00307,0.00321,0.02075),(0.03195,0.01207,0.01334,0.03305)} {(0.00003,0.95306,0.00003,0.00136),(0.00033,0.85129,0.00033,0.01399),(0.00139,0.72758,0.00139,0.04822),(0.00692,0.52320,0.00692,0.14978)} {(0.00001,0.00034,0.00001,0.91740),(0.00008,0.00350,0.00008,0.74564),(0.00035,0.01205,0.00035,0.55233),(0.00173,0.03744,0.00173,0.28071)} {(0.00001,0.00034,0.00001,0.91740),(0.00008,0.00350,0.00008,0.74564),(0.00035,0.01205,0.00035,0.55233),(0.00173,0.03744,0.00173,0.28071)} {(0.00009,0.00000,0.92964,0.00000),(0.00092,0.00002,0.77767,0.00002),(0.00331,0.00009,0.59517,0.00009),(0.01144,0.00043,0.30737,0.00043)} {(0.00003,0.95306,0.00003,0.00136),(0.00033,0.85129,0.00033,0.01399),(0.00139,0.72758,0.00139,0.04822),(0.00692,0.52320,0.00692,0.14978)} {(0.00522,0.00389,0.00015,0.00015),(0.01715,0.01259,0.00165,0.00161),(0.03300,0.02381,0.00643,0.00613),(0.06390,0.04512,0.02668,0.02414)} {(0.96579,0.00002,0.00078,0.00002),(0.88815,0.00019,0.00825,0.00019),(0.78606,0.00078,0.02982,0.00078),(0.59029,0.00389,0.10294,0.00389)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96579,0.00002,0.00078,0.00002),(0.88815,0.00019,0.00825,0.00019),(0.78606,0.00078,0.02982,0.00078),(0.59029,0.00389,0.10294,0.00389)} {(0.00001,0.00034,0.00001,0.91740),(0.00008,0.00350,0.00008,0.74564),(0.00035,0.01205,0.00035,0.55233),(0.00173,0.03744,0.00173,0.28071)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00001,0.01800,0.00001,0.03532),(0.00017,0.05457,0.00017,0.10215),(0.00069,0.09365,0.00069,0.16319),(0.00346,0.13997,0.00346,0.20505)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96579,0.00002,0.00078,0.00002),(0.88815,0.00019,0.00825,0.00019),(0.78606,0.00078,0.02982,0.00078),(0.59029,0.00389,0.10294,0.00389)} {(0.96579,0.00002,0.00078,0.00002),(0.88815,0.00019,0.00825,0.00019),(0.78606,0.00078,0.02982,0.00078),(0.59029,0.00389,0.10294,0.00389)} {(0.00009,0.00000,0.92964,0.00000),(0.00092,0.00002,0.77767,0.00002),(0.00331,0.00009,0.59517,0.00009),(0.01144,0.00043,0.30737,0.00043)} ] TEST ti/tv = 8.1928 [7] P-matrix for branch length 0.1000 +0.9916 +0.0024 +0.0049 +0.0012 +0.0018 +0.9879 +0.0006 +0.0097 +0.0146 +0.0024 +0.9819 +0.0012 +0.0018 +0.0193 +0.0006 +0.9783 +0.9712 +0.0083 +0.0163 +0.0041 +0.0062 +0.9595 +0.0021 +0.0323 +0.0490 +0.0083 +0.9386 +0.0041 +0.0062 +0.0645 +0.0021 +0.9272 +0.9417 +0.0171 +0.0326 +0.0086 +0.0129 +0.9193 +0.0043 +0.0635 +0.0979 +0.0171 +0.8764 +0.0086 +0.0129 +0.1271 +0.0043 +0.8558 +0.8720 +0.0397 +0.0684 +0.0199 +0.0298 +0.8314 +0.0099 +0.1289 +0.2053 +0.0397 +0.7352 +0.0199 +0.0298 +0.2578 +0.0099 +0.7025 [7] P-matrix for branch length 0.2000 +0.9833 +0.0048 +0.0096 +0.0024 +0.0036 +0.9762 +0.0012 +0.0190 +0.0287 +0.0048 +0.9641 +0.0024 +0.0036 +0.0380 +0.0012 +0.9572 +0.9442 +0.0164 +0.0312 +0.0082 +0.0123 +0.9227 +0.0041 +0.0609 +0.0937 +0.0164 +0.8817 +0.0082 +0.0123 +0.1218 +0.0041 +0.8618 +0.8902 +0.0336 +0.0594 +0.0168 +0.0252 +0.8535 +0.0084 +0.1129 +0.1783 +0.0336 +0.7714 +0.0168 +0.0252 +0.2259 +0.0084 +0.7406 +0.7762 +0.0755 +0.1106 +0.0377 +0.0566 +0.7260 +0.0189 +0.1985 +0.3317 +0.0755 +0.5551 +0.0377 +0.0566 +0.3970 +0.0189 +0.5275 [7] P-matrix for branch length 1.0000 +0.9219 +0.0233 +0.0432 +0.0116 +0.0175 +0.8934 +0.0058 +0.0833 +0.1295 +0.0233 +0.8356 +0.0116 +0.0175 +0.1665 +0.0058 +0.8102 +0.7764 +0.0754 +0.1105 +0.0377 +0.0566 +0.7262 +0.0189 +0.1984 +0.3315 +0.0754 +0.5554 +0.0377 +0.0566 +0.3968 +0.0189 +0.5278 +0.6361 +0.1419 +0.1511 +0.0710 +0.1064 +0.6045 +0.0355 +0.2536 +0.4532 +0.1419 +0.3340 +0.0710 +0.1064 +0.5071 +0.0355 +0.3510 +0.4625 +0.2594 +0.1484 +0.1297 +0.1945 +0.4950 +0.0648 +0.2456 +0.4452 +0.2594 +0.1657 +0.1297 +0.1945 +0.4912 +0.0648 +0.2494 [7] P-matrix for branch length 1.0000 +0.9219 +0.0233 +0.0432 +0.0116 +0.0175 +0.8934 +0.0058 +0.0833 +0.1295 +0.0233 +0.8356 +0.0116 +0.0175 +0.1665 +0.0058 +0.8102 +0.7764 +0.0754 +0.1105 +0.0377 +0.0566 +0.7262 +0.0189 +0.1984 +0.3315 +0.0754 +0.5554 +0.0377 +0.0566 +0.3968 +0.0189 +0.5278 +0.6361 +0.1419 +0.1511 +0.0710 +0.1064 +0.6045 +0.0355 +0.2536 +0.4532 +0.1419 +0.3340 +0.0710 +0.1064 +0.5071 +0.0355 +0.3510 +0.4625 +0.2594 +0.1484 +0.1297 +0.1945 +0.4950 +0.0648 +0.2456 +0.4452 +0.2594 +0.1657 +0.1297 +0.1945 +0.4912 +0.0648 +0.2494 [7] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [7] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [7] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [7] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [7] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [7] CLV 5: [ {(0.00470,0.02205,0.00015,0.03653),(0.01559,0.06754,0.00167,0.10650),(0.03044,0.11787,0.00655,0.17296),(0.06143,0.18521,0.02788,0.23190)} {(0.96681,0.00001,0.00083,0.00001),(0.89152,0.00015,0.00879,0.00015),(0.79252,0.00063,0.03178,0.00063),(0.60253,0.00320,0.11002,0.00320)} {(0.00469,0.00349,0.00014,0.00014),(0.01545,0.01133,0.00153,0.00150),(0.02988,0.02148,0.00598,0.00568),(0.05859,0.04110,0.02503,0.02247)} {(0.00002,0.95300,0.00002,0.00145),(0.00027,0.85139,0.00027,0.01485),(0.00113,0.72847,0.00113,0.05102),(0.00570,0.52713,0.00570,0.15759)} {(0.00235,0.00007,0.00007,0.00343),(0.00773,0.00075,0.00077,0.01058),(0.01494,0.00284,0.00299,0.01864),(0.02929,0.01124,0.01252,0.02986)} {(0.00001,0.01856,0.00001,0.03639),(0.00013,0.05622,0.00013,0.10501),(0.00056,0.09639,0.00056,0.16727),(0.00285,0.14411,0.00285,0.20942)} {(0.00009,0.00000,0.92952,0.00000),(0.00098,0.00002,0.77742,0.00002),(0.00353,0.00007,0.59503,0.00007),(0.01222,0.00036,0.30814,0.00036)} {(0.00002,0.95300,0.00002,0.00145),(0.00027,0.85139,0.00027,0.01485),(0.00113,0.72847,0.00113,0.05102),(0.00570,0.52713,0.00570,0.15759)} {(0.00001,0.00036,0.00001,0.91625),(0.00007,0.00371,0.00007,0.74267),(0.00028,0.01275,0.00028,0.54845),(0.00142,0.03940,0.00142,0.27831)} {(0.96681,0.00001,0.00083,0.00001),(0.89152,0.00015,0.00879,0.00015),(0.79252,0.00063,0.03178,0.00063),(0.60253,0.00320,0.11002,0.00320)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96681,0.00001,0.00083,0.00001),(0.89152,0.00015,0.00879,0.00015),(0.79252,0.00063,0.03178,0.00063),(0.60253,0.00320,0.11002,0.00320)} {(0.00001,0.00036,0.00001,0.91625),(0.00007,0.00371,0.00007,0.74267),(0.00028,0.01275,0.00028,0.54845),(0.00142,0.03940,0.00142,0.27831)} {(0.00001,0.00036,0.00001,0.91625),(0.00007,0.00371,0.00007,0.74267),(0.00028,0.01275,0.00028,0.54845),(0.00142,0.03940,0.00142,0.27831)} {(0.00005,0.00116,0.00460,0.00005),(0.00051,0.00378,0.01443,0.00050),(0.00199,0.00716,0.02589,0.00189),(0.00834,0.01370,0.04190,0.00749)} {(0.00001,0.00036,0.00001,0.91625),(0.00007,0.00371,0.00007,0.74267),(0.00028,0.01275,0.00028,0.54845),(0.00142,0.03940,0.00142,0.27831)} {(0.00469,0.00349,0.00014,0.00014),(0.01545,0.01133,0.00153,0.00150),(0.02988,0.02148,0.00598,0.00568),(0.05859,0.04110,0.02503,0.02247)} {(0.00235,0.00007,0.00007,0.00343),(0.00773,0.00075,0.00077,0.01058),(0.01494,0.00284,0.00299,0.01864),(0.02929,0.01124,0.01252,0.02986)} {(0.00001,0.00036,0.00001,0.91625),(0.00007,0.00371,0.00007,0.74267),(0.00028,0.01275,0.00028,0.54845),(0.00142,0.03940,0.00142,0.27831)} ] [7] CLV 6: [ {(0.00468,0.00008,0.00001,0.00013),(0.01526,0.00084,0.00031,0.00127),(0.02883,0.00301,0.00218,0.00411),(0.05235,0.01053,0.01495,0.01204)} {(0.00918,0.00000,0.01435,0.00000),(0.02706,0.00002,0.04582,0.00002),(0.04441,0.00009,0.08134,0.00009),(0.05894,0.00042,0.11366,0.00042)} {(0.00466,0.00346,0.00021,0.00021),(0.01513,0.01101,0.00230,0.00222),(0.02874,0.02052,0.00858,0.00800),(0.05488,0.03906,0.03251,0.02837)} {(0.00001,0.91913,0.00001,0.00075),(0.00012,0.75418,0.00012,0.00837),(0.00047,0.57437,0.00047,0.03078),(0.00222,0.33310,0.00222,0.09798)} {(0.00233,0.00010,0.00011,0.00336),(0.00757,0.00111,0.00115,0.00991),(0.01437,0.00400,0.00429,0.01652),(0.02744,0.01419,0.01625,0.02487)} {(0.00000,0.00036,0.00000,0.03442),(0.00001,0.00349,0.00001,0.08703),(0.00006,0.01121,0.00006,0.11509),(0.00047,0.02916,0.00047,0.09727)} {(0.00004,0.00000,0.87990,0.00000),(0.00043,0.00001,0.64338,0.00001),(0.00135,0.00002,0.40253,0.00002),(0.00351,0.00007,0.12715,0.00007)} {(0.00001,0.91913,0.00001,0.00075),(0.00012,0.75418,0.00012,0.00837),(0.00047,0.57437,0.00047,0.03078),(0.00222,0.33310,0.00222,0.09798)} {(0.00108,0.00003,0.00003,0.00321),(0.00299,0.00034,0.00030,0.00846),(0.00462,0.00117,0.00093,0.01185),(0.00654,0.00389,0.00280,0.01165)} {(0.00918,0.00000,0.01435,0.00000),(0.02706,0.00002,0.04582,0.00002),(0.04441,0.00009,0.08134,0.00009),(0.05894,0.00042,0.11366,0.00042)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00457,0.00171,0.00007,0.00007),(0.01417,0.00526,0.00085,0.00069),(0.02508,0.00935,0.00354,0.00247),(0.04024,0.01605,0.01545,0.00878)} {(0.00000,0.00018,0.00000,0.85799),(0.00003,0.00168,0.00003,0.59363),(0.00009,0.00526,0.00009,0.34879),(0.00032,0.01363,0.00032,0.10853)} {(0.00000,0.00018,0.00000,0.85799),(0.00003,0.00168,0.00003,0.59363),(0.00009,0.00526,0.00009,0.34879),(0.00032,0.01363,0.00032,0.10853)} {(0.00000,0.00113,0.00002,0.00000),(0.00001,0.00339,0.00022,0.00009),(0.00010,0.00584,0.00077,0.00060),(0.00082,0.00945,0.00251,0.00375)} {(0.00000,0.00018,0.00000,0.85799),(0.00003,0.00168,0.00003,0.59363),(0.00009,0.00526,0.00009,0.34879),(0.00032,0.01363,0.00032,0.10853)} {(0.00458,0.00001,0.00001,0.00000),(0.01429,0.00014,0.00022,0.00003),(0.02559,0.00052,0.00153,0.00020),(0.04260,0.00221,0.01078,0.00161)} {(0.00001,0.00010,0.00000,0.00013),(0.00012,0.00102,0.00002,0.00121),(0.00048,0.00342,0.00014,0.00373),(0.00207,0.01030,0.00123,0.00987)} {(0.00000,0.00018,0.00000,0.85799),(0.00003,0.00168,0.00003,0.59363),(0.00009,0.00526,0.00009,0.34879),(0.00032,0.01363,0.00032,0.10853)} ] [7] CLV 7: [ {(0.00002,0.95300,0.00002,0.00145),(0.00027,0.85139,0.00027,0.01485),(0.00113,0.72847,0.00113,0.05102),(0.00570,0.52713,0.00570,0.15759)} {(0.00009,0.00000,0.92952,0.00000),(0.00098,0.00002,0.77742,0.00002),(0.00353,0.00007,0.59503,0.00007),(0.01222,0.00036,0.30814,0.00036)} {(0.00235,0.00007,0.00007,0.00343),(0.00773,0.00075,0.00077,0.01058),(0.01494,0.00284,0.00299,0.01864),(0.02929,0.01124,0.01252,0.02986)} {(0.00002,0.95300,0.00002,0.00145),(0.00027,0.85139,0.00027,0.01485),(0.00113,0.72847,0.00113,0.05102),(0.00570,0.52713,0.00570,0.15759)} {(0.00001,0.00036,0.00001,0.91625),(0.00007,0.00371,0.00007,0.74267),(0.00028,0.01275,0.00028,0.54845),(0.00142,0.03940,0.00142,0.27831)} {(0.00001,0.00036,0.00001,0.91625),(0.00007,0.00371,0.00007,0.74267),(0.00028,0.01275,0.00028,0.54845),(0.00142,0.03940,0.00142,0.27831)} {(0.00009,0.00000,0.92952,0.00000),(0.00098,0.00002,0.77742,0.00002),(0.00353,0.00007,0.59503,0.00007),(0.01222,0.00036,0.30814,0.00036)} {(0.00002,0.95300,0.00002,0.00145),(0.00027,0.85139,0.00027,0.01485),(0.00113,0.72847,0.00113,0.05102),(0.00570,0.52713,0.00570,0.15759)} {(0.00469,0.00349,0.00014,0.00014),(0.01545,0.01133,0.00153,0.00150),(0.02988,0.02148,0.00598,0.00568),(0.05859,0.04110,0.02503,0.02247)} {(0.96681,0.00001,0.00083,0.00001),(0.89152,0.00015,0.00879,0.00015),(0.79252,0.00063,0.03178,0.00063),(0.60253,0.00320,0.11002,0.00320)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96681,0.00001,0.00083,0.00001),(0.89152,0.00015,0.00879,0.00015),(0.79252,0.00063,0.03178,0.00063),(0.60253,0.00320,0.11002,0.00320)} {(0.00001,0.00036,0.00001,0.91625),(0.00007,0.00371,0.00007,0.74267),(0.00028,0.01275,0.00028,0.54845),(0.00142,0.03940,0.00142,0.27831)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00001,0.01856,0.00001,0.03639),(0.00013,0.05622,0.00013,0.10501),(0.00056,0.09639,0.00056,0.16727),(0.00285,0.14411,0.00285,0.20942)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96681,0.00001,0.00083,0.00001),(0.89152,0.00015,0.00879,0.00015),(0.79252,0.00063,0.03178,0.00063),(0.60253,0.00320,0.11002,0.00320)} {(0.96681,0.00001,0.00083,0.00001),(0.89152,0.00015,0.00879,0.00015),(0.79252,0.00063,0.03178,0.00063),(0.60253,0.00320,0.11002,0.00320)} {(0.00009,0.00000,0.92952,0.00000),(0.00098,0.00002,0.77742,0.00002),(0.00353,0.00007,0.59503,0.00007),(0.01222,0.00036,0.30814,0.00036)} ] TEST ti/tv = 9.7365 [8] P-matrix for branch length 0.1000 +0.9919 +0.0021 +0.0050 +0.0010 +0.0016 +0.9879 +0.0005 +0.0100 +0.0151 +0.0021 +0.9818 +0.0010 +0.0016 +0.0200 +0.0005 +0.9779 +0.9723 +0.0072 +0.0169 +0.0036 +0.0054 +0.9594 +0.0018 +0.0334 +0.0507 +0.0072 +0.9384 +0.0036 +0.0054 +0.0667 +0.0018 +0.9261 +0.9438 +0.0150 +0.0338 +0.0075 +0.0112 +0.9194 +0.0037 +0.0656 +0.1013 +0.0150 +0.8762 +0.0075 +0.0112 +0.1312 +0.0037 +0.8538 +0.8769 +0.0348 +0.0709 +0.0174 +0.0261 +0.8323 +0.0087 +0.1329 +0.2126 +0.0348 +0.7352 +0.0174 +0.0261 +0.2657 +0.0087 +0.6995 [8] P-matrix for branch length 0.2000 +0.9839 +0.0042 +0.0099 +0.0021 +0.0031 +0.9762 +0.0010 +0.0197 +0.0297 +0.0042 +0.9640 +0.0021 +0.0031 +0.0393 +0.0010 +0.9565 +0.9462 +0.0143 +0.0323 +0.0071 +0.0107 +0.9228 +0.0036 +0.0629 +0.0970 +0.0143 +0.8816 +0.0071 +0.0107 +0.1259 +0.0036 +0.8599 +0.8944 +0.0294 +0.0615 +0.0147 +0.0220 +0.8541 +0.0073 +0.1165 +0.1846 +0.0294 +0.7713 +0.0147 +0.0220 +0.2330 +0.0073 +0.7377 +0.7854 +0.0666 +0.1147 +0.0333 +0.0499 +0.7293 +0.0166 +0.2041 +0.3442 +0.0666 +0.5560 +0.0333 +0.0499 +0.4083 +0.0166 +0.5252 [8] P-matrix for branch length 1.0000 +0.9248 +0.0204 +0.0447 +0.0102 +0.0153 +0.8937 +0.0051 +0.0860 +0.1340 +0.0204 +0.8354 +0.0102 +0.0153 +0.1719 +0.0051 +0.8077 +0.7856 +0.0665 +0.1146 +0.0333 +0.0499 +0.7295 +0.0166 +0.2040 +0.3439 +0.0665 +0.5563 +0.0333 +0.0499 +0.4080 +0.0166 +0.5255 +0.6523 +0.1268 +0.1574 +0.0634 +0.0951 +0.6129 +0.0317 +0.2602 +0.4722 +0.1268 +0.3375 +0.0634 +0.0951 +0.5204 +0.0317 +0.3527 +0.4853 +0.2390 +0.1562 +0.1195 +0.1793 +0.5085 +0.0598 +0.2525 +0.4686 +0.2390 +0.1729 +0.1195 +0.1793 +0.5051 +0.0598 +0.2559 [8] P-matrix for branch length 1.0000 +0.9248 +0.0204 +0.0447 +0.0102 +0.0153 +0.8937 +0.0051 +0.0860 +0.1340 +0.0204 +0.8354 +0.0102 +0.0153 +0.1719 +0.0051 +0.8077 +0.7856 +0.0665 +0.1146 +0.0333 +0.0499 +0.7295 +0.0166 +0.2040 +0.3439 +0.0665 +0.5563 +0.0333 +0.0499 +0.4080 +0.0166 +0.5255 +0.6523 +0.1268 +0.1574 +0.0634 +0.0951 +0.6129 +0.0317 +0.2602 +0.4722 +0.1268 +0.3375 +0.0634 +0.0951 +0.5204 +0.0317 +0.3527 +0.4853 +0.2390 +0.1562 +0.1195 +0.1793 +0.5085 +0.0598 +0.2525 +0.4686 +0.2390 +0.1729 +0.1195 +0.1793 +0.5051 +0.0598 +0.2559 [8] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [8] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [8] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [8] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [8] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [8] CLV 5: [ {(0.00410,0.02223,0.00013,0.03773),(0.01362,0.06796,0.00149,0.10957),(0.02671,0.11831,0.00586,0.17698),(0.05450,0.18528,0.02512,0.23479)} {(0.96797,0.00001,0.00088,0.00001),(0.89536,0.00011,0.00941,0.00011),(0.79994,0.00049,0.03409,0.00049),(0.61690,0.00249,0.11845,0.00249)} {(0.00409,0.00304,0.00012,0.00012),(0.01352,0.00989,0.00139,0.00135),(0.02627,0.01882,0.00542,0.00513),(0.05228,0.03641,0.02291,0.02038)} {(0.00002,0.95294,0.00002,0.00155),(0.00020,0.85154,0.00020,0.01584),(0.00086,0.72957,0.00086,0.05427),(0.00443,0.53189,0.00443,0.16667)} {(0.00204,0.00006,0.00006,0.00298),(0.00676,0.00067,0.00069,0.00921),(0.01314,0.00257,0.00271,0.01625),(0.02614,0.01019,0.01145,0.02622)} {(0.00001,0.01919,0.00001,0.03760),(0.00010,0.05807,0.00010,0.10822),(0.00043,0.09949,0.00043,0.17184),(0.00222,0.14887,0.00222,0.21441)} {(0.00010,0.00000,0.92937,0.00000),(0.00105,0.00001,0.77713,0.00001),(0.00379,0.00005,0.59491,0.00005),(0.01316,0.00028,0.30912,0.00028)} {(0.00002,0.95294,0.00002,0.00155),(0.00020,0.85154,0.00020,0.01584),(0.00086,0.72957,0.00086,0.05427),(0.00443,0.53189,0.00443,0.16667)} {(0.00000,0.00039,0.00000,0.91495),(0.00005,0.00396,0.00005,0.73936),(0.00022,0.01357,0.00022,0.54416),(0.00111,0.04167,0.00111,0.27582)} {(0.96797,0.00001,0.00088,0.00001),(0.89536,0.00011,0.00941,0.00011),(0.79994,0.00049,0.03409,0.00049),(0.61690,0.00249,0.11845,0.00249)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96797,0.00001,0.00088,0.00001),(0.89536,0.00011,0.00941,0.00011),(0.79994,0.00049,0.03409,0.00049),(0.61690,0.00249,0.11845,0.00249)} {(0.00000,0.00039,0.00000,0.91495),(0.00005,0.00396,0.00005,0.73936),(0.00022,0.01357,0.00022,0.54416),(0.00111,0.04167,0.00111,0.27582)} {(0.00000,0.00039,0.00000,0.91495),(0.00005,0.00396,0.00005,0.73936),(0.00022,0.01357,0.00022,0.54416),(0.00111,0.04167,0.00111,0.27582)} {(0.00004,0.00101,0.00401,0.00004),(0.00046,0.00330,0.01259,0.00045),(0.00181,0.00627,0.02266,0.00171),(0.00764,0.01214,0.03701,0.00679)} {(0.00000,0.00039,0.00000,0.91495),(0.00005,0.00396,0.00005,0.73936),(0.00022,0.01357,0.00022,0.54416),(0.00111,0.04167,0.00111,0.27582)} {(0.00409,0.00304,0.00012,0.00012),(0.01352,0.00989,0.00139,0.00135),(0.02627,0.01882,0.00542,0.00513),(0.05228,0.03641,0.02291,0.02038)} {(0.00204,0.00006,0.00006,0.00298),(0.00676,0.00067,0.00069,0.00921),(0.01314,0.00257,0.00271,0.01625),(0.02614,0.01019,0.01145,0.02622)} {(0.00000,0.00039,0.00000,0.91495),(0.00005,0.00396,0.00005,0.73936),(0.00022,0.01357,0.00022,0.54416),(0.00111,0.04167,0.00111,0.27582)} ] [8] CLV 6: [ {(0.00408,0.00007,0.00001,0.00012),(0.01339,0.00074,0.00029,0.00114),(0.02549,0.00266,0.00202,0.00368),(0.04721,0.00934,0.01397,0.01074)} {(0.00951,0.00000,0.01489,0.00000),(0.02816,0.00002,0.04784,0.00002),(0.04654,0.00007,0.08555,0.00007),(0.06304,0.00033,0.12142,0.00033)} {(0.00406,0.00301,0.00019,0.00019),(0.01324,0.00961,0.00206,0.00198),(0.02530,0.01795,0.00773,0.00717),(0.04909,0.03458,0.02958,0.02550)} {(0.00001,0.91903,0.00001,0.00081),(0.00009,0.75440,0.00009,0.00900),(0.00036,0.57599,0.00036,0.03310),(0.00170,0.33914,0.00170,0.10536)} {(0.00203,0.00009,0.00009,0.00292),(0.00662,0.00099,0.00103,0.00861),(0.01265,0.00358,0.00387,0.01437),(0.02455,0.01275,0.01479,0.02183)} {(0.00000,0.00038,0.00000,0.03554),(0.00001,0.00373,0.00001,0.08951),(0.00005,0.01197,0.00005,0.11787),(0.00037,0.03112,0.00037,0.09958)} {(0.00005,0.00000,0.87967,0.00000),(0.00046,0.00001,0.64296,0.00001),(0.00146,0.00002,0.40236,0.00002),(0.00384,0.00005,0.12792,0.00005)} {(0.00001,0.91903,0.00001,0.00081),(0.00009,0.75440,0.00009,0.00900),(0.00036,0.57599,0.00036,0.03310),(0.00170,0.33914,0.00170,0.10536)} {(0.00094,0.00003,0.00003,0.00279),(0.00260,0.00030,0.00027,0.00734),(0.00401,0.00106,0.00083,0.01028),(0.00573,0.00356,0.00251,0.01019)} {(0.00951,0.00000,0.01489,0.00000),(0.02816,0.00002,0.04784,0.00002),(0.04654,0.00007,0.08555,0.00007),(0.06304,0.00033,0.12142,0.00033)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00399,0.00149,0.00006,0.00006),(0.01244,0.00459,0.00078,0.00063),(0.02221,0.00819,0.00326,0.00223),(0.03658,0.01425,0.01454,0.00798)} {(0.00000,0.00019,0.00000,0.85586),(0.00002,0.00179,0.00002,0.58897),(0.00007,0.00561,0.00007,0.34403),(0.00024,0.01457,0.00024,0.10716)} {(0.00000,0.00019,0.00000,0.85586),(0.00002,0.00179,0.00002,0.58897),(0.00007,0.00561,0.00007,0.34403),(0.00024,0.01457,0.00024,0.10716)} {(0.00000,0.00098,0.00002,0.00000),(0.00001,0.00295,0.00017,0.00008),(0.00008,0.00511,0.00059,0.00056),(0.00066,0.00841,0.00196,0.00347)} {(0.00000,0.00019,0.00000,0.85586),(0.00002,0.00179,0.00002,0.58897),(0.00007,0.00561,0.00007,0.34403),(0.00024,0.01457,0.00024,0.10716)} {(0.00400,0.00001,0.00001,0.00000),(0.01253,0.00010,0.00020,0.00002),(0.02263,0.00040,0.00143,0.00016),(0.03856,0.00173,0.01018,0.00127)} {(0.00001,0.00009,0.00000,0.00011),(0.00009,0.00092,0.00001,0.00108),(0.00037,0.00306,0.00011,0.00335),(0.00163,0.00930,0.00098,0.00891)} {(0.00000,0.00019,0.00000,0.85586),(0.00002,0.00179,0.00002,0.58897),(0.00007,0.00561,0.00007,0.34403),(0.00024,0.01457,0.00024,0.10716)} ] [8] CLV 7: [ {(0.00002,0.95294,0.00002,0.00155),(0.00020,0.85154,0.00020,0.01584),(0.00086,0.72957,0.00086,0.05427),(0.00443,0.53189,0.00443,0.16667)} {(0.00010,0.00000,0.92937,0.00000),(0.00105,0.00001,0.77713,0.00001),(0.00379,0.00005,0.59491,0.00005),(0.01316,0.00028,0.30912,0.00028)} {(0.00204,0.00006,0.00006,0.00298),(0.00676,0.00067,0.00069,0.00921),(0.01314,0.00257,0.00271,0.01625),(0.02614,0.01019,0.01145,0.02622)} {(0.00002,0.95294,0.00002,0.00155),(0.00020,0.85154,0.00020,0.01584),(0.00086,0.72957,0.00086,0.05427),(0.00443,0.53189,0.00443,0.16667)} {(0.00000,0.00039,0.00000,0.91495),(0.00005,0.00396,0.00005,0.73936),(0.00022,0.01357,0.00022,0.54416),(0.00111,0.04167,0.00111,0.27582)} {(0.00000,0.00039,0.00000,0.91495),(0.00005,0.00396,0.00005,0.73936),(0.00022,0.01357,0.00022,0.54416),(0.00111,0.04167,0.00111,0.27582)} {(0.00010,0.00000,0.92937,0.00000),(0.00105,0.00001,0.77713,0.00001),(0.00379,0.00005,0.59491,0.00005),(0.01316,0.00028,0.30912,0.00028)} {(0.00002,0.95294,0.00002,0.00155),(0.00020,0.85154,0.00020,0.01584),(0.00086,0.72957,0.00086,0.05427),(0.00443,0.53189,0.00443,0.16667)} {(0.00409,0.00304,0.00012,0.00012),(0.01352,0.00989,0.00139,0.00135),(0.02627,0.01882,0.00542,0.00513),(0.05228,0.03641,0.02291,0.02038)} {(0.96797,0.00001,0.00088,0.00001),(0.89536,0.00011,0.00941,0.00011),(0.79994,0.00049,0.03409,0.00049),(0.61690,0.00249,0.11845,0.00249)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96797,0.00001,0.00088,0.00001),(0.89536,0.00011,0.00941,0.00011),(0.79994,0.00049,0.03409,0.00049),(0.61690,0.00249,0.11845,0.00249)} {(0.00000,0.00039,0.00000,0.91495),(0.00005,0.00396,0.00005,0.73936),(0.00022,0.01357,0.00022,0.54416),(0.00111,0.04167,0.00111,0.27582)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00001,0.01919,0.00001,0.03760),(0.00010,0.05807,0.00010,0.10822),(0.00043,0.09949,0.00043,0.17184),(0.00222,0.14887,0.00222,0.21441)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96797,0.00001,0.00088,0.00001),(0.89536,0.00011,0.00941,0.00011),(0.79994,0.00049,0.03409,0.00049),(0.61690,0.00249,0.11845,0.00249)} {(0.96797,0.00001,0.00088,0.00001),(0.89536,0.00011,0.00941,0.00011),(0.79994,0.00049,0.03409,0.00049),(0.61690,0.00249,0.11845,0.00249)} {(0.00010,0.00000,0.92937,0.00000),(0.00105,0.00001,0.77713,0.00001),(0.00379,0.00005,0.59491,0.00005),(0.01316,0.00028,0.30912,0.00028)} ] TEST ti/tv = 10.0000 [9] P-matrix for branch length 0.1000 +0.9919 +0.0020 +0.0050 +0.0010 +0.0015 +0.9879 +0.0005 +0.0100 +0.0151 +0.0020 +0.9818 +0.0010 +0.0015 +0.0201 +0.0005 +0.9779 +0.9724 +0.0071 +0.0170 +0.0035 +0.0053 +0.9594 +0.0018 +0.0335 +0.0510 +0.0071 +0.9384 +0.0035 +0.0053 +0.0670 +0.0018 +0.9259 +0.9441 +0.0147 +0.0339 +0.0073 +0.0110 +0.9194 +0.0037 +0.0659 +0.1018 +0.0147 +0.8762 +0.0073 +0.0110 +0.1319 +0.0037 +0.8535 +0.8776 +0.0341 +0.0712 +0.0170 +0.0256 +0.8325 +0.0085 +0.1334 +0.2137 +0.0341 +0.7352 +0.0170 +0.0256 +0.2669 +0.0085 +0.6990 [9] P-matrix for branch length 0.2000 +0.9839 +0.0041 +0.0100 +0.0020 +0.0031 +0.9762 +0.0010 +0.0198 +0.0299 +0.0041 +0.9640 +0.0020 +0.0031 +0.0395 +0.0010 +0.9564 +0.9465 +0.0140 +0.0325 +0.0070 +0.0105 +0.9228 +0.0035 +0.0632 +0.0975 +0.0140 +0.8815 +0.0070 +0.0105 +0.1264 +0.0035 +0.8596 +0.8950 +0.0288 +0.0619 +0.0144 +0.0216 +0.8542 +0.0072 +0.1170 +0.1856 +0.0288 +0.7713 +0.0144 +0.0216 +0.2340 +0.0072 +0.7373 +0.7868 +0.0653 +0.1153 +0.0326 +0.0489 +0.7298 +0.0163 +0.2049 +0.3460 +0.0653 +0.5561 +0.0326 +0.0489 +0.4099 +0.0163 +0.5249 [9] P-matrix for branch length 1.0000 +0.9252 +0.0199 +0.0449 +0.0100 +0.0149 +0.8937 +0.0050 +0.0863 +0.1347 +0.0199 +0.8354 +0.0100 +0.0149 +0.1727 +0.0050 +0.8074 +0.7870 +0.0652 +0.1153 +0.0326 +0.0489 +0.7300 +0.0163 +0.2048 +0.3458 +0.0652 +0.5564 +0.0326 +0.0489 +0.4097 +0.0163 +0.5251 +0.6548 +0.1246 +0.1584 +0.0623 +0.0934 +0.6142 +0.0311 +0.2612 +0.4751 +0.1246 +0.3381 +0.0623 +0.0934 +0.5224 +0.0311 +0.3530 +0.4889 +0.2358 +0.1574 +0.1179 +0.1769 +0.5106 +0.0590 +0.2536 +0.4722 +0.2358 +0.1741 +0.1179 +0.1769 +0.5072 +0.0590 +0.2570 [9] P-matrix for branch length 1.0000 +0.9252 +0.0199 +0.0449 +0.0100 +0.0149 +0.8937 +0.0050 +0.0863 +0.1347 +0.0199 +0.8354 +0.0100 +0.0149 +0.1727 +0.0050 +0.8074 +0.7870 +0.0652 +0.1153 +0.0326 +0.0489 +0.7300 +0.0163 +0.2048 +0.3458 +0.0652 +0.5564 +0.0326 +0.0489 +0.4097 +0.0163 +0.5251 +0.6548 +0.1246 +0.1584 +0.0623 +0.0934 +0.6142 +0.0311 +0.2612 +0.4751 +0.1246 +0.3381 +0.0623 +0.0934 +0.5224 +0.0311 +0.3530 +0.4889 +0.2358 +0.1574 +0.1179 +0.1769 +0.5106 +0.0590 +0.2536 +0.4722 +0.2358 +0.1741 +0.1179 +0.1769 +0.5072 +0.0590 +0.2570 [9] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [9] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [9] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [9] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [9] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [9] CLV 5: [ {(0.00401,0.02226,0.00013,0.03790),(0.01333,0.06802,0.00146,0.11001),(0.02616,0.11837,0.00575,0.17755),(0.05347,0.18529,0.02471,0.23519)} {(0.96814,0.00001,0.00089,0.00001),(0.89592,0.00011,0.00951,0.00011),(0.80102,0.00047,0.03443,0.00047),(0.61904,0.00239,0.11971,0.00239)} {(0.00400,0.00298,0.00012,0.00012),(0.01323,0.00968,0.00136,0.00133),(0.02574,0.01843,0.00534,0.00505),(0.05134,0.03571,0.02258,0.02006)} {(0.00002,0.95293,0.00002,0.00156),(0.00020,0.85156,0.00020,0.01599),(0.00083,0.72973,0.00083,0.05475),(0.00426,0.53261,0.00426,0.16801)} {(0.00200,0.00006,0.00006,0.00292),(0.00662,0.00066,0.00068,0.00901),(0.01287,0.00252,0.00267,0.01590),(0.02567,0.01003,0.01129,0.02569)} {(0.00001,0.01928,0.00001,0.03778),(0.00010,0.05834,0.00010,0.10868),(0.00041,0.09994,0.00041,0.17250),(0.00213,0.14957,0.00213,0.21514)} {(0.00010,0.00000,0.92935,0.00000),(0.00106,0.00001,0.77709,0.00001),(0.00383,0.00005,0.59489,0.00005),(0.01330,0.00027,0.30928,0.00027)} {(0.00002,0.95293,0.00002,0.00156),(0.00020,0.85156,0.00020,0.01599),(0.00083,0.72973,0.00083,0.05475),(0.00426,0.53261,0.00426,0.16801)} {(0.00000,0.00039,0.00000,0.91476),(0.00005,0.00400,0.00005,0.73888),(0.00021,0.01369,0.00021,0.54354),(0.00106,0.04200,0.00106,0.27547)} {(0.96814,0.00001,0.00089,0.00001),(0.89592,0.00011,0.00951,0.00011),(0.80102,0.00047,0.03443,0.00047),(0.61904,0.00239,0.11971,0.00239)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96814,0.00001,0.00089,0.00001),(0.89592,0.00011,0.00951,0.00011),(0.80102,0.00047,0.03443,0.00047),(0.61904,0.00239,0.11971,0.00239)} {(0.00000,0.00039,0.00000,0.91476),(0.00005,0.00400,0.00005,0.73888),(0.00021,0.01369,0.00021,0.54354),(0.00106,0.04200,0.00106,0.27547)} {(0.00000,0.00039,0.00000,0.91476),(0.00005,0.00400,0.00005,0.73888),(0.00021,0.01369,0.00021,0.54354),(0.00106,0.04200,0.00106,0.27547)} {(0.00004,0.00099,0.00392,0.00004),(0.00045,0.00323,0.01232,0.00044),(0.00178,0.00614,0.02219,0.00168),(0.00753,0.01190,0.03629,0.00669)} {(0.00000,0.00039,0.00000,0.91476),(0.00005,0.00400,0.00005,0.73888),(0.00021,0.01369,0.00021,0.54354),(0.00106,0.04200,0.00106,0.27547)} {(0.00400,0.00298,0.00012,0.00012),(0.01323,0.00968,0.00136,0.00133),(0.02574,0.01843,0.00534,0.00505),(0.05134,0.03571,0.02258,0.02006)} {(0.00200,0.00006,0.00006,0.00292),(0.00662,0.00066,0.00068,0.00901),(0.01287,0.00252,0.00267,0.01590),(0.02567,0.01003,0.01129,0.02569)} {(0.00000,0.00039,0.00000,0.91476),(0.00005,0.00400,0.00005,0.73888),(0.00021,0.01369,0.00021,0.54354),(0.00106,0.04200,0.00106,0.27547)} ] [9] CLV 6: [ {(0.00400,0.00007,0.00001,0.00011),(0.01312,0.00072,0.00028,0.00112),(0.02499,0.00261,0.00199,0.00361),(0.04643,0.00916,0.01381,0.01054)} {(0.00956,0.00000,0.01497,0.00000),(0.02832,0.00002,0.04814,0.00002),(0.04685,0.00007,0.08618,0.00007),(0.06366,0.00031,0.12259,0.00031)} {(0.00398,0.00295,0.00019,0.00018),(0.01296,0.00940,0.00203,0.00195),(0.02479,0.01758,0.00760,0.00704),(0.04822,0.03391,0.02913,0.02506)} {(0.00001,0.91901,0.00001,0.00082),(0.00009,0.75443,0.00009,0.00909),(0.00034,0.57624,0.00034,0.03345),(0.00163,0.34006,0.00163,0.10646)} {(0.00199,0.00009,0.00009,0.00286),(0.00648,0.00097,0.00101,0.00843),(0.01240,0.00352,0.00380,0.01406),(0.02411,0.01253,0.01456,0.02138)} {(0.00000,0.00038,0.00000,0.03570),(0.00001,0.00377,0.00001,0.08986),(0.00005,0.01208,0.00005,0.11827),(0.00035,0.03142,0.00035,0.09992)} {(0.00005,0.00000,0.87963,0.00000),(0.00046,0.00000,0.64290,0.00000),(0.00147,0.00002,0.40234,0.00002),(0.00389,0.00005,0.12804,0.00005)} {(0.00001,0.91901,0.00001,0.00082),(0.00009,0.75443,0.00009,0.00909),(0.00034,0.57624,0.00034,0.03345),(0.00163,0.34006,0.00163,0.10646)} {(0.00092,0.00003,0.00003,0.00273),(0.00254,0.00030,0.00026,0.00718),(0.00392,0.00104,0.00081,0.01005),(0.00561,0.00351,0.00247,0.00997)} {(0.00956,0.00000,0.01497,0.00000),(0.02832,0.00002,0.04814,0.00002),(0.04685,0.00007,0.08618,0.00007),(0.06366,0.00031,0.12259,0.00031)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00391,0.00145,0.00006,0.00006),(0.01218,0.00449,0.00076,0.00062),(0.02179,0.00802,0.00321,0.00220),(0.03601,0.01398,0.01438,0.00785)} {(0.00000,0.00019,0.00000,0.85555),(0.00002,0.00181,0.00002,0.58830),(0.00006,0.00566,0.00006,0.34335),(0.00023,0.01471,0.00023,0.10697)} {(0.00000,0.00019,0.00000,0.85555),(0.00002,0.00181,0.00002,0.58830),(0.00006,0.00566,0.00006,0.34335),(0.00023,0.01471,0.00023,0.10697)} {(0.00000,0.00096,0.00002,0.00000),(0.00001,0.00289,0.00016,0.00008),(0.00007,0.00501,0.00057,0.00055),(0.00063,0.00825,0.00188,0.00342)} {(0.00000,0.00019,0.00000,0.85555),(0.00002,0.00181,0.00002,0.58830),(0.00006,0.00566,0.00006,0.34335),(0.00023,0.01471,0.00023,0.10697)} {(0.00391,0.00001,0.00001,0.00000),(0.01227,0.00010,0.00020,0.00002),(0.02219,0.00038,0.00141,0.00015),(0.03794,0.00166,0.01008,0.00123)} {(0.00001,0.00009,0.00000,0.00011),(0.00009,0.00090,0.00001,0.00107),(0.00036,0.00301,0.00011,0.00329),(0.00157,0.00914,0.00095,0.00877)} {(0.00000,0.00019,0.00000,0.85555),(0.00002,0.00181,0.00002,0.58830),(0.00006,0.00566,0.00006,0.34335),(0.00023,0.01471,0.00023,0.10697)} ] [9] CLV 7: [ {(0.00002,0.95293,0.00002,0.00156),(0.00020,0.85156,0.00020,0.01599),(0.00083,0.72973,0.00083,0.05475),(0.00426,0.53261,0.00426,0.16801)} {(0.00010,0.00000,0.92935,0.00000),(0.00106,0.00001,0.77709,0.00001),(0.00383,0.00005,0.59489,0.00005),(0.01330,0.00027,0.30928,0.00027)} {(0.00200,0.00006,0.00006,0.00292),(0.00662,0.00066,0.00068,0.00901),(0.01287,0.00252,0.00267,0.01590),(0.02567,0.01003,0.01129,0.02569)} {(0.00002,0.95293,0.00002,0.00156),(0.00020,0.85156,0.00020,0.01599),(0.00083,0.72973,0.00083,0.05475),(0.00426,0.53261,0.00426,0.16801)} {(0.00000,0.00039,0.00000,0.91476),(0.00005,0.00400,0.00005,0.73888),(0.00021,0.01369,0.00021,0.54354),(0.00106,0.04200,0.00106,0.27547)} {(0.00000,0.00039,0.00000,0.91476),(0.00005,0.00400,0.00005,0.73888),(0.00021,0.01369,0.00021,0.54354),(0.00106,0.04200,0.00106,0.27547)} {(0.00010,0.00000,0.92935,0.00000),(0.00106,0.00001,0.77709,0.00001),(0.00383,0.00005,0.59489,0.00005),(0.01330,0.00027,0.30928,0.00027)} {(0.00002,0.95293,0.00002,0.00156),(0.00020,0.85156,0.00020,0.01599),(0.00083,0.72973,0.00083,0.05475),(0.00426,0.53261,0.00426,0.16801)} {(0.00400,0.00298,0.00012,0.00012),(0.01323,0.00968,0.00136,0.00133),(0.02574,0.01843,0.00534,0.00505),(0.05134,0.03571,0.02258,0.02006)} {(0.96814,0.00001,0.00089,0.00001),(0.89592,0.00011,0.00951,0.00011),(0.80102,0.00047,0.03443,0.00047),(0.61904,0.00239,0.11971,0.00239)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96814,0.00001,0.00089,0.00001),(0.89592,0.00011,0.00951,0.00011),(0.80102,0.00047,0.03443,0.00047),(0.61904,0.00239,0.11971,0.00239)} {(0.00000,0.00039,0.00000,0.91476),(0.00005,0.00400,0.00005,0.73888),(0.00021,0.01369,0.00021,0.54354),(0.00106,0.04200,0.00106,0.27547)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00001,0.01928,0.00001,0.03778),(0.00010,0.05834,0.00010,0.10868),(0.00041,0.09994,0.00041,0.17250),(0.00213,0.14957,0.00213,0.21514)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96814,0.00001,0.00089,0.00001),(0.89592,0.00011,0.00951,0.00011),(0.80102,0.00047,0.03443,0.00047),(0.61904,0.00239,0.11971,0.00239)} {(0.96814,0.00001,0.00089,0.00001),(0.89592,0.00011,0.00951,0.00011),(0.80102,0.00047,0.03443,0.00047),(0.61904,0.00239,0.11971,0.00239)} {(0.00010,0.00000,0.92935,0.00000),(0.00106,0.00001,0.77709,0.00001),(0.00383,0.00005,0.59489,0.00005),(0.01330,0.00027,0.30928,0.00027)} ] ti/tv: 0.1750 logL: -90.7242 ti/tv: 1.0000 logL: -89.4684 ti/tv: 1.5000 logL: -89.8406 ti/tv: 2.2500 logL: -90.6520 ti/tv: 2.7250 logL: -91.2083 ti/tv: 4.0000 logL: -92.6858 ti/tv: 7.1250 logL: -95.8560 ti/tv: 8.1928 logL: -96.7917 ti/tv: 9.7365 logL: -98.0345 ti/tv: 10.0000 logL: -98.2350 libpll-0.3.1/test/out/hky.out000066400000000000000000007515301310701451700161150ustar00rootroot00000000000000 TEST ti/tv = 0.1750 [0] P-matrix for branch length 0.1000 +0.9839 +0.0104 +0.0005 +0.0052 +0.0078 +0.9886 +0.0026 +0.0009 +0.0014 +0.0104 +0.9829 +0.0052 +0.0078 +0.0019 +0.0026 +0.9877 +0.9455 +0.0351 +0.0018 +0.0176 +0.0264 +0.9614 +0.0088 +0.0034 +0.0053 +0.0351 +0.9420 +0.0176 +0.0264 +0.0068 +0.0088 +0.9580 +0.8908 +0.0702 +0.0040 +0.0351 +0.0526 +0.9223 +0.0175 +0.0075 +0.0120 +0.0702 +0.8828 +0.0351 +0.0526 +0.0151 +0.0175 +0.9147 +0.7677 +0.1475 +0.0110 +0.0738 +0.1107 +0.8325 +0.0369 +0.0199 +0.0330 +0.1475 +0.7457 +0.0738 +0.1107 +0.0399 +0.0369 +0.8126 [0] P-matrix for branch length 0.2000 +0.9682 +0.0206 +0.0010 +0.0103 +0.0154 +0.9775 +0.0051 +0.0019 +0.0029 +0.0206 +0.9662 +0.0103 +0.0154 +0.0038 +0.0051 +0.9756 +0.8954 +0.0672 +0.0038 +0.0336 +0.0504 +0.9256 +0.0168 +0.0072 +0.0114 +0.0672 +0.8879 +0.0336 +0.0504 +0.0143 +0.0168 +0.9185 +0.7990 +0.1280 +0.0089 +0.0640 +0.0960 +0.8557 +0.0320 +0.0163 +0.0268 +0.1280 +0.7812 +0.0640 +0.0960 +0.0327 +0.0320 +0.8393 +0.6142 +0.2407 +0.0248 +0.1203 +0.1805 +0.7156 +0.0602 +0.0437 +0.0745 +0.2407 +0.5645 +0.1203 +0.1805 +0.0874 +0.0602 +0.6719 [0] P-matrix for branch length 1.0000 +0.8550 +0.0929 +0.0057 +0.0464 +0.0696 +0.8965 +0.0232 +0.0107 +0.0172 +0.0929 +0.8435 +0.0464 +0.0696 +0.0213 +0.0232 +0.8858 +0.6144 +0.2405 +0.0248 +0.1203 +0.1804 +0.7158 +0.0601 +0.0436 +0.0744 +0.2405 +0.5649 +0.1203 +0.1804 +0.0873 +0.0601 +0.6722 +0.4341 +0.3419 +0.0531 +0.1709 +0.2564 +0.5646 +0.0855 +0.0935 +0.1594 +0.3419 +0.3278 +0.1709 +0.2564 +0.1870 +0.0855 +0.4711 +0.3160 +0.3960 +0.0901 +0.1980 +0.2970 +0.4353 +0.0990 +0.1687 +0.2702 +0.3960 +0.1359 +0.1980 +0.2970 +0.3374 +0.0990 +0.2666 [0] P-matrix for branch length 1.0000 +0.8550 +0.0929 +0.0057 +0.0464 +0.0696 +0.8965 +0.0232 +0.0107 +0.0172 +0.0929 +0.8435 +0.0464 +0.0696 +0.0213 +0.0232 +0.8858 +0.6144 +0.2405 +0.0248 +0.1203 +0.1804 +0.7158 +0.0601 +0.0436 +0.0744 +0.2405 +0.5649 +0.1203 +0.1804 +0.0873 +0.0601 +0.6722 +0.4341 +0.3419 +0.0531 +0.1709 +0.2564 +0.5646 +0.0855 +0.0935 +0.1594 +0.3419 +0.3278 +0.1709 +0.2564 +0.1870 +0.0855 +0.4711 +0.3160 +0.3960 +0.0901 +0.1980 +0.2970 +0.4353 +0.0990 +0.1687 +0.2702 +0.3960 +0.1359 +0.1980 +0.2970 +0.3374 +0.0990 +0.2666 [0] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [0] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [0] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [0] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [0] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [0] CLV 5: [ {(0.02014,0.01696,0.00027,0.00379),(0.06242,0.05328,0.00302,0.01388),(0.11049,0.09612,0.01162,0.03054),(0.17677,0.16044,0.04688,0.07450)} {(0.93732,0.00024,0.00001,0.00024),(0.80179,0.00254,0.00013,0.00254),(0.63847,0.00922,0.00072,0.00922),(0.37722,0.03258,0.00554,0.03258)} {(0.01993,0.01509,0.00006,0.00006),(0.06017,0.04665,0.00076,0.00072),(0.10229,0.08215,0.00343,0.00313),(0.14781,0.12917,0.01792,0.01577)} {(0.00042,0.95551,0.00042,0.00001),(0.00451,0.85682,0.00451,0.00021),(0.01639,0.73215,0.01639,0.00107),(0.05792,0.51214,0.05792,0.00764)} {(0.00996,0.00003,0.00003,0.01506),(0.03008,0.00036,0.00038,0.04629),(0.05115,0.00157,0.00171,0.08059),(0.07391,0.00789,0.00896,0.12128)} {(0.00021,0.00187,0.00021,0.00373),(0.00226,0.00663,0.00226,0.01316),(0.00819,0.01397,0.00819,0.02741),(0.02896,0.03127,0.02896,0.05872)} {(0.00000,0.00003,0.93354,0.00003),(0.00001,0.00028,0.78830,0.00028),(0.00008,0.00102,0.61025,0.00102),(0.00062,0.00362,0.31870,0.00362)} {(0.00042,0.95551,0.00042,0.00001),(0.00451,0.85682,0.00451,0.00021),(0.01639,0.73215,0.01639,0.00107),(0.05792,0.51214,0.05792,0.00764)} {(0.00011,0.00000,0.00011,0.95177),(0.00113,0.00005,0.00113,0.84360),(0.00410,0.00027,0.00410,0.70448),(0.01448,0.00191,0.01448,0.45150)} {(0.93732,0.00024,0.00001,0.00024),(0.80179,0.00254,0.00013,0.00254),(0.63847,0.00922,0.00072,0.00922),(0.37722,0.03258,0.00554,0.03258)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.93732,0.00024,0.00001,0.00024),(0.80179,0.00254,0.00013,0.00254),(0.63847,0.00922,0.00072,0.00922),(0.37722,0.03258,0.00554,0.03258)} {(0.00011,0.00000,0.00011,0.95177),(0.00113,0.00005,0.00113,0.84360),(0.00410,0.00027,0.00410,0.70448),(0.01448,0.00191,0.01448,0.45150)} {(0.00011,0.00000,0.00011,0.95177),(0.00113,0.00005,0.00113,0.84360),(0.00410,0.00027,0.00410,0.70448),(0.01448,0.00191,0.01448,0.45150)} {(0.00002,0.00503,0.01989,0.00002),(0.00025,0.01555,0.05966,0.00024),(0.00114,0.02738,0.10001,0.00104),(0.00597,0.04306,0.13587,0.00526)} {(0.00011,0.00000,0.00011,0.95177),(0.00113,0.00005,0.00113,0.84360),(0.00410,0.00027,0.00410,0.70448),(0.01448,0.00191,0.01448,0.45150)} {(0.01993,0.01509,0.00006,0.00006),(0.06017,0.04665,0.00076,0.00072),(0.10229,0.08215,0.00343,0.00313),(0.14781,0.12917,0.01792,0.01577)} {(0.00996,0.00003,0.00003,0.01506),(0.03008,0.00036,0.00038,0.04629),(0.05115,0.00157,0.00171,0.08059),(0.07391,0.00789,0.00896,0.12128)} {(0.00011,0.00000,0.00011,0.95177),(0.00113,0.00005,0.00113,0.84360),(0.00410,0.00027,0.00410,0.70448),(0.01448,0.00191,0.01448,0.45150)} ] [0] CLV 6: [ {(0.01937,0.00026,0.00000,0.00006),(0.05475,0.00267,0.00006,0.00077),(0.08492,0.00911,0.00052,0.00340),(0.10158,0.02822,0.00521,0.01592)} {(0.00090,0.00004,0.00130,0.00004),(0.00287,0.00040,0.00398,0.00040),(0.00509,0.00135,0.00723,0.00135),(0.00737,0.00419,0.01344,0.00419)} {(0.01976,0.01507,0.00025,0.00024),(0.05854,0.04644,0.00269,0.00260),(0.09701,0.08124,0.01013,0.00955),(0.13389,0.12487,0.03847,0.03499)} {(0.00021,0.92340,0.00021,0.00001),(0.00231,0.76268,0.00231,0.00009),(0.00846,0.57878,0.00846,0.00043),(0.02918,0.31134,0.02918,0.00307)} {(0.00988,0.00012,0.00012,0.01495),(0.02927,0.00130,0.00134,0.04514),(0.04850,0.00478,0.00506,0.07646),(0.06695,0.01749,0.01923,0.10737)} {(0.00000,0.00000,0.00000,0.00360),(0.00009,0.00005,0.00009,0.01170),(0.00059,0.00022,0.00059,0.02170),(0.00379,0.00138,0.00379,0.03577)} {(0.00000,0.00001,0.88660,0.00001),(0.00001,0.00012,0.65933,0.00012),(0.00002,0.00037,0.42092,0.00037),(0.00012,0.00090,0.13462,0.00090)} {(0.00021,0.92340,0.00021,0.00001),(0.00231,0.76268,0.00231,0.00009),(0.00846,0.57878,0.00846,0.00043),(0.02918,0.31134,0.02918,0.00307)} {(0.00491,0.00001,0.00001,0.01451),(0.01423,0.00015,0.00018,0.04073),(0.02269,0.00056,0.00076,0.06190),(0.02756,0.00230,0.00334,0.06662)} {(0.00090,0.00004,0.00130,0.00004),(0.00287,0.00040,0.00398,0.00040),(0.00509,0.00135,0.00723,0.00135),(0.00737,0.00419,0.01344,0.00419)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.01898,0.00740,0.00003,0.00003),(0.05095,0.02183,0.00030,0.00034),(0.07293,0.03609,0.00118,0.00138),(0.07144,0.04989,0.00573,0.00609)} {(0.00005,0.00000,0.00005,0.91711),(0.00053,0.00002,0.00053,0.74236),(0.00182,0.00010,0.00182,0.54112),(0.00540,0.00056,0.00540,0.24800)} {(0.00005,0.00000,0.00005,0.91711),(0.00053,0.00002,0.00053,0.74236),(0.00182,0.00010,0.00182,0.54112),(0.00540,0.00056,0.00540,0.24800)} {(0.00000,0.00491,0.00040,0.00000),(0.00006,0.01433,0.00381,0.00001),(0.00043,0.02317,0.01155,0.00010),(0.00309,0.02979,0.02605,0.00102)} {(0.00005,0.00000,0.00005,0.91711),(0.00053,0.00002,0.00053,0.74236),(0.00182,0.00010,0.00182,0.54112),(0.00540,0.00056,0.00540,0.24800)} {(0.01913,0.00023,0.00000,0.00000),(0.05242,0.00234,0.00003,0.00013),(0.07751,0.00780,0.00027,0.00092),(0.08223,0.02254,0.00286,0.00632)} {(0.00020,0.00012,0.00000,0.00006),(0.00197,0.00120,0.00009,0.00065),(0.00621,0.00409,0.00065,0.00250),(0.01611,0.01252,0.00463,0.00938)} {(0.00005,0.00000,0.00005,0.91711),(0.00053,0.00002,0.00053,0.74236),(0.00182,0.00010,0.00182,0.54112),(0.00540,0.00056,0.00540,0.24800)} ] [0] CLV 7: [ {(0.00042,0.95551,0.00042,0.00001),(0.00451,0.85682,0.00451,0.00021),(0.01639,0.73215,0.01639,0.00107),(0.05792,0.51214,0.05792,0.00764)} {(0.00000,0.00003,0.93354,0.00003),(0.00001,0.00028,0.78830,0.00028),(0.00008,0.00102,0.61025,0.00102),(0.00062,0.00362,0.31870,0.00362)} {(0.00996,0.00003,0.00003,0.01506),(0.03008,0.00036,0.00038,0.04629),(0.05115,0.00157,0.00171,0.08059),(0.07391,0.00789,0.00896,0.12128)} {(0.00042,0.95551,0.00042,0.00001),(0.00451,0.85682,0.00451,0.00021),(0.01639,0.73215,0.01639,0.00107),(0.05792,0.51214,0.05792,0.00764)} {(0.00011,0.00000,0.00011,0.95177),(0.00113,0.00005,0.00113,0.84360),(0.00410,0.00027,0.00410,0.70448),(0.01448,0.00191,0.01448,0.45150)} {(0.00011,0.00000,0.00011,0.95177),(0.00113,0.00005,0.00113,0.84360),(0.00410,0.00027,0.00410,0.70448),(0.01448,0.00191,0.01448,0.45150)} {(0.00000,0.00003,0.93354,0.00003),(0.00001,0.00028,0.78830,0.00028),(0.00008,0.00102,0.61025,0.00102),(0.00062,0.00362,0.31870,0.00362)} {(0.00042,0.95551,0.00042,0.00001),(0.00451,0.85682,0.00451,0.00021),(0.01639,0.73215,0.01639,0.00107),(0.05792,0.51214,0.05792,0.00764)} {(0.01993,0.01509,0.00006,0.00006),(0.06017,0.04665,0.00076,0.00072),(0.10229,0.08215,0.00343,0.00313),(0.14781,0.12917,0.01792,0.01577)} {(0.93732,0.00024,0.00001,0.00024),(0.80179,0.00254,0.00013,0.00254),(0.63847,0.00922,0.00072,0.00922),(0.37722,0.03258,0.00554,0.03258)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.93732,0.00024,0.00001,0.00024),(0.80179,0.00254,0.00013,0.00254),(0.63847,0.00922,0.00072,0.00922),(0.37722,0.03258,0.00554,0.03258)} {(0.00011,0.00000,0.00011,0.95177),(0.00113,0.00005,0.00113,0.84360),(0.00410,0.00027,0.00410,0.70448),(0.01448,0.00191,0.01448,0.45150)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00021,0.00187,0.00021,0.00373),(0.00226,0.00663,0.00226,0.01316),(0.00819,0.01397,0.00819,0.02741),(0.02896,0.03127,0.02896,0.05872)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.93732,0.00024,0.00001,0.00024),(0.80179,0.00254,0.00013,0.00254),(0.63847,0.00922,0.00072,0.00922),(0.37722,0.03258,0.00554,0.03258)} {(0.93732,0.00024,0.00001,0.00024),(0.80179,0.00254,0.00013,0.00254),(0.63847,0.00922,0.00072,0.00922),(0.37722,0.03258,0.00554,0.03258)} {(0.00000,0.00003,0.93354,0.00003),(0.00001,0.00028,0.78830,0.00028),(0.00008,0.00102,0.61025,0.00102),(0.00062,0.00362,0.31870,0.00362)} ] TEST ti/tv = 1.0000 [1] P-matrix for branch length 0.1000 +0.9864 +0.0077 +0.0019 +0.0039 +0.0058 +0.9884 +0.0019 +0.0039 +0.0058 +0.0077 +0.9826 +0.0039 +0.0058 +0.0077 +0.0019 +0.9845 +0.9539 +0.0263 +0.0066 +0.0132 +0.0198 +0.9605 +0.0066 +0.0132 +0.0198 +0.0263 +0.9407 +0.0132 +0.0198 +0.0263 +0.0066 +0.9473 +0.9068 +0.0532 +0.0133 +0.0266 +0.0399 +0.9201 +0.0133 +0.0266 +0.0399 +0.0532 +0.8802 +0.0266 +0.0399 +0.0532 +0.0133 +0.8935 +0.7978 +0.1155 +0.0289 +0.0578 +0.0867 +0.8267 +0.0289 +0.0578 +0.0867 +0.1155 +0.7400 +0.0578 +0.0867 +0.1155 +0.0289 +0.7689 [1] P-matrix for branch length 0.2000 +0.9731 +0.0153 +0.0038 +0.0077 +0.0115 +0.9770 +0.0038 +0.0077 +0.0115 +0.0153 +0.9655 +0.0077 +0.0115 +0.0153 +0.0038 +0.9693 +0.9109 +0.0509 +0.0127 +0.0255 +0.0382 +0.9236 +0.0127 +0.0255 +0.0382 +0.0509 +0.8854 +0.0255 +0.0382 +0.0509 +0.0127 +0.8981 +0.8260 +0.0994 +0.0249 +0.0497 +0.0746 +0.8509 +0.0249 +0.0497 +0.0746 +0.0994 +0.7763 +0.0497 +0.0746 +0.0994 +0.0249 +0.8012 +0.6540 +0.1977 +0.0494 +0.0989 +0.1483 +0.7034 +0.0494 +0.0989 +0.1483 +0.1977 +0.5551 +0.0989 +0.1483 +0.1977 +0.0494 +0.6046 [1] P-matrix for branch length 1.0000 +0.8756 +0.0711 +0.0178 +0.0355 +0.0533 +0.8934 +0.0178 +0.0355 +0.0533 +0.0711 +0.8401 +0.0355 +0.0533 +0.0711 +0.0178 +0.8578 +0.6543 +0.1976 +0.0494 +0.0988 +0.1482 +0.7036 +0.0494 +0.0988 +0.1482 +0.1976 +0.5555 +0.0988 +0.1482 +0.1976 +0.0494 +0.6049 +0.4678 +0.3041 +0.0760 +0.1521 +0.2281 +0.5438 +0.0760 +0.1521 +0.2281 +0.3041 +0.3157 +0.1521 +0.2281 +0.3041 +0.0760 +0.3917 +0.3232 +0.3868 +0.0967 +0.1934 +0.2901 +0.4198 +0.0967 +0.1934 +0.2901 +0.3868 +0.1298 +0.1934 +0.2901 +0.3868 +0.0967 +0.2265 [1] P-matrix for branch length 1.0000 +0.8756 +0.0711 +0.0178 +0.0355 +0.0533 +0.8934 +0.0178 +0.0355 +0.0533 +0.0711 +0.8401 +0.0355 +0.0533 +0.0711 +0.0178 +0.8578 +0.6543 +0.1976 +0.0494 +0.0988 +0.1482 +0.7036 +0.0494 +0.0988 +0.1482 +0.1976 +0.5555 +0.0988 +0.1482 +0.1976 +0.0494 +0.6049 +0.4678 +0.3041 +0.0760 +0.1521 +0.2281 +0.5438 +0.0760 +0.1521 +0.2281 +0.3041 +0.3157 +0.1521 +0.2281 +0.3041 +0.0760 +0.3917 +0.3232 +0.3868 +0.0967 +0.1934 +0.2901 +0.4198 +0.0967 +0.1934 +0.2901 +0.3868 +0.1298 +0.1934 +0.2901 +0.3868 +0.0967 +0.2265 [1] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [1] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [1] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [1] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [1] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [1] CLV 5: [ {(0.01506,0.01875,0.00029,0.01506),(0.04769,0.05881,0.00324,0.04769),(0.08706,0.10573,0.01235,0.08706),(0.14885,0.17385,0.04887,0.14885)} {(0.94700,0.00013,0.00013,0.00013),(0.82966,0.00146,0.00146,0.00146),(0.68233,0.00556,0.00556,0.00556),(0.42771,0.02199,0.02199,0.02199)} {(0.01494,0.01125,0.00018,0.00018),(0.04640,0.03528,0.00195,0.00195),(0.08212,0.06344,0.00741,0.00741),(0.12931,0.10431,0.02932,0.02932)} {(0.00024,0.95448,0.00024,0.00024),(0.00259,0.85302,0.00259,0.00259),(0.00988,0.72401,0.00988,0.00988),(0.03909,0.49481,0.03909,0.03909)} {(0.00747,0.00009,0.00009,0.01116),(0.02320,0.00097,0.00097,0.03431),(0.04106,0.00371,0.00371,0.05973),(0.06465,0.01466,0.01466,0.08965)} {(0.00012,0.00750,0.00012,0.01488),(0.00130,0.02352,0.00130,0.04575),(0.00494,0.04229,0.00494,0.07964),(0.01955,0.06954,0.01955,0.11953)} {(0.00001,0.00001,0.93212,0.00001),(0.00016,0.00016,0.78391,0.00016),(0.00062,0.00062,0.60269,0.00062),(0.00244,0.00244,0.30818,0.00244)} {(0.00024,0.95448,0.00024,0.00024),(0.00259,0.85302,0.00259,0.00259),(0.00988,0.72401,0.00988,0.00988),(0.03909,0.49481,0.03909,0.03909)} {(0.00006,0.00006,0.00006,0.93954),(0.00065,0.00065,0.00065,0.80663),(0.00247,0.00247,0.00247,0.64189),(0.00977,0.00977,0.00977,0.36550)} {(0.94700,0.00013,0.00013,0.00013),(0.82966,0.00146,0.00146,0.00146),(0.68233,0.00556,0.00556,0.00556),(0.42771,0.02199,0.02199,0.02199)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.94700,0.00013,0.00013,0.00013),(0.82966,0.00146,0.00146,0.00146),(0.68233,0.00556,0.00556,0.00556),(0.42771,0.02199,0.02199,0.02199)} {(0.00006,0.00006,0.00006,0.93954),(0.00065,0.00065,0.00065,0.80663),(0.00247,0.00247,0.00247,0.64189),(0.00977,0.00977,0.00977,0.36550)} {(0.00006,0.00006,0.00006,0.93954),(0.00065,0.00065,0.00065,0.80663),(0.00247,0.00247,0.00247,0.64189),(0.00977,0.00977,0.00977,0.36550)} {(0.00006,0.00375,0.01482,0.00006),(0.00065,0.01176,0.04510,0.00065),(0.00247,0.02115,0.07717,0.00247),(0.00977,0.03477,0.10976,0.00977)} {(0.00006,0.00006,0.00006,0.93954),(0.00065,0.00065,0.00065,0.80663),(0.00247,0.00247,0.00247,0.64189),(0.00977,0.00977,0.00977,0.36550)} {(0.01494,0.01125,0.00018,0.00018),(0.04640,0.03528,0.00195,0.00195),(0.08212,0.06344,0.00741,0.00741),(0.12931,0.10431,0.02932,0.02932)} {(0.00747,0.00009,0.00009,0.01116),(0.02320,0.00097,0.00097,0.03431),(0.04106,0.00371,0.00371,0.05973),(0.06465,0.01466,0.01466,0.08965)} {(0.00006,0.00006,0.00006,0.93954),(0.00065,0.00065,0.00065,0.80663),(0.00247,0.00247,0.00247,0.64189),(0.00977,0.00977,0.00977,0.36550)} ] [1] CLV 6: [ {(0.01465,0.00021,0.00001,0.00017),(0.04344,0.00222,0.00024,0.00182),(0.07191,0.00770,0.00166,0.00649),(0.09735,0.02471,0.01153,0.02207)} {(0.00358,0.00002,0.00544,0.00002),(0.01008,0.00023,0.01578,0.00023),(0.01539,0.00081,0.02530,0.00081),(0.01709,0.00282,0.03173,0.00282)} {(0.01482,0.01120,0.00035,0.00035),(0.04523,0.03485,0.00370,0.00370),(0.07814,0.06195,0.01338,0.01338),(0.11775,0.09998,0.04665,0.04665)} {(0.00012,0.92167,0.00012,0.00012),(0.00127,0.75682,0.00127,0.00127),(0.00476,0.56751,0.00476,0.00476),(0.01814,0.29250,0.01814,0.01814)} {(0.00741,0.00017,0.00017,0.01103),(0.02261,0.00185,0.00185,0.03299),(0.03907,0.00669,0.00669,0.05526),(0.05888,0.02332,0.02332,0.07665)} {(0.00000,0.00006,0.00000,0.01426),(0.00006,0.00059,0.00006,0.03951),(0.00044,0.00205,0.00044,0.05903),(0.00307,0.00659,0.00307,0.06179)} {(0.00001,0.00001,0.88424,0.00001),(0.00007,0.00007,0.65295,0.00007),(0.00021,0.00021,0.41188,0.00021),(0.00056,0.00056,0.12695,0.00056)} {(0.00012,0.92167,0.00012,0.00012),(0.00127,0.75682,0.00127,0.00127),(0.00476,0.56751,0.00476,0.00476),(0.01814,0.29250,0.01814,0.01814)} {(0.00360,0.00004,0.00004,0.01065),(0.01026,0.00043,0.00043,0.02919),(0.01610,0.00145,0.00145,0.04278),(0.01983,0.00450,0.00450,0.04201)} {(0.00358,0.00002,0.00544,0.00002),(0.01008,0.00023,0.01578,0.00023),(0.01539,0.00081,0.02530,0.00081),(0.01709,0.00282,0.03173,0.00282)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.01434,0.00551,0.00009,0.00009),(0.04032,0.01646,0.00091,0.00091),(0.06156,0.02773,0.00324,0.00324),(0.06834,0.04020,0.01130,0.01130)} {(0.00003,0.00003,0.00003,0.89659),(0.00029,0.00029,0.00029,0.68632),(0.00097,0.00097,0.00097,0.45971),(0.00300,0.00300,0.00300,0.17127)} {(0.00003,0.00003,0.00003,0.89659),(0.00029,0.00029,0.00029,0.68632),(0.00097,0.00097,0.00097,0.45971),(0.00300,0.00300,0.00300,0.17127)} {(0.00000,0.00365,0.00022,0.00000),(0.00006,0.01073,0.00218,0.00006),(0.00044,0.01757,0.00688,0.00044),(0.00307,0.02344,0.01713,0.00307)} {(0.00003,0.00003,0.00003,0.89659),(0.00029,0.00029,0.00029,0.68632),(0.00097,0.00097,0.00097,0.45971),(0.00300,0.00300,0.00300,0.17127)} {(0.01442,0.00013,0.00000,0.00000),(0.04120,0.00133,0.00014,0.00014),(0.06454,0.00462,0.00100,0.00100),(0.07701,0.01483,0.00692,0.00692)} {(0.00011,0.00017,0.00000,0.00017),(0.00115,0.00171,0.00009,0.00168),(0.00388,0.00569,0.00066,0.00549),(0.01164,0.01641,0.00461,0.01516)} {(0.00003,0.00003,0.00003,0.89659),(0.00029,0.00029,0.00029,0.68632),(0.00097,0.00097,0.00097,0.45971),(0.00300,0.00300,0.00300,0.17127)} ] [1] CLV 7: [ {(0.00024,0.95448,0.00024,0.00024),(0.00259,0.85302,0.00259,0.00259),(0.00988,0.72401,0.00988,0.00988),(0.03909,0.49481,0.03909,0.03909)} {(0.00001,0.00001,0.93212,0.00001),(0.00016,0.00016,0.78391,0.00016),(0.00062,0.00062,0.60269,0.00062),(0.00244,0.00244,0.30818,0.00244)} {(0.00747,0.00009,0.00009,0.01116),(0.02320,0.00097,0.00097,0.03431),(0.04106,0.00371,0.00371,0.05973),(0.06465,0.01466,0.01466,0.08965)} {(0.00024,0.95448,0.00024,0.00024),(0.00259,0.85302,0.00259,0.00259),(0.00988,0.72401,0.00988,0.00988),(0.03909,0.49481,0.03909,0.03909)} {(0.00006,0.00006,0.00006,0.93954),(0.00065,0.00065,0.00065,0.80663),(0.00247,0.00247,0.00247,0.64189),(0.00977,0.00977,0.00977,0.36550)} {(0.00006,0.00006,0.00006,0.93954),(0.00065,0.00065,0.00065,0.80663),(0.00247,0.00247,0.00247,0.64189),(0.00977,0.00977,0.00977,0.36550)} {(0.00001,0.00001,0.93212,0.00001),(0.00016,0.00016,0.78391,0.00016),(0.00062,0.00062,0.60269,0.00062),(0.00244,0.00244,0.30818,0.00244)} {(0.00024,0.95448,0.00024,0.00024),(0.00259,0.85302,0.00259,0.00259),(0.00988,0.72401,0.00988,0.00988),(0.03909,0.49481,0.03909,0.03909)} {(0.01494,0.01125,0.00018,0.00018),(0.04640,0.03528,0.00195,0.00195),(0.08212,0.06344,0.00741,0.00741),(0.12931,0.10431,0.02932,0.02932)} {(0.94700,0.00013,0.00013,0.00013),(0.82966,0.00146,0.00146,0.00146),(0.68233,0.00556,0.00556,0.00556),(0.42771,0.02199,0.02199,0.02199)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.94700,0.00013,0.00013,0.00013),(0.82966,0.00146,0.00146,0.00146),(0.68233,0.00556,0.00556,0.00556),(0.42771,0.02199,0.02199,0.02199)} {(0.00006,0.00006,0.00006,0.93954),(0.00065,0.00065,0.00065,0.80663),(0.00247,0.00247,0.00247,0.64189),(0.00977,0.00977,0.00977,0.36550)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00012,0.00750,0.00012,0.01488),(0.00130,0.02352,0.00130,0.04575),(0.00494,0.04229,0.00494,0.07964),(0.01955,0.06954,0.01955,0.11953)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.94700,0.00013,0.00013,0.00013),(0.82966,0.00146,0.00146,0.00146),(0.68233,0.00556,0.00556,0.00556),(0.42771,0.02199,0.02199,0.02199)} {(0.94700,0.00013,0.00013,0.00013),(0.82966,0.00146,0.00146,0.00146),(0.68233,0.00556,0.00556,0.00556),(0.42771,0.02199,0.02199,0.02199)} {(0.00001,0.00001,0.93212,0.00001),(0.00016,0.00016,0.78391,0.00016),(0.00062,0.00062,0.60269,0.00062),(0.00244,0.00244,0.30818,0.00244)} ] TEST ti/tv = 1.5000 [2] P-matrix for branch length 0.1000 +0.9874 +0.0067 +0.0025 +0.0034 +0.0050 +0.9883 +0.0017 +0.0050 +0.0075 +0.0067 +0.9824 +0.0034 +0.0050 +0.0100 +0.0017 +0.9833 +0.9572 +0.0229 +0.0085 +0.0114 +0.0171 +0.9602 +0.0057 +0.0169 +0.0254 +0.0229 +0.9403 +0.0114 +0.0171 +0.0339 +0.0057 +0.9433 +0.9133 +0.0465 +0.0170 +0.0232 +0.0348 +0.9196 +0.0116 +0.0339 +0.0510 +0.0465 +0.8793 +0.0232 +0.0348 +0.0679 +0.0116 +0.8857 +0.8107 +0.1021 +0.0362 +0.0510 +0.0766 +0.8259 +0.0255 +0.0720 +0.1085 +0.1021 +0.7384 +0.0510 +0.0766 +0.1441 +0.0255 +0.7539 [2] P-matrix for branch length 0.2000 +0.9751 +0.0133 +0.0050 +0.0067 +0.0100 +0.9768 +0.0033 +0.0099 +0.0149 +0.0133 +0.9652 +0.0067 +0.0100 +0.0198 +0.0033 +0.9669 +0.9171 +0.0444 +0.0163 +0.0222 +0.0333 +0.9231 +0.0111 +0.0325 +0.0488 +0.0444 +0.8845 +0.0222 +0.0333 +0.0650 +0.0111 +0.8906 +0.8374 +0.0875 +0.0313 +0.0438 +0.0656 +0.8501 +0.0219 +0.0624 +0.0939 +0.0875 +0.7749 +0.0438 +0.0656 +0.1247 +0.0219 +0.7878 +0.6729 +0.1781 +0.0599 +0.0890 +0.1336 +0.7029 +0.0445 +0.1190 +0.1798 +0.1781 +0.5530 +0.0890 +0.1336 +0.2380 +0.0445 +0.5839 [2] P-matrix for branch length 1.0000 +0.8841 +0.0622 +0.0226 +0.0311 +0.0467 +0.8927 +0.0156 +0.0450 +0.0677 +0.0622 +0.8389 +0.0311 +0.0467 +0.0901 +0.0156 +0.8477 +0.6732 +0.1780 +0.0599 +0.0890 +0.1335 +0.7031 +0.0445 +0.1189 +0.1797 +0.1780 +0.5534 +0.0890 +0.1335 +0.2379 +0.0445 +0.5842 +0.4878 +0.2836 +0.0868 +0.1418 +0.2127 +0.5446 +0.0709 +0.1718 +0.2605 +0.2836 +0.3141 +0.1418 +0.2127 +0.3437 +0.0709 +0.3727 +0.3309 +0.3790 +0.1006 +0.1895 +0.2842 +0.4213 +0.0947 +0.1998 +0.3018 +0.3790 +0.1297 +0.1895 +0.2842 +0.3995 +0.0947 +0.2215 [2] P-matrix for branch length 1.0000 +0.8841 +0.0622 +0.0226 +0.0311 +0.0467 +0.8927 +0.0156 +0.0450 +0.0677 +0.0622 +0.8389 +0.0311 +0.0467 +0.0901 +0.0156 +0.8477 +0.6732 +0.1780 +0.0599 +0.0890 +0.1335 +0.7031 +0.0445 +0.1189 +0.1797 +0.1780 +0.5534 +0.0890 +0.1335 +0.2379 +0.0445 +0.5842 +0.4878 +0.2836 +0.0868 +0.1418 +0.2127 +0.5446 +0.0709 +0.1718 +0.2605 +0.2836 +0.3141 +0.1418 +0.2127 +0.3437 +0.0709 +0.3727 +0.3309 +0.3790 +0.1006 +0.1895 +0.2842 +0.4213 +0.0947 +0.1998 +0.3018 +0.3790 +0.1297 +0.1895 +0.2842 +0.3995 +0.0947 +0.2215 [2] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [2] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [2] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [2] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [2] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [2] CLV 5: [ {(0.01306,0.01942,0.00029,0.01935),(0.04172,0.06075,0.00316,0.06004),(0.07712,0.10881,0.01204,0.10642),(0.13570,0.17754,0.04788,0.17077)} {(0.95081,0.00010,0.00022,0.00010),(0.84106,0.00111,0.00238,0.00111),(0.70130,0.00431,0.00881,0.00431),(0.45282,0.01784,0.03234,0.01784)} {(0.01297,0.00974,0.00020,0.00020),(0.04074,0.03075,0.00217,0.00216),(0.07329,0.05580,0.00822,0.00819),(0.11984,0.09389,0.03203,0.03179)} {(0.00018,0.95413,0.00018,0.00039),(0.00197,0.85209,0.00197,0.00422),(0.00766,0.72273,0.00766,0.01555),(0.03172,0.49407,0.03172,0.05665)} {(0.00648,0.00010,0.00010,0.00964),(0.02037,0.00108,0.00108,0.02967),(0.03664,0.00409,0.00411,0.05171),(0.05992,0.01590,0.01601,0.07799)} {(0.00009,0.00967,0.00009,0.01915),(0.00099,0.02999,0.00099,0.05787),(0.00383,0.05301,0.00383,0.09824),(0.01586,0.08365,0.01586,0.13898)} {(0.00002,0.00001,0.93159,0.00001),(0.00026,0.00012,0.78241,0.00012),(0.00098,0.00048,0.60040,0.00048),(0.00359,0.00198,0.30585,0.00198)} {(0.00018,0.95413,0.00018,0.00039),(0.00197,0.85209,0.00197,0.00422),(0.00766,0.72273,0.00766,0.01555),(0.03172,0.49407,0.03172,0.05665)} {(0.00004,0.00010,0.00004,0.93488),(0.00049,0.00106,0.00049,0.79316),(0.00191,0.00389,0.00191,0.62060),(0.00793,0.01416,0.00793,0.34093)} {(0.95081,0.00010,0.00022,0.00010),(0.84106,0.00111,0.00238,0.00111),(0.70130,0.00431,0.00881,0.00431),(0.45282,0.01784,0.03234,0.01784)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95081,0.00010,0.00022,0.00010),(0.84106,0.00111,0.00238,0.00111),(0.70130,0.00431,0.00881,0.00431),(0.45282,0.01784,0.03234,0.01784)} {(0.00004,0.00010,0.00004,0.93488),(0.00049,0.00106,0.00049,0.79316),(0.00191,0.00389,0.00191,0.62060),(0.00793,0.01416,0.00793,0.34093)} {(0.00004,0.00010,0.00004,0.93488),(0.00049,0.00106,0.00049,0.79316),(0.00191,0.00389,0.00191,0.62060),(0.00793,0.01416,0.00793,0.34093)} {(0.00007,0.00325,0.01284,0.00007),(0.00072,0.01025,0.03929,0.00072),(0.00274,0.01860,0.06781,0.00273),(0.01068,0.03130,0.09849,0.01060)} {(0.00004,0.00010,0.00004,0.93488),(0.00049,0.00106,0.00049,0.79316),(0.00191,0.00389,0.00191,0.62060),(0.00793,0.01416,0.00793,0.34093)} {(0.01297,0.00974,0.00020,0.00020),(0.04074,0.03075,0.00217,0.00216),(0.07329,0.05580,0.00822,0.00819),(0.11984,0.09389,0.03203,0.03179)} {(0.00648,0.00010,0.00010,0.00964),(0.02037,0.00108,0.00108,0.02967),(0.03664,0.00409,0.00411,0.05171),(0.05992,0.01590,0.01601,0.07799)} {(0.00004,0.00010,0.00004,0.93488),(0.00049,0.00106,0.00049,0.79316),(0.00191,0.00389,0.00191,0.62060),(0.00793,0.01416,0.00793,0.34093)} ] [2] CLV 6: [ {(0.01276,0.00019,0.00001,0.00019),(0.03856,0.00200,0.00030,0.00198),(0.06546,0.00699,0.00207,0.00686),(0.09326,0.02278,0.01383,0.02216)} {(0.00465,0.00002,0.00711,0.00002),(0.01310,0.00017,0.02093,0.00017),(0.02006,0.00063,0.03395,0.00063),(0.02224,0.00229,0.04189,0.00229)} {(0.01287,0.00970,0.00036,0.00036),(0.03974,0.03028,0.00380,0.00379),(0.06986,0.05424,0.01374,0.01369),(0.10952,0.08982,0.04786,0.04748)} {(0.00009,0.92108,0.00009,0.00020),(0.00095,0.75536,0.00095,0.00214),(0.00359,0.56577,0.00359,0.00788),(0.01428,0.29196,0.01428,0.02788)} {(0.00644,0.00018,0.00018,0.00952),(0.01987,0.00190,0.00190,0.02838),(0.03493,0.00684,0.00687,0.04740),(0.05476,0.02374,0.02393,0.06608)} {(0.00000,0.00010,0.00000,0.01830),(0.00005,0.00097,0.00005,0.04954),(0.00036,0.00326,0.00036,0.07152),(0.00259,0.00961,0.00259,0.06915)} {(0.00001,0.00001,0.88335,0.00001),(0.00011,0.00005,0.65075,0.00005),(0.00035,0.00016,0.40914,0.00016),(0.00086,0.00044,0.12528,0.00044)} {(0.00009,0.92108,0.00009,0.00020),(0.00095,0.75536,0.00095,0.00214),(0.00359,0.56577,0.00359,0.00788),(0.01428,0.29196,0.01428,0.02788)} {(0.00310,0.00005,0.00005,0.00917),(0.00877,0.00048,0.00047,0.02493),(0.01371,0.00162,0.00154,0.03610),(0.01720,0.00495,0.00460,0.03471)} {(0.00465,0.00002,0.00711,0.00002),(0.01310,0.00017,0.02093,0.00017),(0.02006,0.00063,0.03395,0.00063),(0.02224,0.00229,0.04189,0.00229)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.01249,0.00477,0.00010,0.00010),(0.03577,0.01433,0.00105,0.00101),(0.05609,0.02435,0.00384,0.00357),(0.06608,0.03621,0.01349,0.01226)} {(0.00002,0.00005,0.00002,0.88881),(0.00021,0.00047,0.00021,0.66635),(0.00072,0.00154,0.00072,0.43328),(0.00228,0.00441,0.00228,0.15173)} {(0.00002,0.00005,0.00002,0.88881),(0.00021,0.00047,0.00021,0.66635),(0.00072,0.00154,0.00072,0.43328),(0.00228,0.00441,0.00228,0.15173)} {(0.00000,0.00316,0.00017,0.00000),(0.00006,0.00932,0.00165,0.00008),(0.00040,0.01537,0.00531,0.00057),(0.00284,0.02105,0.01382,0.00377)} {(0.00002,0.00005,0.00002,0.88881),(0.00021,0.00047,0.00021,0.66635),(0.00072,0.00154,0.00072,0.43328),(0.00228,0.00441,0.00228,0.15173)} {(0.01255,0.00010,0.00001,0.00000),(0.03645,0.00101,0.00019,0.00013),(0.05850,0.00356,0.00129,0.00090),(0.07370,0.01200,0.00861,0.00634)} {(0.00009,0.00017,0.00000,0.00019),(0.00088,0.00175,0.00008,0.00184),(0.00306,0.00582,0.00060,0.00591),(0.00975,0.01669,0.00426,0.01573)} {(0.00002,0.00005,0.00002,0.88881),(0.00021,0.00047,0.00021,0.66635),(0.00072,0.00154,0.00072,0.43328),(0.00228,0.00441,0.00228,0.15173)} ] [2] CLV 7: [ {(0.00018,0.95413,0.00018,0.00039),(0.00197,0.85209,0.00197,0.00422),(0.00766,0.72273,0.00766,0.01555),(0.03172,0.49407,0.03172,0.05665)} {(0.00002,0.00001,0.93159,0.00001),(0.00026,0.00012,0.78241,0.00012),(0.00098,0.00048,0.60040,0.00048),(0.00359,0.00198,0.30585,0.00198)} {(0.00648,0.00010,0.00010,0.00964),(0.02037,0.00108,0.00108,0.02967),(0.03664,0.00409,0.00411,0.05171),(0.05992,0.01590,0.01601,0.07799)} {(0.00018,0.95413,0.00018,0.00039),(0.00197,0.85209,0.00197,0.00422),(0.00766,0.72273,0.00766,0.01555),(0.03172,0.49407,0.03172,0.05665)} {(0.00004,0.00010,0.00004,0.93488),(0.00049,0.00106,0.00049,0.79316),(0.00191,0.00389,0.00191,0.62060),(0.00793,0.01416,0.00793,0.34093)} {(0.00004,0.00010,0.00004,0.93488),(0.00049,0.00106,0.00049,0.79316),(0.00191,0.00389,0.00191,0.62060),(0.00793,0.01416,0.00793,0.34093)} {(0.00002,0.00001,0.93159,0.00001),(0.00026,0.00012,0.78241,0.00012),(0.00098,0.00048,0.60040,0.00048),(0.00359,0.00198,0.30585,0.00198)} {(0.00018,0.95413,0.00018,0.00039),(0.00197,0.85209,0.00197,0.00422),(0.00766,0.72273,0.00766,0.01555),(0.03172,0.49407,0.03172,0.05665)} {(0.01297,0.00974,0.00020,0.00020),(0.04074,0.03075,0.00217,0.00216),(0.07329,0.05580,0.00822,0.00819),(0.11984,0.09389,0.03203,0.03179)} {(0.95081,0.00010,0.00022,0.00010),(0.84106,0.00111,0.00238,0.00111),(0.70130,0.00431,0.00881,0.00431),(0.45282,0.01784,0.03234,0.01784)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95081,0.00010,0.00022,0.00010),(0.84106,0.00111,0.00238,0.00111),(0.70130,0.00431,0.00881,0.00431),(0.45282,0.01784,0.03234,0.01784)} {(0.00004,0.00010,0.00004,0.93488),(0.00049,0.00106,0.00049,0.79316),(0.00191,0.00389,0.00191,0.62060),(0.00793,0.01416,0.00793,0.34093)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00009,0.00967,0.00009,0.01915),(0.00099,0.02999,0.00099,0.05787),(0.00383,0.05301,0.00383,0.09824),(0.01586,0.08365,0.01586,0.13898)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95081,0.00010,0.00022,0.00010),(0.84106,0.00111,0.00238,0.00111),(0.70130,0.00431,0.00881,0.00431),(0.45282,0.01784,0.03234,0.01784)} {(0.95081,0.00010,0.00022,0.00010),(0.84106,0.00111,0.00238,0.00111),(0.70130,0.00431,0.00881,0.00431),(0.45282,0.01784,0.03234,0.01784)} {(0.00002,0.00001,0.93159,0.00001),(0.00026,0.00012,0.78241,0.00012),(0.00098,0.00048,0.60040,0.00048),(0.00359,0.00198,0.30585,0.00198)} ] TEST ti/tv = 2.2500 [3] P-matrix for branch length 0.1000 +0.9885 +0.0056 +0.0031 +0.0028 +0.0042 +0.9882 +0.0014 +0.0062 +0.0094 +0.0056 +0.9823 +0.0028 +0.0042 +0.0125 +0.0014 +0.9820 +0.9608 +0.0191 +0.0105 +0.0095 +0.0143 +0.9599 +0.0048 +0.0210 +0.0316 +0.0191 +0.9398 +0.0095 +0.0143 +0.0419 +0.0048 +0.9390 +0.9205 +0.0390 +0.0210 +0.0195 +0.0292 +0.9192 +0.0097 +0.0418 +0.0631 +0.0390 +0.8784 +0.0195 +0.0292 +0.0835 +0.0097 +0.8775 +0.8255 +0.0868 +0.0443 +0.0434 +0.0651 +0.8260 +0.0217 +0.0872 +0.1328 +0.0868 +0.7370 +0.0434 +0.0651 +0.1744 +0.0217 +0.7388 [3] P-matrix for branch length 0.2000 +0.9772 +0.0111 +0.0062 +0.0055 +0.0083 +0.9766 +0.0028 +0.0123 +0.0185 +0.0111 +0.9649 +0.0055 +0.0083 +0.0246 +0.0028 +0.9643 +0.9240 +0.0373 +0.0201 +0.0186 +0.0279 +0.9227 +0.0093 +0.0400 +0.0604 +0.0373 +0.8837 +0.0186 +0.0279 +0.0800 +0.0093 +0.8827 +0.8503 +0.0742 +0.0384 +0.0371 +0.0556 +0.8500 +0.0185 +0.0758 +0.1152 +0.0742 +0.7735 +0.0371 +0.0556 +0.1516 +0.0185 +0.7742 +0.6958 +0.1548 +0.0720 +0.0774 +0.1161 +0.7050 +0.0387 +0.1402 +0.2159 +0.1548 +0.5518 +0.0774 +0.1161 +0.2804 +0.0387 +0.5648 [3] P-matrix for branch length 1.0000 +0.8935 +0.0524 +0.0278 +0.0262 +0.0393 +0.8924 +0.0131 +0.0552 +0.0835 +0.0524 +0.8379 +0.0262 +0.0393 +0.1103 +0.0131 +0.8372 +0.6960 +0.1547 +0.0719 +0.0773 +0.1160 +0.7052 +0.0387 +0.1401 +0.2158 +0.1547 +0.5522 +0.0773 +0.1160 +0.2802 +0.0387 +0.5651 +0.5150 +0.2566 +0.1001 +0.1283 +0.1924 +0.5510 +0.0641 +0.1924 +0.3003 +0.2566 +0.3148 +0.1283 +0.1924 +0.3849 +0.0641 +0.3586 +0.3453 +0.3654 +0.1066 +0.1827 +0.2740 +0.4277 +0.0913 +0.2069 +0.3198 +0.3654 +0.1321 +0.1827 +0.2740 +0.4139 +0.0913 +0.2207 [3] P-matrix for branch length 1.0000 +0.8935 +0.0524 +0.0278 +0.0262 +0.0393 +0.8924 +0.0131 +0.0552 +0.0835 +0.0524 +0.8379 +0.0262 +0.0393 +0.1103 +0.0131 +0.8372 +0.6960 +0.1547 +0.0719 +0.0773 +0.1160 +0.7052 +0.0387 +0.1401 +0.2158 +0.1547 +0.5522 +0.0773 +0.1160 +0.2802 +0.0387 +0.5651 +0.5150 +0.2566 +0.1001 +0.1283 +0.1924 +0.5510 +0.0641 +0.1924 +0.3003 +0.2566 +0.3148 +0.1283 +0.1924 +0.3849 +0.0641 +0.3586 +0.3453 +0.3654 +0.1066 +0.1827 +0.2740 +0.4277 +0.0913 +0.2069 +0.3198 +0.3654 +0.1321 +0.1827 +0.2740 +0.4139 +0.0913 +0.2207 [3] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [3] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [3] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [3] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [3] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [3] CLV 5: [ {(0.01089,0.02013,0.00027,0.02392),(0.03513,0.06271,0.00295,0.07287),(0.06583,0.11173,0.01130,0.12582),(0.11971,0.18070,0.04542,0.19092)} {(0.95496,0.00007,0.00034,0.00007),(0.85371,0.00078,0.00365,0.00078),(0.72306,0.00310,0.01327,0.00310),(0.48412,0.01348,0.04662,0.01348)} {(0.01083,0.00812,0.00020,0.00020),(0.03443,0.02579,0.00225,0.00224),(0.06308,0.04729,0.00854,0.00844),(0.10773,0.08186,0.03343,0.03256)} {(0.00012,0.95379,0.00012,0.00060),(0.00139,0.85142,0.00139,0.00640),(0.00550,0.72252,0.00550,0.02299),(0.02397,0.49700,0.02397,0.07862)} {(0.00541,0.00010,0.00010,0.00801),(0.01722,0.00112,0.00113,0.02467),(0.03154,0.00422,0.00427,0.04307),(0.05386,0.01628,0.01672,0.06558)} {(0.00006,0.01201,0.00006,0.02372),(0.00069,0.03692,0.00069,0.07064),(0.00275,0.06444,0.00275,0.11738),(0.01199,0.09883,0.01199,0.15836)} {(0.00004,0.00001,0.93103,0.00001),(0.00041,0.00009,0.78092,0.00009),(0.00147,0.00034,0.59836,0.00034),(0.00518,0.00150,0.30453,0.00150)} {(0.00012,0.95379,0.00012,0.00060),(0.00139,0.85142,0.00139,0.00640),(0.00550,0.72252,0.00550,0.02299),(0.02397,0.49700,0.02397,0.07862)} {(0.00003,0.00015,0.00003,0.92992),(0.00035,0.00160,0.00035,0.77918),(0.00138,0.00575,0.00138,0.59939),(0.00599,0.01965,0.00599,0.31899)} {(0.95496,0.00007,0.00034,0.00007),(0.85371,0.00078,0.00365,0.00078),(0.72306,0.00310,0.01327,0.00310),(0.48412,0.01348,0.04662,0.01348)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95496,0.00007,0.00034,0.00007),(0.85371,0.00078,0.00365,0.00078),(0.72306,0.00310,0.01327,0.00310),(0.48412,0.01348,0.04662,0.01348)} {(0.00003,0.00015,0.00003,0.92992),(0.00035,0.00160,0.00035,0.77918),(0.00138,0.00575,0.00138,0.59939),(0.00599,0.01965,0.00599,0.31899)} {(0.00003,0.00015,0.00003,0.92992),(0.00035,0.00160,0.00035,0.77918),(0.00138,0.00575,0.00138,0.59939),(0.00599,0.01965,0.00599,0.31899)} {(0.00007,0.00271,0.01069,0.00007),(0.00075,0.00860,0.03293,0.00075),(0.00285,0.01576,0.05738,0.00281),(0.01114,0.02729,0.08544,0.01085)} {(0.00003,0.00015,0.00003,0.92992),(0.00035,0.00160,0.00035,0.77918),(0.00138,0.00575,0.00138,0.59939),(0.00599,0.01965,0.00599,0.31899)} {(0.01083,0.00812,0.00020,0.00020),(0.03443,0.02579,0.00225,0.00224),(0.06308,0.04729,0.00854,0.00844),(0.10773,0.08186,0.03343,0.03256)} {(0.00541,0.00010,0.00010,0.00801),(0.01722,0.00112,0.00113,0.02467),(0.03154,0.00422,0.00427,0.04307),(0.05386,0.01628,0.01672,0.06558)} {(0.00003,0.00015,0.00003,0.92992),(0.00035,0.00160,0.00035,0.77918),(0.00138,0.00575,0.00138,0.59939),(0.00599,0.01965,0.00599,0.31899)} ] [3] CLV 6: [ {(0.01070,0.00017,0.00001,0.00020),(0.03296,0.00174,0.00035,0.00200),(0.05752,0.00612,0.00241,0.00677),(0.08684,0.02028,0.01584,0.02106)} {(0.00582,0.00001,0.00895,0.00001),(0.01652,0.00012,0.02686,0.00012),(0.02557,0.00045,0.04444,0.00045),(0.02904,0.00174,0.05540,0.00174)} {(0.01075,0.00807,0.00035,0.00035),(0.03362,0.02531,0.00372,0.00369),(0.06025,0.04575,0.01349,0.01328),(0.09893,0.07820,0.04746,0.04607)} {(0.00006,0.92049,0.00006,0.00031),(0.00066,0.75430,0.00066,0.00334),(0.00251,0.56554,0.00251,0.01224),(0.01044,0.29570,0.01044,0.04117)} {(0.00538,0.00017,0.00017,0.00789),(0.01681,0.00184,0.00186,0.02346),(0.03013,0.00664,0.00675,0.03911),(0.04946,0.02303,0.02373,0.05516)} {(0.00000,0.00015,0.00000,0.02260),(0.00004,0.00148,0.00004,0.05992),(0.00027,0.00487,0.00027,0.08399),(0.00200,0.01353,0.00200,0.07640)} {(0.00002,0.00000,0.88242,0.00000),(0.00017,0.00004,0.64856,0.00004),(0.00054,0.00012,0.40667,0.00012),(0.00129,0.00032,0.12434,0.00032)} {(0.00006,0.92049,0.00006,0.00031),(0.00066,0.75430,0.00066,0.00334),(0.00251,0.56554,0.00251,0.01224),(0.01044,0.29570,0.01044,0.04117)} {(0.00257,0.00005,0.00005,0.00759),(0.00721,0.00050,0.00047,0.02045),(0.01123,0.00169,0.00152,0.02929),(0.01445,0.00517,0.00448,0.02782)} {(0.00582,0.00001,0.00895,0.00001),(0.01652,0.00012,0.02686,0.00012),(0.02557,0.00045,0.04444,0.00045),(0.02904,0.00174,0.05540,0.00174)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.01046,0.00397,0.00010,0.00010),(0.03057,0.01200,0.00113,0.00104),(0.04941,0.02061,0.00426,0.00368),(0.06247,0.03162,0.01554,0.01258)} {(0.00001,0.00007,0.00001,0.88056),(0.00015,0.00072,0.00015,0.64588),(0.00049,0.00230,0.00049,0.40760),(0.00161,0.00625,0.00161,0.13533)} {(0.00001,0.00007,0.00001,0.88056),(0.00015,0.00072,0.00015,0.64588),(0.00049,0.00230,0.00049,0.40760),(0.00161,0.00625,0.00161,0.13533)} {(0.00000,0.00263,0.00012,0.00000),(0.00005,0.00778,0.00116,0.00010),(0.00033,0.01296,0.00380,0.00067),(0.00245,0.01838,0.01042,0.00431)} {(0.00001,0.00007,0.00001,0.88056),(0.00015,0.00072,0.00015,0.64588),(0.00049,0.00230,0.00049,0.40760),(0.00161,0.00625,0.00161,0.13533)} {(0.01051,0.00007,0.00001,0.00000),(0.03107,0.00071,0.00022,0.00010),(0.05123,0.00255,0.00155,0.00074),(0.06883,0.00908,0.01025,0.00535)} {(0.00006,0.00017,0.00000,0.00019),(0.00063,0.00170,0.00007,0.00188),(0.00223,0.00564,0.00050,0.00593),(0.00766,0.01624,0.00367,0.01547)} {(0.00001,0.00007,0.00001,0.88056),(0.00015,0.00072,0.00015,0.64588),(0.00049,0.00230,0.00049,0.40760),(0.00161,0.00625,0.00161,0.13533)} ] [3] CLV 7: [ {(0.00012,0.95379,0.00012,0.00060),(0.00139,0.85142,0.00139,0.00640),(0.00550,0.72252,0.00550,0.02299),(0.02397,0.49700,0.02397,0.07862)} {(0.00004,0.00001,0.93103,0.00001),(0.00041,0.00009,0.78092,0.00009),(0.00147,0.00034,0.59836,0.00034),(0.00518,0.00150,0.30453,0.00150)} {(0.00541,0.00010,0.00010,0.00801),(0.01722,0.00112,0.00113,0.02467),(0.03154,0.00422,0.00427,0.04307),(0.05386,0.01628,0.01672,0.06558)} {(0.00012,0.95379,0.00012,0.00060),(0.00139,0.85142,0.00139,0.00640),(0.00550,0.72252,0.00550,0.02299),(0.02397,0.49700,0.02397,0.07862)} {(0.00003,0.00015,0.00003,0.92992),(0.00035,0.00160,0.00035,0.77918),(0.00138,0.00575,0.00138,0.59939),(0.00599,0.01965,0.00599,0.31899)} {(0.00003,0.00015,0.00003,0.92992),(0.00035,0.00160,0.00035,0.77918),(0.00138,0.00575,0.00138,0.59939),(0.00599,0.01965,0.00599,0.31899)} {(0.00004,0.00001,0.93103,0.00001),(0.00041,0.00009,0.78092,0.00009),(0.00147,0.00034,0.59836,0.00034),(0.00518,0.00150,0.30453,0.00150)} {(0.00012,0.95379,0.00012,0.00060),(0.00139,0.85142,0.00139,0.00640),(0.00550,0.72252,0.00550,0.02299),(0.02397,0.49700,0.02397,0.07862)} {(0.01083,0.00812,0.00020,0.00020),(0.03443,0.02579,0.00225,0.00224),(0.06308,0.04729,0.00854,0.00844),(0.10773,0.08186,0.03343,0.03256)} {(0.95496,0.00007,0.00034,0.00007),(0.85371,0.00078,0.00365,0.00078),(0.72306,0.00310,0.01327,0.00310),(0.48412,0.01348,0.04662,0.01348)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95496,0.00007,0.00034,0.00007),(0.85371,0.00078,0.00365,0.00078),(0.72306,0.00310,0.01327,0.00310),(0.48412,0.01348,0.04662,0.01348)} {(0.00003,0.00015,0.00003,0.92992),(0.00035,0.00160,0.00035,0.77918),(0.00138,0.00575,0.00138,0.59939),(0.00599,0.01965,0.00599,0.31899)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00006,0.01201,0.00006,0.02372),(0.00069,0.03692,0.00069,0.07064),(0.00275,0.06444,0.00275,0.11738),(0.01199,0.09883,0.01199,0.15836)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95496,0.00007,0.00034,0.00007),(0.85371,0.00078,0.00365,0.00078),(0.72306,0.00310,0.01327,0.00310),(0.48412,0.01348,0.04662,0.01348)} {(0.95496,0.00007,0.00034,0.00007),(0.85371,0.00078,0.00365,0.00078),(0.72306,0.00310,0.01327,0.00310),(0.48412,0.01348,0.04662,0.01348)} {(0.00004,0.00001,0.93103,0.00001),(0.00041,0.00009,0.78092,0.00009),(0.00147,0.00034,0.59836,0.00034),(0.00518,0.00150,0.30453,0.00150)} ] TEST ti/tv = 2.7250 [4] P-matrix for branch length 0.1000 +0.9890 +0.0050 +0.0034 +0.0025 +0.0038 +0.9881 +0.0013 +0.0068 +0.0102 +0.0050 +0.9822 +0.0025 +0.0038 +0.0136 +0.0013 +0.9813 +0.9626 +0.0173 +0.0115 +0.0086 +0.0130 +0.9598 +0.0043 +0.0229 +0.0345 +0.0173 +0.9396 +0.0086 +0.0130 +0.0458 +0.0043 +0.9369 +0.9240 +0.0354 +0.0230 +0.0177 +0.0265 +0.9191 +0.0088 +0.0455 +0.0689 +0.0354 +0.8780 +0.0177 +0.0265 +0.0909 +0.0088 +0.8737 +0.8328 +0.0793 +0.0482 +0.0397 +0.0595 +0.8264 +0.0198 +0.0943 +0.1446 +0.0793 +0.7364 +0.0397 +0.0595 +0.1886 +0.0198 +0.7320 [4] P-matrix for branch length 0.2000 +0.9782 +0.0100 +0.0067 +0.0050 +0.0075 +0.9765 +0.0025 +0.0134 +0.0202 +0.0100 +0.9648 +0.0050 +0.0075 +0.0269 +0.0025 +0.9631 +0.9273 +0.0338 +0.0220 +0.0169 +0.0254 +0.9226 +0.0085 +0.0436 +0.0660 +0.0338 +0.8833 +0.0169 +0.0254 +0.0871 +0.0085 +0.8790 +0.8567 +0.0676 +0.0418 +0.0338 +0.0507 +0.8502 +0.0169 +0.0822 +0.1255 +0.0676 +0.7730 +0.0338 +0.0507 +0.1643 +0.0169 +0.7680 +0.7076 +0.1429 +0.0780 +0.0715 +0.1072 +0.7069 +0.0357 +0.1501 +0.2339 +0.1429 +0.5517 +0.0715 +0.1072 +0.3003 +0.0357 +0.5568 [4] P-matrix for branch length 1.0000 +0.8981 +0.0477 +0.0304 +0.0238 +0.0357 +0.8924 +0.0119 +0.0600 +0.0911 +0.0477 +0.8374 +0.0238 +0.0357 +0.1199 +0.0119 +0.8324 +0.7079 +0.1428 +0.0779 +0.0714 +0.1071 +0.7072 +0.0357 +0.1500 +0.2338 +0.1428 +0.5520 +0.0714 +0.1071 +0.3001 +0.0357 +0.5571 +0.5304 +0.2416 +0.1072 +0.1208 +0.1812 +0.5562 +0.0604 +0.2022 +0.3215 +0.2416 +0.3161 +0.1208 +0.1812 +0.4044 +0.0604 +0.3540 +0.3553 +0.3561 +0.1105 +0.1781 +0.2671 +0.4329 +0.0890 +0.2109 +0.3314 +0.3561 +0.1343 +0.1781 +0.2671 +0.4218 +0.0890 +0.2220 [4] P-matrix for branch length 1.0000 +0.8981 +0.0477 +0.0304 +0.0238 +0.0357 +0.8924 +0.0119 +0.0600 +0.0911 +0.0477 +0.8374 +0.0238 +0.0357 +0.1199 +0.0119 +0.8324 +0.7079 +0.1428 +0.0779 +0.0714 +0.1071 +0.7072 +0.0357 +0.1500 +0.2338 +0.1428 +0.5520 +0.0714 +0.1071 +0.3001 +0.0357 +0.5571 +0.5304 +0.2416 +0.1072 +0.1208 +0.1812 +0.5562 +0.0604 +0.2022 +0.3215 +0.2416 +0.3161 +0.1208 +0.1812 +0.4044 +0.0604 +0.3540 +0.3553 +0.3561 +0.1105 +0.1781 +0.2671 +0.4329 +0.0890 +0.2109 +0.3314 +0.3561 +0.1343 +0.1781 +0.2671 +0.4218 +0.0890 +0.2220 [4] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [4] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [4] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [4] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [4] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [4] CLV 5: [ {(0.00985,0.02046,0.00025,0.02608),(0.03193,0.06360,0.00280,0.07881),(0.06024,0.11298,0.01078,0.13453),(0.11136,0.18191,0.04365,0.19937)} {(0.95694,0.00006,0.00041,0.00006),(0.85987,0.00064,0.00435,0.00064),(0.73391,0.00257,0.01575,0.00257),(0.50074,0.01149,0.05472,0.01149)} {(0.00980,0.00734,0.00020,0.00020),(0.03136,0.02340,0.00223,0.00221),(0.05795,0.04314,0.00849,0.00834),(0.10114,0.07578,0.03343,0.03219)} {(0.00010,0.95364,0.00010,0.00072),(0.00114,0.85122,0.00114,0.00759),(0.00458,0.72284,0.00458,0.02700),(0.02043,0.49977,0.02043,0.09015)} {(0.00490,0.00010,0.00010,0.00724),(0.01568,0.00110,0.00112,0.02229),(0.02898,0.00417,0.00425,0.03897),(0.05057,0.01609,0.01672,0.05969)} {(0.00005,0.01312,0.00005,0.02588),(0.00057,0.04020,0.00057,0.07660),(0.00229,0.06985,0.00229,0.12619),(0.01021,0.10613,0.01021,0.16719)} {(0.00005,0.00001,0.93076,0.00001),(0.00048,0.00007,0.78025,0.00007),(0.00175,0.00029,0.59754,0.00029),(0.00608,0.00128,0.30435,0.00128)} {(0.00010,0.95364,0.00010,0.00072),(0.00114,0.85122,0.00114,0.00759),(0.00458,0.72284,0.00458,0.02700),(0.02043,0.49977,0.02043,0.09015)} {(0.00003,0.00018,0.00003,0.92758),(0.00029,0.00190,0.00029,0.77273),(0.00114,0.00675,0.00114,0.58990),(0.00511,0.02254,0.00511,0.31005)} {(0.95694,0.00006,0.00041,0.00006),(0.85987,0.00064,0.00435,0.00064),(0.73391,0.00257,0.01575,0.00257),(0.50074,0.01149,0.05472,0.01149)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95694,0.00006,0.00041,0.00006),(0.85987,0.00064,0.00435,0.00064),(0.73391,0.00257,0.01575,0.00257),(0.50074,0.01149,0.05472,0.01149)} {(0.00003,0.00018,0.00003,0.92758),(0.00029,0.00190,0.00029,0.77273),(0.00114,0.00675,0.00114,0.58990),(0.00511,0.02254,0.00511,0.31005)} {(0.00003,0.00018,0.00003,0.92758),(0.00029,0.00190,0.00029,0.77273),(0.00114,0.00675,0.00114,0.58990),(0.00511,0.02254,0.00511,0.31005)} {(0.00007,0.00245,0.00967,0.00007),(0.00074,0.00780,0.02987,0.00074),(0.00283,0.01438,0.05229,0.00278),(0.01114,0.02526,0.07885,0.01073)} {(0.00003,0.00018,0.00003,0.92758),(0.00029,0.00190,0.00029,0.77273),(0.00114,0.00675,0.00114,0.58990),(0.00511,0.02254,0.00511,0.31005)} {(0.00980,0.00734,0.00020,0.00020),(0.03136,0.02340,0.00223,0.00221),(0.05795,0.04314,0.00849,0.00834),(0.10114,0.07578,0.03343,0.03219)} {(0.00490,0.00010,0.00010,0.00724),(0.01568,0.00110,0.00112,0.02229),(0.02898,0.00417,0.00425,0.03897),(0.05057,0.01609,0.01672,0.05969)} {(0.00003,0.00018,0.00003,0.92758),(0.00029,0.00190,0.00029,0.77273),(0.00114,0.00675,0.00114,0.58990),(0.00511,0.02254,0.00511,0.31005)} ] [4] CLV 6: [ {(0.00970,0.00015,0.00001,0.00019),(0.03018,0.00160,0.00036,0.00196),(0.05336,0.00567,0.00251,0.00657),(0.08292,0.01893,0.01651,0.02013)} {(0.00637,0.00001,0.00984,0.00001),(0.01820,0.00010,0.02983,0.00010),(0.02839,0.00037,0.04987,0.00037),(0.03283,0.00148,0.06292,0.00148)} {(0.00973,0.00729,0.00034,0.00034),(0.03063,0.02293,0.00360,0.00356),(0.05542,0.04164,0.01312,0.01282),(0.09313,0.07234,0.04653,0.04454)} {(0.00005,0.92023,0.00005,0.00037),(0.00054,0.75398,0.00054,0.00402),(0.00206,0.56605,0.00206,0.01470),(0.00875,0.29912,0.00875,0.04861)} {(0.00487,0.00017,0.00017,0.00712),(0.01532,0.00178,0.00180,0.02115),(0.02771,0.00641,0.00656,0.03523),(0.04657,0.02227,0.02327,0.05007)} {(0.00000,0.00018,0.00000,0.02463),(0.00003,0.00176,0.00003,0.06471),(0.00023,0.00575,0.00023,0.08962),(0.00172,0.01566,0.00172,0.07975)} {(0.00002,0.00000,0.88198,0.00000),(0.00021,0.00003,0.64758,0.00003),(0.00064,0.00009,0.40568,0.00009),(0.00155,0.00027,0.12422,0.00027)} {(0.00005,0.92023,0.00005,0.00037),(0.00054,0.75398,0.00054,0.00402),(0.00206,0.56605,0.00206,0.01470),(0.00875,0.29912,0.00875,0.04861)} {(0.00231,0.00005,0.00005,0.00684),(0.00648,0.00049,0.00046,0.01836),(0.01007,0.00168,0.00148,0.02618),(0.01315,0.00517,0.00435,0.02483)} {(0.00637,0.00001,0.00984,0.00001),(0.01820,0.00010,0.02983,0.00010),(0.02839,0.00037,0.04987,0.00037),(0.03283,0.00148,0.06292,0.00148)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00948,0.00359,0.00010,0.00010),(0.02799,0.01088,0.00114,0.00103),(0.04591,0.01879,0.00436,0.00363),(0.06018,0.02931,0.01630,0.01245)} {(0.00001,0.00009,0.00001,0.87668),(0.00012,0.00085,0.00012,0.63651),(0.00040,0.00272,0.00040,0.39633),(0.00133,0.00725,0.00133,0.12897)} {(0.00001,0.00009,0.00001,0.87668),(0.00012,0.00085,0.00012,0.63651),(0.00040,0.00272,0.00040,0.39633),(0.00133,0.00725,0.00133,0.12897)} {(0.00000,0.00237,0.00010,0.00000),(0.00004,0.00705,0.00095,0.00010),(0.00030,0.01180,0.00316,0.00070),(0.00222,0.01705,0.00888,0.00446)} {(0.00001,0.00009,0.00001,0.87668),(0.00012,0.00085,0.00012,0.63651),(0.00040,0.00272,0.00040,0.39633),(0.00133,0.00725,0.00133,0.12897)} {(0.00952,0.00005,0.00001,0.00000),(0.02841,0.00058,0.00024,0.00009),(0.04747,0.00211,0.00165,0.00065),(0.06590,0.00775,0.01088,0.00477)} {(0.00005,0.00016,0.00000,0.00019),(0.00052,0.00164,0.00006,0.00184),(0.00187,0.00545,0.00044,0.00579),(0.00666,0.01574,0.00333,0.01503)} {(0.00001,0.00009,0.00001,0.87668),(0.00012,0.00085,0.00012,0.63651),(0.00040,0.00272,0.00040,0.39633),(0.00133,0.00725,0.00133,0.12897)} ] [4] CLV 7: [ {(0.00010,0.95364,0.00010,0.00072),(0.00114,0.85122,0.00114,0.00759),(0.00458,0.72284,0.00458,0.02700),(0.02043,0.49977,0.02043,0.09015)} {(0.00005,0.00001,0.93076,0.00001),(0.00048,0.00007,0.78025,0.00007),(0.00175,0.00029,0.59754,0.00029),(0.00608,0.00128,0.30435,0.00128)} {(0.00490,0.00010,0.00010,0.00724),(0.01568,0.00110,0.00112,0.02229),(0.02898,0.00417,0.00425,0.03897),(0.05057,0.01609,0.01672,0.05969)} {(0.00010,0.95364,0.00010,0.00072),(0.00114,0.85122,0.00114,0.00759),(0.00458,0.72284,0.00458,0.02700),(0.02043,0.49977,0.02043,0.09015)} {(0.00003,0.00018,0.00003,0.92758),(0.00029,0.00190,0.00029,0.77273),(0.00114,0.00675,0.00114,0.58990),(0.00511,0.02254,0.00511,0.31005)} {(0.00003,0.00018,0.00003,0.92758),(0.00029,0.00190,0.00029,0.77273),(0.00114,0.00675,0.00114,0.58990),(0.00511,0.02254,0.00511,0.31005)} {(0.00005,0.00001,0.93076,0.00001),(0.00048,0.00007,0.78025,0.00007),(0.00175,0.00029,0.59754,0.00029),(0.00608,0.00128,0.30435,0.00128)} {(0.00010,0.95364,0.00010,0.00072),(0.00114,0.85122,0.00114,0.00759),(0.00458,0.72284,0.00458,0.02700),(0.02043,0.49977,0.02043,0.09015)} {(0.00980,0.00734,0.00020,0.00020),(0.03136,0.02340,0.00223,0.00221),(0.05795,0.04314,0.00849,0.00834),(0.10114,0.07578,0.03343,0.03219)} {(0.95694,0.00006,0.00041,0.00006),(0.85987,0.00064,0.00435,0.00064),(0.73391,0.00257,0.01575,0.00257),(0.50074,0.01149,0.05472,0.01149)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95694,0.00006,0.00041,0.00006),(0.85987,0.00064,0.00435,0.00064),(0.73391,0.00257,0.01575,0.00257),(0.50074,0.01149,0.05472,0.01149)} {(0.00003,0.00018,0.00003,0.92758),(0.00029,0.00190,0.00029,0.77273),(0.00114,0.00675,0.00114,0.58990),(0.00511,0.02254,0.00511,0.31005)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00005,0.01312,0.00005,0.02588),(0.00057,0.04020,0.00057,0.07660),(0.00229,0.06985,0.00229,0.12619),(0.01021,0.10613,0.01021,0.16719)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.95694,0.00006,0.00041,0.00006),(0.85987,0.00064,0.00435,0.00064),(0.73391,0.00257,0.01575,0.00257),(0.50074,0.01149,0.05472,0.01149)} {(0.95694,0.00006,0.00041,0.00006),(0.85987,0.00064,0.00435,0.00064),(0.73391,0.00257,0.01575,0.00257),(0.50074,0.01149,0.05472,0.01149)} {(0.00005,0.00001,0.93076,0.00001),(0.00048,0.00007,0.78025,0.00007),(0.00175,0.00029,0.59754,0.00029),(0.00608,0.00128,0.30435,0.00128)} ] TEST ti/tv = 4.0000 [5] P-matrix for branch length 0.1000 +0.9900 +0.0040 +0.0040 +0.0020 +0.0030 +0.9881 +0.0010 +0.0079 +0.0119 +0.0040 +0.9821 +0.0020 +0.0030 +0.0159 +0.0010 +0.9801 +0.9659 +0.0138 +0.0134 +0.0069 +0.0103 +0.9597 +0.0034 +0.0266 +0.0402 +0.0138 +0.9392 +0.0069 +0.0103 +0.0531 +0.0034 +0.9331 +0.9308 +0.0284 +0.0267 +0.0142 +0.0213 +0.9191 +0.0071 +0.0526 +0.0801 +0.0284 +0.8773 +0.0142 +0.0213 +0.1051 +0.0071 +0.8665 +0.8475 +0.0644 +0.0559 +0.0322 +0.0483 +0.8277 +0.0161 +0.1079 +0.1678 +0.0644 +0.7357 +0.0322 +0.0483 +0.2159 +0.0161 +0.7198 [5] P-matrix for branch length 0.2000 +0.9802 +0.0080 +0.0078 +0.0040 +0.0060 +0.9764 +0.0020 +0.0156 +0.0235 +0.0080 +0.9645 +0.0040 +0.0060 +0.0312 +0.0020 +0.9608 +0.9338 +0.0271 +0.0256 +0.0135 +0.0203 +0.9225 +0.0068 +0.0504 +0.0767 +0.0271 +0.8826 +0.0135 +0.0203 +0.1008 +0.0068 +0.8721 +0.8694 +0.0547 +0.0486 +0.0274 +0.0410 +0.8510 +0.0137 +0.0943 +0.1458 +0.0547 +0.7722 +0.0274 +0.0410 +0.1885 +0.0137 +0.7568 +0.7323 +0.1184 +0.0901 +0.0592 +0.0888 +0.7125 +0.0296 +0.1691 +0.2703 +0.1184 +0.5522 +0.0592 +0.0888 +0.3382 +0.0296 +0.5434 [5] P-matrix for branch length 1.0000 +0.9072 +0.0383 +0.0353 +0.0192 +0.0287 +0.8926 +0.0096 +0.0691 +0.1059 +0.0383 +0.8366 +0.0192 +0.0287 +0.1383 +0.0096 +0.8234 +0.7325 +0.1183 +0.0900 +0.0591 +0.0887 +0.7127 +0.0296 +0.1690 +0.2701 +0.1183 +0.5525 +0.0591 +0.0887 +0.3380 +0.0296 +0.5437 +0.5653 +0.2083 +0.1223 +0.1041 +0.1562 +0.5704 +0.0521 +0.2214 +0.3669 +0.2083 +0.3207 +0.1041 +0.1562 +0.4428 +0.0521 +0.3490 +0.3831 +0.3308 +0.1207 +0.1654 +0.2481 +0.4486 +0.0827 +0.2206 +0.3620 +0.3308 +0.1417 +0.1654 +0.2481 +0.4412 +0.0827 +0.2280 [5] P-matrix for branch length 1.0000 +0.9072 +0.0383 +0.0353 +0.0192 +0.0287 +0.8926 +0.0096 +0.0691 +0.1059 +0.0383 +0.8366 +0.0192 +0.0287 +0.1383 +0.0096 +0.8234 +0.7325 +0.1183 +0.0900 +0.0591 +0.0887 +0.7127 +0.0296 +0.1690 +0.2701 +0.1183 +0.5525 +0.0591 +0.0887 +0.3380 +0.0296 +0.5437 +0.5653 +0.2083 +0.1223 +0.1041 +0.1562 +0.5704 +0.0521 +0.2214 +0.3669 +0.2083 +0.3207 +0.1041 +0.1562 +0.4428 +0.0521 +0.3490 +0.3831 +0.3308 +0.1207 +0.1654 +0.2481 +0.4486 +0.0827 +0.2206 +0.3620 +0.3308 +0.1417 +0.1654 +0.2481 +0.4412 +0.0827 +0.2280 [5] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [5] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [5] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [5] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [5] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [5] CLV 5: [ {(0.00785,0.02109,0.00022,0.03020),(0.02566,0.06522,0.00244,0.08993),(0.04905,0.11514,0.00947,0.15042),(0.09371,0.18375,0.03900,0.21381)} {(0.96078,0.00004,0.00055,0.00004),(0.87198,0.00041,0.00589,0.00041),(0.75578,0.00168,0.02125,0.00168),(0.53631,0.00788,0.07304,0.00788)} {(0.00782,0.00584,0.00019,0.00019),(0.02529,0.01874,0.00208,0.00205),(0.04756,0.03492,0.00797,0.00774),(0.08670,0.06326,0.03200,0.03003)} {(0.00006,0.95337,0.00006,0.00098),(0.00073,0.85106,0.00073,0.01016),(0.00299,0.72424,0.00299,0.03555),(0.01402,0.50769,0.01402,0.11437)} {(0.00391,0.00009,0.00009,0.00575),(0.01265,0.00102,0.00104,0.01772),(0.02378,0.00387,0.00399,0.03105),(0.04335,0.01501,0.01600,0.04825)} {(0.00003,0.01525,0.00003,0.03001),(0.00037,0.04648,0.00037,0.08789),(0.00150,0.08023,0.00150,0.14268),(0.00701,0.12048,0.00701,0.18378)} {(0.00006,0.00000,0.93027,0.00000),(0.00065,0.00005,0.77906,0.00005),(0.00236,0.00019,0.59626,0.00019),(0.00812,0.00088,0.30488,0.00088)} {(0.00006,0.95337,0.00006,0.00098),(0.00073,0.85106,0.00073,0.01016),(0.00299,0.72424,0.00299,0.03555),(0.01402,0.50769,0.01402,0.11437)} {(0.00002,0.00024,0.00002,0.92311),(0.00018,0.00254,0.00018,0.76064),(0.00075,0.00889,0.00075,0.57267),(0.00350,0.02859,0.00350,0.29532)} {(0.96078,0.00004,0.00055,0.00004),(0.87198,0.00041,0.00589,0.00041),(0.75578,0.00168,0.02125,0.00168),(0.53631,0.00788,0.07304,0.00788)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96078,0.00004,0.00055,0.00004),(0.87198,0.00041,0.00589,0.00041),(0.75578,0.00168,0.02125,0.00168),(0.53631,0.00788,0.07304,0.00788)} {(0.00002,0.00024,0.00002,0.92311),(0.00018,0.00254,0.00018,0.76064),(0.00075,0.00889,0.00075,0.57267),(0.00350,0.02859,0.00350,0.29532)} {(0.00002,0.00024,0.00002,0.92311),(0.00018,0.00254,0.00018,0.76064),(0.00075,0.00889,0.00075,0.57267),(0.00350,0.02859,0.00350,0.29532)} {(0.00006,0.00195,0.00769,0.00006),(0.00069,0.00625,0.02391,0.00068),(0.00266,0.01164,0.04224,0.00258),(0.01067,0.02109,0.06537,0.01001)} {(0.00002,0.00024,0.00002,0.92311),(0.00018,0.00254,0.00018,0.76064),(0.00075,0.00889,0.00075,0.57267),(0.00350,0.02859,0.00350,0.29532)} {(0.00782,0.00584,0.00019,0.00019),(0.02529,0.01874,0.00208,0.00205),(0.04756,0.03492,0.00797,0.00774),(0.08670,0.06326,0.03200,0.03003)} {(0.00391,0.00009,0.00009,0.00575),(0.01265,0.00102,0.00104,0.01772),(0.02378,0.00387,0.00399,0.03105),(0.04335,0.01501,0.01600,0.04825)} {(0.00002,0.00024,0.00002,0.92311),(0.00018,0.00254,0.00018,0.76064),(0.00075,0.00889,0.00075,0.57267),(0.00350,0.02859,0.00350,0.29532)} ] [5] CLV 6: [ {(0.00776,0.00013,0.00001,0.00018),(0.02459,0.00133,0.00037,0.00178),(0.04460,0.00471,0.00257,0.00589),(0.07346,0.01601,0.01706,0.01764)} {(0.00746,0.00001,0.01157,0.00001),(0.02155,0.00006,0.03580,0.00006),(0.03421,0.00024,0.06121,0.00024),(0.04138,0.00102,0.07977,0.00102)} {(0.00776,0.00580,0.00030,0.00030),(0.02473,0.01831,0.00324,0.00317),(0.04558,0.03356,0.01191,0.01144),(0.08031,0.06031,0.04312,0.03997)} {(0.00003,0.91977,0.00003,0.00050),(0.00034,0.75371,0.00034,0.00551),(0.00131,0.56813,0.00131,0.02018),(0.00580,0.30885,0.00580,0.06521)} {(0.00388,0.00015,0.00015,0.00565),(0.01236,0.00159,0.00162,0.01672),(0.02279,0.00572,0.00595,0.02784),(0.04015,0.01998,0.02156,0.04032)} {(0.00000,0.00024,0.00000,0.02850),(0.00002,0.00237,0.00002,0.07368),(0.00016,0.00766,0.00016,0.09998),(0.00118,0.02029,0.00118,0.08626)} {(0.00003,0.00000,0.88115,0.00000),(0.00028,0.00002,0.64582,0.00002),(0.00088,0.00006,0.40410,0.00006),(0.00216,0.00018,0.12464,0.00018)} {(0.00003,0.91977,0.00003,0.00050),(0.00034,0.75371,0.00034,0.00551),(0.00131,0.56813,0.00131,0.02018),(0.00580,0.30885,0.00580,0.06521)} {(0.00183,0.00005,0.00004,0.00541),(0.00509,0.00046,0.00042,0.01442),(0.00790,0.00157,0.00132,0.02040),(0.01063,0.00495,0.00392,0.01944)} {(0.00746,0.00001,0.01157,0.00001),(0.02155,0.00006,0.03580,0.00006),(0.03421,0.00024,0.06121,0.00024),(0.04138,0.00102,0.07977,0.00102)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00759,0.00286,0.00010,0.00009),(0.02281,0.00871,0.00110,0.00095),(0.03852,0.01520,0.00434,0.00337),(0.05438,0.02454,0.01710,0.01165)} {(0.00001,0.00012,0.00001,0.86929),(0.00007,0.00114,0.00007,0.61911),(0.00025,0.00361,0.00025,0.37624),(0.00086,0.00943,0.00086,0.11899)} {(0.00001,0.00012,0.00001,0.86929),(0.00007,0.00114,0.00007,0.61911),(0.00025,0.00361,0.00025,0.37624),(0.00086,0.00943,0.00086,0.11899)} {(0.00000,0.00189,0.00006,0.00000),(0.00003,0.00563,0.00061,0.00011),(0.00022,0.00952,0.00206,0.00072),(0.00170,0.01432,0.00610,0.00451)} {(0.00001,0.00012,0.00001,0.86929),(0.00007,0.00114,0.00007,0.61911),(0.00025,0.00361,0.00025,0.37624),(0.00086,0.00943,0.00086,0.11899)} {(0.00761,0.00003,0.00001,0.00000),(0.02309,0.00037,0.00025,0.00006),(0.03962,0.00138,0.00174,0.00047),(0.05881,0.00535,0.01165,0.00355)} {(0.00003,0.00015,0.00000,0.00018),(0.00033,0.00146,0.00004,0.00168),(0.00125,0.00487,0.00033,0.00525),(0.00475,0.01424,0.00255,0.01364)} {(0.00001,0.00012,0.00001,0.86929),(0.00007,0.00114,0.00007,0.61911),(0.00025,0.00361,0.00025,0.37624),(0.00086,0.00943,0.00086,0.11899)} ] [5] CLV 7: [ {(0.00006,0.95337,0.00006,0.00098),(0.00073,0.85106,0.00073,0.01016),(0.00299,0.72424,0.00299,0.03555),(0.01402,0.50769,0.01402,0.11437)} {(0.00006,0.00000,0.93027,0.00000),(0.00065,0.00005,0.77906,0.00005),(0.00236,0.00019,0.59626,0.00019),(0.00812,0.00088,0.30488,0.00088)} {(0.00391,0.00009,0.00009,0.00575),(0.01265,0.00102,0.00104,0.01772),(0.02378,0.00387,0.00399,0.03105),(0.04335,0.01501,0.01600,0.04825)} {(0.00006,0.95337,0.00006,0.00098),(0.00073,0.85106,0.00073,0.01016),(0.00299,0.72424,0.00299,0.03555),(0.01402,0.50769,0.01402,0.11437)} {(0.00002,0.00024,0.00002,0.92311),(0.00018,0.00254,0.00018,0.76064),(0.00075,0.00889,0.00075,0.57267),(0.00350,0.02859,0.00350,0.29532)} {(0.00002,0.00024,0.00002,0.92311),(0.00018,0.00254,0.00018,0.76064),(0.00075,0.00889,0.00075,0.57267),(0.00350,0.02859,0.00350,0.29532)} {(0.00006,0.00000,0.93027,0.00000),(0.00065,0.00005,0.77906,0.00005),(0.00236,0.00019,0.59626,0.00019),(0.00812,0.00088,0.30488,0.00088)} {(0.00006,0.95337,0.00006,0.00098),(0.00073,0.85106,0.00073,0.01016),(0.00299,0.72424,0.00299,0.03555),(0.01402,0.50769,0.01402,0.11437)} {(0.00782,0.00584,0.00019,0.00019),(0.02529,0.01874,0.00208,0.00205),(0.04756,0.03492,0.00797,0.00774),(0.08670,0.06326,0.03200,0.03003)} {(0.96078,0.00004,0.00055,0.00004),(0.87198,0.00041,0.00589,0.00041),(0.75578,0.00168,0.02125,0.00168),(0.53631,0.00788,0.07304,0.00788)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96078,0.00004,0.00055,0.00004),(0.87198,0.00041,0.00589,0.00041),(0.75578,0.00168,0.02125,0.00168),(0.53631,0.00788,0.07304,0.00788)} {(0.00002,0.00024,0.00002,0.92311),(0.00018,0.00254,0.00018,0.76064),(0.00075,0.00889,0.00075,0.57267),(0.00350,0.02859,0.00350,0.29532)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00003,0.01525,0.00003,0.03001),(0.00037,0.04648,0.00037,0.08789),(0.00150,0.08023,0.00150,0.14268),(0.00701,0.12048,0.00701,0.18378)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96078,0.00004,0.00055,0.00004),(0.87198,0.00041,0.00589,0.00041),(0.75578,0.00168,0.02125,0.00168),(0.53631,0.00788,0.07304,0.00788)} {(0.96078,0.00004,0.00055,0.00004),(0.87198,0.00041,0.00589,0.00041),(0.75578,0.00168,0.02125,0.00168),(0.53631,0.00788,0.07304,0.00788)} {(0.00006,0.00000,0.93027,0.00000),(0.00065,0.00005,0.77906,0.00005),(0.00236,0.00019,0.59626,0.00019),(0.00812,0.00088,0.30488,0.00088)} ] TEST ti/tv = 7.1250 [6] P-matrix for branch length 0.1000 +0.9913 +0.0027 +0.0047 +0.0013 +0.0020 +0.9880 +0.0007 +0.0094 +0.0141 +0.0027 +0.9819 +0.0013 +0.0020 +0.0187 +0.0007 +0.9786 +0.9703 +0.0092 +0.0158 +0.0046 +0.0069 +0.9595 +0.0023 +0.0313 +0.0475 +0.0092 +0.9387 +0.0046 +0.0069 +0.0626 +0.0023 +0.9282 +0.9398 +0.0191 +0.0316 +0.0095 +0.0143 +0.9192 +0.0048 +0.0617 +0.0949 +0.0191 +0.8765 +0.0095 +0.0143 +0.1234 +0.0048 +0.8576 +0.8677 +0.0440 +0.0663 +0.0220 +0.0330 +0.8306 +0.0110 +0.1254 +0.1988 +0.0440 +0.7352 +0.0220 +0.0330 +0.2507 +0.0110 +0.7053 [6] P-matrix for branch length 0.2000 +0.9827 +0.0053 +0.0093 +0.0027 +0.0040 +0.9762 +0.0013 +0.0184 +0.0278 +0.0053 +0.9642 +0.0027 +0.0040 +0.0369 +0.0013 +0.9578 +0.9424 +0.0182 +0.0303 +0.0091 +0.0137 +0.9227 +0.0046 +0.0591 +0.0908 +0.0182 +0.8819 +0.0091 +0.0137 +0.1183 +0.0046 +0.8635 +0.8866 +0.0372 +0.0576 +0.0186 +0.0279 +0.8530 +0.0093 +0.1098 +0.1727 +0.0372 +0.7715 +0.0186 +0.0279 +0.2196 +0.0093 +0.7432 +0.7683 +0.0832 +0.1069 +0.0416 +0.0624 +0.7233 +0.0208 +0.1935 +0.3208 +0.0832 +0.5544 +0.0416 +0.0624 +0.3870 +0.0208 +0.5298 [6] P-matrix for branch length 1.0000 +0.9194 +0.0259 +0.0418 +0.0129 +0.0194 +0.8932 +0.0065 +0.0809 +0.1254 +0.0259 +0.8357 +0.0129 +0.0194 +0.1618 +0.0065 +0.8124 +0.7685 +0.0831 +0.1069 +0.0415 +0.0623 +0.7235 +0.0208 +0.1934 +0.3206 +0.0831 +0.5547 +0.0415 +0.0623 +0.3868 +0.0208 +0.5301 +0.6225 +0.1546 +0.1457 +0.0773 +0.1159 +0.5976 +0.0386 +0.2478 +0.4370 +0.1546 +0.3311 +0.0773 +0.1159 +0.4957 +0.0386 +0.3498 +0.4448 +0.2753 +0.1423 +0.1376 +0.2065 +0.4846 +0.0688 +0.2401 +0.4268 +0.2753 +0.1602 +0.1376 +0.2065 +0.4803 +0.0688 +0.2444 [6] P-matrix for branch length 1.0000 +0.9194 +0.0259 +0.0418 +0.0129 +0.0194 +0.8932 +0.0065 +0.0809 +0.1254 +0.0259 +0.8357 +0.0129 +0.0194 +0.1618 +0.0065 +0.8124 +0.7685 +0.0831 +0.1069 +0.0415 +0.0623 +0.7235 +0.0208 +0.1934 +0.3206 +0.0831 +0.5547 +0.0415 +0.0623 +0.3868 +0.0208 +0.5301 +0.6225 +0.1546 +0.1457 +0.0773 +0.1159 +0.5976 +0.0386 +0.2478 +0.4370 +0.1546 +0.3311 +0.0773 +0.1159 +0.4957 +0.0386 +0.3498 +0.4448 +0.2753 +0.1423 +0.1376 +0.2065 +0.4846 +0.0688 +0.2401 +0.4268 +0.2753 +0.1602 +0.1376 +0.2065 +0.4803 +0.0688 +0.2444 [6] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [6] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [6] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [6] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [6] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [6] CLV 5: [ {(0.00524,0.02189,0.00016,0.03546),(0.01732,0.06717,0.00182,0.10376),(0.03370,0.11746,0.00712,0.16932),(0.06736,0.18509,0.03014,0.22919)} {(0.96579,0.00002,0.00078,0.00002),(0.88815,0.00019,0.00825,0.00019),(0.78606,0.00078,0.02982,0.00078),(0.59029,0.00389,0.10294,0.00389)} {(0.00522,0.00389,0.00015,0.00015),(0.01715,0.01259,0.00165,0.00161),(0.03300,0.02381,0.00643,0.00613),(0.06390,0.04512,0.02668,0.02414)} {(0.00003,0.95306,0.00003,0.00136),(0.00033,0.85129,0.00033,0.01399),(0.00139,0.72758,0.00139,0.04822),(0.00692,0.52320,0.00692,0.14978)} {(0.00261,0.00007,0.00007,0.00382),(0.00858,0.00081,0.00083,0.01179),(0.01650,0.00307,0.00321,0.02075),(0.03195,0.01207,0.01334,0.03305)} {(0.00001,0.01800,0.00001,0.03532),(0.00017,0.05457,0.00017,0.10215),(0.00069,0.09365,0.00069,0.16319),(0.00346,0.13997,0.00346,0.20505)} {(0.00009,0.00000,0.92964,0.00000),(0.00092,0.00002,0.77767,0.00002),(0.00331,0.00009,0.59517,0.00009),(0.01144,0.00043,0.30737,0.00043)} {(0.00003,0.95306,0.00003,0.00136),(0.00033,0.85129,0.00033,0.01399),(0.00139,0.72758,0.00139,0.04822),(0.00692,0.52320,0.00692,0.14978)} {(0.00001,0.00034,0.00001,0.91740),(0.00008,0.00350,0.00008,0.74564),(0.00035,0.01205,0.00035,0.55233),(0.00173,0.03744,0.00173,0.28071)} {(0.96579,0.00002,0.00078,0.00002),(0.88815,0.00019,0.00825,0.00019),(0.78606,0.00078,0.02982,0.00078),(0.59029,0.00389,0.10294,0.00389)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96579,0.00002,0.00078,0.00002),(0.88815,0.00019,0.00825,0.00019),(0.78606,0.00078,0.02982,0.00078),(0.59029,0.00389,0.10294,0.00389)} {(0.00001,0.00034,0.00001,0.91740),(0.00008,0.00350,0.00008,0.74564),(0.00035,0.01205,0.00035,0.55233),(0.00173,0.03744,0.00173,0.28071)} {(0.00001,0.00034,0.00001,0.91740),(0.00008,0.00350,0.00008,0.74564),(0.00035,0.01205,0.00035,0.55233),(0.00173,0.03744,0.00173,0.28071)} {(0.00005,0.00130,0.00513,0.00005),(0.00055,0.00420,0.01605,0.00054),(0.00214,0.00794,0.02872,0.00204),(0.00889,0.01504,0.04611,0.00805)} {(0.00001,0.00034,0.00001,0.91740),(0.00008,0.00350,0.00008,0.74564),(0.00035,0.01205,0.00035,0.55233),(0.00173,0.03744,0.00173,0.28071)} {(0.00522,0.00389,0.00015,0.00015),(0.01715,0.01259,0.00165,0.00161),(0.03300,0.02381,0.00643,0.00613),(0.06390,0.04512,0.02668,0.02414)} {(0.00261,0.00007,0.00007,0.00382),(0.00858,0.00081,0.00083,0.01179),(0.01650,0.00307,0.00321,0.02075),(0.03195,0.01207,0.01334,0.03305)} {(0.00001,0.00034,0.00001,0.91740),(0.00008,0.00350,0.00008,0.74564),(0.00035,0.01205,0.00035,0.55233),(0.00173,0.03744,0.00173,0.28071)} ] [6] CLV 6: [ {(0.00521,0.00009,0.00001,0.00014),(0.01690,0.00093,0.00033,0.00137),(0.03169,0.00332,0.00230,0.00447),(0.05657,0.01154,0.01564,0.01314)} {(0.00889,0.00000,0.01387,0.00000),(0.02610,0.00003,0.04406,0.00003),(0.04258,0.00011,0.07770,0.00011),(0.05554,0.00051,0.10716,0.00051)} {(0.00519,0.00386,0.00023,0.00023),(0.01679,0.01226,0.00249,0.00241),(0.03173,0.02277,0.00928,0.00870),(0.05973,0.04291,0.03484,0.03074)} {(0.00001,0.91923,0.00001,0.00071),(0.00015,0.75403,0.00015,0.00784),(0.00058,0.57306,0.00058,0.02880),(0.00273,0.32815,0.00273,0.09177)} {(0.00259,0.00011,0.00011,0.00374),(0.00840,0.00120,0.00125,0.01105),(0.01587,0.00435,0.00464,0.01842),(0.02987,0.01537,0.01742,0.02754)} {(0.00000,0.00033,0.00000,0.03343),(0.00001,0.00329,0.00001,0.08482),(0.00007,0.01056,0.00007,0.11260),(0.00058,0.02750,0.00058,0.09529)} {(0.00004,0.00000,0.88011,0.00000),(0.00040,0.00001,0.64377,0.00001),(0.00126,0.00003,0.40272,0.00003),(0.00324,0.00009,0.12656,0.00009)} {(0.00001,0.91923,0.00001,0.00071),(0.00015,0.75403,0.00015,0.00784),(0.00058,0.57306,0.00058,0.02880),(0.00273,0.32815,0.00273,0.09177)} {(0.00121,0.00004,0.00003,0.00358),(0.00334,0.00036,0.00032,0.00945),(0.00517,0.00126,0.00101,0.01327),(0.00725,0.00414,0.00303,0.01294)} {(0.00889,0.00000,0.01387,0.00000),(0.02610,0.00003,0.04406,0.00003),(0.04258,0.00011,0.07770,0.00011),(0.05554,0.00051,0.10716,0.00051)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00509,0.00190,0.00008,0.00007),(0.01569,0.00585,0.00091,0.00075),(0.02753,0.01036,0.00375,0.00267),(0.04319,0.01760,0.01608,0.00942)} {(0.00000,0.00016,0.00000,0.85989),(0.00003,0.00158,0.00003,0.59781),(0.00011,0.00496,0.00011,0.35313),(0.00039,0.01284,0.00039,0.10991)} {(0.00000,0.00016,0.00000,0.85989),(0.00003,0.00158,0.00003,0.59781),(0.00011,0.00496,0.00011,0.35313),(0.00039,0.01284,0.00039,0.10991)} {(0.00000,0.00126,0.00003,0.00000),(0.00002,0.00377,0.00028,0.00010),(0.00012,0.00647,0.00095,0.00064),(0.00097,0.01034,0.00304,0.00397)} {(0.00000,0.00016,0.00000,0.85989),(0.00003,0.00158,0.00003,0.59781),(0.00011,0.00496,0.00011,0.35313),(0.00039,0.01284,0.00039,0.10991)} {(0.00510,0.00002,0.00001,0.00000),(0.01583,0.00017,0.00023,0.00003),(0.02813,0.00064,0.00160,0.00024),(0.04589,0.00268,0.01118,0.00192)} {(0.00001,0.00011,0.00000,0.00014),(0.00015,0.00111,0.00002,0.00131),(0.00059,0.00371,0.00017,0.00405),(0.00248,0.01112,0.00145,0.01066)} {(0.00000,0.00016,0.00000,0.85989),(0.00003,0.00158,0.00003,0.59781),(0.00011,0.00496,0.00011,0.35313),(0.00039,0.01284,0.00039,0.10991)} ] [6] CLV 7: [ {(0.00003,0.95306,0.00003,0.00136),(0.00033,0.85129,0.00033,0.01399),(0.00139,0.72758,0.00139,0.04822),(0.00692,0.52320,0.00692,0.14978)} {(0.00009,0.00000,0.92964,0.00000),(0.00092,0.00002,0.77767,0.00002),(0.00331,0.00009,0.59517,0.00009),(0.01144,0.00043,0.30737,0.00043)} {(0.00261,0.00007,0.00007,0.00382),(0.00858,0.00081,0.00083,0.01179),(0.01650,0.00307,0.00321,0.02075),(0.03195,0.01207,0.01334,0.03305)} {(0.00003,0.95306,0.00003,0.00136),(0.00033,0.85129,0.00033,0.01399),(0.00139,0.72758,0.00139,0.04822),(0.00692,0.52320,0.00692,0.14978)} {(0.00001,0.00034,0.00001,0.91740),(0.00008,0.00350,0.00008,0.74564),(0.00035,0.01205,0.00035,0.55233),(0.00173,0.03744,0.00173,0.28071)} {(0.00001,0.00034,0.00001,0.91740),(0.00008,0.00350,0.00008,0.74564),(0.00035,0.01205,0.00035,0.55233),(0.00173,0.03744,0.00173,0.28071)} {(0.00009,0.00000,0.92964,0.00000),(0.00092,0.00002,0.77767,0.00002),(0.00331,0.00009,0.59517,0.00009),(0.01144,0.00043,0.30737,0.00043)} {(0.00003,0.95306,0.00003,0.00136),(0.00033,0.85129,0.00033,0.01399),(0.00139,0.72758,0.00139,0.04822),(0.00692,0.52320,0.00692,0.14978)} {(0.00522,0.00389,0.00015,0.00015),(0.01715,0.01259,0.00165,0.00161),(0.03300,0.02381,0.00643,0.00613),(0.06390,0.04512,0.02668,0.02414)} {(0.96579,0.00002,0.00078,0.00002),(0.88815,0.00019,0.00825,0.00019),(0.78606,0.00078,0.02982,0.00078),(0.59029,0.00389,0.10294,0.00389)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96579,0.00002,0.00078,0.00002),(0.88815,0.00019,0.00825,0.00019),(0.78606,0.00078,0.02982,0.00078),(0.59029,0.00389,0.10294,0.00389)} {(0.00001,0.00034,0.00001,0.91740),(0.00008,0.00350,0.00008,0.74564),(0.00035,0.01205,0.00035,0.55233),(0.00173,0.03744,0.00173,0.28071)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00001,0.01800,0.00001,0.03532),(0.00017,0.05457,0.00017,0.10215),(0.00069,0.09365,0.00069,0.16319),(0.00346,0.13997,0.00346,0.20505)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96579,0.00002,0.00078,0.00002),(0.88815,0.00019,0.00825,0.00019),(0.78606,0.00078,0.02982,0.00078),(0.59029,0.00389,0.10294,0.00389)} {(0.96579,0.00002,0.00078,0.00002),(0.88815,0.00019,0.00825,0.00019),(0.78606,0.00078,0.02982,0.00078),(0.59029,0.00389,0.10294,0.00389)} {(0.00009,0.00000,0.92964,0.00000),(0.00092,0.00002,0.77767,0.00002),(0.00331,0.00009,0.59517,0.00009),(0.01144,0.00043,0.30737,0.00043)} ] TEST ti/tv = 8.1928 [7] P-matrix for branch length 0.1000 +0.9916 +0.0024 +0.0049 +0.0012 +0.0018 +0.9879 +0.0006 +0.0097 +0.0146 +0.0024 +0.9819 +0.0012 +0.0018 +0.0193 +0.0006 +0.9783 +0.9712 +0.0083 +0.0163 +0.0041 +0.0062 +0.9595 +0.0021 +0.0323 +0.0490 +0.0083 +0.9386 +0.0041 +0.0062 +0.0645 +0.0021 +0.9272 +0.9417 +0.0171 +0.0326 +0.0086 +0.0129 +0.9193 +0.0043 +0.0635 +0.0979 +0.0171 +0.8764 +0.0086 +0.0129 +0.1271 +0.0043 +0.8558 +0.8720 +0.0397 +0.0684 +0.0199 +0.0298 +0.8314 +0.0099 +0.1289 +0.2053 +0.0397 +0.7352 +0.0199 +0.0298 +0.2578 +0.0099 +0.7025 [7] P-matrix for branch length 0.2000 +0.9833 +0.0048 +0.0096 +0.0024 +0.0036 +0.9762 +0.0012 +0.0190 +0.0287 +0.0048 +0.9641 +0.0024 +0.0036 +0.0380 +0.0012 +0.9572 +0.9442 +0.0164 +0.0312 +0.0082 +0.0123 +0.9227 +0.0041 +0.0609 +0.0937 +0.0164 +0.8817 +0.0082 +0.0123 +0.1218 +0.0041 +0.8618 +0.8902 +0.0336 +0.0594 +0.0168 +0.0252 +0.8535 +0.0084 +0.1129 +0.1783 +0.0336 +0.7714 +0.0168 +0.0252 +0.2259 +0.0084 +0.7406 +0.7762 +0.0755 +0.1106 +0.0377 +0.0566 +0.7260 +0.0189 +0.1985 +0.3317 +0.0755 +0.5551 +0.0377 +0.0566 +0.3970 +0.0189 +0.5275 [7] P-matrix for branch length 1.0000 +0.9219 +0.0233 +0.0432 +0.0116 +0.0175 +0.8934 +0.0058 +0.0833 +0.1295 +0.0233 +0.8356 +0.0116 +0.0175 +0.1665 +0.0058 +0.8102 +0.7764 +0.0754 +0.1105 +0.0377 +0.0566 +0.7262 +0.0189 +0.1984 +0.3315 +0.0754 +0.5554 +0.0377 +0.0566 +0.3968 +0.0189 +0.5278 +0.6361 +0.1419 +0.1511 +0.0710 +0.1064 +0.6045 +0.0355 +0.2536 +0.4532 +0.1419 +0.3340 +0.0710 +0.1064 +0.5071 +0.0355 +0.3510 +0.4625 +0.2594 +0.1484 +0.1297 +0.1945 +0.4950 +0.0648 +0.2456 +0.4452 +0.2594 +0.1657 +0.1297 +0.1945 +0.4912 +0.0648 +0.2494 [7] P-matrix for branch length 1.0000 +0.9219 +0.0233 +0.0432 +0.0116 +0.0175 +0.8934 +0.0058 +0.0833 +0.1295 +0.0233 +0.8356 +0.0116 +0.0175 +0.1665 +0.0058 +0.8102 +0.7764 +0.0754 +0.1105 +0.0377 +0.0566 +0.7262 +0.0189 +0.1984 +0.3315 +0.0754 +0.5554 +0.0377 +0.0566 +0.3968 +0.0189 +0.5278 +0.6361 +0.1419 +0.1511 +0.0710 +0.1064 +0.6045 +0.0355 +0.2536 +0.4532 +0.1419 +0.3340 +0.0710 +0.1064 +0.5071 +0.0355 +0.3510 +0.4625 +0.2594 +0.1484 +0.1297 +0.1945 +0.4950 +0.0648 +0.2456 +0.4452 +0.2594 +0.1657 +0.1297 +0.1945 +0.4912 +0.0648 +0.2494 [7] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [7] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [7] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [7] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [7] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [7] CLV 5: [ {(0.00470,0.02205,0.00015,0.03653),(0.01559,0.06754,0.00167,0.10650),(0.03044,0.11787,0.00655,0.17296),(0.06143,0.18521,0.02788,0.23190)} {(0.96681,0.00001,0.00083,0.00001),(0.89152,0.00015,0.00879,0.00015),(0.79252,0.00063,0.03178,0.00063),(0.60253,0.00320,0.11002,0.00320)} {(0.00469,0.00349,0.00014,0.00014),(0.01545,0.01133,0.00153,0.00150),(0.02988,0.02148,0.00598,0.00568),(0.05859,0.04110,0.02503,0.02247)} {(0.00002,0.95300,0.00002,0.00145),(0.00027,0.85139,0.00027,0.01485),(0.00113,0.72847,0.00113,0.05102),(0.00570,0.52713,0.00570,0.15759)} {(0.00235,0.00007,0.00007,0.00343),(0.00773,0.00075,0.00077,0.01058),(0.01494,0.00284,0.00299,0.01864),(0.02929,0.01124,0.01252,0.02986)} {(0.00001,0.01856,0.00001,0.03639),(0.00013,0.05622,0.00013,0.10501),(0.00056,0.09639,0.00056,0.16727),(0.00285,0.14411,0.00285,0.20942)} {(0.00009,0.00000,0.92952,0.00000),(0.00098,0.00002,0.77742,0.00002),(0.00353,0.00007,0.59503,0.00007),(0.01222,0.00036,0.30814,0.00036)} {(0.00002,0.95300,0.00002,0.00145),(0.00027,0.85139,0.00027,0.01485),(0.00113,0.72847,0.00113,0.05102),(0.00570,0.52713,0.00570,0.15759)} {(0.00001,0.00036,0.00001,0.91625),(0.00007,0.00371,0.00007,0.74267),(0.00028,0.01275,0.00028,0.54845),(0.00142,0.03940,0.00142,0.27831)} {(0.96681,0.00001,0.00083,0.00001),(0.89152,0.00015,0.00879,0.00015),(0.79252,0.00063,0.03178,0.00063),(0.60253,0.00320,0.11002,0.00320)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96681,0.00001,0.00083,0.00001),(0.89152,0.00015,0.00879,0.00015),(0.79252,0.00063,0.03178,0.00063),(0.60253,0.00320,0.11002,0.00320)} {(0.00001,0.00036,0.00001,0.91625),(0.00007,0.00371,0.00007,0.74267),(0.00028,0.01275,0.00028,0.54845),(0.00142,0.03940,0.00142,0.27831)} {(0.00001,0.00036,0.00001,0.91625),(0.00007,0.00371,0.00007,0.74267),(0.00028,0.01275,0.00028,0.54845),(0.00142,0.03940,0.00142,0.27831)} {(0.00005,0.00116,0.00460,0.00005),(0.00051,0.00378,0.01443,0.00050),(0.00199,0.00716,0.02589,0.00189),(0.00834,0.01370,0.04190,0.00749)} {(0.00001,0.00036,0.00001,0.91625),(0.00007,0.00371,0.00007,0.74267),(0.00028,0.01275,0.00028,0.54845),(0.00142,0.03940,0.00142,0.27831)} {(0.00469,0.00349,0.00014,0.00014),(0.01545,0.01133,0.00153,0.00150),(0.02988,0.02148,0.00598,0.00568),(0.05859,0.04110,0.02503,0.02247)} {(0.00235,0.00007,0.00007,0.00343),(0.00773,0.00075,0.00077,0.01058),(0.01494,0.00284,0.00299,0.01864),(0.02929,0.01124,0.01252,0.02986)} {(0.00001,0.00036,0.00001,0.91625),(0.00007,0.00371,0.00007,0.74267),(0.00028,0.01275,0.00028,0.54845),(0.00142,0.03940,0.00142,0.27831)} ] [7] CLV 6: [ {(0.00468,0.00008,0.00001,0.00013),(0.01526,0.00084,0.00031,0.00127),(0.02883,0.00301,0.00218,0.00411),(0.05235,0.01053,0.01495,0.01204)} {(0.00918,0.00000,0.01435,0.00000),(0.02706,0.00002,0.04582,0.00002),(0.04441,0.00009,0.08134,0.00009),(0.05894,0.00042,0.11366,0.00042)} {(0.00466,0.00346,0.00021,0.00021),(0.01513,0.01101,0.00230,0.00222),(0.02874,0.02052,0.00858,0.00800),(0.05488,0.03906,0.03251,0.02837)} {(0.00001,0.91913,0.00001,0.00075),(0.00012,0.75418,0.00012,0.00837),(0.00047,0.57437,0.00047,0.03078),(0.00222,0.33310,0.00222,0.09798)} {(0.00233,0.00010,0.00011,0.00336),(0.00757,0.00111,0.00115,0.00991),(0.01437,0.00400,0.00429,0.01652),(0.02744,0.01419,0.01625,0.02487)} {(0.00000,0.00036,0.00000,0.03442),(0.00001,0.00349,0.00001,0.08703),(0.00006,0.01121,0.00006,0.11509),(0.00047,0.02916,0.00047,0.09727)} {(0.00004,0.00000,0.87990,0.00000),(0.00043,0.00001,0.64338,0.00001),(0.00135,0.00002,0.40253,0.00002),(0.00351,0.00007,0.12715,0.00007)} {(0.00001,0.91913,0.00001,0.00075),(0.00012,0.75418,0.00012,0.00837),(0.00047,0.57437,0.00047,0.03078),(0.00222,0.33310,0.00222,0.09798)} {(0.00108,0.00003,0.00003,0.00321),(0.00299,0.00034,0.00030,0.00846),(0.00462,0.00117,0.00093,0.01185),(0.00654,0.00389,0.00280,0.01165)} {(0.00918,0.00000,0.01435,0.00000),(0.02706,0.00002,0.04582,0.00002),(0.04441,0.00009,0.08134,0.00009),(0.05894,0.00042,0.11366,0.00042)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00457,0.00171,0.00007,0.00007),(0.01417,0.00526,0.00085,0.00069),(0.02508,0.00935,0.00354,0.00247),(0.04024,0.01605,0.01545,0.00878)} {(0.00000,0.00018,0.00000,0.85799),(0.00003,0.00168,0.00003,0.59363),(0.00009,0.00526,0.00009,0.34879),(0.00032,0.01363,0.00032,0.10853)} {(0.00000,0.00018,0.00000,0.85799),(0.00003,0.00168,0.00003,0.59363),(0.00009,0.00526,0.00009,0.34879),(0.00032,0.01363,0.00032,0.10853)} {(0.00000,0.00113,0.00002,0.00000),(0.00001,0.00339,0.00022,0.00009),(0.00010,0.00584,0.00077,0.00060),(0.00082,0.00945,0.00251,0.00375)} {(0.00000,0.00018,0.00000,0.85799),(0.00003,0.00168,0.00003,0.59363),(0.00009,0.00526,0.00009,0.34879),(0.00032,0.01363,0.00032,0.10853)} {(0.00458,0.00001,0.00001,0.00000),(0.01429,0.00014,0.00022,0.00003),(0.02559,0.00052,0.00153,0.00020),(0.04260,0.00221,0.01078,0.00161)} {(0.00001,0.00010,0.00000,0.00013),(0.00012,0.00102,0.00002,0.00121),(0.00048,0.00342,0.00014,0.00373),(0.00207,0.01030,0.00123,0.00987)} {(0.00000,0.00018,0.00000,0.85799),(0.00003,0.00168,0.00003,0.59363),(0.00009,0.00526,0.00009,0.34879),(0.00032,0.01363,0.00032,0.10853)} ] [7] CLV 7: [ {(0.00002,0.95300,0.00002,0.00145),(0.00027,0.85139,0.00027,0.01485),(0.00113,0.72847,0.00113,0.05102),(0.00570,0.52713,0.00570,0.15759)} {(0.00009,0.00000,0.92952,0.00000),(0.00098,0.00002,0.77742,0.00002),(0.00353,0.00007,0.59503,0.00007),(0.01222,0.00036,0.30814,0.00036)} {(0.00235,0.00007,0.00007,0.00343),(0.00773,0.00075,0.00077,0.01058),(0.01494,0.00284,0.00299,0.01864),(0.02929,0.01124,0.01252,0.02986)} {(0.00002,0.95300,0.00002,0.00145),(0.00027,0.85139,0.00027,0.01485),(0.00113,0.72847,0.00113,0.05102),(0.00570,0.52713,0.00570,0.15759)} {(0.00001,0.00036,0.00001,0.91625),(0.00007,0.00371,0.00007,0.74267),(0.00028,0.01275,0.00028,0.54845),(0.00142,0.03940,0.00142,0.27831)} {(0.00001,0.00036,0.00001,0.91625),(0.00007,0.00371,0.00007,0.74267),(0.00028,0.01275,0.00028,0.54845),(0.00142,0.03940,0.00142,0.27831)} {(0.00009,0.00000,0.92952,0.00000),(0.00098,0.00002,0.77742,0.00002),(0.00353,0.00007,0.59503,0.00007),(0.01222,0.00036,0.30814,0.00036)} {(0.00002,0.95300,0.00002,0.00145),(0.00027,0.85139,0.00027,0.01485),(0.00113,0.72847,0.00113,0.05102),(0.00570,0.52713,0.00570,0.15759)} {(0.00469,0.00349,0.00014,0.00014),(0.01545,0.01133,0.00153,0.00150),(0.02988,0.02148,0.00598,0.00568),(0.05859,0.04110,0.02503,0.02247)} {(0.96681,0.00001,0.00083,0.00001),(0.89152,0.00015,0.00879,0.00015),(0.79252,0.00063,0.03178,0.00063),(0.60253,0.00320,0.11002,0.00320)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96681,0.00001,0.00083,0.00001),(0.89152,0.00015,0.00879,0.00015),(0.79252,0.00063,0.03178,0.00063),(0.60253,0.00320,0.11002,0.00320)} {(0.00001,0.00036,0.00001,0.91625),(0.00007,0.00371,0.00007,0.74267),(0.00028,0.01275,0.00028,0.54845),(0.00142,0.03940,0.00142,0.27831)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00001,0.01856,0.00001,0.03639),(0.00013,0.05622,0.00013,0.10501),(0.00056,0.09639,0.00056,0.16727),(0.00285,0.14411,0.00285,0.20942)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96681,0.00001,0.00083,0.00001),(0.89152,0.00015,0.00879,0.00015),(0.79252,0.00063,0.03178,0.00063),(0.60253,0.00320,0.11002,0.00320)} {(0.96681,0.00001,0.00083,0.00001),(0.89152,0.00015,0.00879,0.00015),(0.79252,0.00063,0.03178,0.00063),(0.60253,0.00320,0.11002,0.00320)} {(0.00009,0.00000,0.92952,0.00000),(0.00098,0.00002,0.77742,0.00002),(0.00353,0.00007,0.59503,0.00007),(0.01222,0.00036,0.30814,0.00036)} ] TEST ti/tv = 9.7365 [8] P-matrix for branch length 0.1000 +0.9919 +0.0021 +0.0050 +0.0010 +0.0016 +0.9879 +0.0005 +0.0100 +0.0151 +0.0021 +0.9818 +0.0010 +0.0016 +0.0200 +0.0005 +0.9779 +0.9723 +0.0072 +0.0169 +0.0036 +0.0054 +0.9594 +0.0018 +0.0334 +0.0507 +0.0072 +0.9384 +0.0036 +0.0054 +0.0667 +0.0018 +0.9261 +0.9438 +0.0150 +0.0338 +0.0075 +0.0112 +0.9194 +0.0037 +0.0656 +0.1013 +0.0150 +0.8762 +0.0075 +0.0112 +0.1312 +0.0037 +0.8538 +0.8769 +0.0348 +0.0709 +0.0174 +0.0261 +0.8323 +0.0087 +0.1329 +0.2126 +0.0348 +0.7352 +0.0174 +0.0261 +0.2657 +0.0087 +0.6995 [8] P-matrix for branch length 0.2000 +0.9839 +0.0042 +0.0099 +0.0021 +0.0031 +0.9762 +0.0010 +0.0197 +0.0297 +0.0042 +0.9640 +0.0021 +0.0031 +0.0393 +0.0010 +0.9565 +0.9462 +0.0143 +0.0323 +0.0071 +0.0107 +0.9228 +0.0036 +0.0629 +0.0970 +0.0143 +0.8816 +0.0071 +0.0107 +0.1259 +0.0036 +0.8599 +0.8944 +0.0294 +0.0615 +0.0147 +0.0220 +0.8541 +0.0073 +0.1165 +0.1846 +0.0294 +0.7713 +0.0147 +0.0220 +0.2330 +0.0073 +0.7377 +0.7854 +0.0666 +0.1147 +0.0333 +0.0499 +0.7293 +0.0166 +0.2041 +0.3442 +0.0666 +0.5560 +0.0333 +0.0499 +0.4083 +0.0166 +0.5252 [8] P-matrix for branch length 1.0000 +0.9248 +0.0204 +0.0447 +0.0102 +0.0153 +0.8937 +0.0051 +0.0860 +0.1340 +0.0204 +0.8354 +0.0102 +0.0153 +0.1719 +0.0051 +0.8077 +0.7856 +0.0665 +0.1146 +0.0333 +0.0499 +0.7295 +0.0166 +0.2040 +0.3439 +0.0665 +0.5563 +0.0333 +0.0499 +0.4080 +0.0166 +0.5255 +0.6523 +0.1268 +0.1574 +0.0634 +0.0951 +0.6129 +0.0317 +0.2602 +0.4722 +0.1268 +0.3375 +0.0634 +0.0951 +0.5204 +0.0317 +0.3527 +0.4853 +0.2390 +0.1562 +0.1195 +0.1793 +0.5085 +0.0598 +0.2525 +0.4686 +0.2390 +0.1729 +0.1195 +0.1793 +0.5051 +0.0598 +0.2559 [8] P-matrix for branch length 1.0000 +0.9248 +0.0204 +0.0447 +0.0102 +0.0153 +0.8937 +0.0051 +0.0860 +0.1340 +0.0204 +0.8354 +0.0102 +0.0153 +0.1719 +0.0051 +0.8077 +0.7856 +0.0665 +0.1146 +0.0333 +0.0499 +0.7295 +0.0166 +0.2040 +0.3439 +0.0665 +0.5563 +0.0333 +0.0499 +0.4080 +0.0166 +0.5255 +0.6523 +0.1268 +0.1574 +0.0634 +0.0951 +0.6129 +0.0317 +0.2602 +0.4722 +0.1268 +0.3375 +0.0634 +0.0951 +0.5204 +0.0317 +0.3527 +0.4853 +0.2390 +0.1562 +0.1195 +0.1793 +0.5085 +0.0598 +0.2525 +0.4686 +0.2390 +0.1729 +0.1195 +0.1793 +0.5051 +0.0598 +0.2559 [8] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [8] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [8] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [8] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [8] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [8] CLV 5: [ {(0.00410,0.02223,0.00013,0.03773),(0.01362,0.06796,0.00149,0.10957),(0.02671,0.11831,0.00586,0.17698),(0.05450,0.18528,0.02512,0.23479)} {(0.96797,0.00001,0.00088,0.00001),(0.89536,0.00011,0.00941,0.00011),(0.79994,0.00049,0.03409,0.00049),(0.61690,0.00249,0.11845,0.00249)} {(0.00409,0.00304,0.00012,0.00012),(0.01352,0.00989,0.00139,0.00135),(0.02627,0.01882,0.00542,0.00513),(0.05228,0.03641,0.02291,0.02038)} {(0.00002,0.95294,0.00002,0.00155),(0.00020,0.85154,0.00020,0.01584),(0.00086,0.72957,0.00086,0.05427),(0.00443,0.53189,0.00443,0.16667)} {(0.00204,0.00006,0.00006,0.00298),(0.00676,0.00067,0.00069,0.00921),(0.01314,0.00257,0.00271,0.01625),(0.02614,0.01019,0.01145,0.02622)} {(0.00001,0.01919,0.00001,0.03760),(0.00010,0.05807,0.00010,0.10822),(0.00043,0.09949,0.00043,0.17184),(0.00222,0.14887,0.00222,0.21441)} {(0.00010,0.00000,0.92937,0.00000),(0.00105,0.00001,0.77713,0.00001),(0.00379,0.00005,0.59491,0.00005),(0.01316,0.00028,0.30912,0.00028)} {(0.00002,0.95294,0.00002,0.00155),(0.00020,0.85154,0.00020,0.01584),(0.00086,0.72957,0.00086,0.05427),(0.00443,0.53189,0.00443,0.16667)} {(0.00000,0.00039,0.00000,0.91495),(0.00005,0.00396,0.00005,0.73936),(0.00022,0.01357,0.00022,0.54416),(0.00111,0.04167,0.00111,0.27582)} {(0.96797,0.00001,0.00088,0.00001),(0.89536,0.00011,0.00941,0.00011),(0.79994,0.00049,0.03409,0.00049),(0.61690,0.00249,0.11845,0.00249)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96797,0.00001,0.00088,0.00001),(0.89536,0.00011,0.00941,0.00011),(0.79994,0.00049,0.03409,0.00049),(0.61690,0.00249,0.11845,0.00249)} {(0.00000,0.00039,0.00000,0.91495),(0.00005,0.00396,0.00005,0.73936),(0.00022,0.01357,0.00022,0.54416),(0.00111,0.04167,0.00111,0.27582)} {(0.00000,0.00039,0.00000,0.91495),(0.00005,0.00396,0.00005,0.73936),(0.00022,0.01357,0.00022,0.54416),(0.00111,0.04167,0.00111,0.27582)} {(0.00004,0.00101,0.00401,0.00004),(0.00046,0.00330,0.01259,0.00045),(0.00181,0.00627,0.02266,0.00171),(0.00764,0.01214,0.03701,0.00679)} {(0.00000,0.00039,0.00000,0.91495),(0.00005,0.00396,0.00005,0.73936),(0.00022,0.01357,0.00022,0.54416),(0.00111,0.04167,0.00111,0.27582)} {(0.00409,0.00304,0.00012,0.00012),(0.01352,0.00989,0.00139,0.00135),(0.02627,0.01882,0.00542,0.00513),(0.05228,0.03641,0.02291,0.02038)} {(0.00204,0.00006,0.00006,0.00298),(0.00676,0.00067,0.00069,0.00921),(0.01314,0.00257,0.00271,0.01625),(0.02614,0.01019,0.01145,0.02622)} {(0.00000,0.00039,0.00000,0.91495),(0.00005,0.00396,0.00005,0.73936),(0.00022,0.01357,0.00022,0.54416),(0.00111,0.04167,0.00111,0.27582)} ] [8] CLV 6: [ {(0.00408,0.00007,0.00001,0.00012),(0.01339,0.00074,0.00029,0.00114),(0.02549,0.00266,0.00202,0.00368),(0.04721,0.00934,0.01397,0.01074)} {(0.00951,0.00000,0.01489,0.00000),(0.02816,0.00002,0.04784,0.00002),(0.04654,0.00007,0.08555,0.00007),(0.06304,0.00033,0.12142,0.00033)} {(0.00406,0.00301,0.00019,0.00019),(0.01324,0.00961,0.00206,0.00198),(0.02530,0.01795,0.00773,0.00717),(0.04909,0.03458,0.02958,0.02550)} {(0.00001,0.91903,0.00001,0.00081),(0.00009,0.75440,0.00009,0.00900),(0.00036,0.57599,0.00036,0.03310),(0.00170,0.33914,0.00170,0.10536)} {(0.00203,0.00009,0.00009,0.00292),(0.00662,0.00099,0.00103,0.00861),(0.01265,0.00358,0.00387,0.01437),(0.02455,0.01275,0.01479,0.02183)} {(0.00000,0.00038,0.00000,0.03554),(0.00001,0.00373,0.00001,0.08951),(0.00005,0.01197,0.00005,0.11787),(0.00037,0.03112,0.00037,0.09958)} {(0.00005,0.00000,0.87967,0.00000),(0.00046,0.00001,0.64296,0.00001),(0.00146,0.00002,0.40236,0.00002),(0.00384,0.00005,0.12792,0.00005)} {(0.00001,0.91903,0.00001,0.00081),(0.00009,0.75440,0.00009,0.00900),(0.00036,0.57599,0.00036,0.03310),(0.00170,0.33914,0.00170,0.10536)} {(0.00094,0.00003,0.00003,0.00279),(0.00260,0.00030,0.00027,0.00734),(0.00401,0.00106,0.00083,0.01028),(0.00573,0.00356,0.00251,0.01019)} {(0.00951,0.00000,0.01489,0.00000),(0.02816,0.00002,0.04784,0.00002),(0.04654,0.00007,0.08555,0.00007),(0.06304,0.00033,0.12142,0.00033)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00399,0.00149,0.00006,0.00006),(0.01244,0.00459,0.00078,0.00063),(0.02221,0.00819,0.00326,0.00223),(0.03658,0.01425,0.01454,0.00798)} {(0.00000,0.00019,0.00000,0.85586),(0.00002,0.00179,0.00002,0.58897),(0.00007,0.00561,0.00007,0.34403),(0.00024,0.01457,0.00024,0.10716)} {(0.00000,0.00019,0.00000,0.85586),(0.00002,0.00179,0.00002,0.58897),(0.00007,0.00561,0.00007,0.34403),(0.00024,0.01457,0.00024,0.10716)} {(0.00000,0.00098,0.00002,0.00000),(0.00001,0.00295,0.00017,0.00008),(0.00008,0.00511,0.00059,0.00056),(0.00066,0.00841,0.00196,0.00347)} {(0.00000,0.00019,0.00000,0.85586),(0.00002,0.00179,0.00002,0.58897),(0.00007,0.00561,0.00007,0.34403),(0.00024,0.01457,0.00024,0.10716)} {(0.00400,0.00001,0.00001,0.00000),(0.01253,0.00010,0.00020,0.00002),(0.02263,0.00040,0.00143,0.00016),(0.03856,0.00173,0.01018,0.00127)} {(0.00001,0.00009,0.00000,0.00011),(0.00009,0.00092,0.00001,0.00108),(0.00037,0.00306,0.00011,0.00335),(0.00163,0.00930,0.00098,0.00891)} {(0.00000,0.00019,0.00000,0.85586),(0.00002,0.00179,0.00002,0.58897),(0.00007,0.00561,0.00007,0.34403),(0.00024,0.01457,0.00024,0.10716)} ] [8] CLV 7: [ {(0.00002,0.95294,0.00002,0.00155),(0.00020,0.85154,0.00020,0.01584),(0.00086,0.72957,0.00086,0.05427),(0.00443,0.53189,0.00443,0.16667)} {(0.00010,0.00000,0.92937,0.00000),(0.00105,0.00001,0.77713,0.00001),(0.00379,0.00005,0.59491,0.00005),(0.01316,0.00028,0.30912,0.00028)} {(0.00204,0.00006,0.00006,0.00298),(0.00676,0.00067,0.00069,0.00921),(0.01314,0.00257,0.00271,0.01625),(0.02614,0.01019,0.01145,0.02622)} {(0.00002,0.95294,0.00002,0.00155),(0.00020,0.85154,0.00020,0.01584),(0.00086,0.72957,0.00086,0.05427),(0.00443,0.53189,0.00443,0.16667)} {(0.00000,0.00039,0.00000,0.91495),(0.00005,0.00396,0.00005,0.73936),(0.00022,0.01357,0.00022,0.54416),(0.00111,0.04167,0.00111,0.27582)} {(0.00000,0.00039,0.00000,0.91495),(0.00005,0.00396,0.00005,0.73936),(0.00022,0.01357,0.00022,0.54416),(0.00111,0.04167,0.00111,0.27582)} {(0.00010,0.00000,0.92937,0.00000),(0.00105,0.00001,0.77713,0.00001),(0.00379,0.00005,0.59491,0.00005),(0.01316,0.00028,0.30912,0.00028)} {(0.00002,0.95294,0.00002,0.00155),(0.00020,0.85154,0.00020,0.01584),(0.00086,0.72957,0.00086,0.05427),(0.00443,0.53189,0.00443,0.16667)} {(0.00409,0.00304,0.00012,0.00012),(0.01352,0.00989,0.00139,0.00135),(0.02627,0.01882,0.00542,0.00513),(0.05228,0.03641,0.02291,0.02038)} {(0.96797,0.00001,0.00088,0.00001),(0.89536,0.00011,0.00941,0.00011),(0.79994,0.00049,0.03409,0.00049),(0.61690,0.00249,0.11845,0.00249)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96797,0.00001,0.00088,0.00001),(0.89536,0.00011,0.00941,0.00011),(0.79994,0.00049,0.03409,0.00049),(0.61690,0.00249,0.11845,0.00249)} {(0.00000,0.00039,0.00000,0.91495),(0.00005,0.00396,0.00005,0.73936),(0.00022,0.01357,0.00022,0.54416),(0.00111,0.04167,0.00111,0.27582)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00001,0.01919,0.00001,0.03760),(0.00010,0.05807,0.00010,0.10822),(0.00043,0.09949,0.00043,0.17184),(0.00222,0.14887,0.00222,0.21441)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96797,0.00001,0.00088,0.00001),(0.89536,0.00011,0.00941,0.00011),(0.79994,0.00049,0.03409,0.00049),(0.61690,0.00249,0.11845,0.00249)} {(0.96797,0.00001,0.00088,0.00001),(0.89536,0.00011,0.00941,0.00011),(0.79994,0.00049,0.03409,0.00049),(0.61690,0.00249,0.11845,0.00249)} {(0.00010,0.00000,0.92937,0.00000),(0.00105,0.00001,0.77713,0.00001),(0.00379,0.00005,0.59491,0.00005),(0.01316,0.00028,0.30912,0.00028)} ] TEST ti/tv = 10.0000 [9] P-matrix for branch length 0.1000 +0.9919 +0.0020 +0.0050 +0.0010 +0.0015 +0.9879 +0.0005 +0.0100 +0.0151 +0.0020 +0.9818 +0.0010 +0.0015 +0.0201 +0.0005 +0.9779 +0.9724 +0.0071 +0.0170 +0.0035 +0.0053 +0.9594 +0.0018 +0.0335 +0.0510 +0.0071 +0.9384 +0.0035 +0.0053 +0.0670 +0.0018 +0.9259 +0.9441 +0.0147 +0.0339 +0.0073 +0.0110 +0.9194 +0.0037 +0.0659 +0.1018 +0.0147 +0.8762 +0.0073 +0.0110 +0.1319 +0.0037 +0.8535 +0.8776 +0.0341 +0.0712 +0.0170 +0.0256 +0.8325 +0.0085 +0.1334 +0.2137 +0.0341 +0.7352 +0.0170 +0.0256 +0.2669 +0.0085 +0.6990 [9] P-matrix for branch length 0.2000 +0.9839 +0.0041 +0.0100 +0.0020 +0.0031 +0.9762 +0.0010 +0.0198 +0.0299 +0.0041 +0.9640 +0.0020 +0.0031 +0.0395 +0.0010 +0.9564 +0.9465 +0.0140 +0.0325 +0.0070 +0.0105 +0.9228 +0.0035 +0.0632 +0.0975 +0.0140 +0.8815 +0.0070 +0.0105 +0.1264 +0.0035 +0.8596 +0.8950 +0.0288 +0.0619 +0.0144 +0.0216 +0.8542 +0.0072 +0.1170 +0.1856 +0.0288 +0.7713 +0.0144 +0.0216 +0.2340 +0.0072 +0.7373 +0.7868 +0.0653 +0.1153 +0.0326 +0.0489 +0.7298 +0.0163 +0.2049 +0.3460 +0.0653 +0.5561 +0.0326 +0.0489 +0.4099 +0.0163 +0.5249 [9] P-matrix for branch length 1.0000 +0.9252 +0.0199 +0.0449 +0.0100 +0.0149 +0.8937 +0.0050 +0.0863 +0.1347 +0.0199 +0.8354 +0.0100 +0.0149 +0.1727 +0.0050 +0.8074 +0.7870 +0.0652 +0.1153 +0.0326 +0.0489 +0.7300 +0.0163 +0.2048 +0.3458 +0.0652 +0.5564 +0.0326 +0.0489 +0.4097 +0.0163 +0.5251 +0.6548 +0.1246 +0.1584 +0.0623 +0.0934 +0.6142 +0.0311 +0.2612 +0.4751 +0.1246 +0.3381 +0.0623 +0.0934 +0.5224 +0.0311 +0.3530 +0.4889 +0.2358 +0.1574 +0.1179 +0.1769 +0.5106 +0.0590 +0.2536 +0.4722 +0.2358 +0.1741 +0.1179 +0.1769 +0.5072 +0.0590 +0.2570 [9] P-matrix for branch length 1.0000 +0.9252 +0.0199 +0.0449 +0.0100 +0.0149 +0.8937 +0.0050 +0.0863 +0.1347 +0.0199 +0.8354 +0.0100 +0.0149 +0.1727 +0.0050 +0.8074 +0.7870 +0.0652 +0.1153 +0.0326 +0.0489 +0.7300 +0.0163 +0.2048 +0.3458 +0.0652 +0.5564 +0.0326 +0.0489 +0.4097 +0.0163 +0.5251 +0.6548 +0.1246 +0.1584 +0.0623 +0.0934 +0.6142 +0.0311 +0.2612 +0.4751 +0.1246 +0.3381 +0.0623 +0.0934 +0.5224 +0.0311 +0.3530 +0.4889 +0.2358 +0.1574 +0.1179 +0.1769 +0.5106 +0.0590 +0.2536 +0.4722 +0.2358 +0.1741 +0.1179 +0.1769 +0.5072 +0.0590 +0.2570 [9] Tip 0: [ {(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000),(1.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [9] Tip 1: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [9] Tip 2: [ {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} ] [9] Tip 3: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [9] Tip 4: [ {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000),(0.00000,1.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000),(0.00000,0.00000,0.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000),(1.00000,0.00000,0.00000,0.00000)} {(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000),(0.00000,0.00000,1.00000,0.00000)} ] [9] CLV 5: [ {(0.00401,0.02226,0.00013,0.03790),(0.01333,0.06802,0.00146,0.11001),(0.02616,0.11837,0.00575,0.17755),(0.05347,0.18529,0.02471,0.23519)} {(0.96814,0.00001,0.00089,0.00001),(0.89592,0.00011,0.00951,0.00011),(0.80102,0.00047,0.03443,0.00047),(0.61904,0.00239,0.11971,0.00239)} {(0.00400,0.00298,0.00012,0.00012),(0.01323,0.00968,0.00136,0.00133),(0.02574,0.01843,0.00534,0.00505),(0.05134,0.03571,0.02258,0.02006)} {(0.00002,0.95293,0.00002,0.00156),(0.00020,0.85156,0.00020,0.01599),(0.00083,0.72973,0.00083,0.05475),(0.00426,0.53261,0.00426,0.16801)} {(0.00200,0.00006,0.00006,0.00292),(0.00662,0.00066,0.00068,0.00901),(0.01287,0.00252,0.00267,0.01590),(0.02567,0.01003,0.01129,0.02569)} {(0.00001,0.01928,0.00001,0.03778),(0.00010,0.05834,0.00010,0.10868),(0.00041,0.09994,0.00041,0.17250),(0.00213,0.14957,0.00213,0.21514)} {(0.00010,0.00000,0.92935,0.00000),(0.00106,0.00001,0.77709,0.00001),(0.00383,0.00005,0.59489,0.00005),(0.01330,0.00027,0.30928,0.00027)} {(0.00002,0.95293,0.00002,0.00156),(0.00020,0.85156,0.00020,0.01599),(0.00083,0.72973,0.00083,0.05475),(0.00426,0.53261,0.00426,0.16801)} {(0.00000,0.00039,0.00000,0.91476),(0.00005,0.00400,0.00005,0.73888),(0.00021,0.01369,0.00021,0.54354),(0.00106,0.04200,0.00106,0.27547)} {(0.96814,0.00001,0.00089,0.00001),(0.89592,0.00011,0.00951,0.00011),(0.80102,0.00047,0.03443,0.00047),(0.61904,0.00239,0.11971,0.00239)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96814,0.00001,0.00089,0.00001),(0.89592,0.00011,0.00951,0.00011),(0.80102,0.00047,0.03443,0.00047),(0.61904,0.00239,0.11971,0.00239)} {(0.00000,0.00039,0.00000,0.91476),(0.00005,0.00400,0.00005,0.73888),(0.00021,0.01369,0.00021,0.54354),(0.00106,0.04200,0.00106,0.27547)} {(0.00000,0.00039,0.00000,0.91476),(0.00005,0.00400,0.00005,0.73888),(0.00021,0.01369,0.00021,0.54354),(0.00106,0.04200,0.00106,0.27547)} {(0.00004,0.00099,0.00392,0.00004),(0.00045,0.00323,0.01232,0.00044),(0.00178,0.00614,0.02219,0.00168),(0.00753,0.01190,0.03629,0.00669)} {(0.00000,0.00039,0.00000,0.91476),(0.00005,0.00400,0.00005,0.73888),(0.00021,0.01369,0.00021,0.54354),(0.00106,0.04200,0.00106,0.27547)} {(0.00400,0.00298,0.00012,0.00012),(0.01323,0.00968,0.00136,0.00133),(0.02574,0.01843,0.00534,0.00505),(0.05134,0.03571,0.02258,0.02006)} {(0.00200,0.00006,0.00006,0.00292),(0.00662,0.00066,0.00068,0.00901),(0.01287,0.00252,0.00267,0.01590),(0.02567,0.01003,0.01129,0.02569)} {(0.00000,0.00039,0.00000,0.91476),(0.00005,0.00400,0.00005,0.73888),(0.00021,0.01369,0.00021,0.54354),(0.00106,0.04200,0.00106,0.27547)} ] [9] CLV 6: [ {(0.00400,0.00007,0.00001,0.00011),(0.01312,0.00072,0.00028,0.00112),(0.02499,0.00261,0.00199,0.00361),(0.04643,0.00916,0.01381,0.01054)} {(0.00956,0.00000,0.01497,0.00000),(0.02832,0.00002,0.04814,0.00002),(0.04685,0.00007,0.08618,0.00007),(0.06366,0.00031,0.12259,0.00031)} {(0.00398,0.00295,0.00019,0.00018),(0.01296,0.00940,0.00203,0.00195),(0.02479,0.01758,0.00760,0.00704),(0.04822,0.03391,0.02913,0.02506)} {(0.00001,0.91901,0.00001,0.00082),(0.00009,0.75443,0.00009,0.00909),(0.00034,0.57624,0.00034,0.03345),(0.00163,0.34006,0.00163,0.10646)} {(0.00199,0.00009,0.00009,0.00286),(0.00648,0.00097,0.00101,0.00843),(0.01240,0.00352,0.00380,0.01406),(0.02411,0.01253,0.01456,0.02138)} {(0.00000,0.00038,0.00000,0.03570),(0.00001,0.00377,0.00001,0.08986),(0.00005,0.01208,0.00005,0.11827),(0.00035,0.03142,0.00035,0.09992)} {(0.00005,0.00000,0.87963,0.00000),(0.00046,0.00000,0.64290,0.00000),(0.00147,0.00002,0.40234,0.00002),(0.00389,0.00005,0.12804,0.00005)} {(0.00001,0.91901,0.00001,0.00082),(0.00009,0.75443,0.00009,0.00909),(0.00034,0.57624,0.00034,0.03345),(0.00163,0.34006,0.00163,0.10646)} {(0.00092,0.00003,0.00003,0.00273),(0.00254,0.00030,0.00026,0.00718),(0.00392,0.00104,0.00081,0.01005),(0.00561,0.00351,0.00247,0.00997)} {(0.00956,0.00000,0.01497,0.00000),(0.02832,0.00002,0.04814,0.00002),(0.04685,0.00007,0.08618,0.00007),(0.06366,0.00031,0.12259,0.00031)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00391,0.00145,0.00006,0.00006),(0.01218,0.00449,0.00076,0.00062),(0.02179,0.00802,0.00321,0.00220),(0.03601,0.01398,0.01438,0.00785)} {(0.00000,0.00019,0.00000,0.85555),(0.00002,0.00181,0.00002,0.58830),(0.00006,0.00566,0.00006,0.34335),(0.00023,0.01471,0.00023,0.10697)} {(0.00000,0.00019,0.00000,0.85555),(0.00002,0.00181,0.00002,0.58830),(0.00006,0.00566,0.00006,0.34335),(0.00023,0.01471,0.00023,0.10697)} {(0.00000,0.00096,0.00002,0.00000),(0.00001,0.00289,0.00016,0.00008),(0.00007,0.00501,0.00057,0.00055),(0.00063,0.00825,0.00188,0.00342)} {(0.00000,0.00019,0.00000,0.85555),(0.00002,0.00181,0.00002,0.58830),(0.00006,0.00566,0.00006,0.34335),(0.00023,0.01471,0.00023,0.10697)} {(0.00391,0.00001,0.00001,0.00000),(0.01227,0.00010,0.00020,0.00002),(0.02219,0.00038,0.00141,0.00015),(0.03794,0.00166,0.01008,0.00123)} {(0.00001,0.00009,0.00000,0.00011),(0.00009,0.00090,0.00001,0.00107),(0.00036,0.00301,0.00011,0.00329),(0.00157,0.00914,0.00095,0.00877)} {(0.00000,0.00019,0.00000,0.85555),(0.00002,0.00181,0.00002,0.58830),(0.00006,0.00566,0.00006,0.34335),(0.00023,0.01471,0.00023,0.10697)} ] [9] CLV 7: [ {(0.00002,0.95293,0.00002,0.00156),(0.00020,0.85156,0.00020,0.01599),(0.00083,0.72973,0.00083,0.05475),(0.00426,0.53261,0.00426,0.16801)} {(0.00010,0.00000,0.92935,0.00000),(0.00106,0.00001,0.77709,0.00001),(0.00383,0.00005,0.59489,0.00005),(0.01330,0.00027,0.30928,0.00027)} {(0.00200,0.00006,0.00006,0.00292),(0.00662,0.00066,0.00068,0.00901),(0.01287,0.00252,0.00267,0.01590),(0.02567,0.01003,0.01129,0.02569)} {(0.00002,0.95293,0.00002,0.00156),(0.00020,0.85156,0.00020,0.01599),(0.00083,0.72973,0.00083,0.05475),(0.00426,0.53261,0.00426,0.16801)} {(0.00000,0.00039,0.00000,0.91476),(0.00005,0.00400,0.00005,0.73888),(0.00021,0.01369,0.00021,0.54354),(0.00106,0.04200,0.00106,0.27547)} {(0.00000,0.00039,0.00000,0.91476),(0.00005,0.00400,0.00005,0.73888),(0.00021,0.01369,0.00021,0.54354),(0.00106,0.04200,0.00106,0.27547)} {(0.00010,0.00000,0.92935,0.00000),(0.00106,0.00001,0.77709,0.00001),(0.00383,0.00005,0.59489,0.00005),(0.01330,0.00027,0.30928,0.00027)} {(0.00002,0.95293,0.00002,0.00156),(0.00020,0.85156,0.00020,0.01599),(0.00083,0.72973,0.00083,0.05475),(0.00426,0.53261,0.00426,0.16801)} {(0.00400,0.00298,0.00012,0.00012),(0.01323,0.00968,0.00136,0.00133),(0.02574,0.01843,0.00534,0.00505),(0.05134,0.03571,0.02258,0.02006)} {(0.96814,0.00001,0.00089,0.00001),(0.89592,0.00011,0.00951,0.00011),(0.80102,0.00047,0.03443,0.00047),(0.61904,0.00239,0.11971,0.00239)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96814,0.00001,0.00089,0.00001),(0.89592,0.00011,0.00951,0.00011),(0.80102,0.00047,0.03443,0.00047),(0.61904,0.00239,0.11971,0.00239)} {(0.00000,0.00039,0.00000,0.91476),(0.00005,0.00400,0.00005,0.73888),(0.00021,0.01369,0.00021,0.54354),(0.00106,0.04200,0.00106,0.27547)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.00001,0.01928,0.00001,0.03778),(0.00010,0.05834,0.00010,0.10868),(0.00041,0.09994,0.00041,0.17250),(0.00213,0.14957,0.00213,0.21514)} {(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000),(1.00000,1.00000,1.00000,1.00000)} {(0.96814,0.00001,0.00089,0.00001),(0.89592,0.00011,0.00951,0.00011),(0.80102,0.00047,0.03443,0.00047),(0.61904,0.00239,0.11971,0.00239)} {(0.96814,0.00001,0.00089,0.00001),(0.89592,0.00011,0.00951,0.00011),(0.80102,0.00047,0.03443,0.00047),(0.61904,0.00239,0.11971,0.00239)} {(0.00010,0.00000,0.92935,0.00000),(0.00106,0.00001,0.77709,0.00001),(0.00383,0.00005,0.59489,0.00005),(0.01330,0.00027,0.30928,0.00027)} ] ti/tv: 0.1750 logL: -90.7242 ti/tv: 1.0000 logL: -89.4684 ti/tv: 1.5000 logL: -89.8406 ti/tv: 2.2500 logL: -90.6520 ti/tv: 2.7250 logL: -91.2083 ti/tv: 4.0000 logL: -92.6858 ti/tv: 7.1250 logL: -95.8560 ti/tv: 8.1928 logL: -96.7917 ti/tv: 9.7365 logL: -98.0345 ti/tv: 10.0000 logL: -98.2350 libpll-0.3.1/test/out/partial-traversal.out000066400000000000000000000061701310701451700207500ustar00rootroot00000000000000Number of tip/leaf nodes in tree: 246 Number of inner nodes in tree: 244 Total number of nodes in tree: 490 Number of branches in tree: 489 Computing logL between CLV 282 and 49 - (pmatrix 49 with branch length 0.021165) Traversal size: 490 Operations: 244 Matrices: 489 Log-L: -131248.949029 Computing logL between CLV 414 and 409 - (pmatrix 409 with branch length 0.035957) Traversal size: 25 Operations: 20 Matrices: 25 Log-L: -131248.949029 Computing logL between CLV 336 and 339 - (pmatrix 336 with branch length 0.011341) Traversal size: 13 Operations: 12 Matrices: 13 Log-L: -131248.949029 Computing logL between CLV 285 and 286 - (pmatrix 285 with branch length 0.000001) Traversal size: 22 Operations: 19 Matrices: 22 Log-L: -131248.949029 Computing logL between CLV 352 and 118 - (pmatrix 118 with branch length 0.000459) Traversal size: 23 Operations: 18 Matrices: 22 Log-L: -131248.949029 Computing logL between CLV 395 and 162 - (pmatrix 162 with branch length 0.001463) Traversal size: 16 Operations: 10 Matrices: 15 Log-L: -131248.949029 Computing logL between CLV 391 and 392 - (pmatrix 391 with branch length 0.052018) Traversal size: 8 Operations: 5 Matrices: 8 Log-L: -131248.949029 Computing logL between CLV 295 and 57 - (pmatrix 57 with branch length 0.036181) Traversal size: 19 Operations: 14 Matrices: 18 Log-L: -131248.949029 Computing logL between CLV 328 and 327 - (pmatrix 327 with branch length 0.000001) Traversal size: 20 Operations: 15 Matrices: 20 Log-L: -131248.949029 Computing logL between CLV 408 and 176 - (pmatrix 176 with branch length 0.065424) Traversal size: 14 Operations: 11 Matrices: 13 Log-L: -131248.949029 Computing logL between CLV 359 and 358 - (pmatrix 358 with branch length 0.000001) Traversal size: 18 Operations: 14 Matrices: 18 Log-L: -131248.949029 Computing logL between CLV 418 and 189 - (pmatrix 189 with branch length 0.004670) Traversal size: 25 Operations: 18 Matrices: 24 Log-L: -131248.949029 Computing logL between CLV 438 and 199 - (pmatrix 199 with branch length 0.011430) Traversal size: 19 Operations: 11 Matrices: 18 Log-L: -131248.949029 Computing logL between CLV 254 and 15 - (pmatrix 15 with branch length 0.001928) Traversal size: 23 Operations: 18 Matrices: 22 Log-L: -131248.949029 Computing logL between CLV 364 and 133 - (pmatrix 133 with branch length 0.003250) Traversal size: 26 Operations: 19 Matrices: 25 Log-L: -131248.949029 Computing logL between CLV 464 and 234 - (pmatrix 234 with branch length 0.096126) Traversal size: 29 Operations: 20 Matrices: 28 Log-L: -131248.949029 Computing logL between CLV 379 and 380 - (pmatrix 379 with branch length 0.004436) Traversal size: 27 Operations: 20 Matrices: 27 Log-L: -131248.949029 Computing logL between CLV 290 and 264 - (pmatrix 264 with branch length 0.055944) Traversal size: 20 Operations: 17 Matrices: 20 Log-L: -131248.949029 Computing logL between CLV 322 and 88 - (pmatrix 88 with branch length 0.003990) Traversal size: 20 Operations: 16 Matrices: 19 Log-L: -131248.949029 Computing logL between CLV 372 and 371 - (pmatrix 371 with branch length 0.001314) Traversal size: 20 Operations: 15 Matrices: 20 Log-L: -131248.949029 libpll-0.3.1/test/out/protein-models.exe.out000066400000000000000000650030251310701451700210430ustar00rootroot00000000000000Creating PLL partition Setting model Dayhoff... Updating prob matrices... P-matrix for branch length 0.100000 +0.98195 +0.00015 +0.00054 +0.00076 +0.00016 +0.00046 +0.00132 +0.00287 +0.00011 +0.00033 +0.00048 +0.00029 +0.00014 +0.00010 +0.00171 +0.00381 +0.00292 +0.00000 +0.00010 +0.00181 +0.00032 +0.98824 +0.00018 +0.00000 +0.00010 +0.00127 +0.00001 +0.00011 +0.00109 +0.00032 +0.00018 +0.00503 +0.00018 +0.00008 +0.00071 +0.00144 +0.00021 +0.00029 +0.00003 +0.00021 +0.00116 +0.00018 +0.97585 +0.00566 +0.00000 +0.00054 +0.00100 +0.00166 +0.00241 +0.00038 +0.00039 +0.00343 +0.00000 +0.00008 +0.00029 +0.00460 +0.00180 +0.00003 +0.00038 +0.00014 +0.00142 +0.00000 +0.00488 +0.98087 +0.00000 +0.00070 +0.00764 +0.00150 +0.00040 +0.00012 +0.00000 +0.00078 +0.00000 +0.00000 +0.00009 +0.00090 +0.00053 +0.00000 +0.00000 +0.00016 +0.00043 +0.00013 +0.00000 +0.00000 +0.99636 +0.00000 +0.00000 +0.00013 +0.00013 +0.00022 +0.00000 +0.00000 +0.00000 +0.00000 +0.00013 +0.00151 +0.00013 +0.00000 +0.00039 +0.00043 +0.00105 +0.00136 +0.00057 +0.00086 +0.00000 +0.98321 +0.00475 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Updating prob matrices... 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Updating prob matrices... 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Updating prob matrices... 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Updating prob matrices... P-matrix for branch length 0.100000 +0.98699 +0.00005 +0.00013 +0.00004 +0.00004 +0.00001 +0.00003 +0.00079 +0.00005 +0.00100 +0.00052 +0.00002 +0.00090 +0.00005 +0.00035 +0.00325 +0.00479 +0.00001 +0.00003 +0.00098 +0.00020 +0.99722 +0.00006 +0.00000 +0.00007 +0.00065 +0.00001 +0.00015 +0.00054 +0.00002 +0.00031 +0.00038 +0.00001 +0.00003 +0.00015 +0.00005 +0.00002 +0.00007 +0.00001 +0.00004 +0.00024 +0.00003 +0.98479 +0.00175 +0.00004 +0.00051 +0.00018 +0.00035 +0.00162 +0.00028 +0.00031 +0.00163 +0.00041 +0.00011 +0.00046 +0.00412 +0.00238 +0.00004 +0.00074 +0.00001 +0.00015 +0.00000 +0.00360 +0.99243 +0.00000 +0.00016 +0.00164 +0.00037 +0.00038 +0.00005 +0.00004 +0.00001 +0.00001 +0.00004 +0.00009 +0.00059 +0.00029 +0.00007 +0.00008 +0.00001 +0.00051 +0.00023 +0.00027 +0.00000 +0.99095 +0.00022 +0.00001 +0.00020 +0.00046 +0.00064 +0.00051 +0.00001 +0.00004 +0.00051 +0.00020 +0.00232 +0.00180 +0.00011 +0.00098 +0.00001 +0.00002 +0.00049 +0.00079 +0.00012 +0.00005 +0.99061 +0.00088 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Updating prob matrices... 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Updating prob matrices... 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Updating prob matrices... P-matrix for branch length 0.100000 +0.98755 +0.00017 +0.00025 +0.00017 +0.00016 +0.00016 +0.00064 +0.00145 +0.00004 +0.00031 +0.00052 +0.00031 +0.00011 +0.00009 +0.00055 +0.00392 +0.00189 +0.00001 +0.00005 +0.00165 +0.00021 +0.98775 +0.00039 +0.00004 +0.00019 +0.00173 +0.00021 +0.00053 +0.00046 +0.00029 +0.00054 +0.00582 +0.00007 +0.00007 +0.00010 +0.00063 +0.00045 +0.00011 +0.00026 +0.00016 +0.00046 +0.00059 +0.97992 +0.00424 +0.00013 +0.00076 +0.00136 +0.00142 +0.00089 +0.00035 +0.00030 +0.00315 +0.00004 +0.00013 +0.00020 +0.00334 +0.00196 +0.00002 +0.00060 +0.00015 +0.00035 +0.00007 +0.00469 +0.98605 +0.00000 +0.00040 +0.00472 +0.00094 +0.00021 +0.00002 +0.00003 +0.00055 +0.00003 +0.00003 +0.00019 +0.00096 +0.00038 +0.00001 +0.00023 +0.00013 +0.00132 +0.00132 +0.00057 +0.00001 +0.98578 +0.00001 +0.00002 +0.00066 +0.00028 +0.00059 +0.00104 +0.00007 +0.00009 +0.00096 +0.00032 +0.00374 +0.00082 +0.00020 +0.00117 +0.00101 +0.00031 +0.00282 +0.00082 +0.00039 +0.00000 +0.98339 +0.00399 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Updating prob matrices... 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Updating prob matrices... 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Updating prob matrices... 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Updating prob matrices... 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Updating prob matrices... 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Updating prob matrices... 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Updating prob matrices... 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Updating prob matrices... 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Updating prob matrices... 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Updating prob matrices... 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Updating prob matrices... 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{(0.000334,0.000001,0.000002,0.000000,0.000000,0.000003,0.000009,0.000003,0.000000,0.000000,0.000000,0.000278,0.000000,0.000000,0.000001,0.000001,0.000010,0.000000,0.000000,0.000000),(0.001139,0.000018,0.000025,0.000006,0.000001,0.000037,0.000098,0.000035,0.000003,0.000001,0.000000,0.000930,0.000002,0.000000,0.000014,0.000017,0.000106,0.000000,0.000000,0.000006),(0.002293,0.000086,0.000109,0.000035,0.000007,0.000145,0.000380,0.000152,0.000013,0.000003,0.000001,0.001824,0.000011,0.000001,0.000055,0.000069,0.000401,0.000001,0.000002,0.000024),(0.004761,0.000483,0.000546,0.000271,0.000075,0.000633,0.001545,0.000778,0.000090,0.000032,0.000015,0.003576,0.000070,0.000010,0.000237,0.000310,0.001536,0.000015,0.000016,0.000124)} ] Log-L (StmtREV): -820.453407 libpll-0.3.1/test/out/protein-models.out000066400000000000000000270520151310701451700202640ustar00rootroot00000000000000Creating PLL partition Setting model Dayhoff... Updating prob matrices... 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{(0.000565,0.000006,0.000016,0.000004,0.000000,0.000007,0.000008,0.000003,0.000000,0.000002,0.000000,0.000621,0.000009,0.000000,0.000004,0.000020,0.000025,0.000000,0.000000,0.000001),(0.001906,0.000077,0.000177,0.000052,0.000000,0.000078,0.000092,0.000039,0.000005,0.000019,0.000005,0.002181,0.000097,0.000000,0.000049,0.000215,0.000271,0.000000,0.000002,0.000014),(0.003756,0.000328,0.000689,0.000223,0.000002,0.000308,0.000355,0.000162,0.000026,0.000080,0.000021,0.004557,0.000373,0.000001,0.000205,0.000813,0.001007,0.000000,0.000009,0.000066),(0.007188,0.001633,0.002799,0.001103,0.000023,0.001338,0.001470,0.000791,0.000209,0.000412,0.000124,0.010071,0.001500,0.000013,0.000980,0.003104,0.003712,0.000007,0.000050,0.000381)} ] Log-L (Dayhoff): -803.988261 Setting model LG... Updating prob matrices... 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{(0.000917,0.000010,0.000002,0.000000,0.000000,0.000012,0.000007,0.000002,0.000001,0.000000,0.000000,0.001126,0.000003,0.000000,0.000002,0.000013,0.000009,0.000000,0.000000,0.000002),(0.002929,0.000115,0.000031,0.000006,0.000004,0.000128,0.000077,0.000027,0.000012,0.000002,0.000003,0.003623,0.000030,0.000000,0.000020,0.000146,0.000101,0.000001,0.000001,0.000020),(0.005390,0.000460,0.000143,0.000030,0.000030,0.000491,0.000299,0.000114,0.000056,0.000010,0.000012,0.006748,0.000114,0.000002,0.000083,0.000562,0.000393,0.000003,0.000007,0.000082),(0.009188,0.002027,0.000801,0.000209,0.000258,0.001967,0.001235,0.000560,0.000332,0.000081,0.000074,0.011869,0.000460,0.000018,0.000401,0.002248,0.001623,0.000021,0.000042,0.000371)} ] Log-L (LG): -776.371595 Setting model DCMut... Updating prob matrices... 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Updating prob matrices... 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Updating prob matrices... P-matrix for branch length 0.100000 +0.98699 +0.00005 +0.00013 +0.00004 +0.00004 +0.00001 +0.00003 +0.00079 +0.00005 +0.00100 +0.00052 +0.00002 +0.00090 +0.00005 +0.00035 +0.00325 +0.00479 +0.00001 +0.00003 +0.00098 +0.00020 +0.99722 +0.00006 +0.00000 +0.00007 +0.00065 +0.00001 +0.00015 +0.00054 +0.00002 +0.00031 +0.00038 +0.00001 +0.00003 +0.00015 +0.00005 +0.00002 +0.00007 +0.00001 +0.00004 +0.00024 +0.00003 +0.98479 +0.00175 +0.00004 +0.00051 +0.00018 +0.00035 +0.00162 +0.00028 +0.00031 +0.00163 +0.00041 +0.00011 +0.00046 +0.00412 +0.00238 +0.00004 +0.00074 +0.00001 +0.00015 +0.00000 +0.00360 +0.99243 +0.00000 +0.00016 +0.00164 +0.00037 +0.00038 +0.00005 +0.00004 +0.00001 +0.00001 +0.00004 +0.00009 +0.00059 +0.00029 +0.00007 +0.00008 +0.00001 +0.00051 +0.00023 +0.00027 +0.00000 +0.99095 +0.00022 +0.00001 +0.00020 +0.00046 +0.00064 +0.00051 +0.00001 +0.00004 +0.00051 +0.00020 +0.00232 +0.00180 +0.00011 +0.00098 +0.00001 +0.00002 +0.00049 +0.00079 +0.00012 +0.00005 +0.99061 +0.00088 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Updating prob matrices... 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Updating prob matrices... 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Updating prob matrices... 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Updating prob matrices... 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{(0.001177,0.000011,0.000005,0.000002,0.000001,0.000011,0.000009,0.000003,0.000002,0.000000,0.000001,0.001535,0.000003,0.000000,0.000003,0.000011,0.000011,0.000000,0.000000,0.000003),(0.003716,0.000118,0.000053,0.000021,0.000009,0.000124,0.000094,0.000030,0.000018,0.000006,0.000006,0.004870,0.000031,0.000003,0.000037,0.000118,0.000124,0.000003,0.000004,0.000035),(0.006720,0.000463,0.000218,0.000089,0.000042,0.000471,0.000360,0.000122,0.000080,0.000029,0.000028,0.008869,0.000121,0.000013,0.000150,0.000450,0.000466,0.000015,0.000020,0.000137),(0.010920,0.001931,0.000997,0.000461,0.000242,0.001843,0.001433,0.000577,0.000421,0.000173,0.000151,0.014668,0.000511,0.000075,0.000679,0.001768,0.001787,0.000082,0.000108,0.000584)} ] Log-L (VT): -780.799078 Setting model Blosum62... Updating prob matrices... P-matrix for branch length 0.100000 +0.98530 +0.00047 +0.00027 +0.00036 +0.00044 +0.00050 +0.00077 +0.00175 +0.00023 +0.00051 +0.00096 +0.00091 +0.00038 +0.00028 +0.00056 +0.00297 +0.00107 +0.00007 +0.00028 +0.00193 +0.00066 +0.98770 +0.00071 +0.00033 +0.00007 +0.00124 +0.00089 +0.00038 +0.00046 +0.00019 +0.00075 +0.00379 +0.00030 +0.00021 +0.00021 +0.00078 +0.00057 +0.00007 +0.00028 +0.00039 +0.00044 +0.00082 +0.98704 +0.00208 +0.00012 +0.00076 +0.00082 +0.00122 +0.00076 +0.00024 +0.00026 +0.00112 +0.00020 +0.00020 +0.00024 +0.00200 +0.00117 +0.00003 +0.00021 +0.00028 +0.00049 +0.00032 +0.00173 +0.98952 +0.00007 +0.00049 +0.00246 +0.00072 +0.00025 +0.00035 +0.00026 +0.00073 +0.00007 +0.00016 +0.00035 +0.00109 +0.00058 +0.00002 +0.00010 +0.00023 +0.00131 +0.00015 +0.00022 +0.00016 +0.99216 +0.00014 +0.00009 +0.00038 +0.00011 +0.00064 +0.00100 +0.00020 +0.00023 +0.00025 +0.00017 +0.00083 +0.00069 +0.00008 +0.00018 +0.00099 +0.00108 +0.00190 +0.00100 +0.00078 +0.00010 +0.98222 +0.00360 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Updating prob matrices... 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Updating prob matrices... 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Updating prob matrices... 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Updating prob matrices... P-matrix for branch length 0.100000 +0.98559 +0.00048 +0.00029 +0.00027 +0.00039 +0.00049 +0.00072 +0.00161 +0.00023 +0.00037 +0.00101 +0.00056 +0.00044 +0.00032 +0.00068 +0.00303 +0.00127 +0.00007 +0.00027 +0.00189 +0.00067 +0.98774 +0.00059 +0.00036 +0.00012 +0.00131 +0.00083 +0.00053 +0.00057 +0.00028 +0.00065 +0.00333 +0.00023 +0.00018 +0.00036 +0.00081 +0.00065 +0.00013 +0.00030 +0.00036 +0.00059 +0.00084 +0.98457 +0.00208 +0.00022 +0.00101 +0.00088 +0.00139 +0.00089 +0.00033 +0.00051 +0.00137 +0.00021 +0.00025 +0.00039 +0.00226 +0.00132 +0.00009 +0.00034 +0.00044 +0.00046 +0.00043 +0.00176 +0.98792 +0.00009 +0.00075 +0.00302 +0.00075 +0.00033 +0.00021 +0.00034 +0.00076 +0.00010 +0.00013 +0.00042 +0.00127 +0.00073 +0.00008 +0.00021 +0.00026 +0.00105 +0.00022 +0.00029 +0.00015 +0.99308 +0.00011 +0.00006 +0.00032 +0.00016 +0.00033 +0.00057 +0.00019 +0.00018 +0.00039 +0.00011 +0.00088 +0.00062 +0.00009 +0.00026 +0.00092 +0.00110 +0.00208 +0.00113 +0.00099 +0.00009 +0.98253 +0.00285 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Updating prob matrices... 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Updating prob matrices... 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Updating prob matrices... 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Updating prob matrices... 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Updating prob matrices... 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{(0.000009,0.000010,0.000000,0.000006,0.000002,0.000000,0.000012,0.956923,0.000000,0.000000,0.000000,0.000000,0.000000,0.000000,0.000000,0.000007,0.000000,0.000000,0.000000,0.000000),(0.000095,0.000110,0.000004,0.000063,0.000019,0.000000,0.000131,0.858310,0.000000,0.000000,0.000000,0.000005,0.000000,0.000000,0.000000,0.000072,0.000001,0.000004,0.000000,0.000003),(0.000363,0.000399,0.000019,0.000248,0.000080,0.000002,0.000493,0.726951,0.000001,0.000001,0.000000,0.000023,0.000000,0.000001,0.000002,0.000254,0.000004,0.000018,0.000000,0.000014),(0.001423,0.001412,0.000109,0.001041,0.000406,0.000031,0.001878,0.471929,0.000016,0.000007,0.000005,0.000150,0.000001,0.000010,0.000031,0.000829,0.000037,0.000111,0.000005,0.000071)} 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{(0.000002,0.000001,0.000000,0.000000,0.000000,0.000002,0.000000,0.000000,0.000001,0.000000,0.000030,0.000000,0.000000,0.000000,0.897698,0.000058,0.000001,0.000000,0.000000,0.000000),(0.000021,0.000006,0.000001,0.000001,0.000000,0.000021,0.000003,0.000000,0.000009,0.000000,0.000310,0.000002,0.000000,0.000003,0.688706,0.000566,0.000013,0.000000,0.000000,0.000000),(0.000079,0.000022,0.000006,0.000005,0.000002,0.000072,0.000011,0.000002,0.000030,0.000001,0.001059,0.000008,0.000003,0.000019,0.461709,0.001779,0.000050,0.000000,0.000001,0.000002),(0.000298,0.000085,0.000043,0.000026,0.000026,0.000237,0.000051,0.000025,0.000098,0.000021,0.003167,0.000041,0.000027,0.000182,0.169279,0.004353,0.000200,0.000003,0.000018,0.000017)} {(0.000000,0.000000,0.000000,0.000000,0.000004,0.000000,0.000000,0.000000,0.000000,0.000001,0.000027,0.000000,0.000000,0.956549,0.000001,0.000094,0.000000,0.000001,0.000017,0.000001),(0.000000,0.000000,0.000000,0.000000,0.000050,0.000000,0.000000,0.000001,0.000000,0.000010,0.000298,0.000001,0.000003,0.857772,0.000020,0.000984,0.000000,0.000006,0.000188,0.000011),(0.000004,0.000002,0.000002,0.000000,0.000205,0.000000,0.000001,0.000004,0.000005,0.000045,0.001160,0.000003,0.000013,0.727701,0.000135,0.003461,0.000002,0.000024,0.000729,0.000049),(0.000057,0.000029,0.000031,0.000007,0.000944,0.000006,0.000015,0.000055,0.000094,0.000254,0.004807,0.000019,0.000098,0.480001,0.001273,0.011260,0.000041,0.000119,0.002984,0.000254)} {(0.000334,0.000001,0.000002,0.000000,0.000000,0.000003,0.000009,0.000003,0.000000,0.000000,0.000000,0.000278,0.000000,0.000000,0.000001,0.000001,0.000010,0.000000,0.000000,0.000000),(0.001139,0.000018,0.000025,0.000006,0.000001,0.000037,0.000098,0.000035,0.000003,0.000001,0.000000,0.000930,0.000002,0.000000,0.000014,0.000017,0.000106,0.000000,0.000000,0.000006),(0.002293,0.000086,0.000109,0.000035,0.000007,0.000145,0.000380,0.000152,0.000013,0.000003,0.000001,0.001824,0.000011,0.000001,0.000055,0.000069,0.000401,0.000001,0.000002,0.000024),(0.004761,0.000483,0.000546,0.000271,0.000075,0.000633,0.001545,0.000778,0.000090,0.000032,0.000015,0.003576,0.000070,0.000010,0.000237,0.000310,0.001536,0.000015,0.000016,0.000124)} ] Log-L (StmtREV): -820.453407 libpll-0.3.1/test/out/rooted-tipinner.out000066400000000000000000000652031310701451700204370ustar00rootroot00000000000000Number of tip/leaf nodes in tree: 5 Number of inner nodes in tree: 4 Total number of nodes in tree: 9 Number of branches in tree: 8 R 0.000000 8 | +--- t1 0.100000 0 | +---+ A 0.100000 7 | | | +--- t2 0.100000 1 | | | +---+ C 0.100000 6 | | | +--- t3 0.100000 2 | | | +---+ B 0.100000 5 | | | +--- t4 0.100000 3 | | | +--- t5 0.100000 4 (t1:0.100000,(t2:0.100000,(t3:0.100000,(t4:0.100000,t5:0.100000)B:0.100000)C:0.100000)A:0.100000)R:0.000000; Traversal size: 9 Operations: 4 Matrices: 8 P-matrix (0) for branch length 0.100000 +0.984370 +0.003578 +0.004708 +0.007344 +0.003201 +0.984747 +0.004708 +0.007344 +0.003201 +0.003578 +0.985877 +0.007344 +0.003201 +0.003578 +0.004708 +0.988513 +0.946850 +0.012167 +0.016009 +0.024974 +0.010886 +0.948130 +0.016009 +0.024974 +0.010886 +0.012167 +0.951973 +0.024974 +0.010886 +0.012167 +0.016009 +0.960938 +0.892425 +0.024626 +0.032402 +0.050547 +0.022033 +0.895017 +0.032402 +0.050547 +0.022033 +0.024626 +0.902794 +0.050547 +0.022033 +0.024626 +0.032402 +0.920939 +0.765964 +0.053575 +0.070493 +0.109969 +0.047935 +0.771603 +0.070493 +0.109969 +0.047935 +0.053575 +0.788522 +0.109969 +0.047935 +0.053575 +0.070493 +0.827998 P-matrix (1) for branch length 0.100000 +0.984370 +0.003578 +0.004708 +0.007344 +0.003201 +0.984747 +0.004708 +0.007344 +0.003201 +0.003578 +0.985877 +0.007344 +0.003201 +0.003578 +0.004708 +0.988513 +0.946850 +0.012167 +0.016009 +0.024974 +0.010886 +0.948130 +0.016009 +0.024974 +0.010886 +0.012167 +0.951973 +0.024974 +0.010886 +0.012167 +0.016009 +0.960938 +0.892425 +0.024626 +0.032402 +0.050547 +0.022033 +0.895017 +0.032402 +0.050547 +0.022033 +0.024626 +0.902794 +0.050547 +0.022033 +0.024626 +0.032402 +0.920939 +0.765964 +0.053575 +0.070493 +0.109969 +0.047935 +0.771603 +0.070493 +0.109969 +0.047935 +0.053575 +0.788522 +0.109969 +0.047935 +0.053575 +0.070493 +0.827998 P-matrix (2) for branch length 0.100000 +0.984370 +0.003578 +0.004708 +0.007344 +0.003201 +0.984747 +0.004708 +0.007344 +0.003201 +0.003578 +0.985877 +0.007344 +0.003201 +0.003578 +0.004708 +0.988513 +0.946850 +0.012167 +0.016009 +0.024974 +0.010886 +0.948130 +0.016009 +0.024974 +0.010886 +0.012167 +0.951973 +0.024974 +0.010886 +0.012167 +0.016009 +0.960938 +0.892425 +0.024626 +0.032402 +0.050547 +0.022033 +0.895017 +0.032402 +0.050547 +0.022033 +0.024626 +0.902794 +0.050547 +0.022033 +0.024626 +0.032402 +0.920939 +0.765964 +0.053575 +0.070493 +0.109969 +0.047935 +0.771603 +0.070493 +0.109969 +0.047935 +0.053575 +0.788522 +0.109969 +0.047935 +0.053575 +0.070493 +0.827998 P-matrix (3) for branch length 0.100000 +0.984370 +0.003578 +0.004708 +0.007344 +0.003201 +0.984747 +0.004708 +0.007344 +0.003201 +0.003578 +0.985877 +0.007344 +0.003201 +0.003578 +0.004708 +0.988513 +0.946850 +0.012167 +0.016009 +0.024974 +0.010886 +0.948130 +0.016009 +0.024974 +0.010886 +0.012167 +0.951973 +0.024974 +0.010886 +0.012167 +0.016009 +0.960938 +0.892425 +0.024626 +0.032402 +0.050547 +0.022033 +0.895017 +0.032402 +0.050547 +0.022033 +0.024626 +0.902794 +0.050547 +0.022033 +0.024626 +0.032402 +0.920939 +0.765964 +0.053575 +0.070493 +0.109969 +0.047935 +0.771603 +0.070493 +0.109969 +0.047935 +0.053575 +0.788522 +0.109969 +0.047935 +0.053575 +0.070493 +0.827998 P-matrix (4) for branch length 0.100000 +0.984370 +0.003578 +0.004708 +0.007344 +0.003201 +0.984747 +0.004708 +0.007344 +0.003201 +0.003578 +0.985877 +0.007344 +0.003201 +0.003578 +0.004708 +0.988513 +0.946850 +0.012167 +0.016009 +0.024974 +0.010886 +0.948130 +0.016009 +0.024974 +0.010886 +0.012167 +0.951973 +0.024974 +0.010886 +0.012167 +0.016009 +0.960938 +0.892425 +0.024626 +0.032402 +0.050547 +0.022033 +0.895017 +0.032402 +0.050547 +0.022033 +0.024626 +0.902794 +0.050547 +0.022033 +0.024626 +0.032402 +0.920939 +0.765964 +0.053575 +0.070493 +0.109969 +0.047935 +0.771603 +0.070493 +0.109969 +0.047935 +0.053575 +0.788522 +0.109969 +0.047935 +0.053575 +0.070493 +0.827998 P-matrix (5) for branch length 0.100000 +0.984370 +0.003578 +0.004708 +0.007344 +0.003201 +0.984747 +0.004708 +0.007344 +0.003201 +0.003578 +0.985877 +0.007344 +0.003201 +0.003578 +0.004708 +0.988513 +0.946850 +0.012167 +0.016009 +0.024974 +0.010886 +0.948130 +0.016009 +0.024974 +0.010886 +0.012167 +0.951973 +0.024974 +0.010886 +0.012167 +0.016009 +0.960938 +0.892425 +0.024626 +0.032402 +0.050547 +0.022033 +0.895017 +0.032402 +0.050547 +0.022033 +0.024626 +0.902794 +0.050547 +0.022033 +0.024626 +0.032402 +0.920939 +0.765964 +0.053575 +0.070493 +0.109969 +0.047935 +0.771603 +0.070493 +0.109969 +0.047935 +0.053575 +0.788522 +0.109969 +0.047935 +0.053575 +0.070493 +0.827998 P-matrix (6) for branch length 0.100000 +0.984370 +0.003578 +0.004708 +0.007344 +0.003201 +0.984747 +0.004708 +0.007344 +0.003201 +0.003578 +0.985877 +0.007344 +0.003201 +0.003578 +0.004708 +0.988513 +0.946850 +0.012167 +0.016009 +0.024974 +0.010886 +0.948130 +0.016009 +0.024974 +0.010886 +0.012167 +0.951973 +0.024974 +0.010886 +0.012167 +0.016009 +0.960938 +0.892425 +0.024626 +0.032402 +0.050547 +0.022033 +0.895017 +0.032402 +0.050547 +0.022033 +0.024626 +0.902794 +0.050547 +0.022033 +0.024626 +0.032402 +0.920939 +0.765964 +0.053575 +0.070493 +0.109969 +0.047935 +0.771603 +0.070493 +0.109969 +0.047935 +0.053575 +0.788522 +0.109969 +0.047935 +0.053575 +0.070493 +0.827998 P-matrix (7) for branch length 0.100000 +0.984370 +0.003578 +0.004708 +0.007344 +0.003201 +0.984747 +0.004708 +0.007344 +0.003201 +0.003578 +0.985877 +0.007344 +0.003201 +0.003578 +0.004708 +0.988513 +0.946850 +0.012167 +0.016009 +0.024974 +0.010886 +0.948130 +0.016009 +0.024974 +0.010886 +0.012167 +0.951973 +0.024974 +0.010886 +0.012167 +0.016009 +0.960938 +0.892425 +0.024626 +0.032402 +0.050547 +0.022033 +0.895017 +0.032402 +0.050547 +0.022033 +0.024626 +0.902794 +0.050547 +0.022033 +0.024626 +0.032402 +0.920939 +0.765964 +0.053575 +0.070493 +0.109969 +0.047935 +0.771603 +0.070493 +0.109969 +0.047935 +0.053575 +0.788522 +0.109969 +0.047935 +0.053575 +0.070493 +0.827998 Log-L: -5773.080952 (pinv = 0.000000) P-matrix (0) for branch length 0.100000 +0.982652 +0.003971 +0.005225 +0.008152 +0.003553 +0.983070 +0.005225 +0.008152 +0.003553 +0.003971 +0.984324 +0.008152 +0.003553 +0.003971 +0.005225 +0.987250 +0.941158 +0.013470 +0.017723 +0.027648 +0.012052 +0.942576 +0.017723 +0.027648 +0.012052 +0.013470 +0.946830 +0.027648 +0.012052 +0.013470 +0.017723 +0.956755 +0.881368 +0.027157 +0.035732 +0.055743 +0.024298 +0.884227 +0.035732 +0.055743 +0.024298 +0.027157 +0.892803 +0.055743 +0.024298 +0.027157 +0.035732 +0.912813 +0.744428 +0.058504 +0.076979 +0.120088 +0.052346 +0.750586 +0.076979 +0.120088 +0.052346 +0.058504 +0.769062 +0.120088 +0.052346 +0.058504 +0.076979 +0.812170 P-matrix (1) for branch length 0.100000 +0.982652 +0.003971 +0.005225 +0.008152 +0.003553 +0.983070 +0.005225 +0.008152 +0.003553 +0.003971 +0.984324 +0.008152 +0.003553 +0.003971 +0.005225 +0.987250 +0.941158 +0.013470 +0.017723 +0.027648 +0.012052 +0.942576 +0.017723 +0.027648 +0.012052 +0.013470 +0.946830 +0.027648 +0.012052 +0.013470 +0.017723 +0.956755 +0.881368 +0.027157 +0.035732 +0.055743 +0.024298 +0.884227 +0.035732 +0.055743 +0.024298 +0.027157 +0.892803 +0.055743 +0.024298 +0.027157 +0.035732 +0.912813 +0.744428 +0.058504 +0.076979 +0.120088 +0.052346 +0.750586 +0.076979 +0.120088 +0.052346 +0.058504 +0.769062 +0.120088 +0.052346 +0.058504 +0.076979 +0.812170 P-matrix (2) for branch length 0.100000 +0.982652 +0.003971 +0.005225 +0.008152 +0.003553 +0.983070 +0.005225 +0.008152 +0.003553 +0.003971 +0.984324 +0.008152 +0.003553 +0.003971 +0.005225 +0.987250 +0.941158 +0.013470 +0.017723 +0.027648 +0.012052 +0.942576 +0.017723 +0.027648 +0.012052 +0.013470 +0.946830 +0.027648 +0.012052 +0.013470 +0.017723 +0.956755 +0.881368 +0.027157 +0.035732 +0.055743 +0.024298 +0.884227 +0.035732 +0.055743 +0.024298 +0.027157 +0.892803 +0.055743 +0.024298 +0.027157 +0.035732 +0.912813 +0.744428 +0.058504 +0.076979 +0.120088 +0.052346 +0.750586 +0.076979 +0.120088 +0.052346 +0.058504 +0.769062 +0.120088 +0.052346 +0.058504 +0.076979 +0.812170 P-matrix (3) for branch length 0.100000 +0.982652 +0.003971 +0.005225 +0.008152 +0.003553 +0.983070 +0.005225 +0.008152 +0.003553 +0.003971 +0.984324 +0.008152 +0.003553 +0.003971 +0.005225 +0.987250 +0.941158 +0.013470 +0.017723 +0.027648 +0.012052 +0.942576 +0.017723 +0.027648 +0.012052 +0.013470 +0.946830 +0.027648 +0.012052 +0.013470 +0.017723 +0.956755 +0.881368 +0.027157 +0.035732 +0.055743 +0.024298 +0.884227 +0.035732 +0.055743 +0.024298 +0.027157 +0.892803 +0.055743 +0.024298 +0.027157 +0.035732 +0.912813 +0.744428 +0.058504 +0.076979 +0.120088 +0.052346 +0.750586 +0.076979 +0.120088 +0.052346 +0.058504 +0.769062 +0.120088 +0.052346 +0.058504 +0.076979 +0.812170 P-matrix (4) for branch length 0.100000 +0.982652 +0.003971 +0.005225 +0.008152 +0.003553 +0.983070 +0.005225 +0.008152 +0.003553 +0.003971 +0.984324 +0.008152 +0.003553 +0.003971 +0.005225 +0.987250 +0.941158 +0.013470 +0.017723 +0.027648 +0.012052 +0.942576 +0.017723 +0.027648 +0.012052 +0.013470 +0.946830 +0.027648 +0.012052 +0.013470 +0.017723 +0.956755 +0.881368 +0.027157 +0.035732 +0.055743 +0.024298 +0.884227 +0.035732 +0.055743 +0.024298 +0.027157 +0.892803 +0.055743 +0.024298 +0.027157 +0.035732 +0.912813 +0.744428 +0.058504 +0.076979 +0.120088 +0.052346 +0.750586 +0.076979 +0.120088 +0.052346 +0.058504 +0.769062 +0.120088 +0.052346 +0.058504 +0.076979 +0.812170 P-matrix (5) for branch length 0.100000 +0.982652 +0.003971 +0.005225 +0.008152 +0.003553 +0.983070 +0.005225 +0.008152 +0.003553 +0.003971 +0.984324 +0.008152 +0.003553 +0.003971 +0.005225 +0.987250 +0.941158 +0.013470 +0.017723 +0.027648 +0.012052 +0.942576 +0.017723 +0.027648 +0.012052 +0.013470 +0.946830 +0.027648 +0.012052 +0.013470 +0.017723 +0.956755 +0.881368 +0.027157 +0.035732 +0.055743 +0.024298 +0.884227 +0.035732 +0.055743 +0.024298 +0.027157 +0.892803 +0.055743 +0.024298 +0.027157 +0.035732 +0.912813 +0.744428 +0.058504 +0.076979 +0.120088 +0.052346 +0.750586 +0.076979 +0.120088 +0.052346 +0.058504 +0.769062 +0.120088 +0.052346 +0.058504 +0.076979 +0.812170 P-matrix (6) for branch length 0.100000 +0.982652 +0.003971 +0.005225 +0.008152 +0.003553 +0.983070 +0.005225 +0.008152 +0.003553 +0.003971 +0.984324 +0.008152 +0.003553 +0.003971 +0.005225 +0.987250 +0.941158 +0.013470 +0.017723 +0.027648 +0.012052 +0.942576 +0.017723 +0.027648 +0.012052 +0.013470 +0.946830 +0.027648 +0.012052 +0.013470 +0.017723 +0.956755 +0.881368 +0.027157 +0.035732 +0.055743 +0.024298 +0.884227 +0.035732 +0.055743 +0.024298 +0.027157 +0.892803 +0.055743 +0.024298 +0.027157 +0.035732 +0.912813 +0.744428 +0.058504 +0.076979 +0.120088 +0.052346 +0.750586 +0.076979 +0.120088 +0.052346 +0.058504 +0.769062 +0.120088 +0.052346 +0.058504 +0.076979 +0.812170 P-matrix (7) for branch length 0.100000 +0.982652 +0.003971 +0.005225 +0.008152 +0.003553 +0.983070 +0.005225 +0.008152 +0.003553 +0.003971 +0.984324 +0.008152 +0.003553 +0.003971 +0.005225 +0.987250 +0.941158 +0.013470 +0.017723 +0.027648 +0.012052 +0.942576 +0.017723 +0.027648 +0.012052 +0.013470 +0.946830 +0.027648 +0.012052 +0.013470 +0.017723 +0.956755 +0.881368 +0.027157 +0.035732 +0.055743 +0.024298 +0.884227 +0.035732 +0.055743 +0.024298 +0.027157 +0.892803 +0.055743 +0.024298 +0.027157 +0.035732 +0.912813 +0.744428 +0.058504 +0.076979 +0.120088 +0.052346 +0.750586 +0.076979 +0.120088 +0.052346 +0.058504 +0.769062 +0.120088 +0.052346 +0.058504 +0.076979 +0.812170 Log-L: -5734.539160 (pinv = 0.100000) P-matrix (0) for branch length 0.100000 +0.969034 +0.007088 +0.009327 +0.014550 +0.006342 +0.969781 +0.009327 +0.014550 +0.006342 +0.007088 +0.972019 +0.014550 +0.006342 +0.007088 +0.009327 +0.977242 +0.897103 +0.023555 +0.030993 +0.048349 +0.021075 +0.899582 +0.030993 +0.048349 +0.021075 +0.023555 +0.907021 +0.048349 +0.021075 +0.023555 +0.030993 +0.924377 +0.798793 +0.046059 +0.060605 +0.094543 +0.041211 +0.803641 +0.060605 +0.094543 +0.041211 +0.046059 +0.818186 +0.094543 +0.041211 +0.046059 +0.060605 +0.852125 +0.597919 +0.092043 +0.121109 +0.188930 +0.082354 +0.607608 +0.121109 +0.188930 +0.082354 +0.092043 +0.636674 +0.188930 +0.082354 +0.092043 +0.121109 +0.704495 P-matrix (1) for branch length 0.100000 +0.969034 +0.007088 +0.009327 +0.014550 +0.006342 +0.969781 +0.009327 +0.014550 +0.006342 +0.007088 +0.972019 +0.014550 +0.006342 +0.007088 +0.009327 +0.977242 +0.897103 +0.023555 +0.030993 +0.048349 +0.021075 +0.899582 +0.030993 +0.048349 +0.021075 +0.023555 +0.907021 +0.048349 +0.021075 +0.023555 +0.030993 +0.924377 +0.798793 +0.046059 +0.060605 +0.094543 +0.041211 +0.803641 +0.060605 +0.094543 +0.041211 +0.046059 +0.818186 +0.094543 +0.041211 +0.046059 +0.060605 +0.852125 +0.597919 +0.092043 +0.121109 +0.188930 +0.082354 +0.607608 +0.121109 +0.188930 +0.082354 +0.092043 +0.636674 +0.188930 +0.082354 +0.092043 +0.121109 +0.704495 P-matrix (2) for branch length 0.100000 +0.969034 +0.007088 +0.009327 +0.014550 +0.006342 +0.969781 +0.009327 +0.014550 +0.006342 +0.007088 +0.972019 +0.014550 +0.006342 +0.007088 +0.009327 +0.977242 +0.897103 +0.023555 +0.030993 +0.048349 +0.021075 +0.899582 +0.030993 +0.048349 +0.021075 +0.023555 +0.907021 +0.048349 +0.021075 +0.023555 +0.030993 +0.924377 +0.798793 +0.046059 +0.060605 +0.094543 +0.041211 +0.803641 +0.060605 +0.094543 +0.041211 +0.046059 +0.818186 +0.094543 +0.041211 +0.046059 +0.060605 +0.852125 +0.597919 +0.092043 +0.121109 +0.188930 +0.082354 +0.607608 +0.121109 +0.188930 +0.082354 +0.092043 +0.636674 +0.188930 +0.082354 +0.092043 +0.121109 +0.704495 P-matrix (3) for branch length 0.100000 +0.969034 +0.007088 +0.009327 +0.014550 +0.006342 +0.969781 +0.009327 +0.014550 +0.006342 +0.007088 +0.972019 +0.014550 +0.006342 +0.007088 +0.009327 +0.977242 +0.897103 +0.023555 +0.030993 +0.048349 +0.021075 +0.899582 +0.030993 +0.048349 +0.021075 +0.023555 +0.907021 +0.048349 +0.021075 +0.023555 +0.030993 +0.924377 +0.798793 +0.046059 +0.060605 +0.094543 +0.041211 +0.803641 +0.060605 +0.094543 +0.041211 +0.046059 +0.818186 +0.094543 +0.041211 +0.046059 +0.060605 +0.852125 +0.597919 +0.092043 +0.121109 +0.188930 +0.082354 +0.607608 +0.121109 +0.188930 +0.082354 +0.092043 +0.636674 +0.188930 +0.082354 +0.092043 +0.121109 +0.704495 P-matrix (4) for branch length 0.100000 +0.969034 +0.007088 +0.009327 +0.014550 +0.006342 +0.969781 +0.009327 +0.014550 +0.006342 +0.007088 +0.972019 +0.014550 +0.006342 +0.007088 +0.009327 +0.977242 +0.897103 +0.023555 +0.030993 +0.048349 +0.021075 +0.899582 +0.030993 +0.048349 +0.021075 +0.023555 +0.907021 +0.048349 +0.021075 +0.023555 +0.030993 +0.924377 +0.798793 +0.046059 +0.060605 +0.094543 +0.041211 +0.803641 +0.060605 +0.094543 +0.041211 +0.046059 +0.818186 +0.094543 +0.041211 +0.046059 +0.060605 +0.852125 +0.597919 +0.092043 +0.121109 +0.188930 +0.082354 +0.607608 +0.121109 +0.188930 +0.082354 +0.092043 +0.636674 +0.188930 +0.082354 +0.092043 +0.121109 +0.704495 P-matrix (5) for branch length 0.100000 +0.969034 +0.007088 +0.009327 +0.014550 +0.006342 +0.969781 +0.009327 +0.014550 +0.006342 +0.007088 +0.972019 +0.014550 +0.006342 +0.007088 +0.009327 +0.977242 +0.897103 +0.023555 +0.030993 +0.048349 +0.021075 +0.899582 +0.030993 +0.048349 +0.021075 +0.023555 +0.907021 +0.048349 +0.021075 +0.023555 +0.030993 +0.924377 +0.798793 +0.046059 +0.060605 +0.094543 +0.041211 +0.803641 +0.060605 +0.094543 +0.041211 +0.046059 +0.818186 +0.094543 +0.041211 +0.046059 +0.060605 +0.852125 +0.597919 +0.092043 +0.121109 +0.188930 +0.082354 +0.607608 +0.121109 +0.188930 +0.082354 +0.092043 +0.636674 +0.188930 +0.082354 +0.092043 +0.121109 +0.704495 P-matrix (6) for branch length 0.100000 +0.969034 +0.007088 +0.009327 +0.014550 +0.006342 +0.969781 +0.009327 +0.014550 +0.006342 +0.007088 +0.972019 +0.014550 +0.006342 +0.007088 +0.009327 +0.977242 +0.897103 +0.023555 +0.030993 +0.048349 +0.021075 +0.899582 +0.030993 +0.048349 +0.021075 +0.023555 +0.907021 +0.048349 +0.021075 +0.023555 +0.030993 +0.924377 +0.798793 +0.046059 +0.060605 +0.094543 +0.041211 +0.803641 +0.060605 +0.094543 +0.041211 +0.046059 +0.818186 +0.094543 +0.041211 +0.046059 +0.060605 +0.852125 +0.597919 +0.092043 +0.121109 +0.188930 +0.082354 +0.607608 +0.121109 +0.188930 +0.082354 +0.092043 +0.636674 +0.188930 +0.082354 +0.092043 +0.121109 +0.704495 P-matrix (7) for branch length 0.100000 +0.969034 +0.007088 +0.009327 +0.014550 +0.006342 +0.969781 +0.009327 +0.014550 +0.006342 +0.007088 +0.972019 +0.014550 +0.006342 +0.007088 +0.009327 +0.977242 +0.897103 +0.023555 +0.030993 +0.048349 +0.021075 +0.899582 +0.030993 +0.048349 +0.021075 +0.023555 +0.907021 +0.048349 +0.021075 +0.023555 +0.030993 +0.924377 +0.798793 +0.046059 +0.060605 +0.094543 +0.041211 +0.803641 +0.060605 +0.094543 +0.041211 +0.046059 +0.818186 +0.094543 +0.041211 +0.046059 +0.060605 +0.852125 +0.597919 +0.092043 +0.121109 +0.188930 +0.082354 +0.607608 +0.121109 +0.188930 +0.082354 +0.092043 +0.636674 +0.188930 +0.082354 +0.092043 +0.121109 +0.704495 Log-L: -5605.802396 (pinv = 0.500000) P-matrix (0) for branch length 0.100000 +0.856302 +0.032895 +0.043283 +0.067521 +0.029432 +0.859765 +0.043283 +0.067521 +0.029432 +0.032895 +0.870152 +0.067521 +0.029432 +0.032895 +0.043283 +0.894391 +0.598220 +0.091974 +0.121018 +0.188788 +0.082292 +0.607902 +0.121018 +0.188788 +0.082292 +0.091974 +0.636946 +0.188788 +0.082292 +0.091974 +0.121018 +0.704716 +0.377122 +0.142587 +0.187614 +0.292678 +0.127577 +0.392131 +0.187614 +0.292678 +0.127577 +0.142587 +0.437158 +0.292678 +0.127577 +0.142587 +0.187614 +0.542222 +0.200234 +0.183079 +0.240893 +0.375794 +0.163807 +0.219506 +0.240893 +0.375794 +0.163807 +0.183079 +0.277320 +0.375794 +0.163807 +0.183079 +0.240893 +0.412220 P-matrix (1) for branch length 0.100000 +0.856302 +0.032895 +0.043283 +0.067521 +0.029432 +0.859765 +0.043283 +0.067521 +0.029432 +0.032895 +0.870152 +0.067521 +0.029432 +0.032895 +0.043283 +0.894391 +0.598220 +0.091974 +0.121018 +0.188788 +0.082292 +0.607902 +0.121018 +0.188788 +0.082292 +0.091974 +0.636946 +0.188788 +0.082292 +0.091974 +0.121018 +0.704716 +0.377122 +0.142587 +0.187614 +0.292678 +0.127577 +0.392131 +0.187614 +0.292678 +0.127577 +0.142587 +0.437158 +0.292678 +0.127577 +0.142587 +0.187614 +0.542222 +0.200234 +0.183079 +0.240893 +0.375794 +0.163807 +0.219506 +0.240893 +0.375794 +0.163807 +0.183079 +0.277320 +0.375794 +0.163807 +0.183079 +0.240893 +0.412220 P-matrix (2) for branch length 0.100000 +0.856302 +0.032895 +0.043283 +0.067521 +0.029432 +0.859765 +0.043283 +0.067521 +0.029432 +0.032895 +0.870152 +0.067521 +0.029432 +0.032895 +0.043283 +0.894391 +0.598220 +0.091974 +0.121018 +0.188788 +0.082292 +0.607902 +0.121018 +0.188788 +0.082292 +0.091974 +0.636946 +0.188788 +0.082292 +0.091974 +0.121018 +0.704716 +0.377122 +0.142587 +0.187614 +0.292678 +0.127577 +0.392131 +0.187614 +0.292678 +0.127577 +0.142587 +0.437158 +0.292678 +0.127577 +0.142587 +0.187614 +0.542222 +0.200234 +0.183079 +0.240893 +0.375794 +0.163807 +0.219506 +0.240893 +0.375794 +0.163807 +0.183079 +0.277320 +0.375794 +0.163807 +0.183079 +0.240893 +0.412220 P-matrix (3) for branch length 0.100000 +0.856302 +0.032895 +0.043283 +0.067521 +0.029432 +0.859765 +0.043283 +0.067521 +0.029432 +0.032895 +0.870152 +0.067521 +0.029432 +0.032895 +0.043283 +0.894391 +0.598220 +0.091974 +0.121018 +0.188788 +0.082292 +0.607902 +0.121018 +0.188788 +0.082292 +0.091974 +0.636946 +0.188788 +0.082292 +0.091974 +0.121018 +0.704716 +0.377122 +0.142587 +0.187614 +0.292678 +0.127577 +0.392131 +0.187614 +0.292678 +0.127577 +0.142587 +0.437158 +0.292678 +0.127577 +0.142587 +0.187614 +0.542222 +0.200234 +0.183079 +0.240893 +0.375794 +0.163807 +0.219506 +0.240893 +0.375794 +0.163807 +0.183079 +0.277320 +0.375794 +0.163807 +0.183079 +0.240893 +0.412220 P-matrix (4) for branch length 0.100000 +0.856302 +0.032895 +0.043283 +0.067521 +0.029432 +0.859765 +0.043283 +0.067521 +0.029432 +0.032895 +0.870152 +0.067521 +0.029432 +0.032895 +0.043283 +0.894391 +0.598220 +0.091974 +0.121018 +0.188788 +0.082292 +0.607902 +0.121018 +0.188788 +0.082292 +0.091974 +0.636946 +0.188788 +0.082292 +0.091974 +0.121018 +0.704716 +0.377122 +0.142587 +0.187614 +0.292678 +0.127577 +0.392131 +0.187614 +0.292678 +0.127577 +0.142587 +0.437158 +0.292678 +0.127577 +0.142587 +0.187614 +0.542222 +0.200234 +0.183079 +0.240893 +0.375794 +0.163807 +0.219506 +0.240893 +0.375794 +0.163807 +0.183079 +0.277320 +0.375794 +0.163807 +0.183079 +0.240893 +0.412220 P-matrix (5) for branch length 0.100000 +0.856302 +0.032895 +0.043283 +0.067521 +0.029432 +0.859765 +0.043283 +0.067521 +0.029432 +0.032895 +0.870152 +0.067521 +0.029432 +0.032895 +0.043283 +0.894391 +0.598220 +0.091974 +0.121018 +0.188788 +0.082292 +0.607902 +0.121018 +0.188788 +0.082292 +0.091974 +0.636946 +0.188788 +0.082292 +0.091974 +0.121018 +0.704716 +0.377122 +0.142587 +0.187614 +0.292678 +0.127577 +0.392131 +0.187614 +0.292678 +0.127577 +0.142587 +0.437158 +0.292678 +0.127577 +0.142587 +0.187614 +0.542222 +0.200234 +0.183079 +0.240893 +0.375794 +0.163807 +0.219506 +0.240893 +0.375794 +0.163807 +0.183079 +0.277320 +0.375794 +0.163807 +0.183079 +0.240893 +0.412220 P-matrix (6) for branch length 0.100000 +0.856302 +0.032895 +0.043283 +0.067521 +0.029432 +0.859765 +0.043283 +0.067521 +0.029432 +0.032895 +0.870152 +0.067521 +0.029432 +0.032895 +0.043283 +0.894391 +0.598220 +0.091974 +0.121018 +0.188788 +0.082292 +0.607902 +0.121018 +0.188788 +0.082292 +0.091974 +0.636946 +0.188788 +0.082292 +0.091974 +0.121018 +0.704716 +0.377122 +0.142587 +0.187614 +0.292678 +0.127577 +0.392131 +0.187614 +0.292678 +0.127577 +0.142587 +0.437158 +0.292678 +0.127577 +0.142587 +0.187614 +0.542222 +0.200234 +0.183079 +0.240893 +0.375794 +0.163807 +0.219506 +0.240893 +0.375794 +0.163807 +0.183079 +0.277320 +0.375794 +0.163807 +0.183079 +0.240893 +0.412220 P-matrix (7) for branch length 0.100000 +0.856302 +0.032895 +0.043283 +0.067521 +0.029432 +0.859765 +0.043283 +0.067521 +0.029432 +0.032895 +0.870152 +0.067521 +0.029432 +0.032895 +0.043283 +0.894391 +0.598220 +0.091974 +0.121018 +0.188788 +0.082292 +0.607902 +0.121018 +0.188788 +0.082292 +0.091974 +0.636946 +0.188788 +0.082292 +0.091974 +0.121018 +0.704716 +0.377122 +0.142587 +0.187614 +0.292678 +0.127577 +0.392131 +0.187614 +0.292678 +0.127577 +0.142587 +0.437158 +0.292678 +0.127577 +0.142587 +0.187614 +0.542222 +0.200234 +0.183079 +0.240893 +0.375794 +0.163807 +0.219506 +0.240893 +0.375794 +0.163807 +0.183079 +0.277320 +0.375794 +0.163807 +0.183079 +0.240893 +0.412220 Log-L: -5865.054566 (pinv = 0.900000) libpll-0.3.1/test/out/rooted.out000066400000000000000000000651431310701451700166140ustar00rootroot00000000000000Number of tip/leaf nodes in tree: 5 Number of inner nodes in tree: 4 Total number of nodes in tree: 9 Number of branches in tree: 8 R 0.000000 8 | +---+ A 0.100000 5 | | | +--- t1 0.100000 0 | | | +--- t2 0.100000 1 | +---+ C 0.100000 7 | | | +--- t3 0.100000 2 | | | +---+ B 0.100000 6 | | | +--- t4 0.100000 3 | | | +--- t5 0.100000 4 ((t1:0.100000,t2:0.100000)A:0.100000,(t3:0.100000,(t4:0.100000,t5:0.100000)B:0.100000)C:0.100000)R:0.000000; Traversal size: 9 Operations: 4 Matrices: 8 P-matrix (0) for branch length 0.100000 +0.984370 +0.003578 +0.004708 +0.007344 +0.003201 +0.984747 +0.004708 +0.007344 +0.003201 +0.003578 +0.985877 +0.007344 +0.003201 +0.003578 +0.004708 +0.988513 +0.946850 +0.012167 +0.016009 +0.024974 +0.010886 +0.948130 +0.016009 +0.024974 +0.010886 +0.012167 +0.951973 +0.024974 +0.010886 +0.012167 +0.016009 +0.960938 +0.892425 +0.024626 +0.032402 +0.050547 +0.022033 +0.895017 +0.032402 +0.050547 +0.022033 +0.024626 +0.902794 +0.050547 +0.022033 +0.024626 +0.032402 +0.920939 +0.765964 +0.053575 +0.070493 +0.109969 +0.047935 +0.771603 +0.070493 +0.109969 +0.047935 +0.053575 +0.788522 +0.109969 +0.047935 +0.053575 +0.070493 +0.827998 P-matrix (1) for branch length 0.100000 +0.984370 +0.003578 +0.004708 +0.007344 +0.003201 +0.984747 +0.004708 +0.007344 +0.003201 +0.003578 +0.985877 +0.007344 +0.003201 +0.003578 +0.004708 +0.988513 +0.946850 +0.012167 +0.016009 +0.024974 +0.010886 +0.948130 +0.016009 +0.024974 +0.010886 +0.012167 +0.951973 +0.024974 +0.010886 +0.012167 +0.016009 +0.960938 +0.892425 +0.024626 +0.032402 +0.050547 +0.022033 +0.895017 +0.032402 +0.050547 +0.022033 +0.024626 +0.902794 +0.050547 +0.022033 +0.024626 +0.032402 +0.920939 +0.765964 +0.053575 +0.070493 +0.109969 +0.047935 +0.771603 +0.070493 +0.109969 +0.047935 +0.053575 +0.788522 +0.109969 +0.047935 +0.053575 +0.070493 +0.827998 P-matrix (2) for branch length 0.100000 +0.984370 +0.003578 +0.004708 +0.007344 +0.003201 +0.984747 +0.004708 +0.007344 +0.003201 +0.003578 +0.985877 +0.007344 +0.003201 +0.003578 +0.004708 +0.988513 +0.946850 +0.012167 +0.016009 +0.024974 +0.010886 +0.948130 +0.016009 +0.024974 +0.010886 +0.012167 +0.951973 +0.024974 +0.010886 +0.012167 +0.016009 +0.960938 +0.892425 +0.024626 +0.032402 +0.050547 +0.022033 +0.895017 +0.032402 +0.050547 +0.022033 +0.024626 +0.902794 +0.050547 +0.022033 +0.024626 +0.032402 +0.920939 +0.765964 +0.053575 +0.070493 +0.109969 +0.047935 +0.771603 +0.070493 +0.109969 +0.047935 +0.053575 +0.788522 +0.109969 +0.047935 +0.053575 +0.070493 +0.827998 P-matrix (3) for branch length 0.100000 +0.984370 +0.003578 +0.004708 +0.007344 +0.003201 +0.984747 +0.004708 +0.007344 +0.003201 +0.003578 +0.985877 +0.007344 +0.003201 +0.003578 +0.004708 +0.988513 +0.946850 +0.012167 +0.016009 +0.024974 +0.010886 +0.948130 +0.016009 +0.024974 +0.010886 +0.012167 +0.951973 +0.024974 +0.010886 +0.012167 +0.016009 +0.960938 +0.892425 +0.024626 +0.032402 +0.050547 +0.022033 +0.895017 +0.032402 +0.050547 +0.022033 +0.024626 +0.902794 +0.050547 +0.022033 +0.024626 +0.032402 +0.920939 +0.765964 +0.053575 +0.070493 +0.109969 +0.047935 +0.771603 +0.070493 +0.109969 +0.047935 +0.053575 +0.788522 +0.109969 +0.047935 +0.053575 +0.070493 +0.827998 P-matrix (4) for branch length 0.100000 +0.984370 +0.003578 +0.004708 +0.007344 +0.003201 +0.984747 +0.004708 +0.007344 +0.003201 +0.003578 +0.985877 +0.007344 +0.003201 +0.003578 +0.004708 +0.988513 +0.946850 +0.012167 +0.016009 +0.024974 +0.010886 +0.948130 +0.016009 +0.024974 +0.010886 +0.012167 +0.951973 +0.024974 +0.010886 +0.012167 +0.016009 +0.960938 +0.892425 +0.024626 +0.032402 +0.050547 +0.022033 +0.895017 +0.032402 +0.050547 +0.022033 +0.024626 +0.902794 +0.050547 +0.022033 +0.024626 +0.032402 +0.920939 +0.765964 +0.053575 +0.070493 +0.109969 +0.047935 +0.771603 +0.070493 +0.109969 +0.047935 +0.053575 +0.788522 +0.109969 +0.047935 +0.053575 +0.070493 +0.827998 P-matrix (5) for branch length 0.100000 +0.984370 +0.003578 +0.004708 +0.007344 +0.003201 +0.984747 +0.004708 +0.007344 +0.003201 +0.003578 +0.985877 +0.007344 +0.003201 +0.003578 +0.004708 +0.988513 +0.946850 +0.012167 +0.016009 +0.024974 +0.010886 +0.948130 +0.016009 +0.024974 +0.010886 +0.012167 +0.951973 +0.024974 +0.010886 +0.012167 +0.016009 +0.960938 +0.892425 +0.024626 +0.032402 +0.050547 +0.022033 +0.895017 +0.032402 +0.050547 +0.022033 +0.024626 +0.902794 +0.050547 +0.022033 +0.024626 +0.032402 +0.920939 +0.765964 +0.053575 +0.070493 +0.109969 +0.047935 +0.771603 +0.070493 +0.109969 +0.047935 +0.053575 +0.788522 +0.109969 +0.047935 +0.053575 +0.070493 +0.827998 P-matrix (6) for branch length 0.100000 +0.984370 +0.003578 +0.004708 +0.007344 +0.003201 +0.984747 +0.004708 +0.007344 +0.003201 +0.003578 +0.985877 +0.007344 +0.003201 +0.003578 +0.004708 +0.988513 +0.946850 +0.012167 +0.016009 +0.024974 +0.010886 +0.948130 +0.016009 +0.024974 +0.010886 +0.012167 +0.951973 +0.024974 +0.010886 +0.012167 +0.016009 +0.960938 +0.892425 +0.024626 +0.032402 +0.050547 +0.022033 +0.895017 +0.032402 +0.050547 +0.022033 +0.024626 +0.902794 +0.050547 +0.022033 +0.024626 +0.032402 +0.920939 +0.765964 +0.053575 +0.070493 +0.109969 +0.047935 +0.771603 +0.070493 +0.109969 +0.047935 +0.053575 +0.788522 +0.109969 +0.047935 +0.053575 +0.070493 +0.827998 P-matrix (7) for branch length 0.100000 +0.984370 +0.003578 +0.004708 +0.007344 +0.003201 +0.984747 +0.004708 +0.007344 +0.003201 +0.003578 +0.985877 +0.007344 +0.003201 +0.003578 +0.004708 +0.988513 +0.946850 +0.012167 +0.016009 +0.024974 +0.010886 +0.948130 +0.016009 +0.024974 +0.010886 +0.012167 +0.951973 +0.024974 +0.010886 +0.012167 +0.016009 +0.960938 +0.892425 +0.024626 +0.032402 +0.050547 +0.022033 +0.895017 +0.032402 +0.050547 +0.022033 +0.024626 +0.902794 +0.050547 +0.022033 +0.024626 +0.032402 +0.920939 +0.765964 +0.053575 +0.070493 +0.109969 +0.047935 +0.771603 +0.070493 +0.109969 +0.047935 +0.053575 +0.788522 +0.109969 +0.047935 +0.053575 +0.070493 +0.827998 Log-L: -5802.534073 (pinv = 0.000000) P-matrix (0) for branch length 0.100000 +0.982652 +0.003971 +0.005225 +0.008152 +0.003553 +0.983070 +0.005225 +0.008152 +0.003553 +0.003971 +0.984324 +0.008152 +0.003553 +0.003971 +0.005225 +0.987250 +0.941158 +0.013470 +0.017723 +0.027648 +0.012052 +0.942576 +0.017723 +0.027648 +0.012052 +0.013470 +0.946830 +0.027648 +0.012052 +0.013470 +0.017723 +0.956755 +0.881368 +0.027157 +0.035732 +0.055743 +0.024298 +0.884227 +0.035732 +0.055743 +0.024298 +0.027157 +0.892803 +0.055743 +0.024298 +0.027157 +0.035732 +0.912813 +0.744428 +0.058504 +0.076979 +0.120088 +0.052346 +0.750586 +0.076979 +0.120088 +0.052346 +0.058504 +0.769062 +0.120088 +0.052346 +0.058504 +0.076979 +0.812170 P-matrix (1) for branch length 0.100000 +0.982652 +0.003971 +0.005225 +0.008152 +0.003553 +0.983070 +0.005225 +0.008152 +0.003553 +0.003971 +0.984324 +0.008152 +0.003553 +0.003971 +0.005225 +0.987250 +0.941158 +0.013470 +0.017723 +0.027648 +0.012052 +0.942576 +0.017723 +0.027648 +0.012052 +0.013470 +0.946830 +0.027648 +0.012052 +0.013470 +0.017723 +0.956755 +0.881368 +0.027157 +0.035732 +0.055743 +0.024298 +0.884227 +0.035732 +0.055743 +0.024298 +0.027157 +0.892803 +0.055743 +0.024298 +0.027157 +0.035732 +0.912813 +0.744428 +0.058504 +0.076979 +0.120088 +0.052346 +0.750586 +0.076979 +0.120088 +0.052346 +0.058504 +0.769062 +0.120088 +0.052346 +0.058504 +0.076979 +0.812170 P-matrix (2) for branch length 0.100000 +0.982652 +0.003971 +0.005225 +0.008152 +0.003553 +0.983070 +0.005225 +0.008152 +0.003553 +0.003971 +0.984324 +0.008152 +0.003553 +0.003971 +0.005225 +0.987250 +0.941158 +0.013470 +0.017723 +0.027648 +0.012052 +0.942576 +0.017723 +0.027648 +0.012052 +0.013470 +0.946830 +0.027648 +0.012052 +0.013470 +0.017723 +0.956755 +0.881368 +0.027157 +0.035732 +0.055743 +0.024298 +0.884227 +0.035732 +0.055743 +0.024298 +0.027157 +0.892803 +0.055743 +0.024298 +0.027157 +0.035732 +0.912813 +0.744428 +0.058504 +0.076979 +0.120088 +0.052346 +0.750586 +0.076979 +0.120088 +0.052346 +0.058504 +0.769062 +0.120088 +0.052346 +0.058504 +0.076979 +0.812170 P-matrix (3) for branch length 0.100000 +0.982652 +0.003971 +0.005225 +0.008152 +0.003553 +0.983070 +0.005225 +0.008152 +0.003553 +0.003971 +0.984324 +0.008152 +0.003553 +0.003971 +0.005225 +0.987250 +0.941158 +0.013470 +0.017723 +0.027648 +0.012052 +0.942576 +0.017723 +0.027648 +0.012052 +0.013470 +0.946830 +0.027648 +0.012052 +0.013470 +0.017723 +0.956755 +0.881368 +0.027157 +0.035732 +0.055743 +0.024298 +0.884227 +0.035732 +0.055743 +0.024298 +0.027157 +0.892803 +0.055743 +0.024298 +0.027157 +0.035732 +0.912813 +0.744428 +0.058504 +0.076979 +0.120088 +0.052346 +0.750586 +0.076979 +0.120088 +0.052346 +0.058504 +0.769062 +0.120088 +0.052346 +0.058504 +0.076979 +0.812170 P-matrix (4) for branch length 0.100000 +0.982652 +0.003971 +0.005225 +0.008152 +0.003553 +0.983070 +0.005225 +0.008152 +0.003553 +0.003971 +0.984324 +0.008152 +0.003553 +0.003971 +0.005225 +0.987250 +0.941158 +0.013470 +0.017723 +0.027648 +0.012052 +0.942576 +0.017723 +0.027648 +0.012052 +0.013470 +0.946830 +0.027648 +0.012052 +0.013470 +0.017723 +0.956755 +0.881368 +0.027157 +0.035732 +0.055743 +0.024298 +0.884227 +0.035732 +0.055743 +0.024298 +0.027157 +0.892803 +0.055743 +0.024298 +0.027157 +0.035732 +0.912813 +0.744428 +0.058504 +0.076979 +0.120088 +0.052346 +0.750586 +0.076979 +0.120088 +0.052346 +0.058504 +0.769062 +0.120088 +0.052346 +0.058504 +0.076979 +0.812170 P-matrix (5) for branch length 0.100000 +0.982652 +0.003971 +0.005225 +0.008152 +0.003553 +0.983070 +0.005225 +0.008152 +0.003553 +0.003971 +0.984324 +0.008152 +0.003553 +0.003971 +0.005225 +0.987250 +0.941158 +0.013470 +0.017723 +0.027648 +0.012052 +0.942576 +0.017723 +0.027648 +0.012052 +0.013470 +0.946830 +0.027648 +0.012052 +0.013470 +0.017723 +0.956755 +0.881368 +0.027157 +0.035732 +0.055743 +0.024298 +0.884227 +0.035732 +0.055743 +0.024298 +0.027157 +0.892803 +0.055743 +0.024298 +0.027157 +0.035732 +0.912813 +0.744428 +0.058504 +0.076979 +0.120088 +0.052346 +0.750586 +0.076979 +0.120088 +0.052346 +0.058504 +0.769062 +0.120088 +0.052346 +0.058504 +0.076979 +0.812170 P-matrix (6) for branch length 0.100000 +0.982652 +0.003971 +0.005225 +0.008152 +0.003553 +0.983070 +0.005225 +0.008152 +0.003553 +0.003971 +0.984324 +0.008152 +0.003553 +0.003971 +0.005225 +0.987250 +0.941158 +0.013470 +0.017723 +0.027648 +0.012052 +0.942576 +0.017723 +0.027648 +0.012052 +0.013470 +0.946830 +0.027648 +0.012052 +0.013470 +0.017723 +0.956755 +0.881368 +0.027157 +0.035732 +0.055743 +0.024298 +0.884227 +0.035732 +0.055743 +0.024298 +0.027157 +0.892803 +0.055743 +0.024298 +0.027157 +0.035732 +0.912813 +0.744428 +0.058504 +0.076979 +0.120088 +0.052346 +0.750586 +0.076979 +0.120088 +0.052346 +0.058504 +0.769062 +0.120088 +0.052346 +0.058504 +0.076979 +0.812170 P-matrix (7) for branch length 0.100000 +0.982652 +0.003971 +0.005225 +0.008152 +0.003553 +0.983070 +0.005225 +0.008152 +0.003553 +0.003971 +0.984324 +0.008152 +0.003553 +0.003971 +0.005225 +0.987250 +0.941158 +0.013470 +0.017723 +0.027648 +0.012052 +0.942576 +0.017723 +0.027648 +0.012052 +0.013470 +0.946830 +0.027648 +0.012052 +0.013470 +0.017723 +0.956755 +0.881368 +0.027157 +0.035732 +0.055743 +0.024298 +0.884227 +0.035732 +0.055743 +0.024298 +0.027157 +0.892803 +0.055743 +0.024298 +0.027157 +0.035732 +0.912813 +0.744428 +0.058504 +0.076979 +0.120088 +0.052346 +0.750586 +0.076979 +0.120088 +0.052346 +0.058504 +0.769062 +0.120088 +0.052346 +0.058504 +0.076979 +0.812170 Log-L: -5762.991650 (pinv = 0.100000) P-matrix (0) for branch length 0.100000 +0.969034 +0.007088 +0.009327 +0.014550 +0.006342 +0.969781 +0.009327 +0.014550 +0.006342 +0.007088 +0.972019 +0.014550 +0.006342 +0.007088 +0.009327 +0.977242 +0.897103 +0.023555 +0.030993 +0.048349 +0.021075 +0.899582 +0.030993 +0.048349 +0.021075 +0.023555 +0.907021 +0.048349 +0.021075 +0.023555 +0.030993 +0.924377 +0.798793 +0.046059 +0.060605 +0.094543 +0.041211 +0.803641 +0.060605 +0.094543 +0.041211 +0.046059 +0.818186 +0.094543 +0.041211 +0.046059 +0.060605 +0.852125 +0.597919 +0.092043 +0.121109 +0.188930 +0.082354 +0.607608 +0.121109 +0.188930 +0.082354 +0.092043 +0.636674 +0.188930 +0.082354 +0.092043 +0.121109 +0.704495 P-matrix (1) for branch length 0.100000 +0.969034 +0.007088 +0.009327 +0.014550 +0.006342 +0.969781 +0.009327 +0.014550 +0.006342 +0.007088 +0.972019 +0.014550 +0.006342 +0.007088 +0.009327 +0.977242 +0.897103 +0.023555 +0.030993 +0.048349 +0.021075 +0.899582 +0.030993 +0.048349 +0.021075 +0.023555 +0.907021 +0.048349 +0.021075 +0.023555 +0.030993 +0.924377 +0.798793 +0.046059 +0.060605 +0.094543 +0.041211 +0.803641 +0.060605 +0.094543 +0.041211 +0.046059 +0.818186 +0.094543 +0.041211 +0.046059 +0.060605 +0.852125 +0.597919 +0.092043 +0.121109 +0.188930 +0.082354 +0.607608 +0.121109 +0.188930 +0.082354 +0.092043 +0.636674 +0.188930 +0.082354 +0.092043 +0.121109 +0.704495 P-matrix (2) for branch length 0.100000 +0.969034 +0.007088 +0.009327 +0.014550 +0.006342 +0.969781 +0.009327 +0.014550 +0.006342 +0.007088 +0.972019 +0.014550 +0.006342 +0.007088 +0.009327 +0.977242 +0.897103 +0.023555 +0.030993 +0.048349 +0.021075 +0.899582 +0.030993 +0.048349 +0.021075 +0.023555 +0.907021 +0.048349 +0.021075 +0.023555 +0.030993 +0.924377 +0.798793 +0.046059 +0.060605 +0.094543 +0.041211 +0.803641 +0.060605 +0.094543 +0.041211 +0.046059 +0.818186 +0.094543 +0.041211 +0.046059 +0.060605 +0.852125 +0.597919 +0.092043 +0.121109 +0.188930 +0.082354 +0.607608 +0.121109 +0.188930 +0.082354 +0.092043 +0.636674 +0.188930 +0.082354 +0.092043 +0.121109 +0.704495 P-matrix (3) for branch length 0.100000 +0.969034 +0.007088 +0.009327 +0.014550 +0.006342 +0.969781 +0.009327 +0.014550 +0.006342 +0.007088 +0.972019 +0.014550 +0.006342 +0.007088 +0.009327 +0.977242 +0.897103 +0.023555 +0.030993 +0.048349 +0.021075 +0.899582 +0.030993 +0.048349 +0.021075 +0.023555 +0.907021 +0.048349 +0.021075 +0.023555 +0.030993 +0.924377 +0.798793 +0.046059 +0.060605 +0.094543 +0.041211 +0.803641 +0.060605 +0.094543 +0.041211 +0.046059 +0.818186 +0.094543 +0.041211 +0.046059 +0.060605 +0.852125 +0.597919 +0.092043 +0.121109 +0.188930 +0.082354 +0.607608 +0.121109 +0.188930 +0.082354 +0.092043 +0.636674 +0.188930 +0.082354 +0.092043 +0.121109 +0.704495 P-matrix (4) for branch length 0.100000 +0.969034 +0.007088 +0.009327 +0.014550 +0.006342 +0.969781 +0.009327 +0.014550 +0.006342 +0.007088 +0.972019 +0.014550 +0.006342 +0.007088 +0.009327 +0.977242 +0.897103 +0.023555 +0.030993 +0.048349 +0.021075 +0.899582 +0.030993 +0.048349 +0.021075 +0.023555 +0.907021 +0.048349 +0.021075 +0.023555 +0.030993 +0.924377 +0.798793 +0.046059 +0.060605 +0.094543 +0.041211 +0.803641 +0.060605 +0.094543 +0.041211 +0.046059 +0.818186 +0.094543 +0.041211 +0.046059 +0.060605 +0.852125 +0.597919 +0.092043 +0.121109 +0.188930 +0.082354 +0.607608 +0.121109 +0.188930 +0.082354 +0.092043 +0.636674 +0.188930 +0.082354 +0.092043 +0.121109 +0.704495 P-matrix (5) for branch length 0.100000 +0.969034 +0.007088 +0.009327 +0.014550 +0.006342 +0.969781 +0.009327 +0.014550 +0.006342 +0.007088 +0.972019 +0.014550 +0.006342 +0.007088 +0.009327 +0.977242 +0.897103 +0.023555 +0.030993 +0.048349 +0.021075 +0.899582 +0.030993 +0.048349 +0.021075 +0.023555 +0.907021 +0.048349 +0.021075 +0.023555 +0.030993 +0.924377 +0.798793 +0.046059 +0.060605 +0.094543 +0.041211 +0.803641 +0.060605 +0.094543 +0.041211 +0.046059 +0.818186 +0.094543 +0.041211 +0.046059 +0.060605 +0.852125 +0.597919 +0.092043 +0.121109 +0.188930 +0.082354 +0.607608 +0.121109 +0.188930 +0.082354 +0.092043 +0.636674 +0.188930 +0.082354 +0.092043 +0.121109 +0.704495 P-matrix (6) for branch length 0.100000 +0.969034 +0.007088 +0.009327 +0.014550 +0.006342 +0.969781 +0.009327 +0.014550 +0.006342 +0.007088 +0.972019 +0.014550 +0.006342 +0.007088 +0.009327 +0.977242 +0.897103 +0.023555 +0.030993 +0.048349 +0.021075 +0.899582 +0.030993 +0.048349 +0.021075 +0.023555 +0.907021 +0.048349 +0.021075 +0.023555 +0.030993 +0.924377 +0.798793 +0.046059 +0.060605 +0.094543 +0.041211 +0.803641 +0.060605 +0.094543 +0.041211 +0.046059 +0.818186 +0.094543 +0.041211 +0.046059 +0.060605 +0.852125 +0.597919 +0.092043 +0.121109 +0.188930 +0.082354 +0.607608 +0.121109 +0.188930 +0.082354 +0.092043 +0.636674 +0.188930 +0.082354 +0.092043 +0.121109 +0.704495 P-matrix (7) for branch length 0.100000 +0.969034 +0.007088 +0.009327 +0.014550 +0.006342 +0.969781 +0.009327 +0.014550 +0.006342 +0.007088 +0.972019 +0.014550 +0.006342 +0.007088 +0.009327 +0.977242 +0.897103 +0.023555 +0.030993 +0.048349 +0.021075 +0.899582 +0.030993 +0.048349 +0.021075 +0.023555 +0.907021 +0.048349 +0.021075 +0.023555 +0.030993 +0.924377 +0.798793 +0.046059 +0.060605 +0.094543 +0.041211 +0.803641 +0.060605 +0.094543 +0.041211 +0.046059 +0.818186 +0.094543 +0.041211 +0.046059 +0.060605 +0.852125 +0.597919 +0.092043 +0.121109 +0.188930 +0.082354 +0.607608 +0.121109 +0.188930 +0.082354 +0.092043 +0.636674 +0.188930 +0.082354 +0.092043 +0.121109 +0.704495 Log-L: -5627.685547 (pinv = 0.500000) P-matrix (0) for branch length 0.100000 +0.856302 +0.032895 +0.043283 +0.067521 +0.029432 +0.859765 +0.043283 +0.067521 +0.029432 +0.032895 +0.870152 +0.067521 +0.029432 +0.032895 +0.043283 +0.894391 +0.598220 +0.091974 +0.121018 +0.188788 +0.082292 +0.607902 +0.121018 +0.188788 +0.082292 +0.091974 +0.636946 +0.188788 +0.082292 +0.091974 +0.121018 +0.704716 +0.377122 +0.142587 +0.187614 +0.292678 +0.127577 +0.392131 +0.187614 +0.292678 +0.127577 +0.142587 +0.437158 +0.292678 +0.127577 +0.142587 +0.187614 +0.542222 +0.200234 +0.183079 +0.240893 +0.375794 +0.163807 +0.219506 +0.240893 +0.375794 +0.163807 +0.183079 +0.277320 +0.375794 +0.163807 +0.183079 +0.240893 +0.412220 P-matrix (1) for branch length 0.100000 +0.856302 +0.032895 +0.043283 +0.067521 +0.029432 +0.859765 +0.043283 +0.067521 +0.029432 +0.032895 +0.870152 +0.067521 +0.029432 +0.032895 +0.043283 +0.894391 +0.598220 +0.091974 +0.121018 +0.188788 +0.082292 +0.607902 +0.121018 +0.188788 +0.082292 +0.091974 +0.636946 +0.188788 +0.082292 +0.091974 +0.121018 +0.704716 +0.377122 +0.142587 +0.187614 +0.292678 +0.127577 +0.392131 +0.187614 +0.292678 +0.127577 +0.142587 +0.437158 +0.292678 +0.127577 +0.142587 +0.187614 +0.542222 +0.200234 +0.183079 +0.240893 +0.375794 +0.163807 +0.219506 +0.240893 +0.375794 +0.163807 +0.183079 +0.277320 +0.375794 +0.163807 +0.183079 +0.240893 +0.412220 P-matrix (2) for branch length 0.100000 +0.856302 +0.032895 +0.043283 +0.067521 +0.029432 +0.859765 +0.043283 +0.067521 +0.029432 +0.032895 +0.870152 +0.067521 +0.029432 +0.032895 +0.043283 +0.894391 +0.598220 +0.091974 +0.121018 +0.188788 +0.082292 +0.607902 +0.121018 +0.188788 +0.082292 +0.091974 +0.636946 +0.188788 +0.082292 +0.091974 +0.121018 +0.704716 +0.377122 +0.142587 +0.187614 +0.292678 +0.127577 +0.392131 +0.187614 +0.292678 +0.127577 +0.142587 +0.437158 +0.292678 +0.127577 +0.142587 +0.187614 +0.542222 +0.200234 +0.183079 +0.240893 +0.375794 +0.163807 +0.219506 +0.240893 +0.375794 +0.163807 +0.183079 +0.277320 +0.375794 +0.163807 +0.183079 +0.240893 +0.412220 P-matrix (3) for branch length 0.100000 +0.856302 +0.032895 +0.043283 +0.067521 +0.029432 +0.859765 +0.043283 +0.067521 +0.029432 +0.032895 +0.870152 +0.067521 +0.029432 +0.032895 +0.043283 +0.894391 +0.598220 +0.091974 +0.121018 +0.188788 +0.082292 +0.607902 +0.121018 +0.188788 +0.082292 +0.091974 +0.636946 +0.188788 +0.082292 +0.091974 +0.121018 +0.704716 +0.377122 +0.142587 +0.187614 +0.292678 +0.127577 +0.392131 +0.187614 +0.292678 +0.127577 +0.142587 +0.437158 +0.292678 +0.127577 +0.142587 +0.187614 +0.542222 +0.200234 +0.183079 +0.240893 +0.375794 +0.163807 +0.219506 +0.240893 +0.375794 +0.163807 +0.183079 +0.277320 +0.375794 +0.163807 +0.183079 +0.240893 +0.412220 P-matrix (4) for branch length 0.100000 +0.856302 +0.032895 +0.043283 +0.067521 +0.029432 +0.859765 +0.043283 +0.067521 +0.029432 +0.032895 +0.870152 +0.067521 +0.029432 +0.032895 +0.043283 +0.894391 +0.598220 +0.091974 +0.121018 +0.188788 +0.082292 +0.607902 +0.121018 +0.188788 +0.082292 +0.091974 +0.636946 +0.188788 +0.082292 +0.091974 +0.121018 +0.704716 +0.377122 +0.142587 +0.187614 +0.292678 +0.127577 +0.392131 +0.187614 +0.292678 +0.127577 +0.142587 +0.437158 +0.292678 +0.127577 +0.142587 +0.187614 +0.542222 +0.200234 +0.183079 +0.240893 +0.375794 +0.163807 +0.219506 +0.240893 +0.375794 +0.163807 +0.183079 +0.277320 +0.375794 +0.163807 +0.183079 +0.240893 +0.412220 P-matrix (5) for branch length 0.100000 +0.856302 +0.032895 +0.043283 +0.067521 +0.029432 +0.859765 +0.043283 +0.067521 +0.029432 +0.032895 +0.870152 +0.067521 +0.029432 +0.032895 +0.043283 +0.894391 +0.598220 +0.091974 +0.121018 +0.188788 +0.082292 +0.607902 +0.121018 +0.188788 +0.082292 +0.091974 +0.636946 +0.188788 +0.082292 +0.091974 +0.121018 +0.704716 +0.377122 +0.142587 +0.187614 +0.292678 +0.127577 +0.392131 +0.187614 +0.292678 +0.127577 +0.142587 +0.437158 +0.292678 +0.127577 +0.142587 +0.187614 +0.542222 +0.200234 +0.183079 +0.240893 +0.375794 +0.163807 +0.219506 +0.240893 +0.375794 +0.163807 +0.183079 +0.277320 +0.375794 +0.163807 +0.183079 +0.240893 +0.412220 P-matrix (6) for branch length 0.100000 +0.856302 +0.032895 +0.043283 +0.067521 +0.029432 +0.859765 +0.043283 +0.067521 +0.029432 +0.032895 +0.870152 +0.067521 +0.029432 +0.032895 +0.043283 +0.894391 +0.598220 +0.091974 +0.121018 +0.188788 +0.082292 +0.607902 +0.121018 +0.188788 +0.082292 +0.091974 +0.636946 +0.188788 +0.082292 +0.091974 +0.121018 +0.704716 +0.377122 +0.142587 +0.187614 +0.292678 +0.127577 +0.392131 +0.187614 +0.292678 +0.127577 +0.142587 +0.437158 +0.292678 +0.127577 +0.142587 +0.187614 +0.542222 +0.200234 +0.183079 +0.240893 +0.375794 +0.163807 +0.219506 +0.240893 +0.375794 +0.163807 +0.183079 +0.277320 +0.375794 +0.163807 +0.183079 +0.240893 +0.412220 P-matrix (7) for branch length 0.100000 +0.856302 +0.032895 +0.043283 +0.067521 +0.029432 +0.859765 +0.043283 +0.067521 +0.029432 +0.032895 +0.870152 +0.067521 +0.029432 +0.032895 +0.043283 +0.894391 +0.598220 +0.091974 +0.121018 +0.188788 +0.082292 +0.607902 +0.121018 +0.188788 +0.082292 +0.091974 +0.636946 +0.188788 +0.082292 +0.091974 +0.121018 +0.704716 +0.377122 +0.142587 +0.187614 +0.292678 +0.127577 +0.392131 +0.187614 +0.292678 +0.127577 +0.142587 +0.437158 +0.292678 +0.127577 +0.142587 +0.187614 +0.542222 +0.200234 +0.183079 +0.240893 +0.375794 +0.163807 +0.219506 +0.240893 +0.375794 +0.163807 +0.183079 +0.277320 +0.375794 +0.163807 +0.183079 +0.240893 +0.412220 Log-L: -5873.341898 (pinv = 0.900000) libpll-0.3.1/test/out/scaling.out000066400000000000000000000064761310701451700167440ustar00rootroot00000000000000scaling = per-site, alpha = 0.050000, rates = [ 0.000000 0.000001 0.005299 3.994700 ] recompute P-matrices: 3997 recompute CLVs: 1998 scaler 1995: [ 8 6 21 21 4 ] per-site logLH: [ -1565.4625 -1079.1468 -inf -inf -812.9101 ] logLH INNER-INNER at edge (3997-3995): -inf, LH derivatives: -nan, -nan logLH TIP-INNER at edge (3997-1999): -inf, LH derivatives: -nan, -nan scaling = per-rate, alpha = 0.050000, rates = [ 0.000000 0.000001 0.005299 3.994700 ] recompute P-matrices: 3997 recompute CLVs: 1998 scaler 1995: [ 8+(50 22 7 0) 6+(50 25 9 0) 15+(48 16 0 5) 15+(47 16 0 5) 4+(50 27 11 0) ] per-site logLH: [ -1565.4625 -1079.1468 -2838.4636 -2813.7556 -812.9101 ] logLH INNER-INNER at edge (3997-3995): -9109.7386, LH derivatives: -2.7826, 2.9738 logLH TIP-INNER at edge (3997-1999): -9109.7386, LH derivatives: -1.5936, 1.2950 scaling = per-site, alpha = 0.200000, rates = [ 0.000531 0.033775 0.383658 3.582035 ] recompute P-matrices: 3997 recompute CLVs: 1998 scaler 1995: [ 8 6 21 21 4 ] per-site logLH: [ -1567.6326 -1076.7894 -inf -inf -827.4514 ] logLH INNER-INNER at edge (3997-3995): -inf, LH derivatives: -nan, -nan logLH TIP-INNER at edge (3997-1999): -inf, LH derivatives: -nan, -nan scaling = per-rate, alpha = 0.200000, rates = [ 0.000531 0.033775 0.383658 3.582035 ] recompute P-matrices: 3997 recompute CLVs: 1998 scaler 1995: [ 8+(11 3 1 0) 6+(14 6 1 0) 12+(8 0 2 8) 12+(7 0 2 8) 4+(15 7 3 0) ] per-site logLH: [ -1567.6326 -1076.7894 -2277.3326 -2279.8917 -827.4514 ] logLH INNER-INNER at edge (3997-3995): -8029.0976, LH derivatives: -2.9702, 3.0540 logLH TIP-INNER at edge (3997-1999): -8029.0976, LH derivatives: -1.6910, 1.3293 scaling = per-site, alpha = 2.000000, rates = [ 0.293275 0.655014 1.069990 1.981722 ] recompute P-matrices: 3997 recompute CLVs: 1998 scaler 1995: [ 9 6 13 13 5 ] per-site logLH: [ -1603.6166 -1100.1947 -2388.7163 -2399.8925 -913.5515 ] logLH INNER-INNER at edge (3997-3995): -8405.9717, LH derivatives: -3.0736, 3.5362 logLH TIP-INNER at edge (3997-1999): -8405.9717, LH derivatives: -1.4613, 1.3836 scaling = per-rate, alpha = 2.000000, rates = [ 0.293275 0.655014 1.069990 1.981722 ] recompute P-matrices: 3997 recompute CLVs: 1998 scaler 1995: [ 9+(0 0 0 0) 6+(2 1 0 0) 13+(0 4 6 7) 13+(0 4 6 7) 5+(2 1 0 0) ] per-site logLH: [ -1603.6166 -1100.1947 -2388.7163 -2399.8925 -913.5515 ] logLH INNER-INNER at edge (3997-3995): -8405.9717, LH derivatives: -3.0736, 3.5362 logLH TIP-INNER at edge (3997-1999): -8405.9717, LH derivatives: -1.4613, 1.3836 scaling = per-site, alpha = 99.000000, rates = [ 0.875297 0.964547 1.029683 1.130473 ] recompute P-matrices: 3997 recompute CLVs: 1998 scaler 1995: [ 9 6 18 18 5 ] per-site logLH: [ -1658.3038 -1166.0014 -3313.6724 -3314.2351 -1008.3317 ] logLH INNER-INNER at edge (3997-3995): -10460.5445, LH derivatives: -2.4820, 3.3850 logLH TIP-INNER at edge (3997-1999): -10460.5445, LH derivatives: -1.0708, 1.1693 scaling = per-rate, alpha = 99.000000, rates = [ 0.875297 0.964547 1.029683 1.130473 ] recompute P-matrices: 3997 recompute CLVs: 1998 scaler 1995: [ 9+(0 0 0 0) 6+(0 0 0 0) 18+(0 1 1 1) 18+(0 1 1 1) 5+(0 0 0 0) ] per-site logLH: [ -1658.3038 -1166.0014 -3313.6724 -3314.2351 -1008.3317 ] logLH INNER-INNER at edge (3997-3995): -10460.5445, LH derivatives: -2.4820, 3.3850 logLH TIP-INNER at edge (3997-1999): -10460.5445, LH derivatives: -1.0708, 1.1693 libpll-0.3.1/test/out/skip.out000066400000000000000000000000051310701451700162500ustar00rootroot00000000000000Skip libpll-0.3.1/test/runtest.py000077500000000000000000000337721310701451700160440ustar00rootroot00000000000000#!/usr/bin/env python # # Copyright (C) 2015 Diego Darriba # # This program is free software: you can redistribute it and/or modify # it under the terms of the GNU Affero General Public License as # published by the Free Software Foundation, either version 3 of the # License, or (at your option) any later version. # # This program is distributed in the hope that it will be useful, # but WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the # GNU Affero General Public License for more details. # # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # # Contact: Diego Darriba , # Exelixis Lab, Heidelberg Instutute for Theoretical Studies # Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany # Usage: # ./runtest.py validation|speed [tests] # # validation: validate tests output and memory # speed: run speed tests # # tests: which tests cases to run. If no tests # are specified, run the entire set. # # e.g., ./runtest.py speed alpha-cats hky from subprocess import Popen, PIPE, call import sys, stat, os import grp, pwd import locale import time ##################### # Configuration # ##################### do_memtest = 1 # Evaluate memory leaks num_replicates = 20 # Number of samples for the speed test all_args = [0,1,2,3,4,5,8,9] # 0: No vector / No tip pattern # 1: No vector / Tip pattern # 2: AVX / No tip pattern # 3: AVX / Tip pattern # 4: SSE / No tip pattern # 5: SSE / Tip pattern # 8: AVX2 / No tip pattern # 9: AVX2 / Tip pattern ##################### colors={"default":"", "-": "\x1b[00m", "blue": "\x1b[01;34m", "cyan": "\x1b[01;36m", "green": "\x1b[01;32m", "red": "\x1b[01;31m", "orange": "\x1b[01;33m", "bluebg": "\x1b[01;44m", "yellow": "\x1b[02;43m"} which_test={"default": 0, "validation": 1, "speed": 2} #following from Python cookbook, #475186 def has_colors(stream): if not hasattr(stream, "isatty"): return False if not stream.isatty(): return False # auto color only on TTYs try: import curses curses.setupterm() return curses.tigetnum("colors") > 2 except: # guess false in case of error return False has_colors = has_colors(sys.stdout) def fancyprint(color, text, breakline=0): if colors[color] and has_colors: sys.stdout.write(colors[color] + text + "\x1b[00m") else: sys.stdout.write(text) if breakline: sys.stdout.write("\n") def header(): fancyprint("green","\n _ ____ ____ _ _ \n" " |\"| ___ U | __\")u U| _\"\\ u |\"| |\"| \n" " U | | u |_\"_| \\| _ \\/ \\| |_) |U | | uU | | u \n" " \\| |/__ | | | |_) | | __/ \\| |/__\\| |/__ \n" " |_____| U/| |\\u |____/ |_| |_____||_____| \n" " // \\.-,_|___|_,-_|| \\\\_ ||>>_ // \\\\ // \\\\ \n" " (_\")(\"_\\_)-' '-(_(__) (__) (__)__) (_\")(\"_(_\")(\"_)\n\n") def validation_header(): fancyprint("cyan","\n _ _ _ _ _\n" " | (_) | | | | (_) \n" " __ ____ _| |_ __| | __ _| |_ _ ___ _ __ \n" " \\ \\ / / _` | | |/ _` |/ _` | __| |/ _ \\| '_ \ \n" " \\ V / (_| | | | (_| | (_| | |_| | (_) | | | |\n" " \\_/ \\__,_|_|_|\\__,_|\\__,_|\\__|_|\\___/|_| |_|\n\n") # def speedtest_header(): fancyprint("blue","\n _ _ _ \n" " | | | | | \n" " ___ _ __ ___ ___ __| | |_ ___ ___| |_ \n" " / __| '_ \ / _ \\/ _ \\/ _` | __/ _ \\/ __| __|\n" " \\__ \\ |_) | __/ __/ (_| | || __/\\__ \\ |_ \n" " |___/ .__/ \___|\\___|\\__,_|\\__\\___||___/\\__|\n" " | | \n" " |_| \n\n") def testOK(): fancyprint("green", "OK! ") def testSKIP(): fancyprint("orange", "Skip ") def testFAIL(): fancyprint("red", "Fail! ") def diffOutput(filename): p2 = Popen(["diff", "tmp", filename], stdout=PIPE) output = p2.communicate()[0] return output def runSpeedTest(files): speedtest_header() cur_test = 0 success_count = 0 num_tests = len(files) * len(all_args) result_ok = 0 memory_ok = 0 for args in all_args: # Set attributes attrib = "" attribstr = "" typestr = "" if (args & 1): attrib += " tv" attribstr += " Pattern Tip" typestr += "T" if (args & 2): attrib += " avx" attribstr += " AVX" typestr += "A" elif (args & 4): attrib += " sse" attribstr += " SSE" typestr += "S" elif (args & 8): attrib += " avx2" attribstr += " AVX2" typestr += "F" else: attribstr += " CPU" typestr += "C" fancyprint("bluebg", "{:<80}" .format(attribstr.rjust(40 + len(attribstr)/2)), True) # Process each test case fancyprint("yellow", "{:<7} {:<8} {:<18} {:>13} {:>13} {:>13} " .format(" ","Start", "File", "AvgTime", "MinTime", "MaxTime"),True) for filename in files: cur_test = cur_test+1 now = time.strftime(" %H:%M:%S") nowstr = time.strftime("%Y%m%d%H%M%S") fancyprint("-", "{:>3}/{:<3} ".format(cur_test, num_tests) + now) try: stat_info=os.lstat("obj/" + filename) stat_info=os.lstat("out/" + filename + ".out") except: fancyprint("red", " {:<18} Missing test files\n".format(filename)) continue if filename.endswith("exe"): fancyprint("blue", " {:<18} ".format(filename)) else: fancyprint("cyan", " {:<18} ".format(filename)) sys.stdout.flush() mean_time = 0.0 max_time = 0 min_time = 10000000 test_ok = 1 for i in range(1,num_replicates): fancyprint("orange", "%2d/%2d" % (i, num_replicates)) sys.stdout.flush() start_time = int(time.time()*1000) # Run test case p1 = Popen("obj/"+filename+" "+attrib+" 2>tmperr >tmp", shell=True) os.waitpid(p1.pid, 0) # Check the output skipOutput = diffOutput("out/skip.out") if skipOutput == "": fancyprint("orange", "\b\b\b\b\b") testSKIP() test_ok = -1 break else: output = diffOutput("out/"+filename+".out") if output != "": fancyprint("red", " Test failed\n") call(["mv", "tmp", "result/testfail_"+typestr+"_"+filename+"_"+nowstr]) call(["mv", "tmperr", "result/testfail_"+typestr+"_"+filename+"_"+nowstr+".err"]) test_ok = 0 break end_time = int(time.time()*1000) run_time = end_time - start_time if (run_time > max_time): max_time = run_time if (run_time < min_time): min_time = run_time mean_time = mean_time + (1.0*run_time)/num_replicates fancyprint("orange", "\b\b\b\b\b") sys.stdout.flush() if (test_ok == 0): continue else: success_count = success_count+1 if test_ok == 1: sys.stdout.write("%10.2f ms " % mean_time) sys.stdout.write("%10d ms " % min_time) sys.stdout.write("%10d ms" % max_time) # Check the output output = diffOutput("out/"+filename+".out") sys.stdout.flush() success_count = success_count + result_ok*memory_ok print fancyprint("yellow", "{:<80}" .format(" "),True) return (success_count) def runValidation(files): validation_header() cur_test = 0 success_count = 0 num_tests = len(files) * len(all_args) result_ok = 0 memory_ok = 0 for args in all_args: # Set attributes attrib = "" attribstr = "" typestr = "" if (args & 1): attrib += " tv" attribstr += " Pattern Tip" typestr += "T" if (args & 2): attrib += " avx" attribstr += " AVX" typestr += "A" elif (args & 4): attrib += " sse" attribstr += " SSE" typestr += "S" elif (args & 8): attrib += " avx2" attribstr += " AVX2" typestr += "F" else: attribstr += " CPU" typestr += "C" fancyprint("bluebg", "{:<80}" .format(attribstr.rjust(40 + len(attribstr)/2)), True) # Process each test case fancyprint("yellow", "{:<7} {:<8} {:<18} {:>11} Result {:<17}" .format(" ","Start", "File", "Time", "Memcheck"),True) for filename in files: cur_test = cur_test+1 now = time.strftime(" %H:%M:%S") nowstr = time.strftime("%Y%m%d%H%M%S") start_time = int(time.time()*1000) fancyprint("-", "{:>3}/{:<3} ".format(cur_test, num_tests) + now) try: stat_info=os.lstat("obj/" + filename) stat_info=os.lstat("out/" + filename + ".out") except: fancyprint("red", " {:<18} Missing test files\n".format(filename)) continue if filename.endswith("exe"): fancyprint("blue", " {:<18} ".format(filename)) else: fancyprint("cyan", " {:<18} ".format(filename)) sys.stdout.flush() # Run test case if filename.endswith("exe"): p1 = Popen("wine obj/"+filename+" "+attrib+" 2>tmperr >tmp", shell=True) else: p1 = Popen("obj/"+filename+" "+attrib+" 2>tmperr >tmp", shell=True) os.waitpid(p1.pid, 0) end_time = int(time.time()*1000) run_time = end_time - start_time sys.stdout.write("%8d ms " % run_time) # Check the output skipOutput = diffOutput("out/skip.out") if skipOutput == "": testSKIP() print result_ok = 1 memory_ok = 1 else: output = diffOutput("out/"+filename+".out") if output == "": result_ok = 1 testOK() os.remove("tmp") os.remove("tmperr") else: testFAIL() print call(["mv", "tmp", "result/testfail_"+typestr+"_"+filename+"_"+nowstr]) call(["mv", "tmperr", "result/testfail_"+typestr+"_"+filename+"_"+nowstr+".err"]) continue sys.stdout.flush() if (do_memtest == 1 and not filename.endswith("exe")): # Check memory leaks p3 = Popen(["./eval_valgrind.sh", "obj/"+filename, nowstr, attrib], stdout=PIPE) output = p3.communicate()[0] deflost = int(output.split(' ')[0]) indlost = int(output.split(' ')[1]) reachable = int(output.split(' ')[2]) valgrinderrors = int(output.split(' ')[3]) if (valgrinderrors == 1): fancyprint("red", "Error\n") else: if (deflost + indlost > 0): # Directly or indirectly lost memory fancyprint("red", "Hard leaks (%d B)\n" % (deflost + indlost)) else: if (reachable > 0): # Still reachable blocks at the end fancyprint("orange", "Soft leaks (%d B)\n" % (reachable)) else: # Everything is fine memory_ok = 1 fancyprint("green", "OK!\n") else: memory_ok = 1 fancyprint("orange", " skip\n") success_count = success_count + result_ok*memory_ok fancyprint("yellow", "{:<78}" .format(" "),True) return (success_count) if __name__ == "__main__": header() xmod = stat.S_IEXEC | stat.S_IXGRP | stat.S_IXOTH fmod = stat.S_IFREG # Get the test binaries if len(sys.argv) <= 2: files=[f for f in os.listdir("obj") if os.stat("obj/"+f).st_mode & fmod] files=[f for f in files if os.stat("obj/"+f).st_mode & xmod] else: files=sys.argv[2:] files.sort() num_tests = len(files) print(" %d tests found" % num_tests) print(" %d sets of attributes" % len(all_args)) if num_tests == 0: sys.exit() num_tests *= len(all_args) global_start_time = int(time.time()*1000) success_count = 0 if (len(sys.argv) > 1): test_type = which_test.get(sys.argv[1]) if test_type == 2: print(" %d replicates" % num_replicates) success_count = runSpeedTest(files) else: success_count = runValidation(files) else: success_count = runValidation(files) # Final summary print global_run_time = int(time.time()*1000) - global_start_time fancyprint("-", "Tests done... it took %d ms" % global_run_time, True) fancyprint("green", " %d/%d (%3.2f%%) OK" % (success_count, num_tests, 100*success_count/num_tests), True) if (success_count < num_tests): fancyprint("red", " %d/%d (%3.2f%%) FAIL" % (num_tests-success_count, num_tests, 100 - 100*success_count/num_tests), True) print libpll-0.3.1/test/src/000077500000000000000000000000001310701451700145365ustar00rootroot00000000000000libpll-0.3.1/test/src/00010_NMDU_lkcalc.c000066400000000000000000000166141310701451700175060ustar00rootroot00000000000000/* Copyright (C) 2015 Diego Darriba, Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Diego Darriba , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "common.h" #define N_STATES_NT 4 #define N_CAT_GAMMA 4 #define FLOAT_PRECISION 4 static double titv = 2.5; static double alpha = 0.5; static unsigned int n_cat_gamma = N_CAT_GAMMA; unsigned int params_indices[16] = {0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0}; int main(int argc, char * argv[]) { unsigned int j; double lk_score; unsigned int n_sites = 12; unsigned int n_tips = 5; double rate_cats[N_CAT_GAMMA]; pll_operation_t * operations; operations = (pll_operation_t *)malloc(4* sizeof(pll_operation_t)); operations[0].parent_clv_index = 5; operations[0].child1_clv_index = 0; operations[0].child2_clv_index = 1; operations[0].child1_matrix_index = 1; operations[0].child2_matrix_index = 1; operations[0].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].parent_clv_index = 6; operations[1].child1_clv_index = 5; operations[1].child2_clv_index = 2; operations[1].child1_matrix_index = 0; operations[1].child2_matrix_index = 1; operations[1].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].parent_clv_index = 7; operations[2].child1_clv_index = 3; operations[2].child2_clv_index = 4; operations[2].child1_matrix_index = 1; operations[2].child2_matrix_index = 1; operations[2].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child2_scaler_index = PLL_SCALE_BUFFER_NONE; /* check attributes */ unsigned int attributes = get_attributes(argc, argv); pll_partition_t * partition; partition = pll_partition_create( n_tips, /* numer of tips */ 4, /* clv buffers */ N_STATES_NT, /* number of states */ n_sites, /* sequence length */ 1, /* different rate parameters */ 2*n_tips-3, /* probability matrices */ n_cat_gamma, /* gamma categories */ 0, /* scale buffers */ attributes ); /* attributes */ if (!partition) { printf("Error %d: %s\n", pll_errno, pll_errmsg); fatal("Fail creating partition"); } double branch_lengths[4] = { 0.1, 0.2, 1, 1}; double frequencies[4] = { 0.3, 0.4, 0.1, 0.2 }; unsigned int matrix_indices[4] = { 0, 1, 2, 3 }; double subst_params[6] = {1,titv,1,1,titv,1}; double * persite_lnl = (double *) malloc(n_sites * sizeof(double)); double checksum; if (pll_compute_gamma_cats(alpha, n_cat_gamma, rate_cats, PLL_GAMMA_RATES_MEAN) == PLL_FAILURE) { printf("Error %d: %s\n", pll_errno, pll_errmsg); fatal("Fail computing gamma cats"); } pll_set_frequencies(partition, 0, frequencies); pll_set_subst_params(partition, 0, subst_params); pll_set_tip_states(partition, 0, pll_map_nt, "WAC-CTA-ATCT"); pll_set_tip_states(partition, 1, pll_map_nt, "CCC-TTA-ATGT"); pll_set_tip_states(partition, 2, pll_map_nt, "A-C-TAG-CTCT"); pll_set_tip_states(partition, 3, pll_map_nt, "CTCTTAA-A-CG"); pll_set_tip_states(partition, 4, pll_map_nt, "CAC-TCA-A-TG"); pll_set_category_rates(partition, rate_cats); pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 4); pll_update_partials(partition, operations, 3); for (j = 0; j < 4; ++j) { printf ("[%d] P-matrix for branch length %f\n", j+1, branch_lengths[j]); pll_show_pmatrix(partition, j, FLOAT_PRECISION); printf ("\n"); } /* show CLVs */ printf ("[5] CLV 5: "); pll_show_clv(partition,5,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("[6] CLV 6: "); pll_show_clv(partition,6,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("[7] CLV 7: "); pll_show_clv(partition,7,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); lk_score = pll_compute_edge_loglikelihood(partition, 6, PLL_SCALE_BUFFER_NONE, 7, PLL_SCALE_BUFFER_NONE, 0, params_indices, persite_lnl); /* test illegal alpha value */ double invalid_alpha = 0; if (pll_compute_gamma_cats(invalid_alpha, N_CAT_GAMMA, rate_cats, PLL_GAMMA_RATES_MEAN) == PLL_FAILURE) { if (pll_errno != PLL_ERROR_PARAM_INVALID) printf("Error is %d instead of %d\n", pll_errno, PLL_ERROR_PARAM_INVALID); } else { printf("Computing gamma rates for alpha = %f should have failed\n", invalid_alpha); } printf("\n"); printf("inner-inner logL: %.6f\n", lk_score); printf("persite logL: "); checksum = 0.0; for (int i=0; i. Contact: Diego Darriba , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "common.h" #define N_STATES_AA 20 #define N_CAT_GAMMA 4 #define FLOAT_PRECISION 4 static double alpha = 0.5; static unsigned int n_cat_gamma = N_CAT_GAMMA; unsigned int params_indices[16] = {0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0}; int main(int argc, char * argv[]) { unsigned int j; double lk_score; unsigned int n_sites = 15; unsigned int n_tips = 5; double rate_cats[N_CAT_GAMMA]; pll_operation_t * operations; int return_val; operations = (pll_operation_t *)malloc(4* sizeof(pll_operation_t)); operations[0].parent_clv_index = 5; operations[0].child1_clv_index = 0; operations[0].child2_clv_index = 1; operations[0].child1_matrix_index = 1; operations[0].child2_matrix_index = 1; operations[0].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].parent_clv_index = 6; operations[1].child1_clv_index = 5; operations[1].child2_clv_index = 2; operations[1].child1_matrix_index = 0; operations[1].child2_matrix_index = 1; operations[1].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].parent_clv_index = 7; operations[2].child1_clv_index = 3; operations[2].child2_clv_index = 4; operations[2].child1_matrix_index = 1; operations[2].child2_matrix_index = 1; operations[2].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child2_scaler_index = PLL_SCALE_BUFFER_NONE; /* check attributes */ unsigned int attributes = get_attributes(argc, argv); pll_partition_t * partition; partition = pll_partition_create( n_tips, /* numer of tips */ 4, /* clv buffers */ N_STATES_AA, /* number of states */ n_sites, /* sequence length */ 1, /* different rate parameters */ 2*n_tips-3, /* probability matrices */ n_cat_gamma, /* gamma categories */ 0, /* scale buffers */ attributes ); /* attributes */ if (!partition) { printf("Error %d: %s\n", pll_errno, pll_errmsg); fatal("Fail creating partition"); } double branch_lengths[4] = { 0.1, 0.2, 1, 1}; unsigned int matrix_indices[4] = { 0, 1, 2, 3 }; double * persite_lnl = (double *) malloc(n_sites * sizeof(double)); double checksum; if (pll_compute_gamma_cats(alpha, n_cat_gamma, rate_cats, PLL_GAMMA_RATES_MEAN) == PLL_FAILURE) { printf("Error %d: %s\n", pll_errno, pll_errmsg); fatal("Fail computing gamma cats"); } pll_set_frequencies(partition, 0, pll_aa_freqs_dayhoff); pll_set_subst_params(partition, 0, pll_aa_rates_dayhoff); return_val = PLL_SUCCESS; return_val &= pll_set_tip_states(partition, 0, pll_map_aa, "PIGLRVTLRRDRMWI"); return_val &= pll_set_tip_states(partition, 1, pll_map_aa, "IQGMDITIVT-----"); return_val &= pll_set_tip_states(partition, 2, pll_map_aa, "--AFALLQKIGMPFE"); return_val &= pll_set_tip_states(partition, 3, pll_map_aa, "MDISIVT------TA"); return_val &= pll_set_tip_states(partition, 4, pll_map_aa, "GLSEQTVFHEIDQDK"); if (!return_val) fatal("Error setting tip states"); pll_set_category_rates(partition, rate_cats); pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 4); pll_update_partials(partition, operations, 3); for (j = 0; j < 4; ++j) { printf ("[%d] P-matrix for branch length %f\n", j+1, branch_lengths[j]); pll_show_pmatrix(partition, j, FLOAT_PRECISION); printf ("\n"); } /* show CLVs */ printf ("[5] CLV 5: "); pll_show_clv(partition,5,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("[6] CLV 6: "); pll_show_clv(partition,6,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("[7] CLV 7: "); pll_show_clv(partition,7,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); lk_score = pll_compute_edge_loglikelihood(partition, 6, PLL_SCALE_BUFFER_NONE, 7, PLL_SCALE_BUFFER_NONE, 0, params_indices, persite_lnl); printf("\n"); printf("inner-inner logL: %.6f\n", lk_score); printf("persite logL: "); checksum = 0.0; for (int i=0; isites); lk_score = pll_compute_edge_loglikelihood(partition, 7, PLL_SCALE_BUFFER_NONE, 4, PLL_SCALE_BUFFER_NONE, 1, params_indices, persite_lnl); printf("tip-inner logL: %.6f\n", lk_score); printf("persite logL: "); checksum = 0.0; for (int i=0; i. Contact: Diego Darriba , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "common.h" #define N_STATES_ODD 7 #define N_SUBST_PARAMS 21 // N_STATES*(N_STATES-1)/2 #define N_CAT_GAMMA 4 #define FLOAT_PRECISION 4 static double alpha = 0.5; static unsigned int n_cat_gamma = N_CAT_GAMMA; unsigned int params_indices[16] = {0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0}; /* odd map with 7 states: A..G */ const unsigned int odd_map[256] = { 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0x3f, 0, 0, 0x3f, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0x3f, 0, 0x01, 0x02, 0x04, 0x08, 0x0c, 0x10, 0x20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0x01, 0x02, 0x04, 0x08, 0x0c, 0x10, 0x20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0 }; int main(int argc, char * argv[]) { unsigned int j; double lk_score; unsigned int n_sites = 12; unsigned int n_tips = 5; double rate_cats[N_CAT_GAMMA]; pll_operation_t * operations; int return_val; operations = (pll_operation_t *)malloc(4* sizeof(pll_operation_t)); operations[0].parent_clv_index = 5; operations[0].child1_clv_index = 0; operations[0].child2_clv_index = 1; operations[0].child1_matrix_index = 1; operations[0].child2_matrix_index = 1; operations[0].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].parent_clv_index = 6; operations[1].child1_clv_index = 5; operations[1].child2_clv_index = 2; operations[1].child1_matrix_index = 0; operations[1].child2_matrix_index = 1; operations[1].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].parent_clv_index = 7; operations[2].child1_clv_index = 3; operations[2].child2_clv_index = 4; operations[2].child1_matrix_index = 1; operations[2].child2_matrix_index = 1; operations[2].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child2_scaler_index = PLL_SCALE_BUFFER_NONE; /* check attributes */ unsigned int attributes = get_attributes(argc, argv); pll_partition_t * partition; partition = pll_partition_create( n_tips, /* numer of tips */ 4, /* clv buffers */ N_STATES_ODD, /* number of states */ n_sites, /* sequence length */ 1, /* different rate parameters */ 2*n_tips-3, /* probability matrices */ n_cat_gamma, /* gamma categories */ 0, /* scale buffers */ attributes ); /* attributes */ if (!partition) { printf("Error %d: %s\n", pll_errno, pll_errmsg); fatal("Fail creating partition"); } double branch_lengths[4] = { 0.1, 0.2, 1, 1}; double frequencies[N_STATES_ODD] = {0.12, 0.14, 0.13, 0.11, 0.15, 0.13, 0.12}; unsigned int matrix_indices[4] = { 0, 1, 2, 3 }; double subst_params[N_SUBST_PARAMS] = { 0.5, 2.0, 3.0, 4.0, 5.0, 1.1, 1.2, 1.3, 1.4, 1.5, 2.1, 2.2, 2.3, 2.4, 2.5, 3.1, 3.2, 3.3, 3.4, 3.5, 1.0 }; double * persite_lnl = (double *) malloc(n_sites * sizeof(double)); double checksum; if (pll_compute_gamma_cats(alpha, n_cat_gamma, rate_cats, PLL_GAMMA_RATES_MEAN) == PLL_FAILURE) { printf("Error %d: %s\n", pll_errno, pll_errmsg); fatal("Fail computing gamma cats"); } pll_set_frequencies(partition, 0, frequencies); pll_set_subst_params(partition, 0, subst_params); return_val = PLL_SUCCESS; return_val &= pll_set_tip_states(partition, 0, odd_map, "AAB-CCD-EFAA"); return_val &= pll_set_tip_states(partition, 1, odd_map, "ACC-FBA-ABGG"); return_val &= pll_set_tip_states(partition, 2, odd_map, "A-C-GAG-GCCF"); return_val &= pll_set_tip_states(partition, 3, odd_map, "ADCFCAA-A-CG"); return_val &= pll_set_tip_states(partition, 4, odd_map, "ABC-BCA-A-BG"); if (!return_val) fatal("Error setting tip states"); pll_set_category_rates(partition, rate_cats); pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 4); pll_update_partials(partition, operations, 3); for (j = 0; j < 4; ++j) { printf ("[%d] P-matrix for branch length %f\n", j+1, branch_lengths[j]); pll_show_pmatrix(partition, j, FLOAT_PRECISION); printf ("\n"); } /* show CLVs */ printf ("[5] CLV 5: "); pll_show_clv(partition,5,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("[6] CLV 6: "); pll_show_clv(partition,6,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("[7] CLV 7: "); pll_show_clv(partition,7,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); lk_score = pll_compute_edge_loglikelihood(partition, 6, PLL_SCALE_BUFFER_NONE, 7, PLL_SCALE_BUFFER_NONE, 0, params_indices, persite_lnl); printf("\n"); printf("inner-inner logL: %.6f\n", lk_score); printf("persite logL: "); checksum = 0.0; for (int i=0; i. Contact: Diego Darriba , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "common.h" #define N_STATES_NT 4 #define N_CAT_GAMMA 4 #define FLOAT_PRECISION 4 static double titv = 2.5; static double alpha = 0.5; static unsigned int n_cat_gamma = N_CAT_GAMMA; unsigned int params_indices[16] = {0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0}; int main(int argc, char * argv[]) { unsigned int j; double lk_score; unsigned int n_sites = 12; unsigned int n_tips = 5; double rate_cats[N_CAT_GAMMA]; pll_operation_t * operations; double * persite_lnl = (double *) malloc(n_sites * sizeof(double)); double checksum; operations = (pll_operation_t *)malloc(4* sizeof(pll_operation_t)); operations[0].parent_clv_index = 5; operations[0].child1_clv_index = 0; operations[0].child2_clv_index = 1; operations[0].child1_matrix_index = 1; operations[0].child2_matrix_index = 1; operations[0].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].parent_clv_index = 6; operations[1].child1_clv_index = 5; operations[1].child2_clv_index = 2; operations[1].child1_matrix_index = 0; operations[1].child2_matrix_index = 1; operations[1].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].parent_clv_index = 7; operations[2].child1_clv_index = 3; operations[2].child2_clv_index = 4; operations[2].child1_matrix_index = 1; operations[2].child2_matrix_index = 1; operations[2].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[3].parent_clv_index = 8; operations[3].child1_clv_index = 7; operations[3].child2_clv_index = 6; operations[3].child1_matrix_index = 2; operations[3].child2_matrix_index = 3; operations[3].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[3].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[3].child2_scaler_index = PLL_SCALE_BUFFER_NONE; /* check attributes */ unsigned int attributes = get_attributes(argc, argv); pll_partition_t * partition; partition = pll_partition_create( n_tips, /* numer of tips */ 4, /* clv buffers */ N_STATES_NT, /* number of states */ n_sites, /* sequence length */ 1, /* different rate parameters */ 2*n_tips-3, /* probability matrices */ n_cat_gamma, /* gamma categories */ 0, /* scale buffers */ attributes ); /* attributes */ if (!partition) { printf("Error %d: %s\n", pll_errno, pll_errmsg); fatal("Fail creating partition"); } double branch_lengths[4] = { 0.5, 0.5, 0.3, 0.2}; double frequencies[4] = { 0.3, 0.4, 0.1, 0.2 }; unsigned int matrix_indices[4] = { 0, 1, 2, 3 }; double subst_params[6] = {1,titv,1,1,titv,1}; if (pll_compute_gamma_cats(alpha, n_cat_gamma, rate_cats, PLL_GAMMA_RATES_MEAN) == PLL_FAILURE) { printf("Error %d: %s\n", pll_errno, pll_errmsg); fatal("Fail computing gamma cats"); } pll_set_frequencies(partition, 0, frequencies); pll_set_subst_params(partition, 0, subst_params); pll_set_tip_states(partition, 0, pll_map_nt, "WAC-CTA-ATCT"); pll_set_tip_states(partition, 1, pll_map_nt, "CCC-TTA-ATGT"); pll_set_tip_states(partition, 2, pll_map_nt, "A-C-TAG-CTCT"); pll_set_tip_states(partition, 3, pll_map_nt, "CTCTTAA-A-CG"); pll_set_tip_states(partition, 4, pll_map_nt, "CAC-TCA-A-TG"); pll_set_category_rates(partition, rate_cats); pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 4); pll_update_partials(partition, operations, 4); for (j = 0; j < 4; ++j) { printf ("[%d] P-matrix for branch length %f\n", j+1, branch_lengths[j]); pll_show_pmatrix(partition, j, FLOAT_PRECISION); printf ("\n"); } /* show CLVs */ printf ("[5] CLV 5: "); pll_show_clv(partition,5,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("[6] CLV 6: "); pll_show_clv(partition,6,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("[7] CLV 7: "); pll_show_clv(partition,7,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); lk_score = pll_compute_root_loglikelihood(partition, 8, PLL_SCALE_BUFFER_NONE, params_indices, persite_lnl); /* test illegal alpha value */ double invalid_alpha = 0; if (pll_compute_gamma_cats(invalid_alpha, N_CAT_GAMMA, rate_cats, PLL_GAMMA_RATES_MEAN) == PLL_FAILURE) { if (pll_errno != PLL_ERROR_PARAM_INVALID) printf("Error is %d instead of %d\n", pll_errno, PLL_ERROR_PARAM_INVALID); } else { printf("Computing gamma rates for alpha = %f should have failed\n", invalid_alpha); } printf("\n"); printf("inner-inner logL: %.6f\n", lk_score); printf("persite logL: "); checksum = 0.0; for (int i=0; i. Contact: Diego Darriba , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "common.h" #define N_STATES_AA 20 #define N_CAT_GAMMA 4 #define FLOAT_PRECISION 4 static double alpha = 0.5; static unsigned int n_cat_gamma = N_CAT_GAMMA; unsigned int params_indices[16] = {0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0}; int main(int argc, char * argv[]) { unsigned int j; double lk_score; unsigned int n_sites = 12; unsigned int n_tips = 5; double rate_cats[N_CAT_GAMMA]; pll_operation_t * operations; double * persite_lnl = (double *) malloc(n_sites * sizeof(double)); double checksum; int return_val; operations = (pll_operation_t *)malloc(4* sizeof(pll_operation_t)); operations[0].parent_clv_index = 5; operations[0].child1_clv_index = 0; operations[0].child2_clv_index = 1; operations[0].child1_matrix_index = 1; operations[0].child2_matrix_index = 1; operations[0].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].parent_clv_index = 6; operations[1].child1_clv_index = 5; operations[1].child2_clv_index = 2; operations[1].child1_matrix_index = 0; operations[1].child2_matrix_index = 1; operations[1].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].parent_clv_index = 7; operations[2].child1_clv_index = 3; operations[2].child2_clv_index = 4; operations[2].child1_matrix_index = 1; operations[2].child2_matrix_index = 1; operations[2].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[3].parent_clv_index = 8; operations[3].child1_clv_index = 7; operations[3].child2_clv_index = 6; operations[3].child1_matrix_index = 2; operations[3].child2_matrix_index = 3; operations[3].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[3].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[3].child2_scaler_index = PLL_SCALE_BUFFER_NONE; /* check attributes */ unsigned int attributes = get_attributes(argc, argv); pll_partition_t * partition; partition = pll_partition_create( n_tips, /* numer of tips */ 4, /* clv buffers */ N_STATES_AA, /* number of states */ n_sites, /* sequence length */ 1, /* different rate parameters */ 2*n_tips-3, /* probability matrices */ n_cat_gamma, /* gamma categories */ 0, /* scale buffers */ attributes ); /* attributes */ if (!partition) { printf("Error %d: %s\n", pll_errno, pll_errmsg); fatal("Fail creating partition"); } double branch_lengths[4] = { 0.5, 0.5, 0.3, 0.2}; unsigned int matrix_indices[4] = { 0, 1, 2, 3 }; if (pll_compute_gamma_cats(alpha, n_cat_gamma, rate_cats, PLL_GAMMA_RATES_MEAN) == PLL_FAILURE) { printf("Error %d: %s\n", pll_errno, pll_errmsg); fatal("Fail computing gamma cats"); } pll_set_frequencies(partition, 0, pll_aa_freqs_dayhoff); pll_set_subst_params(partition, 0, pll_aa_rates_dayhoff); return_val = PLL_SUCCESS; return_val &= pll_set_tip_states(partition, 0, pll_map_aa, "PIGLRVTLRRDRMWI"); return_val &= pll_set_tip_states(partition, 1, pll_map_aa, "IQGMDITIVT-----"); return_val &= pll_set_tip_states(partition, 2, pll_map_aa, "--AFALLQKIGMPFE"); return_val &= pll_set_tip_states(partition, 3, pll_map_aa, "MDISIVT------TA"); return_val &= pll_set_tip_states(partition, 4, pll_map_aa, "GLSEQTVFHEIDQDK"); if (!return_val) fatal("Error setting tip states"); pll_set_category_rates(partition, rate_cats); pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 4); pll_update_partials(partition, operations, 4); for (j = 0; j < 4; ++j) { printf ("[%d] P-matrix for branch length %f\n", j+1, branch_lengths[j]); pll_show_pmatrix(partition, j, FLOAT_PRECISION); printf ("\n"); } /* show CLVs */ printf ("[5] CLV 5: "); pll_show_clv(partition,5,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("[6] CLV 6: "); pll_show_clv(partition,6,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("[7] CLV 7: "); pll_show_clv(partition,7,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); lk_score = pll_compute_root_loglikelihood(partition, 8, PLL_SCALE_BUFFER_NONE, params_indices, persite_lnl); printf("\n"); printf("inner-inner logL: %.6f\n", lk_score); printf("persite logL: "); checksum = 0.0; for (int i=0; i. Contact: Diego Darriba , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "common.h" #define N_STATES_ODD 7 #define N_SUBST_PARAMS 21 // N_STATES*(N_STATES-1)/2 #define N_CAT_GAMMA 4 #define FLOAT_PRECISION 4 static double alpha = 0.5; static unsigned int n_cat_gamma = N_CAT_GAMMA; unsigned int params_indices[16] = {0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0}; /* odd map with 7 states: A..G */ const unsigned int odd_map[256] = { 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0x3f, 0, 0, 0x3f, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0x3f, 0, 0x01, 0x02, 0x04, 0x08, 0x0c, 0x10, 0x20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0x01, 0x02, 0x04, 0x08, 0x0c, 0x10, 0x20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0 }; int main(int argc, char * argv[]) { unsigned int j; double lk_score; unsigned int n_sites = 12; unsigned int n_tips = 5; double rate_cats[N_CAT_GAMMA]; pll_operation_t * operations; double * persite_lnl = (double *) malloc(n_sites * sizeof(double)); double checksum; int return_val; operations = (pll_operation_t *)malloc(4* sizeof(pll_operation_t)); operations[0].parent_clv_index = 5; operations[0].child1_clv_index = 0; operations[0].child2_clv_index = 1; operations[0].child1_matrix_index = 1; operations[0].child2_matrix_index = 1; operations[0].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].parent_clv_index = 6; operations[1].child1_clv_index = 5; operations[1].child2_clv_index = 2; operations[1].child1_matrix_index = 0; operations[1].child2_matrix_index = 1; operations[1].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].parent_clv_index = 7; operations[2].child1_clv_index = 3; operations[2].child2_clv_index = 4; operations[2].child1_matrix_index = 1; operations[2].child2_matrix_index = 1; operations[2].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[3].parent_clv_index = 8; operations[3].child1_clv_index = 7; operations[3].child2_clv_index = 6; operations[3].child1_matrix_index = 2; operations[3].child2_matrix_index = 3; operations[3].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[3].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[3].child2_scaler_index = PLL_SCALE_BUFFER_NONE; /* check attributes */ unsigned int attributes = get_attributes(argc, argv); pll_partition_t * partition; partition = pll_partition_create( n_tips, /* numer of tips */ 4, /* clv buffers */ N_STATES_ODD, /* number of states */ n_sites, /* sequence length */ 1, /* different rate parameters */ 2*n_tips-3, /* probability matrices */ n_cat_gamma, /* gamma categories */ 0, /* scale buffers */ attributes ); /* attributes */ if (!partition) { printf("Error %d: %s\n", pll_errno, pll_errmsg); fatal("Fail creating partition"); } double branch_lengths[4] = { 0.5, 0.5, 0.3, 0.2}; double frequencies[N_STATES_ODD] = {0.12, 0.14, 0.13, 0.11, 0.15, 0.13, 0.12}; unsigned int matrix_indices[4] = { 0, 1, 2, 3 }; double subst_params[N_SUBST_PARAMS] = { 0.5, 2.0, 3.0, 4.0, 5.0, 1.1, 1.2, 1.3, 1.4, 1.5, 2.1, 2.2, 2.3, 2.4, 2.5, 3.1, 3.2, 3.3, 3.4, 3.5, 1.0 }; if (pll_compute_gamma_cats(alpha, n_cat_gamma, rate_cats, PLL_GAMMA_RATES_MEAN) == PLL_FAILURE) { printf("Error %d: %s\n", pll_errno, pll_errmsg); fatal("Fail computing gamma cats"); } pll_set_frequencies(partition, 0, frequencies); pll_set_subst_params(partition, 0, subst_params); return_val = PLL_SUCCESS; return_val &= pll_set_tip_states(partition, 0, odd_map, "AAB-CCD-EFAA"); return_val &= pll_set_tip_states(partition, 1, odd_map, "ACC-FBA-ABGG"); return_val &= pll_set_tip_states(partition, 2, odd_map, "A-C-GAG-GCCF"); return_val &= pll_set_tip_states(partition, 3, odd_map, "ADCFCAA-A-CG"); return_val &= pll_set_tip_states(partition, 4, odd_map, "ABC-BCA-A-BG"); if (!return_val) fatal("Error setting tip states"); pll_set_category_rates(partition, rate_cats); pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 4); pll_update_partials(partition, operations, 4); for (j = 0; j < 4; ++j) { printf ("[%d] P-matrix for branch length %f\n", j+1, branch_lengths[j]); pll_show_pmatrix(partition, j, FLOAT_PRECISION); printf ("\n"); } /* show CLVs */ printf ("[5] CLV 5: "); pll_show_clv(partition,5,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("[6] CLV 6: "); pll_show_clv(partition,6,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("[7] CLV 7: "); pll_show_clv(partition,7,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); lk_score = pll_compute_root_loglikelihood(partition, 8, PLL_SCALE_BUFFER_NONE, params_indices, persite_lnl); /* test illegal alpha value */ double invalid_alpha = 0; if (pll_compute_gamma_cats(invalid_alpha, N_CAT_GAMMA, rate_cats, PLL_GAMMA_RATES_MEAN) == PLL_FAILURE) { if (pll_errno != PLL_ERROR_PARAM_INVALID) printf("Error is %d instead of %d\n", pll_errno, PLL_ERROR_PARAM_INVALID); } else { printf("Computing gamma rates for alpha = %f should have failed\n", invalid_alpha); } printf("\n"); printf("inner-inner logL: %.6f\n", lk_score); printf("persite logL: "); checksum = 0.0; for (int i=0; i. Contact: Diego Darriba , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "common.h" #define N_STATES_NT 4 #define N_CAT_GAMMA 4 #define FLOAT_PRECISION 4 static double titv = 2.5; static double alpha = 0.5; static unsigned int n_cat_gamma = N_CAT_GAMMA; unsigned int params_indices[16] = {0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0}; void test_bad_alpha() { double rate_cats[N_CAT_GAMMA]; /* test illegal alpha value */ double invalid_alpha = 0; if (pll_compute_gamma_cats(invalid_alpha, N_CAT_GAMMA, rate_cats, PLL_GAMMA_RATES_MEAN) == PLL_FAILURE) { if (pll_errno != PLL_ERROR_PARAM_INVALID) printf("Error is %d instead of %d\n", pll_errno, PLL_ERROR_PARAM_INVALID); } else { printf("Computing gamma rates for alpha = %f should have failed\n", invalid_alpha); } } double test_lk(pll_partition_t * partition, int gamma_mode) { double branch_lengths[4] = { 0.1, 0.2, 1, 1}; unsigned int matrix_indices[4] = { 0, 1, 2, 3 }; double rate_cats[N_CAT_GAMMA]; unsigned int j; double lk_score; unsigned int n_sites = partition->sites; double * persite_lnl = (double *) malloc(n_sites * sizeof(double)); double checksum; char prefix[10]; pll_operation_t operations[4]; strcpy(prefix, gamma_mode == PLL_GAMMA_RATES_MEDIAN ? "MEDIAN" : "MEAN"); if (pll_compute_gamma_cats(alpha, n_cat_gamma, rate_cats, gamma_mode) == PLL_FAILURE) { printf("Error %d: %s\n", pll_errno, pll_errmsg); fatal("Fail computing gamma cats"); } printf ("[%s] Discrete GAMMA rates: ", prefix); for (j = 0; j < 4; ++j) { printf ("%.6lf ", rate_cats[j]); } printf ("\n"); pll_set_category_rates(partition, rate_cats); operations[0].parent_clv_index = 5; operations[0].child1_clv_index = 0; operations[0].child2_clv_index = 1; operations[0].child1_matrix_index = 1; operations[0].child2_matrix_index = 1; operations[0].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].parent_clv_index = 6; operations[1].child1_clv_index = 5; operations[1].child2_clv_index = 2; operations[1].child1_matrix_index = 0; operations[1].child2_matrix_index = 1; operations[1].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].parent_clv_index = 7; operations[2].child1_clv_index = 3; operations[2].child2_clv_index = 4; operations[2].child1_matrix_index = 1; operations[2].child2_matrix_index = 1; operations[2].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child2_scaler_index = PLL_SCALE_BUFFER_NONE; pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 4); pll_update_partials(partition, operations, 3); for (j = 0; j < 4; ++j) { printf ("[%s][%d] P-matrix for branch length %f\n", prefix, j+1, branch_lengths[j]); pll_show_pmatrix(partition, j, FLOAT_PRECISION); printf ("\n"); } /* show CLVs */ printf ("[%s][5] CLV 5: ", prefix); pll_show_clv(partition,5,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("\n[%s][6] CLV 6: ", prefix); pll_show_clv(partition,6,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("\n[%s][7] CLV 7: ", prefix); pll_show_clv(partition,7,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); lk_score = pll_compute_edge_loglikelihood(partition, 6, PLL_SCALE_BUFFER_NONE, 7, PLL_SCALE_BUFFER_NONE, 0, params_indices, persite_lnl); printf("\n"); printf("[%s] inner-inner logL: %.6f\n", prefix, lk_score); printf("[%s] persite logL: ", prefix); checksum = 0.0; for (int i=0; i. Contact: Diego Darriba , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "common.h" #define N_ALPHAS 3 #define N_CATS 3 #define N_MODES 2 #define N_STATES 7 #define N_SUBST_PARAMS 21 // N_STATES*(N_STATES-1)/2 #define FLOAT_PRECISION 4 #define MODENAME(m) (m == PLL_GAMMA_RATES_MEAN ? "MEAN" : "MEDIAN") static double alpha[N_ALPHAS] = { 0.1, 1.25, 100 }; static unsigned int n_cat_gamma[N_CATS] = { 1, 4, 6 }; static int modes[N_MODES] = { PLL_GAMMA_RATES_MEDIAN, PLL_GAMMA_RATES_MEAN }; /* odd map with 7 states (a,b,c,d,e,f,g) */ const unsigned int odd_map[256] = { 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0x3f, 0, 0, 0x3f, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0x3f, 0, 0x01, 0x02, 0x04, 0x08, 0x0c, 0x10, 0x20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0x01, 0x02, 0x04, 0x08, 0x0c, 0x10, 0x20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0 }; int main (int argc, char * argv[]) { unsigned int i, j, k, m; double lk_scores[N_ALPHAS * N_CATS * N_MODES]; unsigned int n_sites = 20; unsigned int n_tips = 5; pll_operation_t * operations; unsigned int attributes = get_attributes (argc, argv); operations = (pll_operation_t *) malloc (4 * sizeof(pll_operation_t)); unsigned int params_indices[6] = {0,0,0,0,0,0}; operations[0].parent_clv_index = 5; operations[0].child1_clv_index = 0; operations[0].child2_clv_index = 1; operations[0].child1_matrix_index = 1; operations[0].child2_matrix_index = 1; operations[0].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].parent_clv_index = 6; operations[1].child1_clv_index = 5; operations[1].child2_clv_index = 2; operations[1].child1_matrix_index = 0; operations[1].child2_matrix_index = 1; operations[1].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].parent_clv_index = 7; operations[2].child1_clv_index = 3; operations[2].child2_clv_index = 4; operations[2].child1_matrix_index = 1; operations[2].child2_matrix_index = 1; operations[2].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child2_scaler_index = PLL_SCALE_BUFFER_NONE; /* test illegal alpha value */ double invalid_alpha = 0; double * rate_cats = (double *) malloc (4 * sizeof(double)); if (pll_compute_gamma_cats (invalid_alpha, 4, rate_cats, PLL_GAMMA_RATES_MEAN) == PLL_FAILURE) { if (pll_errno != PLL_ERROR_PARAM_INVALID) printf ("Error is %d instead of %d\n", pll_errno, PLL_ERROR_PARAM_INVALID); } else { printf ("Computing gamma rates for alpha = %f should have failed\n", invalid_alpha); } free (rate_cats); for (k = 0; k < N_CATS; ++k) { pll_partition_t * partition; partition = pll_partition_create (n_tips, /* numer of tips */ 4, /* clv buffers */ N_STATES, /* number of states */ n_sites, /* sequence length */ 1, /* different rate parameters */ 2 * n_tips - 3, /* probability matrices */ n_cat_gamma[k], /* gamma categories */ 0, /* scale buffers */ attributes); /* attributes */ if (!partition) { printf ("Fail creating partition"); continue; } double branch_lengths[4] = { 0.1, 0.2, 1, 1 }; double frequencies[N_STATES] = { 0.12, 0.14, 0.13, 0.11, 0.15, 0.13, 0.12 }; unsigned int matrix_indices[4] = { 0, 1, 2, 3 }; double subst_params[N_SUBST_PARAMS] = { 0.5, 2, 3, 4, 5, 1.1, 1.2, 1.3, 1.4, 1.5, 2.1, 2.2, 2.3, 2.4, 2.5, 3.1, 3.2, 3.3, 3.4, 3.5, 1 }; printf ("Subst params: "); for (j = 0; j < N_SUBST_PARAMS; j++) { printf ("%8.5f ", subst_params[j]); if ((j % 7) == 6) printf ("\n "); } printf ("\n"); pll_set_frequencies (partition, 0, frequencies); pll_set_subst_params (partition, 0, subst_params); int check_states = 1; check_states &= pll_set_tip_states (partition, 0, odd_map, "BAACDCGCDA--AEECFAAD"); check_states &= pll_set_tip_states (partition, 1, odd_map, "CACCABGCBA--BDDGFCDA"); check_states &= pll_set_tip_states (partition, 2, odd_map, "AG-C-CGCAG--CGFCFACC"); check_states &= pll_set_tip_states (partition, 3, odd_map, "CGDCBDGCAA--AB-C-AAG"); check_states &= pll_set_tip_states (partition, 4, odd_map, "CGACFFGCCA--AF-D-AAG"); if (!check_states) { printf ("Error: Wrong states\n"); return (1); } for (i = 0; i < N_ALPHAS; ++i) { for (m = 0; m < N_MODES; ++m) { printf ("\n\n TEST alpha(ncats) = %6.2f(%2d), mode = %s\n\n", alpha[i], n_cat_gamma[k], MODENAME(m)); double * rate_cats = (double *) malloc (n_cat_gamma[k] * sizeof(double)); if (pll_compute_gamma_cats (alpha[i], n_cat_gamma[k], rate_cats, modes[m]) == PLL_FAILURE) { printf ("Fail computing the gamma rates\n"); continue; } printf ("Rates: "); for (j = 0; j < n_cat_gamma[k]; j++) { printf ("%8.5f ", rate_cats[j]); if ((j % 4) == 3) printf ("\n "); } printf ("\n"); pll_set_category_rates (partition, rate_cats); free (rate_cats); pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 4); pll_update_partials (partition, operations, 3); for (j = 0; j < 4; ++j) { printf ("[%d] P-matrix for branch length %f\n", i, branch_lengths[j]); pll_show_pmatrix (partition, j, FLOAT_PRECISION); printf ("\n"); } printf ("[%d] CLV 5: ", i); pll_show_clv (partition, 5, PLL_SCALE_BUFFER_NONE, FLOAT_PRECISION + 1); printf ("[%d] CLV 6: ", i); pll_show_clv (partition, 6, PLL_SCALE_BUFFER_NONE, FLOAT_PRECISION + 1); printf ("[%d] CLV 7: ", i); pll_show_clv (partition, 7, PLL_SCALE_BUFFER_NONE, FLOAT_PRECISION); lk_scores[k * N_ALPHAS * N_MODES + i*N_MODES + m] = pll_compute_edge_loglikelihood ( partition, 6, PLL_SCALE_BUFFER_NONE, 7, PLL_SCALE_BUFFER_NONE, 0, params_indices, NULL); } } pll_partition_destroy (partition); } printf ("\n"); for (k = 0; k < N_CATS; ++k) { for (i = 0; i < N_ALPHAS; ++i) { for (m = 0; m < N_MODES; ++m) { printf ("ti/tv:alpha(ncats) = %6.2f(%2d), mode = %6s logL: %17.6f\n", alpha[i], n_cat_gamma[k], MODENAME(modes[m]), lk_scores[k * N_ALPHAS * N_MODES + i * N_MODES + m]); } } } free (operations); return (0); } libpll-0.3.1/test/src/00110_NPDN_fasta.c000066400000000000000000000150131310701451700173400ustar00rootroot00000000000000/* Copyright (C) 2015 Diego Darriba, Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Diego Darriba , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "common.h" #include #include #define ALPHA 0.5 #define N_STATES 4 #define N_RATE_CATS 4 #define N_TAXA_BIG 43 #define N_TAXA_SMALL 5 #define N_SITES 491 static int failtest(unsigned int attributes) { pll_fasta_t * fp; fp = pll_fasta_open ("unexistent-file", pll_map_fasta); assert(!fp && pll_errno == PLL_ERROR_FILE_OPEN); return PLL_SUCCESS; } static int bigtest(unsigned int attributes) { unsigned int i; char * seq, *header; long seq_len, header_len, seqno; pll_fasta_t * fp; pll_partition_t * partition; printf ("Creating PLL partition\n"); partition = pll_partition_create(N_TAXA_BIG, /* tips */ 4, /* clv buffers */ N_STATES, /* states */ N_SITES, /* sites */ 1, /* different rate parameters */ 8, /* probability matrices */ N_RATE_CATS, /* rate categories */ 1, attributes ); fp = pll_fasta_open ("testdata/worms16s.fas", pll_map_fasta); if (!fp) { printf (" ERROR opening file (%d): %s\n", pll_errno, pll_errmsg); exit (PLL_FAILURE); } i = 0; while (pll_fasta_getnext (fp, &header, &header_len, &seq, &seq_len, &seqno)) { if (seq_len != (N_SITES + 1)) { printf ( " ERROR: Mismatching sequence length for sequence %d (%ld, and it should be %d)\n", i, seq_len - 1, N_SITES); exit (PLL_FAILURE); } if (!pll_set_tip_states (partition, i, pll_map_nt, seq)) { printf (" ERROR setting states (%d): %s\n", pll_errno, pll_errmsg); exit (PLL_FAILURE); } printf ("Header of sequence %d(%ld) %s (%ld sites)\n", i, seqno, header, seq_len); free (header); free (seq); ++i; } if (pll_errno != PLL_ERROR_FILE_EOF) { printf (" ERROR at the end (%d): %s\n", pll_errno, pll_errmsg); exit (PLL_FAILURE); } assert(i == N_TAXA_BIG); pll_fasta_close (fp); pll_partition_destroy(partition); return PLL_SUCCESS; } static int smalltest (unsigned int attributes) { unsigned int i; char * seq, *header; long seq_len, header_len, seqno; pll_fasta_t * fp; pll_partition_t * partition; pll_operation_t * operations; double rate_cats[4]; unsigned int params_indices[N_RATE_CATS] = {0,0,0,0}; unsigned int num_sites = 4 * N_SITES; double branch_lengths[4] = { 0.1, 0.2, 1, 1 }; double frequencies[4] = { 0.1, 0.2, 0.3, 0.4 }; unsigned int matrix_indices[4] = { 0, 1, 2, 3 }; double subst_params[6] = { 1, 5, 1, 1, 5, 1 }; partition = pll_partition_create(N_TAXA_SMALL, 4, N_STATES, num_sites, 1, 2 * N_TAXA_SMALL - 3, N_RATE_CATS, 1, attributes); fp = pll_fasta_open ("testdata/small.fas", pll_map_fasta); i = 0; while (pll_fasta_getnext (fp, &header, &header_len, &seq, &seq_len, &seqno)) { if (!pll_set_tip_states (partition, i, pll_map_nt, seq)) exit (PLL_FAILURE); free (header); free (seq); ++i; } assert(i == (N_TAXA_SMALL)); operations = (pll_operation_t *) malloc (4 * sizeof(pll_operation_t)); operations[0].parent_clv_index = 5; operations[0].child1_clv_index = 0; operations[0].child2_clv_index = 1; operations[0].child1_matrix_index = 1; operations[0].child2_matrix_index = 1; operations[0].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].parent_clv_index = 6; operations[1].child1_clv_index = 5; operations[1].child2_clv_index = 2; operations[1].child1_matrix_index = 0; operations[1].child2_matrix_index = 1; operations[1].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].parent_clv_index = 7; operations[2].child1_clv_index = 3; operations[2].child2_clv_index = 4; operations[2].child1_matrix_index = 1; operations[2].child2_matrix_index = 1; operations[2].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child2_scaler_index = PLL_SCALE_BUFFER_NONE; pll_compute_gamma_cats (ALPHA, N_RATE_CATS, rate_cats, PLL_GAMMA_RATES_MEAN); pll_set_subst_params (partition, 0, subst_params); pll_set_frequencies (partition, 0, frequencies); pll_set_category_rates (partition, rate_cats); pll_update_prob_matrices (partition, params_indices, matrix_indices, branch_lengths, 4); pll_update_partials (partition, operations, 3); printf ("logL: %17.6f\n", pll_compute_edge_loglikelihood(partition, 6, PLL_SCALE_BUFFER_NONE, 7, PLL_SCALE_BUFFER_NONE, 0, params_indices, NULL)); free (operations); pll_fasta_close (fp); pll_partition_destroy(partition); return PLL_SUCCESS; } int main (int argc, char * argv[]) { unsigned int attributes = get_attributes(argc, argv); if (bigtest (attributes)) printf ("Big test OK\n\n"); if (smalltest (attributes)) printf ("Small test OK\n\n"); if (failtest (attributes)) printf ("Fail test OK\n"); return PLL_SUCCESS; } libpll-0.3.1/test/src/00120_NPAN_fasta.c000066400000000000000000000105651310701451700173450ustar00rootroot00000000000000/* Copyright (C) 2015 Diego Darriba, Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Diego Darriba , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "common.h" #include #include #define ALPHA 0.5 #define N_STATES 20 #define N_RATE_CATS 4 #define N_TAXA 21 #define N_SITES 112 static int failtest(unsigned int attributes) { unsigned int i; char * seq, *header; long seq_len, header_len, seqno; pll_fasta_t * fp; pll_partition_t * partition; partition = pll_partition_create(N_TAXA, /* tips */ 4, /* clv buffers */ N_STATES, /* states */ N_SITES, /* sites */ 1, /* different rate parameters */ 8, /* probability matrices */ N_RATE_CATS, /* rate categories */ 1, attributes ); fp = pll_fasta_open ("testdata/ribosomal_l5_pf00673.fas", pll_map_fasta); i = 0; while (pll_fasta_getnext (fp, &header, &header_len, &seq, &seq_len, &seqno)) { if (!pll_set_tip_states (partition, i, pll_map_nt, seq)) { free (header); free (seq); pll_fasta_close (fp); pll_partition_destroy(partition); return (i+1); } free (header); free (seq); ++i; } return PLL_FAILURE; } static int proteintest(unsigned int attributes) { unsigned int i; char * seq, *header; long seq_len, header_len, seqno; pll_fasta_t * fp; pll_partition_t * partition; printf ("Creating PLL partition\n"); partition = pll_partition_create(N_TAXA, /* tips */ 4, /* clv buffers */ N_STATES, /* states */ N_SITES, /* sites */ 1, /* different rate parameters */ 8, /* probability matrices */ N_RATE_CATS, /* rate categories */ 1, attributes); fp = pll_fasta_open ("testdata/ribosomal_l5_pf00673.fas", pll_map_fasta); if (!fp) { printf (" ERROR opening file (%d): %s\n", pll_errno, pll_errmsg); return (PLL_FAILURE); } i = 0; while (pll_fasta_getnext (fp, &header, &header_len, &seq, &seq_len, &seqno)) { if (seq_len != (N_SITES + 1)) { printf ( " ERROR: Mismatching sequence length for sequence %d (%ld, and it should be %d)\n", i, seq_len - 1, N_SITES); return (PLL_FAILURE); } if (!pll_set_tip_states (partition, i, pll_map_aa, seq)) { printf (" ERROR setting states (%d): %s\n", pll_errno, pll_errmsg); return (PLL_FAILURE); } printf ("Header of sequence %d(%ld) %s (%ld sites)\n", i, seqno, header, seq_len); printf (" %s\n", seq); free (header); free (seq); ++i; } if (pll_errno != PLL_ERROR_FILE_EOF) { printf (" ERROR at the end (%d): %s\n", pll_errno, pll_errmsg); return (PLL_FAILURE); } if (i != N_TAXA) { printf (" ERROR: Number of taxa mismatch (%d): %d\n", i, N_TAXA); return (PLL_FAILURE); } pll_fasta_close (fp); pll_partition_destroy(partition); return PLL_SUCCESS; } int main (int argc, char * argv[]) { unsigned int attributes = get_attributes(argc, argv); if (proteintest (attributes)) printf ("Test OK\n\n"); int fail_retval = failtest (attributes); if (fail_retval) printf ("Fail test OK (sequence %d)\n", fail_retval); return PLL_SUCCESS; } libpll-0.3.1/test/src/README.md000066400000000000000000000055571310701451700160310ustar00rootroot00000000000000# Test cases In this directory go the source of the test cases. For each test case here, there must be a matching expected output in out/ directory. When implementing a test case it is necessary to ensure that there is no errors in the output, and of course it must be deterministic. Afterwards, place the expected output in the out/ directory and re-run the validations again just to make sure that everything is working properly. Each test must focus on evaluating one or a reduced set of features. Also testing cases that should fail and it is determined how the library would behave is interesting. For example, attempting to read an unexistent file. * 00010_NMPU_lkcalc compute likelihood score for a simple unrooted tree * 00020_NMPR_lkcalc compute likelihood score for a simple rooted tree ## alpha-cats Evaluate the likelihood for different alpha shape parameters and number of categories. ## blopt-minimal (optimize module) Optimize branch lengths for a minimal tree with 3 tips and 3 branches. ## derivatives Evaluate the computation of the likelihood derivatives at different branch lengths on a small tree and msa. The derivatives are computed twice at an inner edge and at a tip edge using 3 different alphas, 4 proportion of invariant sites, 3 sets of rate categories and 9 branches ranging from 0.1 to 90. ## derivatives-oddstates Analogous to `derivatives` but using an odd number of states. ## fasta-dna Read a DNA MSA in FASTA format, load the sequences into the PLL partition and evaluate the likelihood. ## fasta-prot Read an amino acid MSA in FASTA format. Checks also that 'pll_fasta_get_next' would fail if the states map is wrong (dna instead of protein map). It does not evaluate the likelihood. ## hky Evaluate the likelihood for different transition-transversion ratios in HKY models. ## odd-states Evaluate the likelihood for a data set with 7 states. This is specially important where vector intrinsics are used and the states are padded to fit the alignment. ## partial-traversal Perform partial traversals on the tree. ## protein-models Evaluate the likelihood of a short sequence under all the available empirical amino acid replacement models ## rooted Evaluate the likelihood of a tree rooted at an inner-inner node with 4 categories and 4 different proportions of invariant sites, from 0.0 to 0.9 /\ / \ / \ /\ /\ / \ / \ ## rooted-tipinner Evaluate the likelihood of a tree rooted at a tip-inner node with 4 categories and 4 different proportions of invariant sites, from 0.0 to 0.9 /\ / \ / \ / /\ / / \ ## treemove-nni Validate Nearest Neighbor Interchange moves. ## scaling Validate CLV scaling on large trees (per-site and per-rate scaling modes) ## treemove-spr Validate Subtree Prunning and Regrafting moves. ## treemove-tbr Perform bisection, reconnection and local branch length optimization. libpll-0.3.1/test/src/alpha-cats.c000066400000000000000000000163451310701451700167300ustar00rootroot00000000000000/* Copyright (C) 2015 Diego Darriba, Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Diego Darriba , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "common.h" #define NUM_ALPHAS 9 #define NUM_CATS 5 #define N_MODES 2 #define N_STATES_NT 4 #define FLOAT_PRECISION 4 #define MODENAME(x) x == PLL_GAMMA_RATES_MEAN ? "MEAN" : "MEDIAN" static double titv = 2.5; static double alpha[NUM_ALPHAS] = {0.1, 0.5, 0.75, 1, 1.5, 5, 10, 50, 100}; static unsigned int n_cat_gamma[NUM_CATS] = {1, 2, 4, 8, 16}; unsigned int params_indices[16] = {0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0}; static int modes[N_MODES] = { PLL_GAMMA_RATES_MEDIAN, PLL_GAMMA_RATES_MEAN }; int main(int argc, char * argv[]) { unsigned int i,j,k,m; double lk_scores[NUM_ALPHAS * NUM_CATS * N_MODES]; unsigned int n_sites = 20; unsigned int n_tips = 5; pll_operation_t * operations; operations = (pll_operation_t *)malloc(4* sizeof(pll_operation_t)); operations[0].parent_clv_index = 5; operations[0].child1_clv_index = 0; operations[0].child2_clv_index = 1; operations[0].child1_matrix_index = 1; operations[0].child2_matrix_index = 1; operations[0].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].parent_clv_index = 6; operations[1].child1_clv_index = 5; operations[1].child2_clv_index = 2; operations[1].child1_matrix_index = 0; operations[1].child2_matrix_index = 1; operations[1].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].parent_clv_index = 7; operations[2].child1_clv_index = 3; operations[2].child2_clv_index = 4; operations[2].child1_matrix_index = 1; operations[2].child2_matrix_index = 1; operations[2].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child2_scaler_index = PLL_SCALE_BUFFER_NONE; /* check attributes */ unsigned int attributes = get_attributes(argc, argv); /* test illegal alpha value */ double invalid_alpha = 0; double * rate_cats = (double *) malloc(4 * sizeof(double)); if (pll_compute_gamma_cats(invalid_alpha, 4, rate_cats, PLL_GAMMA_RATES_MEAN) == PLL_FAILURE) { if (pll_errno != PLL_ERROR_PARAM_INVALID) printf("Error is %d instead of %d\n", pll_errno, PLL_ERROR_PARAM_INVALID); } else { printf("Computing gamma rates for alpha = %f should have failed\n", invalid_alpha); } free (rate_cats); for (k = 0; k < NUM_CATS; ++k) { pll_partition_t * partition; partition = pll_partition_create( n_tips, /* numer of tips */ 4, /* clv buffers */ N_STATES_NT, /* number of states */ n_sites, /* sequence length */ 1, /* different rate parameters */ 2*n_tips-3, /* probability matrices */ n_cat_gamma[k], /* gamma categories */ 0, /* scale buffers */ attributes ); /* attributes */ if (!partition) { printf("Fail creating partition"); continue; } double branch_lengths[4] = { 0.1, 0.2, 1, 1}; double frequencies[4] = { 0.3, 0.4, 0.1, 0.2 }; unsigned int matrix_indices[4] = { 0, 1, 2, 3 }; double subst_params[6] = {1,titv,1,1,titv,1}; pll_set_frequencies(partition, 0, frequencies); pll_set_subst_params(partition, 0, subst_params); pll_set_tip_states(partition, 0, pll_map_nt, "WAACTCGCTA--ATTCTAAT"); pll_set_tip_states(partition, 1, pll_map_nt, "CACCATGCTA--ATTGTCTT"); pll_set_tip_states(partition, 2, pll_map_nt, "AG-C-TGCAG--CTTCTACT"); pll_set_tip_states(partition, 3, pll_map_nt, "CGTCTTGCAA--AT-C-AAG"); pll_set_tip_states(partition, 4, pll_map_nt, "CGACTTGCCA--AT-T-AAG"); for (i = 0; i < NUM_ALPHAS; ++i) { for (m = 0; m < N_MODES; ++m) { printf ("\n\n TEST alpha(ncats) = %6.2f(%2d), mode = %s\n\n", alpha[i], n_cat_gamma[k], MODENAME(m)); double * rate_cats = (double *) malloc(n_cat_gamma[k] * sizeof(double)); if (pll_compute_gamma_cats(alpha[i], n_cat_gamma[k], rate_cats, modes[m]) == PLL_FAILURE) { printf("Fail computing the gamma rates\n"); continue; } for (j=0; j. Contact: Diego Darriba , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ /* asc-bias.c This test evaluates the ascertainment bias correction for DNA data on a large tree, taking scaling also into consideration. For each ascertainment bias correction type we evaluate the derivatives on 6 branch lengths ranging from 1e-4 to 10 */ #include "common.h" #include #define MSA_FILENAME "testdata/2000.fas" #define TRE_FILENAME "testdata/2000.tree" #define STATES 4 #define MAX_RATE_CATS 16 #define NUM_BRANCH_LENGTHS 7 static double frequencies[4] = { 0.1, 0.2, 0.3, 0.4 }; static double subst_params[6] = { 1, 5, 1, 1, 5, 1 }; static double categories[MAX_RATE_CATS] = {0}; static unsigned int params_indices[MAX_RATE_CATS] = {0}; static unsigned int invar_weights[STATES] = { 50, 40, 60, 20 }; static double test_branch_lengths[NUM_BRANCH_LENGTHS] = {0.0001, 0.001, 0.01, 0.1, 1.0, 10.0, 100.0}; static unsigned int traversal_size, matrix_count, ops_count; static pll_unode_t ** travbuffer; static unsigned int * matrix_indices; static double * branch_lengths; static pll_operation_t * operations; void print_travbuffer(pll_unode_t ** travbuffer, unsigned int len) { unsigned int i; for (i=0; iclv_index, travbuffer[i]->scaler_index); printf("\n"); } void print_operations(pll_operation_t * operations, unsigned int len) { unsigned int i; for (i=0; i%d ", operations[i].child1_clv_index, operations[i].child1_matrix_index, operations[i].child2_clv_index, operations[i].child2_matrix_index, operations[i].parent_clv_index); printf("\n"); } static double eval(pll_partition_t * partition, pll_unode_t * node, double alpha, double old_lnl) { unsigned int i; double logl, upbl_logl; double d_f, dd_f; double * sumtable; pll_set_subst_params(partition, 0, subst_params); pll_set_frequencies(partition, 0, frequencies); pll_compute_gamma_cats(alpha, partition->rate_cats, categories, PLL_GAMMA_RATES_MEAN); pll_set_category_rates(partition, categories); pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, matrix_count); pll_update_partials(partition, operations, ops_count); logl = pll_compute_edge_loglikelihood(partition, node->clv_index, node->scaler_index, node->back->clv_index, node->back->scaler_index, node->pmatrix_index, params_indices, NULL); if (old_lnl < 0 && fabs(old_lnl - logl) > 1e-4) { printf("ERROR: Likelihood mismatch %f vs %f\n", logl, old_lnl); } printf("Log-L: %f\n", logl); sumtable = pll_aligned_alloc( (partition->sites + partition->states) * partition->rate_cats * partition->states_padded * sizeof(double), partition->alignment); pll_update_sumtable(partition, node->clv_index, node->back->clv_index, node->scaler_index, node->back->scaler_index, params_indices, sumtable); double max_logl = -(1<<30); printf("%8s %18s %15s %15s\n", "Br.Len", "logLikelihood", "1st Deriv", "2nd Deriv"); for (i=0; iscaler_index, node->back->scaler_index, branch_length, params_indices, sumtable, &d_f, &dd_f)) { printf("Error computing likelihood derivatives\n"); exit(1); } /* update logLikelihood */ pll_update_prob_matrices(partition, params_indices, &(node->pmatrix_index), &branch_length, 1); upbl_logl = pll_compute_edge_loglikelihood(partition, node->clv_index, node->scaler_index, node->back->clv_index, node->back->scaler_index, node->pmatrix_index, params_indices, NULL); printf("%8.4f %18.6f %15.8e %15.8e ", branch_length, upbl_logl, d_f, dd_f); if (upbl_logl > max_logl) { max_logl = upbl_logl; printf("*"); } printf("\n"); } pll_aligned_free(sumtable); return logl; } int main(int argc, char * argv[]) { unsigned int attributes; pll_partition_t * partition; pll_utree_t * tree; pll_unode_t * root; unsigned int taxa_count, nodes_count, inner_nodes_count, branch_count; double alpha = 0.5; unsigned int rate_cats = 4; int i; double lnl_test[4] = {0}; /* check attributes */ attributes = get_attributes(argc, argv); attributes |= PLL_ATTRIB_AB_FLAG; tree = pll_utree_parse_newick(TRE_FILENAME); taxa_count = tree->tip_count; printf("Read %s: %u taxa\n", TRE_FILENAME, taxa_count); root = tree->nodes[tree->tip_count+tree->inner_count-1]; inner_nodes_count = taxa_count - 2; nodes_count = taxa_count + inner_nodes_count; branch_count = 2*taxa_count - 3; /* build fixed structures */ travbuffer = (pll_unode_t **)malloc(nodes_count * sizeof(pll_unode_t *)); branch_lengths = (double *)malloc(branch_count * sizeof(double)); matrix_indices = (unsigned int *)malloc(branch_count * sizeof(unsigned int)); operations = (pll_operation_t *)malloc(inner_nodes_count * sizeof(pll_operation_t)); partition = parse_msa(MSA_FILENAME, STATES, rate_cats, 1, tree, attributes); printf("Read %s: %u sites\n", MSA_FILENAME, partition->sites); for (i=0;i<3;++i) { root = root->next; pll_set_asc_bias_type(partition, 0); pll_utree_traverse(root, PLL_TREE_TRAVERSE_POSTORDER, cb_full_traversal, travbuffer, &traversal_size); pll_utree_create_operations(travbuffer, traversal_size, branch_lengths, matrix_indices, operations, &matrix_count, &ops_count); /* test 1: no ascertainment bias correction */ printf("\nTEST 1: NO ASC BIAS\n"); lnl_test[0] = eval(partition, root, alpha, lnl_test[0]); /* test 2: ascertainment bias correction */ printf("\nTEST 2: ASC BIAS LEWIS\n"); pll_set_asc_bias_type(partition, PLL_ATTRIB_AB_LEWIS); lnl_test[1] = eval(partition, root, alpha, lnl_test[1]); /* attempt to update invariant sites proportion. This should fail */ if (pll_update_invariant_sites_proportion(partition, 0, 0.5)) { printf("Error: Setting P-inv with ASC BIAS should fail"); return 1; } /* test 2: ascertainment bias correction */ printf("\nTEST 2: ASC BIAS FELSENSTEIN\n"); pll_set_asc_bias_type(partition, PLL_ATTRIB_AB_FELSENSTEIN); pll_set_asc_state_weights(partition, invar_weights); lnl_test[2] = eval(partition, root, alpha, lnl_test[2]); /* test 2: ascertainment bias correction */ printf("\nTEST 2: ASC BIAS STAMATAKIS\n"); pll_set_asc_bias_type(partition, PLL_ATTRIB_AB_STAMATAKIS); pll_set_asc_state_weights(partition, invar_weights); lnl_test[3] = eval(partition, root, alpha, lnl_test[3]); } /* clean */ free(travbuffer); free(branch_lengths); free(operations); free(matrix_indices); pll_partition_destroy(partition); pll_utree_destroy(tree,NULL); return 0; } libpll-0.3.1/test/src/common.c000066400000000000000000000125651310701451700162030ustar00rootroot00000000000000#include "common.h" #include #include #include #include #include unsigned int get_attributes(int argc, char **argv) { int i; unsigned int attributes = PLL_ATTRIB_ARCH_CPU; for (i=1; itip_count; pll_partition_t * partition; long hdrlen, seqlen, seqno; char * seq = NULL, * hdr = NULL; /* open FASTA file */ pll_fasta_t * fp = pll_fasta_open(filename, pll_map_fasta); if (!fp) { printf("Error opening file %s", filename); return NULL; } /* allocate arrays to store FASTA headers and sequences */ char ** headers = (char **)calloc(taxa_count, sizeof(char *)); char ** seqdata = (char **)calloc(taxa_count, sizeof(char *)); /* read FASTA sequences and make sure they are all of the same length */ int sites = -1; for (i = 0; pll_fasta_getnext(fp,&hdr,&hdrlen,&seq,&seqlen,&seqno); ++i) { if (sites == -1) sites = seqlen; headers[i] = hdr; seqdata[i] = seq; } if (pll_errno != PLL_ERROR_FILE_EOF) { printf("Error while reading file %s", filename); return NULL; } /* close FASTA file */ pll_fasta_close(fp); if (sites == -1) { printf("Unable to read alignment"); return NULL; } if (max_sites != -1) sites = max_sites; partition = pll_partition_create(taxa_count, /* tip nodes */ taxa_count - 2, /* inner nodes */ states, (unsigned int)sites, rate_matrices, /* rate matrices */ 2*taxa_count - 3, /* prob matrices */ rate_cats, /* rate categories */ taxa_count - 2, /* scale buffers */ attributes); /* create a libc hash table of size tip_nodes_count */ hcreate(taxa_count); /* populate a libc hash table with tree tip labels */ unsigned int * data = (unsigned int *)malloc(taxa_count * sizeof(unsigned int)); for (i = 0; i < taxa_count; ++i) { data[i] = tree->nodes[i]->clv_index; ENTRY entry; #ifdef __APPLE__ entry.key = xstrdup(tree->nodes[i]->label); #else entry.key = tree->nodes[i]->label; #endif entry.data = (void *)(data+i); hsearch(entry, ENTER); } for (i = 0; i < taxa_count; ++i) { ENTRY query; query.key = headers[i]; ENTRY * found = NULL; found = hsearch(query,FIND); if (!found) { printf("Sequence with header %s does not appear in the tree", headers[i]); return NULL; } unsigned int tip_clv_index = *((unsigned int *)(found->data)); const unsigned int * map = states == 4? pll_map_nt : pll_map_aa; pll_set_tip_states(partition, tip_clv_index, map, seqdata[i]); free(headers[i]); free(seqdata[i]); } /* clean */ hdestroy(); free(data); free(headers); free(seqdata); return partition; } int cb_full_traversal(pll_unode_t * node) { return 1; } int cb_rfull_traversal(pll_rnode_t * node) { return 1; } __attribute__((format(printf, 1, 2))) void fatal(const char * format, ...) { va_list argptr; va_start(argptr, format); vfprintf(stderr, format, argptr); va_end(argptr); fprintf(stderr, "\n"); exit(EXIT_FAILURE); } void * xmalloc(size_t size) { void * t; t = malloc(size); if (!t) fatal("Unable to allocate enough memory."); return t; } char * xstrdup(const char * s) { size_t len = strlen(s); char * p = (char *)xmalloc(len+1); return strcpy(p,s); } libpll-0.3.1/test/src/common.h000066400000000000000000000037421310701451700162050ustar00rootroot00000000000000/* Copyright (C) 2015 Diego Darriba, Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Diego Darriba , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #ifndef COMMON_H_ #define COMMON_H_ #ifndef PLL_H_ #define PLL_H_ #include "pll.h" #endif unsigned int get_attributes(int argc, char **argv); void skip_test(); pll_partition_t * parse_msa(const char * filename, unsigned int states, unsigned int rate_cats, unsigned int rate_matrices, pll_utree_t * tree, unsigned int attributes); pll_partition_t * parse_msa_reduced(const char * filename, unsigned int states, unsigned int rate_cats, unsigned int rate_matrices, pll_utree_t * tree, unsigned int attributes, unsigned int max_sites); int cb_full_traversal(pll_unode_t * node); int cb_rfull_traversal(pll_rnode_t * node); /* print error and exit */ void fatal(const char * format, ...) __attribute__ ((noreturn)); char * xstrdup(const char * s); void * xmalloc(size_t size); #endif /* COMMON_H_ */ libpll-0.3.1/test/src/derivatives-oddstates.c000066400000000000000000000357231310701451700212310ustar00rootroot00000000000000/* Copyright (C) 2016 Diego Darriba, Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Diego Darriba , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ /* derivatives-oddstates.c This test is analogous to `derivatives` but using an odd number of states The derivatives are computed twice at an inner edge and at a tip edge using 3 different alphas, 4 proportion of invariant sites, 3 sets of rate categories and 9 branches ranging from 0.1 to 90. */ #include "common.h" #define NUM_ALPHAS 3 #define NUM_BRANCHES 9 #define NUM_CATS 3 #define NUM_PINV 4 #define N_STATES 5 #define FLOAT_PRECISION 4 static double alpha[NUM_ALPHAS] = {0.1, 0.75, 1.5}; static double pinvar[NUM_PINV] = {0.0, 0.3, 0.6, 0.9}; static unsigned int n_cat_gamma[NUM_CATS] = {1, 2, 4}; unsigned int params_indices[16] = {0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0}; static double testbranches[NUM_BRANCHES] = {0.1, 0.2, 0.5, 0.9, 1.5, 5, 10, 50, 90}; const unsigned int odd_map[256] = { 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0x1f, 0, 0, 0x1f, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0x1f, 0, 0x01, 0x02, 0x04, 0x08, 0x0c, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0x01, 0x02, 0x04, 0x08, 0x0c, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0 }; int main(int argc, char * argv[]) { unsigned int i,j, k, b, p; double lk_scores[NUM_ALPHAS * NUM_CATS]; double f, d_f, dd_f; unsigned int n_sites = 20; unsigned int n_tips = 5; pll_operation_t * operations; double * sumtable; operations = (pll_operation_t *)malloc(4* sizeof(pll_operation_t)); operations[0].parent_clv_index = 5; operations[0].child1_clv_index = 0; operations[0].child2_clv_index = 1; operations[0].child1_matrix_index = 1; operations[0].child2_matrix_index = 1; operations[0].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].parent_clv_index = 6; operations[1].child1_clv_index = 5; operations[1].child2_clv_index = 2; operations[1].child1_matrix_index = 0; operations[1].child2_matrix_index = 1; operations[1].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].parent_clv_index = 7; operations[2].child1_clv_index = 3; operations[2].child2_clv_index = 4; operations[2].child1_matrix_index = 1; operations[2].child2_matrix_index = 1; operations[2].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child2_scaler_index = PLL_SCALE_BUFFER_NONE; /* additional operation for moving the root into the tip branch */ operations[3].parent_clv_index = 7; operations[3].child1_clv_index = 6; operations[3].child2_clv_index = 3; operations[3].child1_matrix_index = 0; operations[3].child2_matrix_index = 0; operations[3].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[3].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[3].child2_scaler_index = PLL_SCALE_BUFFER_NONE; /* check attributes */ unsigned int attributes = get_attributes(argc, argv); for (k = 0; k < NUM_CATS; ++k) { pll_partition_t * partition; printf("FREE CREATE\n"); partition = pll_partition_create( n_tips, /* numer of tips */ 4, /* clv buffers */ N_STATES, /* number of states */ n_sites, /* sequence length */ 1, /* different rate parameters */ 2*n_tips-3, /* probability matrices */ n_cat_gamma[k], /* gamma categories */ 0, /* scale buffers */ attributes ); /* attributes */ if (!partition) { printf("Fail creating partition"); return(-1); } sumtable = pll_aligned_alloc( partition->sites * partition->rate_cats * partition->states_padded * sizeof(double), partition->alignment); if (!sumtable) { printf("Fail creating sumtable"); pll_partition_destroy(partition); return(-1); } double branch_lengths[4] = { 0.1, 0.2, 0.3, 0.4}; double frequencies[5] = { 0.3, 0.25, 0.1, 0.2, 0.15 }; unsigned int matrix_indices[4] = { 0, 1, 2, 3 }; double subst_params[10] = {1.452176, 0.937951, 0.462880, 0.617729, 1.745312, 0.937951, 0.462880, 0.617729, 1.745312, 1.000000}; pll_set_frequencies(partition, 0, frequencies); pll_set_subst_params(partition, 0, subst_params); if (! (pll_set_tip_states(partition, 0, odd_map, "DAACBCECBA--ABBCBAAB") && pll_set_tip_states(partition, 1, odd_map, "CACCABECBA--ABBEBCBB") && pll_set_tip_states(partition, 2, odd_map, "AE-C-BECAE--CBBCBACB") && pll_set_tip_states(partition, 3, odd_map, "CEBCBBECAA--AB-C-AAE") && pll_set_tip_states(partition, 4, odd_map, "CEACBBECCA--AB-B-AAE"))) return -1; for (i = 0; i < NUM_ALPHAS; ++i) { for (p = 0; p < NUM_PINV; ++p) { printf("\n\n TEST alpha(ncats) = %6.2f(%2d) ; pinv = %.2f\n\n", alpha[i], n_cat_gamma[k], pinvar[p]); double * rate_cats = (double *) malloc(n_cat_gamma[k] * sizeof(double)); if (pll_compute_gamma_cats(alpha[i], n_cat_gamma[k], rate_cats, PLL_GAMMA_RATES_MEAN) == PLL_FAILURE) { printf("Fail computing the gamma rates\n"); continue; } for (j=0; jrate_matrices; ++j) { pll_update_invariant_sites_proportion(partition, j, pinvar[p]); } pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 4); pll_update_partials(partition, operations, 3); lk_scores[k*NUM_ALPHAS + i] = pll_compute_edge_loglikelihood(partition, 6, PLL_SCALE_BUFFER_NONE, 7, PLL_SCALE_BUFFER_NONE, 0, params_indices, NULL); pll_update_sumtable(partition, 6, 7, PLL_SCALE_BUFFER_NONE, PLL_SCALE_BUFFER_NONE, params_indices, sumtable); for (b = 0; b < NUM_BRANCHES; ++b) { if (!pll_compute_likelihood_derivatives(partition, PLL_SCALE_BUFFER_NONE, PLL_SCALE_BUFFER_NONE, testbranches[b], params_indices, sumtable, &d_f, &dd_f)) { printf("Error computing likelihood derivatives\n"); exit(1); } /* update logLikelihood */ unsigned int pmatrix_index = 0; pll_update_prob_matrices(partition, params_indices, &pmatrix_index, &testbranches[b], 1); f = pll_compute_edge_loglikelihood(partition, 6, PLL_SCALE_BUFFER_NONE, 7, PLL_SCALE_BUFFER_NONE, 0, params_indices, NULL); printf("Branch %6.1f : %10.6f %12.4e %12.4e\n", testbranches[b], f, d_f, dd_f); } /* test original branch length */ if (!pll_compute_likelihood_derivatives(partition, PLL_SCALE_BUFFER_NONE, PLL_SCALE_BUFFER_NONE, branch_lengths[0], params_indices, sumtable, &d_f, &dd_f)) { printf("Error computing likelihood derivatives\n"); exit(1); } /* update logLikelihood */ unsigned int pmatrix_index = 0; pll_update_prob_matrices(partition, params_indices, &pmatrix_index, branch_lengths, 1); f = pll_compute_edge_loglikelihood(partition, 6, PLL_SCALE_BUFFER_NONE, 7, PLL_SCALE_BUFFER_NONE, 0, params_indices, NULL); printf("Test %10.6f = %10.6f\n", f, lk_scores[k*NUM_ALPHAS + i]); assert(fabs(f - lk_scores[k*NUM_ALPHAS + i]) < 1e-7); /* move to a tip branch */ pll_update_partials(partition, operations + 3, 1); lk_scores[k*NUM_ALPHAS + i] = pll_compute_edge_loglikelihood(partition, 4, PLL_SCALE_BUFFER_NONE, 7, PLL_SCALE_BUFFER_NONE, 1, params_indices, NULL); pll_update_sumtable(partition, 4, 7, PLL_SCALE_BUFFER_NONE, PLL_SCALE_BUFFER_NONE, params_indices, sumtable); for (b = 0; b < NUM_BRANCHES; ++b) { if (!pll_compute_likelihood_derivatives(partition, PLL_SCALE_BUFFER_NONE, PLL_SCALE_BUFFER_NONE, testbranches[b], params_indices, sumtable, &d_f, &dd_f)) { printf("Error computing likelihood derivatives\n"); exit(1); } /* update logLikelihood */ pmatrix_index = 1; pll_update_prob_matrices(partition, params_indices, &pmatrix_index, &testbranches[b], 1); f = pll_compute_edge_loglikelihood(partition, 4, PLL_SCALE_BUFFER_NONE, 7, PLL_SCALE_BUFFER_NONE, 1, params_indices, NULL); printf("Branch(Tip) %6.1f : %10.6f %12.4e %12.4e\n", testbranches[b], f, d_f, dd_f); } /* test original branch length */ if (!pll_compute_likelihood_derivatives(partition, PLL_SCALE_BUFFER_NONE, PLL_SCALE_BUFFER_NONE, branch_lengths[1], params_indices, sumtable, &d_f, &dd_f)) { printf("Error computing likelihood derivatives\n"); exit(1); } /* update logLikelihood */ pmatrix_index = 1; pll_update_prob_matrices(partition, params_indices, &pmatrix_index, &branch_lengths[1], 1); f = pll_compute_edge_loglikelihood(partition, 4, PLL_SCALE_BUFFER_NONE, 7, PLL_SCALE_BUFFER_NONE, 1, params_indices, NULL); printf("Test %10.6f = %10.6f\n", f, lk_scores[k*NUM_ALPHAS + i]); assert(fabs(f - lk_scores[k*NUM_ALPHAS + i]) < 1e-7); } } pll_aligned_free(sumtable); pll_partition_destroy(partition); } printf("\n"); for (k = 0; k < NUM_CATS; ++k) { for (i = 0; i < NUM_ALPHAS; ++i) { printf("ti/tv:alpha(ncats) = %6.2f(%2d) logL: %17.6f\n", alpha[i], n_cat_gamma[k], lk_scores[k*NUM_ALPHAS + i]); } } free(operations); return (0); } libpll-0.3.1/test/src/derivatives.c000066400000000000000000000340551310701451700172360ustar00rootroot00000000000000/* Copyright (C) 2015 Diego Darriba, Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Diego Darriba , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ /* derivatives.c This test evaluates the computation of the likelihood derivatives at different branch lengths on a small tree and msa. The derivatives are computed twice at an inner edge and at a tip edge using 3 different alphas, 4 proportion of invariant sites, 3 sets of rate categories and 9 branches ranging from 0.1 to 90. */ #include "common.h" #define NUM_ALPHAS 3 #define NUM_BRANCHES 9 #define NUM_CATS 3 #define NUM_PINV 4 #define N_STATES_NT 4 #define FLOAT_PRECISION 4 static double titv = 2.5; static double alpha[NUM_ALPHAS] = {0.1, 0.75, 1.5}; static double pinvar[NUM_PINV] = {0.0, 0.3, 0.6, 0.9}; static unsigned int n_cat_gamma[NUM_CATS] = {1, 2, 4}; unsigned int params_indices[16] = {0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0}; static double testbranches[NUM_BRANCHES] = {0.1, 0.2, 0.5, 0.9, 1.5, 5, 10, 50, 90}; int main(int argc, char * argv[]) { unsigned int i,j, k, b, p; double lk_scores[NUM_ALPHAS * NUM_CATS]; double f, d_f, dd_f; unsigned int n_sites = 20; unsigned int n_tips = 5; pll_operation_t * operations; double * sumtable; operations = (pll_operation_t *)malloc(4* sizeof(pll_operation_t)); operations[0].parent_clv_index = 5; operations[0].child1_clv_index = 0; operations[0].child2_clv_index = 1; operations[0].child1_matrix_index = 1; operations[0].child2_matrix_index = 1; operations[0].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].parent_clv_index = 6; operations[1].child1_clv_index = 5; operations[1].child2_clv_index = 2; operations[1].child1_matrix_index = 0; operations[1].child2_matrix_index = 1; operations[1].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].parent_clv_index = 7; operations[2].child1_clv_index = 3; operations[2].child2_clv_index = 4; operations[2].child1_matrix_index = 1; operations[2].child2_matrix_index = 1; operations[2].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child2_scaler_index = PLL_SCALE_BUFFER_NONE; /* additional operation for moving the root into the tip branch */ operations[3].parent_clv_index = 7; operations[3].child1_clv_index = 6; operations[3].child2_clv_index = 3; operations[3].child1_matrix_index = 0; operations[3].child2_matrix_index = 0; operations[3].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[3].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[3].child2_scaler_index = PLL_SCALE_BUFFER_NONE; /* check attributes */ unsigned int attributes = get_attributes(argc, argv); for (k = 0; k < NUM_CATS; ++k) { pll_partition_t * partition; printf("FREE CREATE\n"); partition = pll_partition_create( n_tips, /* numer of tips */ 4, /* clv buffers */ N_STATES_NT, /* number of states */ n_sites, /* sequence length */ 1, /* different rate parameters */ 2*n_tips-3, /* probability matrices */ n_cat_gamma[k], /* gamma categories */ 0, /* scale buffers */ attributes ); /* attributes */ if (!partition) { printf("Fail creating partition"); return(-1); } sumtable = pll_aligned_alloc( partition->sites * partition->rate_cats * partition->states_padded * sizeof(double), partition->alignment); if (!sumtable) { printf("Fail creating sumtable"); pll_partition_destroy(partition); return(-1); } double branch_lengths[4] = { 0.1, 0.2, 0.3, 0.4}; double frequencies[4] = { 0.3, 0.4, 0.1, 0.2 }; unsigned int matrix_indices[4] = { 0, 1, 2, 3 }; double subst_params[6] = {1,titv,1,1,titv,1}; pll_set_frequencies(partition, 0, frequencies); pll_set_subst_params(partition, 0, subst_params); pll_set_tip_states(partition, 0, pll_map_nt, "WAACTCGCTA--ATTCTAAT"); pll_set_tip_states(partition, 1, pll_map_nt, "CACCATGCTA--ATTGTCTT"); pll_set_tip_states(partition, 2, pll_map_nt, "AG-C-TGCAG--CTTCTACT"); pll_set_tip_states(partition, 3, pll_map_nt, "CGTCTTGCAA--AT-C-AAG"); pll_set_tip_states(partition, 4, pll_map_nt, "CGACTTGCCA--AT-T-AAG"); for (i = 0; i < NUM_ALPHAS; ++i) { for (p = 0; p < NUM_PINV; ++p) { printf("\n\n TEST alpha(ncats) = %6.2f(%2d) ; pinv = %.2f\n\n", alpha[i], n_cat_gamma[k], pinvar[p]); double * rate_cats = (double *) malloc(n_cat_gamma[k] * sizeof(double)); if (pll_compute_gamma_cats(alpha[i], n_cat_gamma[k], rate_cats, PLL_GAMMA_RATES_MEAN) == PLL_FAILURE) { printf("Fail computing the gamma rates\n"); continue; } for (j=0; jrate_matrices; ++j) { pll_update_invariant_sites_proportion(partition, j, pinvar[p]); } pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 4); pll_update_partials(partition, operations, 3); lk_scores[k*NUM_ALPHAS + i] = pll_compute_edge_loglikelihood(partition, 6, PLL_SCALE_BUFFER_NONE, 7, PLL_SCALE_BUFFER_NONE, 0, params_indices, NULL); pll_update_sumtable(partition, 6, 7, PLL_SCALE_BUFFER_NONE, PLL_SCALE_BUFFER_NONE, params_indices, sumtable); for (b = 0; b < NUM_BRANCHES; ++b) { if (!pll_compute_likelihood_derivatives(partition, PLL_SCALE_BUFFER_NONE, PLL_SCALE_BUFFER_NONE, testbranches[b], params_indices, sumtable, &d_f, &dd_f)) { printf("Error computing likelihood derivatives\n"); exit(1); } /* update logLikelihood */ unsigned int pmatrix_index = 0; pll_update_prob_matrices(partition, params_indices, &pmatrix_index, &testbranches[b], 1); f = pll_compute_edge_loglikelihood(partition, 6, PLL_SCALE_BUFFER_NONE, 7, PLL_SCALE_BUFFER_NONE, 0, params_indices, NULL); printf("Branch %6.1f : %10.6f %12.4e %12.4e\n", testbranches[b], f, d_f, dd_f); } /* test original branch length */ if (!pll_compute_likelihood_derivatives(partition, PLL_SCALE_BUFFER_NONE, PLL_SCALE_BUFFER_NONE, branch_lengths[0], params_indices, sumtable, &d_f, &dd_f)) { printf("Error computing likelihood derivatives\n"); exit(1); } /* update logLikelihood */ unsigned int pmatrix_index = 0; pll_update_prob_matrices(partition, params_indices, &pmatrix_index, branch_lengths, 1); f = pll_compute_edge_loglikelihood(partition, 6, PLL_SCALE_BUFFER_NONE, 7, PLL_SCALE_BUFFER_NONE, 0, params_indices, NULL); printf("Test %10.6f = %10.6f\n", f, lk_scores[k*NUM_ALPHAS + i]); assert(fabs(f - lk_scores[k*NUM_ALPHAS + i]) < 1e-7); /* move to a tip branch */ pll_update_partials(partition, operations + 3, 1); lk_scores[k*NUM_ALPHAS + i] = pll_compute_edge_loglikelihood(partition, 4, PLL_SCALE_BUFFER_NONE, 7, PLL_SCALE_BUFFER_NONE, 1, params_indices, NULL); pll_update_sumtable(partition, 4, 7, PLL_SCALE_BUFFER_NONE, PLL_SCALE_BUFFER_NONE, params_indices, sumtable); for (b = 0; b < NUM_BRANCHES; ++b) { if (!pll_compute_likelihood_derivatives(partition, PLL_SCALE_BUFFER_NONE, PLL_SCALE_BUFFER_NONE, testbranches[b], params_indices, sumtable, &d_f, &dd_f)) { printf("Error computing likelihood derivatives\n"); exit(1); } /* update logLikelihood */ pmatrix_index = 1; pll_update_prob_matrices(partition, params_indices, &pmatrix_index, &testbranches[b], 1); f = pll_compute_edge_loglikelihood(partition, 4, PLL_SCALE_BUFFER_NONE, 7, PLL_SCALE_BUFFER_NONE, 1, params_indices, NULL); printf("Branch(Tip) %6.1f : %10.6f %12.4e %12.4e\n", testbranches[b], f, d_f, dd_f); } /* test original branch length */ if (!pll_compute_likelihood_derivatives(partition, PLL_SCALE_BUFFER_NONE, PLL_SCALE_BUFFER_NONE, branch_lengths[1], params_indices, sumtable, &d_f, &dd_f)) { printf("Error computing likelihood derivatives\n"); exit(1); } /* update logLikelihood */ pmatrix_index = 1; pll_update_prob_matrices(partition, params_indices, &pmatrix_index, &branch_lengths[1], 1); f = pll_compute_edge_loglikelihood(partition, 4, PLL_SCALE_BUFFER_NONE, 7, PLL_SCALE_BUFFER_NONE, 1, params_indices, NULL); printf("Test %10.6f = %10.6f\n", f, lk_scores[k*NUM_ALPHAS + i]); assert(fabs(f - lk_scores[k*NUM_ALPHAS + i]) < 1e-7); } } pll_aligned_free(sumtable); pll_partition_destroy(partition); } printf("\n"); for (k = 0; k < NUM_CATS; ++k) { for (i = 0; i < NUM_ALPHAS; ++i) { printf("ti/tv:alpha(ncats) = %6.2f(%2d) logL: %17.6f\n", alpha[i], n_cat_gamma[k], lk_scores[k*NUM_ALPHAS + i]); } } free(operations); return (0); } libpll-0.3.1/test/src/hky.c000066400000000000000000000142171310701451700155020ustar00rootroot00000000000000/* Copyright (C) 2015 Diego Darriba, Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Diego Darriba , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "pll.h" #define NUM_TESTS 10 #define N_STATES_NT 4 #define N_CAT_GAMMA 4 #define FLOAT_PRECISION 4 static double titv[NUM_TESTS] = { 0.175, 1, 1.5, 2.25, 2.725, 4, 7.125, 8.19283745, 9.73647382, 10 }; int main(int argc, char * argv[]) { unsigned int i,j; double lk_scores[NUM_TESTS]; double alpha = 1.0; unsigned int n_sites = 20; unsigned int n_tips = 5; unsigned int params_indices[N_CAT_GAMMA] = {0,0,0,0}; pll_partition_t * partition; pll_operation_t * operations; partition = pll_partition_create(n_tips, 4, /* clv buffers */ N_STATES_NT, /* number of states */ n_sites, /* sequence length */ 1, /* different rate parameters */ 2*n_tips-3, /* probability matrices */ N_CAT_GAMMA, /* gamma categories */ 0, /* scale buffers */ PLL_ATTRIB_ARCH_AVX //| PLL_ATTRIB_PATTERN_TIP ); /* attributes */ double branch_lengths[4] = { 0.1, 0.2, 1, 1}; double frequencies[4] = { 0.3, 0.4, 0.1, 0.2 }; unsigned int matrix_indices[4] = { 0, 1, 2, 3 }; double subst_params[6] = {1,1,1,1,1,1}; double rate_cats[4]; pll_compute_gamma_cats(alpha, N_CAT_GAMMA, rate_cats, PLL_GAMMA_RATES_MEAN); pll_set_frequencies(partition, 0, frequencies); pll_set_category_rates(partition, rate_cats); pll_set_tip_states(partition, 0, pll_map_nt, "WAACTCGCTA--ATTCTAAT"); pll_set_tip_states(partition, 1, pll_map_nt, "CACCATGCTA--ATTGTCTT"); pll_set_tip_states(partition, 2, pll_map_nt, "AG-C-TGCAG--CTTCTACT"); pll_set_tip_states(partition, 3, pll_map_nt, "CGTCTTGCAA--AT-C-AAG"); pll_set_tip_states(partition, 4, pll_map_nt, "CGACTTGCCA--AT-T-AAG"); operations = (pll_operation_t *)malloc(4* sizeof(pll_operation_t)); operations[0].parent_clv_index = 5; operations[0].child1_clv_index = 0; operations[0].child2_clv_index = 1; operations[0].child1_matrix_index = 1; operations[0].child2_matrix_index = 1; operations[0].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].parent_clv_index = 6; operations[1].child1_clv_index = 5; operations[1].child2_clv_index = 2; operations[1].child1_matrix_index = 0; operations[1].child2_matrix_index = 1; operations[1].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].parent_clv_index = 7; operations[2].child1_clv_index = 3; operations[2].child2_clv_index = 4; operations[2].child1_matrix_index = 1; operations[2].child2_matrix_index = 1; operations[2].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child2_scaler_index = PLL_SCALE_BUFFER_NONE; for (i = 0; i < NUM_TESTS; ++i) { subst_params[1] = subst_params[4] = titv[i]; pll_set_subst_params(partition, 0, subst_params); pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 4); pll_update_partials(partition, operations, 3); printf("\n\n TEST ti/tv = %.4f\n\n", titv[i]); for (j = 0; j < 4; ++j) { printf ("[%d] P-matrix for branch length %.4f\n", i, branch_lengths[j]); pll_show_pmatrix(partition, j, FLOAT_PRECISION); printf ("\n"); } printf ("[%d] Tip 0: ", i); pll_show_clv(partition,0,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("[%d] Tip 1: ", i); pll_show_clv(partition,1,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("[%d] Tip 2: ", i); pll_show_clv(partition,2,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("[%d] Tip 3: ", i); pll_show_clv(partition,3,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("[%d] Tip 4: ", i); pll_show_clv(partition,4,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("[%d] CLV 5: ", i); pll_show_clv(partition,5,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("[%d] CLV 6: ", i); pll_show_clv(partition,6,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("[%d] CLV 7: ", i); pll_show_clv(partition,7,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); lk_scores[i] = pll_compute_edge_loglikelihood(partition, 6, PLL_SCALE_BUFFER_NONE, 7, PLL_SCALE_BUFFER_NONE, 0, params_indices, NULL); } printf("\n"); for (i = 0; i < NUM_TESTS; ++i) { printf("ti/tv: %14.4f logL: %17.4f\n", titv[i], lk_scores[i]); } free(operations); pll_partition_destroy(partition); return (0); } libpll-0.3.1/test/src/partial-traversal.c000066400000000000000000000306141310701451700203430ustar00rootroot00000000000000#include "common.h" #include "rng.h" #include #define STATES 4 #define N_RATE_CATS 4 #define FASTAFILE "testdata/246x4465.fas" #define TREEFILE "testdata/246x4465.tree" typedef struct { int clv_valid; } node_info_t; /* a callback function for performing a partial traversal */ static int cb_partial_traversal(pll_unode_t * node) { node_info_t * node_info; /* if we don't want tips in the traversal we must return 0 here. For now, allow tips */ if (!node->next) return 1; /* get the data element from the node and check if the CLV vector is oriented in the direction that we want to traverse. If the data element is not yet allocated then we allocate it, set the direction and instruct the traversal routine to place the node in the traversal array by returning 1 */ node_info = (node_info_t *)(node->data); if (!node_info) { /* allocate data element */ node->data = (node_info_t *)calloc(1,sizeof(node_info_t)); node->next->data = (node_info_t *)calloc(1,sizeof(node_info_t)); node->next->next->data = (node_info_t *)calloc(1,sizeof(node_info_t)); /* set orientation on selected direction and traverse the subtree */ node_info = node->data; node_info->clv_valid = 1; return 1; } /* if the data element was already there and the CLV on this direction is set, i.e. the CLV is valid, we instruct the traversal routine not to traverse the subtree rooted in this node/direction by returning 0 */ if (node_info->clv_valid) return 0; /* otherwise, set orientation on selected direction */ node_info->clv_valid = 1; /* reset orientation on the other two directions and return 1 (i.e. traverse the subtree */ node_info = node->next->data; node_info->clv_valid = 0; node_info = node->next->next->data; node_info->clv_valid = 0; return 1; } /* branch lengths not present in the newick file get a value of 0.000001 */ static void set_missing_branch_length(pll_utree_t * tree, double length) { unsigned int i; for (i = 0; i < tree->tip_count; ++i) if (!tree->nodes[i]->length) tree->nodes[i]->length = length; for (i = tree->tip_count; i < tree->tip_count + tree->inner_count; ++i) { if (!tree->nodes[i]->length) tree->nodes[i]->length = length; if (!tree->nodes[i]->next->length) tree->nodes[i]->next->length = length; if (!tree->nodes[i]->next->next->length) tree->nodes[i]->next->next->length = length; } } int main(int argc, char * argv[]) { unsigned int i,j,r; unsigned int tip_nodes_count, inner_nodes_count, nodes_count, branch_count; unsigned int matrix_count, ops_count; unsigned int * matrix_indices; double * branch_lengths; pll_partition_t * partition; pll_operation_t * operations; pll_unode_t ** travbuffer; pll_unode_t ** inner_nodes_list; unsigned int params_indices[N_RATE_CATS] = {0,0,0,0}; /* parse the unrooted binary tree in newick format, and store the number of tip nodes in tip_nodes_count */ pll_utree_t * tree = pll_utree_parse_newick(TREEFILE); tip_nodes_count = tree->tip_count; unsigned int attributes = get_attributes(argc, argv); /* fix all missing branch lengths (i.e. those that did not appear in the newick) to 0.000001 */ set_missing_branch_length(tree, 0.000001); /* compute and show node count information */ inner_nodes_count = tip_nodes_count - 2; nodes_count = inner_nodes_count + tip_nodes_count; branch_count = nodes_count - 1; printf("Number of tip/leaf nodes in tree: %d\n", tip_nodes_count); printf("Number of inner nodes in tree: %d\n", inner_nodes_count); printf("Total number of nodes in tree: %d\n", nodes_count); printf("Number of branches in tree: %d\n", branch_count); /* create a libc hash table of size tip_nodes_count */ hcreate(tip_nodes_count); /* populate a libc hash table with tree tip labels */ unsigned int * data = (unsigned int *)malloc(tip_nodes_count * sizeof(unsigned int)); for (i = 0; i < tip_nodes_count; ++i) { //data[i] = i; data[i] = tree->nodes[i]->clv_index; ENTRY entry; #ifdef __APPLE__ entry.key = xstrdup(tree->nodes[i]->label); #else entry.key = tree->nodes[i]->label; #endif entry.data = (void *)(data+i); hsearch(entry, ENTER); } /* open FASTA file */ pll_fasta_t * fp = pll_fasta_open(FASTAFILE, pll_map_fasta); if (!fp) fatal("Error opening file"); char * seq = NULL; char * hdr = NULL; long seqlen; long hdrlen; long seqno; /* allocate arrays to store FASTA headers and sequences */ char ** headers = (char **)calloc(tip_nodes_count, sizeof(char *)); char ** seqdata = (char **)calloc(tip_nodes_count, sizeof(char *)); /* read FASTA sequences and make sure they are all of the same length */ int sites = -1; for (i = 0; pll_fasta_getnext(fp,&hdr,&hdrlen,&seq,&seqlen,&seqno); ++i) { if (i >= tip_nodes_count) fatal("FASTA file contains more sequences than expected"); if (sites != -1 && sites != seqlen) fatal("FASTA file does not contain equal size sequences\n"); if (sites == -1) sites = seqlen; headers[i] = hdr; seqdata[i] = seq; } /* did we stop reading the file because we reached EOF? */ if (pll_errno != PLL_ERROR_FILE_EOF) fatal("Error while reading file"); /* close FASTA file */ pll_fasta_close(fp); if (sites == -1) fatal("Unable to read alignment"); if (i != tip_nodes_count) fatal("Some taxa are missing from FASTA file"); /* create the PLL partition instance */ partition = pll_partition_create(tip_nodes_count, inner_nodes_count, STATES, (unsigned int)sites, 1, branch_count, N_RATE_CATS, inner_nodes_count, attributes ); /* initialize the array of base frequencies */ double frequencies[4] = { 0.17, 0.19, 0.25, 0.39 }; /* substitution rates for the 4x4 GTR model. This means we need exactly (4*4-4)/2 = 6 values, i.e. the number of elements above the diagonal */ double subst_params[6] = {1,1,1,1,1,1}; /* we'll use 4 rate categories, and currently initialize them to 0 */ double rate_cats[4] = {0}; /* compute the discretized category rates from a gamma distribution with alpha shape 1 and store them in rate_cats */ pll_compute_gamma_cats(1, 4, rate_cats, PLL_GAMMA_RATES_MEAN); /* set frequencies at model with index 0 (we currently have only one model) */ pll_set_frequencies(partition, 0, frequencies); /* set 6 substitution parameters at model with index 0 */ pll_set_subst_params(partition, 0, subst_params); /* set rate categories */ pll_set_category_rates(partition, rate_cats); /* find sequences in hash table and link them with the corresponding taxa */ for (i = 0; i < tip_nodes_count; ++i) { ENTRY query; query.key = headers[i]; ENTRY * found = NULL; found = hsearch(query,FIND); if (!found) fatal("Sequence with header %s does not appear in the tree", hdr); unsigned int tip_clv_index = *((unsigned int *)(found->data)); pll_set_tip_states(partition, tip_clv_index, pll_map_nt, seqdata[i]); } /* destroy hash table */ hdestroy(); /* we no longer need these two arrays (keys and values of hash table... */ free(data); /* ...neither the sequences and the headers as they are already present in the form of probabilities in the tip CLVs */ for(i = 0; i < tip_nodes_count; ++i) { free(seqdata[i]); free(headers[i]); } free(seqdata); free(headers); /* allocate a buffer for storing pointers to nodes of the tree in postorder traversal */ travbuffer = (pll_unode_t **)malloc(nodes_count * sizeof(pll_unode_t *)); branch_lengths = (double *)malloc(branch_count * sizeof(double)); matrix_indices = (unsigned int *)malloc(branch_count * sizeof(int)); operations = (pll_operation_t *)malloc(inner_nodes_count * sizeof(pll_operation_t)); /* get inner nodes */ inner_nodes_list = (pll_unode_t **)malloc(inner_nodes_count * sizeof(pll_unode_t *)); memcpy(inner_nodes_list, tree->nodes+tip_nodes_count, inner_nodes_count*sizeof(pll_unode_t *)); /* get random directions for each inner node */ for (i = 0; i < inner_nodes_count; ++i) { r = RAND % 3; for (j = 0; j < r; j++) inner_nodes_list[i] = inner_nodes_list[i]->next; } double cmplogl = 0.0; for (i = 0; i < 20; ++i) { unsigned int traversal_size; /* randomly select an inner node */ r = RAND % inner_nodes_count; pll_unode_t * node = inner_nodes_list[r]; /* compute a partial traversal starting from the randomly selected inner node */ if (!pll_utree_traverse(node, PLL_TREE_TRAVERSE_POSTORDER, cb_partial_traversal, travbuffer, &traversal_size)) fatal("Function pll_utree_traverse() requires inner nodes as parameters"); /* given the computed traversal descriptor, generate the operations structure, and the corresponding probability matrix indices that may need recomputing */ pll_utree_create_operations(travbuffer, traversal_size, branch_lengths, matrix_indices, operations, &matrix_count, &ops_count); printf("\nComputing logL between CLV %d and %d - " "(pmatrix %d with branch length %f)\n", node->clv_index, node->back->clv_index, node->pmatrix_index, node->length); printf ("Traversal size: %d\n", traversal_size); printf ("Operations: %d\n", ops_count); printf ("Matrices: %d\n", matrix_count); /* update matrix_count probability matrices for model with index 0. The i-th matrix (i ranges from 0 to matrix_count - 1) is generated using branch length branch_lengths[i] and can be refered to with index matrix_indices[i] */ pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, matrix_count); /* use the operations array to compute all ops_count inner CLVs. Operations will be carried out sequentially starting from operation 0 towrds ops_count-1 */ pll_update_partials(partition, operations, ops_count); /* compute the likelihood on an edge of the unrooted tree by specifying the CLV indices at the two end-point of the branch, the probability matrix index for the concrete branch length, and the index of the model of whose frequency vector is to be used */ double logl = pll_compute_edge_loglikelihood(partition, node->clv_index, node->scaler_index, node->back->clv_index, node->back->scaler_index, node->pmatrix_index, params_indices, NULL); if (cmplogl >= -1) cmplogl = logl; else if (fabs(cmplogl - logl) > 1e-5) printf("Log-L differs!\n"); printf("Log-L: %f\n", logl); } /* deallocate the data elements at inner nodes */ for (i = 0; i < inner_nodes_count; ++i) { free(inner_nodes_list[i]->data); free(inner_nodes_list[i]->next->data); free(inner_nodes_list[i]->next->next->data); } /* deallocate the inner nodes list */ free(inner_nodes_list); /* destroy all structures allocated for the concrete PLL partition instance */ pll_partition_destroy(partition); /* deallocate traversal buffer, branch lengths array, matrix indices array and operations */ free(travbuffer); free(branch_lengths); free(matrix_indices); free(operations); /* we will no longer need the tree structure */ pll_utree_destroy(tree,NULL); return (EXIT_SUCCESS); } libpll-0.3.1/test/src/pll.h000077700000000000000000000000001310701451700176462../../src/pll.hustar00rootroot00000000000000libpll-0.3.1/test/src/protein-models.c000066400000000000000000000174351310701451700176550ustar00rootroot00000000000000/* Copyright (C) 2015 Diego Darriba, Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Diego Darriba , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "common.h" #define N_RATE_CATS 4 #define ALPHA 1 #define N_PROT_MODELS 19 #define N_STATES 20 #define FLOAT_PRECISION 5 static const double * prot_matrices[N_PROT_MODELS] = { pll_aa_rates_dayhoff, pll_aa_rates_lg, pll_aa_rates_dcmut, pll_aa_rates_jtt, pll_aa_rates_mtrev, pll_aa_rates_wag, pll_aa_rates_rtrev, pll_aa_rates_cprev, pll_aa_rates_vt, pll_aa_rates_blosum62, pll_aa_rates_mtmam, pll_aa_rates_mtart, pll_aa_rates_mtzoa, pll_aa_rates_pmb, pll_aa_rates_hivb, pll_aa_rates_hivw, pll_aa_rates_jttdcmut, pll_aa_rates_flu, pll_aa_rates_stmtrev }; static const double * prot_freqs[N_PROT_MODELS] = { pll_aa_freqs_dayhoff, pll_aa_freqs_lg, pll_aa_freqs_dcmut, pll_aa_freqs_jtt, pll_aa_freqs_mtrev, pll_aa_freqs_wag, pll_aa_freqs_rtrev, pll_aa_freqs_cprev, pll_aa_freqs_vt, pll_aa_freqs_blosum62, pll_aa_freqs_mtmam, pll_aa_freqs_mtart, pll_aa_freqs_mtzoa, pll_aa_freqs_pmb, pll_aa_freqs_hivb, pll_aa_freqs_hivw, pll_aa_freqs_jttdcmut, pll_aa_freqs_flu, pll_aa_freqs_stmtrev }; static char * prot_model_names[N_PROT_MODELS] = { "Dayhoff", "LG", "DCMut", "JTT", "MtREV", "WAG", "RtREV", "CpREV", "VT", "Blosum62", "MtMam", "MtArt", "MtZoa", "PMB", "HIVb", "HIVw", "JTT-DCMut", "FLU", "StmtREV" }; int main(int argc, char * argv[]) { unsigned int i, cur_model; pll_partition_t * partition; pll_operation_t * operations; unsigned int params_indices[N_RATE_CATS] = {0,0,0,0}; unsigned int attributes = get_attributes(argc, argv); printf ("Creating PLL partition\n"); partition = pll_partition_create(5, /* tips */ 4, /* clv buffers */ N_STATES, /* states */ 113, /* sites */ 1, /* different rate parameters */ 8, /* probability matrices */ N_RATE_CATS, /* rate categories */ 1, attributes ); double branch_lengths[4] = { 0.1, 0.2, 1, 1}; unsigned int matrix_indices[4] = { 0, 1, 2, 3 }; double * rate_cats = (double *) malloc(N_RATE_CATS * sizeof(double)); if (pll_compute_gamma_cats(ALPHA, N_RATE_CATS, rate_cats, PLL_GAMMA_RATES_MEAN) == PLL_FAILURE) { printf("Fail computing the gamma rates\n"); exit(1); } pll_set_category_rates (partition, rate_cats); free(rate_cats); pll_set_tip_states (partition, 0, pll_map_aa, "PIGLRVTLRRDRMWIFLEKLLNVALPRIRDFRGLN--PNSFDGRGNYNLGLREQLIFPEITYDMVDALRGMDIAVVT------TAETDEE----------ARALLELLGFPFR"); pll_set_tip_states (partition, 1, pll_map_aa, "PIGLKVTLRGARMYNFLYKLINIVLPKVRDFRGLD--PNSFDGRGNYSFGLSEQLVFPELNPDEVRRIQGMDITIVT------TAKTDQE----------ARRLLELFGMPFK"); pll_set_tip_states (partition, 2, pll_map_aa, "AIGAKVTLRGKKMYDFLDKLINVALPRVRDFRGVS--KTSFDGFGNFYTGIKEQIIFPEVDHDKVIRLRGMDITIVT------SAKTNKE----------AFALLQKIGMPFE"); pll_set_tip_states (partition, 3, pll_map_aa, "PIGVMVTLRGDYMYAFLDRLINLSLPRIRDFRGIT--AKSFDGRGNYNLGLKEQLIFPEVDYDGIEQIRGMDISIVT------TAKTDQE----------GLALLKSLGMPFA"); pll_set_tip_states (partition, 4, pll_map_aa, "PIGTHATLRGDRMWEFLDRLVTLPLPRIRDFRGLS--DRQFDGNGNYTFGLSEQTVFHEIDQDKIDRVRGMDITVVT------TAKNDDE----------GRALLKALGFPFK"); operations = (pll_operation_t *)malloc(4* sizeof(pll_operation_t)); operations[0].parent_clv_index = 5; operations[0].child1_clv_index = 0; operations[0].child2_clv_index = 1; operations[0].child1_matrix_index = 1; operations[0].child2_matrix_index = 1; operations[0].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[0].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].parent_clv_index = 6; operations[1].child1_clv_index = 5; operations[1].child2_clv_index = 2; operations[1].child1_matrix_index = 0; operations[1].child2_matrix_index = 1; operations[1].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[1].child2_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].parent_clv_index = 7; operations[2].child1_clv_index = 3; operations[2].child2_clv_index = 4; operations[2].child1_matrix_index = 1; operations[2].child2_matrix_index = 1; operations[2].parent_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child1_scaler_index = PLL_SCALE_BUFFER_NONE; operations[2].child2_scaler_index = PLL_SCALE_BUFFER_NONE; for (cur_model=0; cur_model < N_PROT_MODELS; cur_model++) { printf ("\nSetting model %s...\n", prot_model_names[cur_model]); pll_set_subst_params(partition, 0, prot_matrices[cur_model]); pll_set_frequencies(partition, 0, prot_freqs[cur_model]); double sum_freqs = 0.0; for (i = 0; i < N_STATES; ++i) { sum_freqs += partition->frequencies[0][i]; } if (fabs(sum_freqs - 1.0) > 1e-8) { printf (" WARNING: Freq sum diff: %e\n", sum_freqs - 1.0); for (i = 0; i < N_STATES; ++i) { printf("%f ", partition->frequencies[0][i]); } printf("\n"); } printf ("Updating prob matrices...\n"); // pll_update_invariant_sites_proportion(partition, 0.17); pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, 4); for (i = 0; i < 4; ++i) { printf ("P-matrix for branch length %f\n", branch_lengths[i]); pll_show_pmatrix(partition, i, FLOAT_PRECISION); printf ("\n"); } pll_update_partials(partition, operations, 3); printf ("CLV 5: "); pll_show_clv(partition,5,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("CLV 6: "); pll_show_clv(partition,6,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); printf ("CLV 7: "); pll_show_clv(partition,7,PLL_SCALE_BUFFER_NONE,FLOAT_PRECISION+1); double logl = pll_compute_edge_loglikelihood(partition, 6, PLL_SCALE_BUFFER_NONE, 7, PLL_SCALE_BUFFER_NONE, 0, params_indices, NULL); printf("Log-L (%s): %.6f\n", prot_model_names[cur_model], logl); } free(operations); pll_partition_destroy(partition); return (0); } libpll-0.3.1/test/src/rng.h000066400000000000000000000304471310701451700155050ustar00rootroot00000000000000#define RAND (vrandom[irandom++]) static int irandom = 0; static long int vrandom[1000] = { 846930886, 1681692777, 1714636915, 1957747793, 424238335, 719885386, 1649760492, 596516649, 1189641421, 1025202362, 1350490027, 783368690, 1102520059, 2044897763, 1967513926, 1365180540, 1540383426, 304089172, 1303455736, 35005211, 521595368, 294702567, 1726956429, 336465782, 861021530, 278722862, 233665123, 2145174067, 468703135, 1101513929, 1801979802, 1315634022, 635723058, 1369133069, 1125898167, 1059961393, 2089018456, 628175011, 1656478042, 1131176229, 1653377373, 859484421, 1914544919, 608413784, 756898537, 1734575198, 1973594324, 149798315, 2038664370, 1129566413, 184803526, 412776091, 1424268980, 1911759956, 749241873, 137806862, 42999170, 982906996, 135497281, 511702305, 2084420925, 1937477084, 1827336327, 572660336, 1159126505, 805750846, 1632621729, 1100661313, 1433925857, 1141616124, 84353895, 939819582, 2001100545, 1998898814, 1548233367, 610515434, 1585990364, 1374344043, 760313750, 1477171087, 356426808, 945117276, 1889947178, 1780695788, 709393584, 491705403, 1918502651, 752392754, 1474612399, 2053999932, 1264095060, 1411549676, 1843993368, 943947739, 1984210012, 855636226, 1749698586, 1469348094, 1956297539, 1036140795, 463480570, 2040651434, 1975960378, 317097467, 1892066601, 1376710097, 927612902, 1330573317, 603570492, 1687926652, 660260756, 959997301, 485560280, 402724286, 593209441, 1194953865, 894429689, 364228444, 1947346619, 221558440, 270744729, 1063958031, 1633108117, 2114738097, 2007905771, 1469834481, 822890675, 1610120709, 791698927, 631704567, 498777856, 1255179497, 524872353, 327254586, 1572276965, 269455306, 1703964683, 352406219, 1600028624, 160051528, 2040332871, 112805732, 1120048829, 378409503, 515530019, 1713258270, 1573363368, 1409959708, 2077486715, 1373226340, 1631518149, 200747796, 289700723, 1117142618, 168002245, 150122846, 439493451, 990892921, 1760243555, 1231192379, 1622597488, 111537764, 338888228, 2147469841, 438792350, 1911165193, 269441500, 2142757034, 116087764, 1869470124, 155324914, 8936987, 1982275856, 1275373743, 387346491, 350322227, 841148365, 1960709859, 1760281936, 771151432, 1186452551, 1244316437, 971899228, 1476153275, 213975407, 1139901474, 1626276121, 653468858, 2130794395, 1239036029, 1884661237, 1605908235, 1350573793, 76065818, 1605894428, 1789366143, 1987231011, 1875335928, 1784639529, 2103318776, 1597322404, 1939964443, 2112255763, 1432114613, 1067854538, 352118606, 1782436840, 1909002904, 165344818, 1395235128, 532670688, 1351797369, 492067917, 1504569917, 680466996, 706043324, 496987743, 159259470, 1359512183, 480298490, 1398295499, 1096689772, 2086206725, 601385644, 1172755590, 1544617505, 243268139, 1012502954, 1272469786, 2027907669, 968338082, 722308542, 1820388464, 933110197, 6939507, 740759355, 1285228804, 1789376348, 502278611, 1450573622, 1037127828, 1034949299, 654887343, 1529195746, 392035568, 1335354340, 87755422, 889023311, 1494613810, 1447267605, 1369321801, 745425661, 396473730, 1308044878, 1346811305, 1569229320, 705178736, 1590079444, 434248626, 1977648522, 1470503465, 1402586708, 552473416, 1143408282, 188213258, 559412924, 1884167637, 1473442062, 201305624, 238962600, 776532036, 1238433452, 1273911899, 1431419379, 620145550, 1665947468, 619290071, 707900973, 407487131, 2113903881, 7684930, 1776808933, 711845894, 404158660, 937370163, 2058657199, 1973387981, 1642548899, 1501252996, 260152959, 1472713773, 824272813, 1662739668, 2025187190, 1967681095, 1850952926, 437116466, 1704365084, 1176911340, 638422090, 1943327684, 1953443376, 1876855542, 1069755936, 1237379107, 349517445, 588219756, 1856669179, 1057418418, 995706887, 1823089412, 1065103348, 625032172, 387451659, 1469262009, 1562402336, 298625210, 1295166342, 1057467587, 1799878206, 1555319301, 382697713, 476667372, 1070575321, 260401255, 296864819, 774044599, 697517721, 2001229904, 1950955939, 1335939811, 1797073940, 1756915667, 1065311705, 719346228, 846811127, 1414829150, 1307565984, 555996658, 324763920, 155789224, 231602422, 1389867269, 780821396, 619054081, 711645630, 195740084, 917679292, 2006811972, 1253207672, 570073850, 1414647625, 1635905385, 1046741222, 337739299, 1896306640, 1343606042, 1111783898, 446340713, 1197352298, 915256190, 1782280524, 846942590, 524688209, 700108581, 1566288819, 1371499336, 2114937732, 726371155, 1927495994, 292218004, 882160379, 11614769, 1682085273, 1662981776, 630668850, 246247255, 1858721860, 1548348142, 105575579, 964445884, 2118421993, 1520223205, 452867621, 1017679567, 1857962504, 201690613, 213801961, 822262754, 648031326, 1411154259, 1737518944, 282828202, 110613202, 114723506, 982936784, 1676902021, 1486222842, 950390868, 255789528, 1266235189, 1242608872, 1137949908, 1277849958, 777210498, 653448036, 1908518808, 1023457753, 364686248, 1309383303, 1129033333, 1329132133, 1280321648, 501772890, 1781999754, 150517567, 212251746, 1983690368, 364319529, 1034514500, 484238046, 1775473788, 624549797, 767066249, 1886086990, 739273303, 1750003033, 1415505363, 78012497, 552910253, 1671294892, 1344247686, 1795519125, 661761152, 474613996, 425245975, 1315209188, 235649157, 1448703729, 1679895436, 1545032460, 430253414, 861543921, 677870460, 932026304, 496060028, 828388027, 1144278050, 332266748, 1192707556, 31308902, 816504794, 820697697, 655858699, 1583571043, 559301039, 1395132002, 1186090428, 1974806403, 1473144500, 1739000681, 1498617647, 669908538, 1387036159, 12895151, 1144522535, 1812282134, 1328104339, 1380171692, 1113502215, 860516127, 777720504, 1543755629, 1722060049, 1455590964, 328298285, 70636429, 136495343, 1472576335, 402903177, 1329202900, 1503885238, 1219407971, 2416949, 12260289, 655495367, 561717988, 1407392292, 1841585795, 389040743, 733053144, 1433102829, 1887658390, 1402961682, 672655340, 1900553541, 400000569, 337453826, 1081174232, 1780172261, 1450956042, 1941690360, 410409117, 847228023, 1516266761, 1866000081, 1175526309, 1586903190, 2002495425, 500618996, 1989806367, 1184214677, 2004504234, 1061730690, 1186631626, 2016764524, 1717226057, 1748349614, 1276673168, 1411328205, 2137390358, 2009726312, 696947386, 1877565100, 1265204346, 1369602726, 1630634994, 1665204916, 1707056552, 564325578, 1297893529, 1010528946, 358532290, 1708302647, 1857756970, 1874799051, 1426819080, 885799631, 1314218593, 1281830857, 1386418627, 1156541312, 318561886, 1243439214, 70788355, 1505193512, 1112720090, 1788014412, 1106059479, 241909610, 1051858969, 1095966189, 104152274, 1748806355, 826047641, 1369356620, 970925433, 309198987, 887077888, 530498338, 873524566, 37487770, 1541027284, 1232056856, 1745790417, 1251300606, 959372260, 1025125849, 2137100237, 126107205, 159473059, 1376035217, 1282648518, 478034945, 471990783, 1353436873, 1983228458, 1584710873, 993967637, 941804289, 1826620483, 2045826607, 2037770478, 1930772757, 1647149314, 716334471, 1152645729, 470591100, 1025533459, 2039723618, 1001089438, 1899058025, 2077211388, 394633074, 983631233, 1675518157, 1645933681, 1943003493, 553160358, 1635550270, 2069110699, 712633417, 864101839, 1204275569, 1190668363, 1336092622, 410228794, 1026413173, 773319847, 1404196431, 1968217462, 452456682, 1302539390, 1858504292, 235745791, 802205057, 427355115, 1388391521, 1272796157, 1452888574, 1280631491, 126401947, 1204462951, 1210359231, 521035021, 40610537, 738393740, 19485054, 1983614030, 1291554098, 1655035325, 1905241081, 2004187516, 371653516, 962033002, 1047372231, 1707746139, 1372261796, 2073785404, 333582338, 628974580, 1894519218, 786039021, 1931513970, 1605539862, 1021784812, 586235379, 2032894977, 262692685, 1859031536, 1338299904, 1543324176, 1985433483, 395279207, 606199759, 358984857, 435889744, 1344593499, 378469911, 272020127, 488663950, 2033505236, 29777560, 345367818, 257675105, 991810563, 1392740049, 1965421244, 216588711, 1319041805, 151519934, 845563291, 1066077375, 937558955, 629593614, 524133589, 1959343768, 1215828993, 409544918, 74552805, 927376882, 1747844822, 1617876982, 765326717, 2143124030, 76593093, 1124311574, 431530126, 1421186593, 1502781486, 703550253, 1909850543, 1388803074, 733327814, 107734713, 1646478179, 1725138377, 1500474762, 1464415775, 1941727088, 672032919, 1615935710, 639806732, 1738110294, 406011017, 1269400346, 114760235, 217871137, 337745691, 524305153, 292423943, 1265122573, 124666328, 1910300925, 2030449291, 120306710, 1986894018, 1007277217, 551836836, 1260596963, 362575055, 1255387090, 1022963858, 1751378130, 1988714904, 1130698571, 1250372661, 1566369633, 483689685, 567304789, 1360613073, 1155722604, 35756851, 2000419805, 746349250, 441767868, 1122336503, 861109485, 659639006, 1460082195, 1385414639, 952062949, 577721120, 1510080967, 714880226, 460686763, 1630387677, 554290596, 1467963981, 34740865, 1814887560, 1830539036, 1290127955, 690367770, 1434433518, 1131359211, 1821066342, 537322532, 550245196, 157272379, 1104627321, 1910858270, 1312994984, 1140384172, 1763794427, 2059344234, 1582152040, 738647283, 772970072, 94307398, 51245830, 10901063, 1046370347, 628966950, 1520982030, 1761250573, 1089653714, 1003886059, 168057522, 410134047, 1038626924, 1982945082, 93189435, 181271232, 525829204, 1527622954, 1312630443, 199411898, 2064945486, 1862875640, 356684278, 1022089159, 1626250262, 1669679262, 14989683, 1242561041, 1581539848, 1597141723, 1981208324, 207026272, 1691449122, 2032454154, 217927335, 590335821, 513937457, 1738909365, 204102747, 1603591171, 595311776, 372160269, 2013725218, 1633938701, 207621703, 2106914653, 1815209933, 733450907, 1487053959, 980356728, 932862806, 1404515797, 695748720, 1289547084, 279121308, 174515334, 811742698, 294110991, 1417076376, 245798898, 1891252715, 1250801052, 452825171, 1435218189, 1135771559, 670752506, 2025554010, 1649709016, 262178224, 82173109, 1105816539, 857490000, 454333378, 972058109, 343945053, 661955081, 931489114, 11671338, 1395405989, 271059426, 992028067, 180785147, 1675575223, 1687776787, 1470332231, 1954696532, 1862292122, 134591281, 101323875, 1131884850, 380390179, 1992576590, 235202254, 833215350, 1280311131, 1370973813, 1503967857, 1158381494, 873199181, 1766146081, 1240554603, 1979015720, 476152433, 1694887982, 803590181, 820097487, 209359415, 1735079296, 831768825, 1604765404, 2006138722, 1823796892, 1785550551, 1534230297, 1364090032, 1108399134, 1341443181, 1078898506, 1242990415, 1442767057, 63299708, 1623380595, 1287859999, 298501962, 309112297, 420687483, 1669475776, 1813080154, 1579068977, 395191309, 1431742587, 672139932, 226723382, 1907895021, 219544266, 1030313563, 580508860, 428903682, 617909211, 1412277685, 2033669086, 476564285, 1088590930, 1671735990, 2010794583, 305197314, 632651476, 1204754116, 1384095820, 1875641892, 500037525, 1447395528, 1351538839, 1787897525, 1745897490, 1660651136, 61101360, 1267889618, 1326247643, 1640170337, 1663080928, 610506582, 164826621, 1889804310, 370917955, 384370888, 772634225, 951426815, 813274570, 1390543437, 216220853, 699460008, 1867107722, 1304811783, 223712350, 1730418657, 1610009097, 856363827, 787689126, 846621269, 584522071, 1287726651, 146533149, 1936060910, 928140528, 1892430639, 1449228398, 989241888, 1012836610, 627992393, 481928577, 528433890, 1238498976, 646755199, 270754552, 1609416931, 1031126087, 1043388777, 413360099, 1844400657, 286448566, 629580952, 396377017, 6072641, 1934392735, 620089368, 1736491298, 1396918184, 1476453195, 376696776, 96055805, 2060975266, 1664423428, 242588954, 1849552528, 445080308, 2135019593, 1151297278, 1434322197, 1000372555, 1779289672, 1916250774, 1528806445, 870305000, 415522325, 1799560997, 332238283, 1446648412, 695466127, 745598382, 1143565421 }; libpll-0.3.1/test/src/rooted-tipinner.c000066400000000000000000000233411310701451700200270ustar00rootroot00000000000000#include "common.h" #include #include #define STATES 4 #define N_RATE_CATS 4 #define FASTAFILE "testdata/small.fas" #define TREEFILE "testdata/small.rooted.tip.tree" static double prop_invar_list[4] = {0.0, 0.1, 0.5, 0.9}; typedef struct { int clv_valid; } node_info_t; int main(int argc, char * argv[]) { unsigned int i, j; unsigned int tip_nodes_count, inner_nodes_count, nodes_count, branch_count; unsigned int matrix_count, ops_count; unsigned int * matrix_indices; double * branch_lengths; pll_partition_t * partition; pll_operation_t * operations; pll_rnode_t ** travbuffer; pll_rnode_t ** inner_nodes_list; unsigned int params_indices[N_RATE_CATS] = {0,0,0,0}; /* parse the unrooted binary tree in newick format, and store the number of tip nodes in tip_nodes_count */ pll_rtree_t * tree = pll_rtree_parse_newick(TREEFILE); if (!tree) { printf("Error reading tree\n"); exit(1); } tip_nodes_count = tree->tip_count; unsigned int attributes = get_attributes(argc, argv); /* compute and show node count information */ inner_nodes_count = tip_nodes_count - 1; nodes_count = inner_nodes_count + tip_nodes_count; branch_count = nodes_count - 1; printf("Number of tip/leaf nodes in tree: %d\n", tip_nodes_count); printf("Number of inner nodes in tree: %d\n", inner_nodes_count); printf("Total number of nodes in tree: %d\n", nodes_count); printf("Number of branches in tree: %d\n", branch_count); pll_rtree_show_ascii(tree->root, PLL_UTREE_SHOW_LABEL | PLL_UTREE_SHOW_BRANCH_LENGTH | PLL_UTREE_SHOW_CLV_INDEX); char * newick = pll_rtree_export_newick(tree->root,NULL); printf("%s\n", newick); free(newick); /* create a libc hash table of size tip_nodes_count */ hcreate(tip_nodes_count); /* populate a libc hash table with tree tip labels */ unsigned int * data = (unsigned int *)malloc(tip_nodes_count * sizeof(unsigned int)); for (i = 0; i < tip_nodes_count; ++i) { data[i] = i; ENTRY entry; #ifdef __APPLE__ entry.key = xstrdup(tree->nodes[i]->label); #else entry.key = tree->nodes[i]->label; #endif entry.data = (void *)(data+i); hsearch(entry, ENTER); } /* open FASTA file */ pll_fasta_t * fp = pll_fasta_open(FASTAFILE, pll_map_fasta); if (!fp) fatal("Error opening file"); char * seq = NULL; char * hdr = NULL; long seqlen; long hdrlen; long seqno; /* allocate arrays to store FASTA headers and sequences */ char ** headers = (char **)calloc(tip_nodes_count, sizeof(char *)); char ** seqdata = (char **)calloc(tip_nodes_count, sizeof(char *)); /* read FASTA sequences and make sure they are all of the same length */ int sites = -1; for (i = 0; pll_fasta_getnext(fp,&hdr,&hdrlen,&seq,&seqlen,&seqno); ++i) { if (i >= tip_nodes_count) fatal("FASTA file contains more sequences than expected"); if (sites != -1 && sites != seqlen) fatal("FASTA file does not contain equal size sequences\n"); if (sites == -1) sites = seqlen; headers[i] = hdr; seqdata[i] = seq; } /* did we stop reading the file because we reached EOF? */ if (pll_errno != PLL_ERROR_FILE_EOF) fatal("Error while reading file"); /* close FASTA file */ pll_fasta_close(fp); if (sites == -1) fatal("Unable to read alignment"); if (i != tip_nodes_count) fatal("Some taxa are missing from FASTA file"); partition = pll_partition_create(tip_nodes_count, inner_nodes_count, STATES, (unsigned int)sites, 1, branch_count, N_RATE_CATS, inner_nodes_count, attributes ); /* initialize the array of base frequencies */ double frequencies[4] = { 0.17, 0.19, 0.25, 0.39 }; /* substitution rates for the 4x4 GTR model. This means we need exactly (4*4-4)/2 = 6 values, i.e. the number of elements above the diagonal */ double subst_params[6] = {1,1,1,1,1,1}; /* we'll use 4 rate categories, and currently initialize them to 0 */ double rate_cats[4] = {0}; /* compute the discretized category rates from a gamma distribution with alpha shape 1 and store them in rate_cats */ pll_compute_gamma_cats(1, 4, rate_cats, PLL_GAMMA_RATES_MEAN); /* set frequencies at model with index 0 (we currently have only one model) */ pll_set_frequencies(partition, 0, frequencies); /* set 6 substitution parameters at model with index 0 */ pll_set_subst_params(partition, 0, subst_params); /* set rate categories */ pll_set_category_rates(partition, rate_cats); /* find sequences in hash table and link them with the corresponding taxa */ for (i = 0; i < tip_nodes_count; ++i) { ENTRY query; query.key = headers[i]; ENTRY * found = NULL; found = hsearch(query,FIND); if (!found) fatal("Sequence with header %s does not appear in the tree", hdr); unsigned int tip_clv_index = *((unsigned int *)(found->data)); pll_set_tip_states(partition, tip_clv_index, pll_map_nt, seqdata[i]); } /* destroy hash table */ hdestroy(); /* we no longer need these two arrays (keys and values of hash table... */ free(data); /* ...neither the sequences and the headers as they are already present in the form of probabilities in the tip CLVs */ for(i = 0; i < tip_nodes_count; ++i) { free(seqdata[i]); free(headers[i]); } free(seqdata); free(headers); /* allocate a buffer for storing pointers to nodes of the tree in postorder traversal */ travbuffer = (pll_rnode_t **)malloc(nodes_count * sizeof(pll_rnode_t *)); branch_lengths = (double *)malloc(branch_count * sizeof(double)); matrix_indices = (unsigned int *)malloc(branch_count * sizeof(int)); operations = (pll_operation_t *)malloc(inner_nodes_count * sizeof(pll_operation_t)); /* get inner nodes */ inner_nodes_list = (pll_rnode_t **)malloc(inner_nodes_count * sizeof(pll_rnode_t *)); memcpy(inner_nodes_list, tree->nodes+tip_nodes_count, inner_nodes_count*sizeof(pll_rnode_t *)); unsigned int traversal_size; /* compute a partial traversal starting from the randomly selected inner node */ if (!pll_rtree_traverse(tree->root, PLL_TREE_TRAVERSE_POSTORDER, cb_rfull_traversal, travbuffer, &traversal_size)) fatal("Function pll_rtree_traverse() root node as parameter"); /* given the computed traversal descriptor, generate the operations structure, and the corresponding probability matrix indices that may need recomputing */ pll_rtree_create_operations(travbuffer, traversal_size, branch_lengths, matrix_indices, operations, &matrix_count, &ops_count); printf ("Traversal size: %d\n", traversal_size); printf ("Operations: %d\n", ops_count); printf ("Matrices: %d\n", matrix_count); for (j=0; j<4; ++j) { pll_update_invariant_sites_proportion(partition, 0, prop_invar_list[j]); /* update matrix_count probability matrices for model with index 0. The i-th matrix (i ranges from 0 to matrix_count - 1) is generated using branch length branch_lengths[i] and can be refered to with index matrix_indices[i] */ pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, matrix_count); for (i = 0; i < branch_count; ++i) { printf ("P-matrix (%d) for branch length %f\n", i, branch_lengths[i]); pll_show_pmatrix(partition, i,6); printf ("\n"); } /* use the operations array to compute all ops_count inner CLVs. Operations will be carried out sequentially starting from operation 0 towrds ops_count-1 */ pll_update_partials(partition, operations, ops_count); // for (i = tip_nodes_count; i < nodes_count; ++i) // { // printf ("CLV %d: ", i); // pll_show_clv(partition,i, PLL_SCALE_BUFFER_NONE, 6); // } /* compute the likelihood on an edge of the unrooted tree by specifying the CLV indices at the two end-point of the branch, the probability matrix index for the concrete branch length, and the index of the model of whose frequency vector is to be used */ double logl = pll_compute_root_loglikelihood(partition, tree->root->clv_index, tree->root->scaler_index, params_indices, NULL); printf("Log-L: %f (pinv = %f)\n", logl, prop_invar_list[j]); } /* deallocate the inner nodes list */ free(inner_nodes_list); /* destroy all structures allocated for the concrete PLL partition instance */ pll_partition_destroy(partition); /* deallocate traversal buffer, branch lengths array, matrix indices array and operations */ free(travbuffer); free(branch_lengths); free(matrix_indices); free(operations); /* we will no longer need the tree structure */ pll_rtree_destroy(tree,NULL); return (EXIT_SUCCESS); } libpll-0.3.1/test/src/rooted.c000066400000000000000000000231601310701451700162000ustar00rootroot00000000000000#include "common.h" #include #include #define STATES 4 #define N_RATE_CATS 4 #define FASTAFILE "testdata/small.fas" #define TREEFILE "testdata/small.rooted.tree" #define TREEFILE_TIP "testdata/small.rooted.tip.tree" static double prop_invar_list[4] = {0.0, 0.1, 0.5, 0.9}; typedef struct { int clv_valid; } node_info_t; int main(int argc, char * argv[]) { unsigned int i, j; unsigned int tip_nodes_count, inner_nodes_count, nodes_count, branch_count; unsigned int matrix_count, ops_count; unsigned int * matrix_indices; double * branch_lengths; pll_partition_t * partition; pll_operation_t * operations; pll_rnode_t ** travbuffer; pll_rnode_t ** inner_nodes_list; unsigned int params_indices[N_RATE_CATS] = {0,0,0,0}; /* parse the unrooted binary tree in newick format, and store the number of tip nodes in tip_nodes_count */ pll_rtree_t * tree = pll_rtree_parse_newick(TREEFILE); if (!tree) { printf("Error reading tree\n"); exit(1); } tip_nodes_count = tree->tip_count; unsigned int attributes = get_attributes(argc, argv); /* compute and show node count information */ inner_nodes_count = tip_nodes_count - 1; nodes_count = inner_nodes_count + tip_nodes_count; branch_count = nodes_count - 1; printf("Number of tip/leaf nodes in tree: %d\n", tip_nodes_count); printf("Number of inner nodes in tree: %d\n", inner_nodes_count); printf("Total number of nodes in tree: %d\n", nodes_count); printf("Number of branches in tree: %d\n", branch_count); pll_rtree_show_ascii(tree->root, PLL_UTREE_SHOW_LABEL | PLL_UTREE_SHOW_BRANCH_LENGTH | PLL_UTREE_SHOW_CLV_INDEX); char * newick = pll_rtree_export_newick(tree->root,NULL); printf("%s\n", newick); free(newick); /* create a libc hash table of size tip_nodes_count */ hcreate(tip_nodes_count); /* populate a libc hash table with tree tip labels */ unsigned int * data = (unsigned int *)malloc(tip_nodes_count * sizeof(unsigned int)); for (i = 0; i < tip_nodes_count; ++i) { data[i] = i; ENTRY entry; #ifdef __APPLE__ entry.key = xstrdup(tree->nodes[i]->label); #else entry.key = tree->nodes[i]->label; #endif entry.data = (void *)(data+i); hsearch(entry, ENTER); } /* open FASTA file */ pll_fasta_t * fp = pll_fasta_open(FASTAFILE, pll_map_fasta); if (!fp) fatal("Error opening file"); char * seq = NULL; char * hdr = NULL; long seqlen; long hdrlen; long seqno; /* allocate arrays to store FASTA headers and sequences */ char ** headers = (char **)calloc(tip_nodes_count, sizeof(char *)); char ** seqdata = (char **)calloc(tip_nodes_count, sizeof(char *)); /* read FASTA sequences and make sure they are all of the same length */ int sites = -1; for (i = 0; pll_fasta_getnext(fp,&hdr,&hdrlen,&seq,&seqlen,&seqno); ++i) { if (i >= tip_nodes_count) fatal("FASTA file contains more sequences than expected"); if (sites != -1 && sites != seqlen) fatal("FASTA file does not contain equal size sequences\n"); if (sites == -1) sites = seqlen; headers[i] = hdr; seqdata[i] = seq; } /* did we stop reading the file because we reached EOF? */ if (pll_errno != PLL_ERROR_FILE_EOF) fatal("Error while reading file"); /* close FASTA file */ pll_fasta_close(fp); if (sites == -1) fatal("Unable to read alignment"); if (i != tip_nodes_count) fatal("Some taxa are missing from FASTA file"); partition = pll_partition_create(tip_nodes_count, inner_nodes_count, STATES, (unsigned int)sites, 1, branch_count, N_RATE_CATS, inner_nodes_count, attributes ); /* initialize the array of base frequencies */ double frequencies[4] = { 0.17, 0.19, 0.25, 0.39 }; /* substitution rates for the 4x4 GTR model. This means we need exactly (4*4-4)/2 = 6 values, i.e. the number of elements above the diagonal */ double subst_params[6] = {1,1,1,1,1,1}; /* we'll use 4 rate categories, and currently initialize them to 0 */ double rate_cats[4] = {0}; /* compute the discretized category rates from a gamma distribution with alpha shape 1 and store them in rate_cats */ pll_compute_gamma_cats(1, 4, rate_cats, PLL_GAMMA_RATES_MEAN); /* set frequencies at model with index 0 (we currently have only one model) */ pll_set_frequencies(partition, 0, frequencies); /* set 6 substitution parameters at model with index 0 */ pll_set_subst_params(partition, 0, subst_params); /* set rate categories */ pll_set_category_rates(partition, rate_cats); /* find sequences in hash table and link them with the corresponding taxa */ for (i = 0; i < tip_nodes_count; ++i) { ENTRY query; query.key = headers[i]; ENTRY * found = NULL; found = hsearch(query,FIND); if (!found) fatal("Sequence with header %s does not appear in the tree", hdr); unsigned int tip_clv_index = *((unsigned int *)(found->data)); pll_set_tip_states(partition, tip_clv_index, pll_map_nt, seqdata[i]); } /* destroy hash table */ hdestroy(); /* we no longer need these two arrays (keys and values of hash table... */ free(data); /* ...neither the sequences and the headers as they are already present in the form of probabilities in the tip CLVs */ for(i = 0; i < tip_nodes_count; ++i) { free(seqdata[i]); free(headers[i]); } free(seqdata); free(headers); /* allocate a buffer for storing pointers to nodes of the tree in postorder traversal */ travbuffer = (pll_rnode_t **)malloc(nodes_count * sizeof(pll_rnode_t *)); branch_lengths = (double *)malloc(branch_count * sizeof(double)); matrix_indices = (unsigned int *)malloc(branch_count * sizeof(int)); operations = (pll_operation_t *)malloc(inner_nodes_count * sizeof(pll_operation_t)); /* get inner nodes */ inner_nodes_list = (pll_rnode_t **)malloc(inner_nodes_count * sizeof(pll_rnode_t *)); memcpy(inner_nodes_list, tree->nodes+tip_nodes_count, inner_nodes_count*sizeof(pll_rnode_t *)); unsigned int traversal_size; /* compute a partial traversal starting from the randomly selected inner node */ if (!pll_rtree_traverse(tree->root, PLL_TREE_TRAVERSE_POSTORDER, cb_rfull_traversal, travbuffer, &traversal_size)) fatal("Function pll_rtree_traverse() root node as parameter"); /* given the computed traversal descriptor, generate the operations structure, and the corresponding probability matrix indices that may need recomputing */ pll_rtree_create_operations(travbuffer, traversal_size, branch_lengths, matrix_indices, operations, &matrix_count, &ops_count); printf ("Traversal size: %d\n", traversal_size); printf ("Operations: %d\n", ops_count); printf ("Matrices: %d\n", matrix_count); for (j=0; j<4; ++j) { pll_update_invariant_sites_proportion(partition, 0, prop_invar_list[j]); /* update matrix_count probability matrices for model with index 0. The i-th matrix (i ranges from 0 to matrix_count - 1) is generated using branch length branch_lengths[i] and can be refered to with index matrix_indices[i] */ pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, matrix_count); for (i = 0; i < branch_count; ++i) { printf ("P-matrix (%d) for branch length %f\n", i, branch_lengths[i]); pll_show_pmatrix(partition, i,6); printf ("\n"); } /* use the operations array to compute all ops_count inner CLVs. Operations will be carried out sequentially starting from operation 0 towrds ops_count-1 */ pll_update_partials(partition, operations, ops_count); /* compute the likelihood on an edge of the unrooted tree by specifying the CLV indices at the two end-point of the branch, the probability matrix index for the concrete branch length, and the index of the model of whose frequency vector is to be used */ double logl = pll_compute_root_loglikelihood(partition, tree->root->clv_index, tree->root->scaler_index, params_indices, NULL); printf("Log-L: %f (pinv = %f)\n", logl, prop_invar_list[j]); } /* deallocate the inner nodes list */ free(inner_nodes_list); /* destroy all structures allocated for the concrete PLL partition instance */ pll_partition_destroy(partition); /* deallocate traversal buffer, branch lengths array, matrix indices array and operations */ free(travbuffer); free(branch_lengths); free(matrix_indices); free(operations); /* we will no longer need the tree structure */ pll_rtree_destroy(tree,NULL); return (EXIT_SUCCESS); } libpll-0.3.1/test/src/scaling.c000066400000000000000000000262511310701451700163300ustar00rootroot00000000000000/* Copyright (C) 2017 Alexey Kozlov, Diego Darriba, Tomas Flouri This program is free software: you can redistribute it and/or modify it under the terms of the GNU Affero General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Affero General Public License for more details. You should have received a copy of the GNU Affero General Public License along with this program. If not, see . Contact: Alexey Kozlov , Exelixis Lab, Heidelberg Instutute for Theoretical Studies Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany */ #include "common.h" #define N_STATES_NT 4 #define N_STATES_AA 4 #define N_CAT_GAMMA 4 #define N_SITES 5 #define FLOAT_PRECISION 4 #define TREEFILE "testdata/2000.tree" #define MIN(a,b) (ascale_buffers > 0 && clv_idx >= p->tips) ? clv_idx - p->tips : PLL_SCALE_BUFFER_NONE; } void show_scaler(const pll_partition_t * p, unsigned int clv_idx) { unsigned int scaler = scaler_idx(p, clv_idx); if (scaler != PLL_SCALE_BUFFER_NONE) { unsigned int i, j; printf("scaler %u: [ ", scaler); for (i = 0; i < p->sites; ++i) { if (p->attributes & PLL_ATTRIB_RATE_SCALERS) { unsigned int * scalev = p->scale_buffer[scaler] + i*p->rate_cats; unsigned int min_scaler = 1e6; for (j = 0; j < p->rate_cats; ++j) if (scalev[j] < min_scaler) min_scaler = scalev[j]; printf("%d+(", min_scaler); for (j = 0; j < p->rate_cats; ++j) { unsigned int s = scalev[j] - min_scaler; printf("%u", MIN(50, s)); if (j < p->rate_cats-1) printf(" "); } printf(") "); } else printf("%u ", p->scale_buffer[scaler][i]); } printf("]\n"); } } void show_clv(const pll_partition_t * p, unsigned int clv_idx, unsigned int site) { unsigned int i; unsigned int clv_span = p->states * p->rate_cats; printf("CLV %u site %u (size=%u): [ ", clv_idx, site, clv_span); for (i = (site-1)*clv_span; i < site*clv_span; ++i) printf("%e ", p->clv[clv_idx][i]); printf("]\n"); } pll_partition_t * init_partition(unsigned int attrs) { unsigned int i,j; pll_partition_t * p = pll_partition_create(tree->tip_count, tree->inner_count, N_STATES_NT, N_SITES, 1, /* rate matrices */ 2*tree->tip_count - 3, N_CAT_GAMMA, tree->inner_count, attrs); if (!p) fatal("ERROR creating partition: %s\n", pll_errmsg); size_t len = strlen(nt_alphabet); char * seq = (char *) calloc(N_SITES+1, sizeof(char)); for (i = 0; i < tree->tip_count; ++i) { for (j = 0; j < N_SITES; ++j) { seq[j] = (i < 1500) ? nt_alphabet[j % len] : nt_alphabet[(i + j) % len]; } pll_set_tip_states(p, tree->nodes[i]->clv_index, pll_map_nt, seq); } free(seq); pll_set_frequencies(p, 0, frequencies); pll_set_subst_params(p, 0, subst_params); return p; } void init(unsigned int attrs) { unsigned int i; tree = pll_utree_parse_newick(TREEFILE); if (!tree) fatal("ERROR reading tree file: %s\n", pll_errmsg); part_sitescale = init_partition(attrs); part_ratescale = init_partition(attrs | PLL_ATTRIB_RATE_SCALERS); /* build fixed structures */ unsigned int nodes_count = tree->inner_count + tree->tip_count; unsigned int branch_count = nodes_count - 1; travbuffer = (pll_unode_t **)malloc(nodes_count * sizeof(pll_unode_t *)); branch_lengths = (double *)malloc(branch_count * sizeof(double)); matrix_indices = (unsigned int *)malloc(branch_count * sizeof(unsigned int)); operations = (pll_operation_t *)malloc(tree->inner_count * sizeof(pll_operation_t)); persite_lnl = (double *)malloc(part_sitescale->sites * sizeof(double)); sumtable = pll_aligned_alloc(part_sitescale->sites * part_sitescale->rate_cats * part_sitescale->states_padded * sizeof(double), part_sitescale->alignment); root = tree->nodes[tree->tip_count+tree->inner_count-1]; /* get full traversal */ pll_utree_traverse(root, PLL_TREE_TRAVERSE_POSTORDER, cb_full_traversal, travbuffer, &traversal_size); pll_utree_create_operations(travbuffer, traversal_size, branch_lengths, matrix_indices, operations, &matrix_count, &ops_count); for (i = 0; i < matrix_count; ++i) branch_lengths[i] = (i % 2 == 0) ? 1.0 : 1e-6; } void comp_derivatives(pll_partition_t * partition, pll_unode_t * r, double brlen, double * d1, double * d2) { if (!pll_update_sumtable(partition, r->clv_index, r->back->clv_index, r->scaler_index, r->back->scaler_index, params_indices, sumtable)) { fatal("ERROR computing sumtable: %s\n", pll_errmsg); } if (!pll_compute_likelihood_derivatives(partition, r->scaler_index, r->back->scaler_index, brlen, params_indices, sumtable, d1, d2)) { fatal("ERROR computing derivatives: %s\n", pll_errmsg); } } int eval(pll_partition_t * partition, double alpha) { double rate_cats[N_CAT_GAMMA]; unsigned int i; double d_f, dd_f; pll_compute_gamma_cats(alpha, n_cat_gamma, rate_cats, PLL_GAMMA_RATES_MEAN); pll_set_category_rates(partition, rate_cats); printf("scaling = "); if (partition->attributes & PLL_ATTRIB_RATE_SCALERS) printf("per-rate"); else if (partition->scale_buffers > 0) printf("per-site"); else printf("OFF"); printf(", alpha = %lf, rates = [ ", alpha); for (i = 0; i < n_cat_gamma; ++i) printf("%lf ", rate_cats[i]); printf("]\n"); printf("recompute P-matrices: %d\n", matrix_count); pll_update_prob_matrices(partition, params_indices, matrix_indices, branch_lengths, matrix_count); printf("recompute CLVs: %d\n", ops_count); pll_update_partials(partition, operations, ops_count); show_scaler(partition, root->back->clv_index); // show_clv(partition, root->back->clv_index, 53); // pll_show_pmatrix(partition, root->pmatrix_index, 9); // pll_show_pmatrix(partition, root->pmatrix_index-1, 9); // test derivatives comp_derivatives(partition, root, 1.0, &d_f, &dd_f); double ii_loglh = pll_compute_edge_loglikelihood(partition, root->clv_index, root->scaler_index, root->back->clv_index, root->back->scaler_index, root->pmatrix_index, params_indices, persite_lnl); printf("per-site logLH: [ "); for (i = 0; i < partition->sites; ++i) printf("%.4lf ", persite_lnl[i]); printf("]\n"); printf("logLH INNER-INNER at edge (%u-%u): %.4lf, LH derivatives: %.4lf, %.4lf\n", root->clv_index, root->back->clv_index, ii_loglh, d_f, dd_f); pll_unode_t * new_root = root->next->next; pll_unode_t * tip = new_root->back; assert(tip->clv_index < tree->tip_count); // change root CLV orientation pll_operation_t op; op.parent_clv_index = new_root->clv_index; op.child1_clv_index = new_root->next->back->clv_index; op.child2_clv_index = new_root->next->next->back->clv_index; op.child1_matrix_index = new_root->next->pmatrix_index; op.child2_matrix_index = new_root->next->next->pmatrix_index; op.parent_scaler_index = scaler_idx(partition, op.parent_clv_index); op.child1_scaler_index = scaler_idx(partition, op.child1_clv_index); op.child2_scaler_index = scaler_idx(partition, op.child2_clv_index); pll_update_partials(partition, &op, 1); // test derivatives comp_derivatives(partition, new_root, 1.0, &d_f, &dd_f); double ti_loglh = pll_compute_edge_loglikelihood(partition, new_root->clv_index, new_root->scaler_index, tip->clv_index, tip->scaler_index, tip->pmatrix_index, params_indices, persite_lnl); printf("logLH TIP-INNER at edge (%u-%u): %.4lf, LH derivatives: %.4lf, %.4lf\n\n", new_root->clv_index, new_root->back->clv_index, ti_loglh, d_f, dd_f); if (fabs(ii_loglh - ti_loglh) > 1e-4) { printf("ERROR: Likelihood mismatch INNER-INNER vs TIP-INNER (see above)\n"); } return 1; } void cleanup() { free(travbuffer); free(branch_lengths); free(operations); free(matrix_indices); free(persite_lnl); free(sumtable); pll_partition_destroy(part_noscale); pll_partition_destroy(part_sitescale); pll_partition_destroy(part_ratescale); pll_utree_destroy(tree, NULL); } int main(int argc, char * argv[]) { /* check attributes */ unsigned int attributes = get_attributes(argc, argv); init(attributes); unsigned int i; for (i = 0; i < alpha_count; ++i) { eval(part_sitescale, alphas[i]); eval(part_ratescale, alphas[i]); } cleanup(); return (0); } libpll-0.3.1/test/testwin.sh000077500000000000000000000001721310701451700160030ustar00rootroot00000000000000for f in obj/*.exe; do OUT=`wine $f > /dev/null` if [ ! -z "$OUT" ]; then echo ERROR exit fi done echo OK!