/*
* Function declarations
*/
int glp_java_term_hook(void *info, const char *s);
void glp_java_error_hook(void *in);
/*
* Static variables to handle errors inside callbacks
*/
#define GLP_JAVA_MAX_CALLBACK_LEVEL 4
TLS int glp_java_callback_level = 0;
TLS int glp_java_error_occured = 0;
TLS jmp_buf *glp_java_callback_env[GLP_JAVA_MAX_CALLBACK_LEVEL];
/*
* Message level.
*/
TLS int glp_java_msg_level = GLP_JAVA_MSG_LVL_OFF;
/**
* Aborts with error message.
*/
void glp_java_error(char *message) {
glp_error("%s\n", message);
}
/**
* Sets message level.
*/
void glp_java_set_msg_lvl(int msg_lvl) {
glp_java_msg_level = msg_lvl;
}
/**
* Sets locale for number formatting.
*/
void glp_java_set_numeric_locale(const char *locale) {
setlocale(LC_NUMERIC, locale);
}
/**
* Terminal hook function.
*/
int glp_java_term_hook(void *info, const char *s) {
jclass cls;
jmethodID mid = NULL;
JNIEnv *env = (JNIEnv *) info;
jstring str = NULL;
jint ret = 0;
glp_java_callback_level++;
if (glp_java_callback_level >= GLP_JAVA_MAX_CALLBACK_LEVEL) {
glp_java_error_occured = 1;
} else {
glp_java_error_occured = 0;
cls = (*env)->FindClass(env, "org/gnu/glpk/GlpkTerminal");
if (cls != NULL) {
mid = (*env)->GetStaticMethodID(
env, cls, "callback", "(Ljava/lang/String;)I");
if (mid != NULL) {
str = (*env)->NewStringUTF(env, s);
ret = (*env)->CallStaticIntMethod(env, cls, mid, str);
if (str != NULL) {
(*env)->DeleteLocalRef( env, str );
}
}
(*env)->DeleteLocalRef( env, cls );
}
}
glp_java_callback_level--;
if (glp_java_error_occured) {
longjmp(*glp_java_callback_env[glp_java_callback_level], 1);
}
return ret;
}
/**
* Call back function for MIP solver.
*/
void glp_java_cb(glp_tree *tree, void *info) {
jclass cls;
jmethodID mid = NULL;
JNIEnv *env = (JNIEnv *) info;
jlong ltree;
glp_java_callback_level++;
if (glp_java_callback_level >= GLP_JAVA_MAX_CALLBACK_LEVEL) {
glp_java_error_occured = 1;
} else {
glp_java_error_occured = 0;
cls = (*env)->FindClass(env, "org/gnu/glpk/GlpkCallback");
if (cls != NULL) {
mid = (*env)->GetStaticMethodID(
env, cls, "callback", "(J)V");
}
if (mid != NULL) {
*(glp_tree **)<ree = tree;
(*env)->CallStaticVoidMethod(env, cls, mid, ltree);
}
if (cls != NULL) {
(*env)->DeleteLocalRef( env, cls );
}
}
glp_java_callback_level--;
if (glp_java_error_occured) {
longjmp(*glp_java_callback_env[glp_java_callback_level], 1);
}
}
/**
* This hook function will be processed if an error occured
* calling the glpk library.
*
* @param in pointer to long jump environment
*/
void glp_java_error_hook(void *in) {
glp_java_error_occured = 1;
/* free GLPK memory */
glp_free_env();
/* safely return */
longjmp(*((jmp_buf*)in), 1);
}
/**
* This function is used to throw a Java exception.
*
* @param env Java environment
* @param message detail message
*/
void glp_java_throw(JNIEnv *env, char *message) {
jclass newExcCls;
newExcCls = (*env)->FindClass(env, "org/gnu/glpk/GlpkException");
if (newExcCls == NULL) {
newExcCls = (*env)->FindClass(env, "java/lang/IllegalArgumentException");
}
if (newExcCls != NULL) {
(*env)->ThrowNew(env, newExcCls, message);
}
}
/**
* This function is used to throw a java.lang.OutOfMemoryError.
*
* @param env Java environment
* @param message detail message
*/
void glp_java_throw_outofmemory(JNIEnv *env, char *message) {
jclass newExcCls;
newExcCls = (*env)->FindClass(env, "java/lang/OutOfMemoryError");
if (newExcCls != NULL) {
(*env)->ThrowNew(env, newExcCls, message);
}
}
/**
* Gets arc data.
*
* @param arc arc
* @return data
*/
glp_java_arc_data *glp_java_arc_get_data(const glp_arc *arc) {
return (glp_java_arc_data *) arc->data;
}
/**
* Gets vertex.
*
* @param G graph
* @param i index
* @return vertex
*/
glp_vertex *glp_java_vertex_get(
const glp_graph *G, const int i) {
if (i < 1 || i > G->nv) {
glp_error( "Index %d is out of range.\n", i);
}
return G->v[i];
}
/**
* Gets vertex data.
*
* @param G graph
* @param i index to vertex
* @return data
*/
glp_java_vertex_data *glp_java_vertex_data_get(
const glp_graph *G, const int i) {
if (i < 1 || i > G->nv) {
glp_error( "Index %d is out of range.\n", i);
}
return (glp_java_vertex_data *) G->v[i]->data;
}
/**
* Gets vertex data.
*
* @param v vertex
* @return data
*/
glp_java_vertex_data *glp_java_vertex_get_data(
const glp_vertex *v) {
return v->data;
}
%}
// Add handling for structures
%include "glpk_java_structures.i"
%glp_structure(glp_arc)
%glp_structure(glp_graph)
%glp_structure(glp_vertex)
// Add handling for arrays
%include "glpk_java_arrays.i"
%glp_array_functions(int, intArray)
%glp_array_functions(double, doubleArray)
// Add handling for String arrays in glp_main
%include "various.i"
%apply char **STRING_ARRAY { const char *argv[] };
// Exception handling
%exception {
jmp_buf glp_java_env;
if (glp_java_msg_level != GLP_JAVA_MSG_LVL_OFF) {
glp_printf("entering function $name.\n");
}
glp_java_callback_env[glp_java_callback_level] = &glp_java_env;
if (setjmp(glp_java_env)) {
glp_java_throw(jenv, "function $name failed");
} else {
glp_error_hook(glp_java_error_hook, &glp_java_env);
$action;
}
glp_java_callback_env[glp_java_callback_level] = NULL;
glp_error_hook(NULL, NULL);
if (glp_java_msg_level != GLP_JAVA_MSG_LVL_OFF) {
glp_printf("leaving function $name.\n");
}
}
%typemap(javaclassmodifiers) SWIGTYPE, SWIGTYPE *, SWIGTYPE &, SWIGTYPE [],
SWIGTYPE (CLASS::*) "
/**
* Wrapper class for pointer generated by SWIG.
* Please, refer to doc/glpk-java.pdf of the GLPK for Java distribution
* and to doc/glpk.pdf of the GLPK source distribution
* for details. You can download the GLPK source distribution from
* ftp://ftp.gnu.org/gnu/glpk .
*/
public class";
%pragma(java) moduleclassmodifiers = "
/**
* Wrapper class generated by SWIG.
*
Please, refer to doc/glpk-java.pdf of the GLPK for Java distribution
* and to doc/glpk.pdf of the GLPK source distribution
* for details. You can download the source distribution from
* ftp://ftp.gnu.org/gnu/glpk .
*
*
For handling arrays of int and double the following methods are
* provided:
* @see #new_doubleArray(int)
* @see #delete_doubleArray(SWIGTYPE_p_double)
* @see #doubleArray_getitem(SWIGTYPE_p_double, int)
* @see #doubleArray_setitem(SWIGTYPE_p_double, int, double)
* @see #new_intArray(int)
* @see #delete_intArray(SWIGTYPE_p_int)
* @see #intArray_getitem(SWIGTYPE_p_int, int)
* @see #intArray_setitem(SWIGTYPE_p_int, int, int)
*/
public class";
// Add the library to be wrapped
%include "glpk_java.i"
%include "glpk_javadoc.i"
%include "glpk.h"
libglpk-java-1.12.0/swig/glpk_javadoc.i 0000644 0001750 0001750 00001265124 12663122700 014640 0000000 0000000
%javamethodmodifiers AMD_aat(Int n, const Int Ap[], const Int Ai[], Int Len[], Int Tp[], double Info[]) "
/**
*/
public";
%javamethodmodifiers bigmul(int n, int m, unsigned short x[], unsigned short y[]) "
/**
* bigmul - multiply unsigned integer numbers of arbitrary precision .
*
SYNOPSIS
* #include \"bignum.h\" void bigmul(int n, int m, unsigned short x[], unsigned short y[]);
* DESCRIPTION
* The routine bigmul multiplies unsigned integer numbers of arbitrary precision.
* n is the number of digits of multiplicand, n >= 1;
* m is the number of digits of multiplier, m >= 1;
* x is an array containing digits of the multiplicand in elements x[m], x[m+1], ..., x[n+m-1]. Contents of x[0], x[1], ..., x[m-1] are ignored on entry.
* y is an array containing digits of the multiplier in elements y[0], y[1], ..., y[m-1].
* On exit digits of the product are stored in elements x[0], x[1], ..., x[n+m-1]. The array y is not changed.
*/
public";
%javamethodmodifiers bigdiv(int n, int m, unsigned short x[], unsigned short y[]) "
/**
* bigdiv - divide unsigned integer numbers of arbitrary precision .
* SYNOPSIS
* #include \"bignum.h\" void bigdiv(int n, int m, unsigned short x[], unsigned short y[]);
* DESCRIPTION
* The routine bigdiv divides one unsigned integer number of arbitrary precision by another with the algorithm described in [1].
* n is the difference between the number of digits of dividend and the number of digits of divisor, n >= 0.
* m is the number of digits of divisor, m >= 1.
* x is an array containing digits of the dividend in elements x[0], x[1], ..., x[n+m-1].
* y is an array containing digits of the divisor in elements y[0], y[1], ..., y[m-1]. The highest digit y[m-1] must be non-zero.
* On exit n+1 digits of the quotient are stored in elements x[m], x[m+1], ..., x[n+m], and m digits of the remainder are stored in elements x[0], x[1], ..., x[m-1]. The array y is changed but then restored.
* REFERENCES
*
D. Knuth. The Art of Computer Programming. Vol. 2: Seminumerical Algorithms. Stanford University, 1969.
*/
public";
%javamethodmodifiers sub(struct csa *csa, int ct, int table[], int level, int weight, int l_weight) "
/**
*/
public";
%javamethodmodifiers wclique(int n_, const int w[], const unsigned char a_[], int ind[]) "
/**
*/
public";
%javamethodmodifiers AMD_1(Int n, const Int Ap[], const Int Ai[], Int P[], Int Pinv[], Int Len[], Int slen, Int S[], double Control[], double Info[]) "
/**
*/
public";
%javamethodmodifiers set_penalty(struct csa *csa, double tol, double tol1) "
/**
*/
public";
%javamethodmodifiers check_feas(struct csa *csa, int phase, double tol, double tol1) "
/**
*/
public";
%javamethodmodifiers adjust_penalty(struct csa *csa, double tol, double tol1) "
/**
*/
public";
%javamethodmodifiers choose_pivot(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers sum_infeas(SPXLP *lp, const double beta[]) "
/**
*/
public";
%javamethodmodifiers display(struct csa *csa, int spec) "
/**
*/
public";
%javamethodmodifiers primal_simplex(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers spx_primal(glp_prob *P, const glp_smcp *parm) "
/**
*/
public";
%javamethodmodifiers xdlopen(const char *module) "
/**
*/
public";
%javamethodmodifiers xdlsym(void *h, const char *symbol) "
/**
*/
public";
%javamethodmodifiers xdlclose(void *h) "
/**
*/
public";
%javamethodmodifiers fn_gmtime(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers error1(MPL *mpl, const char *str, const char *s, const char *fmt, const char *f, const char *msg) "
/**
*/
public";
%javamethodmodifiers fn_str2time(MPL *mpl, const char *str, const char *fmt) "
/**
*/
public";
%javamethodmodifiers error2(MPL *mpl, const char *fmt, const char *f, const char *msg) "
/**
*/
public";
%javamethodmodifiers weekday(int j) "
/**
*/
public";
%javamethodmodifiers firstday(int year) "
/**
*/
public";
%javamethodmodifiers fn_time2str(MPL *mpl, char *str, double t, const char *fmt) "
/**
*/
public";
%javamethodmodifiers glp_puts(const char *s) "
/**
* glp_puts - write string on terminal .
* SYNOPSIS
* void glp_puts(const char *s);
* The routine glp_puts writes the string s on the terminal.
*/
public";
%javamethodmodifiers glp_printf(const char *fmt,...) "
/**
* glp_printf - write formatted output on terminal .
* SYNOPSIS
* void glp_printf(const char *fmt, ...);
* DESCRIPTION
* The routine glp_printf uses the format control string fmt to format its parameters and writes the formatted output on the terminal.
*/
public";
%javamethodmodifiers glp_vprintf(const char *fmt, va_list arg) "
/**
* glp_vprintf - write formatted output on terminal .
* SYNOPSIS
* void glp_vprintf(const char *fmt, va_list arg);
* DESCRIPTION
* The routine glp_vprintf uses the format control string fmt to format its parameters specified by the list arg and writes the formatted output on the terminal.
*/
public";
%javamethodmodifiers glp_term_out(int flag) "
/**
* glp_term_out - enable/disable terminal output .
* SYNOPSIS
* int glp_term_out(int flag);
* DESCRIPTION
* Depending on the parameter flag the routine glp_term_out enables or disables terminal output performed by glpk routines:
* GLP_ON - enable terminal output; GLP_OFF - disable terminal output.
* RETURNS
* The routine glp_term_out returns the previous value of the terminal output flag.
*/
public";
%javamethodmodifiers glp_term_hook(int(*func)(void *info, const char *s), void *info) "
/**
* glp_term_hook - install hook to intercept terminal output .
* SYNOPSIS
* void glp_term_hook(int (*func)(void *info, const char *s), void *info);
* DESCRIPTION
* The routine glp_term_hook installs a user-defined hook routine to intercept all terminal output performed by glpk routines.
* This feature can be used to redirect the terminal output to other destination, for example to a file or a text window.
* The parameter func specifies the user-defined hook routine. It is called from an internal printing routine, which passes to it two parameters: info and s. The parameter info is a transit pointer, specified in the corresponding call to the routine glp_term_hook; it may be used to pass some information to the hook routine. The parameter s is a pointer to the null terminated character string, which is intended to be written to the terminal. If the hook routine returns zero, the printing routine writes the string s to the terminal in a usual way; otherwise, if the hook routine returns non-zero, no terminal output is performed.
* To uninstall the hook routine the parameters func and info should be specified as NULL.
*/
public";
%javamethodmodifiers glp_open_tee(const char *name) "
/**
* glp_open_tee - start copying terminal output to text file .
* SYNOPSIS
* int glp_open_tee(const char *name);
* DESCRIPTION
* The routine glp_open_tee starts copying all the terminal output to an output text file, whose name is specified by the character string name.
* RETURNS
* 0 - operation successful 1 - copying terminal output is already active 2 - unable to create output file
*/
public";
%javamethodmodifiers glp_close_tee(void) "
/**
* glp_close_tee - stop copying terminal output to text file .
* SYNOPSIS
* int glp_close_tee(void);
* DESCRIPTION
* The routine glp_close_tee stops copying the terminal output to the output text file previously open by the routine glp_open_tee closing that file.
* RETURNS
* 0 - operation successful 1 - copying terminal output was not started
*/
public";
%javamethodmodifiers gen_cut(glp_tree *tree, struct worka *worka, int j) "
/**
*/
public";
%javamethodmodifiers fcmp(const void *p1, const void *p2) "
/**
*/
public";
%javamethodmodifiers ios_gmi_gen(glp_tree *tree) "
/**
*/
public";
%javamethodmodifiers strtrim(char *str) "
/**
* strtrim - remove trailing spaces from character string .
* SYNOPSIS
* #include \"misc.h\" char *strtrim(char *str);
* DESCRIPTION
* The routine strtrim removes trailing spaces from the character string str.
* RETURNS
* The routine returns a pointer to the character string.
* EXAMPLES
* strtrim(\"Errare humanum est \") => \"Errare humanum est\"
* strtrim(\" \") => \"\"
*/
public";
%javamethodmodifiers create_prob(glp_prob *lp) "
/**
* glp_create_prob - create problem object .
* SYNOPSIS
* glp_prob *glp_create_prob(void);
* DESCRIPTION
* The routine glp_create_prob creates a new problem object, which is initially \"empty\", i.e. has no rows and columns.
* RETURNS
* The routine returns a pointer to the object created, which should be used in any subsequent operations on this object.
*/
public";
%javamethodmodifiers glp_create_prob(void) "
/**
*/
public";
%javamethodmodifiers glp_set_prob_name(glp_prob *lp, const char *name) "
/**
* glp_set_prob_name - assign (change) problem name .
* SYNOPSIS
* void glp_set_prob_name(glp_prob *lp, const char *name);
* DESCRIPTION
* The routine glp_set_prob_name assigns a given symbolic name (1 up to 255 characters) to the specified problem object.
* If the parameter name is NULL or empty string, the routine erases an existing symbolic name of the problem object.
*/
public";
%javamethodmodifiers glp_set_obj_name(glp_prob *lp, const char *name) "
/**
* glp_set_obj_name - assign (change) objective function name .
* SYNOPSIS
* void glp_set_obj_name(glp_prob *lp, const char *name);
* DESCRIPTION
* The routine glp_set_obj_name assigns a given symbolic name (1 up to 255 characters) to the objective function of the specified problem object.
* If the parameter name is NULL or empty string, the routine erases an existing name of the objective function.
*/
public";
%javamethodmodifiers glp_set_obj_dir(glp_prob *lp, int dir) "
/**
* glp_set_obj_dir - set (change) optimization direction flag .
* SYNOPSIS
* void glp_set_obj_dir(glp_prob *lp, int dir);
* DESCRIPTION
* The routine glp_set_obj_dir sets (changes) optimization direction flag (i.e. \"sense\" of the objective function) as specified by the parameter dir:
* GLP_MIN - minimization; GLP_MAX - maximization.
*/
public";
%javamethodmodifiers glp_add_rows(glp_prob *lp, int nrs) "
/**
* glp_add_rows - add new rows to problem object .
* SYNOPSIS
* int glp_add_rows(glp_prob *lp, int nrs);
* DESCRIPTION
* The routine glp_add_rows adds nrs rows (constraints) to the specified problem object. New rows are always added to the end of the row list, so the ordinal numbers of existing rows remain unchanged.
* Being added each new row is initially free (unbounded) and has empty list of the constraint coefficients.
* RETURNS
* The routine glp_add_rows returns the ordinal number of the first new row added to the problem object.
*/
public";
%javamethodmodifiers glp_add_cols(glp_prob *lp, int ncs) "
/**
* glp_add_cols - add new columns to problem object .
* SYNOPSIS
* int glp_add_cols(glp_prob *lp, int ncs);
* DESCRIPTION
* The routine glp_add_cols adds ncs columns (structural variables) to the specified problem object. New columns are always added to the end of the column list, so the ordinal numbers of existing columns remain unchanged.
* Being added each new column is initially fixed at zero and has empty list of the constraint coefficients.
* RETURNS
* The routine glp_add_cols returns the ordinal number of the first new column added to the problem object.
*/
public";
%javamethodmodifiers glp_set_row_name(glp_prob *lp, int i, const char *name) "
/**
* glp_set_row_name - assign (change) row name .
* SYNOPSIS
* void glp_set_row_name(glp_prob *lp, int i, const char *name);
* DESCRIPTION
* The routine glp_set_row_name assigns a given symbolic name (1 up to 255 characters) to i-th row (auxiliary variable) of the specified problem object.
* If the parameter name is NULL or empty string, the routine erases an existing name of i-th row.
*/
public";
%javamethodmodifiers glp_set_col_name(glp_prob *lp, int j, const char *name) "
/**
* glp_set_col_name - assign (change) column name .
* SYNOPSIS
* void glp_set_col_name(glp_prob *lp, int j, const char *name);
* DESCRIPTION
* The routine glp_set_col_name assigns a given symbolic name (1 up to 255 characters) to j-th column (structural variable) of the specified problem object.
* If the parameter name is NULL or empty string, the routine erases an existing name of j-th column.
*/
public";
%javamethodmodifiers glp_set_row_bnds(glp_prob *lp, int i, int type, double lb, double ub) "
/**
* glp_set_row_bnds - set (change) row bounds .
* SYNOPSIS
* void glp_set_row_bnds(glp_prob *lp, int i, int type, double lb, double ub);
* DESCRIPTION
* The routine glp_set_row_bnds sets (changes) the type and bounds of i-th row (auxiliary variable) of the specified problem object.
* Parameters type, lb, and ub specify the type, lower bound, and upper bound, respectively, as follows:
* Type Bounds Comments
* GLP_FR -inf < x < +inf Free variable GLP_LO lb <= x < +inf Variable with lower bound GLP_UP -inf < x <= ub Variable with upper bound GLP_DB lb <= x <= ub Double-bounded variable GLP_FX x = lb Fixed variable
* where x is the auxiliary variable associated with i-th row.
* If the row has no lower bound, the parameter lb is ignored. If the row has no upper bound, the parameter ub is ignored. If the row is an equality constraint (i.e. the corresponding auxiliary variable is of fixed type), only the parameter lb is used while the parameter ub is ignored.
*/
public";
%javamethodmodifiers glp_set_col_bnds(glp_prob *lp, int j, int type, double lb, double ub) "
/**
* glp_set_col_bnds - set (change) column bounds .
* SYNOPSIS
* void glp_set_col_bnds(glp_prob *lp, int j, int type, double lb, double ub);
* DESCRIPTION
* The routine glp_set_col_bnds sets (changes) the type and bounds of j-th column (structural variable) of the specified problem object.
* Parameters type, lb, and ub specify the type, lower bound, and upper bound, respectively, as follows:
* Type Bounds Comments
* GLP_FR -inf < x < +inf Free variable GLP_LO lb <= x < +inf Variable with lower bound GLP_UP -inf < x <= ub Variable with upper bound GLP_DB lb <= x <= ub Double-bounded variable GLP_FX x = lb Fixed variable
* where x is the structural variable associated with j-th column.
* If the column has no lower bound, the parameter lb is ignored. If the column has no upper bound, the parameter ub is ignored. If the column is of fixed type, only the parameter lb is used while the parameter ub is ignored.
*/
public";
%javamethodmodifiers glp_set_obj_coef(glp_prob *lp, int j, double coef) "
/**
* glp_set_obj_coef - set (change) obj. .
* coefficient or constant term
* SYNOPSIS
* void glp_set_obj_coef(glp_prob *lp, int j, double coef);
* DESCRIPTION
* The routine glp_set_obj_coef sets (changes) objective coefficient at j-th column (structural variable) of the specified problem object.
* If the parameter j is 0, the routine sets (changes) the constant term (\"shift\") of the objective function.
*/
public";
%javamethodmodifiers glp_set_mat_row(glp_prob *lp, int i, int len, const int ind[], const double val[]) "
/**
* glp_set_mat_row - set (replace) row of the constraint matrix .
* SYNOPSIS
* void glp_set_mat_row(glp_prob *lp, int i, int len, const int ind[], const double val[]);
* DESCRIPTION
* The routine glp_set_mat_row stores (replaces) the contents of i-th row of the constraint matrix of the specified problem object.
* Column indices and numeric values of new row elements must be placed in locations ind[1], ..., ind[len] and val[1], ..., val[len], where 0 <= len <= n is the new length of i-th row, n is the current number of columns in the problem object. Elements with identical column indices are not allowed. Zero elements are allowed, but they are not stored in the constraint matrix.
* If the parameter len is zero, the parameters ind and/or val can be specified as NULL.
*/
public";
%javamethodmodifiers glp_set_mat_col(glp_prob *lp, int j, int len, const int ind[], const double val[]) "
/**
* glp_set_mat_col - set (replace) column of the constraint matrix .
* SYNOPSIS
* void glp_set_mat_col(glp_prob *lp, int j, int len, const int ind[], const double val[]);
* DESCRIPTION
* The routine glp_set_mat_col stores (replaces) the contents of j-th column of the constraint matrix of the specified problem object.
* Row indices and numeric values of new column elements must be placed in locations ind[1], ..., ind[len] and val[1], ..., val[len], where 0 <= len <= m is the new length of j-th column, m is the current number of rows in the problem object. Elements with identical column indices are not allowed. Zero elements are allowed, but they are not stored in the constraint matrix.
* If the parameter len is zero, the parameters ind and/or val can be specified as NULL.
*/
public";
%javamethodmodifiers glp_load_matrix(glp_prob *lp, int ne, const int ia[], const int ja[], const double ar[]) "
/**
* glp_load_matrix - load (replace) the whole constraint matrix .
* SYNOPSIS
* void glp_load_matrix(glp_prob *lp, int ne, const int ia[], const int ja[], const double ar[]);
* DESCRIPTION
* The routine glp_load_matrix loads the constraint matrix passed in the arrays ia, ja, and ar into the specified problem object. Before loading the current contents of the constraint matrix is destroyed.
* Constraint coefficients (elements of the constraint matrix) must be specified as triplets (ia[k], ja[k], ar[k]) for k = 1, ..., ne, where ia[k] is the row index, ja[k] is the column index, ar[k] is a numeric value of corresponding constraint coefficient. The parameter ne specifies the total number of (non-zero) elements in the matrix to be loaded. Coefficients with identical indices are not allowed. Zero coefficients are allowed, however, they are not stored in the constraint matrix.
* If the parameter ne is zero, the parameters ia, ja, and ar can be specified as NULL.
*/
public";
%javamethodmodifiers glp_check_dup(int m, int n, int ne, const int ia[], const int ja[]) "
/**
* glp_check_dup - check for duplicate elements in sparse matrix .
* SYNOPSIS
* int glp_check_dup(int m, int n, int ne, const int ia[], const int ja[]);
* DESCRIPTION
* The routine glp_check_dup checks for duplicate elements (that is, elements with identical indices) in a sparse matrix specified in the coordinate format.
* The parameters m and n specifies, respectively, the number of rows and columns in the matrix, m >= 0, n >= 0.
* The parameter ne specifies the number of (structurally) non-zero elements in the matrix, ne >= 0.
* Elements of the matrix are specified as doublets (ia[k],ja[k]) for k = 1,...,ne, where ia[k] is a row index, ja[k] is a column index.
* The routine glp_check_dup can be used prior to a call to the routine glp_load_matrix to check that the constraint matrix to be loaded has no duplicate elements.
* RETURNS
* The routine glp_check_dup returns one of the following values:
* 0 - the matrix has no duplicate elements;
* -k - indices ia[k] or/and ja[k] are out of range;
* +k - element (ia[k],ja[k]) is duplicate.
*/
public";
%javamethodmodifiers glp_sort_matrix(glp_prob *P) "
/**
* glp_sort_matrix - sort elements of the constraint matrix .
* SYNOPSIS
* void glp_sort_matrix(glp_prob *P);
* DESCRIPTION
* The routine glp_sort_matrix sorts elements of the constraint matrix rebuilding its row and column linked lists. On exit from the routine the constraint matrix is not changed, however, elements in the row linked lists become ordered by ascending column indices, and the elements in the column linked lists become ordered by ascending row indices.
*/
public";
%javamethodmodifiers glp_del_rows(glp_prob *lp, int nrs, const int num[]) "
/**
* glp_del_rows - delete rows from problem object .
* SYNOPSIS
* void glp_del_rows(glp_prob *lp, int nrs, const int num[]);
* DESCRIPTION
* The routine glp_del_rows deletes rows from the specified problem object. Ordinal numbers of rows to be deleted should be placed in locations num[1], ..., num[nrs], where nrs > 0.
* Note that deleting rows involves changing ordinal numbers of other rows remaining in the problem object. New ordinal numbers of the remaining rows are assigned under the assumption that the original order of rows is not changed.
*/
public";
%javamethodmodifiers glp_del_cols(glp_prob *lp, int ncs, const int num[]) "
/**
* glp_del_cols - delete columns from problem object .
* SYNOPSIS
* void glp_del_cols(glp_prob *lp, int ncs, const int num[]);
* DESCRIPTION
* The routine glp_del_cols deletes columns from the specified problem object. Ordinal numbers of columns to be deleted should be placed in locations num[1], ..., num[ncs], where ncs > 0.
* Note that deleting columns involves changing ordinal numbers of other columns remaining in the problem object. New ordinal numbers of the remaining columns are assigned under the assumption that the original order of columns is not changed.
*/
public";
%javamethodmodifiers glp_copy_prob(glp_prob *dest, glp_prob *prob, int names) "
/**
* glp_copy_prob - copy problem object content .
* SYNOPSIS
* void glp_copy_prob(glp_prob *dest, glp_prob *prob, int names);
* DESCRIPTION
* The routine glp_copy_prob copies the content of the problem object prob to the problem object dest.
* The parameter names is a flag. If it is non-zero, the routine also copies all symbolic names; otherwise, if it is zero, symbolic names are not copied.
*/
public";
%javamethodmodifiers delete_prob(glp_prob *lp) "
/**
* glp_erase_prob - erase problem object content .
* glp_delete_prob - delete problem object
* SYNOPSIS
* void glp_erase_prob(glp_prob *lp);
* DESCRIPTION
* The routine glp_erase_prob erases the content of the specified problem object. The effect of this operation is the same as if the problem object would be deleted with the routine glp_delete_prob and then created anew with the routine glp_create_prob, with exception that the handle (pointer) to the problem object remains valid.
* SYNOPSIS
* void glp_delete_prob(glp_prob *lp);
* DESCRIPTION
* The routine glp_delete_prob deletes the specified problem object and frees all the memory allocated to it.
*/
public";
%javamethodmodifiers glp_erase_prob(glp_prob *lp) "
/**
*/
public";
%javamethodmodifiers glp_delete_prob(glp_prob *lp) "
/**
*/
public";
%javamethodmodifiers spy_chuzr_sel(SPXLP *lp, const double beta[], double tol, double tol1, int list[]) "
/**
*/
public";
%javamethodmodifiers spy_chuzr_std(SPXLP *lp, const double beta[], int num, const int list[]) "
/**
*/
public";
%javamethodmodifiers spy_alloc_se(SPXLP *lp, SPYSE *se) "
/**
*/
public";
%javamethodmodifiers spy_reset_refsp(SPXLP *lp, SPYSE *se) "
/**
*/
public";
%javamethodmodifiers spy_eval_gamma_i(SPXLP *lp, SPYSE *se, int i) "
/**
*/
public";
%javamethodmodifiers spy_chuzr_pse(SPXLP *lp, SPYSE *se, const double beta[], int num, const int list[]) "
/**
*/
public";
%javamethodmodifiers spy_update_gamma(SPXLP *lp, SPYSE *se, int p, int q, const double trow[], const double tcol[]) "
/**
*/
public";
%javamethodmodifiers spy_free_se(SPXLP *lp, SPYSE *se) "
/**
*/
public";
%javamethodmodifiers spx_init_lp(SPXLP *lp, glp_prob *P, int excl) "
/**
*/
public";
%javamethodmodifiers spx_alloc_lp(SPXLP *lp) "
/**
*/
public";
%javamethodmodifiers spx_build_lp(SPXLP *lp, glp_prob *P, int excl, int shift, int map[]) "
/**
*/
public";
%javamethodmodifiers spx_build_basis(SPXLP *lp, glp_prob *P, const int map[]) "
/**
*/
public";
%javamethodmodifiers spx_store_basis(SPXLP *lp, glp_prob *P, const int map[], int daeh[]) "
/**
*/
public";
%javamethodmodifiers spx_store_sol(SPXLP *lp, glp_prob *P, int shift, const int map[], const int daeh[], const double beta[], const double pi[], const double d[]) "
/**
*/
public";
%javamethodmodifiers spx_free_lp(SPXLP *lp) "
/**
*/
public";
%javamethodmodifiers AMD_defaults(double Control[]) "
/**
*/
public";
%javamethodmodifiers lufint_create(void) "
/**
*/
public";
%javamethodmodifiers lufint_factorize(LUFINT *fi, int n, int(*col)(void *info, int j, int ind[], double val[]), void *info) "
/**
*/
public";
%javamethodmodifiers lufint_delete(LUFINT *fi) "
/**
*/
public";
%javamethodmodifiers ios_proxy_heur(glp_tree *T) "
/**
*/
public";
%javamethodmodifiers glp_ios_reason(glp_tree *tree) "
/**
* glp_ios_reason - determine reason for calling the callback routine .
* SYNOPSIS
* glp_ios_reason(glp_tree *tree);
* RETURNS
* The routine glp_ios_reason returns a code, which indicates why the user-defined callback routine is being called.
*/
public";
%javamethodmodifiers glp_ios_get_prob(glp_tree *tree) "
/**
* glp_ios_get_prob - access the problem object .
* SYNOPSIS
* glp_prob *glp_ios_get_prob(glp_tree *tree);
* DESCRIPTION
* The routine glp_ios_get_prob can be called from the user-defined callback routine to access the problem object, which is used by the MIP solver. It is the original problem object passed to the routine glp_intopt if the MIP presolver is not used; otherwise it is an internal problem object built by the presolver. If the current subproblem exists, LP segment of the problem object corresponds to its LP relaxation.
* RETURNS
* The routine glp_ios_get_prob returns a pointer to the problem object used by the MIP solver.
*/
public";
%javamethodmodifiers glp_ios_tree_size(glp_tree *tree, int *a_cnt, int *n_cnt, int *t_cnt) "
/**
* glp_ios_tree_size - determine size of the branch-and-bound tree .
* SYNOPSIS
* void glp_ios_tree_size(glp_tree *tree, int *a_cnt, int *n_cnt, int *t_cnt);
* DESCRIPTION
* The routine glp_ios_tree_size stores the following three counts which characterize the current size of the branch-and-bound tree:
* a_cnt is the current number of active nodes, i.e. the current size of the active list;
* n_cnt is the current number of all (active and inactive) nodes;
* t_cnt is the total number of nodes including those which have been already removed from the tree. This count is increased whenever a new node appears in the tree and never decreased.
* If some of the parameters a_cnt, n_cnt, t_cnt is a null pointer, the corresponding count is not stored.
*/
public";
%javamethodmodifiers glp_ios_curr_node(glp_tree *tree) "
/**
* glp_ios_curr_node - determine current active subproblem .
* SYNOPSIS
* int glp_ios_curr_node(glp_tree *tree);
* RETURNS
* The routine glp_ios_curr_node returns the reference number of the current active subproblem. However, if the current subproblem does not exist, the routine returns zero.
*/
public";
%javamethodmodifiers glp_ios_next_node(glp_tree *tree, int p) "
/**
* glp_ios_next_node - determine next active subproblem .
* SYNOPSIS
* int glp_ios_next_node(glp_tree *tree, int p);
* RETURNS
* If the parameter p is zero, the routine glp_ios_next_node returns the reference number of the first active subproblem. However, if the tree is empty, zero is returned.
* If the parameter p is not zero, it must specify the reference number of some active subproblem, in which case the routine returns the reference number of the next active subproblem. However, if there is no next active subproblem in the list, zero is returned.
* All subproblems in the active list are ordered chronologically, i.e. subproblem A precedes subproblem B if A was created before B.
*/
public";
%javamethodmodifiers glp_ios_prev_node(glp_tree *tree, int p) "
/**
* glp_ios_prev_node - determine previous active subproblem .
* SYNOPSIS
* int glp_ios_prev_node(glp_tree *tree, int p);
* RETURNS
* If the parameter p is zero, the routine glp_ios_prev_node returns the reference number of the last active subproblem. However, if the tree is empty, zero is returned.
* If the parameter p is not zero, it must specify the reference number of some active subproblem, in which case the routine returns the reference number of the previous active subproblem. However, if there is no previous active subproblem in the list, zero is returned.
* All subproblems in the active list are ordered chronologically, i.e. subproblem A precedes subproblem B if A was created before B.
*/
public";
%javamethodmodifiers glp_ios_up_node(glp_tree *tree, int p) "
/**
* glp_ios_up_node - determine parent subproblem .
* SYNOPSIS
* int glp_ios_up_node(glp_tree *tree, int p);
* RETURNS
* The parameter p must specify the reference number of some (active or inactive) subproblem, in which case the routine iet_get_up_node returns the reference number of its parent subproblem. However, if the specified subproblem is the root of the tree and, therefore, has no parent, the routine returns zero.
*/
public";
%javamethodmodifiers glp_ios_node_level(glp_tree *tree, int p) "
/**
* glp_ios_node_level - determine subproblem level .
* SYNOPSIS
* int glp_ios_node_level(glp_tree *tree, int p);
* RETURNS
* The routine glp_ios_node_level returns the level of the subproblem, whose reference number is p, in the branch-and-bound tree. (The root subproblem has level 0, and the level of any other subproblem is the level of its parent plus one.)
*/
public";
%javamethodmodifiers glp_ios_node_bound(glp_tree *tree, int p) "
/**
* glp_ios_node_bound - determine subproblem local bound .
* SYNOPSIS
* double glp_ios_node_bound(glp_tree *tree, int p);
* RETURNS
* The routine glp_ios_node_bound returns the local bound for (active or inactive) subproblem, whose reference number is p.
* COMMENTS
* The local bound for subproblem p is an lower (minimization) or upper (maximization) bound for integer optimal solution to this subproblem (not to the original problem). This bound is local in the sense that only subproblems in the subtree rooted at node p cannot have better integer feasible solutions.
* On creating a subproblem (due to the branching step) its local bound is inherited from its parent and then may get only stronger (never weaker). For the root subproblem its local bound is initially set to -DBL_MAX (minimization) or +DBL_MAX (maximization) and then improved as the root LP relaxation has been solved.
* Note that the local bound is not necessarily the optimal objective value to corresponding LP relaxation; it may be stronger.
*/
public";
%javamethodmodifiers glp_ios_best_node(glp_tree *tree) "
/**
* glp_ios_best_node - find active subproblem with best local bound .
* SYNOPSIS
* int glp_ios_best_node(glp_tree *tree);
* RETURNS
* The routine glp_ios_best_node returns the reference number of the active subproblem, whose local bound is best (i.e. smallest in case of minimization or largest in case of maximization). However, if the tree is empty, the routine returns zero.
* COMMENTS
* The best local bound is an lower (minimization) or upper (maximization) bound for integer optimal solution to the original MIP problem.
*/
public";
%javamethodmodifiers glp_ios_mip_gap(glp_tree *tree) "
/**
* glp_ios_mip_gap - compute relative MIP gap .
* SYNOPSIS
* double glp_ios_mip_gap(glp_tree *tree);
* DESCRIPTION
* The routine glp_ios_mip_gap computes the relative MIP gap with the following formula:
* gap = |best_mip - best_bnd| / (|best_mip| + DBL_EPSILON),
* where best_mip is the best integer feasible solution found so far, best_bnd is the best (global) bound. If no integer feasible solution has been found yet, gap is set to DBL_MAX.
* RETURNS
* The routine glp_ios_mip_gap returns the relative MIP gap.
*/
public";
%javamethodmodifiers glp_ios_node_data(glp_tree *tree, int p) "
/**
* glp_ios_node_data - access subproblem application-specific data .
* SYNOPSIS
* void *glp_ios_node_data(glp_tree *tree, int p);
* DESCRIPTION
* The routine glp_ios_node_data allows the application accessing a memory block allocated for the subproblem (which may be active or inactive), whose reference number is p.
* The size of the block is defined by the control parameter cb_size passed to the routine glp_intopt. The block is initialized by binary zeros on creating corresponding subproblem, and its contents is kept until the subproblem will be removed from the tree.
* The application may use these memory blocks to store specific data for each subproblem.
* RETURNS
* The routine glp_ios_node_data returns a pointer to the memory block for the specified subproblem. Note that if cb_size = 0, the routine returns a null pointer.
*/
public";
%javamethodmodifiers glp_ios_row_attr(glp_tree *tree, int i, glp_attr *attr) "
/**
* glp_ios_row_attr - retrieve additional row attributes .
* SYNOPSIS
* void glp_ios_row_attr(glp_tree *tree, int i, glp_attr *attr);
* DESCRIPTION
* The routine glp_ios_row_attr retrieves additional attributes of row i and stores them in the structure glp_attr.
*/
public";
%javamethodmodifiers glp_ios_pool_size(glp_tree *tree) "
/**
*/
public";
%javamethodmodifiers glp_ios_add_row(glp_tree *tree, const char *name, int klass, int flags, int len, const int ind[], const double val[], int type, double rhs) "
/**
*/
public";
%javamethodmodifiers glp_ios_del_row(glp_tree *tree, int i) "
/**
*/
public";
%javamethodmodifiers glp_ios_clear_pool(glp_tree *tree) "
/**
*/
public";
%javamethodmodifiers glp_ios_can_branch(glp_tree *tree, int j) "
/**
* glp_ios_can_branch - check if can branch upon specified variable .
* SYNOPSIS
* int glp_ios_can_branch(glp_tree *tree, int j);
* RETURNS
* If j-th variable (column) can be used to branch upon, the routine glp_ios_can_branch returns non-zero, otherwise zero.
*/
public";
%javamethodmodifiers glp_ios_branch_upon(glp_tree *tree, int j, int sel) "
/**
* glp_ios_branch_upon - choose variable to branch upon .
* SYNOPSIS
* void glp_ios_branch_upon(glp_tree *tree, int j, int sel);
* DESCRIPTION
* The routine glp_ios_branch_upon can be called from the user-defined callback routine in response to the reason GLP_IBRANCH to choose a branching variable, whose ordinal number is j. Should note that only variables, for which the routine glp_ios_can_branch returns non-zero, can be used to branch upon.
* The parameter sel is a flag that indicates which branch (subproblem) should be selected next to continue the search:
* GLP_DN_BRNCH - select down-branch; GLP_UP_BRNCH - select up-branch; GLP_NO_BRNCH - use general selection technique.
*/
public";
%javamethodmodifiers glp_ios_select_node(glp_tree *tree, int p) "
/**
* glp_ios_select_node - select subproblem to continue the search .
* SYNOPSIS
* void glp_ios_select_node(glp_tree *tree, int p);
* DESCRIPTION
* The routine glp_ios_select_node can be called from the user-defined callback routine in response to the reason GLP_ISELECT to select an active subproblem, whose reference number is p. The search will be continued from the subproblem selected.
*/
public";
%javamethodmodifiers glp_ios_heur_sol(glp_tree *tree, const double x[]) "
/**
* glp_ios_heur_sol - provide solution found by heuristic .
* SYNOPSIS
* int glp_ios_heur_sol(glp_tree *tree, const double x[]);
* DESCRIPTION
* The routine glp_ios_heur_sol can be called from the user-defined callback routine in response to the reason GLP_IHEUR to provide an integer feasible solution found by a primal heuristic.
* Primal values of all variables (columns) found by the heuristic should be placed in locations x[1], ..., x[n], where n is the number of columns in the original problem object. Note that the routine glp_ios_heur_sol does not check primal feasibility of the solution provided.
* Using the solution passed in the array x the routine computes value of the objective function. If the objective value is better than the best known integer feasible solution, the routine computes values of auxiliary variables (rows) and stores all solution components in the problem object.
* RETURNS
* If the provided solution is accepted, the routine glp_ios_heur_sol returns zero. Otherwise, if the provided solution is rejected, the routine returns non-zero.
*/
public";
%javamethodmodifiers glp_ios_terminate(glp_tree *tree) "
/**
* glp_ios_terminate - terminate the solution process. .
* SYNOPSIS
* void glp_ios_terminate(glp_tree *tree);
* DESCRIPTION
* The routine glp_ios_terminate sets a flag indicating that the MIP solver should prematurely terminate the search.
*/
public";
%javamethodmodifiers spx_chuzc_sel(SPXLP *lp, const double d[], double tol, double tol1, int list[]) "
/**
*/
public";
%javamethodmodifiers spx_chuzc_std(SPXLP *lp, const double d[], int num, const int list[]) "
/**
*/
public";
%javamethodmodifiers spx_alloc_se(SPXLP *lp, SPXSE *se) "
/**
*/
public";
%javamethodmodifiers spx_reset_refsp(SPXLP *lp, SPXSE *se) "
/**
*/
public";
%javamethodmodifiers spx_eval_gamma_j(SPXLP *lp, SPXSE *se, int j) "
/**
*/
public";
%javamethodmodifiers spx_chuzc_pse(SPXLP *lp, SPXSE *se, const double d[], int num, const int list[]) "
/**
*/
public";
%javamethodmodifiers spx_update_gamma(SPXLP *lp, SPXSE *se, int p, int q, const double trow[], const double tcol[]) "
/**
*/
public";
%javamethodmodifiers spx_free_se(SPXLP *lp, SPXSE *se) "
/**
*/
public";
%javamethodmodifiers branch_first(glp_tree *T, int *next) "
/**
* ios_choose_var - select variable to branch on .
* SYNOPSIS
* #include \"glpios.h\" int ios_choose_var(glp_tree *T, int *next);
* The routine ios_choose_var chooses a variable from the candidate list to branch on. Additionally the routine provides a flag stored in the location next to suggests which of the child subproblems should be solved next.
* RETURNS
* The routine ios_choose_var returns the ordinal number of the column choosen.
*/
public";
%javamethodmodifiers branch_last(glp_tree *T, int *next) "
/**
*/
public";
%javamethodmodifiers branch_mostf(glp_tree *T, int *next) "
/**
*/
public";
%javamethodmodifiers branch_drtom(glp_tree *T, int *next) "
/**
*/
public";
%javamethodmodifiers ios_choose_var(glp_tree *T, int *next) "
/**
*/
public";
%javamethodmodifiers ios_pcost_init(glp_tree *tree) "
/**
*/
public";
%javamethodmodifiers eval_degrad(glp_prob *P, int j, double bnd) "
/**
*/
public";
%javamethodmodifiers ios_pcost_update(glp_tree *tree) "
/**
*/
public";
%javamethodmodifiers ios_pcost_free(glp_tree *tree) "
/**
*/
public";
%javamethodmodifiers eval_psi(glp_tree *T, int j, int brnch) "
/**
*/
public";
%javamethodmodifiers progress(glp_tree *T) "
/**
*/
public";
%javamethodmodifiers ios_pcost_branch(glp_tree *T, int *_next) "
/**
*/
public";
%javamethodmodifiers clear_flag(Int wflg, Int wbig, Int W[], Int n) "
/**
*/
public";
%javamethodmodifiers AMD_2(Int n, Int Pe[], Int Iw[], Int Len[], Int iwlen, Int pfree, Int Nv[], Int Next[], Int Last[], Int Head[], Int Elen[], Int Degree[], Int W[], double Control[], double Info[]) "
/**
*/
public";
%javamethodmodifiers errfunc(const char *fmt,...) "
/**
* glp_error - display fatal error message and terminate execution .
* SYNOPSIS
* void glp_error(const char *fmt, ...);
* DESCRIPTION
* The routine glp_error (implemented as a macro) formats its parameters using the format control string fmt, writes the formatted message on the terminal, and abnormally terminates the program.
*/
public";
%javamethodmodifiers glp_error_(const char *file, int line) "
/**
*/
public";
%javamethodmodifiers glp_at_error(void) "
/**
* glp_at_error - check for error state .
* SYNOPSIS
* int glp_at_error(void);
* DESCRIPTION
* The routine glp_at_error checks if the GLPK environment is at error state, i.e. if the call to the routine is (indirectly) made from the glp_error routine via an user-defined hook routine.
* RETURNS
* If the GLPK environment is at error state, the routine glp_at_error returns non-zero, otherwise zero.
*/
public";
%javamethodmodifiers glp_assert_(const char *expr, const char *file, int line) "
/**
* glp_assert - check for logical condition .
* SYNOPSIS
* void glp_assert(int expr);
* DESCRIPTION
* The routine glp_assert (implemented as a macro) checks for a logical condition specified by the parameter expr. If the condition is false (i.e. the value of expr is zero), the routine writes a message on the terminal and abnormally terminates the program.
*/
public";
%javamethodmodifiers glp_error_hook(void(*func)(void *info), void *info) "
/**
* glp_error_hook - install hook to intercept abnormal termination .
* SYNOPSIS
* void glp_error_hook(void (*func)(void *info), void *info);
* DESCRIPTION
* The routine glp_error_hook installs a user-defined hook routine to intercept abnormal termination.
* The parameter func specifies the user-defined hook routine. It is called from the routine glp_error before the latter calls the abort function to abnormally terminate the application program because of fatal error. The parameter info is a transit pointer, specified in the corresponding call to the routine glp_error_hook; it may be used to pass some information to the hook routine.
* To uninstall the hook routine the parameters func and info should be both specified as NULL.
*/
public";
%javamethodmodifiers put_err_msg(const char *msg) "
/**
* put_err_msg - provide error message string .
* SYNOPSIS
* #include \"env.h\" void put_err_msg(const char *msg);
* DESCRIPTION
* The routine put_err_msg stores an error message string pointed to by msg to the environment block.
*/
public";
%javamethodmodifiers get_err_msg(void) "
/**
* get_err_msg - obtain error message string .
* SYNOPSIS
* #include \"env.h\" const char *get_err_msg(void);
* RETURNS
* The routine get_err_msg returns a pointer to an error message string previously stored by the routine put_err_msg.
*/
public";
%javamethodmodifiers create_graph(glp_graph *G, int v_size, int a_size) "
/**
* glp_create_graph - create graph .
* SYNOPSIS
* glp_graph *glp_create_graph(int v_size, int a_size);
* DESCRIPTION
* The routine creates a new graph, which initially is empty, i.e. has no vertices and arcs.
* The parameter v_size specifies the size of data associated with each vertex of the graph (0 to 256 bytes).
* The parameter a_size specifies the size of data associated with each arc of the graph (0 to 256 bytes).
* RETURNS
* The routine returns a pointer to the graph created.
*/
public";
%javamethodmodifiers glp_create_graph(int v_size, int a_size) "
/**
*/
public";
%javamethodmodifiers glp_set_graph_name(glp_graph *G, const char *name) "
/**
* glp_set_graph_name - assign (change) graph name .
* SYNOPSIS
* void glp_set_graph_name(glp_graph *G, const char *name);
* DESCRIPTION
* The routine glp_set_graph_name assigns a symbolic name specified by the character string name (1 to 255 chars) to the graph.
* If the parameter name is NULL or an empty string, the routine erases the existing symbolic name of the graph.
*/
public";
%javamethodmodifiers glp_add_vertices(glp_graph *G, int nadd) "
/**
* glp_add_vertices - add new vertices to graph .
* SYNOPSIS
* int glp_add_vertices(glp_graph *G, int nadd);
* DESCRIPTION
* The routine glp_add_vertices adds nadd vertices to the specified graph. New vertices are always added to the end of the vertex list, so ordinal numbers of existing vertices remain unchanged.
* Being added each new vertex is isolated (has no incident arcs).
* RETURNS
* The routine glp_add_vertices returns an ordinal number of the first new vertex added to the graph.
*/
public";
%javamethodmodifiers glp_set_vertex_name(glp_graph *G, int i, const char *name) "
/**
*/
public";
%javamethodmodifiers glp_add_arc(glp_graph *G, int i, int j) "
/**
* glp_add_arc - add new arc to graph .
* SYNOPSIS
* glp_arc *glp_add_arc(glp_graph *G, int i, int j);
* DESCRIPTION
* The routine glp_add_arc adds a new arc to the specified graph.
* The parameters i and j specify the ordinal numbers of, resp., tail and head vertices of the arc. Note that self-loops and multiple arcs are allowed.
* RETURNS
* The routine glp_add_arc returns a pointer to the arc added.
*/
public";
%javamethodmodifiers glp_del_vertices(glp_graph *G, int ndel, const int num[]) "
/**
* glp_del_vertices - delete vertices from graph .
* SYNOPSIS
* void glp_del_vertices(glp_graph *G, int ndel, const int num[]);
* DESCRIPTION
* The routine glp_del_vertices deletes vertices along with all incident arcs from the specified graph. Ordinal numbers of vertices to be deleted should be placed in locations num[1], ..., num[ndel], ndel > 0.
* Note that deleting vertices involves changing ordinal numbers of other vertices remaining in the graph. New ordinal numbers of the remaining vertices are assigned under the assumption that the original order of vertices is not changed.
*/
public";
%javamethodmodifiers glp_del_arc(glp_graph *G, glp_arc *a) "
/**
* glp_del_arc - delete arc from graph .
* SYNOPSIS
* void glp_del_arc(glp_graph *G, glp_arc *a);
* DESCRIPTION
* The routine glp_del_arc deletes an arc from the specified graph. The arc to be deleted must exist.
*/
public";
%javamethodmodifiers delete_graph(glp_graph *G) "
/**
* glp_erase_graph - erase graph content .
* SYNOPSIS
* void glp_erase_graph(glp_graph *G, int v_size, int a_size);
* DESCRIPTION
* The routine glp_erase_graph erases the content of the specified graph. The effect of this operation is the same as if the graph would be deleted with the routine glp_delete_graph and then created anew with the routine glp_create_graph, with exception that the handle (pointer) to the graph remains valid.
*/
public";
%javamethodmodifiers glp_erase_graph(glp_graph *G, int v_size, int a_size) "
/**
*/
public";
%javamethodmodifiers glp_delete_graph(glp_graph *G) "
/**
* glp_delete_graph - delete graph .
* SYNOPSIS
* void glp_delete_graph(glp_graph *G);
* DESCRIPTION
* The routine glp_delete_graph deletes the specified graph and frees all the memory allocated to this program object.
*/
public";
%javamethodmodifiers glp_create_v_index(glp_graph *G) "
/**
*/
public";
%javamethodmodifiers glp_find_vertex(glp_graph *G, const char *name) "
/**
*/
public";
%javamethodmodifiers glp_delete_v_index(glp_graph *G) "
/**
*/
public";
%javamethodmodifiers glp_read_graph(glp_graph *G, const char *fname) "
/**
* glp_read_graph - read graph from plain text file .
* SYNOPSIS
* int glp_read_graph(glp_graph *G, const char *fname);
* DESCRIPTION
* The routine glp_read_graph reads a graph from a plain text file.
* RETURNS
* If the operation was successful, the routine returns zero. Otherwise it prints an error message and returns non-zero.
*/
public";
%javamethodmodifiers glp_write_graph(glp_graph *G, const char *fname) "
/**
* glp_write_graph - write graph to plain text file .
* SYNOPSIS
* int glp_write_graph(glp_graph *G, const char *fname).
* DESCRIPTION
* The routine glp_write_graph writes the specified graph to a plain text file.
* RETURNS
* If the operation was successful, the routine returns zero. Otherwise it prints an error message and returns non-zero.
*/
public";
%javamethodmodifiers str2num(const char *str, double *val_) "
/**
* str2num - convert character string to value of double type .
* SYNOPSIS
* #include \"misc.h\" int str2num(const char *str, double *val);
* DESCRIPTION
* The routine str2num converts the character string str to a value of double type and stores the value into location, which the parameter val points to (in the case of error content of this location is not changed).
* RETURNS
* The routine returns one of the following error codes:
* 0 - no error; 1 - value out of range; 2 - character string is syntactically incorrect.
*/
public";
%javamethodmodifiers assign_capacities(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers assign_costs(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers assign_imbalance(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers exponential(struct csa *csa, double lambda[1]) "
/**
*/
public";
%javamethodmodifiers gen_additional_arcs(struct csa *csa, struct arcs *arc_ptr) "
/**
*/
public";
%javamethodmodifiers gen_basic_grid(struct csa *csa, struct arcs *arc_ptr) "
/**
*/
public";
%javamethodmodifiers gen_more_arcs(struct csa *csa, struct arcs *arc_ptr) "
/**
*/
public";
%javamethodmodifiers generate(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers output(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers randy(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers select_source_sinks(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers uniform(struct csa *csa, double a[2]) "
/**
*/
public";
%javamethodmodifiers glp_gridgen(glp_graph *G_, int _v_rhs, int _a_cap, int _a_cost, const int parm[1+14]) "
/**
*/
public";
%javamethodmodifiers fp2rat(double x, double eps, double *p, double *q) "
/**
* fp2rat - convert floating-point number to rational number .
* SYNOPSIS
* #include \"misc.h\" int fp2rat(double x, double eps, double *p, double *q);
* DESCRIPTION
* Given a floating-point number 0 <= x < 1 the routine fp2rat finds its \"best\" rational approximation p / q, where p >= 0 and q > 0 are integer numbers, such that |x - p / q| <= eps.
* RETURNS
* The routine fp2rat returns the number of iterations used to achieve the specified precision eps.
* EXAMPLES
* For x = sqrt(2) - 1 = 0.414213562373095 and eps = 1e-6 the routine gives p = 408 and q = 985, where 408 / 985 = 0.414213197969543.
* BACKGROUND
* It is well known that every positive real number x can be expressed as the following continued fraction:
* x = b[0] + a[1]
* b[1] + a[2]
* b[2] + a[3]
* b[3] + ...
* where:
* a[k] = 1, k = 0, 1, 2, ...
* b[k] = floor(x[k]), k = 0, 1, 2, ...
* x[0] = x,
* x[k] = 1 / frac(x[k-1]), k = 1, 2, 3, ...
* To find the \"best\" rational approximation of x the routine computes partial fractions f[k] by dropping after k terms as follows:
* f[k] = A[k] / B[k],
* where:
* A[-1] = 1, A[0] = b[0], B[-1] = 0, B[0] = 1,
* A[k] = b[k] * A[k-1] + a[k] * A[k-2],
* B[k] = b[k] * B[k-1] + a[k] * B[k-2].
* Once the condition
* |x - f[k]| <= eps
* has been satisfied, the routine reports p = A[k] and q = B[k] as the final answer.
* In the table below here is some statistics obtained for one million random numbers uniformly distributed in the range [0, 1). eps max p mean p max q mean q max k mean k
1e-1 8 1.6 9 3.2 3 1.4 1e-2 98 6.2 99 12.4 5 2.4 1e-3 997 20.7 998 41.5 8 3.4 1e-4 9959 66.6 9960 133.5 10 4.4 1e-5 97403 211.7 97404 424.2 13 5.3 1e-6 479669 669.9 479670 1342.9 15 6.3 1e-7 1579030 2127.3 3962146 4257.8 16 7.3 1e-8 26188823 6749.4 26188824 13503.4 19 8.2
* REFERENCES
* W. B. Jones and W. J. Thron, \"Continued Fractions: Analytic Theory
and Applications,\" Encyclopedia on Mathematics and Its Applications, Addison-Wesley, 1980.
*/
public";
%javamethodmodifiers scfint_create(int type) "
/**
*/
public";
%javamethodmodifiers scfint_factorize(SCFINT *fi, int n, int(*col)(void *info, int j, int ind[], double val[]), void *info) "
/**
*/
public";
%javamethodmodifiers scfint_update(SCFINT *fi, int upd, int j, int len, const int ind[], const double val[]) "
/**
*/
public";
%javamethodmodifiers scfint_ftran(SCFINT *fi, double x[]) "
/**
*/
public";
%javamethodmodifiers scfint_btran(SCFINT *fi, double x[]) "
/**
*/
public";
%javamethodmodifiers scfint_estimate(SCFINT *fi) "
/**
*/
public";
%javamethodmodifiers scfint_delete(SCFINT *fi) "
/**
*/
public";
%javamethodmodifiers set_row_attrib(glp_tree *tree, struct MIR *mir) "
/**
* ios_mir_init - initialize MIR cut generator .
* SYNOPSIS
* #include \"glpios.h\" void *ios_mir_init(glp_tree *tree);
* DESCRIPTION
* The routine ios_mir_init initializes the MIR cut generator assuming that the current subproblem is the root subproblem.
* RETURNS
* The routine ios_mir_init returns a pointer to the MIR cut generator working area.
*/
public";
%javamethodmodifiers set_col_attrib(glp_tree *tree, struct MIR *mir) "
/**
*/
public";
%javamethodmodifiers set_var_bounds(glp_tree *tree, struct MIR *mir) "
/**
*/
public";
%javamethodmodifiers mark_useless_rows(glp_tree *tree, struct MIR *mir) "
/**
*/
public";
%javamethodmodifiers ios_mir_init(glp_tree *tree) "
/**
*/
public";
%javamethodmodifiers get_current_point(glp_tree *tree, struct MIR *mir) "
/**
* ios_mir_gen - generate MIR cuts .
* SYNOPSIS
* #include \"glpios.h\" void ios_mir_gen(glp_tree *tree, void *gen, IOSPOOL *pool);
* DESCRIPTION
* The routine ios_mir_gen generates MIR cuts for the current point and adds them to the cut pool.
*/
public";
%javamethodmodifiers initial_agg_row(glp_tree *tree, struct MIR *mir, int i) "
/**
*/
public";
%javamethodmodifiers subst_fixed_vars(struct MIR *mir) "
/**
*/
public";
%javamethodmodifiers bound_subst_heur(struct MIR *mir) "
/**
*/
public";
%javamethodmodifiers build_mod_row(struct MIR *mir) "
/**
*/
public";
%javamethodmodifiers mir_ineq(const int n, const double a[], const double b, double alpha[], double *beta, double *gamma) "
/**
*/
public";
%javamethodmodifiers cmir_ineq(const int n, const double a[], const double b, const double u[], const char cset[], const double delta, double alpha[], double *beta, double *gamma) "
/**
*/
public";
%javamethodmodifiers cmir_cmp(const void *p1, const void *p2) "
/**
*/
public";
%javamethodmodifiers cmir_sep(const int n, const double a[], const double b, const double u[], const double x[], const double s, double alpha[], double *beta, double *gamma) "
/**
*/
public";
%javamethodmodifiers generate(struct MIR *mir) "
/**
*/
public";
%javamethodmodifiers back_subst(struct MIR *mir) "
/**
*/
public";
%javamethodmodifiers subst_aux_vars(glp_tree *tree, struct MIR *mir) "
/**
*/
public";
%javamethodmodifiers add_cut(glp_tree *tree, struct MIR *mir) "
/**
*/
public";
%javamethodmodifiers aggregate_row(glp_tree *tree, struct MIR *mir) "
/**
*/
public";
%javamethodmodifiers ios_mir_gen(glp_tree *tree, void *gen) "
/**
*/
public";
%javamethodmodifiers ios_mir_term(void *gen) "
/**
* ios_mir_term - terminate MIR cut generator .
* SYNOPSIS
* #include \"glpios.h\" void ios_mir_term(void *gen);
* DESCRIPTION
* The routine ios_mir_term deletes the MIR cut generator working area freeing all the memory allocated to it.
*/
public";
%javamethodmodifiers gzclose(gzFile file) "
/**
*/
public";
%javamethodmodifiers error(struct csa *csa, const char *fmt,...) "
/**
*/
public";
%javamethodmodifiers warning(struct csa *csa, const char *fmt,...) "
/**
*/
public";
%javamethodmodifiers read_char(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers read_designator(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers read_field(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers end_of_line(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers check_int(struct csa *csa, double num) "
/**
*/
public";
%javamethodmodifiers glp_read_mincost(glp_graph *G, int v_rhs, int a_low, int a_cap, int a_cost, const char *fname) "
/**
* glp_read_mincost - read min-cost flow problem data in DIMACS format .
* SYNOPSIS
* int glp_read_mincost(glp_graph *G, int v_rhs, int a_low, int a_cap, int a_cost, const char *fname);
* DESCRIPTION
* The routine glp_read_mincost reads minimum cost flow problem data in DIMACS format from a text file.
* RETURNS
* If the operation was successful, the routine returns zero. Otherwise it prints an error message and returns non-zero.
*/
public";
%javamethodmodifiers glp_write_mincost(glp_graph *G, int v_rhs, int a_low, int a_cap, int a_cost, const char *fname) "
/**
* glp_write_mincost - write min-cost flow problem data in DIMACS format .
* SYNOPSIS
* int glp_write_mincost(glp_graph *G, int v_rhs, int a_low, int a_cap, int a_cost, const char *fname);
* DESCRIPTION
* The routine glp_write_mincost writes minimum cost flow problem data in DIMACS format to a text file.
* RETURNS
* If the operation was successful, the routine returns zero. Otherwise it prints an error message and returns non-zero.
*/
public";
%javamethodmodifiers glp_read_maxflow(glp_graph *G, int *_s, int *_t, int a_cap, const char *fname) "
/**
* glp_read_maxflow - read maximum flow problem data in DIMACS format .
* SYNOPSIS
* int glp_read_maxflow(glp_graph *G, int *s, int *t, int a_cap, const char *fname);
* DESCRIPTION
* The routine glp_read_maxflow reads maximum flow problem data in DIMACS format from a text file.
* RETURNS
* If the operation was successful, the routine returns zero. Otherwise it prints an error message and returns non-zero.
*/
public";
%javamethodmodifiers glp_write_maxflow(glp_graph *G, int s, int t, int a_cap, const char *fname) "
/**
* glp_write_maxflow - write maximum flow problem data in DIMACS format .
* SYNOPSIS
* int glp_write_maxflow(glp_graph *G, int s, int t, int a_cap, const char *fname);
* DESCRIPTION
* The routine glp_write_maxflow writes maximum flow problem data in DIMACS format to a text file.
* RETURNS
* If the operation was successful, the routine returns zero. Otherwise it prints an error message and returns non-zero.
*/
public";
%javamethodmodifiers glp_read_asnprob(glp_graph *G, int v_set, int a_cost, const char *fname) "
/**
* glp_read_asnprob - read assignment problem data in DIMACS format .
* SYNOPSIS
* int glp_read_asnprob(glp_graph *G, int v_set, int a_cost, const char *fname);
* DESCRIPTION
* The routine glp_read_asnprob reads assignment problem data in DIMACS format from a text file.
* RETURNS
* If the operation was successful, the routine returns zero. Otherwise it prints an error message and returns non-zero.
*/
public";
%javamethodmodifiers glp_write_asnprob(glp_graph *G, int v_set, int a_cost, const char *fname) "
/**
* glp_write_asnprob - write assignment problem data in DIMACS format .
* SYNOPSIS
* int glp_write_asnprob(glp_graph *G, int v_set, int a_cost, const char *fname);
* DESCRIPTION
* The routine glp_write_asnprob writes assignment problem data in DIMACS format to a text file.
* RETURNS
* If the operation was successful, the routine returns zero. Otherwise it prints an error message and returns non-zero.
*/
public";
%javamethodmodifiers glp_read_ccdata(glp_graph *G, int v_wgt, const char *fname) "
/**
* glp_read_ccdata - read graph in DIMACS clique/coloring format .
* SYNOPSIS
* int glp_read_ccdata(glp_graph *G, int v_wgt, const char *fname);
* DESCRIPTION
* The routine glp_read_ccdata reads an (undirected) graph in DIMACS clique/coloring format from a text file.
* RETURNS
* If the operation was successful, the routine returns zero. Otherwise it prints an error message and returns non-zero.
*/
public";
%javamethodmodifiers glp_write_ccdata(glp_graph *G, int v_wgt, const char *fname) "
/**
* glp_write_ccdata - write graph in DIMACS clique/coloring format .
* SYNOPSIS
* int glp_write_ccdata(glp_graph *G, int v_wgt, const char *fname);
* DESCRIPTION
* The routine glp_write_ccdata writes the specified graph in DIMACS clique/coloring format to a text file.
* RETURNS
* If the operation was successful, the routine returns zero. Otherwise it prints an error message and returns non-zero.
*/
public";
%javamethodmodifiers glp_read_prob(glp_prob *P, int flags, const char *fname) "
/**
* glp_read_prob - read problem data in GLPK format .
* SYNOPSIS
* int glp_read_prob(glp_prob *P, int flags, const char *fname);
* The routine glp_read_prob reads problem data in GLPK LP/MIP format from a text file.
* RETURNS
* If the operation was successful, the routine returns zero. Otherwise it prints an error message and returns non-zero.
*/
public";
%javamethodmodifiers glp_write_prob(glp_prob *P, int flags, const char *fname) "
/**
* glp_write_prob - write problem data in GLPK format .
* SYNOPSIS
* int glp_write_prob(glp_prob *P, int flags, const char *fname);
* The routine glp_write_prob writes problem data in GLPK LP/MIP format to a text file.
* RETURNS
* If the operation was successful, the routine returns zero. Otherwise it prints an error message and returns non-zero.
*/
public";
%javamethodmodifiers glp_read_cnfsat(glp_prob *P, const char *fname) "
/**
*/
public";
%javamethodmodifiers glp_check_cnfsat(glp_prob *P) "
/**
*/
public";
%javamethodmodifiers glp_write_cnfsat(glp_prob *P, const char *fname) "
/**
*/
public";
%javamethodmodifiers AMD_control(double Control[]) "
/**
*/
public";
%javamethodmodifiers spm_create_mat(int m, int n) "
/**
* spm_create_mat - create general sparse matrix .
* SYNOPSIS
* #include \"glpspm.h\" SPM *spm_create_mat(int m, int n);
* DESCRIPTION
* The routine spm_create_mat creates a general sparse matrix having m rows and n columns. Being created the matrix is zero (empty), i.e. has no elements.
* RETURNS
* The routine returns a pointer to the matrix created.
*/
public";
%javamethodmodifiers spm_new_elem(SPM *A, int i, int j, double val) "
/**
* spm_new_elem - add new element to sparse matrix .
* SYNOPSIS
* #include \"glpspm.h\" SPME *spm_new_elem(SPM *A, int i, int j, double val);
* DESCRIPTION
* The routine spm_new_elem adds a new element to the specified sparse matrix. Parameters i, j, and val specify the row number, the column number, and a numerical value of the element, respectively.
* RETURNS
* The routine returns a pointer to the new element added.
*/
public";
%javamethodmodifiers spm_delete_mat(SPM *A) "
/**
* spm_delete_mat - delete general sparse matrix .
* SYNOPSIS
* #include \"glpspm.h\" void spm_delete_mat(SPM *A);
* DESCRIPTION
* The routine deletes the specified general sparse matrix freeing all the memory allocated to this object.
*/
public";
%javamethodmodifiers spm_test_mat_e(int n, int c) "
/**
* spm_test_mat_e - create test sparse matrix of E(n,c) class .
* SYNOPSIS
* #include \"glpspm.h\" SPM *spm_test_mat_e(int n, int c);
* DESCRIPTION
* The routine spm_test_mat_e creates a test sparse matrix of E(n,c) class as described in the book: Ole 0sterby, Zahari Zlatev. Direct Methods for Sparse Matrices. Springer-Verlag, 1983.
* Matrix of E(n,c) class is a symmetric positive definite matrix of the order n. It has the number 4 on its main diagonal and the number -1 on its four co-diagonals, two of which are neighbour to the main diagonal and two others are shifted from the main diagonal on the distance c.
* It is necessary that n >= 3 and 2 <= c <= n-1.
* RETURNS
* The routine returns a pointer to the matrix created.
*/
public";
%javamethodmodifiers spm_test_mat_d(int n, int c) "
/**
* spm_test_mat_d - create test sparse matrix of D(n,c) class .
* SYNOPSIS
* #include \"glpspm.h\" SPM *spm_test_mat_d(int n, int c);
* DESCRIPTION
* The routine spm_test_mat_d creates a test sparse matrix of D(n,c) class as described in the book: Ole 0sterby, Zahari Zlatev. Direct Methods for Sparse Matrices. Springer-Verlag, 1983.
* Matrix of D(n,c) class is a non-singular matrix of the order n. It has unity main diagonal, three co-diagonals above the main diagonal on the distance c, which are cyclically continued below the main diagonal, and a triangle block of the size 10x10 in the upper right corner.
* It is necessary that n >= 14 and 1 <= c <= n-13.
* RETURNS
* The routine returns a pointer to the matrix created.
*/
public";
%javamethodmodifiers spm_show_mat(const SPM *A, const char *fname) "
/**
* spm_show_mat - write sparse matrix pattern in BMP file format .
* SYNOPSIS
* #include \"glpspm.h\" int spm_show_mat(const SPM *A, const char *fname);
* DESCRIPTION
* The routine spm_show_mat writes pattern of the specified sparse matrix in uncompressed BMP file format (Windows bitmap) to a binary file whose name is specified by the character string fname.
* Each pixel corresponds to one matrix element. The pixel colors have the following meaning:
* Black structurally zero element White positive element Cyan negative element Green zero element Red duplicate element
* RETURNS
* If no error occured, the routine returns zero. Otherwise, it prints an appropriate error message and returns non-zero.
*/
public";
%javamethodmodifiers spm_read_hbm(const char *fname) "
/**
* spm_read_hbm - read sparse matrix in Harwell-Boeing format .
* SYNOPSIS
* #include \"glpspm.h\" SPM *spm_read_hbm(const char *fname);
* DESCRIPTION
* The routine spm_read_hbm reads a sparse matrix in the Harwell-Boeing format from a text file whose name is the character string fname.
* Detailed description of the Harwell-Boeing format recognised by this routine can be found in the following report:
* I.S.Duff, R.G.Grimes, J.G.Lewis. User's Guide for the Harwell-Boeing Sparse Matrix Collection (Release I), TR/PA/92/86, October 1992.
* NOTE
* The routine spm_read_hbm reads the matrix \"as is\", due to which zero and/or duplicate elements can appear in the matrix.
* RETURNS
* If no error occured, the routine returns a pointer to the matrix created. Otherwise, the routine prints an appropriate error message and returns NULL.
*/
public";
%javamethodmodifiers spm_count_nnz(const SPM *A) "
/**
* spm_count_nnz - determine number of non-zeros in sparse matrix .
* SYNOPSIS
* #include \"glpspm.h\" int spm_count_nnz(const SPM *A);
* RETURNS
* The routine spm_count_nnz returns the number of structural non-zero elements in the specified sparse matrix.
*/
public";
%javamethodmodifiers spm_drop_zeros(SPM *A, double eps) "
/**
* spm_drop_zeros - remove zero elements from sparse matrix .
* SYNOPSIS
* #include \"glpspm.h\" int spm_drop_zeros(SPM *A, double eps);
* DESCRIPTION
* The routine spm_drop_zeros removes all elements from the specified sparse matrix, whose absolute value is less than eps.
* If the parameter eps is 0, only zero elements are removed from the matrix.
* RETURNS
* The routine returns the number of elements removed.
*/
public";
%javamethodmodifiers spm_read_mat(const char *fname) "
/**
* spm_read_mat - read sparse matrix from text file .
* SYNOPSIS
* #include \"glpspm.h\" SPM *spm_read_mat(const char *fname);
* DESCRIPTION
* The routine reads a sparse matrix from a text file whose name is specified by the parameter fname.
* For the file format see description of the routine spm_write_mat.
* RETURNS
* On success the routine returns a pointer to the matrix created, otherwise NULL.
*/
public";
%javamethodmodifiers spm_write_mat(const SPM *A, const char *fname) "
/**
* spm_write_mat - write sparse matrix to text file .
* SYNOPSIS
* #include \"glpspm.h\" int spm_write_mat(const SPM *A, const char *fname);
* DESCRIPTION
* The routine spm_write_mat writes the specified sparse matrix to a text file whose name is specified by the parameter fname. This file can be read back with the routine spm_read_mat.
* RETURNS
* On success the routine returns zero, otherwise non-zero.
* FILE FORMAT
* The file created by the routine spm_write_mat is a plain text file, which contains the following information:
* m n nnz row[1] col[1] val[1] row[2] col[2] val[2] . . . row[nnz] col[nnz] val[nnz]
* where: m is the number of rows; n is the number of columns; nnz is the number of non-zeros; row[k], k = 1,...,nnz, are row indices; col[k], k = 1,...,nnz, are column indices; val[k], k = 1,...,nnz, are element values.
*/
public";
%javamethodmodifiers spm_transpose(const SPM *A) "
/**
* spm_transpose - transpose sparse matrix .
* SYNOPSIS
* #include \"glpspm.h\" SPM *spm_transpose(const SPM *A);
* RETURNS
* The routine computes and returns sparse matrix B, which is a matrix transposed to sparse matrix A.
*/
public";
%javamethodmodifiers spm_add_sym(const SPM *A, const SPM *B) "
/**
*/
public";
%javamethodmodifiers spm_add_num(SPM *C, double alfa, const SPM *A, double beta, const SPM *B) "
/**
*/
public";
%javamethodmodifiers spm_add_mat(double alfa, const SPM *A, double beta, const SPM *B) "
/**
*/
public";
%javamethodmodifiers spm_mul_sym(const SPM *A, const SPM *B) "
/**
*/
public";
%javamethodmodifiers spm_mul_num(SPM *C, const SPM *A, const SPM *B) "
/**
*/
public";
%javamethodmodifiers spm_mul_mat(const SPM *A, const SPM *B) "
/**
*/
public";
%javamethodmodifiers spm_create_per(int n) "
/**
*/
public";
%javamethodmodifiers spm_check_per(PER *P) "
/**
*/
public";
%javamethodmodifiers spm_delete_per(PER *P) "
/**
*/
public";
%javamethodmodifiers glp_check_kkt(glp_prob *P, int sol, int cond, double *_ae_max, int *_ae_ind, double *_re_max, int *_re_ind) "
/**
*/
public";
%javamethodmodifiers create_slice(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers expand_slice(MPL *mpl, SLICE *slice, SYMBOL *sym) "
/**
*/
public";
%javamethodmodifiers slice_dimen(MPL *mpl, SLICE *slice) "
/**
*/
public";
%javamethodmodifiers slice_arity(MPL *mpl, SLICE *slice) "
/**
*/
public";
%javamethodmodifiers fake_slice(MPL *mpl, int dim) "
/**
*/
public";
%javamethodmodifiers delete_slice(MPL *mpl, SLICE *slice) "
/**
*/
public";
%javamethodmodifiers is_number(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers is_symbol(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers is_literal(MPL *mpl, char *literal) "
/**
*/
public";
%javamethodmodifiers read_number(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers read_symbol(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers read_slice(MPL *mpl, char *name, int dim) "
/**
*/
public";
%javamethodmodifiers select_set(MPL *mpl, char *name) "
/**
*/
public";
%javamethodmodifiers simple_format(MPL *mpl, SET *set, MEMBER *memb, SLICE *slice) "
/**
*/
public";
%javamethodmodifiers matrix_format(MPL *mpl, SET *set, MEMBER *memb, SLICE *slice, int tr) "
/**
*/
public";
%javamethodmodifiers set_data(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers select_parameter(MPL *mpl, char *name) "
/**
*/
public";
%javamethodmodifiers set_default(MPL *mpl, PARAMETER *par, SYMBOL *altval) "
/**
*/
public";
%javamethodmodifiers read_value(MPL *mpl, PARAMETER *par, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers plain_format(MPL *mpl, PARAMETER *par, SLICE *slice) "
/**
*/
public";
%javamethodmodifiers tabular_format(MPL *mpl, PARAMETER *par, SLICE *slice, int tr) "
/**
*/
public";
%javamethodmodifiers tabbing_format(MPL *mpl, SYMBOL *altval) "
/**
*/
public";
%javamethodmodifiers parameter_data(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers data_section(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers ios_create_vec(int n) "
/**
* ios_create_vec - create sparse vector .
* SYNOPSIS
* #include \"glpios.h\" IOSVEC *ios_create_vec(int n);
* DESCRIPTION
* The routine ios_create_vec creates a sparse vector of dimension n, which initially is a null vector.
* RETURNS
* The routine returns a pointer to the vector created.
*/
public";
%javamethodmodifiers ios_check_vec(IOSVEC *v) "
/**
* ios_check_vec - check that sparse vector has correct representation .
* SYNOPSIS
* #include \"glpios.h\" void ios_check_vec(IOSVEC *v);
* DESCRIPTION
* The routine ios_check_vec checks that a sparse vector specified by the parameter v has correct representation.
* NOTE
* Complexity of this operation is O(n).
*/
public";
%javamethodmodifiers ios_get_vj(IOSVEC *v, int j) "
/**
* ios_get_vj - retrieve component of sparse vector .
* SYNOPSIS
* #include \"glpios.h\" double ios_get_vj(IOSVEC *v, int j);
* RETURNS
* The routine ios_get_vj returns j-th component of a sparse vector specified by the parameter v.
*/
public";
%javamethodmodifiers ios_set_vj(IOSVEC *v, int j, double val) "
/**
* ios_set_vj - set/change component of sparse vector .
* SYNOPSIS
* #include \"glpios.h\" void ios_set_vj(IOSVEC *v, int j, double val);
* DESCRIPTION
* The routine ios_set_vj assigns val to j-th component of a sparse vector specified by the parameter v.
*/
public";
%javamethodmodifiers ios_clear_vec(IOSVEC *v) "
/**
* ios_clear_vec - set all components of sparse vector to zero .
* SYNOPSIS
* #include \"glpios.h\" void ios_clear_vec(IOSVEC *v);
* DESCRIPTION
* The routine ios_clear_vec sets all components of a sparse vector specified by the parameter v to zero.
*/
public";
%javamethodmodifiers ios_clean_vec(IOSVEC *v, double eps) "
/**
* ios_clean_vec - remove zero or small components from sparse vector .
* SYNOPSIS
* #include \"glpios.h\" void ios_clean_vec(IOSVEC *v, double eps);
* DESCRIPTION
* The routine ios_clean_vec removes zero components and components whose magnitude is less than eps from a sparse vector specified by the parameter v. If eps is 0.0, only zero components are removed.
*/
public";
%javamethodmodifiers ios_copy_vec(IOSVEC *x, IOSVEC *y) "
/**
* ios_copy_vec - copy sparse vector (x := y) .
* SYNOPSIS
* #include \"glpios.h\" void ios_copy_vec(IOSVEC *x, IOSVEC *y);
* DESCRIPTION
* The routine ios_copy_vec copies a sparse vector specified by the parameter y to a sparse vector specified by the parameter x.
*/
public";
%javamethodmodifiers ios_linear_comb(IOSVEC *x, double a, IOSVEC *y) "
/**
* ios_linear_comb - compute linear combination (x := x + a * y) .
* SYNOPSIS
* #include \"glpios.h\" void ios_linear_comb(IOSVEC *x, double a, IOSVEC *y);
* DESCRIPTION
* The routine ios_linear_comb computes the linear combination
* x := x + a * y,
* where x and y are sparse vectors, a is a scalar.
*/
public";
%javamethodmodifiers ios_delete_vec(IOSVEC *v) "
/**
* ios_delete_vec - delete sparse vector .
* SYNOPSIS
* #include \"glpios.h\" void ios_delete_vec(IOSVEC *v);
* DESCRIPTION
* The routine ios_delete_vec deletes a sparse vector specified by the parameter v freeing all the memory allocated to this object.
*/
public";
%javamethodmodifiers bfd_create_it(void) "
/**
*/
public";
%javamethodmodifiers bfd_get_bfcp(BFD *bfd, void *parm) "
/**
*/
public";
%javamethodmodifiers bfd_set_bfcp(BFD *bfd, const void *parm) "
/**
*/
public";
%javamethodmodifiers bfd_col(void *info_, int j, int ind[], double val[]) "
/**
*/
public";
%javamethodmodifiers bfd_factorize(BFD *bfd, int m, int(*col1)(void *info, int j, int ind[], double val[]), void *info1) "
/**
*/
public";
%javamethodmodifiers bfd_condest(BFD *bfd) "
/**
*/
public";
%javamethodmodifiers bfd_ftran(BFD *bfd, double x[]) "
/**
*/
public";
%javamethodmodifiers bfd_btran(BFD *bfd, double x[]) "
/**
*/
public";
%javamethodmodifiers bfd_update(BFD *bfd, int j, int len, const int ind[], const double val[]) "
/**
*/
public";
%javamethodmodifiers bfd_get_count(BFD *bfd) "
/**
*/
public";
%javamethodmodifiers bfd_delete_it(BFD *bfd) "
/**
*/
public";
%javamethodmodifiers set_d_eps(mpq_t x, double val) "
/**
* glp_exact - solve LP problem in exact arithmetic .
* SYNOPSIS
* int glp_exact(glp_prob *lp, const glp_smcp *parm);
* DESCRIPTION
* The routine glp_exact is a tentative implementation of the primal two-phase simplex method based on exact (rational) arithmetic. It is similar to the routine glp_simplex, however, for all internal computations it uses arithmetic of rational numbers, which is exact in mathematical sense, i.e. free of round-off errors unlike floating point arithmetic.
* Note that the routine glp_exact uses inly two control parameters passed in the structure glp_smcp, namely, it_lim and tm_lim.
* RETURNS
* 0 The LP problem instance has been successfully solved. This code does not necessarily mean that the solver has found optimal solution. It only means that the solution process was successful.
* GLP_EBADB Unable to start the search, because the initial basis specified in the problem object is invalidthe number of basic (auxiliary and structural) variables is not the same as the number of rows in the problem object.
* GLP_ESING Unable to start the search, because the basis matrix correspodning to the initial basis is exactly singular.
* GLP_EBOUND Unable to start the search, because some double-bounded variables have incorrect bounds.
* GLP_EFAIL The problem has no rows/columns.
* GLP_EITLIM The search was prematurely terminated, because the simplex iteration limit has been exceeded.
* GLP_ETMLIM The search was prematurely terminated, because the time limit has been exceeded.
*/
public";
%javamethodmodifiers load_data(SSX *ssx, glp_prob *lp) "
/**
*/
public";
%javamethodmodifiers load_basis(SSX *ssx, glp_prob *lp) "
/**
*/
public";
%javamethodmodifiers glp_exact(glp_prob *lp, const glp_smcp *parm) "
/**
*/
public";
%javamethodmodifiers rng_unif_01(RNG *rand) "
/**
* rng_unif_01 - obtain pseudo-random number in the range [0, 1] .
* SYNOPSIS
* #include \"rng.h\" double rng_unif_01(RNG *rand);
* RETURNS
* The routine rng_unif_01 returns a next pseudo-random number which is uniformly distributed in the range [0, 1].
*/
public";
%javamethodmodifiers rng_uniform(RNG *rand, double a, double b) "
/**
* rng_uniform - obtain pseudo-random number in the range [a, b] .
* SYNOPSIS
* #include \"rng.h\" double rng_uniform(RNG *rand, double a, double b);
* RETURNS
* The routine rng_uniform returns a next pseudo-random number which is uniformly distributed in the range [a, b].
*/
public";
%javamethodmodifiers round2n(double x) "
/**
* round2n - round floating-point number to nearest power of two .
* SYNOPSIS
* #include \"misc.h\" double round2n(double x);
* RETURNS
* Given a positive floating-point value x the routine round2n returns 2^n such that |x - 2^n| is minimal.
* EXAMPLES
* round2n(10.1) = 2^3 = 8 round2n(15.3) = 2^4 = 16 round2n(0.01) = 2^(-7) = 0.0078125
* BACKGROUND
* Let x = f * 2^e, where 0.5 <= f < 1 is a normalized fractional part, e is an integer exponent. Then, obviously, 0.5 * 2^e <= x < 2^e, so if x - 0.5 * 2^e <= 2^e - x, we choose 0.5 * 2^e = 2^(e-1), and 2^e otherwise. The latter condition can be written as 2 * x <= 1.5 * 2^e or 2 * f * 2^e <= 1.5 * 2^e or, finally, f <= 0.75.
*/
public";
%javamethodmodifiers show_progress(glp_tree *T, int bingo) "
/**
*/
public";
%javamethodmodifiers is_branch_hopeful(glp_tree *T, int p) "
/**
*/
public";
%javamethodmodifiers check_integrality(glp_tree *T) "
/**
*/
public";
%javamethodmodifiers record_solution(glp_tree *T) "
/**
*/
public";
%javamethodmodifiers fix_by_red_cost(glp_tree *T) "
/**
*/
public";
%javamethodmodifiers branch_on(glp_tree *T, int j, int next) "
/**
*/
public";
%javamethodmodifiers cleanup_the_tree(glp_tree *T) "
/**
*/
public";
%javamethodmodifiers round_heur(glp_tree *T) "
/**
*/
public";
%javamethodmodifiers generate_cuts(glp_tree *T) "
/**
*/
public";
%javamethodmodifiers remove_cuts(glp_tree *T) "
/**
*/
public";
%javamethodmodifiers display_cut_info(glp_tree *T) "
/**
*/
public";
%javamethodmodifiers ios_driver(glp_tree *T) "
/**
* ios_driver - branch-and-cut driver .
* SYNOPSIS
* #include \"glpios.h\" int ios_driver(glp_tree *T);
* DESCRIPTION
* The routine ios_driver is a branch-and-cut driver. It controls the MIP solution process.
* RETURNS
* 0 The MIP problem instance has been successfully solved. This code does not necessarily mean that the solver has found optimal solution. It only means that the solution process was successful.
* GLP_EFAIL The search was prematurely terminated due to the solver failure.
* GLP_EMIPGAP The search was prematurely terminated, because the relative mip gap tolerance has been reached.
* GLP_ETMLIM The search was prematurely terminated, because the time limit has been exceeded.
* GLP_ESTOP The search was prematurely terminated by application.
*/
public";
%javamethodmodifiers print_help(const char *my_name) "
/**
*/
public";
%javamethodmodifiers print_version(int briefly) "
/**
*/
public";
%javamethodmodifiers parse_cmdline(struct csa *csa, int argc, const char *argv[]) "
/**
*/
public";
%javamethodmodifiers glp_main(int argc, const char *argv[]) "
/**
*/
public";
%javamethodmodifiers gz_reset(gz_statep state) "
/**
*/
public";
%javamethodmodifiers gz_open(char *path, int fd, const char *mode) const "
/**
*/
public";
%javamethodmodifiers gzopen(char *path, const char *mode) const "
/**
*/
public";
%javamethodmodifiers gzopen64(char *path, const char *mode) const "
/**
*/
public";
%javamethodmodifiers gzdopen(int fd, const char *mode) "
/**
*/
public";
%javamethodmodifiers gzbuffer(gzFile file, unsigned size) "
/**
*/
public";
%javamethodmodifiers gzrewind(gzFile file) "
/**
*/
public";
%javamethodmodifiers gzseek64(gzFile file, z_off64_t offset, int whence) "
/**
*/
public";
%javamethodmodifiers gzseek(gzFile file, z_off_t offset, int whence) "
/**
*/
public";
%javamethodmodifiers gztell64(gzFile file) "
/**
*/
public";
%javamethodmodifiers gztell(gzFile file) "
/**
*/
public";
%javamethodmodifiers gzoffset64(gzFile file) "
/**
*/
public";
%javamethodmodifiers gzoffset(gzFile file) "
/**
*/
public";
%javamethodmodifiers gzeof(gzFile file) "
/**
*/
public";
%javamethodmodifiers gzerror(gzFile file, int *errnum) "
/**
*/
public";
%javamethodmodifiers gzclearerr(gzFile file) "
/**
*/
public";
%javamethodmodifiers gz_error(gz_statep state, int err, const char *msg) "
/**
*/
public";
%javamethodmodifiers gz_intmax() "
/**
*/
public";
%javamethodmodifiers alloc_content(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers generate_model(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers build_problem(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers postsolve_model(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers clean_model(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers open_input(MPL *mpl, char *file) "
/**
*/
public";
%javamethodmodifiers read_char(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers close_input(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers open_output(MPL *mpl, char *file) "
/**
*/
public";
%javamethodmodifiers write_char(MPL *mpl, int c) "
/**
*/
public";
%javamethodmodifiers write_text(MPL *mpl, char *fmt,...) "
/**
*/
public";
%javamethodmodifiers flush_output(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers error(MPL *mpl, char *fmt,...) "
/**
*/
public";
%javamethodmodifiers warning(MPL *mpl, char *fmt,...) "
/**
*/
public";
%javamethodmodifiers mpl_initialize(void) "
/**
*/
public";
%javamethodmodifiers mpl_read_model(MPL *mpl, char *file, int skip_data) "
/**
*/
public";
%javamethodmodifiers mpl_read_data(MPL *mpl, char *file) "
/**
*/
public";
%javamethodmodifiers mpl_generate(MPL *mpl, char *file) "
/**
*/
public";
%javamethodmodifiers mpl_get_prob_name(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers mpl_get_num_rows(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers mpl_get_num_cols(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers mpl_get_row_name(MPL *mpl, int i) "
/**
*/
public";
%javamethodmodifiers mpl_get_row_kind(MPL *mpl, int i) "
/**
*/
public";
%javamethodmodifiers mpl_get_row_bnds(MPL *mpl, int i, double *_lb, double *_ub) "
/**
*/
public";
%javamethodmodifiers mpl_get_mat_row(MPL *mpl, int i, int ndx[], double val[]) "
/**
*/
public";
%javamethodmodifiers mpl_get_row_c0(MPL *mpl, int i) "
/**
*/
public";
%javamethodmodifiers mpl_get_col_name(MPL *mpl, int j) "
/**
*/
public";
%javamethodmodifiers mpl_get_col_kind(MPL *mpl, int j) "
/**
*/
public";
%javamethodmodifiers mpl_get_col_bnds(MPL *mpl, int j, double *_lb, double *_ub) "
/**
*/
public";
%javamethodmodifiers mpl_has_solve_stmt(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers mpl_put_row_soln(MPL *mpl, int i, int stat, double prim, double dual) "
/**
*/
public";
%javamethodmodifiers mpl_put_col_soln(MPL *mpl, int j, int stat, double prim, double dual) "
/**
*/
public";
%javamethodmodifiers mpl_postsolve(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers mpl_terminate(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers glp_init_cpxcp(glp_cpxcp *parm) "
/**
* glp_init_cpxcp - initialize CPLEX LP format control parameters .
* SYNOPSIS
* void glp_init_cpxcp(glp_cpxcp *parm):
* The routine glp_init_cpxcp initializes control parameters used by the CPLEX LP input/output routines glp_read_lp and glp_write_lp with default values.
* Default values of the control parameters are stored in the glp_cpxcp structure, which the parameter parm points to.
*/
public";
%javamethodmodifiers check_parm(const char *func, const glp_cpxcp *parm) "
/**
*/
public";
%javamethodmodifiers error(struct csa *csa, const char *fmt,...) "
/**
*/
public";
%javamethodmodifiers warning(struct csa *csa, const char *fmt,...) "
/**
*/
public";
%javamethodmodifiers read_char(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers add_char(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers the_same(char *s1, char *s2) "
/**
*/
public";
%javamethodmodifiers scan_token(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers find_col(struct csa *csa, char *name) "
/**
*/
public";
%javamethodmodifiers parse_linear_form(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers parse_objective(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers parse_constraints(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers set_lower_bound(struct csa *csa, int j, double lb) "
/**
*/
public";
%javamethodmodifiers set_upper_bound(struct csa *csa, int j, double ub) "
/**
*/
public";
%javamethodmodifiers parse_bounds(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers parse_integer(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers glp_read_lp(glp_prob *P, const glp_cpxcp *parm, const char *fname) "
/**
*/
public";
%javamethodmodifiers check_name(char *name) "
/**
*/
public";
%javamethodmodifiers adjust_name(char *name) "
/**
*/
public";
%javamethodmodifiers row_name(struct csa *csa, int i, char rname[255+1]) "
/**
*/
public";
%javamethodmodifiers col_name(struct csa *csa, int j, char cname[255+1]) "
/**
*/
public";
%javamethodmodifiers glp_write_lp(glp_prob *P, const glp_cpxcp *parm, const char *fname) "
/**
*/
public";
%javamethodmodifiers glp_get_prob_name(glp_prob *lp) "
/**
* glp_get_prob_name - retrieve problem name .
* SYNOPSIS
* const char *glp_get_prob_name(glp_prob *lp);
* RETURNS
* The routine glp_get_prob_name returns a pointer to an internal buffer, which contains symbolic name of the problem. However, if the problem has no assigned name, the routine returns NULL.
*/
public";
%javamethodmodifiers glp_get_obj_name(glp_prob *lp) "
/**
* glp_get_obj_name - retrieve objective function name .
* SYNOPSIS
* const char *glp_get_obj_name(glp_prob *lp);
* RETURNS
* The routine glp_get_obj_name returns a pointer to an internal buffer, which contains a symbolic name of the objective function. However, if the objective function has no assigned name, the routine returns NULL.
*/
public";
%javamethodmodifiers glp_get_obj_dir(glp_prob *lp) "
/**
* glp_get_obj_dir - retrieve optimization direction flag .
* SYNOPSIS
* int glp_get_obj_dir(glp_prob *lp);
* RETURNS
* The routine glp_get_obj_dir returns the optimization direction flag (i.e. \"sense\" of the objective function):
* GLP_MIN - minimization; GLP_MAX - maximization.
*/
public";
%javamethodmodifiers glp_get_num_rows(glp_prob *lp) "
/**
* glp_get_num_rows - retrieve number of rows .
* SYNOPSIS
* int glp_get_num_rows(glp_prob *lp);
* RETURNS
* The routine glp_get_num_rows returns the current number of rows in the specified problem object.
*/
public";
%javamethodmodifiers glp_get_num_cols(glp_prob *lp) "
/**
* glp_get_num_cols - retrieve number of columns .
* SYNOPSIS
* int glp_get_num_cols(glp_prob *lp);
* RETURNS
* The routine glp_get_num_cols returns the current number of columns in the specified problem object.
*/
public";
%javamethodmodifiers glp_get_row_name(glp_prob *lp, int i) "
/**
* glp_get_row_name - retrieve row name .
* SYNOPSIS
* const char *glp_get_row_name(glp_prob *lp, int i);
* RETURNS
* The routine glp_get_row_name returns a pointer to an internal buffer, which contains symbolic name of i-th row. However, if i-th row has no assigned name, the routine returns NULL.
*/
public";
%javamethodmodifiers glp_get_col_name(glp_prob *lp, int j) "
/**
* glp_get_col_name - retrieve column name .
* SYNOPSIS
* const char *glp_get_col_name(glp_prob *lp, int j);
* RETURNS
* The routine glp_get_col_name returns a pointer to an internal buffer, which contains symbolic name of j-th column. However, if j-th column has no assigned name, the routine returns NULL.
*/
public";
%javamethodmodifiers glp_get_row_type(glp_prob *lp, int i) "
/**
* glp_get_row_type - retrieve row type .
* SYNOPSIS
* int glp_get_row_type(glp_prob *lp, int i);
* RETURNS
* The routine glp_get_row_type returns the type of i-th row, i.e. the type of corresponding auxiliary variable, as follows:
* GLP_FR - free (unbounded) variable; GLP_LO - variable with lower bound; GLP_UP - variable with upper bound; GLP_DB - double-bounded variable; GLP_FX - fixed variable.
*/
public";
%javamethodmodifiers glp_get_row_lb(glp_prob *lp, int i) "
/**
* glp_get_row_lb - retrieve row lower bound .
* SYNOPSIS
* double glp_get_row_lb(glp_prob *lp, int i);
* RETURNS
* The routine glp_get_row_lb returns the lower bound of i-th row, i.e. the lower bound of corresponding auxiliary variable. However, if the row has no lower bound, the routine returns -DBL_MAX.
*/
public";
%javamethodmodifiers glp_get_row_ub(glp_prob *lp, int i) "
/**
* glp_get_row_ub - retrieve row upper bound .
* SYNOPSIS
* double glp_get_row_ub(glp_prob *lp, int i);
* RETURNS
* The routine glp_get_row_ub returns the upper bound of i-th row, i.e. the upper bound of corresponding auxiliary variable. However, if the row has no upper bound, the routine returns +DBL_MAX.
*/
public";
%javamethodmodifiers glp_get_col_type(glp_prob *lp, int j) "
/**
* glp_get_col_type - retrieve column type .
* SYNOPSIS
* int glp_get_col_type(glp_prob *lp, int j);
* RETURNS
* The routine glp_get_col_type returns the type of j-th column, i.e. the type of corresponding structural variable, as follows:
* GLP_FR - free (unbounded) variable; GLP_LO - variable with lower bound; GLP_UP - variable with upper bound; GLP_DB - double-bounded variable; GLP_FX - fixed variable.
*/
public";
%javamethodmodifiers glp_get_col_lb(glp_prob *lp, int j) "
/**
* glp_get_col_lb - retrieve column lower bound .
* SYNOPSIS
* double glp_get_col_lb(glp_prob *lp, int j);
* RETURNS
* The routine glp_get_col_lb returns the lower bound of j-th column, i.e. the lower bound of corresponding structural variable. However, if the column has no lower bound, the routine returns -DBL_MAX.
*/
public";
%javamethodmodifiers glp_get_col_ub(glp_prob *lp, int j) "
/**
* glp_get_col_ub - retrieve column upper bound .
* SYNOPSIS
* double glp_get_col_ub(glp_prob *lp, int j);
* RETURNS
* The routine glp_get_col_ub returns the upper bound of j-th column, i.e. the upper bound of corresponding structural variable. However, if the column has no upper bound, the routine returns +DBL_MAX.
*/
public";
%javamethodmodifiers glp_get_obj_coef(glp_prob *lp, int j) "
/**
* glp_get_obj_coef - retrieve obj. .
* coefficient or constant term
* SYNOPSIS
* double glp_get_obj_coef(glp_prob *lp, int j);
* RETURNS
* The routine glp_get_obj_coef returns the objective coefficient at j-th structural variable (column) of the specified problem object.
* If the parameter j is zero, the routine returns the constant term (\"shift\") of the objective function.
*/
public";
%javamethodmodifiers glp_get_num_nz(glp_prob *lp) "
/**
* glp_get_num_nz - retrieve number of constraint coefficients .
* SYNOPSIS
* int glp_get_num_nz(glp_prob *lp);
* RETURNS
* The routine glp_get_num_nz returns the number of (non-zero) elements in the constraint matrix of the specified problem object.
*/
public";
%javamethodmodifiers glp_get_mat_row(glp_prob *lp, int i, int ind[], double val[]) "
/**
* glp_get_mat_row - retrieve row of the constraint matrix .
* SYNOPSIS
* int glp_get_mat_row(glp_prob *lp, int i, int ind[], double val[]);
* DESCRIPTION
* The routine glp_get_mat_row scans (non-zero) elements of i-th row of the constraint matrix of the specified problem object and stores their column indices and numeric values to locations ind[1], ..., ind[len] and val[1], ..., val[len], respectively, where 0 <= len <= n is the number of elements in i-th row, n is the number of columns.
* The parameter ind and/or val can be specified as NULL, in which case corresponding information is not stored.
* RETURNS
* The routine glp_get_mat_row returns the length len, i.e. the number of (non-zero) elements in i-th row.
*/
public";
%javamethodmodifiers glp_get_mat_col(glp_prob *lp, int j, int ind[], double val[]) "
/**
* glp_get_mat_col - retrieve column of the constraint matrix .
* SYNOPSIS
* int glp_get_mat_col(glp_prob *lp, int j, int ind[], double val[]);
* DESCRIPTION
* The routine glp_get_mat_col scans (non-zero) elements of j-th column of the constraint matrix of the specified problem object and stores their row indices and numeric values to locations ind[1], ..., ind[len] and val[1], ..., val[len], respectively, where 0 <= len <= m is the number of elements in j-th column, m is the number of rows.
* The parameter ind or/and val can be specified as NULL, in which case corresponding information is not stored.
* RETURNS
* The routine glp_get_mat_col returns the length len, i.e. the number of (non-zero) elements in j-th column.
*/
public";
%javamethodmodifiers ymalloc(int size) "
/**
*/
public";
%javamethodmodifiers yrealloc(void *ptr, int size) "
/**
*/
public";
%javamethodmodifiers yfree(void *ptr) "
/**
*/
public";
%javamethodmodifiers drand(double *seed) "
/**
*/
public";
%javamethodmodifiers irand(double *seed, int size) "
/**
*/
public";
%javamethodmodifiers sort(void **array, int size, int(*comp)(const void *, const void *)) "
/**
*/
public";
%javamethodmodifiers vecp_remove(vecp *v, void *e) "
/**
*/
public";
%javamethodmodifiers order_update(solver *s, int v) "
/**
*/
public";
%javamethodmodifiers order_unassigned(solver *s, int v) "
/**
*/
public";
%javamethodmodifiers order_select(solver *s, float random_var_freq) "
/**
*/
public";
%javamethodmodifiers act_var_rescale(solver *s) "
/**
*/
public";
%javamethodmodifiers act_var_bump(solver *s, int v) "
/**
*/
public";
%javamethodmodifiers act_var_decay(solver *s) "
/**
*/
public";
%javamethodmodifiers act_clause_rescale(solver *s) "
/**
*/
public";
%javamethodmodifiers act_clause_bump(solver *s, clause *c) "
/**
*/
public";
%javamethodmodifiers act_clause_decay(solver *s) "
/**
*/
public";
%javamethodmodifiers clause_new(solver *s, lit *begin, lit *end, int learnt) "
/**
*/
public";
%javamethodmodifiers clause_remove(solver *s, clause *c) "
/**
*/
public";
%javamethodmodifiers clause_simplify(solver *s, clause *c) "
/**
*/
public";
%javamethodmodifiers solver_setnvars(solver *s, int n) "
/**
*/
public";
%javamethodmodifiers enqueue(solver *s, lit l, clause *from) "
/**
*/
public";
%javamethodmodifiers assume(solver *s, lit l) "
/**
*/
public";
%javamethodmodifiers solver_canceluntil(solver *s, int level) "
/**
*/
public";
%javamethodmodifiers solver_record(solver *s, veci *cls) "
/**
*/
public";
%javamethodmodifiers solver_progress(solver *s) "
/**
*/
public";
%javamethodmodifiers solver_lit_removable(solver *s, lit l, int minl) "
/**
*/
public";
%javamethodmodifiers solver_analyze(solver *s, clause *c, veci *learnt) "
/**
*/
public";
%javamethodmodifiers solver_propagate(solver *s) "
/**
*/
public";
%javamethodmodifiers clause_cmp(const void *x, const void *y) "
/**
*/
public";
%javamethodmodifiers solver_reducedb(solver *s) "
/**
*/
public";
%javamethodmodifiers solver_search(solver *s, int nof_conflicts, int nof_learnts) "
/**
*/
public";
%javamethodmodifiers solver_new(void) "
/**
*/
public";
%javamethodmodifiers solver_delete(solver *s) "
/**
*/
public";
%javamethodmodifiers solver_addclause(solver *s, lit *begin, lit *end) "
/**
*/
public";
%javamethodmodifiers solver_simplify(solver *s) "
/**
*/
public";
%javamethodmodifiers solver_solve(solver *s, lit *begin, lit *end) "
/**
*/
public";
%javamethodmodifiers solver_nvars(solver *s) "
/**
*/
public";
%javamethodmodifiers solver_nclauses(solver *s) "
/**
*/
public";
%javamethodmodifiers solver_nconflicts(solver *s) "
/**
*/
public";
%javamethodmodifiers selectionsort(void **array, int size, int(*comp)(const void *, const void *)) "
/**
*/
public";
%javamethodmodifiers sortrnd(void **array, int size, int(*comp)(const void *, const void *), double *seed) "
/**
*/
public";
%javamethodmodifiers zlibVersion() "
/**
*/
public";
%javamethodmodifiers zlibCompileFlags() "
/**
*/
public";
%javamethodmodifiers zError(int err) "
/**
*/
public";
%javamethodmodifiers zcalloc(voidpf opaque, unsigned items, unsigned size) "
/**
*/
public";
%javamethodmodifiers zcfree(voidpf opaque, voidpf ptr) "
/**
*/
public";
%javamethodmodifiers spy_chuzc_std(SPXLP *lp, const double d[], double s, const double trow[], double tol_piv, double tol, double tol1) "
/**
*/
public";
%javamethodmodifiers spy_chuzc_harris(SPXLP *lp, const double d[], double s, const double trow[], double tol_piv, double tol, double tol1) "
/**
*/
public";
%javamethodmodifiers min_row_aij(glp_prob *lp, int i, int scaled) "
/**
*/
public";
%javamethodmodifiers max_row_aij(glp_prob *lp, int i, int scaled) "
/**
*/
public";
%javamethodmodifiers min_col_aij(glp_prob *lp, int j, int scaled) "
/**
*/
public";
%javamethodmodifiers max_col_aij(glp_prob *lp, int j, int scaled) "
/**
*/
public";
%javamethodmodifiers min_mat_aij(glp_prob *lp, int scaled) "
/**
*/
public";
%javamethodmodifiers max_mat_aij(glp_prob *lp, int scaled) "
/**
*/
public";
%javamethodmodifiers eq_scaling(glp_prob *lp, int flag) "
/**
*/
public";
%javamethodmodifiers gm_scaling(glp_prob *lp, int flag) "
/**
*/
public";
%javamethodmodifiers max_row_ratio(glp_prob *lp) "
/**
*/
public";
%javamethodmodifiers max_col_ratio(glp_prob *lp) "
/**
*/
public";
%javamethodmodifiers gm_iterate(glp_prob *lp, int it_max, double tau) "
/**
*/
public";
%javamethodmodifiers scale_prob(glp_prob *lp, int flags) "
/**
* scale_prob - scale problem data .
* SYNOPSIS
* #include \"glpscl.h\" void scale_prob(glp_prob *lp, int flags);
* DESCRIPTION
* The routine scale_prob performs automatic scaling of problem data for the specified problem object.
*/
public";
%javamethodmodifiers glp_scale_prob(glp_prob *lp, int flags) "
/**
* glp_scale_prob - scale problem data .
* SYNOPSIS
* void glp_scale_prob(glp_prob *lp, int flags);
* DESCRIPTION
* The routine glp_scale_prob performs automatic scaling of problem data for the specified problem object.
* The parameter flags specifies scaling options used by the routine. Options can be combined with the bitwise OR operator and may be the following:
* GLP_SF_GM perform geometric mean scaling; GLP_SF_EQ perform equilibration scaling; GLP_SF_2N round scale factors to nearest power of two; GLP_SF_SKIP skip scaling, if the problem is well scaled.
* The parameter flags may be specified as GLP_SF_AUTO, in which case the routine chooses scaling options automatically.
*/
public";
%javamethodmodifiers show_progress(SSX *ssx, int phase) "
/**
*/
public";
%javamethodmodifiers ssx_phase_I(SSX *ssx) "
/**
*/
public";
%javamethodmodifiers ssx_phase_II(SSX *ssx) "
/**
*/
public";
%javamethodmodifiers ssx_driver(SSX *ssx) "
/**
*/
public";
%javamethodmodifiers jday(int d, int m, int y) "
/**
* jday - convert calendar date to Julian day number .
* SYNOPSIS
* #include \"jd.h\" int jday(int d, int m, int y);
* DESCRIPTION
* The routine jday converts a calendar date, Gregorian calendar, to corresponding Julian day number j.
* From the given day d, month m, and year y, the Julian day number j is computed without using tables.
* The routine is valid for 1 <= y <= 4000.
* RETURNS
* The routine jday returns the Julian day number, or negative value if the specified date is incorrect.
* REFERENCES
* R. G. Tantzen, Algorithm 199: conversions between calendar date and Julian day number, Communications of the ACM, vol. 6, no. 8, p. 444, Aug. 1963.
*/
public";
%javamethodmodifiers jdate(int j, int *d_, int *m_, int *y_) "
/**
* jdate - convert Julian day number to calendar date .
* SYNOPSIS
* #include \"jd.h\" int jdate(int j, int *d, int *m, int *y);
* DESCRIPTION
* The routine jdate converts a Julian day number j to corresponding calendar date, Gregorian calendar.
* The day d, month m, and year y are computed without using tables and stored in corresponding locations.
* The routine is valid for 1721426 <= j <= 3182395.
* RETURNS
* If the conversion is successful, the routine returns zero, otherwise non-zero.
* REFERENCES
* R. G. Tantzen, Algorithm 199: conversions between calendar date and Julian day number, Communications of the ACM, vol. 6, no. 8, p. 444, Aug. 1963.
*/
public";
%javamethodmodifiers glp_time(void) "
/**
*/
public";
%javamethodmodifiers glp_difftime(double t1, double t0) "
/**
* glp_difftime - compute difference between two time values .
* SYNOPSIS
* double glp_difftime(double t1, double t0);
* RETURNS
* The routine glp_difftime returns the difference between two time values t1 and t0, expressed in seconds.
*/
public";
%javamethodmodifiers jth_col(void *info, int j, int ind[], double val[]) "
/**
*/
public";
%javamethodmodifiers spx_factorize(SPXLP *lp) "
/**
*/
public";
%javamethodmodifiers spx_eval_beta(SPXLP *lp, double beta[]) "
/**
*/
public";
%javamethodmodifiers spx_eval_obj(SPXLP *lp, const double beta[]) "
/**
*/
public";
%javamethodmodifiers spx_eval_pi(SPXLP *lp, double pi[]) "
/**
*/
public";
%javamethodmodifiers spx_eval_dj(SPXLP *lp, const double pi[], int j) "
/**
*/
public";
%javamethodmodifiers spx_eval_tcol(SPXLP *lp, int j, double tcol[]) "
/**
*/
public";
%javamethodmodifiers spx_eval_rho(SPXLP *lp, int i, double rho[]) "
/**
*/
public";
%javamethodmodifiers spx_eval_tij(SPXLP *lp, const double rho[], int j) "
/**
*/
public";
%javamethodmodifiers spx_eval_trow(SPXLP *lp, const double rho[], double trow[]) "
/**
*/
public";
%javamethodmodifiers spx_update_beta(SPXLP *lp, double beta[], int p, int p_flag, int q, const double tcol[]) "
/**
*/
public";
%javamethodmodifiers spx_update_d(SPXLP *lp, double d[], int p, int q, const double trow[], const double tcol[]) "
/**
*/
public";
%javamethodmodifiers spx_change_basis(SPXLP *lp, int p, int p_flag, int q) "
/**
*/
public";
%javamethodmodifiers spx_update_invb(SPXLP *lp, int i, int k) "
/**
*/
public";
%javamethodmodifiers glp_init_mpscp(glp_mpscp *parm) "
/**
* glp_init_mpscp - initialize MPS format control parameters .
* SYNOPSIS
* void glp_init_mpscp(glp_mpscp *parm);
* DESCRIPTION
* The routine glp_init_mpscp initializes control parameters, which are used by the MPS input/output routines glp_read_mps and glp_write_mps, with default values.
* Default values of the control parameters are stored in the glp_mpscp structure, which the parameter parm points to.
*/
public";
%javamethodmodifiers check_parm(const char *func, const glp_mpscp *parm) "
/**
*/
public";
%javamethodmodifiers error(struct csa *csa, const char *fmt,...) "
/**
*/
public";
%javamethodmodifiers warning(struct csa *csa, const char *fmt,...) "
/**
*/
public";
%javamethodmodifiers read_char(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers indicator(struct csa *csa, int name) "
/**
*/
public";
%javamethodmodifiers read_field(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers patch_name(struct csa *csa, char *name) "
/**
*/
public";
%javamethodmodifiers read_number(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers skip_field(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers read_name(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers read_rows(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers read_columns(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers read_rhs(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers read_ranges(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers read_bounds(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers glp_read_mps(glp_prob *P, int fmt, const glp_mpscp *parm, const char *fname) "
/**
*/
public";
%javamethodmodifiers mps_name(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers row_name(struct csa *csa, int i) "
/**
*/
public";
%javamethodmodifiers col_name(struct csa *csa, int j) "
/**
*/
public";
%javamethodmodifiers mps_numb(struct csa *csa, double val) "
/**
*/
public";
%javamethodmodifiers glp_write_mps(glp_prob *P, int fmt, const glp_mpscp *parm, const char *fname) "
/**
*/
public";
%javamethodmodifiers dmp_create_pool(void) "
/**
* dmp_create_pool - create dynamic memory pool .
* SYNOPSIS
* #include \"dmp.h\" DMP *dmp_create_pool(void);
* DESCRIPTION
* The routine dmp_create_pool creates a dynamic memory pool.
* RETURNS
* The routine returns a pointer to the memory pool created.
*/
public";
%javamethodmodifiers dmp_get_atom(DMP *pool, int size) "
/**
* dmp_get_atom - get free atom from dynamic memory pool .
* SYNOPSIS
* #include \"dmp.h\" void *dmp_get_atom(DMP *pool, int size);
* DESCRIPTION
* The routine dmp_get_atom obtains a free atom (memory space) from the specified memory pool.
* The parameter size is the atom size, in bytes, 1 <= size <= 256.
* Note that the free atom contains arbitrary data, not binary zeros.
* RETURNS
* The routine returns a pointer to the free atom obtained.
*/
public";
%javamethodmodifiers dmp_free_atom(DMP *pool, void *atom, int size) "
/**
* dmp_free_atom - return atom to dynamic memory pool .
* SYNOPSIS
* #include \"dmp.h\" void dmp_free_atom(DMP *pool, void *atom, int size);
* DESCRIPTION
* The routine dmp_free_atom returns the specified atom (memory space) to the specified memory pool, making the atom free.
* The parameter size is the atom size, in bytes, 1 <= size <= 256.
* Note that the atom can be returned only to the pool, from which it was obtained, and its size must be exactly the same as on obtaining it from the pool.
*/
public";
%javamethodmodifiers dmp_in_use(DMP *pool) "
/**
* dmp_in_use - determine how many atoms are still in use .
* SYNOPSIS
* #include \"dmp.h\" size_t dmp_in_use(DMP *pool);
* RETURNS
* The routine returns the number of atoms of the specified memory pool which are still in use.
*/
public";
%javamethodmodifiers dmp_delete_pool(DMP *pool) "
/**
* dmp_delete_pool - delete dynamic memory pool .
* SYNOPSIS
* #include \"dmp.h\" void dmp_delete_pool(DMP *pool);
* DESCRIPTION
* The routine dmp_delete_pool deletes the specified dynamic memory pool freeing all the memory allocated to this object.
*/
public";
%javamethodmodifiers mc21a(int n, const int icn[], const int ip[], const int lenr[], int iperm[], int pr[], int arp[], int cv[], int out[]) "
/**
* mc21a - permutations for zero-free diagonal .
* SYNOPSIS
* #include \"mc21a.h\" int mc21a(int n, const int icn[], const int ip[], const int lenr[], int iperm[], int pr[], int arp[], int cv[], int out[]);
* DESCRIPTION
* Given the pattern of nonzeros of a sparse matrix, the routine mc21a attempts to find a permutation of its rows that makes the matrix have no zeros on its diagonal.
* INPUT PARAMETERS
* n order of matrix.
* icn array containing the column indices of the non-zeros. Those belonging to a single row must be contiguous but the ordering of column indices within each row is unimportant and wasted space between rows is permitted.
* ip ip[i], i = 1,2,...,n, is the position in array icn of the first column index of a non-zero in row i.
* lenr lenr[i], i = 1,2,...,n, is the number of non-zeros in row i.
* OUTPUT PARAMETER
* iperm contains permutation to make diagonal have the smallest number of zeros on it. Elements (iperm[i], i), i = 1,2,...,n, are non-zero at the end of the algorithm unless the matrix is structurally singular. In this case, (iperm[i], i) will be zero for n - numnz entries.
* WORKING ARRAYS
* pr working array of length [1+n], where pr[0] is not used. pr[i] is the previous row to i in the depth first search.
* arp working array of length [1+n], where arp[0] is not used. arp[i] is one less than the number of non-zeros in row i which have not been scanned when looking for a cheap assignment.
* cv working array of length [1+n], where cv[0] is not used. cv[i] is the most recent row extension at which column i was visited.
* out working array of length [1+n], where out[0] is not used. out[i] is one less than the number of non-zeros in row i which have not been scanned during one pass through the main loop.
* RETURNS
* The routine mc21a returns numnz, the number of non-zeros on diagonal of permuted matrix.
*/
public";
%javamethodmodifiers make_edge(struct csa *csa, int from, int to, int c1, int c2) "
/**
*/
public";
%javamethodmodifiers permute(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers connect(struct csa *csa, int offset, int cv, int x1, int y1) "
/**
*/
public";
%javamethodmodifiers gen_rmf(struct csa *csa, int a, int b, int c1, int c2) "
/**
*/
public";
%javamethodmodifiers print_max_format(struct csa *csa, network *n, char *comm[], int dim) "
/**
*/
public";
%javamethodmodifiers gen_free_net(network *n) "
/**
*/
public";
%javamethodmodifiers glp_rmfgen(glp_graph *G_, int *_s, int *_t, int _a_cap, const int parm[1+5]) "
/**
*/
public";
%javamethodmodifiers fcmp(const void *ptr1, const void *ptr2) "
/**
*/
public";
%javamethodmodifiers get_column(glp_prob *lp, int j, int ind[], double val[]) "
/**
*/
public";
%javamethodmodifiers cpx_basis(glp_prob *lp) "
/**
*/
public";
%javamethodmodifiers glp_cpx_basis(glp_prob *lp) "
/**
* glp_cpx_basis - construct Bixby's initial LP basis .
* SYNOPSIS
* void glp_cpx_basis(glp_prob *lp);
* DESCRIPTION
* The routine glp_cpx_basis constructs an advanced initial basis for the specified problem object.
* The routine is based on Bixby's algorithm described in the paper:
* Robert E. Bixby. Implementing the Simplex Method: The Initial Basis. ORSA Journal on Computing, Vol. 4, No. 3, 1992, pp. 267-84.
*/
public";
%javamethodmodifiers ios_clq_init(glp_tree *T) "
/**
*/
public";
%javamethodmodifiers ios_clq_gen(glp_tree *T, void *G_) "
/**
*/
public";
%javamethodmodifiers ios_clq_term(void *G_) "
/**
*/
public";
%javamethodmodifiers init_rows_cols(Int n_row, Int n_col, Colamd_Row Row[], Colamd_Col Col[], Int A[], Int p[], Int stats[COLAMD_STATS]) "
/**
*/
public";
%javamethodmodifiers init_scoring(Int n_row, Int n_col, Colamd_Row Row[], Colamd_Col Col[], Int A[], Int head[], double knobs[COLAMD_KNOBS], Int *p_n_row2, Int *p_n_col2, Int *p_max_deg) "
/**
*/
public";
%javamethodmodifiers find_ordering(Int n_row, Int n_col, Int Alen, Colamd_Row Row[], Colamd_Col Col[], Int A[], Int head[], Int n_col2, Int max_deg, Int pfree, Int aggressive) "
/**
*/
public";
%javamethodmodifiers order_children(Int n_col, Colamd_Col Col[], Int p[]) "
/**
*/
public";
%javamethodmodifiers detect_super_cols(Colamd_Col Col[], Int A[], Int head[], Int row_start, Int row_length) "
/**
*/
public";
%javamethodmodifiers garbage_collection(Int n_row, Int n_col, Colamd_Row Row[], Colamd_Col Col[], Int A[], Int *pfree) "
/**
*/
public";
%javamethodmodifiers clear_mark(Int tag_mark, Int max_mark, Int n_row, Colamd_Row Row[]) "
/**
*/
public";
%javamethodmodifiers print_report(char *method, Int stats[COLAMD_STATS]) "
/**
*/
public";
%javamethodmodifiers t_add(size_t a, size_t b, int *ok) "
/**
*/
public";
%javamethodmodifiers t_mult(size_t a, size_t k, int *ok) "
/**
*/
public";
%javamethodmodifiers COLAMD_recommended(Int nnz, Int n_row, Int n_col) "
/**
*/
public";
%javamethodmodifiers COLAMD_set_defaults(double knobs[COLAMD_KNOBS]) "
/**
*/
public";
%javamethodmodifiers SYMAMD_MAIN(Int n, Int A[], Int p[], Int perm[], double knobs[COLAMD_KNOBS], Int stats[COLAMD_STATS], void *(*allocate)(size_t, size_t), void(*release)(void *)) "
/**
*/
public";
%javamethodmodifiers COLAMD_MAIN(Int n_row, Int n_col, Int Alen, Int A[], Int p[], double knobs[COLAMD_KNOBS], Int stats[COLAMD_STATS]) "
/**
*/
public";
%javamethodmodifiers COLAMD_report(Int stats[COLAMD_STATS]) "
/**
*/
public";
%javamethodmodifiers SYMAMD_report(Int stats[COLAMD_STATS]) "
/**
*/
public";
%javamethodmodifiers check_flags(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers set_art_bounds(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers set_orig_bounds(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers check_feas(struct csa *csa, double tol, double tol1, int recov) "
/**
*/
public";
%javamethodmodifiers choose_pivot(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers display(struct csa *csa, int spec) "
/**
*/
public";
%javamethodmodifiers dual_simplex(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers spy_dual(glp_prob *P, const glp_smcp *parm) "
/**
*/
public";
%javamethodmodifiers avl_create_tree(int(*fcmp)(void *info, const void *key1, const void *key2), void *info) "
/**
*/
public";
%javamethodmodifiers avl_strcmp(void *info, const void *key1, const void *key2) "
/**
*/
public";
%javamethodmodifiers rotate_subtree(AVL *tree, AVLNODE *node) "
/**
*/
public";
%javamethodmodifiers avl_insert_node(AVL *tree, const void *key) "
/**
*/
public";
%javamethodmodifiers avl_set_node_type(AVLNODE *node, int type) "
/**
*/
public";
%javamethodmodifiers avl_set_node_link(AVLNODE *node, void *link) "
/**
*/
public";
%javamethodmodifiers avl_find_node(AVL *tree, const void *key) "
/**
*/
public";
%javamethodmodifiers avl_get_node_type(AVLNODE *node) "
/**
*/
public";
%javamethodmodifiers avl_get_node_link(AVLNODE *node) "
/**
*/
public";
%javamethodmodifiers find_next_node(AVL *tree, AVLNODE *node) "
/**
*/
public";
%javamethodmodifiers avl_delete_node(AVL *tree, AVLNODE *node) "
/**
*/
public";
%javamethodmodifiers avl_delete_tree(AVL *tree) "
/**
*/
public";
%javamethodmodifiers triang(int m, int n, int(*mat)(void *info, int k, int ind[], double val[]), void *info, double tol, int rn[], int cn[]) "
/**
*/
public";
%javamethodmodifiers btfint_create(void) "
/**
*/
public";
%javamethodmodifiers factorize_triv(BTFINT *fi, int k, int(*col)(void *info, int j, int ind[], double val[]), void *info) "
/**
*/
public";
%javamethodmodifiers factorize_block(BTFINT *fi, int k, int(*col)(void *info, int j, int ind[], double val[]), void *info) "
/**
*/
public";
%javamethodmodifiers btfint_factorize(BTFINT *fi, int n, int(*col)(void *info, int j, int ind[], double val[]), void *info) "
/**
*/
public";
%javamethodmodifiers btfint_delete(BTFINT *fi) "
/**
*/
public";
%javamethodmodifiers gz_init(gz_statep state) "
/**
*/
public";
%javamethodmodifiers gz_comp(gz_statep state, int flush) "
/**
*/
public";
%javamethodmodifiers gz_zero(gz_statep state, z_off64_t len) "
/**
*/
public";
%javamethodmodifiers gzwrite(gzFile file, voidpc buf, unsigned len) "
/**
*/
public";
%javamethodmodifiers gzputc(gzFile file, int c) "
/**
*/
public";
%javamethodmodifiers gzputs(gzFile file, const char *str) "
/**
*/
public";
%javamethodmodifiers gzprintf(gzFile file, const char *format,...) "
/**
*/
public";
%javamethodmodifiers gzflush(gzFile file, int flush) "
/**
*/
public";
%javamethodmodifiers gzsetparams(gzFile file, int level, int strategy) "
/**
*/
public";
%javamethodmodifiers gzclose_w(gzFile file) "
/**
*/
public";
%javamethodmodifiers compress2(Bytef *dest, uLongf *destLen, const Bytef *source, uLong sourceLen, int level) "
/**
*/
public";
%javamethodmodifiers compress(Bytef *dest, uLongf *destLen, const Bytef *source, uLong sourceLen) "
/**
*/
public";
%javamethodmodifiers compressBound(uLong sourceLen) "
/**
*/
public";
%javamethodmodifiers read_card(struct dsa *dsa) "
/**
*/
public";
%javamethodmodifiers scan_int(struct dsa *dsa, char *fld, int pos, int width, int *val) "
/**
*/
public";
%javamethodmodifiers parse_fmt(struct dsa *dsa, char *fmt) "
/**
*/
public";
%javamethodmodifiers read_int_array(struct dsa *dsa, char *name, char *fmt, int n, int val[]) "
/**
*/
public";
%javamethodmodifiers read_real_array(struct dsa *dsa, char *name, char *fmt, int n, double val[]) "
/**
*/
public";
%javamethodmodifiers hbm_read_mat(const char *fname) "
/**
*/
public";
%javamethodmodifiers hbm_free_mat(HBM *hbm) "
/**
* hbm_free_mat - free sparse matrix in Harwell-Boeing format .
* SYNOPSIS
* #include \"glphbm.h\" void hbm_free_mat(HBM *hbm);
* DESCRIPTION
* The hbm_free_mat routine frees all the memory allocated to the data structure containing a sparse matrix in the Harwell-Boeing format.
*/
public";
%javamethodmodifiers glp_set_row_stat(glp_prob *lp, int i, int stat) "
/**
* glp_set_row_stat - set (change) row status .
* SYNOPSIS
* void glp_set_row_stat(glp_prob *lp, int i, int stat);
* DESCRIPTION
* The routine glp_set_row_stat sets (changes) status of the auxiliary variable associated with i-th row.
* The new status of the auxiliary variable should be specified by the parameter stat as follows:
* GLP_BS - basic variable; GLP_NL - non-basic variable; GLP_NU - non-basic variable on its upper bound; if the variable is not double-bounded, this means the same as GLP_NL (only in case of this routine); GLP_NF - the same as GLP_NL (only in case of this routine); GLP_NS - the same as GLP_NL (only in case of this routine).
*/
public";
%javamethodmodifiers glp_set_col_stat(glp_prob *lp, int j, int stat) "
/**
* glp_set_col_stat - set (change) column status .
* SYNOPSIS
* void glp_set_col_stat(glp_prob *lp, int j, int stat);
* DESCRIPTION
* The routine glp_set_col_stat sets (changes) status of the structural variable associated with j-th column.
* The new status of the structural variable should be specified by the parameter stat as follows:
* GLP_BS - basic variable; GLP_NL - non-basic variable; GLP_NU - non-basic variable on its upper bound; if the variable is not double-bounded, this means the same as GLP_NL (only in case of this routine); GLP_NF - the same as GLP_NL (only in case of this routine); GLP_NS - the same as GLP_NL (only in case of this routine).
*/
public";
%javamethodmodifiers glp_std_basis(glp_prob *lp) "
/**
* glp_std_basis - construct standard initial LP basis .
* SYNOPSIS
* void glp_std_basis(glp_prob *lp);
* DESCRIPTION
* The routine glp_std_basis builds the \"standard\" (trivial) initial basis for the specified problem object.
* In the \"standard\" basis all auxiliary variables are basic, and all structural variables are non-basic.
*/
public";
%javamethodmodifiers glp_intfeas1(glp_prob *P, int use_bound, int obj_bound) "
/**
*/
public";
%javamethodmodifiers strspx(char *str) "
/**
* strspx - remove all spaces from character string .
* SYNOPSIS
* #include \"misc.h\" char *strspx(char *str);
* DESCRIPTION
* The routine strspx removes all spaces from the character string str.
* RETURNS
* The routine returns a pointer to the character string.
* EXAMPLES
* strspx(\" Errare humanum est \") => \"Errarehumanumest\"
* strspx(\" \") => \"\"
*/
public";
%javamethodmodifiers kellerman(int n, int(*func)(void *info, int i, int ind[]), void *info, void *H_) "
/**
*/
public";
%javamethodmodifiers ifu_expand(IFU *ifu, double c[], double r[], double d) "
/**
*/
public";
%javamethodmodifiers ifu_bg_update(IFU *ifu, double c[], double r[], double d) "
/**
*/
public";
%javamethodmodifiers givens(double a, double b, double *c, double *s) "
/**
*/
public";
%javamethodmodifiers ifu_gr_update(IFU *ifu, double c[], double r[], double d) "
/**
*/
public";
%javamethodmodifiers ifu_a_solve(IFU *ifu, double x[], double w[]) "
/**
*/
public";
%javamethodmodifiers ifu_at_solve(IFU *ifu, double x[], double w[]) "
/**
*/
public";
%javamethodmodifiers cfg_create_graph(int n, int nv_max) "
/**
*/
public";
%javamethodmodifiers add_edge(CFG *G, int v, int w) "
/**
*/
public";
%javamethodmodifiers cfg_add_clique(CFG *G, int size, const int ind[]) "
/**
*/
public";
%javamethodmodifiers cfg_get_adjacent(CFG *G, int v, int ind[]) "
/**
*/
public";
%javamethodmodifiers intersection(int d_len, int d_ind[], int d_pos[], int len, const int ind[]) "
/**
*/
public";
%javamethodmodifiers cfg_expand_clique(CFG *G, int c_len, int c_ind[]) "
/**
*/
public";
%javamethodmodifiers cfg_check_clique(CFG *G, int c_len, const int c_ind[]) "
/**
*/
public";
%javamethodmodifiers cfg_delete_graph(CFG *G) "
/**
*/
public";
%javamethodmodifiers AMD_post_tree(Int root, Int k, Int Child[], const Int Sibling[], Int Order[], Int Stack[]) "
/**
*/
public";
%javamethodmodifiers db_iodbc_open_int(TABDCA *dca, int mode, const char **sqllines) "
/**
*/
public";
%javamethodmodifiers db_mysql_open_int(TABDCA *dca, int mode, const char **sqllines) "
/**
*/
public";
%javamethodmodifiers db_iodbc_open(TABDCA *dca, int mode) "
/**
*/
public";
%javamethodmodifiers db_iodbc_read(TABDCA *dca, void *link) "
/**
*/
public";
%javamethodmodifiers db_iodbc_write(TABDCA *dca, void *link) "
/**
*/
public";
%javamethodmodifiers db_iodbc_close(TABDCA *dca, void *link) "
/**
*/
public";
%javamethodmodifiers db_mysql_open(TABDCA *dca, int mode) "
/**
*/
public";
%javamethodmodifiers db_mysql_read(TABDCA *dca, void *link) "
/**
*/
public";
%javamethodmodifiers db_mysql_write(TABDCA *dca, void *link) "
/**
*/
public";
%javamethodmodifiers db_mysql_close(TABDCA *dca, void *link) "
/**
*/
public";
%javamethodmodifiers most_feas(glp_tree *T) "
/**
* ios_choose_node - select subproblem to continue the search .
* SYNOPSIS
* #include \"glpios.h\" int ios_choose_node(glp_tree *T);
* DESCRIPTION
* The routine ios_choose_node selects a subproblem from the active list to continue the search. The choice depends on the backtracking technique option.
* RETURNS
* The routine ios_choose_node return the reference number of the subproblem selected.
*/
public";
%javamethodmodifiers best_proj(glp_tree *T) "
/**
*/
public";
%javamethodmodifiers best_node(glp_tree *T) "
/**
*/
public";
%javamethodmodifiers ios_choose_node(glp_tree *T) "
/**
*/
public";
%javamethodmodifiers npp_implied_bounds(NPP *npp, NPPROW *p) "
/**
* npp_implied_bounds - determine implied column bounds .
* SYNOPSIS
* #include \"glpnpp.h\" void npp_implied_bounds(NPP *npp, NPPROW *p);
* DESCRIPTION
* The routine npp_implied_bounds inspects general row (constraint) p:
* L[p] <= sum a[p,j] x[j] <= U[p], (1)
* l[j] <= x[j] <= u[j], (2)
* where L[p] <= U[p] and l[j] <= u[j] for all a[p,j] != 0, to compute implied bounds of columns (variables x[j]) in this row.
* The routine stores implied column bounds l'[j] and u'[j] in column descriptors (NPPCOL); it does not change current column bounds l[j] and u[j]. (Implied column bounds can be then used to strengthen the current column bounds; see the routines npp_implied_lower and npp_implied_upper).
* ALGORITHM
* Current column bounds (2) define implied lower and upper bounds of row (1) as follows:
* L'[p] = inf sum a[p,j] x[j] = j (3) = sum a[p,j] l[j] + sum a[p,j] u[j], j in Jp j in Jn
* U'[p] = sup sum a[p,j] x[j] = (4) = sum a[p,j] u[j] + sum a[p,j] l[j], j in Jp j in Jn
* Jp = {j: a[p,j] > 0}, Jn = {j: a[p,j] < 0}. (5)
* (Note that bounds of all columns in row p are assumed to be correct, so L'[p] <= U'[p].)
* If L[p] > L'[p] and/or U[p] < U'[p], the lower and/or upper bound of row (1) can be active, in which case such row defines implied bounds of its variables.
* Let x[k] be some variable having in row (1) coefficient a[p,k] != 0. Consider a case when row lower bound can be active (L[p] > L'[p]):
* sum a[p,j] x[j] >= L[p] ==> j
* sum a[p,j] x[j] + a[p,k] x[k] >= L[p] ==> j!=k (6) a[p,k] x[k] >= L[p] - sum a[p,j] x[j] ==> j!=k
* a[p,k] x[k] >= L[p,k],
* where
* L[p,k] = inf(L[p] - sum a[p,j] x[j]) = j!=k
* = L[p] - sup sum a[p,j] x[j] = (7) j!=k
* = L[p] - sum a[p,j] u[j] - sum a[p,j] l[j]. j in Jpk} j in Jnk}
* Thus:
* x[k] >= l'[k] = L[p,k] / a[p,k], if a[p,k] > 0, (8)
* x[k] <= u'[k] = L[p,k] / a[p,k], if a[p,k] < 0. (9)
* where l'[k] and u'[k] are implied lower and upper bounds of variable x[k], resp.
* Now consider a similar case when row upper bound can be active (U[p] < U'[p]):
* sum a[p,j] x[j] <= U[p] ==> j
* sum a[p,j] x[j] + a[p,k] x[k] <= U[p] ==> j!=k (10) a[p,k] x[k] <= U[p] - sum a[p,j] x[j] ==> j!=k
* a[p,k] x[k] <= U[p,k],
* where:
* U[p,k] = sup(U[p] - sum a[p,j] x[j]) = j!=k
* = U[p] - inf sum a[p,j] x[j] = (11) j!=k
* = U[p] - sum a[p,j] l[j] - sum a[p,j] u[j]. j in Jpk} j in Jnk}
* Thus:
* x[k] <= u'[k] = U[p,k] / a[p,k], if a[p,k] > 0, (12)
* x[k] >= l'[k] = U[p,k] / a[p,k], if a[p,k] < 0. (13)
* Note that in formulae (8), (9), (12), and (13) coefficient a[p,k] must not be too small in magnitude relatively to other non-zero coefficients in row (1), i.e. the following condition must hold:
* |a[p,k]| >= eps * max(1, |a[p,j]|), (14) j
* where eps is a relative tolerance for constraint coefficients. Otherwise the implied column bounds can be numerical inreliable. For example, using formula (8) for the following inequality constraint:
* 1e-12 x1 - x2 - x3 >= 0,
* where x1 >= -1, x2, x3, >= 0, may lead to numerically unreliable conclusion that x1 >= 0.
* Using formulae (8), (9), (12), and (13) to compute implied bounds for one variable requires |J| operations, where J = {j: a[p,j] != 0}, because this needs computing L[p,k] and U[p,k]. Thus, computing implied bounds for all variables in row (1) would require |J|^2 operations, that is not a good technique. However, the total number of operations can be reduced to |J| as follows.
* Let a[p,k] > 0. Then from (7) and (11) we have:
* L[p,k] = L[p] - (U'[p] - a[p,k] u[k]) = = L[p] - U'[p] + a[p,k] u[k],
* U[p,k] = U[p] - (L'[p] - a[p,k] l[k]) = = U[p] - L'[p] + a[p,k] l[k],
* where L'[p] and U'[p] are implied row lower and upper bounds defined by formulae (3) and (4). Substituting these expressions into (8) and (12) gives:
* l'[k] = L[p,k] / a[p,k] = u[k] + (L[p] - U'[p]) / a[p,k], (15)
* u'[k] = U[p,k] / a[p,k] = l[k] + (U[p] - L'[p]) / a[p,k]. (16)
* Similarly, if a[p,k] < 0, according to (7) and (11) we have:
* L[p,k] = L[p] - (U'[p] - a[p,k] l[k]) = = L[p] - U'[p] + a[p,k] l[k],
* U[p,k] = U[p] - (L'[p] - a[p,k] u[k]) = = U[p] - L'[p] + a[p,k] u[k],
* and substituting these expressions into (8) and (12) gives:
* l'[k] = U[p,k] / a[p,k] = u[k] + (U[p] - L'[p]) / a[p,k], (17)
* u'[k] = L[p,k] / a[p,k] = l[k] + (L[p] - U'[p]) / a[p,k]. (18)
* Note that formulae (15)-(18) can be used only if L'[p] and U'[p] exist. However, if for some variable x[j] it happens that l[j] = -oo and/or u[j] = +oo, values of L'[p] (if a[p,j] > 0) and/or U'[p] (if a[p,j] < 0) are undefined. Consider, therefore, the most general situation, when some column bounds (2) may not exist.
* Let:
* J' = {j : (a[p,j] > 0 and l[j] = -oo) or (19) (a[p,j] < 0 and u[j] = +oo)}.
* Then (assuming that row upper bound U[p] can be active) the following three cases are possible:
* 1) |J'| = 0. In this case L'[p] exists, thus, for all variables x[j] in row (1) we can use formulae (16) and (17);
* 2) J' = {k}. In this case L'[p] = -oo, however, U[p,k] (11) exists, so for variable x[k] we can use formulae (12) and (13). Note that for all other variables x[j] (j != k) l'[j] = -oo (if a[p,j] < 0) or u'[j] = +oo (if a[p,j] > 0);
* 3) |J'| > 1. In this case for all variables x[j] in row [1] we have l'[j] = -oo (if a[p,j] < 0) or u'[j] = +oo (if a[p,j] > 0).
* Similarly, let:
* J'' = {j : (a[p,j] > 0 and u[j] = +oo) or (20) (a[p,j] < 0 and l[j] = -oo)}.
* Then (assuming that row lower bound L[p] can be active) the following three cases are possible:
* 1) |J''| = 0. In this case U'[p] exists, thus, for all variables x[j] in row (1) we can use formulae (15) and (18);
* 2) J'' = {k}. In this case U'[p] = +oo, however, L[p,k] (7) exists, so for variable x[k] we can use formulae (8) and (9). Note that for all other variables x[j] (j != k) l'[j] = -oo (if a[p,j] > 0) or u'[j] = +oo (if a[p,j] < 0);
* 3) |J''| > 1. In this case for all variables x[j] in row (1) we have l'[j] = -oo (if a[p,j] > 0) or u'[j] = +oo (if a[p,j] < 0).
*/
public";
%javamethodmodifiers npp_empty_row(NPP *npp, NPPROW *p) "
/**
* npp_empty_row - process empty row .
* SYNOPSIS
* #include \"glpnpp.h\" int npp_empty_row(NPP *npp, NPPROW *p);
* DESCRIPTION
* The routine npp_empty_row processes row p, which is empty, i.e. coefficients at all columns in this row are zero:
* L[p] <= sum 0 x[j] <= U[p], (1)
* where L[p] <= U[p].
* RETURNS
* 0 - success;
* 1 - problem has no primal feasible solution.
* PROBLEM TRANSFORMATION
* If the following conditions hold:
* L[p] <= +eps, U[p] >= -eps, (2)
* where eps is an absolute tolerance for row value, the row p is redundant. In this case it can be replaced by equivalent redundant row, which is free (unbounded), and then removed from the problem. Otherwise, the row p is infeasible and, thus, the problem has no primal feasible solution.
* RECOVERING BASIC SOLUTION
* See the routine npp_free_row.
* RECOVERING INTERIOR-POINT SOLUTION
* See the routine npp_free_row.
* RECOVERING MIP SOLUTION
* None needed.
*/
public";
%javamethodmodifiers rcv_empty_col(NPP *npp, void *info) "
/**
*/
public";
%javamethodmodifiers npp_empty_col(NPP *npp, NPPCOL *q) "
/**
*/
public";
%javamethodmodifiers npp_implied_value(NPP *npp, NPPCOL *q, double s) "
/**
* npp_implied_value - process implied column value .
* SYNOPSIS
* #include \"glpnpp.h\" int npp_implied_value(NPP *npp, NPPCOL *q, double s);
* DESCRIPTION
* For column q:
* l[q] <= x[q] <= u[q], (1)
* where l[q] < u[q], the routine npp_implied_value processes its implied value s[q]. If this implied value satisfies to the current column bounds and integrality condition, the routine fixes column q at the given point. Note that the column is kept in the problem in any case.
* RETURNS
* 0 - column has been fixed;
* 1 - implied value violates to current column bounds;
* 2 - implied value violates integrality condition.
* ALGORITHM
* Implied column value s[q] satisfies to the current column bounds if the following condition holds:
* l[q] - eps <= s[q] <= u[q] + eps, (2)
* where eps is an absolute tolerance for column value. If the column is integral, the following condition also must hold:
* |s[q] - floor(s[q]+0.5)| <= eps, (3)
* where floor(s[q]+0.5) is the nearest integer to s[q].
* If both condition (2) and (3) are satisfied, the column can be fixed at the value s[q], or, if it is integral, at floor(s[q]+0.5). Otherwise, if s[q] violates (2) or (3), the problem has no feasible solution.
* Note: If s[q] is close to l[q] or u[q], it seems to be reasonable to fix the column at its lower or upper bound, resp. rather than at the implied value.
*/
public";
%javamethodmodifiers rcv_eq_singlet(NPP *npp, void *info) "
/**
*/
public";
%javamethodmodifiers npp_eq_singlet(NPP *npp, NPPROW *p) "
/**
*/
public";
%javamethodmodifiers npp_implied_lower(NPP *npp, NPPCOL *q, double l) "
/**
* npp_implied_lower - process implied column lower bound .
* SYNOPSIS
* #include \"glpnpp.h\" int npp_implied_lower(NPP *npp, NPPCOL *q, double l);
* DESCRIPTION
* For column q:
* l[q] <= x[q] <= u[q], (1)
* where l[q] < u[q], the routine npp_implied_lower processes its implied lower bound l'[q]. As the result the current column lower bound may increase. Note that the column is kept in the problem in any case.
* RETURNS
* 0 - current column lower bound has not changed;
* 1 - current column lower bound has changed, but not significantly;
* 2 - current column lower bound has significantly changed;
* 3 - column has been fixed on its upper bound;
* 4 - implied lower bound violates current column upper bound.
* ALGORITHM
* If column q is integral, before processing its implied lower bound should be rounded up: ( floor(l'[q]+0.5), if |l'[q] - floor(l'[q]+0.5)| <= eps
l'[q] := < (2) ( ceil(l'[q]), otherwise
* where floor(l'[q]+0.5) is the nearest integer to l'[q], ceil(l'[q]) is smallest integer not less than l'[q], and eps is an absolute tolerance for column value.
* Processing implied column lower bound l'[q] includes the following cases:
* 1) if l'[q] < l[q] + eps, implied lower bound is redundant;
* 2) if l[q] + eps <= l[q] <= u[q] + eps, current column lower bound l[q] can be strengthened by replacing it with l'[q]. If in this case new column lower bound becomes close to current column upper bound u[q], the column can be fixed on its upper bound;
* 3) if l'[q] > u[q] + eps, implied lower bound violates current column upper bound u[q], in which case the problem has no primal feasible solution.
*/
public";
%javamethodmodifiers npp_implied_upper(NPP *npp, NPPCOL *q, double u) "
/**
* npp_implied_upper - process implied column upper bound .
* SYNOPSIS
* #include \"glpnpp.h\" int npp_implied_upper(NPP *npp, NPPCOL *q, double u);
* DESCRIPTION
* For column q:
* l[q] <= x[q] <= u[q], (1)
* where l[q] < u[q], the routine npp_implied_upper processes its implied upper bound u'[q]. As the result the current column upper bound may decrease. Note that the column is kept in the problem in any case.
* RETURNS
* 0 - current column upper bound has not changed;
* 1 - current column upper bound has changed, but not significantly;
* 2 - current column upper bound has significantly changed;
* 3 - column has been fixed on its lower bound;
* 4 - implied upper bound violates current column lower bound.
* ALGORITHM
* If column q is integral, before processing its implied upper bound should be rounded down: ( floor(u'[q]+0.5), if |u'[q] - floor(l'[q]+0.5)| <= eps
u'[q] := < (2) ( floor(l'[q]), otherwise
* where floor(u'[q]+0.5) is the nearest integer to u'[q], floor(u'[q]) is largest integer not greater than u'[q], and eps is an absolute tolerance for column value.
* Processing implied column upper bound u'[q] includes the following cases:
* 1) if u'[q] > u[q] - eps, implied upper bound is redundant;
* 2) if l[q] - eps <= u[q] <= u[q] - eps, current column upper bound u[q] can be strengthened by replacing it with u'[q]. If in this case new column upper bound becomes close to current column lower bound, the column can be fixed on its lower bound;
* 3) if u'[q] < l[q] - eps, implied upper bound violates current column lower bound l[q], in which case the problem has no primal feasible solution.
*/
public";
%javamethodmodifiers rcv_ineq_singlet(NPP *npp, void *info) "
/**
*/
public";
%javamethodmodifiers npp_ineq_singlet(NPP *npp, NPPROW *p) "
/**
*/
public";
%javamethodmodifiers rcv_implied_slack(NPP *npp, void *info) "
/**
*/
public";
%javamethodmodifiers npp_implied_slack(NPP *npp, NPPCOL *q) "
/**
*/
public";
%javamethodmodifiers rcv_implied_free(NPP *npp, void *info) "
/**
*/
public";
%javamethodmodifiers npp_implied_free(NPP *npp, NPPCOL *q) "
/**
*/
public";
%javamethodmodifiers rcv_eq_doublet(NPP *npp, void *info) "
/**
*/
public";
%javamethodmodifiers npp_eq_doublet(NPP *npp, NPPROW *p) "
/**
*/
public";
%javamethodmodifiers rcv_forcing_row(NPP *npp, void *info) "
/**
*/
public";
%javamethodmodifiers npp_forcing_row(NPP *npp, NPPROW *p, int at) "
/**
*/
public";
%javamethodmodifiers npp_analyze_row(NPP *npp, NPPROW *p) "
/**
* npp_analyze_row - perform general row analysis .
* SYNOPSIS
* #include \"glpnpp.h\" int npp_analyze_row(NPP *npp, NPPROW *p);
* DESCRIPTION
* The routine npp_analyze_row performs analysis of row p of general format:
* L[p] <= sum a[p,j] x[j] <= U[p], (1) j
* l[j] <= x[j] <= u[j], (2)
* where L[p] <= U[p] and l[j] <= u[j] for all a[p,j] != 0.
* RETURNS
* 0x?0 - row lower bound does not exist or is redundant;
* 0x?1 - row lower bound can be active;
* 0x?2 - row lower bound is a forcing bound;
* 0x0? - row upper bound does not exist or is redundant;
* 0x1? - row upper bound can be active;
* 0x2? - row upper bound is a forcing bound;
* 0x33 - row bounds are inconsistent with column bounds.
* ALGORITHM
* Analysis of row (1) is based on analysis of its implied lower and upper bounds, which are determined by bounds of corresponding columns (variables) as follows:
* L'[p] = inf sum a[p,j] x[j] = j (3) = sum a[p,j] l[j] + sum a[p,j] u[j], j in Jp j in Jn
* U'[p] = sup sum a[p,j] x[j] = (4) = sum a[p,j] u[j] + sum a[p,j] l[j], j in Jp j in Jn
* Jp = {j: a[p,j] > 0}, Jn = {j: a[p,j] < 0}. (5)
* (Note that bounds of all columns in row p are assumed to be correct, so L'[p] <= U'[p].)
* Analysis of row lower bound L[p] includes the following cases:
* 1) if L[p] > U'[p] + eps, where eps is an absolute tolerance for row value, row lower bound L[p] and implied row upper bound U'[p] are inconsistent, ergo, the problem has no primal feasible solution;
* 2) if U'[p] - eps <= L[p] <= U'[p] + eps, i.e. if L[p] =~ U'[p], the row is a forcing row on its lower bound (see description of the routine npp_forcing_row);
* 3) if L[p] > L'[p] + eps, row lower bound L[p] can be active (this conclusion does not account other rows in the problem);
* 4) if L[p] <= L'[p] + eps, row lower bound L[p] cannot be active, so it is redundant and can be removed (replaced by -oo).
* Analysis of row upper bound U[p] is performed in a similar way and includes the following cases:
* 1) if U[p] < L'[p] - eps, row upper bound U[p] and implied row lower bound L'[p] are inconsistent, ergo the problem has no primal feasible solution;
* 2) if L'[p] - eps <= U[p] <= L'[p] + eps, i.e. if U[p] =~ L'[p], the row is a forcing row on its upper bound (see description of the routine npp_forcing_row);
* 3) if U[p] < U'[p] - eps, row upper bound U[p] can be active (this conclusion does not account other rows in the problem);
* 4) if U[p] >= U'[p] - eps, row upper bound U[p] cannot be active, so it is redundant and can be removed (replaced by +oo).
*/
public";
%javamethodmodifiers rcv_inactive_bound(NPP *npp, void *info) "
/**
*/
public";
%javamethodmodifiers npp_inactive_bound(NPP *npp, NPPROW *p, int which) "
/**
*/
public";
%javamethodmodifiers initialize(void) "
/**
*/
public";
%javamethodmodifiers open(const char *path, int oflag,...) "
/**
*/
public";
%javamethodmodifiers read(int fd, void *buf, unsigned long nbyte) "
/**
*/
public";
%javamethodmodifiers write(int fd, const void *buf, unsigned long nbyte) "
/**
*/
public";
%javamethodmodifiers lseek(int fd, long offset, int whence) "
/**
*/
public";
%javamethodmodifiers close(int fd) "
/**
*/
public";
%javamethodmodifiers main(int argc, char **argv) "
/**
*/
public";
%javamethodmodifiers spx_alloc_at(SPXLP *lp, SPXAT *at) "
/**
*/
public";
%javamethodmodifiers spx_build_at(SPXLP *lp, SPXAT *at) "
/**
*/
public";
%javamethodmodifiers spx_at_prod(SPXLP *lp, SPXAT *at, double y[], double s, const double x[]) "
/**
*/
public";
%javamethodmodifiers spx_nt_prod1(SPXLP *lp, SPXAT *at, double y[], int ign, double s, const double x[]) "
/**
*/
public";
%javamethodmodifiers spx_eval_trow1(SPXLP *lp, SPXAT *at, const double rho[], double trow[]) "
/**
*/
public";
%javamethodmodifiers spx_free_at(SPXLP *lp, SPXAT *at) "
/**
*/
public";
%javamethodmodifiers prepare_row_info(int n, const double a[], const double l[], const double u[], struct f_info *f) "
/**
*/
public";
%javamethodmodifiers row_implied_bounds(const struct f_info *f, double *LL, double *UU) "
/**
*/
public";
%javamethodmodifiers col_implied_bounds(const struct f_info *f, int n, const double a[], double L, double U, const double l[], const double u[], int k, double *ll, double *uu) "
/**
*/
public";
%javamethodmodifiers check_row_bounds(const struct f_info *f, double *L_, double *U_) "
/**
*/
public";
%javamethodmodifiers check_col_bounds(const struct f_info *f, int n, const double a[], double L, double U, const double l[], const double u[], int flag, int j, double *_lj, double *_uj) "
/**
*/
public";
%javamethodmodifiers check_efficiency(int flag, double l, double u, double ll, double uu) "
/**
*/
public";
%javamethodmodifiers basic_preprocessing(glp_prob *mip, double L[], double U[], double l[], double u[], int nrs, const int num[], int max_pass) "
/**
*/
public";
%javamethodmodifiers ios_preprocess_node(glp_tree *tree, int max_pass) "
/**
* ios_preprocess_node - preprocess current subproblem .
* SYNOPSIS
* #include \"glpios.h\" int ios_preprocess_node(glp_tree *tree, int max_pass);
* DESCRIPTION
* The routine ios_preprocess_node performs basic preprocessing of the current subproblem.
* RETURNS
* If no primal infeasibility is detected, the routine returns zero, otherwise non-zero.
*/
public";
%javamethodmodifiers lpx_eval_tab_row(glp_prob *lp, int k, int ind[], double val[]) "
/**
*/
public";
%javamethodmodifiers lpx_dual_ratio_test(glp_prob *lp, int len, const int ind[], const double val[], int how, double tol) "
/**
*/
public";
%javamethodmodifiers new_node(glp_tree *tree, IOSNPD *parent) "
/**
* ios_create_tree - create branch-and-bound tree .
* SYNOPSIS
* #include \"glpios.h\" glp_tree *ios_create_tree(glp_prob *mip, const glp_iocp *parm);
* DESCRIPTION
* The routine ios_create_tree creates the branch-and-bound tree.
* Being created the tree consists of the only root subproblem whose reference number is 1. Note that initially the root subproblem is in frozen state and therefore needs to be revived.
* RETURNS
* The routine returns a pointer to the tree created.
*/
public";
%javamethodmodifiers ios_create_tree(glp_prob *mip, const glp_iocp *parm) "
/**
*/
public";
%javamethodmodifiers ios_revive_node(glp_tree *tree, int p) "
/**
* ios_revive_node - revive specified subproblem .
* SYNOPSIS
* #include \"glpios.h\" void ios_revive_node(glp_tree *tree, int p);
* DESCRIPTION
* The routine ios_revive_node revives the specified subproblem, whose reference number is p, and thereby makes it the current subproblem. Note that the specified subproblem must be active. Besides, if the current subproblem already exists, it must be frozen before reviving another subproblem.
*/
public";
%javamethodmodifiers ios_freeze_node(glp_tree *tree) "
/**
* ios_freeze_node - freeze current subproblem .
* SYNOPSIS
* #include \"glpios.h\" void ios_freeze_node(glp_tree *tree);
* DESCRIPTION
* The routine ios_freeze_node freezes the current subproblem.
*/
public";
%javamethodmodifiers get_slot(glp_tree *tree) "
/**
* ios_clone_node - clone specified subproblem .
* SYNOPSIS
* #include \"glpios.h\" void ios_clone_node(glp_tree *tree, int p, int nnn, int ref[]);
* DESCRIPTION
* The routine ios_clone_node clones the specified subproblem, whose reference number is p, creating its nnn exact copies. Note that the specified subproblem must be active and must be in the frozen state (i.e. it must not be the current subproblem).
* Each clone, an exact copy of the specified subproblem, becomes a new active subproblem added to the end of the active list. After cloning the specified subproblem becomes inactive.
* The reference numbers of clone subproblems are stored to locations ref[1], ..., ref[nnn].
*/
public";
%javamethodmodifiers ios_clone_node(glp_tree *tree, int p, int nnn, int ref[]) "
/**
*/
public";
%javamethodmodifiers ios_delete_node(glp_tree *tree, int p) "
/**
* ios_delete_node - delete specified subproblem .
* SYNOPSIS
* #include \"glpios.h\" void ios_delete_node(glp_tree *tree, int p);
* DESCRIPTION
* The routine ios_delete_node deletes the specified subproblem, whose reference number is p. The subproblem must be active and must be in the frozen state (i.e. it must not be the current subproblem).
* Note that deletion is performed recursively, i.e. if a subproblem to be deleted is the only child of its parent, the parent subproblem is also deleted, etc.
*/
public";
%javamethodmodifiers ios_delete_tree(glp_tree *tree) "
/**
* ios_delete_tree - delete branch-and-bound tree .
* SYNOPSIS
* #include \"glpios.h\" void ios_delete_tree(glp_tree *tree);
* DESCRIPTION
* The routine ios_delete_tree deletes the branch-and-bound tree, which the parameter tree points to, and frees all the memory allocated to this program object.
* On exit components of the problem object are restored to correspond to the original MIP passed to the routine ios_create_tree.
*/
public";
%javamethodmodifiers ios_eval_degrad(glp_tree *tree, int j, double *dn, double *up) "
/**
* ios_eval_degrad - estimate obj. .
* degrad. for down- and up-branches
* SYNOPSIS
* #include \"glpios.h\" void ios_eval_degrad(glp_tree *tree, int j, double *dn, double *up);
* DESCRIPTION
* Given optimal basis to LP relaxation of the current subproblem the routine ios_eval_degrad performs the dual ratio test to compute the objective values in the adjacent basis for down- and up-branches, which are stored in locations *dn and *up, assuming that x[j] is a variable chosen to branch upon.
*/
public";
%javamethodmodifiers ios_round_bound(glp_tree *tree, double bound) "
/**
* ios_round_bound - improve local bound by rounding .
* SYNOPSIS
* #include \"glpios.h\" double ios_round_bound(glp_tree *tree, double bound);
* RETURNS
* For the given local bound for any integer feasible solution to the current subproblem the routine ios_round_bound returns an improved local bound for the same integer feasible solution.
* BACKGROUND
* Let the current subproblem has the following objective function:
* z = sum c[j] * x[j] + s >= b, (1) j in J
* where J = {j: c[j] is non-zero and integer, x[j] is integer}, s is the sum of terms corresponding to fixed variables, b is an initial local bound (minimization).
* From (1) it follows that:
* d * sum (c[j] / d) * x[j] + s >= b, (2) j in J
* or, equivalently,
* sum (c[j] / d) * x[j] >= (b - s) / d = h, (3) j in J
* where d = gcd(c[j]). Since the left-hand side of (3) is integer, h = (b - s) / d can be rounded up to the nearest integer:
* h' = ceil(h) = (b' - s) / d, (4)
* that gives an rounded, improved local bound:
* b' = d * h' + s. (5)
* In case of maximization '>=' in (1) should be replaced by '<=' that leads to the following formula:
* h' = floor(h) = (b' - s) / d, (6)
* which should used in the same way as (4).
* NOTE: If b is a valid local bound for a child of the current subproblem, b' is also valid for that child subproblem.
*/
public";
%javamethodmodifiers ios_is_hopeful(glp_tree *tree, double bound) "
/**
* ios_is_hopeful - check if subproblem is hopeful .
* SYNOPSIS
* #include \"glpios.h\" int ios_is_hopeful(glp_tree *tree, double bound);
* DESCRIPTION
* Given the local bound of a subproblem the routine ios_is_hopeful checks if the subproblem can have an integer optimal solution which is better than the best one currently known.
* RETURNS
* If the subproblem can have a better integer optimal solution, the routine returns non-zero; otherwise, if the corresponding branch can be pruned, the routine returns zero.
*/
public";
%javamethodmodifiers ios_best_node(glp_tree *tree) "
/**
* ios_best_node - find active node with best local bound .
* SYNOPSIS
* #include \"glpios.h\" int ios_best_node(glp_tree *tree);
* DESCRIPTION
* The routine ios_best_node finds an active node whose local bound is best among other active nodes.
* It is understood that the integer optimal solution of the original mip problem cannot be better than the best bound, so the best bound is an lower (minimization) or upper (maximization) global bound for the original problem.
* RETURNS
* The routine ios_best_node returns the subproblem reference number for the best node. However, if the tree is empty, it returns zero.
*/
public";
%javamethodmodifiers ios_relative_gap(glp_tree *tree) "
/**
* ios_relative_gap - compute relative mip gap .
* SYNOPSIS
* #include \"glpios.h\" double ios_relative_gap(glp_tree *tree);
* DESCRIPTION
* The routine ios_relative_gap computes the relative mip gap using the formula:
* gap = |best_mip - best_bnd| / (|best_mip| + DBL_EPSILON),
* where best_mip is the best integer feasible solution found so far, best_bnd is the best (global) bound. If no integer feasible solution has been found yet, rel_gap is set to DBL_MAX.
* RETURNS
* The routine ios_relative_gap returns the relative mip gap.
*/
public";
%javamethodmodifiers ios_solve_node(glp_tree *tree) "
/**
* ios_solve_node - solve LP relaxation of current subproblem .
* SYNOPSIS
* #include \"glpios.h\" int ios_solve_node(glp_tree *tree);
* DESCRIPTION
* The routine ios_solve_node re-optimizes LP relaxation of the current subproblem using the dual simplex method.
* RETURNS
* The routine returns the code which is reported by glp_simplex.
*/
public";
%javamethodmodifiers ios_create_pool(glp_tree *tree) "
/**
*/
public";
%javamethodmodifiers ios_add_row(glp_tree *tree, IOSPOOL *pool, const char *name, int klass, int flags, int len, const int ind[], const double val[], int type, double rhs) "
/**
*/
public";
%javamethodmodifiers ios_find_row(IOSPOOL *pool, int i) "
/**
*/
public";
%javamethodmodifiers ios_del_row(glp_tree *tree, IOSPOOL *pool, int i) "
/**
*/
public";
%javamethodmodifiers ios_clear_pool(glp_tree *tree, IOSPOOL *pool) "
/**
*/
public";
%javamethodmodifiers ios_delete_pool(glp_tree *tree, IOSPOOL *pool) "
/**
*/
public";
%javamethodmodifiers ios_process_sol(glp_tree *T) "
/**
*/
public";
%javamethodmodifiers spx_chuzr_std(SPXLP *lp, int phase, const double beta[], int q, double s, const double tcol[], int *p_flag, double tol_piv, double tol, double tol1) "
/**
*/
public";
%javamethodmodifiers spx_chuzr_harris(SPXLP *lp, int phase, const double beta[], int q, double s, const double tcol[], int *p_flag, double tol_piv, double tol, double tol1) "
/**
*/
public";
%javamethodmodifiers read_char(struct csv *csv) "
/**
*/
public";
%javamethodmodifiers read_field(struct csv *csv) "
/**
*/
public";
%javamethodmodifiers csv_open_file(TABDCA *dca, int mode) "
/**
*/
public";
%javamethodmodifiers csv_read_record(TABDCA *dca, struct csv *csv) "
/**
*/
public";
%javamethodmodifiers csv_write_record(TABDCA *dca, struct csv *csv) "
/**
*/
public";
%javamethodmodifiers csv_close_file(TABDCA *dca, struct csv *csv) "
/**
*/
public";
%javamethodmodifiers read_byte(struct dbf *dbf) "
/**
*/
public";
%javamethodmodifiers read_header(TABDCA *dca, struct dbf *dbf) "
/**
*/
public";
%javamethodmodifiers parse_third_arg(TABDCA *dca, struct dbf *dbf) "
/**
*/
public";
%javamethodmodifiers write_byte(struct dbf *dbf, int b) "
/**
*/
public";
%javamethodmodifiers write_header(TABDCA *dca, struct dbf *dbf) "
/**
*/
public";
%javamethodmodifiers dbf_open_file(TABDCA *dca, int mode) "
/**
*/
public";
%javamethodmodifiers dbf_read_record(TABDCA *dca, struct dbf *dbf) "
/**
*/
public";
%javamethodmodifiers dbf_write_record(TABDCA *dca, struct dbf *dbf) "
/**
*/
public";
%javamethodmodifiers dbf_close_file(TABDCA *dca, struct dbf *dbf) "
/**
*/
public";
%javamethodmodifiers mpl_tab_drv_open(MPL *mpl, int mode) "
/**
*/
public";
%javamethodmodifiers mpl_tab_drv_read(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers mpl_tab_drv_write(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers mpl_tab_drv_close(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers gmp_get_atom(int size) "
/**
*/
public";
%javamethodmodifiers gmp_free_atom(void *ptr, int size) "
/**
*/
public";
%javamethodmodifiers gmp_pool_count(void) "
/**
*/
public";
%javamethodmodifiers gmp_get_work(int size) "
/**
*/
public";
%javamethodmodifiers gmp_free_mem(void) "
/**
*/
public";
%javamethodmodifiers _mpz_init(void) "
/**
*/
public";
%javamethodmodifiers mpz_clear(mpz_t x) "
/**
*/
public";
%javamethodmodifiers mpz_set(mpz_t z, mpz_t x) "
/**
*/
public";
%javamethodmodifiers mpz_set_si(mpz_t x, int val) "
/**
*/
public";
%javamethodmodifiers mpz_get_d(mpz_t x) "
/**
*/
public";
%javamethodmodifiers mpz_get_d_2exp(int *exp, mpz_t x) "
/**
*/
public";
%javamethodmodifiers mpz_swap(mpz_t x, mpz_t y) "
/**
*/
public";
%javamethodmodifiers normalize(mpz_t x) "
/**
*/
public";
%javamethodmodifiers mpz_add(mpz_t z, mpz_t x, mpz_t y) "
/**
*/
public";
%javamethodmodifiers mpz_sub(mpz_t z, mpz_t x, mpz_t y) "
/**
*/
public";
%javamethodmodifiers mpz_mul(mpz_t z, mpz_t x, mpz_t y) "
/**
*/
public";
%javamethodmodifiers mpz_neg(mpz_t z, mpz_t x) "
/**
*/
public";
%javamethodmodifiers mpz_abs(mpz_t z, mpz_t x) "
/**
*/
public";
%javamethodmodifiers mpz_div(mpz_t q, mpz_t r, mpz_t x, mpz_t y) "
/**
*/
public";
%javamethodmodifiers mpz_gcd(mpz_t z, mpz_t x, mpz_t y) "
/**
*/
public";
%javamethodmodifiers mpz_cmp(mpz_t x, mpz_t y) "
/**
*/
public";
%javamethodmodifiers mpz_sgn(mpz_t x) "
/**
*/
public";
%javamethodmodifiers mpz_out_str(void *_fp, int base, mpz_t x) "
/**
*/
public";
%javamethodmodifiers _mpq_init(void) "
/**
*/
public";
%javamethodmodifiers mpq_clear(mpq_t x) "
/**
*/
public";
%javamethodmodifiers mpq_canonicalize(mpq_t x) "
/**
*/
public";
%javamethodmodifiers mpq_set(mpq_t z, mpq_t x) "
/**
*/
public";
%javamethodmodifiers mpq_set_si(mpq_t x, int p, unsigned int q) "
/**
*/
public";
%javamethodmodifiers mpq_get_d(mpq_t x) "
/**
*/
public";
%javamethodmodifiers mpq_set_d(mpq_t x, double val) "
/**
*/
public";
%javamethodmodifiers mpq_add(mpq_t z, mpq_t x, mpq_t y) "
/**
*/
public";
%javamethodmodifiers mpq_sub(mpq_t z, mpq_t x, mpq_t y) "
/**
*/
public";
%javamethodmodifiers mpq_mul(mpq_t z, mpq_t x, mpq_t y) "
/**
*/
public";
%javamethodmodifiers mpq_div(mpq_t z, mpq_t x, mpq_t y) "
/**
*/
public";
%javamethodmodifiers mpq_neg(mpq_t z, mpq_t x) "
/**
*/
public";
%javamethodmodifiers mpq_abs(mpq_t z, mpq_t x) "
/**
*/
public";
%javamethodmodifiers mpq_cmp(mpq_t x, mpq_t y) "
/**
*/
public";
%javamethodmodifiers mpq_sgn(mpq_t x) "
/**
*/
public";
%javamethodmodifiers mpq_out_str(void *_fp, int base, mpq_t x) "
/**
*/
public";
%javamethodmodifiers trivial_lp(glp_prob *P, const glp_smcp *parm) "
/**
* glp_simplex - solve LP problem with the simplex method .
* SYNOPSIS
* int glp_simplex(glp_prob *P, const glp_smcp *parm);
* DESCRIPTION
* The routine glp_simplex is a driver to the LP solver based on the simplex method. This routine retrieves problem data from the specified problem object, calls the solver to solve the problem instance, and stores results of computations back into the problem object.
* The simplex solver has a set of control parameters. Values of the control parameters can be passed in a structure glp_smcp, which the parameter parm points to.
* The parameter parm can be specified as NULL, in which case the LP solver uses default settings.
* RETURNS
* 0 The LP problem instance has been successfully solved. This code does not necessarily mean that the solver has found optimal solution. It only means that the solution process was successful.
* GLP_EBADB Unable to start the search, because the initial basis specified in the problem object is invalidthe number of basic (auxiliary and structural) variables is not the same as the number of rows in the problem object.
* GLP_ESING Unable to start the search, because the basis matrix correspodning to the initial basis is singular within the working precision.
* GLP_ECOND Unable to start the search, because the basis matrix correspodning to the initial basis is ill-conditioned, i.e. its condition number is too large.
* GLP_EBOUND Unable to start the search, because some double-bounded variables have incorrect bounds.
* GLP_EFAIL The search was prematurely terminated due to the solver failure.
* GLP_EOBJLL The search was prematurely terminated, because the objective function being maximized has reached its lower limit and continues decreasing (dual simplex only).
* GLP_EOBJUL The search was prematurely terminated, because the objective function being minimized has reached its upper limit and continues increasing (dual simplex only).
* GLP_EITLIM The search was prematurely terminated, because the simplex iteration limit has been exceeded.
* GLP_ETMLIM The search was prematurely terminated, because the time limit has been exceeded.
* GLP_ENOPFS The LP problem instance has no primal feasible solution (only if the LP presolver is used).
* GLP_ENODFS The LP problem instance has no dual feasible solution (only if the LP presolver is used).
*/
public";
%javamethodmodifiers solve_lp(glp_prob *P, const glp_smcp *parm) "
/**
*/
public";
%javamethodmodifiers preprocess_and_solve_lp(glp_prob *P, const glp_smcp *parm) "
/**
*/
public";
%javamethodmodifiers glp_simplex(glp_prob *P, const glp_smcp *parm) "
/**
*/
public";
%javamethodmodifiers glp_init_smcp(glp_smcp *parm) "
/**
* glp_init_smcp - initialize simplex method control parameters .
* SYNOPSIS
* void glp_init_smcp(glp_smcp *parm);
* DESCRIPTION
* The routine glp_init_smcp initializes control parameters, which are used by the simplex solver, with default values.
* Default values of the control parameters are stored in a glp_smcp structure, which the parameter parm points to.
*/
public";
%javamethodmodifiers glp_get_status(glp_prob *lp) "
/**
* glp_get_status - retrieve generic status of basic solution .
* SYNOPSIS
* int glp_get_status(glp_prob *lp);
* RETURNS
* The routine glp_get_status reports the generic status of the basic solution for the specified problem object as follows:
* GLP_OPT - solution is optimal; GLP_FEAS - solution is feasible; GLP_INFEAS - solution is infeasible; GLP_NOFEAS - problem has no feasible solution; GLP_UNBND - problem has unbounded solution; GLP_UNDEF - solution is undefined.
*/
public";
%javamethodmodifiers glp_get_prim_stat(glp_prob *lp) "
/**
* glp_get_prim_stat - retrieve status of primal basic solution .
* SYNOPSIS
* int glp_get_prim_stat(glp_prob *lp);
* RETURNS
* The routine glp_get_prim_stat reports the status of the primal basic solution for the specified problem object as follows:
* GLP_UNDEF - primal solution is undefined; GLP_FEAS - primal solution is feasible; GLP_INFEAS - primal solution is infeasible; GLP_NOFEAS - no primal feasible solution exists.
*/
public";
%javamethodmodifiers glp_get_dual_stat(glp_prob *lp) "
/**
* glp_get_dual_stat - retrieve status of dual basic solution .
* SYNOPSIS
* int glp_get_dual_stat(glp_prob *lp);
* RETURNS
* The routine glp_get_dual_stat reports the status of the dual basic solution for the specified problem object as follows:
* GLP_UNDEF - dual solution is undefined; GLP_FEAS - dual solution is feasible; GLP_INFEAS - dual solution is infeasible; GLP_NOFEAS - no dual feasible solution exists.
*/
public";
%javamethodmodifiers glp_get_obj_val(glp_prob *lp) "
/**
* glp_get_obj_val - retrieve objective value (basic solution) .
* SYNOPSIS
* double glp_get_obj_val(glp_prob *lp);
* RETURNS
* The routine glp_get_obj_val returns value of the objective function for basic solution.
*/
public";
%javamethodmodifiers glp_get_row_stat(glp_prob *lp, int i) "
/**
* glp_get_row_stat - retrieve row status .
* SYNOPSIS
* int glp_get_row_stat(glp_prob *lp, int i);
* RETURNS
* The routine glp_get_row_stat returns current status assigned to the auxiliary variable associated with i-th row as follows:
* GLP_BS - basic variable; GLP_NL - non-basic variable on its lower bound; GLP_NU - non-basic variable on its upper bound; GLP_NF - non-basic free (unbounded) variable; GLP_NS - non-basic fixed variable.
*/
public";
%javamethodmodifiers glp_get_row_prim(glp_prob *lp, int i) "
/**
* glp_get_row_prim - retrieve row primal value (basic solution) .
* SYNOPSIS
* double glp_get_row_prim(glp_prob *lp, int i);
* RETURNS
* The routine glp_get_row_prim returns primal value of the auxiliary variable associated with i-th row.
*/
public";
%javamethodmodifiers glp_get_row_dual(glp_prob *lp, int i) "
/**
* glp_get_row_dual - retrieve row dual value (basic solution) .
* SYNOPSIS
* double glp_get_row_dual(glp_prob *lp, int i);
* RETURNS
* The routine glp_get_row_dual returns dual value (i.e. reduced cost) of the auxiliary variable associated with i-th row.
*/
public";
%javamethodmodifiers glp_get_col_stat(glp_prob *lp, int j) "
/**
* glp_get_col_stat - retrieve column status .
* SYNOPSIS
* int glp_get_col_stat(glp_prob *lp, int j);
* RETURNS
* The routine glp_get_col_stat returns current status assigned to the structural variable associated with j-th column as follows:
* GLP_BS - basic variable; GLP_NL - non-basic variable on its lower bound; GLP_NU - non-basic variable on its upper bound; GLP_NF - non-basic free (unbounded) variable; GLP_NS - non-basic fixed variable.
*/
public";
%javamethodmodifiers glp_get_col_prim(glp_prob *lp, int j) "
/**
* glp_get_col_prim - retrieve column primal value (basic solution) .
* SYNOPSIS
* double glp_get_col_prim(glp_prob *lp, int j);
* RETURNS
* The routine glp_get_col_prim returns primal value of the structural variable associated with j-th column.
*/
public";
%javamethodmodifiers glp_get_col_dual(glp_prob *lp, int j) "
/**
* glp_get_col_dual - retrieve column dual value (basic solution) .
* SYNOPSIS
* double glp_get_col_dual(glp_prob *lp, int j);
* RETURNS
* The routine glp_get_col_dual returns dual value (i.e. reduced cost) of the structural variable associated with j-th column.
*/
public";
%javamethodmodifiers glp_get_unbnd_ray(glp_prob *lp) "
/**
* glp_get_unbnd_ray - determine variable causing unboundedness .
* SYNOPSIS
* int glp_get_unbnd_ray(glp_prob *lp);
* RETURNS
* The routine glp_get_unbnd_ray returns the number k of a variable, which causes primal or dual unboundedness. If 1 <= k <= m, it is k-th auxiliary variable, and if m+1 <= k <= m+n, it is (k-m)-th structural variable, where m is the number of rows, n is the number of columns in the problem object. If such variable is not defined, the routine returns 0.
* COMMENTS
* If it is not exactly known which version of the simplex solver detected unboundedness, i.e. whether the unboundedness is primal or dual, it is sufficient to check the status of the variable reported with the routine glp_get_row_stat or glp_get_col_stat. If the variable is non-basic, the unboundedness is primal, otherwise, if the variable is basic, the unboundedness is dual (the latter case means that the problem has no primal feasible dolution).
*/
public";
%javamethodmodifiers glp_get_it_cnt(glp_prob *P) "
/**
*/
public";
%javamethodmodifiers glp_set_it_cnt(glp_prob *P, int it_cnt) "
/**
*/
public";
%javamethodmodifiers ssx_create(int m, int n, int nnz) "
/**
*/
public";
%javamethodmodifiers basis_col(void *info, int j, int ind[], mpq_t val[]) "
/**
*/
public";
%javamethodmodifiers ssx_factorize(SSX *ssx) "
/**
*/
public";
%javamethodmodifiers ssx_get_xNj(SSX *ssx, int j, mpq_t x) "
/**
*/
public";
%javamethodmodifiers ssx_eval_bbar(SSX *ssx) "
/**
*/
public";
%javamethodmodifiers ssx_eval_pi(SSX *ssx) "
/**
*/
public";
%javamethodmodifiers ssx_eval_dj(SSX *ssx, int j, mpq_t dj) "
/**
*/
public";
%javamethodmodifiers ssx_eval_cbar(SSX *ssx) "
/**
*/
public";
%javamethodmodifiers ssx_eval_rho(SSX *ssx) "
/**
*/
public";
%javamethodmodifiers ssx_eval_row(SSX *ssx) "
/**
*/
public";
%javamethodmodifiers ssx_eval_col(SSX *ssx) "
/**
*/
public";
%javamethodmodifiers ssx_chuzc(SSX *ssx) "
/**
*/
public";
%javamethodmodifiers ssx_chuzr(SSX *ssx) "
/**
*/
public";
%javamethodmodifiers ssx_update_bbar(SSX *ssx) "
/**
*/
public";
%javamethodmodifiers ssx_update_pi(SSX *ssx) "
/**
*/
public";
%javamethodmodifiers ssx_update_cbar(SSX *ssx) "
/**
*/
public";
%javamethodmodifiers ssx_change_basis(SSX *ssx) "
/**
*/
public";
%javamethodmodifiers ssx_delete(SSX *ssx) "
/**
*/
public";
%javamethodmodifiers transform(NPP *npp) "
/**
* glp_interior - solve LP problem with the interior-point method .
* SYNOPSIS
* int glp_interior(glp_prob *P, const glp_iptcp *parm);
* The routine glp_interior is a driver to the LP solver based on the interior-point method.
* The interior-point solver has a set of control parameters. Values of the control parameters can be passed in a structure glp_iptcp, which the parameter parm points to.
* Currently this routine implements an easy variant of the primal-dual interior-point method based on Mehrotra's technique.
* This routine transforms the original LP problem to an equivalent LP problem in the standard formulation (all constraints are equalities, all variables are non-negative), calls the routine ipm_main to solve the transformed problem, and then transforms an obtained solution to the solution of the original problem.
* RETURNS
* 0 The LP problem instance has been successfully solved. This code does not necessarily mean that the solver has found optimal solution. It only means that the solution process was successful.
* GLP_EFAIL The problem has no rows/columns.
* GLP_ENOCVG Very slow convergence or divergence.
* GLP_EITLIM Iteration limit exceeded.
* GLP_EINSTAB Numerical instability on solving Newtonian system.
*/
public";
%javamethodmodifiers glp_interior(glp_prob *P, const glp_iptcp *parm) "
/**
*/
public";
%javamethodmodifiers glp_init_iptcp(glp_iptcp *parm) "
/**
* glp_init_iptcp - initialize interior-point solver control parameters .
* SYNOPSIS
* void glp_init_iptcp(glp_iptcp *parm);
* DESCRIPTION
* The routine glp_init_iptcp initializes control parameters, which are used by the interior-point solver, with default values.
* Default values of the control parameters are stored in the glp_iptcp structure, which the parameter parm points to.
*/
public";
%javamethodmodifiers glp_ipt_status(glp_prob *lp) "
/**
* glp_ipt_status - retrieve status of interior-point solution .
* SYNOPSIS
* int glp_ipt_status(glp_prob *lp);
* RETURNS
* The routine glp_ipt_status reports the status of solution found by the interior-point solver as follows:
* GLP_UNDEF - interior-point solution is undefined; GLP_OPT - interior-point solution is optimal; GLP_INFEAS - interior-point solution is infeasible; GLP_NOFEAS - no feasible solution exists.
*/
public";
%javamethodmodifiers glp_ipt_obj_val(glp_prob *lp) "
/**
* glp_ipt_obj_val - retrieve objective value (interior point) .
* SYNOPSIS
* double glp_ipt_obj_val(glp_prob *lp);
* RETURNS
* The routine glp_ipt_obj_val returns value of the objective function for interior-point solution.
*/
public";
%javamethodmodifiers glp_ipt_row_prim(glp_prob *lp, int i) "
/**
* glp_ipt_row_prim - retrieve row primal value (interior point) .
* SYNOPSIS
* double glp_ipt_row_prim(glp_prob *lp, int i);
* RETURNS
* The routine glp_ipt_row_prim returns primal value of the auxiliary variable associated with i-th row.
*/
public";
%javamethodmodifiers glp_ipt_row_dual(glp_prob *lp, int i) "
/**
* glp_ipt_row_dual - retrieve row dual value (interior point) .
* SYNOPSIS
* double glp_ipt_row_dual(glp_prob *lp, int i);
* RETURNS
* The routine glp_ipt_row_dual returns dual value (i.e. reduced cost) of the auxiliary variable associated with i-th row.
*/
public";
%javamethodmodifiers glp_ipt_col_prim(glp_prob *lp, int j) "
/**
* glp_ipt_col_prim - retrieve column primal value (interior point) .
* SYNOPSIS
* double glp_ipt_col_prim(glp_prob *lp, int j);
* RETURNS
* The routine glp_ipt_col_prim returns primal value of the structural variable associated with j-th column.
*/
public";
%javamethodmodifiers glp_ipt_col_dual(glp_prob *lp, int j) "
/**
* glp_ipt_col_dual - retrieve column dual value (interior point) .
* SYNOPSIS
* double glp_ipt_col_dual(glp_prob *lp, int j);
* RETURNS
* The routine glp_ipt_col_dual returns dual value (i.e. reduced cost) of the structural variable associated with j-th column.
*/
public";
%javamethodmodifiers fhv_ft_update(FHV *fhv, int q, int aq_len, const int aq_ind[], const double aq_val[], int ind[], double val[], double work[]) "
/**
*/
public";
%javamethodmodifiers fhv_h_solve(FHV *fhv, double x[]) "
/**
*/
public";
%javamethodmodifiers fhv_ht_solve(FHV *fhv, double x[]) "
/**
*/
public";
%javamethodmodifiers cresup(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers chain(struct csa *csa, int lpick, int lsorc) "
/**
*/
public";
%javamethodmodifiers chnarc(struct csa *csa, int lsorc) "
/**
*/
public";
%javamethodmodifiers sort(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers pickj(struct csa *csa, int it) "
/**
*/
public";
%javamethodmodifiers assign(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers setran(struct csa *csa, int iseed) "
/**
*/
public";
%javamethodmodifiers iran(struct csa *csa, int ilow, int ihigh) "
/**
*/
public";
%javamethodmodifiers glp_netgen(glp_graph *G_, int _v_rhs, int _a_cap, int _a_cost, const int parm[1+15]) "
/**
*/
public";
%javamethodmodifiers glp_netgen_prob(int nprob, int parm[1+15]) "
/**
*/
public";
%javamethodmodifiers fp_add(MPL *mpl, double x, double y) "
/**
*/
public";
%javamethodmodifiers fp_sub(MPL *mpl, double x, double y) "
/**
*/
public";
%javamethodmodifiers fp_less(MPL *mpl, double x, double y) "
/**
*/
public";
%javamethodmodifiers fp_mul(MPL *mpl, double x, double y) "
/**
*/
public";
%javamethodmodifiers fp_div(MPL *mpl, double x, double y) "
/**
*/
public";
%javamethodmodifiers fp_idiv(MPL *mpl, double x, double y) "
/**
*/
public";
%javamethodmodifiers fp_mod(MPL *mpl, double x, double y) "
/**
*/
public";
%javamethodmodifiers fp_power(MPL *mpl, double x, double y) "
/**
*/
public";
%javamethodmodifiers fp_exp(MPL *mpl, double x) "
/**
*/
public";
%javamethodmodifiers fp_log(MPL *mpl, double x) "
/**
*/
public";
%javamethodmodifiers fp_log10(MPL *mpl, double x) "
/**
*/
public";
%javamethodmodifiers fp_sqrt(MPL *mpl, double x) "
/**
*/
public";
%javamethodmodifiers fp_sin(MPL *mpl, double x) "
/**
*/
public";
%javamethodmodifiers fp_cos(MPL *mpl, double x) "
/**
*/
public";
%javamethodmodifiers fp_atan(MPL *mpl, double x) "
/**
*/
public";
%javamethodmodifiers fp_atan2(MPL *mpl, double y, double x) "
/**
*/
public";
%javamethodmodifiers fp_round(MPL *mpl, double x, double n) "
/**
*/
public";
%javamethodmodifiers fp_trunc(MPL *mpl, double x, double n) "
/**
*/
public";
%javamethodmodifiers fp_irand224(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers fp_uniform01(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers fp_uniform(MPL *mpl, double a, double b) "
/**
*/
public";
%javamethodmodifiers fp_normal01(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers fp_normal(MPL *mpl, double mu, double sigma) "
/**
*/
public";
%javamethodmodifiers create_string(MPL *mpl, char buf[MAX_LENGTH+1]) "
/**
*/
public";
%javamethodmodifiers copy_string(MPL *mpl, STRING *str) "
/**
*/
public";
%javamethodmodifiers compare_strings(MPL *mpl, STRING *str1, STRING *str2) "
/**
*/
public";
%javamethodmodifiers fetch_string(MPL *mpl, STRING *str, char buf[MAX_LENGTH+1]) "
/**
*/
public";
%javamethodmodifiers delete_string(MPL *mpl, STRING *str) "
/**
*/
public";
%javamethodmodifiers create_symbol_num(MPL *mpl, double num) "
/**
*/
public";
%javamethodmodifiers create_symbol_str(MPL *mpl, STRING *str) "
/**
*/
public";
%javamethodmodifiers copy_symbol(MPL *mpl, SYMBOL *sym) "
/**
*/
public";
%javamethodmodifiers compare_symbols(MPL *mpl, SYMBOL *sym1, SYMBOL *sym2) "
/**
*/
public";
%javamethodmodifiers delete_symbol(MPL *mpl, SYMBOL *sym) "
/**
*/
public";
%javamethodmodifiers format_symbol(MPL *mpl, SYMBOL *sym) "
/**
*/
public";
%javamethodmodifiers concat_symbols(MPL *mpl, SYMBOL *sym1, SYMBOL *sym2) "
/**
*/
public";
%javamethodmodifiers create_tuple(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers expand_tuple(MPL *mpl, TUPLE *tuple, SYMBOL *sym) "
/**
*/
public";
%javamethodmodifiers tuple_dimen(MPL *mpl, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers copy_tuple(MPL *mpl, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers compare_tuples(MPL *mpl, TUPLE *tuple1, TUPLE *tuple2) "
/**
*/
public";
%javamethodmodifiers build_subtuple(MPL *mpl, TUPLE *tuple, int dim) "
/**
*/
public";
%javamethodmodifiers delete_tuple(MPL *mpl, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers format_tuple(MPL *mpl, int c, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers create_elemset(MPL *mpl, int dim) "
/**
*/
public";
%javamethodmodifiers find_tuple(MPL *mpl, ELEMSET *set, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers add_tuple(MPL *mpl, ELEMSET *set, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers check_then_add(MPL *mpl, ELEMSET *set, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers copy_elemset(MPL *mpl, ELEMSET *set) "
/**
*/
public";
%javamethodmodifiers delete_elemset(MPL *mpl, ELEMSET *set) "
/**
*/
public";
%javamethodmodifiers arelset_size(MPL *mpl, double t0, double tf, double dt) "
/**
*/
public";
%javamethodmodifiers arelset_member(MPL *mpl, double t0, double tf, double dt, int j) "
/**
*/
public";
%javamethodmodifiers create_arelset(MPL *mpl, double t0, double tf, double dt) "
/**
*/
public";
%javamethodmodifiers set_union(MPL *mpl, ELEMSET *X, ELEMSET *Y) "
/**
*/
public";
%javamethodmodifiers set_diff(MPL *mpl, ELEMSET *X, ELEMSET *Y) "
/**
*/
public";
%javamethodmodifiers set_symdiff(MPL *mpl, ELEMSET *X, ELEMSET *Y) "
/**
*/
public";
%javamethodmodifiers set_inter(MPL *mpl, ELEMSET *X, ELEMSET *Y) "
/**
*/
public";
%javamethodmodifiers set_cross(MPL *mpl, ELEMSET *X, ELEMSET *Y) "
/**
*/
public";
%javamethodmodifiers constant_term(MPL *mpl, double coef) "
/**
*/
public";
%javamethodmodifiers single_variable(MPL *mpl, ELEMVAR *var) "
/**
*/
public";
%javamethodmodifiers copy_formula(MPL *mpl, FORMULA *form) "
/**
*/
public";
%javamethodmodifiers delete_formula(MPL *mpl, FORMULA *form) "
/**
*/
public";
%javamethodmodifiers linear_comb(MPL *mpl, double a, FORMULA *fx, double b, FORMULA *fy) "
/**
*/
public";
%javamethodmodifiers remove_constant(MPL *mpl, FORMULA *form, double *coef) "
/**
*/
public";
%javamethodmodifiers reduce_terms(MPL *mpl, FORMULA *form) "
/**
*/
public";
%javamethodmodifiers delete_value(MPL *mpl, int type, VALUE *value) "
/**
*/
public";
%javamethodmodifiers create_array(MPL *mpl, int type, int dim) "
/**
*/
public";
%javamethodmodifiers compare_member_tuples(void *info, const void *key1, const void *key2) "
/**
*/
public";
%javamethodmodifiers find_member(MPL *mpl, ARRAY *array, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers add_member(MPL *mpl, ARRAY *array, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers delete_array(MPL *mpl, ARRAY *array) "
/**
*/
public";
%javamethodmodifiers assign_dummy_index(MPL *mpl, DOMAIN_SLOT *slot, SYMBOL *value) "
/**
*/
public";
%javamethodmodifiers update_dummy_indices(MPL *mpl, DOMAIN_BLOCK *block) "
/**
*/
public";
%javamethodmodifiers enter_domain_block(MPL *mpl, DOMAIN_BLOCK *block, TUPLE *tuple, void *info, void(*func)(MPL *mpl, void *info)) "
/**
*/
public";
%javamethodmodifiers eval_domain_func(MPL *mpl, void *_my_info) "
/**
*/
public";
%javamethodmodifiers eval_within_domain(MPL *mpl, DOMAIN *domain, TUPLE *tuple, void *info, void(*func)(MPL *mpl, void *info)) "
/**
*/
public";
%javamethodmodifiers loop_domain_func(MPL *mpl, void *_my_info) "
/**
*/
public";
%javamethodmodifiers loop_within_domain(MPL *mpl, DOMAIN *domain, void *info, int(*func)(MPL *mpl, void *info)) "
/**
*/
public";
%javamethodmodifiers out_of_domain(MPL *mpl, char *name, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers get_domain_tuple(MPL *mpl, DOMAIN *domain) "
/**
*/
public";
%javamethodmodifiers clean_domain(MPL *mpl, DOMAIN *domain) "
/**
*/
public";
%javamethodmodifiers check_elem_set(MPL *mpl, SET *set, TUPLE *tuple, ELEMSET *refer) "
/**
*/
public";
%javamethodmodifiers take_member_set(MPL *mpl, SET *set, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers eval_set_func(MPL *mpl, void *_info) "
/**
*/
public";
%javamethodmodifiers saturate_set(MPL *mpl, SET *set) "
/**
*/
public";
%javamethodmodifiers eval_member_set(MPL *mpl, SET *set, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers whole_set_func(MPL *mpl, void *info) "
/**
*/
public";
%javamethodmodifiers eval_whole_set(MPL *mpl, SET *set) "
/**
*/
public";
%javamethodmodifiers clean_set(MPL *mpl, SET *set) "
/**
*/
public";
%javamethodmodifiers check_value_num(MPL *mpl, PARAMETER *par, TUPLE *tuple, double value) "
/**
*/
public";
%javamethodmodifiers take_member_num(MPL *mpl, PARAMETER *par, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers eval_num_func(MPL *mpl, void *_info) "
/**
*/
public";
%javamethodmodifiers eval_member_num(MPL *mpl, PARAMETER *par, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers check_value_sym(MPL *mpl, PARAMETER *par, TUPLE *tuple, SYMBOL *value) "
/**
*/
public";
%javamethodmodifiers take_member_sym(MPL *mpl, PARAMETER *par, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers eval_sym_func(MPL *mpl, void *_info) "
/**
*/
public";
%javamethodmodifiers eval_member_sym(MPL *mpl, PARAMETER *par, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers whole_par_func(MPL *mpl, void *info) "
/**
*/
public";
%javamethodmodifiers eval_whole_par(MPL *mpl, PARAMETER *par) "
/**
*/
public";
%javamethodmodifiers clean_parameter(MPL *mpl, PARAMETER *par) "
/**
*/
public";
%javamethodmodifiers take_member_var(MPL *mpl, VARIABLE *var, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers eval_var_func(MPL *mpl, void *_info) "
/**
*/
public";
%javamethodmodifiers eval_member_var(MPL *mpl, VARIABLE *var, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers whole_var_func(MPL *mpl, void *info) "
/**
*/
public";
%javamethodmodifiers eval_whole_var(MPL *mpl, VARIABLE *var) "
/**
*/
public";
%javamethodmodifiers clean_variable(MPL *mpl, VARIABLE *var) "
/**
*/
public";
%javamethodmodifiers take_member_con(MPL *mpl, CONSTRAINT *con, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers eval_con_func(MPL *mpl, void *_info) "
/**
*/
public";
%javamethodmodifiers eval_member_con(MPL *mpl, CONSTRAINT *con, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers whole_con_func(MPL *mpl, void *info) "
/**
*/
public";
%javamethodmodifiers eval_whole_con(MPL *mpl, CONSTRAINT *con) "
/**
*/
public";
%javamethodmodifiers clean_constraint(MPL *mpl, CONSTRAINT *con) "
/**
*/
public";
%javamethodmodifiers iter_num_func(MPL *mpl, void *_info) "
/**
*/
public";
%javamethodmodifiers eval_numeric(MPL *mpl, CODE *code) "
/**
*/
public";
%javamethodmodifiers eval_symbolic(MPL *mpl, CODE *code) "
/**
*/
public";
%javamethodmodifiers iter_log_func(MPL *mpl, void *_info) "
/**
*/
public";
%javamethodmodifiers eval_logical(MPL *mpl, CODE *code) "
/**
*/
public";
%javamethodmodifiers eval_tuple(MPL *mpl, CODE *code) "
/**
*/
public";
%javamethodmodifiers iter_set_func(MPL *mpl, void *_info) "
/**
*/
public";
%javamethodmodifiers eval_elemset(MPL *mpl, CODE *code) "
/**
*/
public";
%javamethodmodifiers null_func(MPL *mpl, void *info) "
/**
*/
public";
%javamethodmodifiers is_member(MPL *mpl, CODE *code, TUPLE *tuple) "
/**
*/
public";
%javamethodmodifiers iter_form_func(MPL *mpl, void *_info) "
/**
*/
public";
%javamethodmodifiers eval_formula(MPL *mpl, CODE *code) "
/**
*/
public";
%javamethodmodifiers clean_code(MPL *mpl, CODE *code) "
/**
*/
public";
%javamethodmodifiers mpl_tab_num_args(TABDCA *dca) "
/**
*/
public";
%javamethodmodifiers mpl_tab_get_arg(TABDCA *dca, int k) "
/**
*/
public";
%javamethodmodifiers mpl_tab_num_flds(TABDCA *dca) "
/**
*/
public";
%javamethodmodifiers mpl_tab_get_name(TABDCA *dca, int k) "
/**
*/
public";
%javamethodmodifiers mpl_tab_get_type(TABDCA *dca, int k) "
/**
*/
public";
%javamethodmodifiers mpl_tab_get_num(TABDCA *dca, int k) "
/**
*/
public";
%javamethodmodifiers mpl_tab_get_str(TABDCA *dca, int k) "
/**
*/
public";
%javamethodmodifiers mpl_tab_set_num(TABDCA *dca, int k, double num) "
/**
*/
public";
%javamethodmodifiers mpl_tab_set_str(TABDCA *dca, int k, const char *str) "
/**
*/
public";
%javamethodmodifiers write_func(MPL *mpl, void *info) "
/**
*/
public";
%javamethodmodifiers execute_table(MPL *mpl, TABLE *tab) "
/**
*/
public";
%javamethodmodifiers free_dca(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers clean_table(MPL *mpl, TABLE *tab) "
/**
*/
public";
%javamethodmodifiers check_func(MPL *mpl, void *info) "
/**
*/
public";
%javamethodmodifiers execute_check(MPL *mpl, CHECK *chk) "
/**
*/
public";
%javamethodmodifiers clean_check(MPL *mpl, CHECK *chk) "
/**
*/
public";
%javamethodmodifiers display_set(MPL *mpl, SET *set, MEMBER *memb) "
/**
*/
public";
%javamethodmodifiers display_par(MPL *mpl, PARAMETER *par, MEMBER *memb) "
/**
*/
public";
%javamethodmodifiers display_var(MPL *mpl, VARIABLE *var, MEMBER *memb, int suff) "
/**
*/
public";
%javamethodmodifiers display_con(MPL *mpl, CONSTRAINT *con, MEMBER *memb, int suff) "
/**
*/
public";
%javamethodmodifiers display_memb(MPL *mpl, CODE *code) "
/**
*/
public";
%javamethodmodifiers display_code(MPL *mpl, CODE *code) "
/**
*/
public";
%javamethodmodifiers display_func(MPL *mpl, void *info) "
/**
*/
public";
%javamethodmodifiers execute_display(MPL *mpl, DISPLAY *dpy) "
/**
*/
public";
%javamethodmodifiers clean_display(MPL *mpl, DISPLAY *dpy) "
/**
*/
public";
%javamethodmodifiers print_char(MPL *mpl, int c) "
/**
*/
public";
%javamethodmodifiers print_text(MPL *mpl, char *fmt,...) "
/**
*/
public";
%javamethodmodifiers printf_func(MPL *mpl, void *info) "
/**
*/
public";
%javamethodmodifiers execute_printf(MPL *mpl, PRINTF *prt) "
/**
*/
public";
%javamethodmodifiers clean_printf(MPL *mpl, PRINTF *prt) "
/**
*/
public";
%javamethodmodifiers for_func(MPL *mpl, void *info) "
/**
*/
public";
%javamethodmodifiers execute_for(MPL *mpl, FOR *fur) "
/**
*/
public";
%javamethodmodifiers clean_for(MPL *mpl, FOR *fur) "
/**
*/
public";
%javamethodmodifiers execute_statement(MPL *mpl, STATEMENT *stmt) "
/**
*/
public";
%javamethodmodifiers clean_statement(MPL *mpl, STATEMENT *stmt) "
/**
*/
public";
%javamethodmodifiers fcmp(const void *e1, const void *e2) "
/**
*/
public";
%javamethodmodifiers analyze_ineq(glp_prob *P, CFG *G, int len, int ind[], double val[], double rhs, struct term t[]) "
/**
*/
public";
%javamethodmodifiers cfg_build_graph(void *P_) "
/**
*/
public";
%javamethodmodifiers build_subgraph(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers sub_adjacent(struct csa *csa, int i, int adj[]) "
/**
*/
public";
%javamethodmodifiers find_clique(struct csa *csa, int c_ind[]) "
/**
*/
public";
%javamethodmodifiers func(void *info, int i, int ind[]) "
/**
*/
public";
%javamethodmodifiers find_clique1(struct csa *csa, int c_ind[]) "
/**
*/
public";
%javamethodmodifiers cfg_find_clique(void *P, CFG *G, int ind[], double *sum_) "
/**
*/
public";
%javamethodmodifiers gcd(int x, int y) "
/**
* gcd - find greatest common divisor of two integers .
* SYNOPSIS
* #include \"misc.h\" int gcd(int x, int y);
* RETURNS
* The routine gcd returns gcd(x, y), the greatest common divisor of the two positive integers given.
* ALGORITHM
* The routine gcd is based on Euclid's algorithm.
* REFERENCES
* Don Knuth, The Art of Computer Programming, Vol.2: Seminumerical Algorithms, 3rd Edition, Addison-Wesley, 1997. Section 4.5.2: The Greatest Common Divisor, pp. 333-56.
*/
public";
%javamethodmodifiers gcdn(int n, int x[]) "
/**
* gcdn - find greatest common divisor of n integers .
* SYNOPSIS
* #include \"misc.h\" int gcdn(int n, int x[]);
* RETURNS
* The routine gcdn returns gcd(x[1], x[2], ..., x[n]), the greatest common divisor of n positive integers given, n > 0.
* BACKGROUND
* The routine gcdn is based on the following identity:
* gcd(x, y, z) = gcd(gcd(x, y), z).
* REFERENCES
* Don Knuth, The Art of Computer Programming, Vol.2: Seminumerical Algorithms, 3rd Edition, Addison-Wesley, 1997. Section 4.5.2: The Greatest Common Divisor, pp. 333-56.
*/
public";
%javamethodmodifiers enter_context(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers print_context(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers get_char(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers append_char(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers get_token(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers unget_token(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers is_keyword(MPL *mpl, char *keyword) "
/**
*/
public";
%javamethodmodifiers is_reserved(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers make_code(MPL *mpl, int op, OPERANDS *arg, int type, int dim) "
/**
*/
public";
%javamethodmodifiers make_unary(MPL *mpl, int op, CODE *x, int type, int dim) "
/**
*/
public";
%javamethodmodifiers make_binary(MPL *mpl, int op, CODE *x, CODE *y, int type, int dim) "
/**
*/
public";
%javamethodmodifiers make_ternary(MPL *mpl, int op, CODE *x, CODE *y, CODE *z, int type, int dim) "
/**
*/
public";
%javamethodmodifiers numeric_literal(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers string_literal(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers create_arg_list(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers expand_arg_list(MPL *mpl, ARG_LIST *list, CODE *x) "
/**
*/
public";
%javamethodmodifiers arg_list_len(MPL *mpl, ARG_LIST *list) "
/**
*/
public";
%javamethodmodifiers subscript_list(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers object_reference(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers numeric_argument(MPL *mpl, char *func) "
/**
*/
public";
%javamethodmodifiers symbolic_argument(MPL *mpl, char *func) "
/**
*/
public";
%javamethodmodifiers elemset_argument(MPL *mpl, char *func) "
/**
*/
public";
%javamethodmodifiers function_reference(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers create_domain(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers create_block(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers append_block(MPL *mpl, DOMAIN *domain, DOMAIN_BLOCK *block) "
/**
*/
public";
%javamethodmodifiers append_slot(MPL *mpl, DOMAIN_BLOCK *block, char *name, CODE *code) "
/**
*/
public";
%javamethodmodifiers expression_list(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers literal_set(MPL *mpl, CODE *code) "
/**
*/
public";
%javamethodmodifiers indexing_expression(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers close_scope(MPL *mpl, DOMAIN *domain) "
/**
*/
public";
%javamethodmodifiers link_up(CODE *code) "
/**
*/
public";
%javamethodmodifiers iterated_expression(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers domain_arity(MPL *mpl, DOMAIN *domain) "
/**
*/
public";
%javamethodmodifiers set_expression(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers branched_expression(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers primary_expression(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers error_preceding(MPL *mpl, char *opstr) "
/**
*/
public";
%javamethodmodifiers error_following(MPL *mpl, char *opstr) "
/**
*/
public";
%javamethodmodifiers error_dimension(MPL *mpl, char *opstr, int dim1, int dim2) "
/**
*/
public";
%javamethodmodifiers expression_0(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers expression_1(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers expression_2(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers expression_3(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers expression_4(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers expression_5(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers expression_6(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers expression_7(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers expression_8(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers expression_9(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers expression_10(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers expression_11(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers expression_12(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers expression_13(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers set_statement(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers parameter_statement(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers variable_statement(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers constraint_statement(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers objective_statement(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers table_statement(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers solve_statement(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers check_statement(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers display_statement(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers printf_statement(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers for_statement(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers end_statement(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers simple_statement(MPL *mpl, int spec) "
/**
*/
public";
%javamethodmodifiers model_section(MPL *mpl) "
/**
*/
public";
%javamethodmodifiers ffalg(int nv, int na, const int tail[], const int head[], int s, int t, const int cap[], int x[], char cut[]) "
/**
* ffalg - Ford-Fulkerson algorithm .
* SYNOPSIS
* #include \"ffalg.h\" void ffalg(int nv, int na, const int tail[], const int head[], int s, int t, const int cap[], int x[], char cut[]);
* DESCRIPTION
* The routine ffalg implements the Ford-Fulkerson algorithm to find a maximal flow in the specified flow network.
* INPUT PARAMETERS
* nv is the number of nodes, nv >= 2.
* na is the number of arcs, na >= 0.
* tail[a], a = 1,...,na, is the index of tail node of arc a.
* head[a], a = 1,...,na, is the index of head node of arc a.
* s is the source node index, 1 <= s <= nv.
* t is the sink node index, 1 <= t <= nv, t != s.
* cap[a], a = 1,...,na, is the capacity of arc a, cap[a] >= 0.
* NOTE: Multiple arcs are allowed, but self-loops are not allowed.
* OUTPUT PARAMETERS
* x[a], a = 1,...,na, is optimal value of the flow through arc a.
* cut[i], i = 1,...,nv, is 1 if node i is labelled, and 0 otherwise. The set of arcs, whose one endpoint is labelled and other is not, defines the minimal cut corresponding to the maximal flow found. If the parameter cut is NULL, the cut information are not stored.
* REFERENCES
* L.R.Ford, Jr., and D.R.Fulkerson, \"Flows in Networks,\" The RAND Corp., Report R-375-PR (August 1962), Chap. I \"Static Maximal Flow,\" pp.30-33.
*/
public";
%javamethodmodifiers AMD_postorder(Int nn, Int Parent[], Int Nv[], Int Fsize[], Int Order[], Int Child[], Int Sibling[], Int Stack[]) "
/**
*/
public";
%javamethodmodifiers bfx_create_binv(void) "
/**
*/
public";
%javamethodmodifiers bfx_factorize(BFX *binv, int m, int(*col)(void *info, int j, int ind[], mpq_t val[]), void *info) "
/**
*/
public";
%javamethodmodifiers bfx_ftran(BFX *binv, mpq_t x[], int save) "
/**
*/
public";
%javamethodmodifiers bfx_btran(BFX *binv, mpq_t x[]) "
/**
*/
public";
%javamethodmodifiers bfx_update(BFX *binv, int j) "
/**
*/
public";
%javamethodmodifiers bfx_delete_binv(BFX *binv) "
/**
*/
public";
%javamethodmodifiers glp_weak_comp(glp_graph *G, int v_num) "
/**
* glp_weak_comp - find all weakly connected components of graph .
* SYNOPSIS
* int glp_weak_comp(glp_graph *G, int v_num);
* DESCRIPTION
* The routine glp_weak_comp finds all weakly connected components of the specified graph.
* The parameter v_num specifies an offset of the field of type int in the vertex data block, to which the routine stores the number of a (weakly) connected component containing that vertex. If v_num < 0, no component numbers are stored.
* The components are numbered in arbitrary order from 1 to nc, where nc is the total number of components found, 0 <= nc <= |V|.
* RETURNS
* The routine returns nc, the total number of components found.
*/
public";
%javamethodmodifiers glp_strong_comp(glp_graph *G, int v_num) "
/**
* glp_strong_comp - find all strongly connected components of graph .
* SYNOPSIS
* int glp_strong_comp(glp_graph *G, int v_num);
* DESCRIPTION
* The routine glp_strong_comp finds all strongly connected components of the specified graph.
* The parameter v_num specifies an offset of the field of type int in the vertex data block, to which the routine stores the number of a strongly connected component containing that vertex. If v_num < 0, no component numbers are stored.
* The components are numbered in arbitrary order from 1 to nc, where nc is the total number of components found, 0 <= nc <= |V|. However, the component numbering has the property that for every arc (i->j) in the graph the condition num(i) >= num(j) holds.
* RETURNS
* The routine returns nc, the total number of components found.
*/
public";
%javamethodmodifiers top_sort(glp_graph *G, int num[]) "
/**
* glp_top_sort - topological sorting of acyclic digraph .
* SYNOPSIS
* int glp_top_sort(glp_graph *G, int v_num);
* DESCRIPTION
* The routine glp_top_sort performs topological sorting of vertices of the specified acyclic digraph.
* The parameter v_num specifies an offset of the field of type int in the vertex data block, to which the routine stores the vertex number assigned. If v_num < 0, vertex numbers are not stored.
* The vertices are numbered from 1 to n, where n is the total number of vertices in the graph. The vertex numbering has the property that for every arc (i->j) in the graph the condition num(i) < num(j) holds. Special case num(i) = 0 means that vertex i is not assigned a number, because the graph is not acyclic.
* RETURNS
* If the graph is acyclic and therefore all the vertices have been assigned numbers, the routine glp_top_sort returns zero. Otherwise, if the graph is not acyclic, the routine returns the number of vertices which have not been numbered, i.e. for which num(i) = 0.
*/
public";
%javamethodmodifiers glp_top_sort(glp_graph *G, int v_num) "
/**
*/
public";
%javamethodmodifiers sgf_reduce_nuc(LUF *luf, int *k1_, int *k2_, int cnt[], int list[]) "
/**
*/
public";
%javamethodmodifiers sgf_singl_phase(LUF *luf, int k1, int k2, int updat, int ind[], double val[]) "
/**
*/
public";
%javamethodmodifiers sgf_choose_pivot(SGF *sgf, int *p_, int *q_) "
/**
*/
public";
%javamethodmodifiers sgf_eliminate(SGF *sgf, int p, int q) "
/**
*/
public";
%javamethodmodifiers sgf_dense_lu(int n, double a_[], int r[], int c[], double eps) "
/**
*/
public";
%javamethodmodifiers sgf_dense_phase(LUF *luf, int k, int updat) "
/**
*/
public";
%javamethodmodifiers sgf_factorize(SGF *sgf, int singl) "
/**
*/
public";
%javamethodmodifiers uncompress(Bytef *dest, uLongf *destLen, const Bytef *source, uLong sourceLen) "
/**
*/
public";
%javamethodmodifiers fcmp(const void *xx, const void *yy) "
/**
*/
public";
%javamethodmodifiers wclique1(int n, const double w[], int(*func)(void *info, int i, int ind[]), void *info, int c[]) "
/**
*/
public";
%javamethodmodifiers glp_set_rii(glp_prob *lp, int i, double rii) "
/**
* glp_set_rii - set (change) row scale factor .
* SYNOPSIS
* void glp_set_rii(glp_prob *lp, int i, double rii);
* DESCRIPTION
* The routine glp_set_rii sets (changes) the scale factor r[i,i] for i-th row of the specified problem object.
*/
public";
%javamethodmodifiers glp_set_sjj(glp_prob *lp, int j, double sjj) "
/**
* glp_set sjj - set (change) column scale factor .
* SYNOPSIS
* void glp_set_sjj(glp_prob *lp, int j, double sjj);
* DESCRIPTION
* The routine glp_set_sjj sets (changes) the scale factor s[j,j] for j-th column of the specified problem object.
*/
public";
%javamethodmodifiers glp_get_rii(glp_prob *lp, int i) "
/**
* glp_get_rii - retrieve row scale factor .
* SYNOPSIS
* double glp_get_rii(glp_prob *lp, int i);
* RETURNS
* The routine glp_get_rii returns current scale factor r[i,i] for i-th row of the specified problem object.
*/
public";
%javamethodmodifiers glp_get_sjj(glp_prob *lp, int j) "
/**
* glp_get_sjj - retrieve column scale factor .
* SYNOPSIS
* double glp_get_sjj(glp_prob *lp, int j);
* RETURNS
* The routine glp_get_sjj returns current scale factor s[j,j] for j-th column of the specified problem object.
*/
public";
%javamethodmodifiers glp_unscale_prob(glp_prob *lp) "
/**
* glp_unscale_prob - unscale problem data .
* SYNOPSIS
* void glp_unscale_prob(glp_prob *lp);
* DESCRIPTION
* The routine glp_unscale_prob performs unscaling of problem data for the specified problem object.
* \"Unscaling\" means replacing the current scaling matrices R and S by unity matrices that cancels the scaling effect.
*/
public";
%javamethodmodifiers cover2(int n, double a[], double b, double u, double x[], double y, int cov[], double *_alfa, double *_beta) "
/**
*/
public";
%javamethodmodifiers cover3(int n, double a[], double b, double u, double x[], double y, int cov[], double *_alfa, double *_beta) "
/**
*/
public";
%javamethodmodifiers cover4(int n, double a[], double b, double u, double x[], double y, int cov[], double *_alfa, double *_beta) "
/**
*/
public";
%javamethodmodifiers cover(int n, double a[], double b, double u, double x[], double y, int cov[], double *alfa, double *beta) "
/**
*/
public";
%javamethodmodifiers lpx_cover_cut(glp_prob *lp, int len, int ind[], double val[], double work[]) "
/**
*/
public";
%javamethodmodifiers lpx_eval_row(glp_prob *lp, int len, int ind[], double val[]) "
/**
*/
public";
%javamethodmodifiers ios_cov_gen(glp_tree *tree) "
/**
* ios_cov_gen - generate mixed cover cuts .
* SYNOPSIS
* #include \"glpios.h\" void ios_cov_gen(glp_tree *tree);
* DESCRIPTION
* The routine ios_cov_gen generates mixed cover cuts for the current point and adds them to the cut pool.
*/
public";
%javamethodmodifiers AMD_preprocess(Int n, const Int Ap[], const Int Ai[], Int Rp[], Int Ri[], Int W[], Int Flag[]) "
/**
*/
public";
%javamethodmodifiers fcmp(const void *x, const void *y) "
/**
*/
public";
%javamethodmodifiers ios_feas_pump(glp_tree *T) "
/**
*/
public";
%javamethodmodifiers npp_create_wksp(void) "
/**
*/
public";
%javamethodmodifiers npp_insert_row(NPP *npp, NPPROW *row, int where) "
/**
*/
public";
%javamethodmodifiers npp_remove_row(NPP *npp, NPPROW *row) "
/**
*/
public";
%javamethodmodifiers npp_activate_row(NPP *npp, NPPROW *row) "
/**
*/
public";
%javamethodmodifiers npp_deactivate_row(NPP *npp, NPPROW *row) "
/**
*/
public";
%javamethodmodifiers npp_insert_col(NPP *npp, NPPCOL *col, int where) "
/**
*/
public";
%javamethodmodifiers npp_remove_col(NPP *npp, NPPCOL *col) "
/**
*/
public";
%javamethodmodifiers npp_activate_col(NPP *npp, NPPCOL *col) "
/**
*/
public";
%javamethodmodifiers npp_deactivate_col(NPP *npp, NPPCOL *col) "
/**
*/
public";
%javamethodmodifiers npp_add_row(NPP *npp) "
/**
*/
public";
%javamethodmodifiers npp_add_col(NPP *npp) "
/**
*/
public";
%javamethodmodifiers npp_add_aij(NPP *npp, NPPROW *row, NPPCOL *col, double val) "
/**
*/
public";
%javamethodmodifiers npp_row_nnz(NPP *npp, NPPROW *row) "
/**
*/
public";
%javamethodmodifiers npp_col_nnz(NPP *npp, NPPCOL *col) "
/**
*/
public";
%javamethodmodifiers npp_push_tse(NPP *npp, int(*func)(NPP *npp, void *info), int size) "
/**
*/
public";
%javamethodmodifiers npp_erase_row(NPP *npp, NPPROW *row) "
/**
*/
public";
%javamethodmodifiers npp_del_row(NPP *npp, NPPROW *row) "
/**
*/
public";
%javamethodmodifiers npp_del_col(NPP *npp, NPPCOL *col) "
/**
*/
public";
%javamethodmodifiers npp_del_aij(NPP *npp, NPPAIJ *aij) "
/**
*/
public";
%javamethodmodifiers npp_load_prob(NPP *npp, glp_prob *orig, int names, int sol, int scaling) "
/**
*/
public";
%javamethodmodifiers npp_build_prob(NPP *npp, glp_prob *prob) "
/**
*/
public";
%javamethodmodifiers npp_postprocess(NPP *npp, glp_prob *prob) "
/**
*/
public";
%javamethodmodifiers npp_unload_sol(NPP *npp, glp_prob *orig) "
/**
*/
public";
%javamethodmodifiers npp_delete_wksp(NPP *npp) "
/**
*/
public";
%javamethodmodifiers crc32_combine_(uLong crc1, uLong crc2, z_off64_t len2) "
/**
*/
public";
%javamethodmodifiers get_crc_table() "
/**
*/
public";
%javamethodmodifiers gf2_matrix_times(unsigned long *mat, unsigned long vec) "
/**
*/
public";
%javamethodmodifiers gf2_matrix_square(unsigned long *square, unsigned long *mat) "
/**
*/
public";
%javamethodmodifiers crc32_combine(uLong crc1, uLong crc2, z_off_t len2) "
/**
*/
public";
%javamethodmodifiers crc32_combine64(uLong crc1, uLong crc2, z_off64_t len2) "
/**
*/
public";
%javamethodmodifiers rcv_free_row(NPP *npp, void *info) "
/**
*/
public";
%javamethodmodifiers npp_free_row(NPP *npp, NPPROW *p) "
/**
*/
public";
%javamethodmodifiers rcv_geq_row(NPP *npp, void *info) "
/**
*/
public";
%javamethodmodifiers npp_geq_row(NPP *npp, NPPROW *p) "
/**
*/
public";
%javamethodmodifiers rcv_leq_row(NPP *npp, void *info) "
/**
* npp_leq_row - process row of 'not greater than' type .
* SYNOPSIS
* #include \"glpnpp.h\" void npp_leq_row(NPP *npp, NPPROW *p);
* DESCRIPTION
* The routine npp_leq_row processes row p, which is 'not greater than' inequality constraint:
* (L[p] <=) sum a[p,j] x[j] <= U[p], (1) j
* where L[p] < U[p], and lower bound may not exist (L[p] = +oo).
* PROBLEM TRANSFORMATION
* Constraint (1) can be replaced by equality constraint:
* sum a[p,j] x[j] + s = L[p], (2) j
* where
* 0 <= s (<= U[p] - L[p]) (3)
* is a non-negative slack variable.
* Since in the primal system there appears column s having the only non-zero coefficient in row p, in the dual system there appears a new row:
* (+1) pi[p] + lambda = 0, (4)
* where (+1) is coefficient of column s in row p, pi[p] is multiplier of row p, lambda is multiplier of column q, 0 is coefficient of column s in the objective row.
* RECOVERING BASIC SOLUTION
* Status of row p in solution to the original problem is determined by its status and status of column q in solution to the transformed problem as follows:
* +-----------------------------------+---------------+ | Transformed problem | Original problem | +--------------+-----------------+---------------+ | Status of row p | Status of column s | Status of row p | +--------------+-----------------+---------------+ | GLP_BS | GLP_BS | N/A | | GLP_BS | GLP_NL | GLP_BS | | GLP_BS | GLP_NU | GLP_BS | | GLP_NS | GLP_BS | GLP_BS | | GLP_NS | GLP_NL | GLP_NU | | GLP_NS | GLP_NU | GLP_NL | +--------------+-----------------+---------------+
* Value of row multiplier pi[p] in solution to the original problem is the same as in solution to the transformed problem.
*
In solution to the transformed problem row p and column q cannot be basic at the same time; otherwise the basis matrix would have two linear dependent columns: unity column of auxiliary variable of row p and unity column of variable s.Though in the transformed problem row p is equality constraint, it may be basic due to primal degeneracy.
* RECOVERING INTERIOR-POINT SOLUTION
* Value of row multiplier pi[p] in solution to the original problem is the same as in solution to the transformed problem.
* RECOVERING MIP SOLUTION
* None needed.
*/
public";
%javamethodmodifiers npp_leq_row(NPP *npp, NPPROW *p) "
/**
*/
public";
%javamethodmodifiers rcv_free_col(NPP *npp, void *info) "
/**
*/
public";
%javamethodmodifiers npp_free_col(NPP *npp, NPPCOL *q) "
/**
*/
public";
%javamethodmodifiers rcv_lbnd_col(NPP *npp, void *info) "
/**
*/
public";
%javamethodmodifiers npp_lbnd_col(NPP *npp, NPPCOL *q) "
/**
*/
public";
%javamethodmodifiers rcv_ubnd_col(NPP *npp, void *info) "
/**
* npp_ubnd_col - process column with upper bound .
* SYNOPSIS
* #include \"glpnpp.h\" void npp_ubnd_col(NPP *npp, NPPCOL *q);
* DESCRIPTION
* The routine npp_ubnd_col processes column q, which has upper bound:
* (l[q] <=) x[q] <= u[q], (1)
* where l[q] < u[q], and lower bound may not exist (l[q] = -oo).
* PROBLEM TRANSFORMATION
* Column q can be replaced as follows:
* x[q] = u[q] - s, (2)
* where
* 0 <= s (<= u[q] - l[q]) (3)
* is a non-negative variable.
* Substituting x[q] from (2) into the objective row, we have:
* z = sum c[j] x[j] + c0 = j
* = sum c[j] x[j] + c[q] x[q] + c0 = j!=q
* = sum c[j] x[j] + c[q] (u[q] - s) + c0 = j!=q
* = sum c[j] x[j] - c[q] s + c~0,
* where
* c~0 = c0 + c[q] u[q] (4)
* is the constant term of the objective in the transformed problem. Similarly, substituting x[q] into constraint row i, we have:
* L[i] <= sum a[i,j] x[j] <= U[i] ==> j
* L[i] <= sum a[i,j] x[j] + a[i,q] x[q] <= U[i] ==> j!=q
* L[i] <= sum a[i,j] x[j] + a[i,q] (u[q] - s) <= U[i] ==> j!=q
* L~[i] <= sum a[i,j] x[j] - a[i,q] s <= U~[i], j!=q
* where
* L~[i] = L[i] - a[i,q] u[q], U~[i] = U[i] - a[i,q] u[q] (5)
* are lower and upper bounds of row i in the transformed problem, resp.
* Note that in the transformed problem coefficients c[q] and a[i,q] change their sign. Thus, the row of the dual system corresponding to column q:
* sum a[i,q] pi[i] + lambda[q] = c[q] (6) i
* in the transformed problem becomes the following:
* sum (-a[i,q]) pi[i] + lambda[s] = -c[q]. (7) i
* Therefore:
* lambda[q] = - lambda[s], (8)
* where lambda[q] is multiplier for column q, lambda[s] is multiplier for column s.
* RECOVERING BASIC SOLUTION
* With respect to (8) status of column q in solution to the original problem is determined by status of column s in solution to the transformed problem as follows:
* +--------------------+-----------------+ | Status of column s | Status of column q | | (transformed problem) | (original problem) | +--------------------+-----------------+ | GLP_BS | GLP_BS | | GLP_NL | GLP_NU | | GLP_NU | GLP_NL | +--------------------+-----------------+
* Value of column q is computed with formula (2).
* RECOVERING INTERIOR-POINT SOLUTION
* Value of column q is computed with formula (2).
* RECOVERING MIP SOLUTION
* Value of column q is computed with formula (2).
*/
public";
%javamethodmodifiers npp_ubnd_col(NPP *npp, NPPCOL *q) "
/**
*/
public";
%javamethodmodifiers rcv_dbnd_col(NPP *npp, void *info) "
/**
*/
public";
%javamethodmodifiers npp_dbnd_col(NPP *npp, NPPCOL *q) "
/**
*/
public";
%javamethodmodifiers rcv_fixed_col(NPP *npp, void *info) "
/**
*/
public";
%javamethodmodifiers npp_fixed_col(NPP *npp, NPPCOL *q) "
/**
*/
public";
%javamethodmodifiers rcv_make_equality(NPP *npp, void *info) "
/**
*/
public";
%javamethodmodifiers npp_make_equality(NPP *npp, NPPROW *p) "
/**
*/
public";
%javamethodmodifiers rcv_make_fixed(NPP *npp, void *info) "
/**
*/
public";
%javamethodmodifiers npp_make_fixed(NPP *npp, NPPCOL *q) "
/**
*/
public";
%javamethodmodifiers glp_set_col_kind(glp_prob *mip, int j, int kind) "
/**
* glp_set_col_kind - set (change) column kind .
* SYNOPSIS
* void glp_set_col_kind(glp_prob *mip, int j, int kind);
* DESCRIPTION
* The routine glp_set_col_kind sets (changes) the kind of j-th column (structural variable) as specified by the parameter kind:
* GLP_CV - continuous variable; GLP_IV - integer variable; GLP_BV - binary variable.
*/
public";
%javamethodmodifiers glp_get_col_kind(glp_prob *mip, int j) "
/**
* glp_get_col_kind - retrieve column kind .
* SYNOPSIS
* int glp_get_col_kind(glp_prob *mip, int j);
* RETURNS
* The routine glp_get_col_kind returns the kind of j-th column, i.e. the kind of corresponding structural variable, as follows:
* GLP_CV - continuous variable; GLP_IV - integer variable; GLP_BV - binary variable
*/
public";
%javamethodmodifiers glp_get_num_int(glp_prob *mip) "
/**
* glp_get_num_int - retrieve number of integer columns .
* SYNOPSIS
* int glp_get_num_int(glp_prob *mip);
* RETURNS
* The routine glp_get_num_int returns the current number of columns, which are marked as integer.
*/
public";
%javamethodmodifiers glp_get_num_bin(glp_prob *mip) "
/**
* glp_get_num_bin - retrieve number of binary columns .
* SYNOPSIS
* int glp_get_num_bin(glp_prob *mip);
* RETURNS
* The routine glp_get_num_bin returns the current number of columns, which are marked as binary.
*/
public";
%javamethodmodifiers solve_mip(glp_prob *P, const glp_iocp *parm, glp_prob *P0, NPP *npp) "
/**
* glp_intopt - solve MIP problem with the branch-and-bound method .
* SYNOPSIS
* int glp_intopt(glp_prob *P, const glp_iocp *parm);
* DESCRIPTION
* The routine glp_intopt is a driver to the MIP solver based on the branch-and-bound method.
* On entry the problem object should contain optimal solution to LP relaxation (which can be obtained with the routine glp_simplex).
* The MIP solver has a set of control parameters. Values of the control parameters can be passed in a structure glp_iocp, which the parameter parm points to.
* The parameter parm can be specified as NULL, in which case the MIP solver uses default settings.
* RETURNS
* 0 The MIP problem instance has been successfully solved. This code does not necessarily mean that the solver has found optimal solution. It only means that the solution process was successful.
* GLP_EBOUND Unable to start the search, because some double-bounded variables have incorrect bounds or some integer variables have non-integer (fractional) bounds.
* GLP_EROOT Unable to start the search, because optimal basis for initial LP relaxation is not provided.
* GLP_EFAIL The search was prematurely terminated due to the solver failure.
* GLP_EMIPGAP The search was prematurely terminated, because the relative mip gap tolerance has been reached.
* GLP_ETMLIM The search was prematurely terminated, because the time limit has been exceeded.
* GLP_ENOPFS The MIP problem instance has no primal feasible solution (only if the MIP presolver is used).
* GLP_ENODFS LP relaxation of the MIP problem instance has no dual feasible solution (only if the MIP presolver is used).
* GLP_ESTOP The search was prematurely terminated by application.
*/
public";
%javamethodmodifiers preprocess_and_solve_mip(glp_prob *P, const glp_iocp *parm) "
/**
*/
public";
%javamethodmodifiers _glp_intopt1(glp_prob *P, const glp_iocp *parm) "
/**
*/
public";
%javamethodmodifiers glp_intopt(glp_prob *P, const glp_iocp *parm) "
/**
*/
public";
%javamethodmodifiers glp_init_iocp(glp_iocp *parm) "
/**
* glp_init_iocp - initialize integer optimizer control parameters .
* SYNOPSIS
* void glp_init_iocp(glp_iocp *parm);
* DESCRIPTION
* The routine glp_init_iocp initializes control parameters, which are used by the integer optimizer, with default values.
* Default values of the control parameters are stored in a glp_iocp structure, which the parameter parm points to.
*/
public";
%javamethodmodifiers glp_mip_status(glp_prob *mip) "
/**
* glp_mip_status - retrieve status of MIP solution .
* SYNOPSIS
* int glp_mip_status(glp_prob *mip);
* RETURNS
* The routine lpx_mip_status reports the status of MIP solution found by the branch-and-bound solver as follows:
* GLP_UNDEF - MIP solution is undefined; GLP_OPT - MIP solution is integer optimal; GLP_FEAS - MIP solution is integer feasible but its optimality (or non-optimality) has not been proven, perhaps due to premature termination of the search; GLP_NOFEAS - problem has no integer feasible solution (proven by the solver).
*/
public";
%javamethodmodifiers glp_mip_obj_val(glp_prob *mip) "
/**
* glp_mip_obj_val - retrieve objective value (MIP solution) .
* SYNOPSIS
* double glp_mip_obj_val(glp_prob *mip);
* RETURNS
* The routine glp_mip_obj_val returns value of the objective function for MIP solution.
*/
public";
%javamethodmodifiers glp_mip_row_val(glp_prob *mip, int i) "
/**
* glp_mip_row_val - retrieve row value (MIP solution) .
* SYNOPSIS
* double glp_mip_row_val(glp_prob *mip, int i);
* RETURNS
* The routine glp_mip_row_val returns value of the auxiliary variable associated with i-th row.
*/
public";
%javamethodmodifiers glp_mip_col_val(glp_prob *mip, int j) "
/**
* glp_mip_col_val - retrieve column value (MIP solution) .
* SYNOPSIS
* double glp_mip_col_val(glp_prob *mip, int j);
* RETURNS
* The routine glp_mip_col_val returns value of the structural variable associated with j-th column.
*/
public";
%javamethodmodifiers glp_open(const char *name, const char *mode) "
/**
* glp_open - open stream .
* SYNOPSIS
* glp_file *glp_open(const char *name, const char *mode);
* DESCRIPTION
* The routine glp_open opens a file whose name is a string pointed to by name and associates a stream with it.
* The following special filenames are recognized by the routine (this feature is platform independent):
* \"/dev/null\" empty (null) file; \"/dev/stdin\" standard input stream; \"/dev/stdout\" standard output stream; \"/dev/stderr\" standard error stream.
* If the specified filename is ended with \".gz\", it is assumed that the file is in gzipped format. In this case the file is compressed or decompressed by the I/O routines \"on the fly\".
* The parameter mode points to a string, which indicates the open mode and should be one of the following:
* \"r\" open text file for reading; \"w\" truncate to zero length or create text file for writing; \"a\" append, open or create text file for writing at end-of-file; \"rb\" open binary file for reading; \"wb\" truncate to zero length or create binary file for writing; \"ab\" append, open or create binary file for writing at end-of-file.
* RETURNS
* The routine glp_open returns a pointer to the object controlling the stream. If the operation fails, the routine returns NULL.
*/
public";
%javamethodmodifiers glp_eof(glp_file *f) "
/**
* glp_eof - test end-of-file indicator .
* SYNOPSIS
* int glp_eof(glp_file *f);
* DESCRIPTION
* The routine glp_eof tests the end-of-file indicator for the stream pointed to by f.
* RETURNS
* The routine glp_eof returns non-zero if and only if the end-of-file indicator is set for the specified stream.
*/
public";
%javamethodmodifiers glp_ioerr(glp_file *f) "
/**
* glp_ioerr - test I/O error indicator .
* SYNOPSIS
* int glp_ioerr(glp_file *f);
* DESCRIPTION
* The routine glp_ioerr tests the I/O error indicator for the stream pointed to by f.
* RETURNS
* The routine glp_ioerr returns non-zero if and only if the I/O error indicator is set for the specified stream.
*/
public";
%javamethodmodifiers glp_read(glp_file *f, void *buf, int nnn) "
/**
* glp_read - read data from stream .
* SYNOPSIS
* int glp_read(glp_file *f, void *buf, int nnn);
* DESCRIPTION
* The routine glp_read reads, into the buffer pointed to by buf, up to nnn bytes, from the stream pointed to by f.
* RETURNS
* The routine glp_read returns the number of bytes successfully read (which may be less than nnn). If an end-of-file is encountered, the end-of-file indicator for the stream is set and glp_read returns zero. If a read error occurs, the error indicator for the stream is set and glp_read returns a negative value.
*/
public";
%javamethodmodifiers glp_getc(glp_file *f) "
/**
* glp_getc - read character from stream .
* SYNOPSIS
* int glp_getc(glp_file *f);
* DESCRIPTION
* The routine glp_getc obtains a next character as an unsigned char converted to an int from the input stream pointed to by f.
* RETURNS
* The routine glp_getc returns the next character obtained. However, if an end-of-file is encountered or a read error occurs, the routine returns EOF. (An end-of-file and a read error can be distinguished by use of the routines glp_eof and glp_ioerr.)
*/
public";
%javamethodmodifiers do_flush(glp_file *f) "
/**
*/
public";
%javamethodmodifiers glp_write(glp_file *f, const void *buf, int nnn) "
/**
* glp_write - write data to stream .
* SYNOPSIS
* int glp_write(glp_file *f, const void *buf, int nnn);
* DESCRIPTION
* The routine glp_write writes, from the buffer pointed to by buf, up to nnn bytes, to the stream pointed to by f.
* RETURNS
* The routine glp_write returns the number of bytes successfully written (which is equal to nnn). If a write error occurs, the error indicator for the stream is set and glp_write returns a negative value.
*/
public";
%javamethodmodifiers glp_format(glp_file *f, const char *fmt,...) "
/**
* glp_format - write formatted data to stream .
* SYNOPSIS
* int glp_format(glp_file *f, const char *fmt, ...);
* DESCRIPTION
* The routine glp_format writes formatted data to the stream pointed to by f. The format control string pointed to by fmt specifies how subsequent arguments are converted for output.
* RETURNS
* The routine glp_format returns the number of characters written, or a negative value if an output error occurs.
*/
public";
%javamethodmodifiers glp_close(glp_file *f) "
/**
* glp_close - close stream .
* SYNOPSIS
* int glp_close(glp_file *f);
* DESCRIPTION
* The routine glp_close closes the stream pointed to by f.
* RETURNS
* If the operation was successful, the routine returns zero, otherwise non-zero.
*/
public";
%javamethodmodifiers dma(const char *func, void *ptr, size_t size) "
/**
*/
public";
%javamethodmodifiers glp_alloc(int n, int size) "
/**
* glp_alloc - allocate memory block .
* SYNOPSIS
* void *glp_alloc(int n, int size);
* DESCRIPTION
* The routine glp_alloc allocates a memory block of n * size bytes long.
* Note that being allocated the memory block contains arbitrary data (not binary zeros!).
* RETURNS
* The routine glp_alloc returns a pointer to the block allocated. To free this block the routine glp_free (not free!) must be used.
*/
public";
%javamethodmodifiers glp_realloc(void *ptr, int n, int size) "
/**
*/
public";
%javamethodmodifiers glp_free(void *ptr) "
/**
* glp_free - free (deallocate) memory block .
* SYNOPSIS
* void glp_free(void *ptr);
* DESCRIPTION
* The routine glp_free frees (deallocates) a memory block pointed to by ptr, which was previuosly allocated by the routine glp_alloc or reallocated by the routine glp_realloc.
*/
public";
%javamethodmodifiers glp_mem_limit(int limit) "
/**
* glp_mem_limit - set memory usage limit .
* SYNOPSIS
* void glp_mem_limit(int limit);
* DESCRIPTION
* The routine glp_mem_limit limits the amount of memory available for dynamic allocation (in GLPK routines) to limit megabytes.
*/
public";
%javamethodmodifiers glp_mem_usage(int *count, int *cpeak, size_t *total, size_t *tpeak) "
/**
* glp_mem_usage - get memory usage information .
* SYNOPSIS
* void glp_mem_usage(int *count, int *cpeak, size_t *total, size_t *tpeak);
* DESCRIPTION
* The routine glp_mem_usage reports some information about utilization of the memory by GLPK routines. Information is stored to locations specified by corresponding parameters (see below). Any parameter can be specified as NULL, in which case its value is not stored.
* *count is the number of the memory blocks currently allocated by the routines glp_malloc and glp_calloc (one call to glp_malloc or glp_calloc results in allocating one memory block).
* *cpeak is the peak value of *count reached since the initialization of the GLPK library environment.
* *total is the total amount, in bytes, of the memory blocks currently allocated by the routines glp_malloc and glp_calloc.
* *tpeak is the peak value of *total reached since the initialization of the GLPK library envirionment.
*/
public";
%javamethodmodifiers str2int(const char *str, int *val_) "
/**
* str2int - convert character string to value of int type .
* SYNOPSIS
* #include \"misc.h\" int str2int(const char *str, int *val);
* DESCRIPTION
* The routine str2int converts the character string str to a value of integer type and stores the value into location, which the parameter val points to (in the case of error content of this location is not changed).
* RETURNS
* The routine returns one of the following error codes:
* 0 - no error; 1 - value out of range; 2 - character string is syntactically incorrect.
*/
public";
%javamethodmodifiers glp_create_index(glp_prob *lp) "
/**
* glp_create_index - create the name index .
* SYNOPSIS
* void glp_create_index(glp_prob *lp);
* DESCRIPTION
* The routine glp_create_index creates the name index for the specified problem object. The name index is an auxiliary data structure, which is intended to quickly (i.e. for logarithmic time) find rows and columns by their names.
* This routine can be called at any time. If the name index already exists, the routine does nothing.
*/
public";
%javamethodmodifiers glp_find_row(glp_prob *lp, const char *name) "
/**
* glp_find_row - find row by its name .
* SYNOPSIS
* int glp_find_row(glp_prob *lp, const char *name);
* RETURNS
* The routine glp_find_row returns the ordinal number of a row, which is assigned (by the routine glp_set_row_name) the specified symbolic name. If no such row exists, the routine returns 0.
*/
public";
%javamethodmodifiers glp_find_col(glp_prob *lp, const char *name) "
/**
* glp_find_col - find column by its name .
* SYNOPSIS
* int glp_find_col(glp_prob *lp, const char *name);
* RETURNS
* The routine glp_find_col returns the ordinal number of a column, which is assigned (by the routine glp_set_col_name) the specified symbolic name. If no such column exists, the routine returns 0.
*/
public";
%javamethodmodifiers glp_delete_index(glp_prob *lp) "
/**
* glp_delete_index - delete the name index .
* SYNOPSIS
* void glp_delete_index(glp_prob *lp);
* DESCRIPTION
* The routine glp_delete_index deletes the name index previously created by the routine glp_create_index and frees the memory allocated to this auxiliary data structure.
* This routine can be called at any time. If the name index does not exist, the routine does nothing.
*/
public";
%javamethodmodifiers glp_minisat1(glp_prob *P) "
/**
*/
public";
%javamethodmodifiers sva_create_area(int n_max, int size) "
/**
*/
public";
%javamethodmodifiers sva_alloc_vecs(SVA *sva, int nnn) "
/**
*/
public";
%javamethodmodifiers sva_resize_area(SVA *sva, int delta) "
/**
*/
public";
%javamethodmodifiers sva_defrag_area(SVA *sva) "
/**
*/
public";
%javamethodmodifiers sva_more_space(SVA *sva, int m_size) "
/**
*/
public";
%javamethodmodifiers sva_enlarge_cap(SVA *sva, int k, int new_cap, int skip) "
/**
*/
public";
%javamethodmodifiers sva_reserve_cap(SVA *sva, int k, int new_cap) "
/**
*/
public";
%javamethodmodifiers sva_make_static(SVA *sva, int k) "
/**
*/
public";
%javamethodmodifiers sva_check_area(SVA *sva) "
/**
*/
public";
%javamethodmodifiers sva_delete_area(SVA *sva) "
/**
*/
public";
%javamethodmodifiers deflateInit_(z_streamp strm, int level, const char *version, int stream_size) "
/**
*/
public";
%javamethodmodifiers deflateInit2_(z_streamp strm, int level, int method, int windowBits, int memLevel, int strategy, const char *version, int stream_size) "
/**
*/
public";
%javamethodmodifiers deflateSetDictionary(z_streamp strm, const Bytef *dictionary, uInt dictLength) "
/**
*/
public";
%javamethodmodifiers deflateReset(z_streamp strm) "
/**
*/
public";
%javamethodmodifiers deflateSetHeader(z_streamp strm, gz_headerp head) "
/**
*/
public";
%javamethodmodifiers deflatePrime(z_streamp strm, int bits, int value) "
/**
*/
public";
%javamethodmodifiers deflateParams(z_streamp strm, int level, int strategy) "
/**
*/
public";
%javamethodmodifiers deflateTune(z_streamp strm, int good_length, int max_lazy, int nice_length, int max_chain) "
/**
*/
public";
%javamethodmodifiers deflateBound(z_streamp strm, uLong sourceLen) "
/**
*/
public";
%javamethodmodifiers putShortMSB(deflate_state *s, uInt b) "
/**
*/
public";
%javamethodmodifiers flush_pending(z_streamp strm) "
/**
*/
public";
%javamethodmodifiers deflate(z_streamp strm, int flush) "
/**
*/
public";
%javamethodmodifiers deflateEnd(z_streamp strm) "
/**
*/
public";
%javamethodmodifiers deflateCopy(z_streamp dest, z_streamp source) "
/**
*/
public";
%javamethodmodifiers read_buf(z_streamp strm, Bytef *buf, unsigned size) "
/**
*/
public";
%javamethodmodifiers lm_init(deflate_state *s) "
/**
*/
public";
%javamethodmodifiers longest_match(deflate_state *s, IPos cur_match) "
/**
*/
public";
%javamethodmodifiers fill_window(deflate_state *s) "
/**
*/
public";
%javamethodmodifiers deflate_stored(deflate_state *s, int flush) "
/**
*/
public";
%javamethodmodifiers deflate_fast(deflate_state *s, int flush) "
/**
*/
public";
%javamethodmodifiers deflate_slow(deflate_state *s, int flush) "
/**
*/
public";
%javamethodmodifiers deflate_rle(deflate_state *s, int flush) "
/**
*/
public";
%javamethodmodifiers deflate_huff(deflate_state *s, int flush) "
/**
*/
public";
%javamethodmodifiers adler32_combine_(uLong adler1, uLong adler2, z_off64_t len2) "
/**
*/
public";
%javamethodmodifiers adler32(uLong adler, const Bytef *buf, uInt len) "
/**
*/
public";
%javamethodmodifiers adler32_combine(uLong adler1, uLong adler2, z_off_t len2) "
/**
*/
public";
%javamethodmodifiers adler32_combine64(uLong adler1, uLong adler2, z_off64_t len2) "
/**
*/
public";
%javamethodmodifiers tr_static_init() "
/**
*/
public";
%javamethodmodifiers _tr_init(deflate_state *s) "
/**
*/
public";
%javamethodmodifiers init_block(deflate_state *s) "
/**
*/
public";
%javamethodmodifiers pqdownheap(deflate_state *s, ct_data *tree, int k) "
/**
*/
public";
%javamethodmodifiers gen_bitlen(deflate_state *s, tree_desc *desc) "
/**
*/
public";
%javamethodmodifiers gen_codes(ct_data *tree, int max_code, ushf *bl_count) "
/**
*/
public";
%javamethodmodifiers build_tree(deflate_state *s, tree_desc *desc) "
/**
*/
public";
%javamethodmodifiers scan_tree(deflate_state *s, ct_data *tree, int max_code) "
/**
*/
public";
%javamethodmodifiers send_tree(deflate_state *s, ct_data *tree, int max_code) "
/**
*/
public";
%javamethodmodifiers build_bl_tree(deflate_state *s) "
/**
*/
public";
%javamethodmodifiers send_all_trees(deflate_state *s, int lcodes, int dcodes, int blcodes) "
/**
*/
public";
%javamethodmodifiers _tr_stored_block(deflate_state *s, charf *buf, ulg stored_len, int last) "
/**
*/
public";
%javamethodmodifiers _tr_align(deflate_state *s) "
/**
*/
public";
%javamethodmodifiers _tr_flush_block(deflate_state *s, charf *buf, ulg stored_len, int last) "
/**
*/
public";
%javamethodmodifiers _tr_tally(deflate_state *s, unsigned dist, unsigned lc) "
/**
*/
public";
%javamethodmodifiers compress_block(deflate_state *s, ct_data *ltree, ct_data *dtree) "
/**
*/
public";
%javamethodmodifiers detect_data_type(deflate_state *s) "
/**
*/
public";
%javamethodmodifiers bi_reverse(unsigned code, int len) "
/**
*/
public";
%javamethodmodifiers bi_flush(deflate_state *s) "
/**
*/
public";
%javamethodmodifiers bi_windup(deflate_state *s) "
/**
*/
public";
%javamethodmodifiers copy_block(deflate_state *s, charf *buf, unsigned len, int header) "
/**
*/
public";
%javamethodmodifiers flip_cycle(RNG *rand) "
/**
*/
public";
%javamethodmodifiers rng_create_rand(void) "
/**
* rng_create_rand - create pseudo-random number generator .
* SYNOPSIS
* #include \"rng.h\" RNG *rng_create_rand(void);
* DESCRIPTION
* The routine rng_create_rand creates and initializes a pseudo-random number generator.
* RETURNS
* The routine returns a pointer to the generator created.
*/
public";
%javamethodmodifiers rng_init_rand(RNG *rand, int seed) "
/**
* rng_init_rand - initialize pseudo-random number generator .
* SYNOPSIS
* #include \"rng.h\" void rng_init_rand(RNG *rand, int seed);
* DESCRIPTION
* The routine rng_init_rand initializes the pseudo-random number generator. The parameter seed may be any integer number. Note that on creating the generator this routine is called with the parameter seed equal to 1.
*/
public";
%javamethodmodifiers rng_next_rand(RNG *rand) "
/**
* rng_next_rand - obtain pseudo-random integer in the range [0, 2^31-1] .
* SYNOPSIS
* #include \"rng.h\" int rng_next_rand(RNG *rand);
* RETURNS
* The routine rng_next_rand returns a next pseudo-random integer which is uniformly distributed between 0 and 2^31-1, inclusive. The period length of the generated numbers is 2^85 - 2^30. The low order bits of the generated numbers are just as random as the high-order bits.
*/
public";
%javamethodmodifiers rng_unif_rand(RNG *rand, int m) "
/**
*/
public";
%javamethodmodifiers rng_delete_rand(RNG *rand) "
/**
* rng_delete_rand - delete pseudo-random number generator .
* SYNOPSIS
* #include \"rng.h\" void rng_delete_rand(RNG *rand);
* DESCRIPTION
* The routine rng_delete_rand frees all the memory allocated to the specified pseudo-random number generator.
*/
public";
%javamethodmodifiers tls_set_ptr(void *ptr) "
/**
* tls_set_ptr - store global pointer in TLS .
* SYNOPSIS
* #include \"env.h\" void tls_set_ptr(void *ptr);
* DESCRIPTION
* The routine tls_set_ptr stores a pointer specified by the parameter ptr in the Thread Local Storage (TLS).
*/
public";
%javamethodmodifiers tls_get_ptr(void) "
/**
* tls_get_ptr - retrieve global pointer from TLS .
* SYNOPSIS
* #include \"env.h\" void *tls_get_ptr(void);
* RETURNS
* The routine tls_get_ptr returns a pointer previously stored by the routine tls_set_ptr. If the latter has not been called yet, NULL is returned.
*/
public";
%javamethodmodifiers npp_clean_prob(NPP *npp) "
/**
* npp_clean_prob - perform initial LP/MIP processing .
* SYNOPSIS
* #include \"glpnpp.h\" void npp_clean_prob(NPP *npp);
* DESCRIPTION
* The routine npp_clean_prob performs initial LP/MIP processing that currently includes:
* 1) removing free rows;
* 2) replacing double-sided constraint rows with almost identical bounds, by equality constraint rows;
* 3) removing fixed columns;
* 4) replacing double-bounded columns with almost identical bounds by fixed columns and removing those columns;
* 5) initial processing constraint coefficients (not implemented);
* 6) initial processing objective coefficients (not implemented).
*/
public";
%javamethodmodifiers npp_process_row(NPP *npp, NPPROW *row, int hard) "
/**
* npp_process_row - perform basic row processing .
* SYNOPSIS
* #include \"glpnpp.h\" int npp_process_row(NPP *npp, NPPROW *row, int hard);
* DESCRIPTION
* The routine npp_process_row performs basic row processing that currently includes:
* 1) removing empty row;
* 2) removing equality constraint row singleton and corresponding column;
* 3) removing inequality constraint row singleton and corresponding column if it was fixed;
* 4) performing general row analysis;
* 5) removing redundant row bounds;
* 6) removing forcing row and corresponding columns;
* 7) removing row which becomes free due to redundant bounds;
* 8) computing implied bounds for all columns in the row and using them to strengthen current column bounds (MIP only, optional, performed if the flag hard is on).
* Additionally the routine may activate affected rows and/or columns for further processing.
* RETURNS
* 0 success;
* GLP_ENOPFS primal/integer infeasibility detected;
* GLP_ENODFS dual infeasibility detected.
*/
public";
%javamethodmodifiers npp_improve_bounds(NPP *npp, NPPROW *row, int flag) "
/**
* npp_improve_bounds - improve current column bounds .
* SYNOPSIS
* #include \"glpnpp.h\" int npp_improve_bounds(NPP *npp, NPPROW *row, int flag);
* DESCRIPTION
* The routine npp_improve_bounds analyzes specified row (inequality or equality constraint) to determine implied column bounds and then uses these bounds to improve (strengthen) current column bounds.
* If the flag is on and current column bounds changed significantly or the column was fixed, the routine activate rows affected by the column for further processing. (This feature is intended to be used in the main loop of the routine npp_process_row.)
* NOTE: This operation can be used for MIP problem only.
* RETURNS
* The routine npp_improve_bounds returns the number of significantly changed bounds plus the number of column having been fixed due to bound improvements. However, if the routine detects primal/integer infeasibility, it returns a negative value.
*/
public";
%javamethodmodifiers npp_process_col(NPP *npp, NPPCOL *col) "
/**
* npp_process_col - perform basic column processing .
* SYNOPSIS
* #include \"glpnpp.h\" int npp_process_col(NPP *npp, NPPCOL *col);
* DESCRIPTION
* The routine npp_process_col performs basic column processing that currently includes:
* 1) fixing and removing empty column;
* 2) removing column singleton, which is implied slack variable, and corresponding row if it becomes free;
* 3) removing bounds of column, which is implied free variable, and replacing corresponding row by equality constraint.
* Additionally the routine may activate affected rows and/or columns for further processing.
* RETURNS
* 0 success;
* GLP_ENOPFS primal/integer infeasibility detected;
* GLP_ENODFS dual infeasibility detected.
*/
public";
%javamethodmodifiers npp_process_prob(NPP *npp, int hard) "
/**
* npp_process_prob - perform basic LP/MIP processing .
* SYNOPSIS
* #include \"glpnpp.h\" int npp_process_prob(NPP *npp, int hard);
* DESCRIPTION
* The routine npp_process_prob performs basic LP/MIP processing that currently includes:
* 1) initial LP/MIP processing (see the routine npp_clean_prob),
* 2) basic row processing (see the routine npp_process_row), and
* 3) basic column processing (see the routine npp_process_col).
* If the flag hard is on, the routine attempts to improve current column bounds multiple times within the main processing loop, in which case this feature may take a time. Otherwise, if the flag hard is off, improving column bounds is performed only once at the end of the main loop. (Note that this feature is used for MIP only.)
* The routine uses two sets: the set of active rows and the set of active columns. Rows/columns are marked by a flag (the field temp in NPPROW/NPPCOL). If the flag is non-zero, the row/column is active, in which case it is placed in the beginning of the row/column list; otherwise, if the flag is zero, the row/column is inactive, in which case it is placed in the end of the row/column list. If a row/column being currently processed may affect other rows/columns, the latters are activated for further processing.
* RETURNS
* 0 success;
* GLP_ENOPFS primal/integer infeasibility detected;
* GLP_ENODFS dual infeasibility detected.
*/
public";
%javamethodmodifiers npp_simplex(NPP *npp, const glp_smcp *parm) "
/**
*/
public";
%javamethodmodifiers npp_integer(NPP *npp, const glp_iocp *parm) "
/**
*/
public";
%javamethodmodifiers lux_create(int n) "
/**
*/
public";
%javamethodmodifiers initialize(LUX *lux, int(*col)(void *info, int j, int ind[], mpq_t val[]), void *info, LUXWKA *wka) "
/**
*/
public";
%javamethodmodifiers find_pivot(LUX *lux, LUXWKA *wka) "
/**
*/
public";
%javamethodmodifiers eliminate(LUX *lux, LUXWKA *wka, LUXELM *piv, int flag[], mpq_t work[]) "
/**
*/
public";
%javamethodmodifiers lux_decomp(LUX *lux, int(*col)(void *info, int j, int ind[], mpq_t val[]), void *info) "
/**
*/
public";
%javamethodmodifiers lux_f_solve(LUX *lux, int tr, mpq_t x[]) "
/**
*/
public";
%javamethodmodifiers lux_v_solve(LUX *lux, int tr, mpq_t x[]) "
/**
*/
public";
%javamethodmodifiers lux_solve(LUX *lux, int tr, mpq_t x[]) "
/**
*/
public";
%javamethodmodifiers lux_delete(LUX *lux) "
/**
*/
public";
%javamethodmodifiers glp_mpl_alloc_wksp(void) "
/**
*/
public";
%javamethodmodifiers _glp_mpl_init_rand(glp_tran *tran, int seed) "
/**
*/
public";
%javamethodmodifiers glp_mpl_read_model(glp_tran *tran, const char *fname, int skip) "
/**
*/
public";
%javamethodmodifiers glp_mpl_read_data(glp_tran *tran, const char *fname) "
/**
*/
public";
%javamethodmodifiers glp_mpl_generate(glp_tran *tran, const char *fname) "
/**
*/
public";
%javamethodmodifiers glp_mpl_build_prob(glp_tran *tran, glp_prob *prob) "
/**
*/
public";
%javamethodmodifiers glp_mpl_postsolve(glp_tran *tran, glp_prob *prob, int sol) "
/**
*/
public";
%javamethodmodifiers glp_mpl_free_wksp(glp_tran *tran) "
/**
*/
public";
%javamethodmodifiers glp_init_env(void) "
/**
* glp_init_env - initialize GLPK environment .
* SYNOPSIS
* int glp_init_env(void);
* DESCRIPTION
* The routine glp_init_env initializes the GLPK environment. Normally the application program does not need to call this routine, because it is called automatically on the first call to any API routine.
* RETURNS
* The routine glp_init_env returns one of the following codes:
* 0 - initialization successful; 1 - environment has been already initialized; 2 - initialization failed (insufficient memory); 3 - initialization failed (unsupported programming model).
*/
public";
%javamethodmodifiers get_env_ptr(void) "
/**
* get_env_ptr - retrieve pointer to environment block .
* SYNOPSIS
* #include \"env.h\" ENV *get_env_ptr(void);
* DESCRIPTION
* The routine get_env_ptr retrieves and returns a pointer to the GLPK environment block.
* If the GLPK environment has not been initialized yet, the routine performs initialization. If initialization fails, the routine prints an error message to stderr and terminates the program.
* RETURNS
* The routine returns a pointer to the environment block.
*/
public";
%javamethodmodifiers glp_version(void) "
/**
* glp_version - determine library version .
* SYNOPSIS
* const char *glp_version(void);
* RETURNS
* The routine glp_version returns a pointer to a null-terminated character string, which specifies the version of the GLPK library in the form \"X.Y\", where X is the major version number, and Y is the minor version number, for example, \"4.16\".
*/
public";
%javamethodmodifiers glp_free_env(void) "
/**
* glp_free_env - free GLPK environment .
* SYNOPSIS
* int glp_free_env(void);
* DESCRIPTION
* The routine glp_free_env frees all resources used by GLPK routines (memory blocks, etc.) which are currently still in use.
* Normally the application program does not need to call this routine, because GLPK routines always free all unused resources. However, if the application program even has deleted all problem objects, there will be several memory blocks still allocated for the library needs. For some reasons the application program may want GLPK to free this memory, in which case it should call glp_free_env.
* Note that a call to glp_free_env invalidates all problem objects as if no GLPK routine were called.
* RETURNS
* 0 - termination successful; 1 - environment is inactive (was not initialized).
*/
public";
%javamethodmodifiers ascnt1(struct relax4_csa *csa, int dm, int *delx, int *nlabel, int *feasbl, int *svitch, int nscan, int curnode, int *prevnode) "
/**
* RELAX-IV (version of October 1994) .
* ascnt1 - multi-node price adjustment for positive deficit case
* PURPOSE
* This routine implements the relaxation method of Bertsekas and Tseng (see [1], [2]) for linear cost ordinary network flow problems.
* [1] Bertsekas, D. P., \"A Unified Framework for Primal-Dual Methods\" Mathematical Programming, Vol. 32, 1985, pp. 125-145. [2] Bertsekas, D. P., and Tseng, P., \"Relaxation Methods for
Minimum Cost\" Operations Research, Vol. 26, 1988, pp. 93-114.
* The relaxation method is also described in the books:
* [3] Bertsekas, D. P., \"Linear Network Optimization: Algorithms and
Codes\" MIT Press, 1991. [4] Bertsekas, D. P. and Tsitsiklis, J. N., \"Parallel and Distributed
Computation: Numerical Methods\", Prentice-Hall, 1989. [5] Bertsekas, D. P., \"Network Optimization: Continuous and Discrete
Models\", Athena Scientific, 1998.
* RELEASE NOTE
* This version of relaxation code has option for a special crash procedure for the initial price-flow pair. This is recommended for difficult problems where the default initialization results in long running times. crash = 1 corresponds to an auction/shortest path method
* These initializations are recommended in the absence of any prior information on a favorable initial flow-price vector pair that satisfies complementary slackness.
* The relaxation portion of the code differs from the code RELAXT-III and other earlier relaxation codes in that it maintains the set of nodes with nonzero deficit in a fifo queue. Like its predecessor RELAXT-III, this code maintains a linked list of balanced (i.e., of zero reduced cost) arcs so to reduce the work in labeling and scanning. Unlike RELAXT-III, it does not use selectively shortest path iterations for initialization.
* SOURCE
* The original Fortran code was written by Dimitri P. Bertsekas and Paul Tseng, with a contribution by Jonathan Eckstein in the phase II initialization. The original Fortran routine AUCTION was written by Dimitri P. Bertsekas and is based on the method described in the paper:
* [6] Bertsekas, D. P., \"An Auction/Sequential Shortest Path Algorithm
for the Minimum Cost Flow Problem\", LIDS Report P-2146, MIT, Nov. 1992.
* For inquiries about the original Fortran code, please contact:
* Dimitri P. Bertsekas Laboratory for information and decision systems Massachusetts Institute of Technology Cambridge, MA 02139 (617) 253-7267, dimitrib@mit.edu
* This code is the result of translation of the original Fortran code. The translation was made by Andrew Makhorin mao@gnu.org.
* USER GUIDELINES
* This routine is in the public domain to be used only for research purposes. It cannot be used as part of a commercial product, or to satisfy in any part commercial delivery requirements to government or industry, without prior agreement with the authors. Users are requested to acknowledge the authorship of the code, and the relaxation method.
* No modification should be made to this code other than the minimal necessary to make it compatible with specific platforms.
* INPUT PARAMETERS (see notes 1, 2, 4)
* n = number of nodes na = number of arcs large = a very large integer to represent infinity (see note 3) repeat = true if initialization is to be skipped (false otherwise) crash = 0 if default initialization is used 1 if auction initialization is used startn[j] = starting node for arc j, j = 1,...,na endn[j] = ending node for arc j, j = 1,...,na fou[i] = first arc out of node i, i = 1,...,n nxtou[j] = next arc out of the starting node of arc j, j = 1,...,na fin[i] = first arc into node i, i = 1,...,n nxtin[j] = next arc into the ending node of arc j, j = 1,...,na
* UPDATED PARAMETERS (see notes 1, 3, 4)
* rc[j] = reduced cost of arc j, j = 1,...,na u[j] = capacity of arc j on input and (capacity of arc j) - x[j] on output, j = 1,...,na dfct[i] = demand at node i on input and zero on output, i = 1,...,n
* OUTPUT PARAMETERS (see notes 1, 3, 4)
* x[j] = flow on arc j, j = 1,...,na nmultinode = number of multinode relaxation iterations in RELAX4 iter = number of relaxation iterations in RELAX4 num_augm = number of flow augmentation steps in RELAX4 num_ascnt = number of multinode ascent steps in RELAX4 nsp = number of auction/shortest path iterations
* WORKING PARAMETERS (see notes 1, 4, 5)
* label[1+n], prdcsr[1+n], save[1+na], tfstou[1+n], tnxtou[1+na], tfstin[1+n], tnxtin[1+na], nxtqueue[1+n], scan[1+n], mark[1+n], extend_arc[1+n], sb_level[1+n], sb_arc[1+n]
* RETURNS
* 0 = normal return 1,...,8 = problem is found to be infeasible
* NOTE 1
* To run in limited memory systems, declare the arrays startn, endn, nxtin, nxtou, fin, fou, label, prdcsr, save, tfstou, tnxtou, tfstin, tnxtin, ddpos, ddneg, nxtqueue as short instead.
* NOTE 2
* This routine makes no effort to initialize with a favorable x from amongst those flow vectors that satisfy complementary slackness with the initial reduced cost vector rc. If a favorable x is known, then it can be passed, together with the corresponding arrays u and dfct, to this routine directly. This, however, requires that the capacity tightening portion and the flow initialization portion of this routine (up to line labeled 90) be skipped.
* NOTE 3
* All problem data should be less than large in magnitude, and large should be less than, say, 1/4 the largest int of the machine used. This will guard primarily against overflow in uncapacitated problems where the arc capacities are taken finite but very large. Note, however, that as in all codes operating with integers, overflow may occur if some of the problem data takes very large values.
* NOTE 4
* [This note being specific to Fortran was removed.-A.M.]
* NOTE 5
* ddpos and ddneg are arrays that give the directional derivatives for all positive and negative single-node price changes. These are used only in phase II of the initialization procedure, before the linked list of balanced arcs comes to play. Therefore, to reduce storage, they are equivalence to tfstou and tfstin, which are of the same size (number of nodes) and are used only after the tree comes into use.
* PURPOSE
* This subroutine performs the multi-node price adjustment step for the case where the scanned nodes have positive deficit. It first checks if decreasing the price of the scanned nodes increases the dual cost. If yes, then it decreases the price of all scanned nodes. There are two possibilities for price decrease: if switch = true, then the set of scanned nodes corresponds to an elementary direction of maximal rate of ascent, in which case the price of all scanned nodes are decreased until the next breakpoint in the dual cost is encountered. At this point, some arc becomes balanced and more node(s) are added to the labeled set and the subroutine is exited. If switch = false, then the price of all scanned nodes are decreased until the rate of ascent becomes negative (this corresponds to the price adjustment step in which both the line search and the degenerate ascent iteration are implemented).
* INPUT PARAMETERS
* dm = total deficit of scanned nodes switch = true if labeling is to continue after price change nscan = number of scanned nodes curnode = most recently scanned node n = number of nodes na = number of arcs large = a very large integer to represent infinity (see note 3) startn[i] = starting node for the i-th arc, i = 1,...,na endn[i] = ending node for the i-th arc, i = 1,...,na fou[i] = first arc leaving i-th node, i = 1,...,n nxtou[i] = next arc leaving the starting node of j-th arc, i = 1,...,na fin[i] = first arc entering i-th node, i = 1,...,n nxtin[i] = next arc entering the ending node of j-th arc, i = 1,...,na
* UPDATED PARAMETERS
* delx = a lower estimate of the total flow on balanced arcs in the scanned-nodes cut nlabel = number of labeled nodes feasbl = false if problem is found to be infeasible prevnode = the node before curnode in queue rc[j] = reduced cost of arc j, j = 1,...,na u[j] = residual capacity of arc j, j = 1,...,na x[j] = flow on arc j, j = 1,...,na dfct[i] = deficit at node i, i = 1,...,n label[k] = k-th node labeled, k = 1,...,nlabel prdcsr[i] = predecessor of node i in tree of labeled nodes (0 if i is unlabeled), i = 1,...,n tfstou[i] = first balanced arc out of node i, i = 1,...,n tnxtou[j] = next balanced arc out of the starting node of arc j, j = 1,...,na tfstin[i] = first balanced arc into node i, i = 1,...,n tnxtin[j] = next balanced arc into the ending node of arc j, j = 1,...,na nxtqueue[i] = node following node i in the fifo queue (0 if node is not in the queue), i = 1,...,n scan[i] = true if node i is scanned, i = 1,...,n mark[i] = true if node i is labeled, i = 1,...,n
* WORKING PARAMETERS
* save[1+na]
*/
public";
%javamethodmodifiers ascnt2(struct relax4_csa *csa, int dm, int *delx, int *nlabel, int *feasbl, int *svitch, int nscan, int curnode, int *prevnode) "
/**
* ascnt2 - multi-node price adjustment for negative deficit case .
* PURPOSE
* This routine is analogous to ascnt1 but for the case where the scanned nodes have negative deficit.
*/
public";
%javamethodmodifiers auction(struct relax4_csa *csa) "
/**
* auction - compute good initial flow and prices .
* PURPOSE
* This subroutine uses a version of the auction algorithm for min cost network flow to compute a good initial flow and prices for the problem.
* INPUT PARAMETERS
* n = number of nodes na = number of arcs large = a very large integer to represent infinity (see note 3) startn[i] = starting node for the i-th arc, i = 1,...,na endn[i] = ending node for the i-th arc, i = 1,...,na fou[i] = first arc leaving i-th node, i = 1,...,n nxtou[i] = next arc leaving the starting node of j-th arc, i = 1,...,na fin[i] = first arc entering i-th node, i = 1,...,n nxtin[i] = next arc entering the ending node of j-th arc, i = 1,...,na
* UPDATED PARAMETERS
* rc[j] = reduced cost of arc j, j = 1,...,na u[j] = residual capacity of arc j, j = 1,...,na x[j] = flow on arc j, j = 1,...,na dfct[i] = deficit at node i, i = 1,...,n
* OUTPUT PARAMETERS
* nsp = number of auction/shortest path iterations
* WORKING PARAMETERS
* p[1+n], prdcsr[1+n], save[1+na], fpushf[1+n], nxtpushf[1+na], fpushb[1+n], nxtpushb[1+na], nxtqueue[1+n], extend_arc[1+n], sb_level[1+n], sb_arc[1+n], path_id[1+n]
* RETURNS
* 0 = normal return 1 = problem is found to be infeasible
*/
public";
%javamethodmodifiers relax4(struct relax4_csa *csa) "
/**
*/
public";
%javamethodmodifiers relax4_inidat(struct relax4_csa *csa) "
/**
* relax4_inidat - construct linked lists for network topology .
* PURPOSE
* This routine constructs two linked lists for the network topology: one list (given by fou, nxtou) for the outgoing arcs of nodes and one list (given by fin, nxtin) for the incoming arcs of nodes. These two lists are required by RELAX4.
* INPUT PARAMETERS
* n = number of nodes na = number of arcs startn[j] = starting node for arc j, j = 1,...,na endn[j] = ending node for arc j, j = 1,...,na
* OUTPUT PARAMETERS
* fou[i] = first arc out of node i, i = 1,...,n nxtou[j] = next arc out of the starting node of arc j, j = 1,...,na fin[i] = first arc into node i, i = 1,...,n nxtin[j] = next arc into the ending node of arc j, j = 1,...,na
* WORKING PARAMETERS
* tempin[1+n], tempou[1+n]
*/
public";
%javamethodmodifiers inflateReset(z_streamp strm) "
/**
*/
public";
%javamethodmodifiers inflateReset2(z_streamp strm, int windowBits) "
/**
*/
public";
%javamethodmodifiers inflateInit2_(z_streamp strm, int windowBits, const char *version, int stream_size) "
/**
*/
public";
%javamethodmodifiers inflateInit_(z_streamp strm, const char *version, int stream_size) "
/**
*/
public";
%javamethodmodifiers inflatePrime(z_streamp strm, int bits, int value) "
/**
*/
public";
%javamethodmodifiers updatewindow(z_streamp strm, unsigned out) "
/**
*/
public";
%javamethodmodifiers inflate(z_streamp strm, int flush) "
/**
*/
public";
%javamethodmodifiers inflateEnd(z_streamp strm) "
/**
*/
public";
%javamethodmodifiers inflateSetDictionary(z_streamp strm, const Bytef *dictionary, uInt dictLength) "
/**
*/
public";
%javamethodmodifiers inflateGetHeader(z_streamp strm, gz_headerp head) "
/**
*/
public";
%javamethodmodifiers inflateSync(z_streamp strm) "
/**
*/
public";
%javamethodmodifiers inflateSyncPoint(z_streamp strm) "
/**
*/
public";
%javamethodmodifiers inflateCopy(z_streamp dest, z_streamp source) "
/**
*/
public";
%javamethodmodifiers inflateUndermine(z_streamp strm, int subvert) "
/**
*/
public";
%javamethodmodifiers inflateMark(z_streamp strm) "
/**
*/
public";
%javamethodmodifiers scf_r0_solve(SCF *scf, int tr, double x[]) "
/**
*/
public";
%javamethodmodifiers scf_s0_solve(SCF *scf, int tr, double x[], double w1[], double w2[], double w3[]) "
/**
*/
public";
%javamethodmodifiers scf_r_prod(SCF *scf, double y[], double a, const double x[]) "
/**
*/
public";
%javamethodmodifiers scf_rt_prod(SCF *scf, double y[], double a, const double x[]) "
/**
*/
public";
%javamethodmodifiers scf_s_prod(SCF *scf, double y[], double a, const double x[]) "
/**
*/
public";
%javamethodmodifiers scf_st_prod(SCF *scf, double y[], double a, const double x[]) "
/**
*/
public";
%javamethodmodifiers scf_a_solve(SCF *scf, double x[], double w[], double work1[], double work2[], double work3[]) "
/**
*/
public";
%javamethodmodifiers scf_at_solve(SCF *scf, double x[], double w[], double work1[], double work2[], double work3[]) "
/**
*/
public";
%javamethodmodifiers scf_add_r_row(SCF *scf, const double w[]) "
/**
*/
public";
%javamethodmodifiers scf_add_s_col(SCF *scf, const double v[]) "
/**
*/
public";
%javamethodmodifiers scf_update_aug(SCF *scf, double b[], double d[], double f[], double g[], double h, int upd, double w1[], double w2[], double w3[]) "
/**
*/
public";
%javamethodmodifiers inflate_fast(z_streamp strm, unsigned start) "
/**
*/
public";
%javamethodmodifiers put_byte(FILE *fp, int c) "
/**
* rgr_write_bmp16 - write 16-color raster image in BMP file format .
* SYNOPSIS
* #include \"glprgr.h\" int rgr_write_bmp16(const char *fname, int m, int n, const char map[]);
* DESCRIPTION
* The routine rgr_write_bmp16 writes 16-color raster image in uncompressed BMP file format (Windows bitmap) to a binary file whose name is specified by the character string fname.
* The parameters m and n specify, respectively, the number of rows and the numbers of columns (i.e. height and width) of the raster image.
* The character array map has m*n elements. Elements map[0, ..., n-1] correspond to the first (top) scanline, elements map[n, ..., 2*n-1] correspond to the second scanline, etc.
* Each element of the array map specifies a color of the corresponding pixel as 8-bit binary number XXXXIRGB, where four high-order bits (X) are ignored, I is high intensity bit, R is red color bit, G is green color bit, and B is blue color bit. Thus, all 16 possible colors are coded as following hexadecimal numbers:
* 0x00 = black 0x08 = dark gray 0x01 = blue 0x09 = bright blue 0x02 = green 0x0A = bright green 0x03 = cyan 0x0B = bright cyan 0x04 = red 0x0C = bright red 0x05 = magenta 0x0D = bright magenta 0x06 = brown 0x0E = yellow 0x07 = light gray 0x0F = white
* RETURNS
* If no error occured, the routine returns zero; otherwise, it prints an appropriate error message and returns non-zero.
*/
public";
%javamethodmodifiers put_word(FILE *fp, int w) "
/**
*/
public";
%javamethodmodifiers put_dword(FILE *fp, int d) "
/**
*/
public";
%javamethodmodifiers rgr_write_bmp16(const char *fname, int m, int n, const char map[]) "
/**
*/
public";
%javamethodmodifiers overflow(int u, int v) "
/**
* okalg - out-of-kilter algorithm .
* SYNOPSIS
* #include \"okalg.h\" int okalg(int nv, int na, const int tail[], const int head[], const int low[], const int cap[], const int cost[], int x[], int pi[]);
* DESCRIPTION
* The routine okalg implements the out-of-kilter algorithm to find a minimal-cost circulation in the specified flow network.
* INPUT PARAMETERS
* nv is the number of nodes, nv >= 0.
* na is the number of arcs, na >= 0.
* tail[a], a = 1,...,na, is the index of tail node of arc a.
* head[a], a = 1,...,na, is the index of head node of arc a.
* low[a], a = 1,...,na, is an lower bound to the flow through arc a.
* cap[a], a = 1,...,na, is an upper bound to the flow through arc a, which is the capacity of the arc.
* cost[a], a = 1,...,na, is a per-unit cost of the flow through arc a.
* NOTES
*
Multiple arcs are allowed, but self-loops are not allowed.It is required that 0 <= low[a] <= cap[a] for all arcs.Arc costs may have any sign.
* OUTPUT PARAMETERS
* x[a], a = 1,...,na, is optimal value of the flow through arc a.
* pi[i], i = 1,...,nv, is Lagrange multiplier for flow conservation equality constraint corresponding to node i (the node potential).
* RETURNS
* 0 optimal circulation found;
* 1 there is no feasible circulation;
* 2 integer overflow occured;
* 3 optimality test failed (logic error).
* REFERENCES
* L.R.Ford, Jr., and D.R.Fulkerson, \"Flows in Networks,\" The RAND Corp., Report R-375-PR (August 1962), Chap. III \"Minimal Cost Flow
Problems,\" pp.113-26.
*/
public";
%javamethodmodifiers okalg(int nv, int na, const int tail[], const int head[], const int low[], const int cap[], const int cost[], int x[], int pi[]) "
/**
*/
public";
%javamethodmodifiers spx_alloc_nt(SPXLP *lp, SPXNT *nt) "
/**
*/
public";
%javamethodmodifiers spx_init_nt(SPXLP *lp, SPXNT *nt) "
/**
*/
public";
%javamethodmodifiers spx_nt_add_col(SPXLP *lp, SPXNT *nt, int j, int k) "
/**
*/
public";
%javamethodmodifiers spx_build_nt(SPXLP *lp, SPXNT *nt) "
/**
*/
public";
%javamethodmodifiers spx_nt_del_col(SPXLP *lp, SPXNT *nt, int j, int k) "
/**
*/
public";
%javamethodmodifiers spx_update_nt(SPXLP *lp, SPXNT *nt, int p, int q) "
/**
*/
public";
%javamethodmodifiers spx_nt_prod(SPXLP *lp, SPXNT *nt, double y[], int ign, double s, const double x[]) "
/**
*/
public";
%javamethodmodifiers spx_free_nt(SPXLP *lp, SPXNT *nt) "
/**
*/
public";
%javamethodmodifiers btf_store_a_cols(BTF *btf, int(*col)(void *info, int j, int ind[], double val[]), void *info, int ind[], double val[]) "
/**
*/
public";
%javamethodmodifiers btf_make_blocks(BTF *btf) "
/**
*/
public";
%javamethodmodifiers btf_check_blocks(BTF *btf) "
/**
*/
public";
%javamethodmodifiers btf_build_a_rows(BTF *btf, int len[]) "
/**
*/
public";
%javamethodmodifiers btf_a_solve(BTF *btf, double b[], double x[], double w1[], double w2[]) "
/**
*/
public";
%javamethodmodifiers btf_at_solve(BTF *btf, double b[], double x[], double w1[], double w2[]) "
/**
*/
public";
%javamethodmodifiers btf_at_solve1(BTF *btf, double e[], double y[], double w1[], double w2[]) "
/**
*/
public";
%javamethodmodifiers btf_estimate_norm(BTF *btf, double w1[], double w2[], double w3[], double w4[]) "
/**
*/
public";
%javamethodmodifiers glp_bf_exists(glp_prob *lp) "
/**
* glp_bf_exists - check if the basis factorization exists .
* SYNOPSIS
* int glp_bf_exists(glp_prob *lp);
* RETURNS
* If the basis factorization for the current basis associated with the specified problem object exists and therefore is available for computations, the routine glp_bf_exists returns non-zero. Otherwise the routine returns zero.
*/
public";
%javamethodmodifiers b_col(void *info, int j, int ind[], double val[]) "
/**
* glp_factorize - compute the basis factorization .
* SYNOPSIS
* int glp_factorize(glp_prob *lp);
* DESCRIPTION
* The routine glp_factorize computes the basis factorization for the current basis associated with the specified problem object.
* RETURNS
* 0 The basis factorization has been successfully computed.
* GLP_EBADB The basis matrix is invalid, i.e. the number of basic (auxiliary and structural) variables differs from the number of rows in the problem object.
* GLP_ESING The basis matrix is singular within the working precision.
* GLP_ECOND The basis matrix is ill-conditioned.
*/
public";
%javamethodmodifiers glp_factorize(glp_prob *lp) "
/**
*/
public";
%javamethodmodifiers glp_bf_updated(glp_prob *lp) "
/**
* glp_bf_updated - check if the basis factorization has been updated .
* SYNOPSIS
* int glp_bf_updated(glp_prob *lp);
* RETURNS
* If the basis factorization has been just computed from scratch, the routine glp_bf_updated returns zero. Otherwise, if the factorization has been updated one or more times, the routine returns non-zero.
*/
public";
%javamethodmodifiers glp_get_bfcp(glp_prob *P, glp_bfcp *parm) "
/**
* glp_get_bfcp - retrieve basis factorization control parameters .
* SYNOPSIS
* void glp_get_bfcp(glp_prob *lp, glp_bfcp *parm);
* DESCRIPTION
* The routine glp_get_bfcp retrieves control parameters, which are used on computing and updating the basis factorization associated with the specified problem object.
* Current values of control parameters are stored by the routine in a glp_bfcp structure, which the parameter parm points to.
*/
public";
%javamethodmodifiers glp_set_bfcp(glp_prob *P, const glp_bfcp *parm) "
/**
* glp_set_bfcp - change basis factorization control parameters .
* SYNOPSIS
* void glp_set_bfcp(glp_prob *lp, const glp_bfcp *parm);
* DESCRIPTION
* The routine glp_set_bfcp changes control parameters, which are used by internal GLPK routines in computing and updating the basis factorization associated with the specified problem object.
* New values of the control parameters should be passed in a structure glp_bfcp, which the parameter parm points to.
* The parameter parm can be specified as NULL, in which case all control parameters are reset to their default values.
*/
public";
%javamethodmodifiers glp_get_bhead(glp_prob *lp, int k) "
/**
* glp_get_bhead - retrieve the basis header information .
* SYNOPSIS
* int glp_get_bhead(glp_prob *lp, int k);
* DESCRIPTION
* The routine glp_get_bhead returns the basis header information for the current basis associated with the specified problem object.
* RETURNS
* If xB[k], 1 <= k <= m, is i-th auxiliary variable (1 <= i <= m), the routine returns i. Otherwise, if xB[k] is j-th structural variable (1 <= j <= n), the routine returns m+j. Here m is the number of rows and n is the number of columns in the problem object.
*/
public";
%javamethodmodifiers glp_get_row_bind(glp_prob *lp, int i) "
/**
* glp_get_row_bind - retrieve row index in the basis header .
* SYNOPSIS
* int glp_get_row_bind(glp_prob *lp, int i);
* RETURNS
* The routine glp_get_row_bind returns the index k of basic variable xB[k], 1 <= k <= m, which is i-th auxiliary variable, 1 <= i <= m, in the current basis associated with the specified problem object, where m is the number of rows. However, if i-th auxiliary variable is non-basic, the routine returns zero.
*/
public";
%javamethodmodifiers glp_get_col_bind(glp_prob *lp, int j) "
/**
* glp_get_col_bind - retrieve column index in the basis header .
* SYNOPSIS
* int glp_get_col_bind(glp_prob *lp, int j);
* RETURNS
* The routine glp_get_col_bind returns the index k of basic variable xB[k], 1 <= k <= m, which is j-th structural variable, 1 <= j <= n, in the current basis associated with the specified problem object, where m is the number of rows, n is the number of columns. However, if j-th structural variable is non-basic, the routine returns zero.
*/
public";
%javamethodmodifiers glp_ftran(glp_prob *lp, double x[]) "
/**
* glp_ftran - perform forward transformation (solve system B*x = b) .
* SYNOPSIS
* void glp_ftran(glp_prob *lp, double x[]);
* DESCRIPTION
* The routine glp_ftran performs forward transformation, i.e. solves the system B*x = b, where B is the basis matrix corresponding to the current basis for the specified problem object, x is the vector of unknowns to be computed, b is the vector of right-hand sides.
* On entry elements of the vector b should be stored in dense format in locations x[1], ..., x[m], where m is the number of rows. On exit the routine stores elements of the vector x in the same locations.
* SCALING/UNSCALING
* Let A~ = (I | -A) is the augmented constraint matrix of the original (unscaled) problem. In the scaled LP problem instead the matrix A the scaled matrix A\" = R*A*S is actually used, so
* A~\" = (I | A\") = (I | R*A*S) = (R*I*inv(R) | R*A*S) = (1) = R*(I | A)*S~ = R*A~*S~,
* is the scaled augmented constraint matrix, where R and S are diagonal scaling matrices used to scale rows and columns of the matrix A, and
* S~ = diag(inv(R) | S) (2)
* is an augmented diagonal scaling matrix.
* By definition:
* A~ = (B | N), (3)
* where B is the basic matrix, which consists of basic columns of the augmented constraint matrix A~, and N is a matrix, which consists of non-basic columns of A~. From (1) it follows that:
* A~\" = (B\" | N\") = (R*B*SB | R*N*SN), (4)
* where SB and SN are parts of the augmented scaling matrix S~, which correspond to basic and non-basic variables, respectively. Therefore
* B\" = R*B*SB, (5)
* which is the scaled basis matrix.
*/
public";
%javamethodmodifiers glp_btran(glp_prob *lp, double x[]) "
/**
* glp_btran - perform backward transformation (solve system B'*x = b) .
* SYNOPSIS
* void glp_btran(glp_prob *lp, double x[]);
* DESCRIPTION
* The routine glp_btran performs backward transformation, i.e. solves the system B'*x = b, where B' is a matrix transposed to the basis matrix corresponding to the current basis for the specified problem problem object, x is the vector of unknowns to be computed, b is the vector of right-hand sides.
* On entry elements of the vector b should be stored in dense format in locations x[1], ..., x[m], where m is the number of rows. On exit the routine stores elements of the vector x in the same locations.
* SCALING/UNSCALING
* See comments to the routine glp_ftran.
*/
public";
%javamethodmodifiers glp_warm_up(glp_prob *P) "
/**
* glp_warm_up - \"warm up\" LP basis .
* SYNOPSIS
* int glp_warm_up(glp_prob *P);
* DESCRIPTION
* The routine glp_warm_up \"warms up\" the LP basis for the specified problem object using current statuses assigned to rows and columns (that is, to auxiliary and structural variables).
* This operation includes computing factorization of the basis matrix (if it does not exist), computing primal and dual components of basic solution, and determining the solution status.
* RETURNS
* 0 The operation has been successfully performed.
* GLP_EBADB The basis matrix is invalid, i.e. the number of basic (auxiliary and structural) variables differs from the number of rows in the problem object.
* GLP_ESING The basis matrix is singular within the working precision.
* GLP_ECOND The basis matrix is ill-conditioned.
*/
public";
%javamethodmodifiers glp_eval_tab_row(glp_prob *lp, int k, int ind[], double val[]) "
/**
* glp_eval_tab_row - compute row of the simplex tableau .
* SYNOPSIS
* int glp_eval_tab_row(glp_prob *lp, int k, int ind[], double val[]);
* DESCRIPTION
* The routine glp_eval_tab_row computes a row of the current simplex tableau for the basic variable, which is specified by the number k: if 1 <= k <= m, x[k] is k-th auxiliary variable; if m+1 <= k <= m+n, x[k] is (k-m)-th structural variable, where m is number of rows, and n is number of columns. The current basis must be available.
* The routine stores column indices and numerical values of non-zero elements of the computed row using sparse format to the locations ind[1], ..., ind[len] and val[1], ..., val[len], respectively, where 0 <= len <= n is number of non-zeros returned on exit.
* Element indices stored in the array ind have the same sense as the index k, i.e. indices 1 to m denote auxiliary variables and indices m+1 to m+n denote structural ones (all these variables are obviously non-basic by definition).
* The computed row shows how the specified basic variable x[k] = xB[i] depends on non-basic variables:
* xB[i] = alfa[i,1]*xN[1] + alfa[i,2]*xN[2] + ... + alfa[i,n]*xN[n],
* where alfa[i,j] are elements of the simplex table row, xN[j] are non-basic (auxiliary and structural) variables.
* RETURNS
* The routine returns number of non-zero elements in the simplex table row stored in the arrays ind and val.
* BACKGROUND
* The system of equality constraints of the LP problem is:
* xR = A * xS, (1)
* where xR is the vector of auxliary variables, xS is the vector of structural variables, A is the matrix of constraint coefficients.
* The system (1) can be written in homogenous form as follows:
* A~ * x = 0, (2)
* where A~ = (I | -A) is the augmented constraint matrix (has m rows and m+n columns), x = (xR | xS) is the vector of all (auxiliary and structural) variables.
* By definition for the current basis we have:
* A~ = (B | N), (3)
* where B is the basis matrix. Thus, the system (2) can be written as:
* B * xB + N * xN = 0. (4)
* From (4) it follows that:
* xB = A^ * xN, (5)
* where the matrix
* A^ = - inv(B) * N (6)
* is called the simplex table.
* It is understood that i-th row of the simplex table is:
* e * A^ = - e * inv(B) * N, (7)
* where e is a unity vector with e[i] = 1.
* To compute i-th row of the simplex table the routine first computes i-th row of the inverse:
* rho = inv(B') * e, (8)
* where B' is a matrix transposed to B, and then computes elements of i-th row of the simplex table as scalar products:
* alfa[i,j] = - rho * N[j] for all j, (9)
* where N[j] is a column of the augmented constraint matrix A~, which corresponds to some non-basic auxiliary or structural variable.
*/
public";
%javamethodmodifiers glp_eval_tab_col(glp_prob *lp, int k, int ind[], double val[]) "
/**
* glp_eval_tab_col - compute column of the simplex tableau .
* SYNOPSIS
* int glp_eval_tab_col(glp_prob *lp, int k, int ind[], double val[]);
* DESCRIPTION
* The routine glp_eval_tab_col computes a column of the current simplex table for the non-basic variable, which is specified by the number k: if 1 <= k <= m, x[k] is k-th auxiliary variable; if m+1 <= k <= m+n, x[k] is (k-m)-th structural variable, where m is number of rows, and n is number of columns. The current basis must be available.
* The routine stores row indices and numerical values of non-zero elements of the computed column using sparse format to the locations ind[1], ..., ind[len] and val[1], ..., val[len] respectively, where 0 <= len <= m is number of non-zeros returned on exit.
* Element indices stored in the array ind have the same sense as the index k, i.e. indices 1 to m denote auxiliary variables and indices m+1 to m+n denote structural ones (all these variables are obviously basic by the definition).
* The computed column shows how basic variables depend on the specified non-basic variable x[k] = xN[j]:
* xB[1] = ... + alfa[1,j]*xN[j] + ... xB[2] = ... + alfa[2,j]*xN[j] + ... . . . . . . xB[m] = ... + alfa[m,j]*xN[j] + ...
* where alfa[i,j] are elements of the simplex table column, xB[i] are basic (auxiliary and structural) variables.
* RETURNS
* The routine returns number of non-zero elements in the simplex table column stored in the arrays ind and val.
* BACKGROUND
* As it was explained in comments to the routine glp_eval_tab_row (see above) the simplex table is the following matrix:
* A^ = - inv(B) * N. (1)
* Therefore j-th column of the simplex table is:
* A^ * e = - inv(B) * N * e = - inv(B) * N[j], (2)
* where e is a unity vector with e[j] = 1, B is the basis matrix, N[j] is a column of the augmented constraint matrix A~, which corresponds to the given non-basic auxiliary or structural variable.
*/
public";
%javamethodmodifiers glp_transform_row(glp_prob *P, int len, int ind[], double val[]) "
/**
* glp_transform_row - transform explicitly specified row .
* SYNOPSIS
* int glp_transform_row(glp_prob *P, int len, int ind[], double val[]);
* DESCRIPTION
* The routine glp_transform_row performs the same operation as the routine glp_eval_tab_row with exception that the row to be transformed is specified explicitly as a sparse vector.
* The explicitly specified row may be thought as a linear form:
* x = a[1]*x[m+1] + a[2]*x[m+2] + ... + a[n]*x[m+n], (1)
* where x is an auxiliary variable for this row, a[j] are coefficients of the linear form, x[m+j] are structural variables.
* On entry column indices and numerical values of non-zero elements of the row should be stored in locations ind[1], ..., ind[len] and val[1], ..., val[len], where len is the number of non-zero elements.
* This routine uses the system of equality constraints and the current basis in order to express the auxiliary variable x in (1) through the current non-basic variables (as if the transformed row were added to the problem object and its auxiliary variable were basic), i.e. the resultant row has the form:
* x = alfa[1]*xN[1] + alfa[2]*xN[2] + ... + alfa[n]*xN[n], (2)
* where xN[j] are non-basic (auxiliary or structural) variables, n is the number of columns in the LP problem object.
* On exit the routine stores indices and numerical values of non-zero elements of the resultant row (2) in locations ind[1], ..., ind[len'] and val[1], ..., val[len'], where 0 <= len' <= n is the number of non-zero elements in the resultant row returned by the routine. Note that indices (numbers) of non-basic variables stored in the array ind correspond to original ordinal numbers of variables: indices 1 to m mean auxiliary variables and indices m+1 to m+n mean structural ones.
* RETURNS
* The routine returns len', which is the number of non-zero elements in the resultant row stored in the arrays ind and val.
* BACKGROUND
* The explicitly specified row (1) is transformed in the same way as it were the objective function row.
* From (1) it follows that:
* x = aB * xB + aN * xN, (3)
* where xB is the vector of basic variables, xN is the vector of non-basic variables.
* The simplex table, which corresponds to the current basis, is:
* xB = [-inv(B) * N] * xN. (4)
* Therefore substituting xB from (4) to (3) we have:
* x = aB * [-inv(B) * N] * xN + aN * xN = (5) = rho * (-N) * xN + aN * xN = alfa * xN,
* where:
* rho = inv(B') * aB, (6)
* and
* alfa = aN + rho * (-N) (7)
* is the resultant row computed by the routine.
*/
public";
%javamethodmodifiers glp_transform_col(glp_prob *P, int len, int ind[], double val[]) "
/**
* glp_transform_col - transform explicitly specified column .
* SYNOPSIS
* int glp_transform_col(glp_prob *P, int len, int ind[], double val[]);
* DESCRIPTION
* The routine glp_transform_col performs the same operation as the routine glp_eval_tab_col with exception that the column to be transformed is specified explicitly as a sparse vector.
* The explicitly specified column may be thought as if it were added to the original system of equality constraints:
* x[1] = a[1,1]*x[m+1] + ... + a[1,n]*x[m+n] + a[1]*x x[2] = a[2,1]*x[m+1] + ... + a[2,n]*x[m+n] + a[2]*x (1) . . . . . . . . . . . . . . . x[m] = a[m,1]*x[m+1] + ... + a[m,n]*x[m+n] + a[m]*x
* where x[i] are auxiliary variables, x[m+j] are structural variables, x is a structural variable for the explicitly specified column, a[i] are constraint coefficients for x.
* On entry row indices and numerical values of non-zero elements of the column should be stored in locations ind[1], ..., ind[len] and val[1], ..., val[len], where len is the number of non-zero elements.
* This routine uses the system of equality constraints and the current basis in order to express the current basic variables through the structural variable x in (1) (as if the transformed column were added to the problem object and the variable x were non-basic), i.e. the resultant column has the form:
* xB[1] = ... + alfa[1]*x xB[2] = ... + alfa[2]*x (2) . . . . . . xB[m] = ... + alfa[m]*x
* where xB are basic (auxiliary and structural) variables, m is the number of rows in the problem object.
* On exit the routine stores indices and numerical values of non-zero elements of the resultant column (2) in locations ind[1], ..., ind[len'] and val[1], ..., val[len'], where 0 <= len' <= m is the number of non-zero element in the resultant column returned by the routine. Note that indices (numbers) of basic variables stored in the array ind correspond to original ordinal numbers of variables: indices 1 to m mean auxiliary variables and indices m+1 to m+n mean structural ones.
* RETURNS
* The routine returns len', which is the number of non-zero elements in the resultant column stored in the arrays ind and val.
* BACKGROUND
* The explicitly specified column (1) is transformed in the same way as any other column of the constraint matrix using the formula:
* alfa = inv(B) * a, (3)
* where alfa is the resultant column computed by the routine.
*/
public";
%javamethodmodifiers glp_prim_rtest(glp_prob *P, int len, const int ind[], const double val[], int dir, double eps) "
/**
* glp_prim_rtest - perform primal ratio test .
* SYNOPSIS
* int glp_prim_rtest(glp_prob *P, int len, const int ind[], const double val[], int dir, double eps);
* DESCRIPTION
* The routine glp_prim_rtest performs the primal ratio test using an explicitly specified column of the simplex table.
* The current basic solution associated with the LP problem object must be primal feasible.
* The explicitly specified column of the simplex table shows how the basic variables xB depend on some non-basic variable x (which is not necessarily presented in the problem object):
* xB[1] = ... + alfa[1] * x + ... xB[2] = ... + alfa[2] * x + ... (*) . . . . . . . . xB[m] = ... + alfa[m] * x + ...
* The column (*) is specifed on entry to the routine using the sparse format. Ordinal numbers of basic variables xB[i] should be placed in locations ind[1], ..., ind[len], where ordinal number 1 to m denote auxiliary variables, and ordinal numbers m+1 to m+n denote structural variables. The corresponding non-zero coefficients alfa[i] should be placed in locations val[1], ..., val[len]. The arrays ind and val are not changed on exit.
* The parameter dir specifies direction in which the variable x changes on entering the basis: +1 means increasing, -1 means decreasing.
* The parameter eps is an absolute tolerance (small positive number) used by the routine to skip small alfa[j] of the row (*).
* The routine determines which basic variable (among specified in ind[1], ..., ind[len]) should leave the basis in order to keep primal feasibility.
* RETURNS
* The routine glp_prim_rtest returns the index piv in the arrays ind and val corresponding to the pivot element chosen, 1 <= piv <= len. If the adjacent basic solution is primal unbounded and therefore the choice cannot be made, the routine returns zero.
* COMMENTS
* If the non-basic variable x is presented in the LP problem object, the column (*) can be computed with the routine glp_eval_tab_col; otherwise it can be computed with the routine glp_transform_col.
*/
public";
%javamethodmodifiers glp_dual_rtest(glp_prob *P, int len, const int ind[], const double val[], int dir, double eps) "
/**
* glp_dual_rtest - perform dual ratio test .
* SYNOPSIS
* int glp_dual_rtest(glp_prob *P, int len, const int ind[], const double val[], int dir, double eps);
* DESCRIPTION
* The routine glp_dual_rtest performs the dual ratio test using an explicitly specified row of the simplex table.
* The current basic solution associated with the LP problem object must be dual feasible.
* The explicitly specified row of the simplex table is a linear form that shows how some basic variable x (which is not necessarily presented in the problem object) depends on non-basic variables xN:
* x = alfa[1] * xN[1] + alfa[2] * xN[2] + ... + alfa[n] * xN[n]. (*)
* The row (*) is specified on entry to the routine using the sparse format. Ordinal numbers of non-basic variables xN[j] should be placed in locations ind[1], ..., ind[len], where ordinal numbers 1 to m denote auxiliary variables, and ordinal numbers m+1 to m+n denote structural variables. The corresponding non-zero coefficients alfa[j] should be placed in locations val[1], ..., val[len]. The arrays ind and val are not changed on exit.
* The parameter dir specifies direction in which the variable x changes on leaving the basis: +1 means that x goes to its lower bound, and -1 means that x goes to its upper bound.
* The parameter eps is an absolute tolerance (small positive number) used by the routine to skip small alfa[j] of the row (*).
* The routine determines which non-basic variable (among specified in ind[1], ..., ind[len]) should enter the basis in order to keep dual feasibility.
* RETURNS
* The routine glp_dual_rtest returns the index piv in the arrays ind and val corresponding to the pivot element chosen, 1 <= piv <= len. If the adjacent basic solution is dual unbounded and therefore the choice cannot be made, the routine returns zero.
* COMMENTS
* If the basic variable x is presented in the LP problem object, the row (*) can be computed with the routine glp_eval_tab_row; otherwise it can be computed with the routine glp_transform_row.
*/
public";
%javamethodmodifiers _glp_analyze_row(glp_prob *P, int len, const int ind[], const double val[], int type, double rhs, double eps, int *_piv, double *_x, double *_dx, double *_y, double *_dy, double *_dz) "
/**
* glp_analyze_row - simulate one iteration of dual simplex method .
* SYNOPSIS
* int glp_analyze_row(glp_prob *P, int len, const int ind[], const double val[], int type, double rhs, double eps, int *piv, double *x, double *dx, double *y, double *dy, double *dz);
* DESCRIPTION
* Let the current basis be optimal or dual feasible, and there be specified a row (constraint), which is violated by the current basic solution. The routine glp_analyze_row simulates one iteration of the dual simplex method to determine some information on the adjacent basis (see below), where the specified row becomes active constraint (i.e. its auxiliary variable becomes non-basic).
* The current basic solution associated with the problem object passed to the routine must be dual feasible, and its primal components must be defined.
* The row to be analyzed must be previously transformed either with the routine glp_eval_tab_row (if the row is in the problem object) or with the routine glp_transform_row (if the row is external, i.e. not in the problem object). This is needed to express the row only through (auxiliary and structural) variables, which are non-basic in the current basis:
* y = alfa[1] * xN[1] + alfa[2] * xN[2] + ... + alfa[n] * xN[n],
* where y is an auxiliary variable of the row, alfa[j] is an influence coefficient, xN[j] is a non-basic variable.
* The row is passed to the routine in sparse format. Ordinal numbers of non-basic variables are stored in locations ind[1], ..., ind[len], where numbers 1 to m denote auxiliary variables while numbers m+1 to m+n denote structural variables. Corresponding non-zero coefficients alfa[j] are stored in locations val[1], ..., val[len]. The arrays ind and val are ot changed on exit.
* The parameters type and rhs specify the row type and its right-hand side as follows:
* type = GLP_LO: y = sum alfa[j] * xN[j] >= rhs
* type = GLP_UP: y = sum alfa[j] * xN[j] <= rhs
* The parameter eps is an absolute tolerance (small positive number) used by the routine to skip small coefficients alfa[j] on performing the dual ratio test.
* If the operation was successful, the routine stores the following information to corresponding location (if some parameter is NULL, its value is not stored):
* piv index in the array ind and val, 1 <= piv <= len, determining the non-basic variable, which would enter the adjacent basis;
* x value of the non-basic variable in the current basis;
* dx difference between values of the non-basic variable in the adjacent and current bases, dx = x.new - x.old;
* y value of the row (i.e. of its auxiliary variable) in the current basis;
* dy difference between values of the row in the adjacent and current bases, dy = y.new - y.old;
* dz difference between values of the objective function in the adjacent and current bases, dz = z.new - z.old. Note that in case of minimization dz >= 0, and in case of maximization dz <= 0, i.e. in the adjacent basis the objective function always gets worse (degrades).
*/
public";
%javamethodmodifiers glp_analyze_bound(glp_prob *P, int k, double *value1, int *var1, double *value2, int *var2) "
/**
* glp_analyze_bound - analyze active bound of non-basic variable .
* SYNOPSIS
* void glp_analyze_bound(glp_prob *P, int k, double *limit1, int *var1, double *limit2, int *var2);
* DESCRIPTION
* The routine glp_analyze_bound analyzes the effect of varying the active bound of specified non-basic variable.
* The non-basic variable is specified by the parameter k, where 1 <= k <= m means auxiliary variable of corresponding row while m+1 <= k <= m+n means structural variable (column).
* Note that the current basic solution must be optimal, and the basis factorization must exist.
* Results of the analysis have the following meaning.
* value1 is the minimal value of the active bound, at which the basis still remains primal feasible and thus optimal. -DBL_MAX means that the active bound has no lower limit.
* var1 is the ordinal number of an auxiliary (1 to m) or structural (m+1 to n) basic variable, which reaches its bound first and thereby limits further decreasing the active bound being analyzed. if value1 = -DBL_MAX, var1 is set to 0.
* value2 is the maximal value of the active bound, at which the basis still remains primal feasible and thus optimal. +DBL_MAX means that the active bound has no upper limit.
* var2 is the ordinal number of an auxiliary (1 to m) or structural (m+1 to n) basic variable, which reaches its bound first and thereby limits further increasing the active bound being analyzed. if value2 = +DBL_MAX, var2 is set to 0.
*/
public";
%javamethodmodifiers glp_analyze_coef(glp_prob *P, int k, double *coef1, int *var1, double *value1, double *coef2, int *var2, double *value2) "
/**
* glp_analyze_coef - analyze objective coefficient at basic variable .
* SYNOPSIS
* void glp_analyze_coef(glp_prob *P, int k, double *coef1, int *var1, double *value1, double *coef2, int *var2, double *value2);
* DESCRIPTION
* The routine glp_analyze_coef analyzes the effect of varying the objective coefficient at specified basic variable.
* The basic variable is specified by the parameter k, where 1 <= k <= m means auxiliary variable of corresponding row while m+1 <= k <= m+n means structural variable (column).
* Note that the current basic solution must be optimal, and the basis factorization must exist.
* Results of the analysis have the following meaning.
* coef1 is the minimal value of the objective coefficient, at which the basis still remains dual feasible and thus optimal. -DBL_MAX means that the objective coefficient has no lower limit.
* var1 is the ordinal number of an auxiliary (1 to m) or structural (m+1 to n) non-basic variable, whose reduced cost reaches its zero bound first and thereby limits further decreasing the objective coefficient being analyzed. If coef1 = -DBL_MAX, var1 is set to 0.
* value1 is value of the basic variable being analyzed in an adjacent basis, which is defined as follows. Let the objective coefficient reaches its minimal value (coef1) and continues decreasing. Then the reduced cost of the limiting non-basic variable (var1) becomes dual infeasible and the current basis becomes non-optimal that forces the limiting non-basic variable to enter the basis replacing there some basic variable that leaves the basis to keep primal feasibility. Should note that on determining the adjacent basis current bounds of the basic variable being analyzed are ignored as if it were free (unbounded) variable, so it cannot leave the basis. It may happen that no dual feasible adjacent basis exists, in which case value1 is set to -DBL_MAX or +DBL_MAX.
* coef2 is the maximal value of the objective coefficient, at which the basis still remains dual feasible and thus optimal. +DBL_MAX means that the objective coefficient has no upper limit.
* var2 is the ordinal number of an auxiliary (1 to m) or structural (m+1 to n) non-basic variable, whose reduced cost reaches its zero bound first and thereby limits further increasing the objective coefficient being analyzed. If coef2 = +DBL_MAX, var2 is set to 0.
* value2 is value of the basic variable being analyzed in an adjacent basis, which is defined exactly in the same way as value1 above with exception that now the objective coefficient is increasing.
*/
public";
%javamethodmodifiers npp_sat_free_row(NPP *npp, NPPROW *p) "
/**
*/
public";
%javamethodmodifiers rcv_sat_fixed_col(NPP *, void *) "
/**
*/
public";
%javamethodmodifiers npp_sat_fixed_col(NPP *npp, NPPCOL *q) "
/**
*/
public";
%javamethodmodifiers npp_sat_is_bin_comb(NPP *npp, NPPROW *row) "
/**
*/
public";
%javamethodmodifiers npp_sat_num_pos_coef(NPP *npp, NPPROW *row) "
/**
*/
public";
%javamethodmodifiers npp_sat_num_neg_coef(NPP *npp, NPPROW *row) "
/**
*/
public";
%javamethodmodifiers npp_sat_is_cover_ineq(NPP *npp, NPPROW *row) "
/**
*/
public";
%javamethodmodifiers npp_sat_is_pack_ineq(NPP *npp, NPPROW *row) "
/**
*/
public";
%javamethodmodifiers npp_sat_is_partn_eq(NPP *npp, NPPROW *row) "
/**
*/
public";
%javamethodmodifiers npp_sat_reverse_row(NPP *npp, NPPROW *row) "
/**
*/
public";
%javamethodmodifiers npp_sat_split_pack(NPP *npp, NPPROW *row, int nlit) "
/**
*/
public";
%javamethodmodifiers npp_sat_encode_pack(NPP *npp, NPPROW *row) "
/**
*/
public";
%javamethodmodifiers npp_sat_encode_sum2(NPP *npp, NPPLSE *set, NPPSED *sed) "
/**
*/
public";
%javamethodmodifiers npp_sat_encode_sum3(NPP *npp, NPPLSE *set, NPPSED *sed) "
/**
*/
public";
%javamethodmodifiers remove_lse(NPP *npp, NPPLSE *set, NPPCOL *col) "
/**
*/
public";
%javamethodmodifiers npp_sat_encode_sum_ax(NPP *npp, NPPROW *row, NPPLIT y[]) "
/**
*/
public";
%javamethodmodifiers npp_sat_normalize_clause(NPP *npp, int size, NPPLIT lit[]) "
/**
*/
public";
%javamethodmodifiers npp_sat_encode_clause(NPP *npp, int size, NPPLIT lit[]) "
/**
*/
public";
%javamethodmodifiers npp_sat_encode_geq(NPP *npp, int n, NPPLIT y[], int rhs) "
/**
*/
public";
%javamethodmodifiers npp_sat_encode_leq(NPP *npp, int n, NPPLIT y[], int rhs) "
/**
*/
public";
%javamethodmodifiers npp_sat_encode_row(NPP *npp, NPPROW *row) "
/**
*/
public";
%javamethodmodifiers npp_sat_encode_prob(NPP *npp) "
/**
*/
public";
%javamethodmodifiers check_fvs(int n, int nnz, int ind[], double vec[]) "
/**
*/
public";
%javamethodmodifiers check_pattern(int m, int n, int A_ptr[], int A_ind[]) "
/**
*/
public";
%javamethodmodifiers transpose(int m, int n, int A_ptr[], int A_ind[], double A_val[], int AT_ptr[], int AT_ind[], double AT_val[]) "
/**
*/
public";
%javamethodmodifiers adat_symbolic(int m, int n, int P_per[], int A_ptr[], int A_ind[], int S_ptr[]) "
/**
*/
public";
%javamethodmodifiers adat_numeric(int m, int n, int P_per[], int A_ptr[], int A_ind[], double A_val[], double D_diag[], int S_ptr[], int S_ind[], double S_val[], double S_diag[]) "
/**
*/
public";
%javamethodmodifiers min_degree(int n, int A_ptr[], int A_ind[], int P_per[]) "
/**
*/
public";
%javamethodmodifiers amd_order1(int n, int A_ptr[], int A_ind[], int P_per[]) "
/**
*/
public";
%javamethodmodifiers allocate(size_t n, size_t size) "
/**
*/
public";
%javamethodmodifiers release(void *ptr) "
/**
*/
public";
%javamethodmodifiers symamd_ord(int n, int A_ptr[], int A_ind[], int P_per[]) "
/**
*/
public";
%javamethodmodifiers chol_symbolic(int n, int A_ptr[], int A_ind[], int U_ptr[]) "
/**
*/
public";
%javamethodmodifiers chol_numeric(int n, int A_ptr[], int A_ind[], double A_val[], double A_diag[], int U_ptr[], int U_ind[], double U_val[], double U_diag[]) "
/**
*/
public";
%javamethodmodifiers u_solve(int n, int U_ptr[], int U_ind[], double U_val[], double U_diag[], double x[]) "
/**
*/
public";
%javamethodmodifiers ut_solve(int n, int U_ptr[], int U_ind[], double U_val[], double U_diag[], double x[]) "
/**
*/
public";
%javamethodmodifiers next_char(glp_data *data) "
/**
*/
public";
%javamethodmodifiers glp_sdf_open_file(const char *fname) "
/**
*/
public";
%javamethodmodifiers glp_sdf_set_jump(glp_data *data, void *jump) "
/**
*/
public";
%javamethodmodifiers glp_sdf_error(glp_data *data, const char *fmt,...) "
/**
*/
public";
%javamethodmodifiers glp_sdf_warning(glp_data *data, const char *fmt,...) "
/**
*/
public";
%javamethodmodifiers skip_pad(glp_data *data) "
/**
*/
public";
%javamethodmodifiers next_item(glp_data *data) "
/**
*/
public";
%javamethodmodifiers glp_sdf_read_int(glp_data *data) "
/**
*/
public";
%javamethodmodifiers glp_sdf_read_num(glp_data *data) "
/**
*/
public";
%javamethodmodifiers glp_sdf_read_item(glp_data *data) "
/**
*/
public";
%javamethodmodifiers glp_sdf_read_text(glp_data *data) "
/**
*/
public";
%javamethodmodifiers glp_sdf_line(glp_data *data) "
/**
*/
public";
%javamethodmodifiers glp_sdf_close_file(glp_data *data) "
/**
*/
public";
%javamethodmodifiers callback(glp_tree *tree, void *info) "
/**
*/
public";
%javamethodmodifiers get_info(struct csa *csa, glp_prob *lp) "
/**
*/
public";
%javamethodmodifiers is_integer(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers check_integrality(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers check_ref(struct csa *csa, glp_prob *lp, double *xref) "
/**
*/
public";
%javamethodmodifiers second(void) "
/**
*/
public";
%javamethodmodifiers add_cutoff(struct csa *csa, glp_prob *lp) "
/**
*/
public";
%javamethodmodifiers get_sol(struct csa *csa, glp_prob *lp, double *xstar) "
/**
*/
public";
%javamethodmodifiers elapsed_time(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers redefine_obj(glp_prob *lp, double *xtilde, int ncols, int *ckind, double *clb, double *cub) "
/**
*/
public";
%javamethodmodifiers update_cutoff(struct csa *csa, glp_prob *lp, double zstar, int index, double rel_impr) "
/**
*/
public";
%javamethodmodifiers compute_delta(struct csa *csa, double z, double rel_impr) "
/**
*/
public";
%javamethodmodifiers objval(int ncols, double *x, double *true_obj) "
/**
*/
public";
%javamethodmodifiers array_copy(int begin, int end, double *source, double *destination) "
/**
*/
public";
%javamethodmodifiers do_refine(struct csa *csa, glp_prob *lp_ref, int ncols, int *ckind, double *xref, int *tlim, int tref_lim, int verbose) "
/**
*/
public";
%javamethodmodifiers deallocate(struct csa *csa, int refine) "
/**
*/
public";
%javamethodmodifiers proxy(glp_prob *lp, double *zfinal, double *xfinal, const double initsol[], double rel_impr, int tlim, int verbose) "
/**
*/
public";
%javamethodmodifiers AMD_info(double Info[]) "
/**
*/
public";
%javamethodmodifiers reduce_ineq_coef(NPP *npp, struct elem *ptr, double *_b) "
/**
* npp_reduce_ineq_coef - reduce inequality constraint coefficients .
* SYNOPSIS
* #include \"glpnpp.h\" int npp_reduce_ineq_coef(NPP *npp, NPPROW *row);
* DESCRIPTION
* The routine npp_reduce_ineq_coef processes specified inequality constraint attempting to replace it by an equivalent constraint, where magnitude of coefficients at binary variables is smaller than in the original constraint. If the inequality is double-sided, it is replaced by a pair of single-sided inequalities, if necessary.
* RETURNS
* The routine npp_reduce_ineq_coef returns the number of coefficients reduced.
* BACKGROUND
* Consider an inequality constraint:
* sum a[j] x[j] >= b. (1) j in J
* (In case of '<=' inequality it can be transformed to '>=' format by multiplying both its sides by -1.) Let x[k] be a binary variable; other variables can be integer as well as continuous. We can write constraint (1) as follows:
* a[k] x[k] + t[k] >= b, (2)
* where:
* t[k] = sum a[j] x[j]. (3) j in Jk}
* Since x[k] is binary, constraint (2) is equivalent to disjunction of the following two constraints:
* x[k] = 0, t[k] >= b (4)
* OR
* x[k] = 1, t[k] >= b - a[k]. (5)
* Let also that for the partial sum t[k] be known some its implied lower bound inf t[k].
* Case a[k] > 0. Let inf t[k] < b, since otherwise both constraints (4) and (5) and therefore constraint (2) are redundant. If inf t[k] > b - a[k], only constraint (5) is redundant, in which case it can be replaced with the following redundant and therefore equivalent constraint:
* t[k] >= b - a'[k] = inf t[k], (6)
* where:
* a'[k] = b - inf t[k]. (7)
* Thus, the original constraint (2) is equivalent to the following constraint with coefficient at variable x[k] changed:
* a'[k] x[k] + t[k] >= b. (8)
* From inf t[k] < b it follows that a'[k] > 0, i.e. the coefficient at x[k] keeps its sign. And from inf t[k] > b - a[k] it follows that a'[k] < a[k], i.e. the coefficient reduces in magnitude.
* Case a[k] < 0. Let inf t[k] < b - a[k], since otherwise both constraints (4) and (5) and therefore constraint (2) are redundant. If inf t[k] > b, only constraint (4) is redundant, in which case it can be replaced with the following redundant and therefore equivalent constraint:
* t[k] >= b' = inf t[k]. (9)
* Rewriting constraint (5) as follows:
* t[k] >= b - a[k] = b' - a'[k], (10)
* where:
* a'[k] = a[k] + b' - b = a[k] + inf t[k] - b, (11)
* we can see that disjunction of constraint (9) and (10) is equivalent to disjunction of constraint (4) and (5), from which it follows that the original constraint (2) is equivalent to the following constraint with both coefficient at variable x[k] and right-hand side changed:
* a'[k] x[k] + t[k] >= b'. (12)
* From inf t[k] < b - a[k] it follows that a'[k] < 0, i.e. the coefficient at x[k] keeps its sign. And from inf t[k] > b it follows that a'[k] > a[k], i.e. the coefficient reduces in magnitude.
* PROBLEM TRANSFORMATION
* In the routine npp_reduce_ineq_coef the following implied lower bound of the partial sum (3) is used:
* inf t[k] = sum a[j] l[j] + sum a[j] u[j], (13) j in Jpk} k in Jnk}
* where Jp = {j : a[j] > 0}, Jn = {j : a[j] < 0}, l[j] and u[j] are lower and upper bounds, resp., of variable x[j].
* In order to compute inf t[k] more efficiently, the following formula, which is equivalent to (13), is actually used: ( h - a[k] l[k] = h, if a[k] > 0,
inf t[k] = < (14) ( h - a[k] u[k] = h - a[k], if a[k] < 0,
* where:
* h = sum a[j] l[j] + sum a[j] u[j] (15) j in Jp j in Jn
* is the implied lower bound of row (1).
* Reduction of positive coefficient (a[k] > 0) does not change value of h, since l[k] = 0. In case of reduction of negative coefficient (a[k] < 0) from (11) it follows that:
* delta a[k] = a'[k] - a[k] = inf t[k] - b (> 0), (16)
* so new value of h (accounting that u[k] = 1) can be computed as follows:
* h := h + delta a[k] = h + (inf t[k] - b). (17)
* RECOVERING SOLUTION
* None needed.
*/
public";
%javamethodmodifiers npp_reduce_ineq_coef(NPP *npp, NPPROW *row) "
/**
*/
public";
%javamethodmodifiers rcv_binarize_prob(NPP *npp, void *info) "
/**
*/
public";
%javamethodmodifiers npp_binarize_prob(NPP *npp) "
/**
*/
public";
%javamethodmodifiers copy_form(NPP *npp, NPPROW *row, double s) "
/**
*/
public";
%javamethodmodifiers drop_form(NPP *npp, struct elem *ptr) "
/**
*/
public";
%javamethodmodifiers npp_is_packing(NPP *npp, NPPROW *row) "
/**
* npp_is_packing - test if constraint is packing inequality .
* SYNOPSIS
* #include \"glpnpp.h\" int npp_is_packing(NPP *npp, NPPROW *row);
* RETURNS
* If the specified row (constraint) is packing inequality (see below), the routine npp_is_packing returns non-zero. Otherwise, it returns zero.
* PACKING INEQUALITIES
* In canonical format the packing inequality is the following:
* sum x[j] <= 1, (1) j in J
* where all variables x[j] are binary. This inequality expresses the condition that in any integer feasible solution at most one variable from set J can take non-zero (unity) value while other variables must be equal to zero. W.l.o.g. it is assumed that |J| >= 2, because if J is empty or |J| = 1, the inequality (1) is redundant.
* In general case the packing inequality may include original variables x[j] as well as their complements x~[j]:
* sum x[j] + sum x~[j] <= 1, (2) j in Jp j in Jn
* where Jp and Jn are not intersected. Therefore, using substitution x~[j] = 1 - x[j] gives the packing inequality in generalized format:
* sum x[j] - sum x[j] <= 1 - |Jn|. (3) j in Jp j in Jn
*/
public";
%javamethodmodifiers hidden_packing(NPP *npp, struct elem *ptr, double *_b) "
/**
* npp_hidden_packing - identify hidden packing inequality .
* SYNOPSIS
* #include \"glpnpp.h\" int npp_hidden_packing(NPP *npp, NPPROW *row);
* DESCRIPTION
* The routine npp_hidden_packing processes specified inequality constraint, which includes only binary variables, and the number of the variables is not less than two. If the original inequality is equivalent to a packing inequality, the routine replaces it by this equivalent inequality. If the original constraint is double-sided inequality, it is replaced by a pair of single-sided inequalities, if necessary.
* RETURNS
* If the original inequality constraint was replaced by equivalent packing inequality, the routine npp_hidden_packing returns non-zero. Otherwise, it returns zero.
* PROBLEM TRANSFORMATION
* Consider an inequality constraint:
* sum a[j] x[j] <= b, (1) j in J
* where all variables x[j] are binary, and |J| >= 2. (In case of '>=' inequality it can be transformed to '<=' format by multiplying both its sides by -1.)
* Let Jp = {j: a[j] > 0}, Jn = {j: a[j] < 0}. Performing substitution x[j] = 1 - x~[j] for all j in Jn, we have:
* sum a[j] x[j] <= b ==> j in J
* sum a[j] x[j] + sum a[j] x[j] <= b ==> j in Jp j in Jn
* sum a[j] x[j] + sum a[j] (1 - x~[j]) <= b ==> j in Jp j in Jn
* sum a[j] x[j] - sum a[j] x~[j] <= b - sum a[j]. j in Jp j in Jn j in Jn
* Thus, meaning the transformation above, we can assume that in inequality (1) all coefficients a[j] are positive. Moreover, we can assume that a[j] <= b. In fact, let a[j] > b; then the following three cases are possible:
* 1) b < 0. In this case inequality (1) is infeasible, so the problem has no feasible solution (see the routine npp_analyze_row);
* 2) b = 0. In this case inequality (1) is a forcing inequality on its upper bound (see the routine npp_forcing row), from which it follows that all variables x[j] should be fixed at zero;
* 3) b > 0. In this case inequality (1) defines an implied zero upper bound for variable x[j] (see the routine npp_implied_bounds), from which it follows that x[j] should be fixed at zero.
* It is assumed that all three cases listed above have been recognized by the routine npp_process_prob, which performs basic MIP processing prior to a call the routine npp_hidden_packing. So, if one of these cases occurs, we should just skip processing such constraint.
* Thus, let 0 < a[j] <= b. Then it is obvious that constraint (1) is equivalent to packing inquality only if:
* a[j] + a[k] > b + eps (2)
* for all j, k in J, j != k, where eps is an absolute tolerance for row (linear form) value. Checking the condition (2) for all j and k, j != k, requires time O(|J|^2). However, this time can be reduced to O(|J|), if use minimal a[j] and a[k], in which case it is sufficient to check the condition (2) only once.
* Once the original inequality (1) is replaced by equivalent packing inequality, we need to perform back substitution x~[j] = 1 - x[j] for all j in Jn (see above).
* RECOVERING SOLUTION
* None needed.
*/
public";
%javamethodmodifiers npp_hidden_packing(NPP *npp, NPPROW *row) "
/**
*/
public";
%javamethodmodifiers npp_implied_packing(NPP *npp, NPPROW *row, int which, NPPCOL *var[], char set[]) "
/**
* npp_implied_packing - identify implied packing inequality .
* SYNOPSIS
* #include \"glpnpp.h\" int npp_implied_packing(NPP *npp, NPPROW *row, int which, NPPCOL *var[], char set[]);
* DESCRIPTION
* The routine npp_implied_packing processes specified row (constraint) of general format:
* L <= sum a[j] x[j] <= U. (1) j
* If which = 0, only lower bound L, which must exist, is considered, while upper bound U is ignored. Similarly, if which = 1, only upper bound U, which must exist, is considered, while lower bound L is ignored. Thus, if the specified row is a double-sided inequality or equality constraint, this routine should be called twice for both lower and upper bounds.
* The routine npp_implied_packing attempts to find a non-trivial (i.e. having not less than two binary variables) packing inequality:
* sum x[j] - sum x[j] <= 1 - |Jn|, (2) j in Jp j in Jn
* which is relaxation of the constraint (1) in the sense that any solution satisfying to that constraint also satisfies to the packing inequality (2). If such relaxation exists, the routine stores pointers to descriptors of corresponding binary variables and their flags, resp., to locations var[1], var[2], ..., var[len] and set[1], set[2], ..., set[len], where set[j] = 0 means that j in Jp and set[j] = 1 means that j in Jn.
* RETURNS
* The routine npp_implied_packing returns len, which is the total number of binary variables in the packing inequality found, len >= 2. However, if the relaxation does not exist, the routine returns zero.
* ALGORITHM
* If which = 0, the constraint coefficients (1) are multiplied by -1 and b is assigned -L; if which = 1, the constraint coefficients (1) are not changed and b is assigned +U. In both cases the specified constraint gets the following format:
* sum a[j] x[j] <= b. (3) j
* (Note that (3) is a relaxation of (1), because one of bounds L or U is ignored.)
* Let J be set of binary variables, Kp be set of non-binary (integer or continuous) variables with a[j] > 0, and Kn be set of non-binary variables with a[j] < 0. Then the inequality (3) can be written as follows:
* sum a[j] x[j] <= b - sum a[j] x[j] - sum a[j] x[j]. (4) j in J j in Kp j in Kn
* To get rid of non-binary variables we can replace the inequality (4) by the following relaxed inequality:
* sum a[j] x[j] <= b~, (5) j in J
* where:
* b~ = sup(b - sum a[j] x[j] - sum a[j] x[j]) = j in Kp j in Kn
* = b - inf sum a[j] x[j] - inf sum a[j] x[j] = (6) j in Kp j in Kn
* = b - sum a[j] l[j] - sum a[j] u[j]. j in Kp j in Kn
* Note that if lower bound l[j] (if j in Kp) or upper bound u[j] (if j in Kn) of some non-binary variable x[j] does not exist, then formally b = +oo, in which case further analysis is not performed.
* Let Bp = {j in J: a[j] > 0}, Bn = {j in J: a[j] < 0}. To make all the inequality coefficients in (5) positive, we replace all x[j] in Bn by their complementaries, substituting x[j] = 1 - x~[j] for all j in Bn, that gives:
* sum a[j] x[j] - sum a[j] x~[j] <= b~ - sum a[j]. (7) j in Bp j in Bn j in Bn
* This inequality is a relaxation of the original constraint (1), and it is a binary knapsack inequality. Writing it in the standard format we have:
* sum alfa[j] z[j] <= beta, (8) j in J
* where: ( + a[j], if j in Bp, alfa[j] = < (9) ( - a[j], if j in Bn,
* ( x[j], if j in Bp, z[j] = < (10) ( 1 - x[j], if j in Bn,
* beta = b~ - sum a[j]. (11) j in Bn
* In the inequality (8) all coefficients are positive, therefore, the packing relaxation to be found for this inequality is the following:
* sum z[j] <= 1. (12) j in P
* It is obvious that set P within J, which we would like to find, must satisfy to the following condition:
* alfa[j] + alfa[k] > beta + eps for all j, k in P, j != k, (13)
* where eps is an absolute tolerance for value of the linear form. Thus, it is natural to take P = {j: alpha[j] > (beta + eps) / 2}. Moreover, if in the equality (8) there exist coefficients alfa[k], for which alfa[k] <= (beta + eps) / 2, but which, nevertheless, satisfies to the condition (13) for all j in P, one corresponding variable z[k] (having, for example, maximal coefficient alfa[k]) can be included in set P, that allows increasing the number of binary variables in (12) by one.
* Once the set P has been built, for the inequality (12) we need to perform back substitution according to (10) in order to express it through the original binary variables. As the result of such back substitution the relaxed packing inequality get its final format (2), where Jp = J intersect Bp, and Jn = J intersect Bn.
*/
public";
%javamethodmodifiers npp_is_covering(NPP *npp, NPPROW *row) "
/**
* npp_is_covering - test if constraint is covering inequality .
* SYNOPSIS
* #include \"glpnpp.h\" int npp_is_covering(NPP *npp, NPPROW *row);
* RETURNS
* If the specified row (constraint) is covering inequality (see below), the routine npp_is_covering returns non-zero. Otherwise, it returns zero.
* COVERING INEQUALITIES
* In canonical format the covering inequality is the following:
* sum x[j] >= 1, (1) j in J
* where all variables x[j] are binary. This inequality expresses the condition that in any integer feasible solution variables in set J cannot be all equal to zero at the same time, i.e. at least one variable must take non-zero (unity) value. W.l.o.g. it is assumed that |J| >= 2, because if J is empty, the inequality (1) is infeasible, and if |J| = 1, the inequality (1) is a forcing row.
* In general case the covering inequality may include original variables x[j] as well as their complements x~[j]:
* sum x[j] + sum x~[j] >= 1, (2) j in Jp j in Jn
* where Jp and Jn are not intersected. Therefore, using substitution x~[j] = 1 - x[j] gives the packing inequality in generalized format:
* sum x[j] - sum x[j] >= 1 - |Jn|. (3) j in Jp j in Jn
* (May note that the inequality (3) cuts off infeasible solutions, where x[j] = 0 for all j in Jp and x[j] = 1 for all j in Jn.)
* NOTE: If |J| = 2, the inequality (3) is equivalent to packing inequality (see the routine npp_is_packing).
*/
public";
%javamethodmodifiers hidden_covering(NPP *npp, struct elem *ptr, double *_b) "
/**
* npp_hidden_covering - identify hidden covering inequality .
* SYNOPSIS
* #include \"glpnpp.h\" int npp_hidden_covering(NPP *npp, NPPROW *row);
* DESCRIPTION
* The routine npp_hidden_covering processes specified inequality constraint, which includes only binary variables, and the number of the variables is not less than three. If the original inequality is equivalent to a covering inequality (see below), the routine replaces it by the equivalent inequality. If the original constraint is double-sided inequality, it is replaced by a pair of single-sided inequalities, if necessary.
* RETURNS
* If the original inequality constraint was replaced by equivalent covering inequality, the routine npp_hidden_covering returns non-zero. Otherwise, it returns zero.
* PROBLEM TRANSFORMATION
* Consider an inequality constraint:
* sum a[j] x[j] >= b, (1) j in J
* where all variables x[j] are binary, and |J| >= 3. (In case of '<=' inequality it can be transformed to '>=' format by multiplying both its sides by -1.)
* Let Jp = {j: a[j] > 0}, Jn = {j: a[j] < 0}. Performing substitution x[j] = 1 - x~[j] for all j in Jn, we have:
* sum a[j] x[j] >= b ==> j in J
* sum a[j] x[j] + sum a[j] x[j] >= b ==> j in Jp j in Jn
* sum a[j] x[j] + sum a[j] (1 - x~[j]) >= b ==> j in Jp j in Jn
* sum m a[j] x[j] - sum a[j] x~[j] >= b - sum a[j]. j in Jp j in Jn j in Jn
* Thus, meaning the transformation above, we can assume that in inequality (1) all coefficients a[j] are positive. Moreover, we can assume that b > 0, because otherwise the inequality (1) would be redundant (see the routine npp_analyze_row). It is then obvious that constraint (1) is equivalent to covering inequality only if:
* a[j] >= b, (2)
* for all j in J.
* Once the original inequality (1) is replaced by equivalent covering inequality, we need to perform back substitution x~[j] = 1 - x[j] for all j in Jn (see above).
* RECOVERING SOLUTION
* None needed.
*/
public";
%javamethodmodifiers npp_hidden_covering(NPP *npp, NPPROW *row) "
/**
*/
public";
%javamethodmodifiers npp_is_partitioning(NPP *npp, NPPROW *row) "
/**
* npp_is_partitioning - test if constraint is partitioning equality .
* SYNOPSIS
* #include \"glpnpp.h\" int npp_is_partitioning(NPP *npp, NPPROW *row);
* RETURNS
* If the specified row (constraint) is partitioning equality (see below), the routine npp_is_partitioning returns non-zero. Otherwise, it returns zero.
* PARTITIONING EQUALITIES
* In canonical format the partitioning equality is the following:
* sum x[j] = 1, (1) j in J
* where all variables x[j] are binary. This equality expresses the condition that in any integer feasible solution exactly one variable in set J must take non-zero (unity) value while other variables must be equal to zero. W.l.o.g. it is assumed that |J| >= 2, because if J is empty, the inequality (1) is infeasible, and if |J| = 1, the inequality (1) is a fixing row.
* In general case the partitioning equality may include original variables x[j] as well as their complements x~[j]:
* sum x[j] + sum x~[j] = 1, (2) j in Jp j in Jn
* where Jp and Jn are not intersected. Therefore, using substitution x~[j] = 1 - x[j] leads to the partitioning equality in generalized format:
* sum x[j] - sum x[j] = 1 - |Jn|. (3) j in Jp j in Jn
*/
public";
%javamethodmodifiers gz_load(gz_statep state, unsigned char *buf, unsigned len, unsigned *have) "
/**
*/
public";
%javamethodmodifiers gz_avail(gz_statep state) "
/**
*/
public";
%javamethodmodifiers gz_next4(gz_statep state, unsigned long *ret) "
/**
*/
public";
%javamethodmodifiers gz_head(gz_statep state) "
/**
*/
public";
%javamethodmodifiers gz_decomp(gz_statep state) "
/**
*/
public";
%javamethodmodifiers gz_make(gz_statep state) "
/**
*/
public";
%javamethodmodifiers gz_skip(gz_statep state, z_off64_t len) "
/**
*/
public";
%javamethodmodifiers gzread(gzFile file, voidp buf, unsigned len) "
/**
*/
public";
%javamethodmodifiers gzgetc(gzFile file) "
/**
*/
public";
%javamethodmodifiers gzungetc(int c, gzFile file) "
/**
*/
public";
%javamethodmodifiers gzgets(gzFile file, char *buf, int len) "
/**
*/
public";
%javamethodmodifiers gzdirect(gzFile file) "
/**
*/
public";
%javamethodmodifiers gzclose_r(gzFile file) "
/**
*/
public";
%javamethodmodifiers set_edge(int nv, unsigned char a[], int i, int j) "
/**
*/
public";
%javamethodmodifiers glp_wclique_exact(glp_graph *G, int v_wgt, double *sol, int v_set) "
/**
*/
public";
%javamethodmodifiers initialize(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers A_by_vec(struct csa *csa, double x[], double y[]) "
/**
*/
public";
%javamethodmodifiers AT_by_vec(struct csa *csa, double x[], double y[]) "
/**
*/
public";
%javamethodmodifiers decomp_NE(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers solve_NE(struct csa *csa, double y[]) "
/**
*/
public";
%javamethodmodifiers solve_NS(struct csa *csa, double p[], double q[], double r[], double dx[], double dy[], double dz[]) "
/**
*/
public";
%javamethodmodifiers initial_point(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers basic_info(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers make_step(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers terminate(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers ipm_main(struct csa *csa) "
/**
*/
public";
%javamethodmodifiers ipm_solve(glp_prob *P, const glp_iptcp *parm) "
/**
* ipm_solve - core LP solver based on the interior-point method .
* SYNOPSIS
* #include \"glpipm.h\" int ipm_solve(glp_prob *P, const glp_iptcp *parm);
* DESCRIPTION
* The routine ipm_solve is a core LP solver based on the primal-dual interior-point method.
* The routine assumes the following standard formulation of LP problem to be solved:
* minimize
* F = c[0] + c[1]*x[1] + c[2]*x[2] + ... + c[n]*x[n]
* subject to linear constraints
* a[1,1]*x[1] + a[1,2]*x[2] + ... + a[1,n]*x[n] = b[1]
* a[2,1]*x[1] + a[2,2]*x[2] + ... + a[2,n]*x[n] = b[2] . . . . . .
* a[m,1]*x[1] + a[m,2]*x[2] + ... + a[m,n]*x[n] = b[m]
* and non-negative variables
* x[1] >= 0, x[2] >= 0, ..., x[n] >= 0
* where: F is the objective function; x[1], ..., x[n] are (structural) variables; c[0] is a constant term of the objective function; c[1], ..., c[n] are objective coefficients; a[1,1], ..., a[m,n] are constraint coefficients; b[1], ..., b[n] are right-hand sides.
* The solution is three vectors x, y, and z, which are stored by the routine in the arrays x, y, and z, respectively. These vectors correspond to the best primal-dual point found during optimization. They are approximate solution of the following system (which is the Karush-Kuhn-Tucker optimality conditions):
* A*x = b (primal feasibility condition)
* A'*y + z = c (dual feasibility condition)
* x'*z = 0 (primal-dual complementarity condition)
* x >= 0, z >= 0 (non-negativity condition)
* where: x[1], ..., x[n] are primal (structural) variables; y[1], ..., y[m] are dual variables (Lagrange multipliers) for equality constraints; z[1], ..., z[n] are dual variables (Lagrange multipliers) for non-negativity constraints.
* RETURNS
* 0 LP has been successfully solved.
* GLP_ENOCVG No convergence.
* GLP_EITLIM Iteration limit exceeded.
* GLP_EINSTAB Numeric instability on solving Newtonian system.
* In case of non-zero return code the routine returns the best point, which has been reached during optimization.
*/
public";
%javamethodmodifiers fcmp(const void *arg1, const void *arg2) "
/**
*/
public";
%javamethodmodifiers parallel(IOSCUT *a, IOSCUT *b, double work[]) "
/**
*/
public";
%javamethodmodifiers ios_process_cuts(glp_tree *T) "
/**
*/
public";
%javamethodmodifiers fhvint_create(void) "
/**
*/
public";
%javamethodmodifiers fhvint_factorize(FHVINT *fi, int n, int(*col)(void *info, int j, int ind[], double val[]), void *info) "
/**
*/
public";
%javamethodmodifiers fhvint_update(FHVINT *fi, int j, int len, const int ind[], const double val[]) "
/**
*/
public";
%javamethodmodifiers fhvint_ftran(FHVINT *fi, double x[]) "
/**
*/
public";
%javamethodmodifiers fhvint_btran(FHVINT *fi, double x[]) "
/**
*/
public";
%javamethodmodifiers fhvint_estimate(FHVINT *fi) "
/**
*/
public";
%javamethodmodifiers fhvint_delete(FHVINT *fi) "
/**
*/
public";
%javamethodmodifiers mat(void *info, int k, int ind[], double val[]) "
/**
* glp_adv_basis - construct advanced initial LP basis .
* SYNOPSIS
* void glp_adv_basis(glp_prob *P, int flags);
* DESCRIPTION
* The routine glp_adv_basis constructs an advanced initial LP basis for the specified problem object.
* The parameter flag is reserved for use in the future and should be specified as zero.
* NOTE
* The routine glp_adv_basis should be called after the constraint matrix has been scaled (if scaling is used).
*/
public";
%javamethodmodifiers glp_adv_basis(glp_prob *P, int flags) "
/**
*/
public";
%javamethodmodifiers genqmd(int *_neqns, int xadj[], int adjncy[], int perm[], int invp[], int deg[], int marker[], int rchset[], int nbrhd[], int qsize[], int qlink[], int *_nofsub) "
/**
* genqmd - GENeral Quotient Minimum Degree algorithm .
* SYNOPSIS
* #include \"qmd.h\" void genqmd(int *neqns, int xadj[], int adjncy[], int perm[], int invp[], int deg[], int marker[], int rchset[], int nbrhd[], int qsize[], int qlink[], int *nofsub);
* PURPOSE
* This routine implements the minimum degree algorithm. It makes use of the implicit representation of the elimination graph by quotient graphs, and the notion of indistinguishable nodes.
* CAUTION
* The adjancy vector adjncy will be destroyed.
* INPUT PARAMETERS
* neqns - number of equations; (xadj, adjncy) - the adjancy structure.
* OUTPUT PARAMETERS
* perm - the minimum degree ordering; invp - the inverse of perm.
* WORKING PARAMETERS
* deg - the degree vector. deg[i] is negative means node i has been numbered; marker - a marker vector, where marker[i] is negative means node i has been merged with another nodeand thus can be ignored; rchset - vector used for the reachable set; nbrhd - vector used for neighborhood set; qsize - vector used to store the size of indistinguishable supernodes; qlink - vector used to store indistinguishable nodes, i, qlink[i], qlink[qlink[i]], ... are the members of the supernode represented by i.
* PROGRAM SUBROUTINES
* qmdrch, qmdqt, qmdupd.
*/
public";
%javamethodmodifiers qmdrch(int *_root, int xadj[], int adjncy[], int deg[], int marker[], int *_rchsze, int rchset[], int *_nhdsze, int nbrhd[]) "
/**
* qmdrch - Quotient MD ReaCHable set .
* SYNOPSIS
* #include \"qmd.h\" void qmdrch(int *root, int xadj[], int adjncy[], int deg[], int marker[], int *rchsze, int rchset[], int *nhdsze, int nbrhd[]);
* PURPOSE
* This subroutine determines the reachable set of a node through a given subset. The adjancy structure is assumed to be stored in a quotient graph format.
* INPUT PARAMETERS
* root - the given node not in the subset; (xadj, adjncy) - the adjancy structure pair; deg - the degree vector. deg[i] < 0 means the node belongs to the given subset.
* OUTPUT PARAMETERS
* (rchsze, rchset) - the reachable set; (nhdsze, nbrhd) - the neighborhood set.
* UPDATED PARAMETERS
* marker - the marker vector for reach and nbrhd sets. > 0 means the node is in reach set. < 0 means the node has been merged with others in the quotient or it is in nbrhd set.
*/
public";
%javamethodmodifiers qmdqt(int *_root, int xadj[], int adjncy[], int marker[], int *_rchsze, int rchset[], int nbrhd[]) "
/**
* qmdqt - Quotient MD Quotient graph Transformation .
* SYNOPSIS
* #include \"qmd.h\" void qmdqt(int *root, int xadj[], int adjncy[], int marker[], int *rchsze, int rchset[], int nbrhd[]);
* PURPOSE
* This subroutine performs the quotient graph transformation after a node has been eliminated.
* INPUT PARAMETERS
* root - the node just eliminated. It becomes the representative of the new supernode; (xadj, adjncy) - the adjancy structure; (rchsze, rchset) - the reachable set of root in the old quotient graph; nbrhd - the neighborhood set which will be merged with root to form the new supernode; marker - the marker vector.
* UPDATED PARAMETERS
* adjncy - becomes the adjncy of the quotient graph.
*/
public";
%javamethodmodifiers qmdupd(int xadj[], int adjncy[], int *_nlist, int list[], int deg[], int qsize[], int qlink[], int marker[], int rchset[], int nbrhd[]) "
/**
* qmdupd - Quotient MD UPDate .
* SYNOPSIS
* #include \"qmd.h\" void qmdupd(int xadj[], int adjncy[], int *nlist, int list[], int deg[], int qsize[], int qlink[], int marker[], int rchset[], int nbrhd[]);
* PURPOSE
* This routine performs degree update for a set of nodes in the minimum degree algorithm.
* INPUT PARAMETERS
* (xadj, adjncy) - the adjancy structure; (nlist, list) - the list of nodes whose degree has to be updated.
* UPDATED PARAMETERS
* deg - the degree vector; qsize - size of indistinguishable supernodes; qlink - linked list for indistinguishable nodes; marker - used to mark those nodes in reach/nbrhd sets.
* WORKING PARAMETERS
* rchset - the reachable set; nbrhd - the neighborhood set.
* PROGRAM SUBROUTINES
* qmdmrg.
*/
public";
%javamethodmodifiers qmdmrg(int xadj[], int adjncy[], int deg[], int qsize[], int qlink[], int marker[], int *_deg0, int *_nhdsze, int nbrhd[], int rchset[], int ovrlp[]) "
/**
* qmdmrg - Quotient MD MeRGe .
* SYNOPSIS
* #include \"qmd.h\" void qmdmrg(int xadj[], int adjncy[], int deg[], int qsize[], int qlink[], int marker[], int *deg0, int *nhdsze, int nbrhd[], int rchset[], int ovrlp[]);
* PURPOSE
* This routine merges indistinguishable nodes in the minimum degree ordering algorithm. It also computes the new degrees of these new supernodes.
* INPUT PARAMETERS
* (xadj, adjncy) - the adjancy structure; deg0 - the number of nodes in the given set; (nhdsze, nbrhd) - the set of eliminated supernodes adjacent to some nodes in the set.
* UPDATED PARAMETERS
* deg - the degree vector; qsize - size of indistinguishable nodes; qlink - linked list for indistinguishable nodes; marker - the given set is given by those nodes with marker value set to 1. Those nodes with degree updated will have marker value set to 2.
* WORKING PARAMETERS
* rchset - the reachable set; ovrlp - temp vector to store the intersection of two reachable sets.
*/
public";
%javamethodmodifiers AMD_valid(Int n_row, Int n_col, const Int Ap[], const Int Ai[]) "
/**
*/
public";
%javamethodmodifiers luf_store_v_cols(LUF *luf, int(*col)(void *info, int j, int ind[], double val[]), void *info, int ind[], double val[]) "
/**
*/
public";
%javamethodmodifiers luf_check_all(LUF *luf, int k) "
/**
*/
public";
%javamethodmodifiers luf_build_v_rows(LUF *luf, int len[]) "
/**
*/
public";
%javamethodmodifiers luf_build_f_rows(LUF *luf, int len[]) "
/**
*/
public";
%javamethodmodifiers luf_build_v_cols(LUF *luf, int updat, int len[]) "
/**
*/
public";
%javamethodmodifiers luf_check_f_rc(LUF *luf) "
/**
*/
public";
%javamethodmodifiers luf_check_v_rc(LUF *luf) "
/**
*/
public";
%javamethodmodifiers luf_f_solve(LUF *luf, double x[]) "
/**
*/
public";
%javamethodmodifiers luf_ft_solve(LUF *luf, double x[]) "
/**
*/
public";
%javamethodmodifiers luf_v_solve(LUF *luf, double b[], double x[]) "
/**
*/
public";
%javamethodmodifiers luf_vt_solve(LUF *luf, double b[], double x[]) "
/**
*/
public";
%javamethodmodifiers luf_vt_solve1(LUF *luf, double e[], double y[]) "
/**
*/
public";
%javamethodmodifiers luf_estimate_norm(LUF *luf, double w1[], double w2[]) "
/**
*/
public";
%javamethodmodifiers glp_print_sol(glp_prob *P, const char *fname) "
/**
*/
public";
%javamethodmodifiers glp_read_sol(glp_prob *lp, const char *fname) "
/**
* glp_read_sol - read basic solution from text file .
* SYNOPSIS
* int glp_read_sol(glp_prob *lp, const char *fname);
* DESCRIPTION
* The routine glp_read_sol reads basic solution from a text file whose name is specified by the parameter fname into the problem object.
* For the file format see description of the routine glp_write_sol.
* RETURNS
* On success the routine returns zero, otherwise non-zero.
*/
public";
%javamethodmodifiers glp_write_sol(glp_prob *lp, const char *fname) "
/**
* glp_write_sol - write basic solution to text file .
* SYNOPSIS
* int glp_write_sol(glp_prob *lp, const char *fname);
* DESCRIPTION
* The routine glp_write_sol writes the current basic solution to a text file whose name is specified by the parameter fname. This file can be read back with the routine glp_read_sol.
* RETURNS
* On success the routine returns zero, otherwise non-zero.
* FILE FORMAT
* The file created by the routine glp_write_sol is a plain text file, which contains the following information:
* m n p_stat d_stat obj_val r_stat[1] r_prim[1] r_dual[1] . . . r_stat[m] r_prim[m] r_dual[m] c_stat[1] c_prim[1] c_dual[1] . . . c_stat[n] c_prim[n] c_dual[n]
* where: m is the number of rows (auxiliary variables); n is the number of columns (structural variables); p_stat is the primal status of the basic solution (GLP_UNDEF = 1, GLP_FEAS = 2, GLP_INFEAS = 3, or GLP_NOFEAS = 4); d_stat is the dual status of the basic solution (GLP_UNDEF = 1, GLP_FEAS = 2, GLP_INFEAS = 3, or GLP_NOFEAS = 4); obj_val is the objective value; r_stat[i], i = 1,...,m, is the status of i-th row (GLP_BS = 1, GLP_NL = 2, GLP_NU = 3, GLP_NF = 4, or GLP_NS = 5); r_prim[i], i = 1,...,m, is the primal value of i-th row; r_dual[i], i = 1,...,m, is the dual value of i-th row; c_stat[j], j = 1,...,n, is the status of j-th column (GLP_BS = 1, GLP_NL = 2, GLP_NU = 3, GLP_NF = 4, or GLP_NS = 5); c_prim[j], j = 1,...,n, is the primal value of j-th column; c_dual[j], j = 1,...,n, is the dual value of j-th column.
*/
public";
%javamethodmodifiers format(char buf[13+1], double x) "
/**
*/
public";
%javamethodmodifiers glp_print_ranges(glp_prob *P, int len, const int list[], int flags, const char *fname) "
/**
*/
public";
%javamethodmodifiers glp_print_ipt(glp_prob *P, const char *fname) "
/**
*/
public";
%javamethodmodifiers glp_read_ipt(glp_prob *lp, const char *fname) "
/**
* glp_read_ipt - read interior-point solution from text file .
* SYNOPSIS
* int glp_read_ipt(glp_prob *lp, const char *fname);
* DESCRIPTION
* The routine glp_read_ipt reads interior-point solution from a text file whose name is specified by the parameter fname into the problem object.
* For the file format see description of the routine glp_write_ipt.
* RETURNS
* On success the routine returns zero, otherwise non-zero.
*/
public";
%javamethodmodifiers glp_write_ipt(glp_prob *lp, const char *fname) "
/**
* glp_write_ipt - write interior-point solution to text file .
* SYNOPSIS
* int glp_write_ipt(glp_prob *lp, const char *fname);
* DESCRIPTION
* The routine glp_write_ipt writes the current interior-point solution to a text file whose name is specified by the parameter fname. This file can be read back with the routine glp_read_ipt.
* RETURNS
* On success the routine returns zero, otherwise non-zero.
* FILE FORMAT
* The file created by the routine glp_write_ipt is a plain text file, which contains the following information:
* m n stat obj_val r_prim[1] r_dual[1] . . . r_prim[m] r_dual[m] c_prim[1] c_dual[1] . . . c_prim[n] c_dual[n]
* where: m is the number of rows (auxiliary variables); n is the number of columns (structural variables); stat is the solution status (GLP_UNDEF = 1 or GLP_OPT = 5); obj_val is the objective value; r_prim[i], i = 1,...,m, is the primal value of i-th row; r_dual[i], i = 1,...,m, is the dual value of i-th row; c_prim[j], j = 1,...,n, is the primal value of j-th column; c_dual[j], j = 1,...,n, is the dual value of j-th column.
*/
public";
%javamethodmodifiers glp_print_mip(glp_prob *P, const char *fname) "
/**
*/
public";
%javamethodmodifiers glp_read_mip(glp_prob *mip, const char *fname) "
/**
* glp_read_mip - read MIP solution from text file .
* SYNOPSIS
* int glp_read_mip(glp_prob *mip, const char *fname);
* DESCRIPTION
* The routine glp_read_mip reads MIP solution from a text file whose name is specified by the parameter fname into the problem object.
* For the file format see description of the routine glp_write_mip.
* RETURNS
* On success the routine returns zero, otherwise non-zero.
*/
public";
%javamethodmodifiers glp_write_mip(glp_prob *mip, const char *fname) "
/**
* glp_write_mip - write MIP solution to text file .
* SYNOPSIS
* int glp_write_mip(glp_prob *mip, const char *fname);
* DESCRIPTION
* The routine glp_write_mip writes the current MIP solution to a text file whose name is specified by the parameter fname. This file can be read back with the routine glp_read_mip.
* RETURNS
* On success the routine returns zero, otherwise non-zero.
* FILE FORMAT
* The file created by the routine glp_write_sol is a plain text file, which contains the following information:
* m n stat obj_val r_val[1] . . . r_val[m] c_val[1] . . . c_val[n]
* where: m is the number of rows (auxiliary variables); n is the number of columns (structural variables); stat is the solution status (GLP_UNDEF = 1, GLP_FEAS = 2, GLP_NOFEAS = 4, or GLP_OPT = 5); obj_val is the objective value; r_val[i], i = 1,...,m, is the value of i-th row; c_val[j], j = 1,...,n, is the value of j-th column.
*/
public";
%javamethodmodifiers mc13d(int n, const int icn[], const int ip[], const int lenr[], int ior[], int ib[], int lowl[], int numb[], int prev[]) "
/**
* mc13d - permutations to block triangular form .
* SYNOPSIS
* #include \"mc13d.h\" int mc13d(int n, const int icn[], const int ip[], const int lenr[], int ior[], int ib[], int lowl[], int numb[], int prev[]);
* DESCRIPTION
* Given the column numbers of the nonzeros in each row of the sparse matrix, the routine mc13d finds a symmetric permutation that makes the matrix block lower triangular.
* INPUT PARAMETERS
* n order of the matrix.
* icn array containing the column indices of the non-zeros. Those belonging to a single row must be contiguous but the ordering of column indices within each row is unimportant and wasted space between rows is permitted.
* ip ip[i], i = 1,2,...,n, is the position in array icn of the first column index of a non-zero in row i.
* lenr lenr[i], i = 1,2,...,n, is the number of non-zeros in row i.
* OUTPUT PARAMETERS
* ior ior[i], i = 1,2,...,n, gives the position on the original ordering of the row or column which is in position i in the permuted form.
* ib ib[i], i = 1,2,...,num, is the row number in the permuted matrix of the beginning of block i, 1 <= num <= n.
* WORKING ARRAYS
* arp working array of length [1+n], where arp[0] is not used. arp[i] is one less than the number of unsearched edges leaving node i. At the end of the algorithm it is set to a permutation which puts the matrix in block lower triangular form.
* ib working array of length [1+n], where ib[0] is not used. ib[i] is the position in the ordering of the start of the ith block. ib[n+1-i] holds the node number of the ith node on the stack.
* lowl working array of length [1+n], where lowl[0] is not used. lowl[i] is the smallest stack position of any node to which a path from node i has been found. It is set to n+1 when node i is removed from the stack.
* numb working array of length [1+n], where numb[0] is not used. numb[i] is the position of node i in the stack if it is on it, is the permuted order of node i for those nodes whose final position has been found and is otherwise zero.
* prev working array of length [1+n], where prev[0] is not used. prev[i] is the node at the end of the path when node i was placed on the stack.
* RETURNS
* The routine mc13d returns num, the number of blocks found.
*/
public";
%javamethodmodifiers glp_mincost_lp(glp_prob *lp, glp_graph *G, int names, int v_rhs, int a_low, int a_cap, int a_cost) "
/**
* glp_mincost_lp - convert minimum cost flow problem to LP .
* SYNOPSIS
* void glp_mincost_lp(glp_prob *lp, glp_graph *G, int names, int v_rhs, int a_low, int a_cap, int a_cost);
* DESCRIPTION
* The routine glp_mincost_lp builds an LP problem, which corresponds to the minimum cost flow problem on the specified network G.
*/
public";
%javamethodmodifiers glp_mincost_okalg(glp_graph *G, int v_rhs, int a_low, int a_cap, int a_cost, double *sol, int a_x, int v_pi) "
/**
*/
public";
%javamethodmodifiers overflow(int u, int v) "
/**
*/
public";
%javamethodmodifiers glp_mincost_relax4(glp_graph *G, int v_rhs, int a_low, int a_cap, int a_cost, int crash, double *sol, int a_x, int a_rc) "
/**
*/
public";
%javamethodmodifiers glp_maxflow_lp(glp_prob *lp, glp_graph *G, int names, int s, int t, int a_cap) "
/**
* glp_maxflow_lp - convert maximum flow problem to LP .
* SYNOPSIS
* void glp_maxflow_lp(glp_prob *lp, glp_graph *G, int names, int s, int t, int a_cap);
* DESCRIPTION
* The routine glp_maxflow_lp builds an LP problem, which corresponds to the maximum flow problem on the specified network G.
*/
public";
%javamethodmodifiers glp_maxflow_ffalg(glp_graph *G, int s, int t, int a_cap, double *sol, int a_x, int v_cut) "
/**
*/
public";
%javamethodmodifiers glp_check_asnprob(glp_graph *G, int v_set) "
/**
* glp_check_asnprob - check correctness of assignment problem data .
* SYNOPSIS
* int glp_check_asnprob(glp_graph *G, int v_set);
* RETURNS
* If the specified assignment problem data are correct, the routine glp_check_asnprob returns zero, otherwise, non-zero.
*/
public";
%javamethodmodifiers glp_asnprob_lp(glp_prob *P, int form, glp_graph *G, int names, int v_set, int a_cost) "
/**
* glp_asnprob_lp - convert assignment problem to LP .
* SYNOPSIS
* int glp_asnprob_lp(glp_prob *P, int form, glp_graph *G, int names, int v_set, int a_cost);
* DESCRIPTION
* The routine glp_asnprob_lp builds an LP problem, which corresponds to the assignment problem on the specified graph G.
* RETURNS
* If the LP problem has been successfully built, the routine returns zero, otherwise, non-zero.
*/
public";
%javamethodmodifiers glp_asnprob_okalg(int form, glp_graph *G, int v_set, int a_cost, double *sol, int a_x) "
/**
*/
public";
%javamethodmodifiers glp_asnprob_hall(glp_graph *G, int v_set, int a_x) "
/**
* glp_asnprob_hall - find bipartite matching of maximum cardinality .
* SYNOPSIS
* int glp_asnprob_hall(glp_graph *G, int v_set, int a_x);
* DESCRIPTION
* The routine glp_asnprob_hall finds a matching of maximal cardinality in the specified bipartite graph G. It uses a version of the Fortran routine MC21A developed by I.S.Duff [1], which implements Hall's algorithm [2].
* RETURNS
* The routine glp_asnprob_hall returns the cardinality of the matching found. However, if the specified graph is incorrect (as detected by the routine glp_check_asnprob), the routine returns negative value.
* REFERENCES
*
I.S.Duff, Algorithm 575: Permutations for zero-free diagonal, ACM Trans. on Math. Softw. 7 (1981), 387-390.M.Hall, \"An Algorithm for distinct representatives,\" Amer. Math. Monthly 63 (1956), 716-717.
*/
public";
%javamethodmodifiers sorting(glp_graph *G, int list[]) "
/**
* glp_cpp - solve critical path problem .
* SYNOPSIS
* double glp_cpp(glp_graph *G, int v_t, int v_es, int v_ls);
* DESCRIPTION
* The routine glp_cpp solves the critical path problem represented in the form of the project network.
* The parameter G is a pointer to the graph object, which specifies the project network. This graph must be acyclic. Multiple arcs are allowed being considered as single arcs.
* The parameter v_t specifies an offset of the field of type double in the vertex data block, which contains time t[i] >= 0 needed to perform corresponding job j. If v_t < 0, it is assumed that t[i] = 1 for all jobs.
* The parameter v_es specifies an offset of the field of type double in the vertex data block, to which the routine stores earliest start time for corresponding job. If v_es < 0, this time is not stored.
* The parameter v_ls specifies an offset of the field of type double in the vertex data block, to which the routine stores latest start time for corresponding job. If v_ls < 0, this time is not stored.
* RETURNS
* The routine glp_cpp returns the minimal project duration, that is, minimal time needed to perform all jobs in the project.
*/
public";
%javamethodmodifiers glp_cpp(glp_graph *G, int v_t, int v_es, int v_ls) "
/**
*/
public";
%javamethodmodifiers AMD_order(Int n, const Int Ap[], const Int Ai[], Int P[], double Control[], double Info[]) "
/**
*/
public";
libglpk-java-1.12.0/swig/Makefile.am 0000644 0001750 0001750 00000011122 13241543247 014066 0000000 0000000 EXTRA_DIST = *.i *.h *.java pom.xml src/site
# copy version-info from glpk package: src/Makefile.am
VERSION_INFO = 43:0:3
all:
mkdir -p target/classes
mkdir -p target/apidocs
mkdir -p src/c
mkdir -p src/main/java/org/gnu/glpk
cp ${srcdir}/*.java src/main/java/org/gnu/glpk
$(SWIG) $(SWIGFLAGS) -java -package org.gnu.glpk \
-o src/c/glpk_wrap.c -outdir src/main/java/org/gnu/glpk \
${srcdir}/glpk.i
$(LIBTOOL) --mode=compile $(CC) $(CFLAGS) $(CPPFLAGS) -I. -c -fPIC \
src/c/glpk_wrap.c
$(LIBTOOL) --mode=link \
$(CC) -version-info $(VERSION_INFO) -revision $(PACKAGE_VERSION) \
-g -O -o libglpk_java.la -rpath ${prefix}/lib/jni glpk_wrap.lo \
$(LDFLAGS) -lglpk
$(JAVADOC) -locale en_US \
-encoding UTF-8 -charset UTF-8 -docencoding UTF-8 \
-sourcepath ./src/main/java org.gnu.glpk -d ./target/apidocs
$(JAR) cf glpk-java-javadoc.jar -C ./target/apidocs .
$(JAR) cf glpk-java-sources.jar -C ./src/main/java .
$(JAVAC) -source 1.8 -target 1.8 -classpath ./src/main/java \
-d ./target/classes *.java
$(JAR) cf glpk-java.jar -C ./target/classes .
if HAVEMVN
$(MVN) clean package site
endif
clean-local:
rm -f -r src/main src/c target .libs
rm -f *.jar *.o *.la *.lo ../examples/java/*.class
rm -rf target
rm -f *~ ../examples/java/*~ ../w32/*~ ../w64/*~
documentation:
install:
mkdir -p -m 755 $(DESTDIR)${libdir}/jni;true
$(LIBTOOL) --mode=install install -c libglpk_java.la \
$(DESTDIR)${libdir}/jni/libglpk_java.la
$(LIBTOOL) --mode=finish $(DESTDIR)${libdir}/jni
mkdir -p -m 755 $(DESTDIR)${datarootdir}/java;true
install -m 644 glpk-java.jar \
$(DESTDIR)${datarootdir}/java/glpk-java-$(PACKAGE_VERSION).jar
cd $(DESTDIR)${prefix}/share/java/; \
$(LN_S) -f glpk-java-$(PACKAGE_VERSION).jar glpk-java.jar
mkdir -p -m 755 $(DESTDIR)${docdir};true
install -m 644 glpk-java-javadoc.jar \
$(DESTDIR)${docdir}/glpk-java-javadoc-$(PACKAGE_VERSION).jar
cd $(DESTDIR)${docdir}; \
$(LN_S) -f glpk-java-javadoc-$(PACKAGE_VERSION).jar \
glpk-java-javadoc.jar
install -m 644 glpk-java-sources.jar \
$(DESTDIR)${docdir}/glpk-java-sources-$(PACKAGE_VERSION).jar
cd $(DESTDIR)${docdir}; \
$(LN_S) -f glpk-java-sources-$(PACKAGE_VERSION).jar \
glpk-java-sources.jar
check:
cd ../examples/java;$(JAVAC) -source 1.8 -target 1.8 \
-classpath ../../swig/glpk-java.jar Gmpl.java
cd ../examples/java;java -Djava.library.path=../../swig/.libs \
-classpath ../../swig/glpk-java.jar:. Gmpl marbles.mod
cd ../examples/java;$(JAVAC) -source 1.8 -target 1.8 -classpath \
../../swig/glpk-java.jar Lp.java
cd ../examples/java;java -Djava.library.path=../../swig/.libs \
-classpath ../../swig/glpk-java.jar:. Lp
cd ../examples/java;$(JAVAC) -source 1.8 -target 1.8 -classpath \
../../swig/glpk-java.jar Mip.java
cd ../examples/java;java -Djava.library.path=../../swig/.libs \
-classpath ../../swig/glpk-java.jar:. Mip
cd ../examples/java;$(JAVAC) -source 1.8 -target 1.8 \
-classpath ../../swig/glpk-java.jar OutOfMemory.java
cd ../examples/java;java -Djava.library.path=../../swig/.libs \
-classpath ../../swig/glpk-java.jar:. OutOfMemory
cd ../examples/java;$(JAVAC) -source 1.8 -target 1.8 \
-classpath ../../swig/glpk-java.jar ErrorDemo.java
cd ../examples/java;java -Djava.library.path=../../swig/.libs \
-classpath ../../swig/glpk-java.jar:. ErrorDemo
cd ../examples/java;$(JAVAC) -source 1.8 -target 1.8 \
-classpath ../../swig/glpk-java.jar LinOrd.java
cd ../examples/java && rm -f tiw56r72.sol && \
java -Djava.library.path=../../swig/.libs \
-classpath ../../swig/glpk-java.jar:. LinOrd tiw56r72.mat \
tiw56r72.sol && rm tiw56r72.sol
cd ../examples/java; $(JAVAC) -source 1.8 -target 1.8 \
-classpath ../../swig/glpk-java.jar MinimumCostFlow.java
cd ../examples/java; rm -f mincost.dimacs mincost.lp && \
java -Djava.library.path=../../swig/.libs \
-classpath ../../swig/glpk-java.jar:. MinimumCostFlow && \
rm mincost.dimacs mincost.lp
cd ../examples/java;$(JAVAC) -source 1.8 -target 1.8 \
-classpath ../../swig/glpk-java.jar Relax4.java
cd ../examples/java;java -Djava.library.path=../../swig/.libs \
-classpath ../../swig/glpk-java.jar:. Relax4 sample.min
check-swing:
cd ../examples/java;$(JAVAC) -source 1.8 -target 1.8 \
-classpath ../../swig/glpk-java.jar GmplSwing.java
cd ../examples/java;java -Djava.library.path=../../swig/.libs \
-classpath ../../swig/glpk-java.jar:. GmplSwing marbles.mod
dist-hook:
rm -rf `find $(distdir) -name '*~'`
rm -rf `find $(distdir) -name .svn`
rm -rf `find $(distdir) -name '*.bak'`
rm -f ../examples/java/mincost.dimacs ../examples/java/mincost.lp
rm -f ../examples/java/tiw56r72.sol
libglpk-java-1.12.0/swig/GlpkTerminal.java 0000644 0001750 0001750 00000005143 13040662427 015273 0000000 0000000 package org.gnu.glpk;
import java.util.LinkedList;
/**
* This class manages terminal output.
* GLPK will call method {@link #callback(String) callback} before producing
* terminal output. A listener can inhibit the terminal output by returning
* false in the {@link GlpkTerminalListener#output(String) output}
* routine.
*
The list of listeners is thread local. Each thread has to register its
* own listener.
*
If a {@link GlpkException GlpkExeption} has occured it is necessary to
* call
* GLPK.glp_term_hook(null, null);
* to reenable listening to terminal output.
* @see GlpkTerminalListener
* @see GlpkException
* @see GLPK#glp_term_hook(SWIGTYPE_p_f_p_void_p_q_const__char__int,
* SWIGTYPE_p_void)
*/
public final class GlpkTerminal {
/**
* List of listeners.
*/
private static ThreadLocal> listeners
= new ThreadLocal>() {
@Override
protected LinkedList initialValue() {
return new LinkedList();
}
};
static {
GLPK.glp_term_hook(null, null);
}
/**
* Constructor.
*/
private GlpkTerminal() {
}
/**
* Callback function called by native library.
* Output to the console is created if any of the listeners.get() requests it.
* @param str string to be written to console
* @return 0 if output is requested
*/
public static int callback(final String str) {
boolean output = false;
if (listeners.get().size() > 0) {
for (GlpkTerminalListener listener : listeners.get()) {
output |= listener.output(str);
}
if (output) {
return 0;
} else {
return 1;
}
}
return 0;
}
/**
* Add listener.
* @param listener listener for terminal output
*/
public static void addListener(final GlpkTerminalListener listener) {
listeners.get().add(listener);
}
/**
* Removes first occurance of listener.
* @param listener listener for terminal output
* @return true if listener was found
*/
public static boolean removeListener(final GlpkTerminalListener listener) {
return listeners.get().remove(listener);
}
/**
* Remove all listeners.get().
*/
public static void removeAllListeners() {
while (listeners.get().size() > 0) {
listeners.get().removeLast();
}
}
}
libglpk-java-1.12.0/swig/GlpkTerminalListener.java 0000644 0001750 0001750 00000001610 12103016342 016760 0000000 0000000 package org.gnu.glpk;
/**
* Terminal Listener
* GLPK will call method {@link GlpkTerminal#callback(String)
* GlpkTerminal.output} before producing terminal output. A listener can
* inhibit the terminal output by returning false in the
* {@link #output(String) output} routine.
*
If a {@link GlpkException GlpkExeption} has occured it is necessary to
* call
* GLPK.glp_term_hook(null, null);
* to reenable listening to terminal output.
* @see GlpkTerminal
* @see GlpkException
* @see GLPK#glp_term_hook(SWIGTYPE_p_f_p_void_p_q_const__char__int,
* SWIGTYPE_p_void)
*/
public interface GlpkTerminalListener {
/**
* Receive terminal output.
* The return value controls, if the mesage is displayed in the
* console.
* @param str output string
* @return true if terminal output is requested
*/
boolean output(String str);
}
libglpk-java-1.12.0/swig/GlpkCallback.java 0000644 0001750 0001750 00000003640 13040662355 015214 0000000 0000000 package org.gnu.glpk;
import java.util.LinkedList;
/**
* This class manages callbacks from the MIP solver.
*
The GLPK MIP solver calls method {@link #callback(long) callback} in
* the branch-and-cut algorithm. A listener to the callback can be used to
* influence the sequence in which nodes of the search tree are evaluated, or
* to supply a heuristic solution. To find out why the callback is issued
* use method {@link GLPK#glp_ios_reason(glp_tree) GLPK.glp_ios_reason}.
*
The list of listeners is thread local. Each thread has to register its
* own listener.
*/
public final class GlpkCallback {
/**
* List of callback listeners.
*/
private static ThreadLocal> listeners
= new ThreadLocal>() {
@Override
protected LinkedList initialValue() {
return new LinkedList();
}
};
/**
* Constructor.
*/
private GlpkCallback() {
}
/**
* Callback method called by native library.
* @param cPtr pointer to search tree
*/
public static void callback(final long cPtr) {
glp_tree tree;
tree = new glp_tree(cPtr, false);
for (GlpkCallbackListener listener : listeners.get()) {
listener.callback(tree);
}
}
/**
* Adds a listener for callbacks.
* @param listener listener for callbacks
*/
public static void addListener(final GlpkCallbackListener listener) {
listeners.get().add(listener);
}
/**
* Removes first occurance of a listener for callbacks.
* @param listener listener for callbacks
* @return true if the listener was found
*/
public static boolean removeListener(final GlpkCallbackListener listener) {
return listeners.get().remove(listener);
}
}
libglpk-java-1.12.0/swig/glpk_java_arrays.i 0000644 0001750 0001750 00000003771 12600043411 015520 0000000 0000000 /* File glpk_java_arrays.i
*
* Handling of arrays.
*/
%define %glp_array_functions(TYPE,NAME)
%typemap (out) TYPE* new_##NAME {
if ($1 == NULL) {
glp_java_throw_outofmemory(jenv, "$name: calloc failed, "
"C-runtime heap is full.");
}
*(TYPE **)&$result = $1;
}
%{
static TYPE *new_##NAME(int nelements) {
return (TYPE *) calloc(nelements,sizeof(TYPE));
}
static void delete_##NAME(TYPE *ary) {
if (ary != NULL) {
free(ary);
}
}
static TYPE NAME##_getitem(TYPE *ary, int index) {
if (ary != NULL) {
return ary[index];
} else {
return (TYPE) 0;
}
}
static void NAME##_setitem(TYPE *ary, int index, TYPE value) {
if (ary != NULL) {
ary[index] = value;
}
}
%}
%javamethodmodifiers new_##NAME(int nelements) "
/**
* Creates a new array of TYPE.
* The memory is allocated with calloc(). To free the memory you will have
* to call delete_NAME.
*
* An OutOfMemoryError error indicates that the C-runtime heap of the process
* (not the Java object heap) is full.
*
* @param nelements number of elements
* @return array
*/
public";
TYPE *new_##NAME(int nelements);
%javamethodmodifiers delete_##NAME(TYPE *ary) "
/**
* Deletes an array of TYPE.
*
The memory is deallocated with free().
*
* @param ary array
*/
public";
void delete_##NAME(TYPE *ary);
%javamethodmodifiers NAME##_getitem(TYPE *ary, int index) "
/**
* Retrieves an element of an array of TYPE.
*
BEWARE: The validity of the index is not checked.
*
* @param ary array
* @param index index of the element
* @return array element
*/
public";
TYPE NAME##_getitem(TYPE *ary, int index);
%javamethodmodifiers NAME##_setitem(TYPE* ary, int index, TYPE value) "
/**
* Sets the value of an element of an array of TYPE.
*
BEWARE: The validity of the index is not checked.
*
* @param ary array
* @param index index of the element
* @param value new value
*/
public";
void NAME##_setitem(TYPE *ary, int index, TYPE value);
%enddef
/* Old Swig versions require a LF after enddef */
libglpk-java-1.12.0/swig/GlpkException.java 0000644 0001750 0001750 00000001232 12103016342 015435 0000000 0000000 package org.gnu.glpk;
/**
* Exception thrown, when the GLPK native library call fails.
*
If an error occurs GLPK will release all internal memory. Hence all
* object references to the library will be invalid.
*
To reenable listening to terminal output call
*
* GLPK.glp_term_hook(null, null);
*
*/
public class GlpkException extends RuntimeException {
/**
* Constructs a new GLPK exception.
*/
public GlpkException() {
super();
}
/**
* Constructs a new GLPK exception.
* @param message detail message
*/
public GlpkException(final String message) {
super(message);
}
}
libglpk-java-1.12.0/swig/Makefile.in 0000644 0001750 0001750 00000040664 13241544157 014115 0000000 0000000 # Makefile.in generated by automake 1.15 from Makefile.am.
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SWIGFLAGS = @SWIGFLAGS@
VERSION = @VERSION@
abs_builddir = @abs_builddir@
abs_srcdir = @abs_srcdir@
abs_top_builddir = @abs_top_builddir@
abs_top_srcdir = @abs_top_srcdir@
ac_ct_AR = @ac_ct_AR@
ac_ct_CC = @ac_ct_CC@
ac_ct_DUMPBIN = @ac_ct_DUMPBIN@
am__include = @am__include@
am__leading_dot = @am__leading_dot@
am__quote = @am__quote@
am__tar = @am__tar@
am__untar = @am__untar@
bindir = @bindir@
build = @build@
build_alias = @build_alias@
build_cpu = @build_cpu@
build_os = @build_os@
build_vendor = @build_vendor@
builddir = @builddir@
datadir = @datadir@
datarootdir = @datarootdir@
docdir = @docdir@
dvidir = @dvidir@
exec_prefix = @exec_prefix@
have_cc = @have_cc@
host = @host@
host_alias = @host_alias@
host_cpu = @host_cpu@
host_os = @host_os@
host_vendor = @host_vendor@
htmldir = @htmldir@
includedir = @includedir@
infodir = @infodir@
install_sh = @install_sh@
libdir = @libdir@
libexecdir = @libexecdir@
localedir = @localedir@
localstatedir = @localstatedir@
mandir = @mandir@
mkdir_p = @mkdir_p@
oldincludedir = @oldincludedir@
pdfdir = @pdfdir@
prefix = @prefix@
program_transform_name = @program_transform_name@
psdir = @psdir@
runstatedir = @runstatedir@
sbindir = @sbindir@
sharedstatedir = @sharedstatedir@
srcdir = @srcdir@
sysconfdir = @sysconfdir@
target_alias = @target_alias@
top_build_prefix = @top_build_prefix@
top_builddir = @top_builddir@
top_srcdir = @top_srcdir@
EXTRA_DIST = *.i *.h *.java pom.xml src/site
# copy version-info from glpk package: src/Makefile.am
VERSION_INFO = 43:0:3
all: all-am
.SUFFIXES:
$(srcdir)/Makefile.in: $(srcdir)/Makefile.am $(am__configure_deps)
@for dep in $?; do \
case '$(am__configure_deps)' in \
*$$dep*) \
( cd $(top_builddir) && $(MAKE) $(AM_MAKEFLAGS) am--refresh ) \
&& { if test -f $@; then exit 0; else break; fi; }; \
exit 1;; \
esac; \
done; \
echo ' cd $(top_srcdir) && $(AUTOMAKE) --gnu swig/Makefile'; \
$(am__cd) $(top_srcdir) && \
$(AUTOMAKE) --gnu swig/Makefile
Makefile: $(srcdir)/Makefile.in $(top_builddir)/config.status
@case '$?' in \
*config.status*) \
cd $(top_builddir) && $(MAKE) $(AM_MAKEFLAGS) am--refresh;; \
*) \
echo ' cd $(top_builddir) && $(SHELL) ./config.status $(subdir)/$@ $(am__depfiles_maybe)'; \
cd $(top_builddir) && $(SHELL) ./config.status $(subdir)/$@ $(am__depfiles_maybe);; \
esac;
$(top_builddir)/config.status: $(top_srcdir)/configure $(CONFIG_STATUS_DEPENDENCIES)
cd $(top_builddir) && $(MAKE) $(AM_MAKEFLAGS) am--refresh
$(top_srcdir)/configure: $(am__configure_deps)
cd $(top_builddir) && $(MAKE) $(AM_MAKEFLAGS) am--refresh
$(ACLOCAL_M4): $(am__aclocal_m4_deps)
cd $(top_builddir) && $(MAKE) $(AM_MAKEFLAGS) am--refresh
$(am__aclocal_m4_deps):
mostlyclean-libtool:
-rm -f *.lo
clean-libtool:
-rm -rf .libs _libs
tags TAGS:
ctags CTAGS:
cscope cscopelist:
distdir: $(DISTFILES)
@srcdirstrip=`echo "$(srcdir)" | sed 's/[].[^$$\\*]/\\\\&/g'`; \
topsrcdirstrip=`echo "$(top_srcdir)" | sed 's/[].[^$$\\*]/\\\\&/g'`; \
list='$(DISTFILES)'; \
dist_files=`for file in $$list; do echo $$file; done | \
sed -e "s|^$$srcdirstrip/||;t" \
-e "s|^$$topsrcdirstrip/|$(top_builddir)/|;t"`; \
case $$dist_files in \
*/*) $(MKDIR_P) `echo "$$dist_files" | \
sed '/\//!d;s|^|$(distdir)/|;s,/[^/]*$$,,' | \
sort -u` ;; \
esac; \
for file in $$dist_files; do \
if test -f $$file || test -d $$file; then d=.; else d=$(srcdir); fi; \
if test -d $$d/$$file; then \
dir=`echo "/$$file" | sed -e 's,/[^/]*$$,,'`; \
if test -d "$(distdir)/$$file"; then \
find "$(distdir)/$$file" -type d ! -perm -700 -exec chmod u+rwx {} \;; \
fi; \
if test -d $(srcdir)/$$file && test $$d != $(srcdir); then \
cp -fpR $(srcdir)/$$file "$(distdir)$$dir" || exit 1; \
find "$(distdir)/$$file" -type d ! -perm -700 -exec chmod u+rwx {} \;; \
fi; \
cp -fpR $$d/$$file "$(distdir)$$dir" || exit 1; \
else \
test -f "$(distdir)/$$file" \
|| cp -p $$d/$$file "$(distdir)/$$file" \
|| exit 1; \
fi; \
done
$(MAKE) $(AM_MAKEFLAGS) \
top_distdir="$(top_distdir)" distdir="$(distdir)" \
dist-hook
check-am: all-am
check: check-am
all-am: Makefile
installdirs:
install-exec: install-exec-am
install-data: install-data-am
uninstall: uninstall-am
install-am: all-am
@$(MAKE) $(AM_MAKEFLAGS) install-exec-am install-data-am
installcheck: installcheck-am
install-strip:
if test -z '$(STRIP)'; then \
$(MAKE) $(AM_MAKEFLAGS) INSTALL_PROGRAM="$(INSTALL_STRIP_PROGRAM)" \
install_sh_PROGRAM="$(INSTALL_STRIP_PROGRAM)" INSTALL_STRIP_FLAG=-s \
install; \
else \
$(MAKE) $(AM_MAKEFLAGS) INSTALL_PROGRAM="$(INSTALL_STRIP_PROGRAM)" \
install_sh_PROGRAM="$(INSTALL_STRIP_PROGRAM)" INSTALL_STRIP_FLAG=-s \
"INSTALL_PROGRAM_ENV=STRIPPROG='$(STRIP)'" install; \
fi
mostlyclean-generic:
clean-generic:
distclean-generic:
-test -z "$(CONFIG_CLEAN_FILES)" || rm -f $(CONFIG_CLEAN_FILES)
-test . = "$(srcdir)" || test -z "$(CONFIG_CLEAN_VPATH_FILES)" || rm -f $(CONFIG_CLEAN_VPATH_FILES)
maintainer-clean-generic:
@echo "This command is intended for maintainers to use"
@echo "it deletes files that may require special tools to rebuild."
clean: clean-am
clean-am: clean-generic clean-libtool clean-local mostlyclean-am
distclean: distclean-am
-rm -f Makefile
distclean-am: clean-am distclean-generic
dvi: dvi-am
dvi-am:
html: html-am
html-am:
info: info-am
info-am:
install-data-am:
install-dvi: install-dvi-am
install-dvi-am:
install-exec-am:
install-html: install-html-am
install-html-am:
install-info: install-info-am
install-info-am:
install-man:
install-pdf: install-pdf-am
install-pdf-am:
install-ps: install-ps-am
install-ps-am:
installcheck-am:
maintainer-clean: maintainer-clean-am
-rm -f Makefile
maintainer-clean-am: distclean-am maintainer-clean-generic
mostlyclean: mostlyclean-am
mostlyclean-am: mostlyclean-generic mostlyclean-libtool
pdf: pdf-am
pdf-am:
ps: ps-am
ps-am:
uninstall-am:
.MAKE: install-am install-strip
.PHONY: all all-am check check-am clean clean-generic clean-libtool \
clean-local cscopelist-am ctags-am dist-hook distclean \
distclean-generic distclean-libtool distdir dvi dvi-am html \
html-am info info-am install install-am install-data \
install-data-am install-dvi install-dvi-am install-exec \
install-exec-am install-html install-html-am install-info \
install-info-am install-man install-pdf install-pdf-am \
install-ps install-ps-am install-strip installcheck \
installcheck-am installdirs maintainer-clean \
maintainer-clean-generic mostlyclean mostlyclean-generic \
mostlyclean-libtool pdf pdf-am ps ps-am tags-am uninstall \
uninstall-am
.PRECIOUS: Makefile
all:
mkdir -p target/classes
mkdir -p target/apidocs
mkdir -p src/c
mkdir -p src/main/java/org/gnu/glpk
cp ${srcdir}/*.java src/main/java/org/gnu/glpk
$(SWIG) $(SWIGFLAGS) -java -package org.gnu.glpk \
-o src/c/glpk_wrap.c -outdir src/main/java/org/gnu/glpk \
${srcdir}/glpk.i
$(LIBTOOL) --mode=compile $(CC) $(CFLAGS) $(CPPFLAGS) -I. -c -fPIC \
src/c/glpk_wrap.c
$(LIBTOOL) --mode=link \
$(CC) -version-info $(VERSION_INFO) -revision $(PACKAGE_VERSION) \
-g -O -o libglpk_java.la -rpath ${prefix}/lib/jni glpk_wrap.lo \
$(LDFLAGS) -lglpk
$(JAVADOC) -locale en_US \
-encoding UTF-8 -charset UTF-8 -docencoding UTF-8 \
-sourcepath ./src/main/java org.gnu.glpk -d ./target/apidocs
$(JAR) cf glpk-java-javadoc.jar -C ./target/apidocs .
$(JAR) cf glpk-java-sources.jar -C ./src/main/java .
$(JAVAC) -source 1.8 -target 1.8 -classpath ./src/main/java \
-d ./target/classes *.java
$(JAR) cf glpk-java.jar -C ./target/classes .
@HAVEMVN_TRUE@ $(MVN) clean package site
clean-local:
rm -f -r src/main src/c target .libs
rm -f *.jar *.o *.la *.lo ../examples/java/*.class
rm -rf target
rm -f *~ ../examples/java/*~ ../w32/*~ ../w64/*~
documentation:
install:
mkdir -p -m 755 $(DESTDIR)${libdir}/jni;true
$(LIBTOOL) --mode=install install -c libglpk_java.la \
$(DESTDIR)${libdir}/jni/libglpk_java.la
$(LIBTOOL) --mode=finish $(DESTDIR)${libdir}/jni
mkdir -p -m 755 $(DESTDIR)${datarootdir}/java;true
install -m 644 glpk-java.jar \
$(DESTDIR)${datarootdir}/java/glpk-java-$(PACKAGE_VERSION).jar
cd $(DESTDIR)${prefix}/share/java/; \
$(LN_S) -f glpk-java-$(PACKAGE_VERSION).jar glpk-java.jar
mkdir -p -m 755 $(DESTDIR)${docdir};true
install -m 644 glpk-java-javadoc.jar \
$(DESTDIR)${docdir}/glpk-java-javadoc-$(PACKAGE_VERSION).jar
cd $(DESTDIR)${docdir}; \
$(LN_S) -f glpk-java-javadoc-$(PACKAGE_VERSION).jar \
glpk-java-javadoc.jar
install -m 644 glpk-java-sources.jar \
$(DESTDIR)${docdir}/glpk-java-sources-$(PACKAGE_VERSION).jar
cd $(DESTDIR)${docdir}; \
$(LN_S) -f glpk-java-sources-$(PACKAGE_VERSION).jar \
glpk-java-sources.jar
check:
cd ../examples/java;$(JAVAC) -source 1.8 -target 1.8 \
-classpath ../../swig/glpk-java.jar Gmpl.java
cd ../examples/java;java -Djava.library.path=../../swig/.libs \
-classpath ../../swig/glpk-java.jar:. Gmpl marbles.mod
cd ../examples/java;$(JAVAC) -source 1.8 -target 1.8 -classpath \
../../swig/glpk-java.jar Lp.java
cd ../examples/java;java -Djava.library.path=../../swig/.libs \
-classpath ../../swig/glpk-java.jar:. Lp
cd ../examples/java;$(JAVAC) -source 1.8 -target 1.8 -classpath \
../../swig/glpk-java.jar Mip.java
cd ../examples/java;java -Djava.library.path=../../swig/.libs \
-classpath ../../swig/glpk-java.jar:. Mip
cd ../examples/java;$(JAVAC) -source 1.8 -target 1.8 \
-classpath ../../swig/glpk-java.jar OutOfMemory.java
cd ../examples/java;java -Djava.library.path=../../swig/.libs \
-classpath ../../swig/glpk-java.jar:. OutOfMemory
cd ../examples/java;$(JAVAC) -source 1.8 -target 1.8 \
-classpath ../../swig/glpk-java.jar ErrorDemo.java
cd ../examples/java;java -Djava.library.path=../../swig/.libs \
-classpath ../../swig/glpk-java.jar:. ErrorDemo
cd ../examples/java;$(JAVAC) -source 1.8 -target 1.8 \
-classpath ../../swig/glpk-java.jar LinOrd.java
cd ../examples/java && rm -f tiw56r72.sol && \
java -Djava.library.path=../../swig/.libs \
-classpath ../../swig/glpk-java.jar:. LinOrd tiw56r72.mat \
tiw56r72.sol && rm tiw56r72.sol
cd ../examples/java; $(JAVAC) -source 1.8 -target 1.8 \
-classpath ../../swig/glpk-java.jar MinimumCostFlow.java
cd ../examples/java; rm -f mincost.dimacs mincost.lp && \
java -Djava.library.path=../../swig/.libs \
-classpath ../../swig/glpk-java.jar:. MinimumCostFlow && \
rm mincost.dimacs mincost.lp
cd ../examples/java;$(JAVAC) -source 1.8 -target 1.8 \
-classpath ../../swig/glpk-java.jar Relax4.java
cd ../examples/java;java -Djava.library.path=../../swig/.libs \
-classpath ../../swig/glpk-java.jar:. Relax4 sample.min
check-swing:
cd ../examples/java;$(JAVAC) -source 1.8 -target 1.8 \
-classpath ../../swig/glpk-java.jar GmplSwing.java
cd ../examples/java;java -Djava.library.path=../../swig/.libs \
-classpath ../../swig/glpk-java.jar:. GmplSwing marbles.mod
dist-hook:
rm -rf `find $(distdir) -name '*~'`
rm -rf `find $(distdir) -name .svn`
rm -rf `find $(distdir) -name '*.bak'`
rm -f ../examples/java/mincost.dimacs ../examples/java/mincost.lp
rm -f ../examples/java/tiw56r72.sol
# Tell versions [3.59,3.63) of GNU make to not export all variables.
# Otherwise a system limit (for SysV at least) may be exceeded.
.NOEXPORT:
libglpk-java-1.12.0/swig/pom.xml 0000644 0001750 0001750 00000023355 13241543751 013362 0000000 0000000
4.0.0
org.gnu.glpk
glpk-java
1.12.0
3.0
GLPK for Java
Java language binding for GLPK.
http://glpk-java.sourceforge.net
2009
xypron
Heinrich Schuchardt
xypron.glpk@gmx.de
https://www.xypron.de
Java Developer
+1
ISO-8859-1
gpl30
4
65
GNU General Public License, Version 3
http://www.gnu.org/licenses/gpl-3.0.html
scm:svn:http://svn.code.sf.net/p/glpk-java/code
https://sourceforge.net/p/glpk-java/code
org.apache.maven.plugins
maven-compiler-plugin
3.6.1
1.8
1.8
ISO-8859-1
org.apache.maven.plugins
maven-jar-plugin
3.0.2
development
${project.url}
true
org.apache.maven.plugins
maven-javadoc-plugin
2.10.4
<a target="_top" href="${project.url}">${project.name}</a>, ${project.version}
<p>This documentation is part of project <a target="_top" href="${project.url}">${project.name}</a>.</p><table BORDER="1" WIDTH="100%" CELLPADDING="3" CELLSPACING="0" SUMMARY=""><tr><td>Group-ID</td><td>${project.groupId}</td></tr><tr><td>Artifact-ID</td><td>${project.artifactId}</td></tr><tr><td>Version</td><td>${project.version}</td></tr></table>
attach-javadocs
jar
org.apache.maven.plugins
maven-source-plugin
3.0.1
attach-sources
jar-no-fork
org.apache.maven.plugins
maven-site-plugin
3.6
true
org.apache.maven.plugins
maven-project-info-reports-plugin
2.9
org.apache.maven.plugins
maven-clean-plugin
3.0.0
org.apache.maven.plugins
maven-deploy-plugin
2.8.2
org.apache.maven.plugins
maven-install-plugin
2.5.2
org.apache.maven.plugins
maven-resources-plugin
3.0.2
org.apache.maven.plugins
maven-surefire-plugin
2.20
jar
org.apache.maven.plugins
maven-javadoc-plugin
2.8
<a target="_top" href="${project.url}">${project.name}</a>, ${project.version}
<p>This documentation is part of project <a target="_top" href="${project.url}">${project.name}</a>.</p><table BORDER="1" WIDTH="100%" CELLPADDING="3" CELLSPACING="0" SUMMARY=""><tr><td>Group-ID</td><td>${project.groupId}</td></tr><tr><td>Artifact-ID</td><td>${project.artifactId}</td></tr><tr><td>Version</td><td>${project.version}</td></tr></table>
<p><a target="_top" href="http://sourceforge.net/projects/glpk-java"><img src="http://sflogo.sourceforge.net/sflogo.php?group_id=264534&type=9" width="80" height="15" border="0" alt="Get GLPK for Java at SourceForge.net."></a></p>
org.apache.maven.plugins
maven-checkstyle-plugin
2.17
org.apache.maven.plugins
maven-changelog-plugin
2.3
single-report
range
60
http://glpk-java.svn.sourceforge.net/viewvc/glpk-java%FILE%?view=markup
changelog
org.codehaus.mojo
clirr-maven-plugin
2.8
1.8.0
org.apache.maven.plugins
maven-jxr-plugin
2.5
org.apache.maven.plugins
maven-pmd-plugin
3.7
1.8
org.codehaus.mojo
jdepend-maven-plugin
2.0
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About
-----
Heinrich Schuchardt
-----
2017-05-01
-----
About
The GNU Linear Programming Kit (GLPK) package supplies a solver for
large scale linear programming (LP) and mixed integer programming (MIP). The
GLPK project is hosted at
{{{http://www.gnu.org/software/glpk}http://www.gnu.org/software/glpk}}.
It has two mailing lists:
* {{{mailto:help-glpk@gnu.org}help-glpk@gnu.org}} and
* {{{mailto:bug-glpk@gnu.org}bug-glpk@gnu.org}}.
To subscribe to one of these lists, please, send an empty mail with a
Subject: header line of just "subscribe" to the list.
GLPK provides a library written in C and a standalone solver.
The source code provided at
{{{ftp://gnu.ftp.org/gnu/glpk/}ftp://gnu.ftp.org/gnu/glpk/}} contains the
documentation of the library in file doc/glpk.pdf.
The Java platform provides the Java Native Interface (JNI) to integrate
non-Java language libraries into Java applications.
Project GLPK for Java delivers a Java Binding for GLPK. It is hosted at
{{{http://glpk-java.sourceforge.net/}http://glpk-java.sourceforge.net/}}.
To report problems and suggestions concerning GLPK for Java, please, send an
email to the author at {{{mailto:xypron.glpk@gmx.de}xypron.glpk@gmx.de}}.
* Downloading
The source files of GLPK for Java can be downloaded from
{{{http://sourceforge.net/projects/glpk-java/files/}http://sourceforge.net/projects/glpk-java/}}
GLPK and GLPK for Java precompiled binaries for Windows are available at
{{{http://sourceforge.net/projects/winglpk/files/}http://sourceforge.net/projects/winglpk/}}
Debian and Ubuntu binaries are included in package libglpk-java. For
installation use the following command:
---
sudo apt-get install libglpk-java
---
* Dependencies
GLPK for Java ${project.artifactId} is designed for
* GLPK ${glpkVersionMajor}.${glpkVersionMinor} and
* OpenJDK 1.8 or higher
On Windows the GLPK version number is hard coded in the dll name.
On Linux building and using with other GLPK versions should succeed.
* Maven
For using this library in your Maven project enter the following repository
and dependency in your pom.xml:
---
XypronRelease
Xypron Release
https://www.xypron.de/repository
default
${project.groupId}
${project.artifactId}
${project.version}
---
The artifact does not include the binary libraries, which have to be installed
separately.
When testing with Maven it may be necessary to indicate the installation path
of the GLPK for Java shared library (.so or .dll).
---
mvn clean install -DargLine='-Djava.library.path=/usr/local/lib/jni:/usr/lib/jni'
---
libglpk-java-1.12.0/swig/src/site/apt/classes.apt 0000644 0001750 0001750 00000003221 13040655243 016512 0000000 0000000 -----
Classes
-----
Heinrich Schuchardt
-----
2017-01-21
-----
Classes
GLPK for Java uses the Simplified Wrapper and Interface Generator
(SWIG) to create the JNI interface to GLPK.
Classes are created in path org.gnu.glpk.
* Class GlpkCallback is called by the MIP solver callback routine.
* Interface GlpkCallbackListener can be implemented to register a listener for
class GlpkCallback.
* Class GlpkTerminal is called by the MIP solver terminal output routine.
* Interface GlpkTerminalListener can be implemented to register a listener for
class GlpkTerminal.
* Class GlpkException is thrown if an error occurs.
* Class GLPK maps the functions from glpk.h.
* Class GLPKConstants maps the constants from glpk.h to methods.
* Class GLPKJNI contains the definitions of the native functions.
The following classes map structures from glpk.h:
* glp_arc
* glp_attr
* glp_bfcp
* glp_cpxcp
* glp_graph
* glp_iocp
* glp_iptcp
* glp_mpscp
* glp_prob
* glp_smcp
* glp_tran
* glp_tree
* glp_vertex
The following classes are used to map pointers:
* SWIGTYPE_p_double
* SWIGTYPE_p_f_p_q_const__char_v_______void
* SWIGTYPE_p_f_p_struct_glp_tree_p_void__void
* SWIGTYPE_p_f_p_void__void
* SWIGTYPE_p_f_p_void_p_q_const__char__int
* SWIGTYPE_p_int
* SWIGTYPE_p_p_glp_vertex
* SWIGTYPE_p_size_t
* SWIGTYPE_p_va_list
* SWIGTYPE_p_void
The following clases are used for network problems:
* glp_java_arc_data
* glp_java_vertex_data
libglpk-java-1.12.0/swig/src/site/apt/usage.apt.vm 0000644 0001750 0001750 00000016676 13040655426 016627 0000000 0000000 -----
Usage
-----
Heinrich Schuchardt
-----
2017-01-21
-----
Usage
Please, refer to file doc/glpk.pdf of the GLPK source distribution for a
detailed description of the methods and constants.
* Loading the JNI library
To be able to use the JNI library in a Java program it has to be loaded.
The path to dynamic link libaries can specified on the command line when
calling the Java runtime, e.g.
---
java -Djava.library.path=/usr/local/lib/jni/libglpk_java
---
The following code is used in class GLPKJNI to load the JNI library (for
version ${glpkVersionMajor}.${glpkVersionMinor} of GLPK):
---
static {
try {
if (System.getProperty("os.name").toLowerCase().contains("windows")) {
// try to load Windows library
#ifdef GLPKPRELOAD
try {
System.loadLibrary("glpk_${glpkVersionMajor}_${glpkVersionMinor}");
} catch (UnsatisfiedLinkError e) {
// The dependent library might be in the OS library search path.
}
#endif
System.loadLibrary("glpk_${glpkVersionMajor}_${glpkVersionMinor}_java");
} else {
// try to load Linux library
#ifdef GLPKPRELOAD
try {
System.loadLibrary("glpk");
} catch (UnsatisfiedLinkError e) {
// The dependent library might be in the OS library search path.
}
#endif
System.loadLibrary("glpk_java");
}
} catch (UnsatisfiedLinkError e) {
System.err.println(
"The dynamic link library for GLPK for Java could not be"
+ "loaded.\nConsider using\njava -Djava.library.path=");
throw e;
}
}
---
GLPKPRELOAD is enabled in the Windows build files by default.
For POSIX systems it can be enabled by
---
./configure --enable-libpath
---
If the JNI library can not be loaded, you will receive an exception
java.lang.UnsatisfiedLinkError.
* Exceptions
When illegal parameters are passed to a function of the GLPK native library
an exception GlpkException is thrown. Due to the architecture of GLPK all
GLPK objects are invalid when such an exception has occured.
** Implementation details
GLPK for Java registers a function glp_java_error_hook() to glp_error_hook()
before calling an GLPK API function. If an error occurs function
glp_free_env() is called and a long jump is used to return to the calling
environment. Then function glp_java_throw() is called which throws
a GlpkException.
* Network problems
For network problems additional data like capacity and cost of arcs or the
inflow of vertics has to be specified. The GLPK library does not provide data
structures. In GLPK for Java classes glp_java_arc_data and
glp_java_vertex_data are provided.
When creating a graph the size of the structures for these classes has to be
specified. In some routines the offsets to individual fields in the structures
are needed. The following constants have been defined:
* GLP_JAVA_A_CAP - offset of field cap in arc data
* GLP_JAVA_A_COST - offset of field cost in arc data
* GLP_JAVA_A_LOW - offset of field low in arc data
* GLP_JAVA_A_RC - offset of field rc in arc data
* GLP_JAVA_A_X - offset of field x in arc data
* GLP_JAVA_A_SIZE - size of arc data
* GLP_JAVA_V_CUT - offset of field cut in vertex data
* GLP_JAVA_V_PI - offset of field pi in vertex data
* GLP_JAVA_V_RHS - offset of field rhs in vertex data
* GLP_JAVA_V_SET - offset of field set in vertex data
* GLP_JAVA_V_SIZE - size of vertex data
[]
For accessing vertices method GLPK.glp_java_vertex_get can be used.
For accessing the data areas of arcs and vertices methods
GLPK.glp_java_arc_get_data, GLPK.glp_java_vertex_data_get, and
GLPK.glp_java_vertex_get_data can be used.
---
glp_arc arc;
glp_java_arc_data adata;
glp_java_vertex_data vdata;
glp_graph graph =
GLPK.glp_create_graph(
GLPKConstants.GLP_JAVA_V_SIZE,
GLPKConstants.GLP_JAVA_A_SIZE);
GLPK.glp_set_graph_name(graph,
MinimumCostFlow.class.getName());
int ret = GLPK.glp_add_vertices(graph, 9);
GLPK.glp_set_vertex_name(graph, 1, "v1");
GLPK.glp_set_vertex_name(graph, 2, "v2");
GLPK.glp_set_vertex_name(graph, 3, "v3");
GLPK.glp_set_vertex_name(graph, 4, "v4");
GLPK.glp_set_vertex_name(graph, 5, "v5");
GLPK.glp_set_vertex_name(graph, 6, "v6");
GLPK.glp_set_vertex_name(graph, 7, "v7");
GLPK.glp_set_vertex_name(graph, 8, "v8");
GLPK.glp_set_vertex_name(graph, 9, "v9");
vdata = GLPK.glp_java_vertex_data_get(graph, 1);
vdata.setRhs(20);
vdata = GLPK.glp_java_vertex_data_get(graph, 9);
vdata.setRhs(-20);
arc = GLPK.glp_add_arc(graph, 1, 2);
adata = GLPK.glp_java_arc_get_data(arc);
adata.setLow(0); adata.setCap(14); adata.setCost(0);
...
GLPK.glp_write_mincost(graph,
GLPKConstants.GLP_JAVA_V_RHS,
GLPKConstants.GLP_JAVA_A_LOW,
GLPKConstants.GLP_JAVA_A_CAP,
GLPKConstants.GLP_JAVA_A_COST,
"mincost.dimacs");
GLPK.glp_delete_graph(graph);
---
* Callbacks
The MIP solver provides a callback functionality. This is used to call
method callback of class GlpkCallback. A Java program can listen to the
callbacks by instantiating a class implementing interface
GlpkCallbackListener and registering the object with method addListener()
of class GlpkCallback. The listener can be deregistered with method
removeListener(). The listener can use method GLPK.glp_ios_reason() to find
out why it is called. For details see the GLPK library documentation.
[images/swimlanes.png] Callbacks and error handling
* Output listener
GLPK provides a hook for terminal output. A Java program can listen to the
callbacks by instantiating a class implementing interface GlpkTerminalListener
and registering the object with method addListener() of class GlpkTerminal.
The listener can be dregistered with method removeListener().
After a call to glp_free_env() class GlpkTerminal has to registered again
by calling GLPK.glp_term_hook(null, null). glp_free_env() is called if
an exception GlpkException occurs.
* Aborting a GLPK library call
Method GLPK.glp_java_error(String message) can be used to abort any call
to the GLPK library. An exception GlpkException will occur. As GLPK is not
threadsafe the call must be placed in the same thread as the initial call that
is to be aborted. The output() method of a GlpkTerminalListener can be used
for this purpose.
* Debugging support
Method void GLPK.glp_java_set_msg_lvl(int msg_lvl) can be used to enable extra
output signaling when a GLPK library function is entered or left using value
with GLPKConstants.GLP_JAVA_MSG_LVL_ALL. The output is disabled by a call
with value GLPKConstants.GLP_JAVA_MSG_LVL_OFF.
* Locales
Method void GLPK.glp_java_set_numeric_locale(String locale) can be used to set
the locale for numeric formatting. When importing model files the GLPK library
expects to be using locale â€Câ€.
* Threads
The GLPK library is not thread safe. Never two threads should be running that
access the GLPK library at the same time. When a new thread accesses the
library it should call GLPK.glp_free_env(). When using an GlpkTerminalListener
it is necessary to register GlpkTerminal again by calling
GLPK.glp_term_hook(null, null).
When writing a GUI application it is advisable to use separate threads for
calls to GLPK and the GUI. Otherwise the GUI cannot react to events during
the calls to the GLPK libary.
libglpk-java-1.12.0/swig/src/site/apt/troubleshooting.apt 0000644 0001750 0001750 00000002267 13125616046 020317 0000000 0000000 -----
Troubleshooting
-----
Heinrich Schuchardt
-----
2017-05-05
-----
Troubleshooting
This chapter discusses errors that may occur due to incorrect usage of
the GLPK for Java package.
If the GLPK for Java class library was built for another version of GLPK
than the GLPK for JNI library a java.lang.UnsatisfiedLinkError may
occur in class org.gnu.glpk.GLPKJNI, e.g.
----
Exception in thread "main" java.lang.UnsatisfiedLinkError:
org.gnu.glpk.GLPKJNI.GLP_BF_LUF_get()I
at org.gnu.glpk.GLPKJNI.GLP_BF_LUF_get(Native Method)
at org.gnu.glpk.GLPKConstants.(GLPKConstants.java:56)
----
If the GLPK for JNI library was built for another version of GLPK than
the currently installed GLPK library an java.lang.UnsatisfiedLinkError
may occur during dlopen.
----
Exception in thread "main" java.lang.UnsatisfiedLinkError:
/usr/local/lib/jni/libglpk_java.36.dylib:
dlopen(/usr/local/lib/jni/libglpk_java.36.dylib, 1):
Library not loaded: /usr/local/opt/glpk/lib/libglpk.35.dylib
Referenced from: /usr/local/lib/jni/libglpk_java.36.dylib
Reason: image not found
at java.lang.ClassLoader\$NativeLibrary.load(Native Method)
----
libglpk-java-1.12.0/swig/src/site/apt/gettingStarted.apt.vm 0000644 0001750 0001750 00000023454 13233353501 020474 0000000 0000000 -----
Getting started
-----
Heinrich Schuchardt
-----
2017-01-21
-----
Getting started
This chapter will run you through the installation of GLPK for Java and
the execution of a trivial example.
* Installation
** Windows
The following description assumes:
* You are using a 64-bit version of Windows. Replace folder name w64 by w32
if you are using a 32-bit version.
* The current version of GLPK is
${glpkVersionMajor}.${glpkVersionMinor}. Please adjust pathes if
necessary.
* Your path for program files is "C:\Program Files". Please adjust pathes
if necessary.
* The GLPK library (glpk_${glpkVersionMajor}_${glpkVersionMinor}.dll) is
in the search path for binaries specified by the environment variable PATH.
Download the current version of GLPK for Windows from
{{{https://sourceforge.net/projects/winglpk/}https://sourceforge.net/projects/winglpk/}}.
The filename for version ${glpkVersionMajor}.${glpkVersionMinor} is
winglpk-${glpkVersionMajor}.${glpkVersionMinor}.zip. Unzip the file. Copy
folder glpk-${glpkVersionMajor}.${glpkVersionMinor} to
"C:\\Program Files\\GLPK\\".
To check the installation run the following command:
----
"C:\Program Files\GLPK\w64\glpsol.exe" --version
----
To use GLPK for Java you need a Java development kit to be installed. The
Oracle JDK can be downloaded from
{{{http://www.oracle.com/technetwork/java/javase/downloads/index.html}http://www.oracle.com/technetwork/java/javase/downloads/index.html}}.
To check the installation run the following commands:
----
"%JAVA_HOME%\bin\javac" -version
java -version
----
** Linux
*** Debian package
For Debian and Ubuntu an installation package for GLPK for Java exists. It can
be installed by the following commands:
----
sudo apt-get install libglpk-java
----
The installation path will be /usr not in /usr/local as assumed in the
examples below.
*** Installation from source
**** Prerequisites
To build glpk-java you will need the following
* gcc
* libtool
* SWIG
* GLPK
* Java JDK
For Debian and Ubuntu the following packages should be installed
* build-essential
* glpk
* openjdk-8-jdk
* libtool
* swig
The installation command is:
----
sudo apt-get install build-essential glpk openjdk-8-jdk libtool swig
----
For Fedora the following packages should be installed
* gcc
* glpk-devel
* java-1.8.0-openjdk-devel
* libtool
* swig
The installation command is:
----
sudo yum install gcc glpk-devel java-1.8.0-openjdk-devel libtool swig
----
Packages for Gentoo can be installed using the emerge command.
**** GLPK
Download the current version of GLPK source with
----
wget ftp://ftp.gnu.org/gnu/glpk/glpk-${glpkVersionMajor}.${glpkVersionMinor}.tar.gz
----
Unzip the archive with:
----
tar -xzf glpk-${glpkVersionMajor}.${glpkVersionMinor}.tar.gz
cd glpk-${glpkVersionMajor}.${glpkVersionMinor}
----
Configure with:
----
./configure
----
If configure is called with --enable-libpath, class GLPKJNI will try to load
the GLPK library from
the path specified by java.library.path.
OS X has jni.h in a special path. You may want to specify this path in the
parameters CPPFLAGS and SWIGFLAGS for the configure script
----
./ configure \
CPPFLAGS = -I/System/Library/Frameworks/JavaVM.framework/Headers \
SWIGFLAGS = -I/System/Library/Frameworks/JavaVM.framework/Headers
----
If libglpk.so is in a special path you may specify this path using parameter
LDFLAGS, e.g.
----
./ configure LDFLAGS = -L/opt/lib
----
Make and install with:
----
make
make check
sudo make install
sudo ldconfig
----
Check the installation with
----
glpsol --version
----
**** Tools
For the next steps you will need a Java Development Kit (JDK) to be installed.
You can check the correct installation with the following commands:
----
$JAVA_HOME/bin/javac -version
java -version
----
If the JDK is missing refer to
{{{http://openjdk.java.net/install/}http://openjdk.java.net/install/}} for
installation instructions.
To build GLPK for Java you will need package SWIG (Simplified Wrapper and
Interface Generator). You can check the installation with the following
command:
----
swig -version
----
**** GLPK for Java
Download GLPK for Java from
{{{https://sourceforge.net/projects/glpk-java/files/}https://sourceforge.net/projects/glpk-java/files/}}.
Unzip the archive with:
----
tar -xzf glpk-java-${project.version}.tar.gz
cd glpk-java-${project.version}
----
Configure with:
----
./configure
----
OS X has jni.h in a special path. You may want to specify this path in the
parameters CPPFLAGS and SWIGFLAGS for the configure script, e.g.
----
./configure \
CPPFLAGS=-I/System/Library/Frameworks/JavaVM.framework/Headers \
SWIGFLAGS=-I/System/Library/Frameworks/JavaVM.framework/Headers
----
If libglpk.so is in a special path you may specify this path using parameter
LDFLAGS, e.g.
----
./configure LDFLAGS=-L/opt/lib
----
Make and install with:
----
make
make check
sudo make install
sudo ldconfig
----
If you have no authorization to install GLPK and GLPK for Java in the /usr
directory, you can alternatively install it in your home directory as is
shown in the following listing.
----
# Download source code
mkdir -p /home/$USER/src
cd /home/$USER/src
rm -rf glpk-glpk_${glpkVersionMajor}_${glpkVersionMinor}*
wget http://ftp.gnu.org/gnu/glpk/glpk-glpk_${glpkVersionMajor}_${glpkVersionMinor}.tar.gz
tar -xzf glpk-glpk_${glpkVersionMajor}_${glpkVersionMinor}.tar.gz
rm -rf glpk-java-${project.version}*
wget http://download.sourceforge.net/project/glpk-java/\
glpk-java/glpk-java-${project.version}/libglpk-java-${project.version}.tar.gz
tar -xzf libglpk-java-${project.version}.tar.gz
# Build and install GLPK
cd /home/$USER/src/glpk-glpk_${glpkVersionMajor}_${glpkVersionMinor}
./configure --prefix=/home/$USER/glpk
make -j6
make check
make install
# Build and install GLPK for Java
cd /home/$USER/src/libglpk-java-${project.version}
export CPPFLAGS=-I/home/$USER/glpk/include
export SWIGFLAGS=-I/home/$USER/glpk/include
export LD_LIBRARY_PATH=/home/$USER/glpk/lib
./configure --prefix=/home/$USER/glpk
make
make check
make install
unset CPPFLAGS
unset SWIGFLAGS
# Build and run example
cd /home/$USER/src/libglpk-java-${project.version}/examples/java
$JAVA_HOME/bin/javac \
-classpath /home/$USER/glpk/share/java/glpk-java-${project.version}.jar \
GmplSwing.java
$JAVA_HOME/bin/java \
-Djava.library.path=/home/$USER/glpk/lib/jni \
-classpath /home/$USER/glpk/share/java/glpk-java-${project.version}.jar:. \
GmplSwing marbles.mod
----
** OS X
*** Installation from source
**** Prerequisites
For building GLPK for Java the package manager Homebrew is needed. The
installation and usage is described at https://brew.sh.
Install GLPK with
----
brew install glpk
---
Check the installation with
----
glpsol --version
----
For the next steps you will need a Java Development Kit (JDK) to be installed.
You can check the correct installation with the following commands:
----
$JAVA_HOME/bin/javac -version
java -version
----
If the JDK is missing it can be installed with
----
brew cask install java
----
To build GLPK for Java you will need package SWIG (Simplified Wrapper and
Interface Generator). You can check the installation with the following
command:
----
swig -version
----
SWIG can be installed with
----
brew install swig
----
**** GLPK for Java
Download GLPK for Java from
{{{https://sourceforge.net/projects/glpk-java/files/}https://sourceforge.net/projects/glpk-java/files/}}.
Unzip the archive with:
----
tar -xzf glpk-java-${project.version}.tar.gz
cd glpk-java-${project.version}
----
Configure with:
----
./configure
----
OS X has jni.h in a special path. You may want to specify this path in the
parameters CPPFLAGS and SWIGFLAGS for the configure script, e.g.
----
./configure \
CPPFLAGS=-I/System/Library/Frameworks/JavaVM.framework/Headers \
SWIGFLAGS=-I/System/Library/Frameworks/JavaVM.framework/Headers
----
If libglpk.so is in a special path you may specify this path using parameter
LDFLAGS, e.g.
----
./configure LDFLAGS=-L/opt/lib
----
Make and install with:
----
make
make check
sudo make install
sudo ldconfig
----
* Trivial example
In the example we will create a Java class which will write the GLPK version
to the console.
With a text editor create a text file Test.java with the following content:
----
import org.gnu.glpk.GLPK;
public class Test {
public static void main(String[] args) {
System.out.println( GLPK.glp_version());
}
}
----
** Windows
Compile the class
----
set CLASSPATH=C:Program Files\GLPK\glpk-${glpkVersionMajor}.${glpkVersionMinor}\w64\glpk-java.jar
"%JAVA_HOME%/bin/javac" Test.java
----
Run the class
----
path %PATH%;C:\Program Files\GLPK\glpk-${glpkVersionMajor}.${glpkVersionMinor}\w64
set CLASSPATH=C:\Program Files\GLPK\glpk-${glpkVersionMajor}.${glpkVersionMinor}\w64\glpk-java.jar;.
java -Djava.library.path="C:Program Files\GLPK\glpk-${glpkVersionMajor}.${glpkVersionMinor}\w64" Test
----
The output will be the GLPK version number, for example:
${glpkVersionMajor}.${glpkVersionMinor}.
** Linux
Compile the class
----
javac -classpath /usr/local/share/java/glpk-java.jar Test.java
----
Run the class:
----
java -Djava.library.path=/usr/local/lib/jni \
-classpath /usr/local/share/java/glpk-java.jar:. \
Test
----
The output will be the GLPK version number, for example:
${glpkVersionMajor}.${glpkVersionMinor}.
libglpk-java-1.12.0/swig/src/site/apt/examples.apt 0000644 0001750 0001750 00000001211 13040655255 016673 0000000 0000000 -----
Examples
-----
Heinrich Schuchardt
-----
2017-01-21
-----
Examples
Examples are provided in directory examples/java of the source distribution of
GLPK for Java.
To compile the examples the classpath must point to glpk-java.jar, e.g.
---
javac -classpath /usr/local/shared/java/glpk-java.jar Example.java
---
To run the examples the classpath must point to glpk-java.jar. The
java.library.path must point to the directory with the dynamic link libraries,
e.g.
---
java -Djava.library.path=/usr/local/lib/jni \
-classpath /usr/local/shared/java/glpk-java.jar:. \
Example
---
libglpk-java-1.12.0/swig/src/site/apt/architecture.apt.vm 0000644 0001750 0001750 00000011460 13125616046 020166 0000000 0000000 -----
Architecture
-----
Heinrich Schuchardt
-----
2017-01-21
-----
Architecture
A GLPK for Java application will consist of the following
* the GLPK library
* the GLPK for Java JNI library
* the GLPK for Java class library
* the application code.
as shown in the chart:
[images/application_layers.png] Application Layers
* GLPK library
GLPK (GNU Linear Programming Kit) is a solver for solving linear programming
and mixed integer programming problems. It is maintained by Andrew Makhorin.
The homepage of GLPK is
{{{http://www.gnu.org/software/glpk/}http://www.gnu.org/software/glpk/}}.
The source distribution of GLPK contains the documentation for all provided
functions and constants in file doc/glpk.pdf.
** Source
The source code to compile the GLPK library is provided at
{{{ftp://gnu.ftp.org/gnu/glpk/}ftp://gnu.ftp.org/gnu/glpk/}}.
** Linux
The GLPK library can be compiled from source code. Follow the instructions in
file INSTALL provided in the source distribution. Precompiled packages are
available in many Linux distributions.
The usual installation path for the library is /usr/local/lib/libglpk.so.
** Windows
The GLPK library can be compiled from source code. The build and make files
are in directory w32 for 32 bit Windows and in w64 for 64 bit Windows. The
name of the created library is glpk_${glpkVersionMajor}_${glpkVersionMinor}.dll for revision ${glpkVersionMajor}.${glpkVersionMinor}.
A precompiled version of GLPK is provided at
{{{http://sourceforge.net/projects/winglpk/files/}http://sourceforge.net/projects/winglpk/}}.
The library has to be in the search path for binaries. Either copy the library
to a directory that is already in the path (e.g. C:\windows\system32) or
update the path in the system settings of Windows.
* GLPK for Java JNI library
** Source
The source code to compile the GLPK for Java JNI library is provided at
{{{http://sourceforge.net/projects/glpk-java/files/}http://sourceforge.net/projects/glpk-java/}}.
** Linux
The GLPK for Java JNI library can be compiled from source code. Follow the
instructions in file INSTALL provided in the source distribution.
The usual installation path for the library is /usr/local/lib/libglpk-java.so.
** Windows
The GLPK for Java JNI library can be compiled from source code. The build and
make files are in directory w32 for 32 bit Windows and in w64 for 64 bit
Windows. The name of the created library is glpk_${glpkVersionMajor}_${glpkVersionMinor}_java.dll for revision
${glpkVersionMajor}.${glpkVersionMinor}.
A precompiled version of GLPK for Java is provided at
{{{http://sourceforge.net/projects/winglpk/files/}http://sourceforge.net/projects/winglpk/}}.
The JNI library has to be in the search path for binaries. Either copy the
library to a directory that is already in the path (e.g. C:\windows\system32)
or update the path in the system settings of Windows.
* GLPK for Java class library
The source code to compile the GLPK for Java class library is provided at
{{{http://sourceforge.net/projects/glpk-java/files/}http://sourceforge.net/projects/glpk-java/}}.
** Linux
The GLPK for Java class library can be compiled from source code. Follow the
instructions in file INSTALL provided in the source distribution.
The usual installation path for the library is
/usr/local/share/java/glpk-java.jar.
For Debian and Ubuntu the following packages are needed for compilation:
* libtool
* swig
* openjdk-6-jdk (or a higher version)
** Windows
The GLPK for Java class library can be compiled from source code. The build
and make files are in directory w32 for 32 bit Windows and in w64 for 64 bit
Windows. The name of the created library is glpk-java.jar.
A precompiled version of GLPK including GLPK-Java is provided at
{{{http://sourceforge.net/projects/winglpk/files/}http://sourceforge.net/projects/winglpk/}}.
** Classpath
The JNI library has to be in the classpath. The classpath can be either specified
by an enverionment variable CLASSPATH or upon invocation of the application,
e.g.
---
java -classpath ./glpk-java.jar;. MyApplication
---
In Windows environment variables can be set interactively with the command
SET, e.g.
---
set CLASSPATH=.\glpk-java.jar;.
---
or in the system settings: open the control panel, select the entry "System",
press the "Advanced System Settings" link, press the button "Environment
Variables".
In Linux environment variables can be set interactively with the export
statement, e.g.
in the system settings of Windows or via an
export statement, e.g.
---
export CLASSPATH=./glpk-java.jar;.
---
or the same statement can be used in a shell file like ~/.bashrc.
libglpk-java-1.12.0/swig/src/site/site.xml 0000644 0001750 0001750 00000005372 13125616046 015264 0000000 0000000
Download
images/download.png
http://sourceforge.net/projects/glpk-java
]]>
-
-
-
-
libglpk-java-1.12.0/install-sh 0000755 0001750 0001750 00000033255 12324332737 013101 0000000 0000000 #!/bin/sh
# install - install a program, script, or datafile
scriptversion=2011-11-20.07; # UTC
# This originates from X11R5 (mit/util/scripts/install.sh), which was
# later released in X11R6 (xc/config/util/install.sh) with the
# following copyright and license.
#
# Copyright (C) 1994 X Consortium
#
# Permission is hereby granted, free of charge, to any person obtaining a copy
# of this software and associated documentation files (the "Software"), to
# deal in the Software without restriction, including without limitation the
# rights to use, copy, modify, merge, publish, distribute, sublicense, and/or
# sell copies of the Software, and to permit persons to whom the Software is
# furnished to do so, subject to the following conditions:
#
# The above copyright notice and this permission notice shall be included in
# all copies or substantial portions of the Software.
#
# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
# X CONSORTIUM BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER LIABILITY, WHETHER IN
# AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM, OUT OF OR IN CONNEC-
# TION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE SOFTWARE.
#
# Except as contained in this notice, the name of the X Consortium shall not
# be used in advertising or otherwise to promote the sale, use or other deal-
# ings in this Software without prior written authorization from the X Consor-
# tium.
#
#
# FSF changes to this file are in the public domain.
#
# Calling this script install-sh is preferred over install.sh, to prevent
# 'make' implicit rules from creating a file called install from it
# when there is no Makefile.
#
# This script is compatible with the BSD install script, but was written
# from scratch.
nl='
'
IFS=" "" $nl"
# set DOITPROG to echo to test this script
# Don't use :- since 4.3BSD and earlier shells don't like it.
doit=${DOITPROG-}
if test -z "$doit"; then
doit_exec=exec
else
doit_exec=$doit
fi
# Put in absolute file names if you don't have them in your path;
# or use environment vars.
chgrpprog=${CHGRPPROG-chgrp}
chmodprog=${CHMODPROG-chmod}
chownprog=${CHOWNPROG-chown}
cmpprog=${CMPPROG-cmp}
cpprog=${CPPROG-cp}
mkdirprog=${MKDIRPROG-mkdir}
mvprog=${MVPROG-mv}
rmprog=${RMPROG-rm}
stripprog=${STRIPPROG-strip}
posix_glob='?'
initialize_posix_glob='
test "$posix_glob" != "?" || {
if (set -f) 2>/dev/null; then
posix_glob=
else
posix_glob=:
fi
}
'
posix_mkdir=
# Desired mode of installed file.
mode=0755
chgrpcmd=
chmodcmd=$chmodprog
chowncmd=
mvcmd=$mvprog
rmcmd="$rmprog -f"
stripcmd=
src=
dst=
dir_arg=
dst_arg=
copy_on_change=false
no_target_directory=
usage="\
Usage: $0 [OPTION]... [-T] SRCFILE DSTFILE
or: $0 [OPTION]... SRCFILES... DIRECTORY
or: $0 [OPTION]... -t DIRECTORY SRCFILES...
or: $0 [OPTION]... -d DIRECTORIES...
In the 1st form, copy SRCFILE to DSTFILE.
In the 2nd and 3rd, copy all SRCFILES to DIRECTORY.
In the 4th, create DIRECTORIES.
Options:
--help display this help and exit.
--version display version info and exit.
-c (ignored)
-C install only if different (preserve the last data modification time)
-d create directories instead of installing files.
-g GROUP $chgrpprog installed files to GROUP.
-m MODE $chmodprog installed files to MODE.
-o USER $chownprog installed files to USER.
-s $stripprog installed files.
-t DIRECTORY install into DIRECTORY.
-T report an error if DSTFILE is a directory.
Environment variables override the default commands:
CHGRPPROG CHMODPROG CHOWNPROG CMPPROG CPPROG MKDIRPROG MVPROG
RMPROG STRIPPROG
"
while test $# -ne 0; do
case $1 in
-c) ;;
-C) copy_on_change=true;;
-d) dir_arg=true;;
-g) chgrpcmd="$chgrpprog $2"
shift;;
--help) echo "$usage"; exit $?;;
-m) mode=$2
case $mode in
*' '* | *' '* | *'
'* | *'*'* | *'?'* | *'['*)
echo "$0: invalid mode: $mode" >&2
exit 1;;
esac
shift;;
-o) chowncmd="$chownprog $2"
shift;;
-s) stripcmd=$stripprog;;
-t) dst_arg=$2
# Protect names problematic for 'test' and other utilities.
case $dst_arg in
-* | [=\(\)!]) dst_arg=./$dst_arg;;
esac
shift;;
-T) no_target_directory=true;;
--version) echo "$0 $scriptversion"; exit $?;;
--) shift
break;;
-*) echo "$0: invalid option: $1" >&2
exit 1;;
*) break;;
esac
shift
done
if test $# -ne 0 && test -z "$dir_arg$dst_arg"; then
# When -d is used, all remaining arguments are directories to create.
# When -t is used, the destination is already specified.
# Otherwise, the last argument is the destination. Remove it from $@.
for arg
do
if test -n "$dst_arg"; then
# $@ is not empty: it contains at least $arg.
set fnord "$@" "$dst_arg"
shift # fnord
fi
shift # arg
dst_arg=$arg
# Protect names problematic for 'test' and other utilities.
case $dst_arg in
-* | [=\(\)!]) dst_arg=./$dst_arg;;
esac
done
fi
if test $# -eq 0; then
if test -z "$dir_arg"; then
echo "$0: no input file specified." >&2
exit 1
fi
# It's OK to call 'install-sh -d' without argument.
# This can happen when creating conditional directories.
exit 0
fi
if test -z "$dir_arg"; then
do_exit='(exit $ret); exit $ret'
trap "ret=129; $do_exit" 1
trap "ret=130; $do_exit" 2
trap "ret=141; $do_exit" 13
trap "ret=143; $do_exit" 15
# Set umask so as not to create temps with too-generous modes.
# However, 'strip' requires both read and write access to temps.
case $mode in
# Optimize common cases.
*644) cp_umask=133;;
*755) cp_umask=22;;
*[0-7])
if test -z "$stripcmd"; then
u_plus_rw=
else
u_plus_rw='% 200'
fi
cp_umask=`expr '(' 777 - $mode % 1000 ')' $u_plus_rw`;;
*)
if test -z "$stripcmd"; then
u_plus_rw=
else
u_plus_rw=,u+rw
fi
cp_umask=$mode$u_plus_rw;;
esac
fi
for src
do
# Protect names problematic for 'test' and other utilities.
case $src in
-* | [=\(\)!]) src=./$src;;
esac
if test -n "$dir_arg"; then
dst=$src
dstdir=$dst
test -d "$dstdir"
dstdir_status=$?
else
# Waiting for this to be detected by the "$cpprog $src $dsttmp" command
# might cause directories to be created, which would be especially bad
# if $src (and thus $dsttmp) contains '*'.
if test ! -f "$src" && test ! -d "$src"; then
echo "$0: $src does not exist." >&2
exit 1
fi
if test -z "$dst_arg"; then
echo "$0: no destination specified." >&2
exit 1
fi
dst=$dst_arg
# If destination is a directory, append the input filename; won't work
# if double slashes aren't ignored.
if test -d "$dst"; then
if test -n "$no_target_directory"; then
echo "$0: $dst_arg: Is a directory" >&2
exit 1
fi
dstdir=$dst
dst=$dstdir/`basename "$src"`
dstdir_status=0
else
# Prefer dirname, but fall back on a substitute if dirname fails.
dstdir=`
(dirname "$dst") 2>/dev/null ||
expr X"$dst" : 'X\(.*[^/]\)//*[^/][^/]*/*$' \| \
X"$dst" : 'X\(//\)[^/]' \| \
X"$dst" : 'X\(//\)$' \| \
X"$dst" : 'X\(/\)' \| . 2>/dev/null ||
echo X"$dst" |
sed '/^X\(.*[^/]\)\/\/*[^/][^/]*\/*$/{
s//\1/
q
}
/^X\(\/\/\)[^/].*/{
s//\1/
q
}
/^X\(\/\/\)$/{
s//\1/
q
}
/^X\(\/\).*/{
s//\1/
q
}
s/.*/./; q'
`
test -d "$dstdir"
dstdir_status=$?
fi
fi
obsolete_mkdir_used=false
if test $dstdir_status != 0; then
case $posix_mkdir in
'')
# Create intermediate dirs using mode 755 as modified by the umask.
# This is like FreeBSD 'install' as of 1997-10-28.
umask=`umask`
case $stripcmd.$umask in
# Optimize common cases.
*[2367][2367]) mkdir_umask=$umask;;
.*0[02][02] | .[02][02] | .[02]) mkdir_umask=22;;
*[0-7])
mkdir_umask=`expr $umask + 22 \
- $umask % 100 % 40 + $umask % 20 \
- $umask % 10 % 4 + $umask % 2
`;;
*) mkdir_umask=$umask,go-w;;
esac
# With -d, create the new directory with the user-specified mode.
# Otherwise, rely on $mkdir_umask.
if test -n "$dir_arg"; then
mkdir_mode=-m$mode
else
mkdir_mode=
fi
posix_mkdir=false
case $umask in
*[123567][0-7][0-7])
# POSIX mkdir -p sets u+wx bits regardless of umask, which
# is incompatible with FreeBSD 'install' when (umask & 300) != 0.
;;
*)
tmpdir=${TMPDIR-/tmp}/ins$RANDOM-$$
trap 'ret=$?; rmdir "$tmpdir/d" "$tmpdir" 2>/dev/null; exit $ret' 0
if (umask $mkdir_umask &&
exec $mkdirprog $mkdir_mode -p -- "$tmpdir/d") >/dev/null 2>&1
then
if test -z "$dir_arg" || {
# Check for POSIX incompatibilities with -m.
# HP-UX 11.23 and IRIX 6.5 mkdir -m -p sets group- or
# other-writable bit of parent directory when it shouldn't.
# FreeBSD 6.1 mkdir -m -p sets mode of existing directory.
ls_ld_tmpdir=`ls -ld "$tmpdir"`
case $ls_ld_tmpdir in
d????-?r-*) different_mode=700;;
d????-?--*) different_mode=755;;
*) false;;
esac &&
$mkdirprog -m$different_mode -p -- "$tmpdir" && {
ls_ld_tmpdir_1=`ls -ld "$tmpdir"`
test "$ls_ld_tmpdir" = "$ls_ld_tmpdir_1"
}
}
then posix_mkdir=:
fi
rmdir "$tmpdir/d" "$tmpdir"
else
# Remove any dirs left behind by ancient mkdir implementations.
rmdir ./$mkdir_mode ./-p ./-- 2>/dev/null
fi
trap '' 0;;
esac;;
esac
if
$posix_mkdir && (
umask $mkdir_umask &&
$doit_exec $mkdirprog $mkdir_mode -p -- "$dstdir"
)
then :
else
# The umask is ridiculous, or mkdir does not conform to POSIX,
# or it failed possibly due to a race condition. Create the
# directory the slow way, step by step, checking for races as we go.
case $dstdir in
/*) prefix='/';;
[-=\(\)!]*) prefix='./';;
*) prefix='';;
esac
eval "$initialize_posix_glob"
oIFS=$IFS
IFS=/
$posix_glob set -f
set fnord $dstdir
shift
$posix_glob set +f
IFS=$oIFS
prefixes=
for d
do
test X"$d" = X && continue
prefix=$prefix$d
if test -d "$prefix"; then
prefixes=
else
if $posix_mkdir; then
(umask=$mkdir_umask &&
$doit_exec $mkdirprog $mkdir_mode -p -- "$dstdir") && break
# Don't fail if two instances are running concurrently.
test -d "$prefix" || exit 1
else
case $prefix in
*\'*) qprefix=`echo "$prefix" | sed "s/'/'\\\\\\\\''/g"`;;
*) qprefix=$prefix;;
esac
prefixes="$prefixes '$qprefix'"
fi
fi
prefix=$prefix/
done
if test -n "$prefixes"; then
# Don't fail if two instances are running concurrently.
(umask $mkdir_umask &&
eval "\$doit_exec \$mkdirprog $prefixes") ||
test -d "$dstdir" || exit 1
obsolete_mkdir_used=true
fi
fi
fi
if test -n "$dir_arg"; then
{ test -z "$chowncmd" || $doit $chowncmd "$dst"; } &&
{ test -z "$chgrpcmd" || $doit $chgrpcmd "$dst"; } &&
{ test "$obsolete_mkdir_used$chowncmd$chgrpcmd" = false ||
test -z "$chmodcmd" || $doit $chmodcmd $mode "$dst"; } || exit 1
else
# Make a couple of temp file names in the proper directory.
dsttmp=$dstdir/_inst.$$_
rmtmp=$dstdir/_rm.$$_
# Trap to clean up those temp files at exit.
trap 'ret=$?; rm -f "$dsttmp" "$rmtmp" && exit $ret' 0
# Copy the file name to the temp name.
(umask $cp_umask && $doit_exec $cpprog "$src" "$dsttmp") &&
# and set any options; do chmod last to preserve setuid bits.
#
# If any of these fail, we abort the whole thing. If we want to
# ignore errors from any of these, just make sure not to ignore
# errors from the above "$doit $cpprog $src $dsttmp" command.
#
{ test -z "$chowncmd" || $doit $chowncmd "$dsttmp"; } &&
{ test -z "$chgrpcmd" || $doit $chgrpcmd "$dsttmp"; } &&
{ test -z "$stripcmd" || $doit $stripcmd "$dsttmp"; } &&
{ test -z "$chmodcmd" || $doit $chmodcmd $mode "$dsttmp"; } &&
# If -C, don't bother to copy if it wouldn't change the file.
if $copy_on_change &&
old=`LC_ALL=C ls -dlL "$dst" 2>/dev/null` &&
new=`LC_ALL=C ls -dlL "$dsttmp" 2>/dev/null` &&
eval "$initialize_posix_glob" &&
$posix_glob set -f &&
set X $old && old=:$2:$4:$5:$6 &&
set X $new && new=:$2:$4:$5:$6 &&
$posix_glob set +f &&
test "$old" = "$new" &&
$cmpprog "$dst" "$dsttmp" >/dev/null 2>&1
then
rm -f "$dsttmp"
else
# Rename the file to the real destination.
$doit $mvcmd -f "$dsttmp" "$dst" 2>/dev/null ||
# The rename failed, perhaps because mv can't rename something else
# to itself, or perhaps because mv is so ancient that it does not
# support -f.
{
# Now remove or move aside any old file at destination location.
# We try this two ways since rm can't unlink itself on some
# systems and the destination file might be busy for other
# reasons. In this case, the final cleanup might fail but the new
# file should still install successfully.
{
test ! -f "$dst" ||
$doit $rmcmd -f "$dst" 2>/dev/null ||
{ $doit $mvcmd -f "$dst" "$rmtmp" 2>/dev/null &&
{ $doit $rmcmd -f "$rmtmp" 2>/dev/null; :; }
} ||
{ echo "$0: cannot unlink or rename $dst" >&2
(exit 1); exit 1
}
} &&
# Now rename the file to the real destination.
$doit $mvcmd "$dsttmp" "$dst"
}
fi || exit 1
trap '' 0
fi
done
# Local variables:
# eval: (add-hook 'write-file-hooks 'time-stamp)
# time-stamp-start: "scriptversion="
# time-stamp-format: "%:y-%02m-%02d.%02H"
# time-stamp-time-zone: "UTC"
# time-stamp-end: "; # UTC"
# End:
libglpk-java-1.12.0/COPYING 0000644 0001750 0001750 00000104515 12103016342 012110 0000000 0000000
GNU GENERAL PUBLIC LICENSE
Version 3, 29 June 2007
Copyright (C) 2007 Free Software Foundation, Inc.
Copyright (C)
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 Copyright (C)
This program comes with ABSOLUTELY NO WARRANTY; for details type `show w'.
This is free software, and you are welcome to redistribute it
under certain conditions; type `show c' for details.
The hypothetical commands `show w' and `show c' should show the appropriate
parts of the General Public License. Of course, your program's commands
might be different; for a GUI interface, you would use an "about box".
You should also get your employer (if you work as a programmer) or school,
if any, to sign a "copyright disclaimer" for the program, if necessary.
For more information on this, and how to apply and follow the GNU GPL, see
.
libglpk-java-1.12.0/doc/ 0000755 0001750 0001750 00000000000 13241544411 011703 5 0000000 0000000 libglpk-java-1.12.0/doc/swimlanes.eps 0000644 0001750 0001750 00002775444 12103016342 014356 0000000 0000000 %!PS-Adobe-3.0 EPSF-3.0
%%BoundingBox: 0 0 2128 1504
%%Creator: yExport 1.3
%%Producer: org.freehep.graphicsio.ps.PSGraphics2D Revision: 12753
%%For:
%%Title:
%%CreationDate: Donnerstag, 6. September 2012 06:51 Uhr MESZ
%%LanguageLevel: 3
%%EndComments
%%BeginProlog
100 dict dup begin
%
% File: org/freehep/graphicsio.ps/PSProlog.txt
% Author: Charles Loomis
%
% Redefinitions which save some space in the output file. These are also
% the same as the PDF operators.
/q {gsave} def
/Q {grestore} def
/n {newpath} def
/m {moveto} def
/l {lineto} def
/c {curveto} def
/h {closepath} def
/re {4 -2 roll moveto
dup 0 exch rlineto exch 0 rlineto
neg 0 exch rlineto closepath} def
/f {fill} def
/f* {eofill} def
/F {gsave vg&FC fill grestore} def
/F* {gsave vg&FC eofill grestore} def
/s {closepath stroke} def
/S {stroke} def
/b {closepath gsave vg&FC fill grestore
gsave stroke grestore newpath} def
/B {gsave vg&FC fill grestore gsave stroke grestore newpath} def
/b* {closepath gsave vg&FC eofill grestore
gsave stroke grestore newpath} def
/B* {gsave vg&FC eofill grestore gsave stroke grestore newpath} def
/g {1 array astore /vg&fcolor exch def} def
/G {setgray} def
/k {4 array astore /vg&fcolor exch def} def
/K {setcmykcolor} def
/rg {3 array astore /vg&fcolor exch def} def
/RG {setrgbcolor} def
% Initialize the fill color.
0 0 0 rg
/vg&FC {mark vg&fcolor aload pop
counttomark 1 eq {G} if
counttomark 3 eq {RG} if
counttomark 4 eq {K} if
cleartomark } def
/vg&DFC {/vg&fcolor exch def} def
/vg&C {mark exch aload pop
counttomark 1 eq {G} if
counttomark 3 eq {RG} if
counttomark 4 eq {K} if
cleartomark } def
/w {setlinewidth} def
/j {setlinejoin} def
/J {setlinecap} def
/M {setmiterlimit} def
/d {setdash} def
/i {setflat} def
/W {clip} def
/W* {eoclip} def
% Setup the default graphics state.
% (black; 1 pt. linewidth; miter join; butt-ends; solid)
/defaultGraphicsState {0 g 1 w 0 j 0 J [] 0 d} def
% Emulation of the rectangle operators for PostScript implementations
% which do not implement all Level 2 features. This is an INCOMPLETE
% emulation; only the "x y width height rect..." form is emulated.
/*rf {gsave newpath re fill grestore} def
/*rs {gsave newpath re stroke grestore} def
/*rc {newpath re clip} def
/rf /rectfill where {pop /rectfill}{/*rf} ifelse load def
/rs /rectstroke where {pop /rectstroke}{/*rs} ifelse load def
/rc /rectclip where {pop /rectclip}{/*rc} ifelse load def
% Emulation of the selectfont operator. This includes a 20% increase in
% the fontsize which is necessary to get sizes similar to the Java fonts.
/*sf {exch findfont exch
dup type /arraytype eq {makefont}{scalefont} ifelse setfont} bind def
/sf /selectfont where {pop {1.2 mul selectfont}}{{1.2 mul *sf}} ifelse def
% Special version of stroke which allows the dash pattern to continue
% across path segments. (This may be needed for PostScript although
% modern printers seem to do this correctly.)
/vg&stroke {
currentdash pop length 0 eq
{stroke}
{
currentdash /vg&doffset exch def pop
flattenpath
{m vg&resetdash}
{2 copy
currentpoint
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3 1 roll sub dup mul
add sqrt
3 1 roll l
currentdash 3 -1 roll add setdash}
{}
{h vg&resetdash}
pathforall
stroke
vg&resetdash
} ifelse
} def
/vg&resetdash {currentdash pop vg&doffset setdash} def
% Initialize variables for safety.
/delta 0 def
/xv 0 def /yv 0 def /width 0 def /height 0 def
% Initialize to portrait INTERNATIONAL (Letter-height, A4-width) page.
/pw 595 def /ph 791 def /po true def /ftp false def
% Initialize margins to 20 points.
/ml 20 def /mr 20 def /mt 20 def /mb 20 def
% Temporary matrices.
/smatrix 0 def /nmatrix 0 def
% set page size (usage: setpagesize)
/setpagesize {/ph exch def /pw exch def} def
% set page orientation (usage: portrait or landscape)
/portrait {/po true def} def
/landscape {/po false def} def
% force natural size for image (usage: naturalsize)
/naturalsize {/ftp false def} def
% resize image to fill page (usage: fittopage)
/fittopage {/ftp true def} def
% set margins of the page (usage: setmargins)
/setmargins {/mr exch def /mt exch def /mb exch def /ml exch def} def
% set the graphic's size (usage: setsize)
/setsize {/gh exch def /gw exch def} def
% set the graphic's origin (usage: setorigin)
/setorigin {/gy exch def /gx exch def} def
% calculate image center
/imagecenter {pw ml sub mr sub 2 div ml add
ph mt sub mb sub 2 div mb add} def
% calculate the necessary scaling
/imagescale {po {gw}{gh} ifelse pw ml sub mr sub div
po {gh}{gw} ifelse ph mt sub mb sub div
2 copy lt {exch} if pop
ftp not {1 2 copy lt {exch} if pop} if
1 exch div /sfactor exch def
/gw gw sfactor mul def /gh gh sfactor mul def} def
% calculate image origin
/imageorigin {pw ml sub mr sub 2 div ml add
po {gw}{gh} ifelse 2 div sub
ph mt sub mb sub 2 div mb add
po {gh}{gw} ifelse 2 div po {add}{sub} ifelse} def
% calculate the clipping origin
/cliporigin {pw ml sub mr sub 2 div ml add
po {gw}{gh} ifelse 2 div sub floor
ph mt sub mb sub 2 div mb add
po {gh}{gw} ifelse 2 div sub floor} def
% Set the clipping region to the bounding box.
/cliptobounds {cliporigin po {gw}{gh} ifelse 1 add
po {gh}{gw} ifelse 1 add rc} def
% set the base transformation matrix (usage: setbasematrix)
/setbasematrix {imageorigin translate
po {0}{90} ifelse rotate
sfactor sfactor neg scale
/defaultmatrix matrix currentmatrix def} def
% The lower-right bias in drawing 1 pt. wide lines.
/bias {q 0.5 0.5 translate} def
/unbias {Q} def
% Define the composite fonts used to print Unicode strings.
% Undefine particular values in an encoding array.
/vg&undef { {exch dup 3 -1 roll /.notdef put} forall } def
/vg&redef { {3 -1 roll dup 4 2 roll put} forall } def
% usage: key encoding basefontname vg&newbasefont font
/vg&newbasefont {
findfont dup length dict copy
begin
currentdict /FID undef
/Encoding exch def
dup /FontName exch def
currentdict
end
definefont
} def
% usage: key encoding basefontname vg&newskewedbasefont font
/vg&newskewedbasefont {
findfont dup length dict copy
begin
currentdict /FID undef
/Encoding exch def
dup /FontName exch def
exch FontMatrix exch matrix concatmatrix /FontMatrix exch def
currentdict
end
definefont
} def
% usage: basekey suffix vg&nconcat name
/vg&nconcat {
2 {dup length string cvs exch} repeat
dup length 3 -1 roll dup length 3 -1 roll add string
dup 0 4 -1 roll dup length 5 1 roll putinterval
dup 4 -2 roll exch putinterval cvn
} def
%usage: fontname vg&skewmatrix matrix
/vg&skewmatrix {
findfont dup /FontInfo known
{
/FontInfo get dup /ItalicAngle known
{
[ 1 0 4 -1 roll /ItalicAngle get neg dup sin exch cos div 1 0 0 ]
}
{pop matrix} ifelse
}
{pop matrix} ifelse
} def
% usage: newfontname basefontname vg&newcompositefont --
/vg&newcompositefont {
/vg&fstyle exch def
/vg&bfont exch def
/vg&fname exch def
<<
/FontStyleBits vg&fstyle
/FontType 0
/FontMatrix matrix
/FontName vg&fname
/FMapType 2
/Encoding [ 0 1 255 {pop 6} for ]
dup 16#00 0 put % Latin
dup 16#03 1 put % Greek
dup 16#20 2 put % Punctuation
dup 16#21 3 put % Arrows
dup 16#22 4 put % MathOps
dup 16#27 5 put % Dingbats
/FDepVector [
vg&bfont /-UC-Latin vg&nconcat UCLatinEncoding
vg&bfont vg&newbasefont
vg&bfont vg&skewmatrix
vg&bfont /-UC-Greek vg&nconcat UCGreekEncoding
/Symbol vg&newskewedbasefont
vg&bfont /-UC-Punctuation vg&nconcat UCPunctuationEncoding
vg&bfont vg&newbasefont
/Arrows-UC findfont
/MathOps-UC findfont
/Dingbats-UC findfont
/Undefined-UC findfont ]
>>
vg&fname exch definefont pop
} def
% Null encoding vector (all elements set to .notdef)
/NullEncoding [ 256 {/.notdef} repeat ] def
% Unicode Latin encoding (unicode codes \u0000-\u00ff)
/UCLatinEncoding
ISOLatin1Encoding dup length array copy
dup 16#60 /grave put
[ 16#90 16#91 16#92 16#93 16#94 16#95 16#96
16#97 16#98 16#9a 16#9b 16#9d 16#9e 16#9f
] vg&undef
def
% Unicode Greek encoding (unicode codes \u0370-\u03ff)
/UCGreekEncoding
NullEncoding dup length array copy
<< 16#91 /Alpha 16#92 /Beta 16#93 /Gamma 16#94 /Delta
16#95 /Epsilon 16#96 /Zeta 16#97 /Eta 16#98 /Theta
16#99 /Iota 16#9a /Kappa 16#9b /Lambda 16#9c /Mu
16#9d /Nu 16#9e /Xi 16#9f /Omicron 16#a0 /Pi
16#a1 /Rho 16#a3 /Sigma 16#a4 /Tau 16#a5 /Upsilon
16#a6 /Phi 16#a7 /Chi 16#a8 /Psi 16#a9 /Omega
16#b1 /alpha 16#b2 /beta 16#b3 /gamma 16#b4 /delta
16#b5 /epsilon 16#b6 /zeta 16#b7 /eta 16#b8 /theta
16#b9 /iota 16#ba /kappa 16#bb /lambda 16#bc /mu
16#bd /nu 16#be /xi 16#bf /omicron 16#c0 /pi
16#c1 /rho 16#c2 /sigma1 16#c3 /sigma 16#c4 /tau
16#c5 /upsilon 16#c6 /phi1 16#c7 /chi 16#c8 /psi
16#c9 /omega 16#7e /semicolon 16#87 /dotmath 16#d1 /theta1
16#d2 /Upsilon1 16#d5 /phi 16#d6 /omega1
>> vg&redef
def
% Unicode punctuation encoding (unicode codes \u2000-\u206f)
/UCPunctuationEncoding
NullEncoding dup length array copy
<< 16#10 /hyphen 16#11 /hyphen 16#12 /endash
16#13 /emdash 16#18 /quoteleft 16#19 /quoteright
16#1a /quotesinglbase 16#1b /quotesingle 16#1c /quotedblleft
16#1d /quotedblright 16#1e /quotedblbase 16#1f /quotedbl
16#20 /dagger 16#21 /daggerdbl 16#22 /bullet
16#24 /period 16#26 /ellipsis 16#27 /periodcentered
16#30 /perthousand 16#44 /fraction
16#70 /zerosuperior 16#74 /foursuperior 16#75 /fivesuperior
16#76 /sixsuperior 16#77 /sevensuperior 16#78 /eightsuperior
16#79 /ninesuperior 16#7b /hyphensuperior 16#7d /parenleftsuperior
16#7e /parenrightsuperior
16#80 /zeroinferior 16#84 /fourinferior 16#85 /fiveinferior
16#81 /oneinferior 16#82 /twoinferior 16#83 /threeinferior
16#86 /sixinferior 16#87 /seveninferior 16#88 /eightinferior
16#89 /nineinferior 16#8b /hypheninferior 16#8d /parenleftinferior
16#8e /parenrightinferior
>> vg&redef
def
% Unicode mathematical operators encoding (unicode codes \u2200-\u22ff)
/UCMathOpsEncoding
NullEncoding dup length array copy
<< 16#00 /universal 16#02 /partialdiff 16#03 /existential
16#05 /emptyset 16#06 /Delta 16#07 /gradient
16#08 /element 16#09 /notelement 16#0b /suchthat
16#0f /product 16#11 /summation 16#12 /minus
16#15 /fraction 16#17 /asteriskmath 16#19 /bullet
16#1a /radical 16#1d /proportional 16#1e /infinity
16#20 /angle 16#23 /bar 16#27 /logicaland
16#28 /logicalor 16#29 /intersection 16#2a /union
16#2b /integral 16#34 /therefore 16#36 /colon
16#3c /similar 16#45 /congruent 16#48 /approxequal
16#60 /notequal 16#61 /equivalence 16#64 /lessequal
16#65 /greaterequal 16#82 /propersubset 16#83 /propersuperset
16#86 /reflexsubset 16#87 /reflexsuperset 16#95 /circleplus
16#97 /circlemultiply 16#a5 /perpendicular 16#03 /existential
16#c0 /logicaland 16#c1 /logicalor 16#c2 /intersection
16#c3 /union 16#c4 /diamond 16#c5 /dotmath
>> vg&redef
def
% Unicode arrows encoding (unicode codes \u2190-\u21ff)
% Also includes those "Letterlike" unicode characters
% which are available in the symbol font. (unicode codes \u2100-\u214f)
/UCArrowsEncoding
NullEncoding dup length array copy
<< 16#11 /Ifraktur 16#1c /Rfraktur 16#22 /trademarkserif
16#35 /aleph
16#90 /arrowleft 16#91 /arrowup 16#92 /arrowright
16#93 /arrowdown 16#94 /arrowboth 16#d0 /arrowdblleft
16#d1 /arrowdblup 16#d2 /arrowdblright 16#d3 /arrowdbldown
16#d4 /arrowdblboth
>> vg&redef
def
/ZapfDingbats findfont /Encoding get
dup length array copy /UCDingbatsEncoding exch def
16#20 1 16#7f {
dup 16#20 sub exch
UCDingbatsEncoding exch get
UCDingbatsEncoding 3 1 roll put
} for
16#a0 1 16#ff {
dup 16#40 sub exch
UCDingbatsEncoding exch get
UCDingbatsEncoding 3 1 roll put
} for
UCDingbatsEncoding [ 16#c0 1 16#ff {} for ] vg&undef
[ 16#00 16#05 16#0a 16#0b 16#28 16#4c 16#4e 16#53 16#54 16#55 16#57 16#5f
16#60 16#68 16#69 16#6a 16#6b 16#6c 16#6d 16#6e 16#6f 16#70 16#71 16#72
16#73 16#74 16#75 16#95 16#96 16#97 16#b0 16#bf
] vg&undef pop
% Define the base fonts which don't change.
/Undefined-UC NullEncoding /Helvetica vg&newbasefont pop
/MathOps-UC UCMathOpsEncoding /Symbol vg&newbasefont pop
/Arrows-UC UCArrowsEncoding /Symbol vg&newbasefont pop
/Dingbats-UC UCDingbatsEncoding /ZapfDingbats vg&newbasefont pop
% Make the SansSerif composite fonts.
/SansSerif /Helvetica 16#00 vg&newcompositefont
/SansSerif-Bold /Helvetica-Bold 16#01 vg&newcompositefont
/SansSerif-Italic /Helvetica-Oblique 16#02 vg&newcompositefont
/SansSerif-BoldItalic /Helvetica-BoldOblique 16#03 vg&newcompositefont
% Make the Serif composite fonts.
/Serif /Times-Roman 16#00 vg&newcompositefont
/Serif-Bold /Times-Bold 16#01 vg&newcompositefont
/Serif-Italic /Times-Italic 16#02 vg&newcompositefont
/Serif-BoldItalic /Times-BoldItalic 16#03 vg&newcompositefont
% Make the Monospaced composite fonts.
/Monospaced /Courier 16#00 vg&newcompositefont
/Monospaced-Bold /Courier-Bold 16#01 vg&newcompositefont
/Monospaced-Italic /Courier-Oblique 16#02 vg&newcompositefont
/Monospaced-BoldItalic /Courier-BoldOblique 16#03 vg&newcompositefont
% Make the Dialog composite fonts.
/Dialog /Helvetica 16#00 vg&newcompositefont
/Dialog-Bold /Helvetica-Bold 16#01 vg&newcompositefont
/Dialog-Italic /Helvetica-Oblique 16#02 vg&newcompositefont
/Dialog-BoldItalic /Helvetica-BoldOblique 16#03 vg&newcompositefont
% Make the DialogInput composite fonts.
/DialogInput /Courier 16#00 vg&newcompositefont
/DialogInput-Bold /Courier-Bold 16#01 vg&newcompositefont
/DialogInput-Italic /Courier-Oblique 16#02 vg&newcompositefont
/DialogInput-BoldItalic /Courier-BoldOblique 16#03 vg&newcompositefont
% Make the Typewriter composite fonts (JDK 1.1 only).
/Typewriter /Courier 16#00 vg&newcompositefont
/Typewriter-Bold /Courier-Bold 16#01 vg&newcompositefont
/Typewriter-Italic /Courier-Oblique 16#02 vg&newcompositefont
/Typewriter-BoldItalic /Courier-BoldOblique 16#03 vg&newcompositefont
/cfontH {
dup /fontsize exch def /SansSerif exch sf
/vg&fontstyles [{cfontH} {cfontHB} {cfontHI} {cfontHBI}] def
} def
/cfontHB {
dup /fontsize exch def /SansSerif-Bold exch sf
/vg&fontstyles [{cfontH} {cfontHB} {cfontHI} {cfontHBI}] def
} def
/cfontHI {
dup /fontsize exch def /SansSerif-Italic exch sf
/vg&fontstyles [{cfontH} {cfontHB} {cfontHI} {cfontHBI}] def
} def
/cfontHBI {
dup /fontsize exch def /SansSerif-BoldItalic exch sf
/vg&fontstyles [{cfontH} {cfontHB} {cfontHI} {cfontHBI}] def
} def
/cfontT {
dup /fontsize exch def /Serif exch sf
/vg&fontstyles [{cfontT} {cfontTB} {cfontTI} {cfontTBI}] def
} def
/cfontTB {
dup /fontsize exch def /Serif-Bold exch sf
/vg&fontstyles [{cfontT} {cfontTB} {cfontTI} {cfontTBI}] def
} def
/cfontTI {
dup /fontsize exch def /Serif-Italic exch sf
/vg&fontstyles [{cfontT} {cfontTB} {cfontTI} {cfontTBI}] def
} def
/cfontTBI {
dup /fontsize exch def /Serif-BoldItalic exch sf
/vg&fontstyles [{cfontT} {cfontTB} {cfontTI} {cfontTBI}] def
} def
/cfontC {
dup /fontsize exch def /Typewriter exch sf
/vg&fontstyles [{cfontC} {cfontCB} {cfontCI} {cfontCBI}] def
} def
/cfontCB {
dup /fontsize exch def /Typewriter-Bold exch sf
/vg&fontstyles [{cfontC} {cfontCB} {cfontCI} {cfontCBI}] def
} def
/cfontCI {
dup /fontsize exch def /Typewriter-Italic exch sf
/vg&fontstyles [{cfontC} {cfontCB} {cfontCI} {cfontCBI}] def
} def
/cfontCBI {
dup /fontsize exch def /Typewriter-BoldItalic exch sf
/vg&fontstyles [{cfontC} {cfontCB} {cfontCI} {cfontCBI}] def
} def
% Darken or lighten the current color.
/darken {0.7 exch exp 3 copy
q 4 -1 roll vg&C
currentrgbcolor 3 {4 -2 roll mul} repeat
3 array astore Q} def
/displayColorMap
<< /Cr [1.00 0.00 0.00] /Cg [0.00 1.00 0.00]
/Cb [0.00 0.00 1.00] /Cc [1.00 0.00 0.00 0.00]
/Cm [0.00 1.00 0.00 0.00] /Cy [0.00 0.00 1.00 0.00]
/Co [1.00 0.78 0.00] /Cp [1.00 0.67 0.67]
/Cw [1 ] /Cgrl [0.75]
/Cgr [0.50] /Cgrd [0.25]
/Ck [0 ]
/CGr [1.00 0.00 0.00] /CGg [0.00 1.00 0.00]
/CGb [0.00 0.00 1.00] /CGc [1.00 0.00 0.00 0.00]
/CGm [0.00 1.00 0.00 0.00] /CGy [0.00 0.00 1.00 0.00]
/CGo [1.00 0.78 0.00] /CGp [1.00 0.67 0.67]
/CGw [1 ] /CGgrl [0.75]
/CGgr [0.50] /CGgrd [0.25]
/CGk [0 ]
/CIr [1.00 0.00 0.00] /CIg [0.00 1.00 0.00]
/CIb [0.00 0.00 1.00] /CIc [1.00 0.00 0.00 0.00]
/CIm [0.00 1.00 0.00 0.00] /CIy [0.00 0.00 1.00 0.00]
/CIo [1.00 0.78 0.00] /CIp [1.00 0.67 0.67]
/CIw [1 ] /CIgrl [0.75]
/CIgr [0.50] /CIgrd [0.25]
/CIk [0 ]
>> def
/printColorMap
<< /Cr [1.00 0.33 0.33] /Cg [0.33 1.00 0.33]
/Cb [0.33 0.33 1.00] /Cc [1.00 0.00 0.00 0.00]
/Cm [0.00 1.00 0.00 0.00] /Cy [0.00 0.00 1.00 0.00]
/Co [1.00 0.78 0.00] /Cp [1.00 0.67 0.67]
/Cw [1 ] /Cgrl [0.75]
/Cgr [0.50] /Cgrd [0.25]
/Ck [0 ]
/CGr [1.00 0.33 0.33] /CGg [0.33 1.00 0.33]
/CGb [0.33 0.33 1.00] /CGc [1.00 0.00 0.00 0.00]
/CGm [0.00 1.00 0.00 0.00] /CGy [0.00 0.00 1.00 0.00]
/CGo [1.00 0.78 0.00] /CGp [1.00 0.67 0.67]
/CGw [1 ] /CGgrl [0.75]
/CGgr [0.50] /CGgrd [0.25]
/CGk [0 ]
/CIr [1.00 0.33 0.33] /CIg [0.33 1.00 0.33]
/CIb [0.33 0.33 1.00] /CIc [1.00 0.00 0.00 0.00]
/CIm [0.00 1.00 0.00 0.00] /CIy [0.00 0.00 1.00 0.00]
/CIo [1.00 0.78 0.00] /CIp [1.00 0.67 0.67]
/CIw [1 ] /CIgrl [0.75]
/CIgr [0.50] /CIgrd [0.25]
/CIk [0 ]
>> def
/grayColorMap
<< /Cr [0 ] /Cg [0 ]
/Cb [0 ] /Cc [0 ]
/Cm [0 ] /Cy [0 ]
/Co [0 ] /Cp [0 ]
/Cw [0 ] /Cgrl [0 ]
/Cgr [0 ] /Cgrd [0 ]
/Ck [0 ]
/CGr [0.75] /CGg [1 ]
/CGb [0.50] /CGc [0.75]
/CGm [0.50] /CGy [1 ]
/CGo [0.75] /CGp [1 ]
/CGw [0 ] /CGgrl [0.25]
/CGgr [0.50] /CGgrd [0.75]
/CGk [1 ]
/CIr [1 ] /CIg [1 ]
/CIb [1 ] /CIc [1 ]
/CIm [1 ] /CIy [1 ]
/CIo [1 ] /CIp [1 ]
/CIw [1 ] /CIgrl [1 ]
/CIgr [1 ] /CIgrd [1 ]
/CIk [1 ]
>> def
/bwColorMap
<< /Cr [0 ] /Cg [0 ]
/Cb [0 ] /Cc [0 ]
/Cm [0 ] /Cy [0 ]
/Co [0 ] /Cp [0 ]
/Cw [0 ] /Cgrl [0 ]
/Cgr [0 ] /Cgrd [0 ]
/Ck [0 ]
/CGr [1 ] /CGg [1 ]
/CGb [1 ] /CGc [1 ]
/CGm [1 ] /CGy [1 ]
/CGo [1 ] /CGp [1 ]
/CGw [0 ] /CGgrl [1 ]
/CGgr [1 ] /CGgrd [1 ]
/CGk [1 ]
/CIr [1 ] /CIg [1 ]
/CIb [1 ] /CIc [1 ]
/CIm [1 ] /CIy [1 ]
/CIo [1 ] /CIp [1 ]
/CIw [1 ] /CIgrl [1 ]
/CIgr [1 ] /CIgrd [1 ]
/CIk [1 ]
>> def
%
% The following routines handle the alignment of and printing of
% tagged strings.
%
% Predefine the bounding box values.
/bbllx 0 def /bblly 0 def /bburx 0 def /bbury 0 def
% This routine pops the first unicode character off of a string and returns
% the remainder of the string, the character code of first character,
% and a "true" if the string was non-zero length.
% popfirst
% popfirst
/popfirst {
dup length 1 gt
{dup 0 get /vg&fbyte exch def
dup 1 get /vg&cbyte exch def
dup length 2 sub 2 exch getinterval true}
{pop false} ifelse
} def
% This routine shows a single unicode character given the font and
% character codes.
% unicharshow --
/unicharshow {
2 string
dup 0 5 -1 roll put
dup 1 4 -1 roll put
internalshow
} def
% This is an internal routine to alternate between determining the
% bounding box for stringsize and showing the string for recshow.
% internalshow --
/internalshow {show} def
% This is an internal routine to alternate between determining the
% bounding box for stringsize and stroking various ornaments.
% internalstroke --
/internalstroke {S} def
% Sets up internalshow to use the null device to determine string size.
% -- nullinternalshow --
/nullinternalshow {/internalshow {false charpath flattenpath
pathbbox updatebbox} def} def
% Sets up internalstroke to use the null device to determine string size.
% -- nullinternalstroke --
/nullinternalstroke {
/internalstroke {flattenpath pathbbox updatebbox} def} def
% This routine tests to see if the character code matches the first
% character of a string.
% testchar
/testchar {exch dup 3 -1 roll 0 get eq} def
% Raise the text baseline for superscripts.
% -- raise --
/raise {
0 fontsize 2 div rmoveto
/fontsize fontsize 2 mul 3 div def
currentfont /FontName get fontsize sf
} def
% Un-raise the text baseline for superscripts.
% -- unraise --
/unraise {
/fontsize fontsize 1.5 mul def
0 fontsize 2 div neg rmoveto
} def
% Lower the text baseline for subscripts.
% -- lower --
/lower {
0 fontsize 3 div neg rmoveto
/fontsize fontsize 2 mul 3 div def
currentfont /FontName get fontsize sf
} def
% Un-lower the text baseline for subscripts.
% -- unlower --
/unlower {
/fontsize fontsize 1.5 mul def
0 fontsize 3 div rmoveto
} def
% Compare the top two elements on the stack and leave only the
% larger one.
/maxval {2 copy gt {pop} {exch pop} ifelse} def
% Tokenize a string. Do not use the usual PostScript token because
% parentheses will not be interpreted correctly because of rescanning
% of the string.
/vg&token {/vg&string exch def /vg&index -1 def /vg&level 0 def
0 2 vg&string length 2 sub {
dup dup 1 add exch vg&string exch get 8 bitshift vg&string 3 -1 roll get or
dup 16#f0fe eq {pop 1}{16#f0ff eq {-1}{0} ifelse} ifelse
/vg&level exch vg&level add def
vg&level 0 eq {/vg&index exch def exit} if pop
} for
vg&index 0 ge {
vg&string vg&index 2 add dup vg&string length exch sub getinterval
vg&index 2 gt {vg&string 2 vg&index 2 sub getinterval}{()} ifelse
true}
{false} ifelse
} bind def
% Recursively show an unicode string.
% recshow --
/recshow {
popfirst
{
% Test to see if this is a string attribute.
vg&fbyte 16#f0 and 16#e0 eq
{
q
% Font style.
currentfont dup /FontStyleBits known {/FontStyleBits get}{pop 0} ifelse
vg&cbyte or vg&fontstyles exch get fontsize exch exec
vg&token pop recshow currentpoint Q m recshow
}
{
vg&fbyte 16#F8 and 16#F0 eq {
% Superscript and/or subscript.
vg&cbyte 16#00 eq {
vg&token pop exch vg&token pop 3 -1 roll
q raise recshow unraise currentpoint pop Q exch
q lower recshow unlower currentpoint pop Q
maxval currentpoint exch pop m recshow } if
% Strikeout.
vg&cbyte 16#01 eq {
vg&token pop currentpoint 3 -1 roll recshow
q 0 J vg&underline vg&uthick w
currentpoint 4 -2 roll fontsize 3 div add moveto
fontsize 3 div add lineto internalstroke Q
recshow} if
% Underline.
vg&cbyte 16#02 eq {
vg&token pop currentpoint 3 -1 roll recshow
q 0 J vg&underline vg&uthick w
currentpoint 4 -2 roll vg&uoffset add moveto
vg&uoffset add lineto internalstroke Q
recshow} if
% Dashed underline.
vg&cbyte 16#03 eq {
vg&token pop currentpoint 3 -1 roll recshow
q 0 J [ vg&uthick 5 mul vg&uthick 2 mul] 0 d
vg&underline vg&uthick w
currentpoint 4 -2 roll vg&uoffset add moveto
vg&uoffset add lineto internalstroke Q
recshow} if
% Dotted underline.
vg&cbyte 16#04 eq {
vg&token pop currentpoint 3 -1 roll recshow
q 1 J [ 0 vg&uthick 3 mul] 0 d
vg&underline vg&uthick w
currentpoint 4 -2 roll vg&uoffset add moveto
vg&uoffset add lineto internalstroke Q
recshow} if
% Thick underline.
vg&cbyte 16#05 eq {
vg&token pop currentpoint 3 -1 roll recshow
q 0 J vg&underline vg&uthick 2 mul w
currentpoint 4 -2 roll vg&uoffset vg&uthick 2 div sub add moveto
vg&uoffset vg&uthick 2 div sub add lineto internalstroke Q
recshow} if
% Gray thick underline.
vg&cbyte 16#06 eq {
vg&token pop currentpoint 3 -1 roll recshow
q 0 J vg&underline vg&uthick 2 mul w 0.5 setgray
currentpoint 4 -2 roll vg&uoffset vg&uthick 2 div sub add moveto
vg&uoffset vg&uthick 2 div sub add lineto internalstroke Q
recshow} if
% Overbar.
vg&cbyte 16#07 eq {
vg&token pop dup stringsize relative 4 1 roll pop pop exch
3 -1 roll recshow
q 0 J vg&underline vg&uthick w
vg&uoffset neg add dup currentpoint pop exch m l internalstroke Q
recshow} if
}
{
vg&fbyte vg&cbyte unicharshow recshow
} ifelse
} ifelse
} if
} def
% Get the underline position and thickness from the current font.
/vg&underline {
currentfont dup /FontType get 0 eq {/FDepVector get 0 get} if
dup dup /FontInfo known {
/FontInfo get dup
dup /UnderlinePosition known {
/UnderlinePosition get /vg&uoffset exch def
}
{
pop /vg&uoffset 0 def
} ifelse
dup /UnderlineThickness known {
/UnderlineThickness get /vg&uthick exch def
}
{
pop /vg&uthick 0 def
} ifelse
}
{
pop /vg&uoffset 0 def /vg&uthick 0 def
} ifelse
/FontMatrix get
currentfont dup /FontType get 0 eq
{/FontMatrix get matrix concatmatrix}{pop} ifelse
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352.266 55.4688 m
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354.422 55.0156 m
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361.344 52.2031 m
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361.344 49.6406 m
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367.234 52.9531 m
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391.828 49.6406 m
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398.141 55.4688 m
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400.297 55.0156 m
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h
412.953 52.3906 m
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h
f
2 J
10.0000 M
0 J
1.45000 M
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h
1256.28 50.0156 m
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h
1264.16 50.9844 m
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h
1262.97 50.0156 m
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h
1270.20 50.0156 m
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1270.20 50.0156 l
h
f
2 J
10.0000 M
0 J
1.45000 M
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h
1549.41 50.0156 m
1550.59 50.0156 l
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1549.41 50.0156 l
h
1557.28 50.9844 m
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h
1556.09 50.0156 m
1558.77 50.0156 l
1559.76 50.0156 1560.50 50.2370 1561.00 50.6797 c
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1556.09 50.0156 l
h
1563.33 50.0156 m
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1568.44 50.0156 l
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h
1571.20 50.0156 m
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h
1574.73 50.0156 m
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1574.73 50.0156 l
h
1583.72 50.0156 m
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h
f
2 J
10.0000 M
0 J
1.45000 M
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h
1772.36 57.9531 m
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h
1774.56 49.6406 m
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1774.56 49.6406 l
h
1778.95 57.7812 m
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1778.95 53.2031 l
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1779.47 58.4557 1779.18 58.1667 1778.95 57.7812 c
h
1782.62 55.4844 m
1782.62 54.6927 1782.46 54.0729 1782.13 53.6250 c
1781.80 53.1771 1781.36 52.9531 1780.80 52.9531 c
1780.22 52.9531 1779.77 53.1771 1779.45 53.6250 c
1779.12 54.0729 1778.95 54.6927 1778.95 55.4844 c
1778.95 56.2760 1779.12 56.8984 1779.45 57.3516 c
1779.77 57.8047 1780.22 58.0312 1780.80 58.0312 c
1781.36 58.0312 1781.80 57.8047 1782.13 57.3516 c
1782.46 56.8984 1782.62 56.2760 1782.62 55.4844 c
h
1785.48 49.6406 m
1786.56 49.6406 l
1786.56 55.0312 l
1789.78 52.2031 l
1791.16 52.2031 l
1787.67 55.2656 l
1791.31 58.7656 l
1789.91 58.7656 l
1786.56 55.5625 l
1786.56 58.7656 l
1785.48 58.7656 l
1785.48 49.6406 l
h
1797.47 60.7656 m
1797.47 61.5938 l
1791.22 61.5938 l
1791.22 60.7656 l
1797.47 60.7656 l
h
1798.47 52.2031 m
1799.55 52.2031 l
1799.55 58.8906 l
1799.55 59.7240 1799.39 60.3281 1799.07 60.7031 c
1798.75 61.0781 1798.24 61.2656 1797.53 61.2656 c
1797.12 61.2656 l
1797.12 60.3438 l
1797.42 60.3438 l
1797.83 60.3438 1798.10 60.2500 1798.25 60.0625 c
1798.40 59.8750 1798.47 59.4844 1798.47 58.8906 c
1798.47 52.2031 l
h
1798.47 49.6406 m
1799.55 49.6406 l
1799.55 51.0156 l
1798.47 51.0156 l
1798.47 49.6406 l
h
1804.78 55.4688 m
1803.92 55.4688 1803.32 55.5677 1802.98 55.7656 c
1802.64 55.9635 1802.47 56.3021 1802.47 56.7812 c
1802.47 57.1667 1802.60 57.4714 1802.85 57.6953 c
1803.11 57.9193 1803.45 58.0312 1803.88 58.0312 c
1804.48 58.0312 1804.96 57.8203 1805.32 57.3984 c
1805.68 56.9766 1805.86 56.4115 1805.86 55.7031 c
1805.86 55.4688 l
1804.78 55.4688 l
h
1806.94 55.0156 m
1806.94 58.7656 l
1805.86 58.7656 l
1805.86 57.7656 l
1805.61 58.1615 1805.30 58.4557 1804.94 58.6484 c
1804.57 58.8411 1804.12 58.9375 1803.59 58.9375 c
1802.92 58.9375 1802.38 58.7474 1801.98 58.3672 c
1801.59 57.9870 1801.39 57.4844 1801.39 56.8594 c
1801.39 56.1198 1801.64 55.5625 1802.13 55.1875 c
1802.63 54.8125 1803.36 54.6250 1804.34 54.6250 c
1805.86 54.6250 l
1805.86 54.5156 l
1805.86 54.0156 1805.70 53.6302 1805.37 53.3594 c
1805.04 53.0885 1804.58 52.9531 1804.00 52.9531 c
1803.62 52.9531 1803.26 53.0000 1802.90 53.0938 c
1802.54 53.1875 1802.20 53.3229 1801.88 53.5000 c
1801.88 52.5000 l
1802.27 52.3438 1802.65 52.2292 1803.02 52.1562 c
1803.39 52.0833 1803.76 52.0469 1804.11 52.0469 c
1805.06 52.0469 1805.77 52.2917 1806.23 52.7812 c
1806.70 53.2708 1806.94 54.0156 1806.94 55.0156 c
h
1808.39 52.2031 m
1809.53 52.2031 l
1811.58 57.7031 l
1813.64 52.2031 l
1814.78 52.2031 l
1812.31 58.7656 l
1810.84 58.7656 l
1808.39 52.2031 l
h
1819.23 55.4688 m
1818.37 55.4688 1817.77 55.5677 1817.43 55.7656 c
1817.09 55.9635 1816.92 56.3021 1816.92 56.7812 c
1816.92 57.1667 1817.05 57.4714 1817.30 57.6953 c
1817.56 57.9193 1817.90 58.0312 1818.33 58.0312 c
1818.93 58.0312 1819.41 57.8203 1819.77 57.3984 c
1820.13 56.9766 1820.31 56.4115 1820.31 55.7031 c
1820.31 55.4688 l
1819.23 55.4688 l
h
1821.39 55.0156 m
1821.39 58.7656 l
1820.31 58.7656 l
1820.31 57.7656 l
1820.06 58.1615 1819.76 58.4557 1819.39 58.6484 c
1819.03 58.8411 1818.58 58.9375 1818.05 58.9375 c
1817.37 58.9375 1816.83 58.7474 1816.44 58.3672 c
1816.04 57.9870 1815.84 57.4844 1815.84 56.8594 c
1815.84 56.1198 1816.09 55.5625 1816.59 55.1875 c
1817.08 54.8125 1817.82 54.6250 1818.80 54.6250 c
1820.31 54.6250 l
1820.31 54.5156 l
1820.31 54.0156 1820.15 53.6302 1819.82 53.3594 c
1819.49 53.0885 1819.04 52.9531 1818.45 52.9531 c
1818.08 52.9531 1817.71 53.0000 1817.35 53.0938 c
1816.99 53.1875 1816.65 53.3229 1816.33 53.5000 c
1816.33 52.5000 l
1816.72 52.3438 1817.11 52.2292 1817.48 52.1562 c
1817.85 52.0833 1818.21 52.0469 1818.56 52.0469 c
1819.51 52.0469 1820.22 52.2917 1820.69 52.7812 c
1821.16 53.2708 1821.39 54.0156 1821.39 55.0156 c
h
1823.77 57.2812 m
1825.00 57.2812 l
1825.00 58.7656 l
1823.77 58.7656 l
1823.77 57.2812 l
h
1831.61 52.3906 m
1831.61 53.4219 l
1831.31 53.2656 1830.99 53.1484 1830.66 53.0703 c
1830.34 52.9922 1829.99 52.9531 1829.64 52.9531 c
1829.11 52.9531 1828.71 53.0339 1828.44 53.1953 c
1828.17 53.3568 1828.03 53.6042 1828.03 53.9375 c
1828.03 54.1875 1828.13 54.3828 1828.32 54.5234 c
1828.51 54.6641 1828.90 54.7969 1829.48 54.9219 c
1829.84 55.0156 l
1830.61 55.1719 1831.16 55.4010 1831.48 55.7031 c
1831.81 56.0052 1831.97 56.4219 1831.97 56.9531 c
1831.97 57.5677 1831.73 58.0521 1831.24 58.4062 c
1830.76 58.7604 1830.09 58.9375 1829.25 58.9375 c
1828.90 58.9375 1828.53 58.9036 1828.15 58.8359 c
1827.77 58.7682 1827.37 58.6667 1826.95 58.5312 c
1826.95 57.4062 l
1827.35 57.6146 1827.74 57.7708 1828.12 57.8750 c
1828.51 57.9792 1828.90 58.0312 1829.28 58.0312 c
1829.78 58.0312 1830.17 57.9453 1830.45 57.7734 c
1830.72 57.6016 1830.86 57.3542 1830.86 57.0312 c
1830.86 56.7396 1830.76 56.5156 1830.56 56.3594 c
1830.36 56.2031 1829.93 56.0521 1829.27 55.9062 c
1828.89 55.8281 l
1828.22 55.6823 1827.74 55.4635 1827.45 55.1719 c
1827.15 54.8802 1827.00 54.4844 1827.00 53.9844 c
1827.00 53.3594 1827.22 52.8802 1827.66 52.5469 c
1828.09 52.2135 1828.71 52.0469 1829.52 52.0469 c
1829.91 52.0469 1830.29 52.0755 1830.64 52.1328 c
1830.99 52.1901 1831.32 52.2760 1831.61 52.3906 c
h
1836.22 52.9531 m
1835.65 52.9531 1835.19 53.1797 1834.85 53.6328 c
1834.51 54.0859 1834.34 54.7031 1834.34 55.4844 c
1834.34 56.2760 1834.51 56.8958 1834.84 57.3438 c
1835.18 57.7917 1835.64 58.0156 1836.22 58.0156 c
1836.79 58.0156 1837.25 57.7891 1837.59 57.3359 c
1837.92 56.8828 1838.09 56.2656 1838.09 55.4844 c
1838.09 54.7135 1837.92 54.0990 1837.59 53.6406 c
1837.25 53.1823 1836.79 52.9531 1836.22 52.9531 c
h
1836.22 52.0469 m
1837.16 52.0469 1837.89 52.3516 1838.43 52.9609 c
1838.97 53.5703 1839.23 54.4115 1839.23 55.4844 c
1839.23 56.5573 1838.97 57.4010 1838.43 58.0156 c
1837.89 58.6302 1837.16 58.9375 1836.22 58.9375 c
1835.28 58.9375 1834.54 58.6302 1834.01 58.0156 c
1833.47 57.4010 1833.20 56.5573 1833.20 55.4844 c
1833.20 54.4115 1833.47 53.5703 1834.01 52.9609 c
1834.54 52.3516 1835.28 52.0469 1836.22 52.0469 c
h
1846.75 50.0156 m
1847.75 50.0156 l
1844.70 59.8750 l
1843.70 59.8750 l
1846.75 50.0156 l
h
1857.02 55.4062 m
1857.02 54.6250 1856.85 54.0208 1856.53 53.5938 c
1856.21 53.1667 1855.76 52.9531 1855.17 52.9531 c
1854.60 52.9531 1854.15 53.1667 1853.83 53.5938 c
1853.51 54.0208 1853.34 54.6250 1853.34 55.4062 c
1853.34 56.1875 1853.51 56.7917 1853.83 57.2188 c
1854.15 57.6458 1854.60 57.8594 1855.17 57.8594 c
1855.76 57.8594 1856.21 57.6458 1856.53 57.2188 c
1856.85 56.7917 1857.02 56.1875 1857.02 55.4062 c
h
1858.09 57.9531 m
1858.09 59.0677 1857.85 59.8984 1857.35 60.4453 c
1856.86 60.9922 1856.09 61.2656 1855.06 61.2656 c
1854.69 61.2656 1854.33 61.2370 1853.99 61.1797 c
1853.65 61.1224 1853.33 61.0365 1853.02 60.9219 c
1853.02 59.8750 l
1853.33 60.0417 1853.64 60.1667 1853.95 60.2500 c
1854.27 60.3333 1854.58 60.3750 1854.89 60.3750 c
1855.60 60.3750 1856.13 60.1901 1856.48 59.8203 c
1856.84 59.4505 1857.02 58.8906 1857.02 58.1406 c
1857.02 57.6094 l
1856.79 57.9948 1856.50 58.2839 1856.16 58.4766 c
1855.81 58.6693 1855.40 58.7656 1854.91 58.7656 c
1854.10 58.7656 1853.46 58.4583 1852.96 57.8438 c
1852.47 57.2292 1852.22 56.4167 1852.22 55.4062 c
1852.22 54.3958 1852.47 53.5833 1852.96 52.9688 c
1853.46 52.3542 1854.10 52.0469 1854.91 52.0469 c
1855.40 52.0469 1855.81 52.1432 1856.16 52.3359 c
1856.50 52.5286 1856.79 52.8177 1857.02 53.2031 c
1857.02 52.2031 l
1858.09 52.2031 l
1858.09 57.9531 l
h
1860.31 49.6406 m
1861.39 49.6406 l
1861.39 58.7656 l
1860.31 58.7656 l
1860.31 49.6406 l
h
1864.69 57.7812 m
1864.69 61.2656 l
1863.61 61.2656 l
1863.61 52.2031 l
1864.69 52.2031 l
1864.69 53.2031 l
1864.92 52.8073 1865.20 52.5156 1865.55 52.3281 c
1865.89 52.1406 1866.30 52.0469 1866.78 52.0469 c
1867.58 52.0469 1868.23 52.3620 1868.73 52.9922 c
1869.23 53.6224 1869.48 54.4531 1869.48 55.4844 c
1869.48 56.5156 1869.23 57.3490 1868.73 57.9844 c
1868.23 58.6198 1867.58 58.9375 1866.78 58.9375 c
1866.30 58.9375 1865.89 58.8411 1865.55 58.6484 c
1865.20 58.4557 1864.92 58.1667 1864.69 57.7812 c
h
1868.36 55.4844 m
1868.36 54.6927 1868.20 54.0729 1867.87 53.6250 c
1867.54 53.1771 1867.09 52.9531 1866.53 52.9531 c
1865.96 52.9531 1865.51 53.1771 1865.18 53.6250 c
1864.85 54.0729 1864.69 54.6927 1864.69 55.4844 c
1864.69 56.2760 1864.85 56.8984 1865.18 57.3516 c
1865.51 57.8047 1865.96 58.0312 1866.53 58.0312 c
1867.09 58.0312 1867.54 57.8047 1867.87 57.3516 c
1868.20 56.8984 1868.36 56.2760 1868.36 55.4844 c
h
1871.23 49.6406 m
1872.31 49.6406 l
1872.31 55.0312 l
1875.53 52.2031 l
1876.91 52.2031 l
1873.42 55.2656 l
1877.06 58.7656 l
1875.66 58.7656 l
1872.31 55.5625 l
1872.31 58.7656 l
1871.23 58.7656 l
1871.23 49.6406 l
h
1883.20 60.7656 m
1883.20 61.5938 l
1876.95 61.5938 l
1876.95 60.7656 l
1883.20 60.7656 l
h
1884.20 52.2031 m
1885.28 52.2031 l
1885.28 58.8906 l
1885.28 59.7240 1885.12 60.3281 1884.80 60.7031 c
1884.49 61.0781 1883.97 61.2656 1883.27 61.2656 c
1882.86 61.2656 l
1882.86 60.3438 l
1883.16 60.3438 l
1883.56 60.3438 1883.84 60.2500 1883.98 60.0625 c
1884.13 59.8750 1884.20 59.4844 1884.20 58.8906 c
1884.20 52.2031 l
h
1884.20 49.6406 m
1885.28 49.6406 l
1885.28 51.0156 l
1884.20 51.0156 l
1884.20 49.6406 l
h
1890.53 55.4688 m
1889.67 55.4688 1889.07 55.5677 1888.73 55.7656 c
1888.39 55.9635 1888.22 56.3021 1888.22 56.7812 c
1888.22 57.1667 1888.35 57.4714 1888.60 57.6953 c
1888.86 57.9193 1889.20 58.0312 1889.62 58.0312 c
1890.23 58.0312 1890.71 57.8203 1891.07 57.3984 c
1891.43 56.9766 1891.61 56.4115 1891.61 55.7031 c
1891.61 55.4688 l
1890.53 55.4688 l
h
1892.69 55.0156 m
1892.69 58.7656 l
1891.61 58.7656 l
1891.61 57.7656 l
1891.36 58.1615 1891.05 58.4557 1890.69 58.6484 c
1890.32 58.8411 1889.88 58.9375 1889.34 58.9375 c
1888.67 58.9375 1888.13 58.7474 1887.73 58.3672 c
1887.34 57.9870 1887.14 57.4844 1887.14 56.8594 c
1887.14 56.1198 1887.39 55.5625 1887.88 55.1875 c
1888.38 54.8125 1889.11 54.6250 1890.09 54.6250 c
1891.61 54.6250 l
1891.61 54.5156 l
1891.61 54.0156 1891.45 53.6302 1891.12 53.3594 c
1890.79 53.0885 1890.33 52.9531 1889.75 52.9531 c
1889.38 52.9531 1889.01 53.0000 1888.65 53.0938 c
1888.29 53.1875 1887.95 53.3229 1887.62 53.5000 c
1887.62 52.5000 l
1888.02 52.3438 1888.40 52.2292 1888.77 52.1562 c
1889.14 52.0833 1889.51 52.0469 1889.86 52.0469 c
1890.81 52.0469 1891.52 52.2917 1891.98 52.7812 c
1892.45 53.2708 1892.69 54.0156 1892.69 55.0156 c
h
1894.12 52.2031 m
1895.27 52.2031 l
1897.31 57.7031 l
1899.38 52.2031 l
1900.52 52.2031 l
1898.05 58.7656 l
1896.58 58.7656 l
1894.12 52.2031 l
h
1904.98 55.4688 m
1904.12 55.4688 1903.52 55.5677 1903.18 55.7656 c
1902.84 55.9635 1902.67 56.3021 1902.67 56.7812 c
1902.67 57.1667 1902.80 57.4714 1903.05 57.6953 c
1903.31 57.9193 1903.65 58.0312 1904.08 58.0312 c
1904.68 58.0312 1905.16 57.8203 1905.52 57.3984 c
1905.88 56.9766 1906.06 56.4115 1906.06 55.7031 c
1906.06 55.4688 l
1904.98 55.4688 l
h
1907.14 55.0156 m
1907.14 58.7656 l
1906.06 58.7656 l
1906.06 57.7656 l
1905.81 58.1615 1905.51 58.4557 1905.14 58.6484 c
1904.78 58.8411 1904.33 58.9375 1903.80 58.9375 c
1903.12 58.9375 1902.58 58.7474 1902.19 58.3672 c
1901.79 57.9870 1901.59 57.4844 1901.59 56.8594 c
1901.59 56.1198 1901.84 55.5625 1902.34 55.1875 c
1902.83 54.8125 1903.57 54.6250 1904.55 54.6250 c
1906.06 54.6250 l
1906.06 54.5156 l
1906.06 54.0156 1905.90 53.6302 1905.57 53.3594 c
1905.24 53.0885 1904.79 52.9531 1904.20 52.9531 c
1903.83 52.9531 1903.46 53.0000 1903.10 53.0938 c
1902.74 53.1875 1902.40 53.3229 1902.08 53.5000 c
1902.08 52.5000 l
1902.47 52.3438 1902.86 52.2292 1903.23 52.1562 c
1903.60 52.0833 1903.96 52.0469 1904.31 52.0469 c
1905.26 52.0469 1905.97 52.2917 1906.44 52.7812 c
1906.91 53.2708 1907.14 54.0156 1907.14 55.0156 c
h
1914.34 60.7656 m
1914.34 61.5938 l
1908.09 61.5938 l
1908.09 60.7656 l
1914.34 60.7656 l
h
1918.75 51.0469 m
1915.77 55.7188 l
1918.75 55.7188 l
1918.75 51.0469 l
h
1918.44 50.0156 m
1919.94 50.0156 l
1919.94 55.7188 l
1921.19 55.7188 l
1921.19 56.7031 l
1919.94 56.7031 l
1919.94 58.7656 l
1918.75 58.7656 l
1918.75 56.7031 l
1914.81 56.7031 l
1914.81 55.5625 l
1918.44 50.0156 l
h
1927.98 60.7656 m
1927.98 61.5938 l
1921.73 61.5938 l
1921.73 60.7656 l
1927.98 60.7656 l
h
1932.39 51.0469 m
1929.41 55.7188 l
1932.39 55.7188 l
1932.39 51.0469 l
h
1932.08 50.0156 m
1933.58 50.0156 l
1933.58 55.7188 l
1934.83 55.7188 l
1934.83 56.7031 l
1933.58 56.7031 l
1933.58 58.7656 l
1932.39 58.7656 l
1932.39 56.7031 l
1928.45 56.7031 l
1928.45 55.5625 l
1932.08 50.0156 l
h
1936.48 50.0156 m
1942.11 50.0156 l
1942.11 50.5156 l
1938.94 58.7656 l
1937.70 58.7656 l
1940.69 51.0156 l
1936.48 51.0156 l
1936.48 50.0156 l
h
1944.41 57.2812 m
1945.64 57.2812 l
1945.64 58.7656 l
1944.41 58.7656 l
1944.41 57.2812 l
h
1952.39 53.2031 m
1952.39 49.6406 l
1953.47 49.6406 l
1953.47 58.7656 l
1952.39 58.7656 l
1952.39 57.7812 l
1952.16 58.1667 1951.88 58.4557 1951.53 58.6484 c
1951.19 58.8411 1950.77 58.9375 1950.28 58.9375 c
1949.49 58.9375 1948.84 58.6198 1948.34 57.9844 c
1947.84 57.3490 1947.59 56.5156 1947.59 55.4844 c
1947.59 54.4531 1947.84 53.6224 1948.34 52.9922 c
1948.84 52.3620 1949.49 52.0469 1950.28 52.0469 c
1950.77 52.0469 1951.19 52.1406 1951.53 52.3281 c
1951.88 52.5156 1952.16 52.8073 1952.39 53.2031 c
h
1948.72 55.4844 m
1948.72 56.2760 1948.88 56.8984 1949.20 57.3516 c
1949.53 57.8047 1949.97 58.0312 1950.55 58.0312 c
1951.12 58.0312 1951.57 57.8047 1951.90 57.3516 c
1952.23 56.8984 1952.39 56.2760 1952.39 55.4844 c
1952.39 54.6927 1952.23 54.0729 1951.90 53.6250 c
1951.57 53.1771 1951.12 52.9531 1950.55 52.9531 c
1949.97 52.9531 1949.53 53.1771 1949.20 53.6250 c
1948.88 54.0729 1948.72 54.6927 1948.72 55.4844 c
h
1955.69 49.6406 m
1956.77 49.6406 l
1956.77 58.7656 l
1955.69 58.7656 l
1955.69 49.6406 l
h
1959.02 49.6406 m
1960.09 49.6406 l
1960.09 58.7656 l
1959.02 58.7656 l
1959.02 49.6406 l
h
f
2 J
10.0000 M
0 J
1.45000 M
newpath
2099.78 55.4062 m
2099.78 54.6250 2099.62 54.0208 2099.30 53.5938 c
2098.97 53.1667 2098.52 52.9531 2097.94 52.9531 c
2097.36 52.9531 2096.92 53.1667 2096.59 53.5938 c
2096.27 54.0208 2096.11 54.6250 2096.11 55.4062 c
2096.11 56.1875 2096.27 56.7917 2096.59 57.2188 c
2096.92 57.6458 2097.36 57.8594 2097.94 57.8594 c
2098.52 57.8594 2098.97 57.6458 2099.30 57.2188 c
2099.62 56.7917 2099.78 56.1875 2099.78 55.4062 c
h
2100.86 57.9531 m
2100.86 59.0677 2100.61 59.8984 2100.12 60.4453 c
2099.62 60.9922 2098.86 61.2656 2097.83 61.2656 c
2097.45 61.2656 2097.10 61.2370 2096.76 61.1797 c
2096.42 61.1224 2096.09 61.0365 2095.78 60.9219 c
2095.78 59.8750 l
2096.09 60.0417 2096.41 60.1667 2096.72 60.2500 c
2097.03 60.3333 2097.34 60.3750 2097.66 60.3750 c
2098.36 60.3750 2098.90 60.1901 2099.25 59.8203 c
2099.60 59.4505 2099.78 58.8906 2099.78 58.1406 c
2099.78 57.6094 l
2099.55 57.9948 2099.27 58.2839 2098.92 58.4766 c
2098.58 58.6693 2098.16 58.7656 2097.67 58.7656 c
2096.87 58.7656 2096.22 58.4583 2095.73 57.8438 c
2095.23 57.2292 2094.98 56.4167 2094.98 55.4062 c
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h
1512.28 383.891 m
1512.28 384.682 1512.44 385.305 1512.77 385.758 c
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1514.68 386.438 1515.13 386.211 1515.46 385.758 c
1515.79 385.305 1515.95 384.682 1515.95 383.891 c
1515.95 383.099 1515.79 382.479 1515.46 382.031 c
1515.13 381.583 1514.68 381.359 1514.11 381.359 c
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1512.44 382.479 1512.28 383.099 1512.28 383.891 c
h
1519.28 378.422 m
1520.47 378.422 l
1520.47 386.172 l
1524.73 386.172 l
1524.73 387.172 l
1519.28 387.172 l
1519.28 378.422 l
h
1525.92 380.609 m
1527.00 380.609 l
1527.00 387.172 l
1525.92 387.172 l
1525.92 380.609 l
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1525.92 378.047 m
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1525.92 378.047 l
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1533.97 383.891 m
1533.97 383.099 1533.80 382.479 1533.48 382.031 c
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1530.46 382.479 1530.30 383.099 1530.30 383.891 c
1530.30 384.682 1530.46 385.305 1530.79 385.758 c
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1532.70 386.438 1533.15 386.211 1533.48 385.758 c
1533.80 385.305 1533.97 384.682 1533.97 383.891 c
h
1530.30 381.609 m
1530.53 381.214 1530.81 380.922 1531.16 380.734 c
1531.50 380.547 1531.91 380.453 1532.39 380.453 c
1533.19 380.453 1533.84 380.768 1534.34 381.398 c
1534.84 382.029 1535.09 382.859 1535.09 383.891 c
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1529.22 378.047 l
1530.30 378.047 l
1530.30 381.609 l
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1540.69 381.609 m
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1536.84 387.172 l
1536.84 380.609 l
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1537.92 381.625 l
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1540.69 381.609 l
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1544.80 383.875 m
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1544.80 383.875 l
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1546.95 383.422 m
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1545.88 387.172 l
1545.88 386.172 l
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h
1552.97 381.609 m
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1549.12 380.609 l
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1556.83 387.781 m
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1563.80 378.062 m
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1566.91 378.422 m
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1565.91 378.422 l
1566.91 378.422 l
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1569.11 378.422 m
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1569.11 378.422 l
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1575.72 383.812 m
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1576.80 386.359 m
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1579.02 378.047 m
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1587.06 383.891 m
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1589.94 378.047 m
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1601.92 389.172 m
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1606.33 379.453 m
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1606.02 378.422 m
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1615.55 389.172 m
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1619.95 379.453 m
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1619.64 378.422 m
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1636.81 389.172 m
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1637.81 380.609 m
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1637.81 378.047 m
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1644.14 383.875 m
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1646.30 383.422 m
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1647.73 380.609 m
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1658.59 383.875 m
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1660.75 383.422 m
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1666.20 378.422 m
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1673.44 385.688 m
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1444.70 407.922 1444.97 407.310 1445.52 406.867 c
1446.06 406.424 1446.81 406.203 1447.77 406.203 c
1448.18 406.203 1448.60 406.240 1449.02 406.312 c
1449.45 406.385 1449.88 406.495 1450.33 406.641 c
h
1455.38 415.719 m
1455.07 416.500 1454.78 417.010 1454.48 417.250 c
1454.19 417.490 1453.81 417.609 1453.33 417.609 c
1452.47 417.609 l
1452.47 416.703 l
1453.09 416.703 l
1453.40 416.703 1453.63 416.633 1453.79 416.492 c
1453.95 416.352 1454.13 416.021 1454.33 415.500 c
1454.53 415.000 l
1451.88 408.547 l
1453.02 408.547 l
1455.06 413.672 l
1457.12 408.547 l
1458.27 408.547 l
1455.38 415.719 l
h
1463.94 408.734 m
1463.94 409.766 l
1463.64 409.609 1463.32 409.492 1462.99 409.414 c
1462.66 409.336 1462.32 409.297 1461.97 409.297 c
1461.44 409.297 1461.04 409.378 1460.77 409.539 c
1460.49 409.701 1460.36 409.948 1460.36 410.281 c
1460.36 410.531 1460.46 410.727 1460.65 410.867 c
1460.84 411.008 1461.23 411.141 1461.81 411.266 c
1462.17 411.359 l
1462.94 411.516 1463.49 411.745 1463.81 412.047 c
1464.14 412.349 1464.30 412.766 1464.30 413.297 c
1464.30 413.911 1464.05 414.396 1463.57 414.750 c
1463.09 415.104 1462.42 415.281 1461.58 415.281 c
1461.22 415.281 1460.86 415.247 1460.48 415.180 c
1460.10 415.112 1459.70 415.010 1459.28 414.875 c
1459.28 413.750 l
1459.68 413.958 1460.07 414.115 1460.45 414.219 c
1460.84 414.323 1461.22 414.375 1461.61 414.375 c
1462.11 414.375 1462.50 414.289 1462.77 414.117 c
1463.05 413.945 1463.19 413.698 1463.19 413.375 c
1463.19 413.083 1463.09 412.859 1462.89 412.703 c
1462.69 412.547 1462.26 412.396 1461.59 412.250 c
1461.22 412.172 l
1460.55 412.026 1460.07 411.807 1459.77 411.516 c
1459.48 411.224 1459.33 410.828 1459.33 410.328 c
1459.33 409.703 1459.55 409.224 1459.98 408.891 c
1460.42 408.557 1461.04 408.391 1461.84 408.391 c
1462.24 408.391 1462.61 408.419 1462.97 408.477 c
1463.32 408.534 1463.65 408.620 1463.94 408.734 c
h
1467.08 406.688 m
1467.08 408.547 l
1469.30 408.547 l
1469.30 409.391 l
1467.08 409.391 l
1467.08 412.953 l
1467.08 413.484 1467.15 413.826 1467.30 413.977 c
1467.44 414.128 1467.74 414.203 1468.19 414.203 c
1469.30 414.203 l
1469.30 415.109 l
1468.19 415.109 l
1467.35 415.109 1466.78 414.953 1466.46 414.641 c
1466.14 414.328 1465.98 413.766 1465.98 412.953 c
1465.98 409.391 l
1465.20 409.391 l
1465.20 408.547 l
1465.98 408.547 l
1465.98 406.688 l
1467.08 406.688 l
h
1476.33 411.562 m
1476.33 412.078 l
1471.36 412.078 l
1471.41 412.828 1471.64 413.396 1472.04 413.781 c
1472.44 414.167 1472.99 414.359 1473.70 414.359 c
1474.12 414.359 1474.52 414.310 1474.91 414.211 c
1475.30 414.112 1475.69 413.958 1476.08 413.750 c
1476.08 414.781 l
1475.68 414.938 1475.28 415.060 1474.88 415.148 c
1474.47 415.237 1474.06 415.281 1473.64 415.281 c
1472.60 415.281 1471.77 414.977 1471.16 414.367 c
1470.54 413.758 1470.23 412.932 1470.23 411.891 c
1470.23 410.818 1470.53 409.966 1471.11 409.336 c
1471.69 408.706 1472.47 408.391 1473.45 408.391 c
1474.34 408.391 1475.04 408.674 1475.55 409.242 c
1476.07 409.810 1476.33 410.583 1476.33 411.562 c
h
1475.25 411.234 m
1475.24 410.651 1475.07 410.182 1474.75 409.828 c
1474.43 409.474 1474.00 409.297 1473.47 409.297 c
1472.86 409.297 1472.38 409.469 1472.02 409.812 c
1471.66 410.156 1471.46 410.635 1471.41 411.250 c
1475.25 411.234 l
h
1483.20 409.812 m
1483.47 409.323 1483.80 408.964 1484.17 408.734 c
1484.55 408.505 1484.99 408.391 1485.50 408.391 c
1486.19 408.391 1486.72 408.630 1487.09 409.109 c
1487.46 409.589 1487.64 410.266 1487.64 411.141 c
1487.64 415.109 l
1486.56 415.109 l
1486.56 411.188 l
1486.56 410.552 1486.45 410.083 1486.23 409.781 c
1486.00 409.479 1485.66 409.328 1485.20 409.328 c
1484.64 409.328 1484.20 409.513 1483.88 409.883 c
1483.55 410.253 1483.39 410.760 1483.39 411.406 c
1483.39 415.109 l
1482.31 415.109 l
1482.31 411.188 l
1482.31 410.552 1482.20 410.083 1481.98 409.781 c
1481.75 409.479 1481.41 409.328 1480.94 409.328 c
1480.39 409.328 1479.95 409.513 1479.62 409.883 c
1479.30 410.253 1479.14 410.760 1479.14 411.406 c
1479.14 415.109 l
1478.06 415.109 l
1478.06 408.547 l
1479.14 408.547 l
1479.14 409.562 l
1479.39 409.167 1479.69 408.872 1480.03 408.680 c
1480.38 408.487 1480.78 408.391 1481.25 408.391 c
1481.73 408.391 1482.14 408.510 1482.47 408.750 c
1482.80 408.990 1483.05 409.344 1483.20 409.812 c
h
1489.94 413.625 m
1491.17 413.625 l
1491.17 415.109 l
1489.94 415.109 l
1489.94 413.625 l
h
1493.59 405.984 m
1494.67 405.984 l
1494.67 415.109 l
1493.59 415.109 l
1493.59 405.984 l
h
1499.47 409.297 m
1498.90 409.297 1498.44 409.523 1498.10 409.977 c
1497.76 410.430 1497.59 411.047 1497.59 411.828 c
1497.59 412.620 1497.76 413.240 1498.09 413.688 c
1498.43 414.135 1498.89 414.359 1499.47 414.359 c
1500.04 414.359 1500.50 414.133 1500.84 413.680 c
1501.17 413.227 1501.34 412.609 1501.34 411.828 c
1501.34 411.057 1501.17 410.443 1500.84 409.984 c
1500.50 409.526 1500.04 409.297 1499.47 409.297 c
h
1499.47 408.391 m
1500.41 408.391 1501.14 408.695 1501.68 409.305 c
1502.22 409.914 1502.48 410.755 1502.48 411.828 c
1502.48 412.901 1502.22 413.745 1501.68 414.359 c
1501.14 414.974 1500.41 415.281 1499.47 415.281 c
1498.53 415.281 1497.79 414.974 1497.26 414.359 c
1496.72 413.745 1496.45 412.901 1496.45 411.828 c
1496.45 410.755 1496.72 409.914 1497.26 409.305 c
1497.79 408.695 1498.53 408.391 1499.47 408.391 c
h
1507.25 411.812 m
1506.39 411.812 1505.78 411.911 1505.45 412.109 c
1505.11 412.307 1504.94 412.646 1504.94 413.125 c
1504.94 413.510 1505.07 413.815 1505.32 414.039 c
1505.58 414.263 1505.92 414.375 1506.34 414.375 c
1506.95 414.375 1507.43 414.164 1507.79 413.742 c
1508.15 413.320 1508.33 412.755 1508.33 412.047 c
1508.33 411.812 l
1507.25 411.812 l
h
1509.41 411.359 m
1509.41 415.109 l
1508.33 415.109 l
1508.33 414.109 l
1508.08 414.505 1507.77 414.799 1507.41 414.992 c
1507.04 415.185 1506.59 415.281 1506.06 415.281 c
1505.39 415.281 1504.85 415.091 1504.45 414.711 c
1504.06 414.331 1503.86 413.828 1503.86 413.203 c
1503.86 412.464 1504.11 411.906 1504.60 411.531 c
1505.10 411.156 1505.83 410.969 1506.81 410.969 c
1508.33 410.969 l
1508.33 410.859 l
1508.33 410.359 1508.16 409.974 1507.84 409.703 c
1507.51 409.432 1507.05 409.297 1506.47 409.297 c
1506.09 409.297 1505.73 409.344 1505.37 409.438 c
1505.01 409.531 1504.67 409.667 1504.34 409.844 c
1504.34 408.844 l
1504.74 408.688 1505.12 408.573 1505.49 408.500 c
1505.86 408.427 1506.22 408.391 1506.58 408.391 c
1507.53 408.391 1508.23 408.635 1508.70 409.125 c
1509.17 409.615 1509.41 410.359 1509.41 411.359 c
h
1515.95 409.547 m
1515.95 405.984 l
1517.03 405.984 l
1517.03 415.109 l
1515.95 415.109 l
1515.95 414.125 l
1515.72 414.510 1515.44 414.799 1515.09 414.992 c
1514.75 415.185 1514.33 415.281 1513.84 415.281 c
1513.05 415.281 1512.41 414.964 1511.91 414.328 c
1511.41 413.693 1511.16 412.859 1511.16 411.828 c
1511.16 410.797 1511.41 409.966 1511.91 409.336 c
1512.41 408.706 1513.05 408.391 1513.84 408.391 c
1514.33 408.391 1514.75 408.484 1515.09 408.672 c
1515.44 408.859 1515.72 409.151 1515.95 409.547 c
h
1512.28 411.828 m
1512.28 412.620 1512.44 413.242 1512.77 413.695 c
1513.09 414.148 1513.54 414.375 1514.11 414.375 c
1514.68 414.375 1515.13 414.148 1515.46 413.695 c
1515.79 413.242 1515.95 412.620 1515.95 411.828 c
1515.95 411.036 1515.79 410.417 1515.46 409.969 c
1515.13 409.521 1514.68 409.297 1514.11 409.297 c
1513.54 409.297 1513.09 409.521 1512.77 409.969 c
1512.44 410.417 1512.28 411.036 1512.28 411.828 c
h
1519.28 406.359 m
1520.47 406.359 l
1520.47 414.109 l
1524.73 414.109 l
1524.73 415.109 l
1519.28 415.109 l
1519.28 406.359 l
h
1525.92 408.547 m
1527.00 408.547 l
1527.00 415.109 l
1525.92 415.109 l
1525.92 408.547 l
h
1525.92 405.984 m
1527.00 405.984 l
1527.00 407.359 l
1525.92 407.359 l
1525.92 405.984 l
h
1533.97 411.828 m
1533.97 411.036 1533.80 410.417 1533.48 409.969 c
1533.15 409.521 1532.70 409.297 1532.14 409.297 c
1531.57 409.297 1531.12 409.521 1530.79 409.969 c
1530.46 410.417 1530.30 411.036 1530.30 411.828 c
1530.30 412.620 1530.46 413.242 1530.79 413.695 c
1531.12 414.148 1531.57 414.375 1532.14 414.375 c
1532.70 414.375 1533.15 414.148 1533.48 413.695 c
1533.80 413.242 1533.97 412.620 1533.97 411.828 c
h
1530.30 409.547 m
1530.53 409.151 1530.81 408.859 1531.16 408.672 c
1531.50 408.484 1531.91 408.391 1532.39 408.391 c
1533.19 408.391 1533.84 408.706 1534.34 409.336 c
1534.84 409.966 1535.09 410.797 1535.09 411.828 c
1535.09 412.859 1534.84 413.693 1534.34 414.328 c
1533.84 414.964 1533.19 415.281 1532.39 415.281 c
1531.91 415.281 1531.50 415.185 1531.16 414.992 c
1530.81 414.799 1530.53 414.510 1530.30 414.125 c
1530.30 415.109 l
1529.22 415.109 l
1529.22 405.984 l
1530.30 405.984 l
1530.30 409.547 l
h
1540.69 409.547 m
1540.56 409.484 1540.43 409.435 1540.29 409.398 c
1540.15 409.362 1539.99 409.344 1539.81 409.344 c
1539.21 409.344 1538.74 409.542 1538.41 409.938 c
1538.09 410.333 1537.92 410.906 1537.92 411.656 c
1537.92 415.109 l
1536.84 415.109 l
1536.84 408.547 l
1537.92 408.547 l
1537.92 409.562 l
1538.15 409.167 1538.45 408.872 1538.81 408.680 c
1539.18 408.487 1539.62 408.391 1540.14 408.391 c
1540.21 408.391 1540.29 408.396 1540.38 408.406 c
1540.47 408.417 1540.57 408.432 1540.67 408.453 c
1540.69 409.547 l
h
1544.80 411.812 m
1543.93 411.812 1543.33 411.911 1542.99 412.109 c
1542.65 412.307 1542.48 412.646 1542.48 413.125 c
1542.48 413.510 1542.61 413.815 1542.87 414.039 c
1543.12 414.263 1543.46 414.375 1543.89 414.375 c
1544.49 414.375 1544.98 414.164 1545.34 413.742 c
1545.70 413.320 1545.88 412.755 1545.88 412.047 c
1545.88 411.812 l
1544.80 411.812 l
h
1546.95 411.359 m
1546.95 415.109 l
1545.88 415.109 l
1545.88 414.109 l
1545.62 414.505 1545.32 414.799 1544.95 414.992 c
1544.59 415.185 1544.14 415.281 1543.61 415.281 c
1542.93 415.281 1542.40 415.091 1542.00 414.711 c
1541.60 414.331 1541.41 413.828 1541.41 413.203 c
1541.41 412.464 1541.65 411.906 1542.15 411.531 c
1542.64 411.156 1543.38 410.969 1544.36 410.969 c
1545.88 410.969 l
1545.88 410.859 l
1545.88 410.359 1545.71 409.974 1545.38 409.703 c
1545.05 409.432 1544.60 409.297 1544.02 409.297 c
1543.64 409.297 1543.27 409.344 1542.91 409.438 c
1542.55 409.531 1542.21 409.667 1541.89 409.844 c
1541.89 408.844 l
1542.29 408.688 1542.67 408.573 1543.04 408.500 c
1543.41 408.427 1543.77 408.391 1544.12 408.391 c
1545.07 408.391 1545.78 408.635 1546.25 409.125 c
1546.72 409.615 1546.95 410.359 1546.95 411.359 c
h
1552.97 409.547 m
1552.84 409.484 1552.71 409.435 1552.57 409.398 c
1552.43 409.362 1552.27 409.344 1552.09 409.344 c
1551.49 409.344 1551.02 409.542 1550.70 409.938 c
1550.37 410.333 1550.20 410.906 1550.20 411.656 c
1550.20 415.109 l
1549.12 415.109 l
1549.12 408.547 l
1550.20 408.547 l
1550.20 409.562 l
1550.43 409.167 1550.73 408.872 1551.09 408.680 c
1551.46 408.487 1551.90 408.391 1552.42 408.391 c
1552.49 408.391 1552.58 408.396 1552.66 408.406 c
1552.75 408.417 1552.85 408.432 1552.95 408.453 c
1552.97 409.547 l
h
1556.83 415.719 m
1556.53 416.500 1556.23 417.010 1555.94 417.250 c
1555.65 417.490 1555.26 417.609 1554.78 417.609 c
1553.92 417.609 l
1553.92 416.703 l
1554.55 416.703 l
1554.85 416.703 1555.08 416.633 1555.24 416.492 c
1555.40 416.352 1555.58 416.021 1555.78 415.500 c
1555.98 415.000 l
1553.33 408.547 l
1554.47 408.547 l
1556.52 413.672 l
1558.58 408.547 l
1559.72 408.547 l
1556.83 415.719 l
h
1563.80 406.000 m
1563.28 406.896 1562.89 407.784 1562.63 408.664 c
1562.38 409.544 1562.25 410.438 1562.25 411.344 c
1562.25 412.240 1562.38 413.130 1562.63 414.016 c
1562.89 414.901 1563.28 415.792 1563.80 416.688 c
1562.86 416.688 l
1562.28 415.771 1561.84 414.870 1561.55 413.984 c
1561.26 413.099 1561.11 412.219 1561.11 411.344 c
1561.11 410.469 1561.26 409.591 1561.55 408.711 c
1561.84 407.831 1562.28 406.927 1562.86 406.000 c
1563.80 406.000 l
h
1566.91 406.359 m
1566.91 409.609 l
1565.91 409.609 l
1565.91 406.359 l
1566.91 406.359 l
h
1569.11 406.359 m
1569.11 409.609 l
1568.12 409.609 l
1568.12 406.359 l
1569.11 406.359 l
h
1575.72 411.750 m
1575.72 410.969 1575.56 410.365 1575.23 409.938 c
1574.91 409.510 1574.46 409.297 1573.88 409.297 c
1573.30 409.297 1572.85 409.510 1572.53 409.938 c
1572.21 410.365 1572.05 410.969 1572.05 411.750 c
1572.05 412.531 1572.21 413.135 1572.53 413.562 c
1572.85 413.990 1573.30 414.203 1573.88 414.203 c
1574.46 414.203 1574.91 413.990 1575.23 413.562 c
1575.56 413.135 1575.72 412.531 1575.72 411.750 c
h
1576.80 414.297 m
1576.80 415.411 1576.55 416.242 1576.05 416.789 c
1575.56 417.336 1574.80 417.609 1573.77 417.609 c
1573.39 417.609 1573.03 417.581 1572.70 417.523 c
1572.36 417.466 1572.03 417.380 1571.72 417.266 c
1571.72 416.219 l
1572.03 416.385 1572.34 416.510 1572.66 416.594 c
1572.97 416.677 1573.28 416.719 1573.59 416.719 c
1574.30 416.719 1574.83 416.534 1575.19 416.164 c
1575.54 415.794 1575.72 415.234 1575.72 414.484 c
1575.72 413.953 l
1575.49 414.339 1575.20 414.628 1574.86 414.820 c
1574.52 415.013 1574.10 415.109 1573.61 415.109 c
1572.81 415.109 1572.16 414.802 1571.66 414.188 c
1571.17 413.573 1570.92 412.760 1570.92 411.750 c
1570.92 410.740 1571.17 409.927 1571.66 409.312 c
1572.16 408.698 1572.81 408.391 1573.61 408.391 c
1574.10 408.391 1574.52 408.487 1574.86 408.680 c
1575.20 408.872 1575.49 409.161 1575.72 409.547 c
1575.72 408.547 l
1576.80 408.547 l
1576.80 414.297 l
h
1579.02 405.984 m
1580.09 405.984 l
1580.09 415.109 l
1579.02 415.109 l
1579.02 405.984 l
h
1583.39 414.125 m
1583.39 417.609 l
1582.31 417.609 l
1582.31 408.547 l
1583.39 408.547 l
1583.39 409.547 l
1583.62 409.151 1583.91 408.859 1584.25 408.672 c
1584.59 408.484 1585.01 408.391 1585.48 408.391 c
1586.29 408.391 1586.94 408.706 1587.44 409.336 c
1587.94 409.966 1588.19 410.797 1588.19 411.828 c
1588.19 412.859 1587.94 413.693 1587.44 414.328 c
1586.94 414.964 1586.29 415.281 1585.48 415.281 c
1585.01 415.281 1584.59 415.185 1584.25 414.992 c
1583.91 414.799 1583.62 414.510 1583.39 414.125 c
h
1587.06 411.828 m
1587.06 411.036 1586.90 410.417 1586.57 409.969 c
1586.24 409.521 1585.80 409.297 1585.23 409.297 c
1584.66 409.297 1584.21 409.521 1583.88 409.969 c
1583.55 410.417 1583.39 411.036 1583.39 411.828 c
1583.39 412.620 1583.55 413.242 1583.88 413.695 c
1584.21 414.148 1584.66 414.375 1585.23 414.375 c
1585.80 414.375 1586.24 414.148 1586.57 413.695 c
1586.90 413.242 1587.06 412.620 1587.06 411.828 c
h
1589.94 405.984 m
1591.02 405.984 l
1591.02 411.375 l
1594.23 408.547 l
1595.61 408.547 l
1592.12 411.609 l
1595.77 415.109 l
1594.36 415.109 l
1591.02 411.906 l
1591.02 415.109 l
1589.94 415.109 l
1589.94 405.984 l
h
1601.92 417.109 m
1601.92 417.938 l
1595.67 417.938 l
1595.67 417.109 l
1601.92 417.109 l
h
1602.92 408.547 m
1604.00 408.547 l
1604.00 415.234 l
1604.00 416.068 1603.84 416.672 1603.52 417.047 c
1603.21 417.422 1602.69 417.609 1601.98 417.609 c
1601.58 417.609 l
1601.58 416.688 l
1601.88 416.688 l
1602.28 416.688 1602.56 416.594 1602.70 416.406 c
1602.85 416.219 1602.92 415.828 1602.92 415.234 c
1602.92 408.547 l
h
1602.92 405.984 m
1604.00 405.984 l
1604.00 407.359 l
1602.92 407.359 l
1602.92 405.984 l
h
1609.23 411.812 m
1608.37 411.812 1607.77 411.911 1607.43 412.109 c
1607.09 412.307 1606.92 412.646 1606.92 413.125 c
1606.92 413.510 1607.05 413.815 1607.30 414.039 c
1607.56 414.263 1607.90 414.375 1608.33 414.375 c
1608.93 414.375 1609.41 414.164 1609.77 413.742 c
1610.13 413.320 1610.31 412.755 1610.31 412.047 c
1610.31 411.812 l
1609.23 411.812 l
h
1611.39 411.359 m
1611.39 415.109 l
1610.31 415.109 l
1610.31 414.109 l
1610.06 414.505 1609.76 414.799 1609.39 414.992 c
1609.03 415.185 1608.58 415.281 1608.05 415.281 c
1607.37 415.281 1606.83 415.091 1606.44 414.711 c
1606.04 414.331 1605.84 413.828 1605.84 413.203 c
1605.84 412.464 1606.09 411.906 1606.59 411.531 c
1607.08 411.156 1607.82 410.969 1608.80 410.969 c
1610.31 410.969 l
1610.31 410.859 l
1610.31 410.359 1610.15 409.974 1609.82 409.703 c
1609.49 409.432 1609.04 409.297 1608.45 409.297 c
1608.08 409.297 1607.71 409.344 1607.35 409.438 c
1606.99 409.531 1606.65 409.667 1606.33 409.844 c
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1264.81 510.000 l
1258.56 510.000 l
1258.56 509.172 l
1264.81 509.172 l
h
1266.86 506.188 m
1266.86 509.672 l
1265.78 509.672 l
1265.78 500.609 l
1266.86 500.609 l
1266.86 501.609 l
1267.09 501.214 1267.38 500.922 1267.72 500.734 c
1268.06 500.547 1268.47 500.453 1268.95 500.453 c
1269.76 500.453 1270.41 500.768 1270.91 501.398 c
1271.41 502.029 1271.66 502.859 1271.66 503.891 c
1271.66 504.922 1271.41 505.755 1270.91 506.391 c
1270.41 507.026 1269.76 507.344 1268.95 507.344 c
1268.47 507.344 1268.06 507.247 1267.72 507.055 c
1267.38 506.862 1267.09 506.573 1266.86 506.188 c
h
1270.53 503.891 m
1270.53 503.099 1270.37 502.479 1270.04 502.031 c
1269.71 501.583 1269.27 501.359 1268.70 501.359 c
1268.13 501.359 1267.68 501.583 1267.35 502.031 c
1267.02 502.479 1266.86 503.099 1266.86 503.891 c
1266.86 504.682 1267.02 505.305 1267.35 505.758 c
1267.68 506.211 1268.13 506.438 1268.70 506.438 c
1269.27 506.438 1269.71 506.211 1270.04 505.758 c
1270.37 505.305 1270.53 504.682 1270.53 503.891 c
h
1277.25 501.609 m
1277.12 501.547 1276.99 501.497 1276.85 501.461 c
1276.71 501.424 1276.55 501.406 1276.38 501.406 c
1275.77 501.406 1275.30 501.604 1274.98 502.000 c
1274.65 502.396 1274.48 502.969 1274.48 503.719 c
1274.48 507.172 l
1273.41 507.172 l
1273.41 500.609 l
1274.48 500.609 l
1274.48 501.625 l
1274.71 501.229 1275.01 500.935 1275.38 500.742 c
1275.74 500.549 1276.18 500.453 1276.70 500.453 c
1276.78 500.453 1276.86 500.458 1276.95 500.469 c
1277.03 500.479 1277.13 500.495 1277.23 500.516 c
1277.25 501.609 l
h
1280.92 501.359 m
1280.35 501.359 1279.89 501.586 1279.55 502.039 c
1279.22 502.492 1279.05 503.109 1279.05 503.891 c
1279.05 504.682 1279.21 505.302 1279.55 505.750 c
1279.88 506.198 1280.34 506.422 1280.92 506.422 c
1281.49 506.422 1281.95 506.195 1282.29 505.742 c
1282.63 505.289 1282.80 504.672 1282.80 503.891 c
1282.80 503.120 1282.63 502.505 1282.29 502.047 c
1281.95 501.589 1281.49 501.359 1280.92 501.359 c
h
1280.92 500.453 m
1281.86 500.453 1282.60 500.758 1283.13 501.367 c
1283.67 501.977 1283.94 502.818 1283.94 503.891 c
1283.94 504.964 1283.67 505.807 1283.13 506.422 c
1282.60 507.036 1281.86 507.344 1280.92 507.344 c
1279.98 507.344 1279.25 507.036 1278.71 506.422 c
1278.17 505.807 1277.91 504.964 1277.91 503.891 c
1277.91 502.818 1278.17 501.977 1278.71 501.367 c
1279.25 500.758 1279.98 500.453 1280.92 500.453 c
h
1290.44 503.891 m
1290.44 503.099 1290.27 502.479 1289.95 502.031 c
1289.62 501.583 1289.17 501.359 1288.61 501.359 c
1288.04 501.359 1287.59 501.583 1287.26 502.031 c
1286.93 502.479 1286.77 503.099 1286.77 503.891 c
1286.77 504.682 1286.93 505.305 1287.26 505.758 c
1287.59 506.211 1288.04 506.438 1288.61 506.438 c
1289.17 506.438 1289.62 506.211 1289.95 505.758 c
1290.27 505.305 1290.44 504.682 1290.44 503.891 c
h
1286.77 501.609 m
1286.99 501.214 1287.28 500.922 1287.62 500.734 c
1287.97 500.547 1288.38 500.453 1288.86 500.453 c
1289.66 500.453 1290.31 500.768 1290.81 501.398 c
1291.31 502.029 1291.56 502.859 1291.56 503.891 c
1291.56 504.922 1291.31 505.755 1290.81 506.391 c
1290.31 507.026 1289.66 507.344 1288.86 507.344 c
1288.38 507.344 1287.97 507.247 1287.62 507.055 c
1287.28 506.862 1286.99 506.573 1286.77 506.188 c
1286.77 507.172 l
1285.69 507.172 l
1285.69 498.047 l
1286.77 498.047 l
1286.77 501.609 l
h
1298.33 509.172 m
1298.33 510.000 l
1292.08 510.000 l
1292.08 509.172 l
1298.33 509.172 l
h
1304.80 503.203 m
1304.80 507.172 l
1303.72 507.172 l
1303.72 503.250 l
1303.72 502.625 1303.60 502.159 1303.35 501.852 c
1303.11 501.544 1302.74 501.391 1302.27 501.391 c
1301.68 501.391 1301.22 501.576 1300.88 501.945 c
1300.54 502.315 1300.38 502.823 1300.38 503.469 c
1300.38 507.172 l
1299.30 507.172 l
1299.30 500.609 l
1300.38 500.609 l
1300.38 501.625 l
1300.64 501.229 1300.94 500.935 1301.29 500.742 c
1301.64 500.549 1302.04 500.453 1302.50 500.453 c
1303.25 500.453 1303.82 500.685 1304.21 501.148 c
1304.60 501.612 1304.80 502.297 1304.80 503.203 c
h
1309.92 503.875 m
1309.06 503.875 1308.46 503.974 1308.12 504.172 c
1307.78 504.370 1307.61 504.708 1307.61 505.188 c
1307.61 505.573 1307.74 505.878 1307.99 506.102 c
1308.25 506.326 1308.59 506.438 1309.02 506.438 c
1309.62 506.438 1310.10 506.227 1310.46 505.805 c
1310.82 505.383 1311.00 504.818 1311.00 504.109 c
1311.00 503.875 l
1309.92 503.875 l
h
1312.08 503.422 m
1312.08 507.172 l
1311.00 507.172 l
1311.00 506.172 l
1310.75 506.568 1310.44 506.862 1310.08 507.055 c
1309.71 507.247 1309.27 507.344 1308.73 507.344 c
1308.06 507.344 1307.52 507.154 1307.12 506.773 c
1306.73 506.393 1306.53 505.891 1306.53 505.266 c
1306.53 504.526 1306.78 503.969 1307.27 503.594 c
1307.77 503.219 1308.51 503.031 1309.48 503.031 c
1311.00 503.031 l
1311.00 502.922 l
1311.00 502.422 1310.84 502.036 1310.51 501.766 c
1310.18 501.495 1309.72 501.359 1309.14 501.359 c
1308.77 501.359 1308.40 501.406 1308.04 501.500 c
1307.68 501.594 1307.34 501.729 1307.02 501.906 c
1307.02 500.906 l
1307.41 500.750 1307.79 500.635 1308.16 500.562 c
1308.53 500.490 1308.90 500.453 1309.25 500.453 c
1310.20 500.453 1310.91 500.698 1311.38 501.188 c
1311.84 501.677 1312.08 502.422 1312.08 503.422 c
h
1319.39 501.875 m
1319.66 501.385 1319.98 501.026 1320.36 500.797 c
1320.73 500.568 1321.18 500.453 1321.69 500.453 c
1322.38 500.453 1322.90 500.693 1323.27 501.172 c
1323.64 501.651 1323.83 502.328 1323.83 503.203 c
1323.83 507.172 l
1322.75 507.172 l
1322.75 503.250 l
1322.75 502.615 1322.64 502.146 1322.41 501.844 c
1322.19 501.542 1321.85 501.391 1321.39 501.391 c
1320.83 501.391 1320.39 501.576 1320.06 501.945 c
1319.74 502.315 1319.58 502.823 1319.58 503.469 c
1319.58 507.172 l
1318.50 507.172 l
1318.50 503.250 l
1318.50 502.615 1318.39 502.146 1318.16 501.844 c
1317.94 501.542 1317.59 501.391 1317.12 501.391 c
1316.57 501.391 1316.14 501.576 1315.81 501.945 c
1315.49 502.315 1315.33 502.823 1315.33 503.469 c
1315.33 507.172 l
1314.25 507.172 l
1314.25 500.609 l
1315.33 500.609 l
1315.33 501.625 l
1315.58 501.229 1315.88 500.935 1316.22 500.742 c
1316.56 500.549 1316.97 500.453 1317.44 500.453 c
1317.92 500.453 1318.32 500.573 1318.66 500.812 c
1318.99 501.052 1319.23 501.406 1319.39 501.875 c
h
1331.61 503.625 m
1331.61 504.141 l
1326.64 504.141 l
1326.69 504.891 1326.92 505.458 1327.32 505.844 c
1327.72 506.229 1328.28 506.422 1328.98 506.422 c
1329.40 506.422 1329.80 506.372 1330.20 506.273 c
1330.59 506.174 1330.97 506.021 1331.36 505.812 c
1331.36 506.844 l
1330.96 507.000 1330.56 507.122 1330.16 507.211 c
1329.75 507.299 1329.34 507.344 1328.92 507.344 c
1327.88 507.344 1327.05 507.039 1326.44 506.430 c
1325.82 505.820 1325.52 504.995 1325.52 503.953 c
1325.52 502.880 1325.81 502.029 1326.39 501.398 c
1326.97 500.768 1327.76 500.453 1328.73 500.453 c
1329.62 500.453 1330.32 500.737 1330.84 501.305 c
1331.35 501.872 1331.61 502.646 1331.61 503.625 c
h
1330.53 503.297 m
1330.52 502.714 1330.35 502.245 1330.03 501.891 c
1329.71 501.536 1329.28 501.359 1328.75 501.359 c
1328.15 501.359 1327.66 501.531 1327.30 501.875 c
1326.95 502.219 1326.74 502.698 1326.69 503.312 c
1330.53 503.297 l
h
1335.95 498.062 m
1335.43 498.958 1335.04 499.846 1334.79 500.727 c
1334.53 501.607 1334.41 502.500 1334.41 503.406 c
1334.41 504.302 1334.53 505.193 1334.79 506.078 c
1335.04 506.964 1335.43 507.854 1335.95 508.750 c
1335.02 508.750 l
1334.43 507.833 1333.99 506.932 1333.70 506.047 c
1333.41 505.161 1333.27 504.281 1333.27 503.406 c
1333.27 502.531 1333.41 501.654 1333.70 500.773 c
1333.99 499.893 1334.43 498.990 1335.02 498.062 c
1335.95 498.062 l
h
f
newpath
1177.91 517.781 m
1177.91 517.000 1177.74 516.396 1177.42 515.969 c
1177.10 515.542 1176.65 515.328 1176.06 515.328 c
1175.49 515.328 1175.04 515.542 1174.72 515.969 c
1174.40 516.396 1174.23 517.000 1174.23 517.781 c
1174.23 518.562 1174.40 519.167 1174.72 519.594 c
1175.04 520.021 1175.49 520.234 1176.06 520.234 c
1176.65 520.234 1177.10 520.021 1177.42 519.594 c
1177.74 519.167 1177.91 518.562 1177.91 517.781 c
h
1178.98 520.328 m
1178.98 521.443 1178.74 522.273 1178.24 522.820 c
1177.75 523.367 1176.98 523.641 1175.95 523.641 c
1175.58 523.641 1175.22 523.612 1174.88 523.555 c
1174.54 523.497 1174.22 523.411 1173.91 523.297 c
1173.91 522.250 l
1174.22 522.417 1174.53 522.542 1174.84 522.625 c
1175.16 522.708 1175.47 522.750 1175.78 522.750 c
1176.49 522.750 1177.02 522.565 1177.38 522.195 c
1177.73 521.826 1177.91 521.266 1177.91 520.516 c
1177.91 519.984 l
1177.68 520.370 1177.39 520.659 1177.05 520.852 c
1176.70 521.044 1176.29 521.141 1175.80 521.141 c
1174.99 521.141 1174.35 520.833 1173.85 520.219 c
1173.36 519.604 1173.11 518.792 1173.11 517.781 c
1173.11 516.771 1173.36 515.958 1173.85 515.344 c
1174.35 514.729 1174.99 514.422 1175.80 514.422 c
1176.29 514.422 1176.70 514.518 1177.05 514.711 c
1177.39 514.904 1177.68 515.193 1177.91 515.578 c
1177.91 514.578 l
1178.98 514.578 l
1178.98 520.328 l
h
1181.20 512.016 m
1182.28 512.016 l
1182.28 521.141 l
1181.20 521.141 l
1181.20 512.016 l
h
1185.58 520.156 m
1185.58 523.641 l
1184.50 523.641 l
1184.50 514.578 l
1185.58 514.578 l
1185.58 515.578 l
1185.81 515.182 1186.09 514.891 1186.44 514.703 c
1186.78 514.516 1187.19 514.422 1187.67 514.422 c
1188.47 514.422 1189.12 514.737 1189.62 515.367 c
1190.12 515.997 1190.38 516.828 1190.38 517.859 c
1190.38 518.891 1190.12 519.724 1189.62 520.359 c
1189.12 520.995 1188.47 521.312 1187.67 521.312 c
1187.19 521.312 1186.78 521.216 1186.44 521.023 c
1186.09 520.831 1185.81 520.542 1185.58 520.156 c
h
1189.25 517.859 m
1189.25 517.068 1189.09 516.448 1188.76 516.000 c
1188.43 515.552 1187.98 515.328 1187.42 515.328 c
1186.85 515.328 1186.40 515.552 1186.07 516.000 c
1185.74 516.448 1185.58 517.068 1185.58 517.859 c
1185.58 518.651 1185.74 519.273 1186.07 519.727 c
1186.40 520.180 1186.85 520.406 1187.42 520.406 c
1187.98 520.406 1188.43 520.180 1188.76 519.727 c
1189.09 519.273 1189.25 518.651 1189.25 517.859 c
h
1197.16 523.141 m
1197.16 523.969 l
1190.91 523.969 l
1190.91 523.141 l
1197.16 523.141 l
h
1199.20 520.156 m
1199.20 523.641 l
1198.12 523.641 l
1198.12 514.578 l
1199.20 514.578 l
1199.20 515.578 l
1199.43 515.182 1199.72 514.891 1200.06 514.703 c
1200.41 514.516 1200.82 514.422 1201.30 514.422 c
1202.10 514.422 1202.75 514.737 1203.25 515.367 c
1203.75 515.997 1204.00 516.828 1204.00 517.859 c
1204.00 518.891 1203.75 519.724 1203.25 520.359 c
1202.75 520.995 1202.10 521.312 1201.30 521.312 c
1200.82 521.312 1200.41 521.216 1200.06 521.023 c
1199.72 520.831 1199.43 520.542 1199.20 520.156 c
h
1202.88 517.859 m
1202.88 517.068 1202.71 516.448 1202.38 516.000 c
1202.05 515.552 1201.61 515.328 1201.05 515.328 c
1200.47 515.328 1200.02 515.552 1199.70 516.000 c
1199.37 516.448 1199.20 517.068 1199.20 517.859 c
1199.20 518.651 1199.37 519.273 1199.70 519.727 c
1200.02 520.180 1200.47 520.406 1201.05 520.406 c
1201.61 520.406 1202.05 520.180 1202.38 519.727 c
1202.71 519.273 1202.88 518.651 1202.88 517.859 c
h
1209.58 515.578 m
1209.45 515.516 1209.32 515.466 1209.18 515.430 c
1209.04 515.393 1208.88 515.375 1208.70 515.375 c
1208.10 515.375 1207.63 515.573 1207.30 515.969 c
1206.98 516.365 1206.81 516.938 1206.81 517.688 c
1206.81 521.141 l
1205.73 521.141 l
1205.73 514.578 l
1206.81 514.578 l
1206.81 515.594 l
1207.04 515.198 1207.34 514.904 1207.70 514.711 c
1208.07 514.518 1208.51 514.422 1209.03 514.422 c
1209.10 514.422 1209.18 514.427 1209.27 514.438 c
1209.36 514.448 1209.46 514.464 1209.56 514.484 c
1209.58 515.578 l
h
1213.25 515.328 m
1212.68 515.328 1212.22 515.555 1211.88 516.008 c
1211.54 516.461 1211.38 517.078 1211.38 517.859 c
1211.38 518.651 1211.54 519.271 1211.88 519.719 c
1212.21 520.167 1212.67 520.391 1213.25 520.391 c
1213.82 520.391 1214.28 520.164 1214.62 519.711 c
1214.96 519.258 1215.12 518.641 1215.12 517.859 c
1215.12 517.089 1214.96 516.474 1214.62 516.016 c
1214.28 515.557 1213.82 515.328 1213.25 515.328 c
h
1213.25 514.422 m
1214.19 514.422 1214.92 514.727 1215.46 515.336 c
1216.00 515.945 1216.27 516.786 1216.27 517.859 c
1216.27 518.932 1216.00 519.776 1215.46 520.391 c
1214.92 521.005 1214.19 521.312 1213.25 521.312 c
1212.31 521.312 1211.58 521.005 1211.04 520.391 c
1210.50 519.776 1210.23 518.932 1210.23 517.859 c
1210.23 516.786 1210.50 515.945 1211.04 515.336 c
1211.58 514.727 1212.31 514.422 1213.25 514.422 c
h
1222.77 517.859 m
1222.77 517.068 1222.60 516.448 1222.27 516.000 c
1221.95 515.552 1221.50 515.328 1220.94 515.328 c
1220.36 515.328 1219.91 515.552 1219.59 516.000 c
1219.26 516.448 1219.09 517.068 1219.09 517.859 c
1219.09 518.651 1219.26 519.273 1219.59 519.727 c
1219.91 520.180 1220.36 520.406 1220.94 520.406 c
1221.50 520.406 1221.95 520.180 1222.27 519.727 c
1222.60 519.273 1222.77 518.651 1222.77 517.859 c
h
1219.09 515.578 m
1219.32 515.182 1219.61 514.891 1219.95 514.703 c
1220.30 514.516 1220.71 514.422 1221.19 514.422 c
1221.99 514.422 1222.64 514.737 1223.14 515.367 c
1223.64 515.997 1223.89 516.828 1223.89 517.859 c
1223.89 518.891 1223.64 519.724 1223.14 520.359 c
1222.64 520.995 1221.99 521.312 1221.19 521.312 c
1220.71 521.312 1220.30 521.216 1219.95 521.023 c
1219.61 520.831 1219.32 520.542 1219.09 520.156 c
1219.09 521.141 l
1218.02 521.141 l
1218.02 512.016 l
1219.09 512.016 l
1219.09 515.578 l
h
1225.81 519.656 m
1227.05 519.656 l
1227.05 521.141 l
1225.81 521.141 l
1225.81 519.656 l
h
1233.80 517.781 m
1233.80 517.000 1233.64 516.396 1233.31 515.969 c
1232.99 515.542 1232.54 515.328 1231.95 515.328 c
1231.38 515.328 1230.93 515.542 1230.61 515.969 c
1230.29 516.396 1230.12 517.000 1230.12 517.781 c
1230.12 518.562 1230.29 519.167 1230.61 519.594 c
1230.93 520.021 1231.38 520.234 1231.95 520.234 c
1232.54 520.234 1232.99 520.021 1233.31 519.594 c
1233.64 519.167 1233.80 518.562 1233.80 517.781 c
h
1234.88 520.328 m
1234.88 521.443 1234.63 522.273 1234.13 522.820 c
1233.64 523.367 1232.88 523.641 1231.84 523.641 c
1231.47 523.641 1231.11 523.612 1230.77 523.555 c
1230.43 523.497 1230.11 523.411 1229.80 523.297 c
1229.80 522.250 l
1230.11 522.417 1230.42 522.542 1230.73 522.625 c
1231.05 522.708 1231.36 522.750 1231.67 522.750 c
1232.38 522.750 1232.91 522.565 1233.27 522.195 c
1233.62 521.826 1233.80 521.266 1233.80 520.516 c
1233.80 519.984 l
1233.57 520.370 1233.28 520.659 1232.94 520.852 c
1232.59 521.044 1232.18 521.141 1231.69 521.141 c
1230.89 521.141 1230.24 520.833 1229.74 520.219 c
1229.25 519.604 1229.00 518.792 1229.00 517.781 c
1229.00 516.771 1229.25 515.958 1229.74 515.344 c
1230.24 514.729 1230.89 514.422 1231.69 514.422 c
1232.18 514.422 1232.59 514.518 1232.94 514.711 c
1233.28 514.904 1233.57 515.193 1233.80 515.578 c
1233.80 514.578 l
1234.88 514.578 l
1234.88 520.328 l
h
1242.72 517.594 m
1242.72 518.109 l
1237.75 518.109 l
1237.80 518.859 1238.03 519.427 1238.43 519.812 c
1238.83 520.198 1239.39 520.391 1240.09 520.391 c
1240.51 520.391 1240.91 520.341 1241.30 520.242 c
1241.70 520.143 1242.08 519.990 1242.47 519.781 c
1242.47 520.812 l
1242.07 520.969 1241.67 521.091 1241.27 521.180 c
1240.86 521.268 1240.45 521.312 1240.03 521.312 c
1238.99 521.312 1238.16 521.008 1237.55 520.398 c
1236.93 519.789 1236.62 518.964 1236.62 517.922 c
1236.62 516.849 1236.92 515.997 1237.50 515.367 c
1238.08 514.737 1238.86 514.422 1239.84 514.422 c
1240.73 514.422 1241.43 514.706 1241.95 515.273 c
1242.46 515.841 1242.72 516.615 1242.72 517.594 c
h
1241.64 517.266 m
1241.63 516.682 1241.46 516.214 1241.14 515.859 c
1240.82 515.505 1240.39 515.328 1239.86 515.328 c
1239.26 515.328 1238.77 515.500 1238.41 515.844 c
1238.05 516.188 1237.85 516.667 1237.80 517.281 c
1241.64 517.266 l
h
1245.55 512.719 m
1245.55 514.578 l
1247.77 514.578 l
1247.77 515.422 l
1245.55 515.422 l
1245.55 518.984 l
1245.55 519.516 1245.62 519.857 1245.77 520.008 c
1245.91 520.159 1246.21 520.234 1246.66 520.234 c
1247.77 520.234 l
1247.77 521.141 l
1246.66 521.141 l
1245.82 521.141 1245.25 520.984 1244.93 520.672 c
1244.61 520.359 1244.45 519.797 1244.45 518.984 c
1244.45 515.422 l
1243.67 515.422 l
1243.67 514.578 l
1244.45 514.578 l
1244.45 512.719 l
1245.55 512.719 l
h
1255.78 513.062 m
1255.78 514.312 l
1255.38 513.938 1254.95 513.659 1254.50 513.477 c
1254.05 513.294 1253.57 513.203 1253.06 513.203 c
1252.06 513.203 1251.30 513.510 1250.77 514.125 c
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1502.90 500.453 1502.98 500.458 1503.07 500.469 c
1503.16 500.479 1503.26 500.495 1503.36 500.516 c
1503.38 501.609 l
h
1507.05 501.359 m
1506.47 501.359 1506.02 501.586 1505.68 502.039 c
1505.34 502.492 1505.17 503.109 1505.17 503.891 c
1505.17 504.682 1505.34 505.302 1505.67 505.750 c
1506.01 506.198 1506.46 506.422 1507.05 506.422 c
1507.62 506.422 1508.08 506.195 1508.41 505.742 c
1508.75 505.289 1508.92 504.672 1508.92 503.891 c
1508.92 503.120 1508.75 502.505 1508.41 502.047 c
1508.08 501.589 1507.62 501.359 1507.05 501.359 c
h
1507.05 500.453 m
1507.98 500.453 1508.72 500.758 1509.26 501.367 c
1509.79 501.977 1510.06 502.818 1510.06 503.891 c
1510.06 504.964 1509.79 505.807 1509.26 506.422 c
1508.72 507.036 1507.98 507.344 1507.05 507.344 c
1506.11 507.344 1505.37 507.036 1504.84 506.422 c
1504.30 505.807 1504.03 504.964 1504.03 503.891 c
1504.03 502.818 1504.30 501.977 1504.84 501.367 c
1505.37 500.758 1506.11 500.453 1507.05 500.453 c
h
1516.56 503.891 m
1516.56 503.099 1516.40 502.479 1516.07 502.031 c
1515.74 501.583 1515.30 501.359 1514.73 501.359 c
1514.16 501.359 1513.71 501.583 1513.38 502.031 c
1513.05 502.479 1512.89 503.099 1512.89 503.891 c
1512.89 504.682 1513.05 505.305 1513.38 505.758 c
1513.71 506.211 1514.16 506.438 1514.73 506.438 c
1515.30 506.438 1515.74 506.211 1516.07 505.758 c
1516.40 505.305 1516.56 504.682 1516.56 503.891 c
h
1512.89 501.609 m
1513.12 501.214 1513.41 500.922 1513.75 500.734 c
1514.09 500.547 1514.51 500.453 1514.98 500.453 c
1515.79 500.453 1516.44 500.768 1516.94 501.398 c
1517.44 502.029 1517.69 502.859 1517.69 503.891 c
1517.69 504.922 1517.44 505.755 1516.94 506.391 c
1516.44 507.026 1515.79 507.344 1514.98 507.344 c
1514.51 507.344 1514.09 507.247 1513.75 507.055 c
1513.41 506.862 1513.12 506.573 1512.89 506.188 c
1512.89 507.172 l
1511.81 507.172 l
1511.81 498.047 l
1512.89 498.047 l
1512.89 501.609 l
h
1524.45 509.172 m
1524.45 510.000 l
1518.20 510.000 l
1518.20 509.172 l
1524.45 509.172 l
h
1530.92 503.203 m
1530.92 507.172 l
1529.84 507.172 l
1529.84 503.250 l
1529.84 502.625 1529.72 502.159 1529.48 501.852 c
1529.23 501.544 1528.87 501.391 1528.39 501.391 c
1527.81 501.391 1527.35 501.576 1527.01 501.945 c
1526.67 502.315 1526.50 502.823 1526.50 503.469 c
1526.50 507.172 l
1525.42 507.172 l
1525.42 500.609 l
1526.50 500.609 l
1526.50 501.625 l
1526.76 501.229 1527.07 500.935 1527.41 500.742 c
1527.76 500.549 1528.17 500.453 1528.62 500.453 c
1529.38 500.453 1529.95 500.685 1530.34 501.148 c
1530.73 501.612 1530.92 502.297 1530.92 503.203 c
h
1536.05 503.875 m
1535.18 503.875 1534.58 503.974 1534.24 504.172 c
1533.90 504.370 1533.73 504.708 1533.73 505.188 c
1533.73 505.573 1533.86 505.878 1534.12 506.102 c
1534.37 506.326 1534.71 506.438 1535.14 506.438 c
1535.74 506.438 1536.23 506.227 1536.59 505.805 c
1536.95 505.383 1537.12 504.818 1537.12 504.109 c
1537.12 503.875 l
1536.05 503.875 l
h
1538.20 503.422 m
1538.20 507.172 l
1537.12 507.172 l
1537.12 506.172 l
1536.88 506.568 1536.57 506.862 1536.20 507.055 c
1535.84 507.247 1535.39 507.344 1534.86 507.344 c
1534.18 507.344 1533.65 507.154 1533.25 506.773 c
1532.85 506.393 1532.66 505.891 1532.66 505.266 c
1532.66 504.526 1532.90 503.969 1533.40 503.594 c
1533.89 503.219 1534.63 503.031 1535.61 503.031 c
1537.12 503.031 l
1537.12 502.922 l
1537.12 502.422 1536.96 502.036 1536.63 501.766 c
1536.30 501.495 1535.85 501.359 1535.27 501.359 c
1534.89 501.359 1534.52 501.406 1534.16 501.500 c
1533.80 501.594 1533.46 501.729 1533.14 501.906 c
1533.14 500.906 l
1533.54 500.750 1533.92 500.635 1534.29 500.562 c
1534.66 500.490 1535.02 500.453 1535.38 500.453 c
1536.32 500.453 1537.03 500.698 1537.50 501.188 c
1537.97 501.677 1538.20 502.422 1538.20 503.422 c
h
1545.52 501.875 m
1545.79 501.385 1546.11 501.026 1546.48 500.797 c
1546.86 500.568 1547.30 500.453 1547.81 500.453 c
1548.50 500.453 1549.03 500.693 1549.40 501.172 c
1549.77 501.651 1549.95 502.328 1549.95 503.203 c
1549.95 507.172 l
1548.88 507.172 l
1548.88 503.250 l
1548.88 502.615 1548.76 502.146 1548.54 501.844 c
1548.32 501.542 1547.97 501.391 1547.52 501.391 c
1546.95 501.391 1546.51 501.576 1546.19 501.945 c
1545.86 502.315 1545.70 502.823 1545.70 503.469 c
1545.70 507.172 l
1544.62 507.172 l
1544.62 503.250 l
1544.62 502.615 1544.51 502.146 1544.29 501.844 c
1544.07 501.542 1543.72 501.391 1543.25 501.391 c
1542.70 501.391 1542.26 501.576 1541.94 501.945 c
1541.61 502.315 1541.45 502.823 1541.45 503.469 c
1541.45 507.172 l
1540.38 507.172 l
1540.38 500.609 l
1541.45 500.609 l
1541.45 501.625 l
1541.70 501.229 1542.00 500.935 1542.34 500.742 c
1542.69 500.549 1543.09 500.453 1543.56 500.453 c
1544.04 500.453 1544.45 500.573 1544.78 500.812 c
1545.11 501.052 1545.36 501.406 1545.52 501.875 c
h
1557.73 503.625 m
1557.73 504.141 l
1552.77 504.141 l
1552.82 504.891 1553.04 505.458 1553.45 505.844 c
1553.85 506.229 1554.40 506.422 1555.11 506.422 c
1555.53 506.422 1555.93 506.372 1556.32 506.273 c
1556.71 506.174 1557.10 506.021 1557.48 505.812 c
1557.48 506.844 l
1557.09 507.000 1556.69 507.122 1556.28 507.211 c
1555.88 507.299 1555.46 507.344 1555.05 507.344 c
1554.01 507.344 1553.18 507.039 1552.56 506.430 c
1551.95 505.820 1551.64 504.995 1551.64 503.953 c
1551.64 502.880 1551.93 502.029 1552.52 501.398 c
1553.10 500.768 1553.88 500.453 1554.86 500.453 c
1555.74 500.453 1556.45 500.737 1556.96 501.305 c
1557.48 501.872 1557.73 502.646 1557.73 503.625 c
h
1556.66 503.297 m
1556.65 502.714 1556.48 502.245 1556.16 501.891 c
1555.83 501.536 1555.41 501.359 1554.88 501.359 c
1554.27 501.359 1553.79 501.531 1553.43 501.875 c
1553.07 502.219 1552.86 502.698 1552.81 503.312 c
1556.66 503.297 l
h
1562.08 498.062 m
1561.56 498.958 1561.17 499.846 1560.91 500.727 c
1560.66 501.607 1560.53 502.500 1560.53 503.406 c
1560.53 504.302 1560.66 505.193 1560.91 506.078 c
1561.17 506.964 1561.56 507.854 1562.08 508.750 c
1561.14 508.750 l
1560.56 507.833 1560.12 506.932 1559.83 506.047 c
1559.54 505.161 1559.39 504.281 1559.39 503.406 c
1559.39 502.531 1559.54 501.654 1559.83 500.773 c
1560.12 499.893 1560.56 498.990 1561.14 498.062 c
1562.08 498.062 l
h
f
newpath
1443.03 512.016 m
1444.11 512.016 l
1444.11 521.141 l
1443.03 521.141 l
1443.03 512.016 l
h
1448.92 515.328 m
1448.35 515.328 1447.89 515.555 1447.55 516.008 c
1447.22 516.461 1447.05 517.078 1447.05 517.859 c
1447.05 518.651 1447.21 519.271 1447.55 519.719 c
1447.88 520.167 1448.34 520.391 1448.92 520.391 c
1449.49 520.391 1449.95 520.164 1450.29 519.711 c
1450.63 519.258 1450.80 518.641 1450.80 517.859 c
1450.80 517.089 1450.63 516.474 1450.29 516.016 c
1449.95 515.557 1449.49 515.328 1448.92 515.328 c
h
1448.92 514.422 m
1449.86 514.422 1450.60 514.727 1451.13 515.336 c
1451.67 515.945 1451.94 516.786 1451.94 517.859 c
1451.94 518.932 1451.67 519.776 1451.13 520.391 c
1450.60 521.005 1449.86 521.312 1448.92 521.312 c
1447.98 521.312 1447.25 521.005 1446.71 520.391 c
1446.17 519.776 1445.91 518.932 1445.91 517.859 c
1445.91 516.786 1446.17 515.945 1446.71 515.336 c
1447.25 514.727 1447.98 514.422 1448.92 514.422 c
h
1459.19 517.172 m
1459.19 521.141 l
1458.11 521.141 l
1458.11 517.219 l
1458.11 516.594 1457.99 516.128 1457.74 515.820 c
1457.50 515.513 1457.14 515.359 1456.66 515.359 c
1456.07 515.359 1455.61 515.544 1455.27 515.914 c
1454.93 516.284 1454.77 516.792 1454.77 517.438 c
1454.77 521.141 l
1453.69 521.141 l
1453.69 514.578 l
1454.77 514.578 l
1454.77 515.594 l
1455.03 515.198 1455.33 514.904 1455.68 514.711 c
1456.03 514.518 1456.43 514.422 1456.89 514.422 c
1457.64 514.422 1458.21 514.654 1458.60 515.117 c
1458.99 515.581 1459.19 516.266 1459.19 517.172 c
h
1465.64 517.781 m
1465.64 517.000 1465.48 516.396 1465.16 515.969 c
1464.83 515.542 1464.38 515.328 1463.80 515.328 c
1463.22 515.328 1462.78 515.542 1462.45 515.969 c
1462.13 516.396 1461.97 517.000 1461.97 517.781 c
1461.97 518.562 1462.13 519.167 1462.45 519.594 c
1462.78 520.021 1463.22 520.234 1463.80 520.234 c
1464.38 520.234 1464.83 520.021 1465.16 519.594 c
1465.48 519.167 1465.64 518.562 1465.64 517.781 c
h
1466.72 520.328 m
1466.72 521.443 1466.47 522.273 1465.98 522.820 c
1465.48 523.367 1464.72 523.641 1463.69 523.641 c
1463.31 523.641 1462.96 523.612 1462.62 523.555 c
1462.28 523.497 1461.95 523.411 1461.64 523.297 c
1461.64 522.250 l
1461.95 522.417 1462.27 522.542 1462.58 522.625 c
1462.89 522.708 1463.20 522.750 1463.52 522.750 c
1464.22 522.750 1464.76 522.565 1465.11 522.195 c
1465.46 521.826 1465.64 521.266 1465.64 520.516 c
1465.64 519.984 l
1465.41 520.370 1465.12 520.659 1464.78 520.852 c
1464.44 521.044 1464.02 521.141 1463.53 521.141 c
1462.73 521.141 1462.08 520.833 1461.59 520.219 c
1461.09 519.604 1460.84 518.792 1460.84 517.781 c
1460.84 516.771 1461.09 515.958 1461.59 515.344 c
1462.08 514.729 1462.73 514.422 1463.53 514.422 c
1464.02 514.422 1464.44 514.518 1464.78 514.711 c
1465.12 514.904 1465.41 515.193 1465.64 515.578 c
1465.64 514.578 l
1466.72 514.578 l
1466.72 520.328 l
h
1472.75 514.578 m
1473.83 514.578 l
1473.83 521.266 l
1473.83 522.099 1473.67 522.703 1473.35 523.078 c
1473.03 523.453 1472.52 523.641 1471.81 523.641 c
1471.41 523.641 l
1471.41 522.719 l
1471.70 522.719 l
1472.11 522.719 1472.39 522.625 1472.53 522.438 c
1472.68 522.250 1472.75 521.859 1472.75 521.266 c
1472.75 514.578 l
h
1472.75 512.016 m
1473.83 512.016 l
1473.83 513.391 l
1472.75 513.391 l
1472.75 512.016 l
h
1479.06 517.844 m
1478.20 517.844 1477.60 517.943 1477.26 518.141 c
1476.92 518.339 1476.75 518.677 1476.75 519.156 c
1476.75 519.542 1476.88 519.846 1477.13 520.070 c
1477.39 520.294 1477.73 520.406 1478.16 520.406 c
1478.76 520.406 1479.24 520.195 1479.60 519.773 c
1479.96 519.352 1480.14 518.786 1480.14 518.078 c
1480.14 517.844 l
1479.06 517.844 l
h
1481.22 517.391 m
1481.22 521.141 l
1480.14 521.141 l
1480.14 520.141 l
1479.89 520.536 1479.58 520.831 1479.22 521.023 c
1478.85 521.216 1478.41 521.312 1477.88 521.312 c
1477.20 521.312 1476.66 521.122 1476.27 520.742 c
1475.87 520.362 1475.67 519.859 1475.67 519.234 c
1475.67 518.495 1475.92 517.938 1476.41 517.562 c
1476.91 517.188 1477.65 517.000 1478.62 517.000 c
1480.14 517.000 l
1480.14 516.891 l
1480.14 516.391 1479.98 516.005 1479.65 515.734 c
1479.32 515.464 1478.86 515.328 1478.28 515.328 c
1477.91 515.328 1477.54 515.375 1477.18 515.469 c
1476.82 515.562 1476.48 515.698 1476.16 515.875 c
1476.16 514.875 l
1476.55 514.719 1476.93 514.604 1477.30 514.531 c
1477.67 514.458 1478.04 514.422 1478.39 514.422 c
1479.34 514.422 1480.05 514.667 1480.52 515.156 c
1480.98 515.646 1481.22 516.391 1481.22 517.391 c
h
1487.25 515.578 m
1487.12 515.516 1486.99 515.466 1486.85 515.430 c
1486.71 515.393 1486.55 515.375 1486.38 515.375 c
1485.77 515.375 1485.30 515.573 1484.98 515.969 c
1484.65 516.365 1484.48 516.938 1484.48 517.688 c
1484.48 521.141 l
1483.41 521.141 l
1483.41 514.578 l
1484.48 514.578 l
1484.48 515.594 l
1484.71 515.198 1485.01 514.904 1485.38 514.711 c
1485.74 514.518 1486.18 514.422 1486.70 514.422 c
1486.78 514.422 1486.86 514.427 1486.95 514.438 c
1487.03 514.448 1487.13 514.464 1487.23 514.484 c
1487.25 515.578 l
h
1492.70 517.781 m
1492.70 517.000 1492.54 516.396 1492.22 515.969 c
1491.90 515.542 1491.44 515.328 1490.86 515.328 c
1490.29 515.328 1489.84 515.542 1489.52 515.969 c
1489.19 516.396 1489.03 517.000 1489.03 517.781 c
1489.03 518.562 1489.19 519.167 1489.52 519.594 c
1489.84 520.021 1490.29 520.234 1490.86 520.234 c
1491.44 520.234 1491.90 520.021 1492.22 519.594 c
1492.54 519.167 1492.70 518.562 1492.70 517.781 c
h
1493.78 520.328 m
1493.78 521.443 1493.53 522.273 1493.04 522.820 c
1492.54 523.367 1491.78 523.641 1490.75 523.641 c
1490.38 523.641 1490.02 523.612 1489.68 523.555 c
1489.34 523.497 1489.02 523.411 1488.70 523.297 c
1488.70 522.250 l
1489.02 522.417 1489.33 522.542 1489.64 522.625 c
1489.95 522.708 1490.27 522.750 1490.58 522.750 c
1491.29 522.750 1491.82 522.565 1492.17 522.195 c
1492.53 521.826 1492.70 521.266 1492.70 520.516 c
1492.70 519.984 l
1492.47 520.370 1492.19 520.659 1491.84 520.852 c
1491.50 521.044 1491.08 521.141 1490.59 521.141 c
1489.79 521.141 1489.14 520.833 1488.65 520.219 c
1488.15 519.604 1487.91 518.792 1487.91 517.781 c
1487.91 516.771 1488.15 515.958 1488.65 515.344 c
1489.14 514.729 1489.79 514.422 1490.59 514.422 c
1491.08 514.422 1491.50 514.518 1491.84 514.711 c
1492.19 514.904 1492.47 515.193 1492.70 515.578 c
1492.70 514.578 l
1493.78 514.578 l
1493.78 520.328 l
h
1496.34 520.141 m
1498.28 520.141 l
1498.28 513.469 l
1496.17 513.891 l
1496.17 512.812 l
1498.27 512.391 l
1499.45 512.391 l
1499.45 520.141 l
1501.39 520.141 l
1501.39 521.141 l
1496.34 521.141 l
1496.34 520.141 l
h
1503.91 519.656 m
1505.14 519.656 l
1505.14 520.656 l
1504.19 522.531 l
1503.42 522.531 l
1503.91 520.656 l
1503.91 519.656 l
h
1515.58 517.781 m
1515.58 517.000 1515.42 516.396 1515.09 515.969 c
1514.77 515.542 1514.32 515.328 1513.73 515.328 c
1513.16 515.328 1512.71 515.542 1512.39 515.969 c
1512.07 516.396 1511.91 517.000 1511.91 517.781 c
1511.91 518.562 1512.07 519.167 1512.39 519.594 c
1512.71 520.021 1513.16 520.234 1513.73 520.234 c
1514.32 520.234 1514.77 520.021 1515.09 519.594 c
1515.42 519.167 1515.58 518.562 1515.58 517.781 c
h
1516.66 520.328 m
1516.66 521.443 1516.41 522.273 1515.91 522.820 c
1515.42 523.367 1514.66 523.641 1513.62 523.641 c
1513.25 523.641 1512.89 523.612 1512.55 523.555 c
1512.22 523.497 1511.89 523.411 1511.58 523.297 c
1511.58 522.250 l
1511.89 522.417 1512.20 522.542 1512.52 522.625 c
1512.83 522.708 1513.14 522.750 1513.45 522.750 c
1514.16 522.750 1514.69 522.565 1515.05 522.195 c
1515.40 521.826 1515.58 521.266 1515.58 520.516 c
1515.58 519.984 l
1515.35 520.370 1515.06 520.659 1514.72 520.852 c
1514.38 521.044 1513.96 521.141 1513.47 521.141 c
1512.67 521.141 1512.02 520.833 1511.52 520.219 c
1511.03 519.604 1510.78 518.792 1510.78 517.781 c
1510.78 516.771 1511.03 515.958 1511.52 515.344 c
1512.02 514.729 1512.67 514.422 1513.47 514.422 c
1513.96 514.422 1514.38 514.518 1514.72 514.711 c
1515.06 514.904 1515.35 515.193 1515.58 515.578 c
1515.58 514.578 l
1516.66 514.578 l
1516.66 520.328 l
h
1518.88 512.016 m
1519.95 512.016 l
1519.95 521.141 l
1518.88 521.141 l
1518.88 512.016 l
h
1523.25 520.156 m
1523.25 523.641 l
1522.17 523.641 l
1522.17 514.578 l
1523.25 514.578 l
1523.25 515.578 l
1523.48 515.182 1523.77 514.891 1524.11 514.703 c
1524.45 514.516 1524.86 514.422 1525.34 514.422 c
1526.15 514.422 1526.80 514.737 1527.30 515.367 c
1527.80 515.997 1528.05 516.828 1528.05 517.859 c
1528.05 518.891 1527.80 519.724 1527.30 520.359 c
1526.80 520.995 1526.15 521.312 1525.34 521.312 c
1524.86 521.312 1524.45 521.216 1524.11 521.023 c
1523.77 520.831 1523.48 520.542 1523.25 520.156 c
h
1526.92 517.859 m
1526.92 517.068 1526.76 516.448 1526.43 516.000 c
1526.10 515.552 1525.66 515.328 1525.09 515.328 c
1524.52 515.328 1524.07 515.552 1523.74 516.000 c
1523.41 516.448 1523.25 517.068 1523.25 517.859 c
1523.25 518.651 1523.41 519.273 1523.74 519.727 c
1524.07 520.180 1524.52 520.406 1525.09 520.406 c
1525.66 520.406 1526.10 520.180 1526.43 519.727 c
1526.76 519.273 1526.92 518.651 1526.92 517.859 c
h
1534.81 523.141 m
1534.81 523.969 l
1528.56 523.969 l
1528.56 523.141 l
1534.81 523.141 l
h
1536.86 520.156 m
1536.86 523.641 l
1535.78 523.641 l
1535.78 514.578 l
1536.86 514.578 l
1536.86 515.578 l
1537.09 515.182 1537.38 514.891 1537.72 514.703 c
1538.06 514.516 1538.47 514.422 1538.95 514.422 c
1539.76 514.422 1540.41 514.737 1540.91 515.367 c
1541.41 515.997 1541.66 516.828 1541.66 517.859 c
1541.66 518.891 1541.41 519.724 1540.91 520.359 c
1540.41 520.995 1539.76 521.312 1538.95 521.312 c
1538.47 521.312 1538.06 521.216 1537.72 521.023 c
1537.38 520.831 1537.09 520.542 1536.86 520.156 c
h
1540.53 517.859 m
1540.53 517.068 1540.37 516.448 1540.04 516.000 c
1539.71 515.552 1539.27 515.328 1538.70 515.328 c
1538.13 515.328 1537.68 515.552 1537.35 516.000 c
1537.02 516.448 1536.86 517.068 1536.86 517.859 c
1536.86 518.651 1537.02 519.273 1537.35 519.727 c
1537.68 520.180 1538.13 520.406 1538.70 520.406 c
1539.27 520.406 1539.71 520.180 1540.04 519.727 c
1540.37 519.273 1540.53 518.651 1540.53 517.859 c
h
1547.25 515.578 m
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1783.32 502.427 1783.16 503.031 1783.16 503.812 c
1783.16 504.594 1783.32 505.198 1783.64 505.625 c
1783.96 506.052 1784.41 506.266 1784.98 506.266 c
1785.57 506.266 1786.02 506.052 1786.34 505.625 c
1786.67 505.198 1786.83 504.594 1786.83 503.812 c
h
1787.91 506.359 m
1787.91 507.474 1787.66 508.305 1787.16 508.852 c
1786.67 509.398 1785.91 509.672 1784.88 509.672 c
1784.50 509.672 1784.14 509.643 1783.80 509.586 c
1783.47 509.529 1783.14 509.443 1782.83 509.328 c
1782.83 508.281 l
1783.14 508.448 1783.45 508.573 1783.77 508.656 c
1784.08 508.740 1784.39 508.781 1784.70 508.781 c
1785.41 508.781 1785.94 508.596 1786.30 508.227 c
1786.65 507.857 1786.83 507.297 1786.83 506.547 c
1786.83 506.016 l
1786.60 506.401 1786.31 506.690 1785.97 506.883 c
1785.62 507.076 1785.21 507.172 1784.72 507.172 c
1783.92 507.172 1783.27 506.865 1782.77 506.250 c
1782.28 505.635 1782.03 504.823 1782.03 503.812 c
1782.03 502.802 1782.28 501.990 1782.77 501.375 c
1783.27 500.760 1783.92 500.453 1784.72 500.453 c
1785.21 500.453 1785.62 500.549 1785.97 500.742 c
1786.31 500.935 1786.60 501.224 1786.83 501.609 c
1786.83 500.609 l
1787.91 500.609 l
1787.91 506.359 l
h
1790.12 498.047 m
1791.20 498.047 l
1791.20 507.172 l
1790.12 507.172 l
1790.12 498.047 l
h
1794.50 506.188 m
1794.50 509.672 l
1793.42 509.672 l
1793.42 500.609 l
1794.50 500.609 l
1794.50 501.609 l
1794.73 501.214 1795.02 500.922 1795.36 500.734 c
1795.70 500.547 1796.11 500.453 1796.59 500.453 c
1797.40 500.453 1798.05 500.768 1798.55 501.398 c
1799.05 502.029 1799.30 502.859 1799.30 503.891 c
1799.30 504.922 1799.05 505.755 1798.55 506.391 c
1798.05 507.026 1797.40 507.344 1796.59 507.344 c
1796.11 507.344 1795.70 507.247 1795.36 507.055 c
1795.02 506.862 1794.73 506.573 1794.50 506.188 c
h
1798.17 503.891 m
1798.17 503.099 1798.01 502.479 1797.68 502.031 c
1797.35 501.583 1796.91 501.359 1796.34 501.359 c
1795.77 501.359 1795.32 501.583 1794.99 502.031 c
1794.66 502.479 1794.50 503.099 1794.50 503.891 c
1794.50 504.682 1794.66 505.305 1794.99 505.758 c
1795.32 506.211 1795.77 506.438 1796.34 506.438 c
1796.91 506.438 1797.35 506.211 1797.68 505.758 c
1798.01 505.305 1798.17 504.682 1798.17 503.891 c
h
1806.08 509.172 m
1806.08 510.000 l
1799.83 510.000 l
1799.83 509.172 l
1806.08 509.172 l
h
1811.27 500.797 m
1811.27 501.828 l
1810.96 501.672 1810.65 501.555 1810.32 501.477 c
1809.99 501.398 1809.65 501.359 1809.30 501.359 c
1808.77 501.359 1808.36 501.440 1808.09 501.602 c
1807.82 501.763 1807.69 502.010 1807.69 502.344 c
1807.69 502.594 1807.78 502.789 1807.98 502.930 c
1808.17 503.070 1808.56 503.203 1809.14 503.328 c
1809.50 503.422 l
1810.27 503.578 1810.82 503.807 1811.14 504.109 c
1811.46 504.411 1811.62 504.828 1811.62 505.359 c
1811.62 505.974 1811.38 506.458 1810.90 506.812 c
1810.41 507.167 1809.75 507.344 1808.91 507.344 c
1808.55 507.344 1808.18 507.310 1807.80 507.242 c
1807.42 507.174 1807.03 507.073 1806.61 506.938 c
1806.61 505.812 l
1807.01 506.021 1807.40 506.177 1807.78 506.281 c
1808.17 506.385 1808.55 506.438 1808.94 506.438 c
1809.44 506.438 1809.83 506.352 1810.10 506.180 c
1810.38 506.008 1810.52 505.760 1810.52 505.438 c
1810.52 505.146 1810.42 504.922 1810.22 504.766 c
1810.02 504.609 1809.59 504.458 1808.92 504.312 c
1808.55 504.234 l
1807.88 504.089 1807.40 503.870 1807.10 503.578 c
1806.80 503.286 1806.66 502.891 1806.66 502.391 c
1806.66 501.766 1806.88 501.286 1807.31 500.953 c
1807.75 500.620 1808.37 500.453 1809.17 500.453 c
1809.57 500.453 1809.94 500.482 1810.30 500.539 c
1810.65 500.596 1810.97 500.682 1811.27 500.797 c
h
1818.95 503.625 m
1818.95 504.141 l
1813.98 504.141 l
1814.04 504.891 1814.26 505.458 1814.66 505.844 c
1815.07 506.229 1815.62 506.422 1816.33 506.422 c
1816.74 506.422 1817.15 506.372 1817.54 506.273 c
1817.93 506.174 1818.32 506.021 1818.70 505.812 c
1818.70 506.844 l
1818.31 507.000 1817.91 507.122 1817.50 507.211 c
1817.09 507.299 1816.68 507.344 1816.27 507.344 c
1815.22 507.344 1814.40 507.039 1813.78 506.430 c
1813.17 505.820 1812.86 504.995 1812.86 503.953 c
1812.86 502.880 1813.15 502.029 1813.73 501.398 c
1814.32 500.768 1815.10 500.453 1816.08 500.453 c
1816.96 500.453 1817.66 500.737 1818.18 501.305 c
1818.70 501.872 1818.95 502.646 1818.95 503.625 c
h
1817.88 503.297 m
1817.86 502.714 1817.70 502.245 1817.38 501.891 c
1817.05 501.536 1816.62 501.359 1816.09 501.359 c
1815.49 501.359 1815.01 501.531 1814.65 501.875 c
1814.29 502.219 1814.08 502.698 1814.03 503.312 c
1817.88 503.297 l
h
1821.78 498.750 m
1821.78 500.609 l
1824.00 500.609 l
1824.00 501.453 l
1821.78 501.453 l
1821.78 505.016 l
1821.78 505.547 1821.85 505.888 1822.00 506.039 c
1822.15 506.190 1822.44 506.266 1822.89 506.266 c
1824.00 506.266 l
1824.00 507.172 l
1822.89 507.172 l
1822.06 507.172 1821.48 507.016 1821.16 506.703 c
1820.85 506.391 1820.69 505.828 1820.69 505.016 c
1820.69 501.453 l
1819.91 501.453 l
1819.91 500.609 l
1820.69 500.609 l
1820.69 498.750 l
1821.78 498.750 l
h
1830.41 509.172 m
1830.41 510.000 l
1824.16 510.000 l
1824.16 509.172 l
1830.41 509.172 l
h
1832.45 506.188 m
1832.45 509.672 l
1831.38 509.672 l
1831.38 500.609 l
1832.45 500.609 l
1832.45 501.609 l
1832.68 501.214 1832.97 500.922 1833.31 500.734 c
1833.66 500.547 1834.07 500.453 1834.55 500.453 c
1835.35 500.453 1836.00 500.768 1836.50 501.398 c
1837.00 502.029 1837.25 502.859 1837.25 503.891 c
1837.25 504.922 1837.00 505.755 1836.50 506.391 c
1836.00 507.026 1835.35 507.344 1834.55 507.344 c
1834.07 507.344 1833.66 507.247 1833.31 507.055 c
1832.97 506.862 1832.68 506.573 1832.45 506.188 c
h
1836.12 503.891 m
1836.12 503.099 1835.96 502.479 1835.63 502.031 c
1835.30 501.583 1834.86 501.359 1834.30 501.359 c
1833.72 501.359 1833.27 501.583 1832.95 502.031 c
1832.62 502.479 1832.45 503.099 1832.45 503.891 c
1832.45 504.682 1832.62 505.305 1832.95 505.758 c
1833.27 506.211 1833.72 506.438 1834.30 506.438 c
1834.86 506.438 1835.30 506.211 1835.63 505.758 c
1835.96 505.305 1836.12 504.682 1836.12 503.891 c
h
1842.84 501.609 m
1842.72 501.547 1842.59 501.497 1842.45 501.461 c
1842.30 501.424 1842.15 501.406 1841.97 501.406 c
1841.36 501.406 1840.90 501.604 1840.57 502.000 c
1840.24 502.396 1840.08 502.969 1840.08 503.719 c
1840.08 507.172 l
1839.00 507.172 l
1839.00 500.609 l
1840.08 500.609 l
1840.08 501.625 l
1840.31 501.229 1840.60 500.935 1840.97 500.742 c
1841.33 500.549 1841.78 500.453 1842.30 500.453 c
1842.37 500.453 1842.45 500.458 1842.54 500.469 c
1842.63 500.479 1842.72 500.495 1842.83 500.516 c
1842.84 501.609 l
h
1846.52 501.359 m
1845.94 501.359 1845.49 501.586 1845.15 502.039 c
1844.81 502.492 1844.64 503.109 1844.64 503.891 c
1844.64 504.682 1844.81 505.302 1845.14 505.750 c
1845.47 506.198 1845.93 506.422 1846.52 506.422 c
1847.09 506.422 1847.54 506.195 1847.88 505.742 c
1848.22 505.289 1848.39 504.672 1848.39 503.891 c
1848.39 503.120 1848.22 502.505 1847.88 502.047 c
1847.54 501.589 1847.09 501.359 1846.52 501.359 c
h
1846.52 500.453 m
1847.45 500.453 1848.19 500.758 1848.73 501.367 c
1849.26 501.977 1849.53 502.818 1849.53 503.891 c
1849.53 504.964 1849.26 505.807 1848.73 506.422 c
1848.19 507.036 1847.45 507.344 1846.52 507.344 c
1845.58 507.344 1844.84 507.036 1844.30 506.422 c
1843.77 505.807 1843.50 504.964 1843.50 503.891 c
1843.50 502.818 1843.77 501.977 1844.30 501.367 c
1844.84 500.758 1845.58 500.453 1846.52 500.453 c
h
1856.02 503.891 m
1856.02 503.099 1855.85 502.479 1855.52 502.031 c
1855.20 501.583 1854.75 501.359 1854.19 501.359 c
1853.61 501.359 1853.16 501.583 1852.84 502.031 c
1852.51 502.479 1852.34 503.099 1852.34 503.891 c
1852.34 504.682 1852.51 505.305 1852.84 505.758 c
1853.16 506.211 1853.61 506.438 1854.19 506.438 c
1854.75 506.438 1855.20 506.211 1855.52 505.758 c
1855.85 505.305 1856.02 504.682 1856.02 503.891 c
h
1852.34 501.609 m
1852.57 501.214 1852.86 500.922 1853.20 500.734 c
1853.55 500.547 1853.96 500.453 1854.44 500.453 c
1855.24 500.453 1855.89 500.768 1856.39 501.398 c
1856.89 502.029 1857.14 502.859 1857.14 503.891 c
1857.14 504.922 1856.89 505.755 1856.39 506.391 c
1855.89 507.026 1855.24 507.344 1854.44 507.344 c
1853.96 507.344 1853.55 507.247 1853.20 507.055 c
1852.86 506.862 1852.57 506.573 1852.34 506.188 c
1852.34 507.172 l
1851.27 507.172 l
1851.27 498.047 l
1852.34 498.047 l
1852.34 501.609 l
h
1863.92 509.172 m
1863.92 510.000 l
1857.67 510.000 l
1857.67 509.172 l
1863.92 509.172 l
h
1870.39 503.203 m
1870.39 507.172 l
1869.31 507.172 l
1869.31 503.250 l
1869.31 502.625 1869.19 502.159 1868.95 501.852 c
1868.70 501.544 1868.34 501.391 1867.86 501.391 c
1867.28 501.391 1866.82 501.576 1866.48 501.945 c
1866.14 502.315 1865.97 502.823 1865.97 503.469 c
1865.97 507.172 l
1864.89 507.172 l
1864.89 500.609 l
1865.97 500.609 l
1865.97 501.625 l
1866.23 501.229 1866.53 500.935 1866.88 500.742 c
1867.23 500.549 1867.64 500.453 1868.09 500.453 c
1868.84 500.453 1869.41 500.685 1869.80 501.148 c
1870.20 501.612 1870.39 502.297 1870.39 503.203 c
h
1875.52 503.875 m
1874.65 503.875 1874.05 503.974 1873.71 504.172 c
1873.37 504.370 1873.20 504.708 1873.20 505.188 c
1873.20 505.573 1873.33 505.878 1873.59 506.102 c
1873.84 506.326 1874.18 506.438 1874.61 506.438 c
1875.21 506.438 1875.70 506.227 1876.05 505.805 c
1876.41 505.383 1876.59 504.818 1876.59 504.109 c
1876.59 503.875 l
1875.52 503.875 l
h
1877.67 503.422 m
1877.67 507.172 l
1876.59 507.172 l
1876.59 506.172 l
1876.34 506.568 1876.04 506.862 1875.67 507.055 c
1875.31 507.247 1874.86 507.344 1874.33 507.344 c
1873.65 507.344 1873.11 507.154 1872.72 506.773 c
1872.32 506.393 1872.12 505.891 1872.12 505.266 c
1872.12 504.526 1872.37 503.969 1872.87 503.594 c
1873.36 503.219 1874.10 503.031 1875.08 503.031 c
1876.59 503.031 l
1876.59 502.922 l
1876.59 502.422 1876.43 502.036 1876.10 501.766 c
1875.77 501.495 1875.32 501.359 1874.73 501.359 c
1874.36 501.359 1873.99 501.406 1873.63 501.500 c
1873.27 501.594 1872.93 501.729 1872.61 501.906 c
1872.61 500.906 l
1873.01 500.750 1873.39 500.635 1873.76 500.562 c
1874.13 500.490 1874.49 500.453 1874.84 500.453 c
1875.79 500.453 1876.50 500.698 1876.97 501.188 c
1877.44 501.677 1877.67 502.422 1877.67 503.422 c
h
1884.98 501.875 m
1885.26 501.385 1885.58 501.026 1885.95 500.797 c
1886.33 500.568 1886.77 500.453 1887.28 500.453 c
1887.97 500.453 1888.50 500.693 1888.87 501.172 c
1889.24 501.651 1889.42 502.328 1889.42 503.203 c
1889.42 507.172 l
1888.34 507.172 l
1888.34 503.250 l
1888.34 502.615 1888.23 502.146 1888.01 501.844 c
1887.78 501.542 1887.44 501.391 1886.98 501.391 c
1886.42 501.391 1885.98 501.576 1885.66 501.945 c
1885.33 502.315 1885.17 502.823 1885.17 503.469 c
1885.17 507.172 l
1884.09 507.172 l
1884.09 503.250 l
1884.09 502.615 1883.98 502.146 1883.76 501.844 c
1883.53 501.542 1883.19 501.391 1882.72 501.391 c
1882.17 501.391 1881.73 501.576 1881.41 501.945 c
1881.08 502.315 1880.92 502.823 1880.92 503.469 c
1880.92 507.172 l
1879.84 507.172 l
1879.84 500.609 l
1880.92 500.609 l
1880.92 501.625 l
1881.17 501.229 1881.47 500.935 1881.81 500.742 c
1882.16 500.549 1882.56 500.453 1883.03 500.453 c
1883.51 500.453 1883.92 500.573 1884.25 500.812 c
1884.58 501.052 1884.83 501.406 1884.98 501.875 c
h
1897.19 503.625 m
1897.19 504.141 l
1892.22 504.141 l
1892.27 504.891 1892.50 505.458 1892.90 505.844 c
1893.30 506.229 1893.85 506.422 1894.56 506.422 c
1894.98 506.422 1895.38 506.372 1895.77 506.273 c
1896.16 506.174 1896.55 506.021 1896.94 505.812 c
1896.94 506.844 l
1896.54 507.000 1896.14 507.122 1895.73 507.211 c
1895.33 507.299 1894.92 507.344 1894.50 507.344 c
1893.46 507.344 1892.63 507.039 1892.02 506.430 c
1891.40 505.820 1891.09 504.995 1891.09 503.953 c
1891.09 502.880 1891.39 502.029 1891.97 501.398 c
1892.55 500.768 1893.33 500.453 1894.31 500.453 c
1895.20 500.453 1895.90 500.737 1896.41 501.305 c
1896.93 501.872 1897.19 502.646 1897.19 503.625 c
h
1896.11 503.297 m
1896.10 502.714 1895.93 502.245 1895.61 501.891 c
1895.29 501.536 1894.86 501.359 1894.33 501.359 c
1893.72 501.359 1893.24 501.531 1892.88 501.875 c
1892.52 502.219 1892.32 502.698 1892.27 503.312 c
1896.11 503.297 l
h
1901.55 498.062 m
1901.03 498.958 1900.64 499.846 1900.38 500.727 c
1900.13 501.607 1900.00 502.500 1900.00 503.406 c
1900.00 504.302 1900.13 505.193 1900.38 506.078 c
1900.64 506.964 1901.03 507.854 1901.55 508.750 c
1900.61 508.750 l
1900.03 507.833 1899.59 506.932 1899.30 506.047 c
1899.01 505.161 1898.86 504.281 1898.86 503.406 c
1898.86 502.531 1899.01 501.654 1899.30 500.773 c
1899.59 499.893 1900.03 498.990 1900.61 498.062 c
1901.55 498.062 l
h
f
newpath
1793.11 517.844 m
1792.24 517.844 1791.64 517.943 1791.30 518.141 c
1790.97 518.339 1790.80 518.677 1790.80 519.156 c
1790.80 519.542 1790.92 519.846 1791.18 520.070 c
1791.43 520.294 1791.78 520.406 1792.20 520.406 c
1792.81 520.406 1793.29 520.195 1793.65 519.773 c
1794.01 519.352 1794.19 518.786 1794.19 518.078 c
1794.19 517.844 l
1793.11 517.844 l
h
1795.27 517.391 m
1795.27 521.141 l
1794.19 521.141 l
1794.19 520.141 l
1793.94 520.536 1793.63 520.831 1793.27 521.023 c
1792.90 521.216 1792.45 521.312 1791.92 521.312 c
1791.24 521.312 1790.71 521.122 1790.31 520.742 c
1789.92 520.362 1789.72 519.859 1789.72 519.234 c
1789.72 518.495 1789.97 517.938 1790.46 517.562 c
1790.96 517.188 1791.69 517.000 1792.67 517.000 c
1794.19 517.000 l
1794.19 516.891 l
1794.19 516.391 1794.02 516.005 1793.70 515.734 c
1793.37 515.464 1792.91 515.328 1792.33 515.328 c
1791.95 515.328 1791.59 515.375 1791.23 515.469 c
1790.87 515.562 1790.53 515.698 1790.20 515.875 c
1790.20 514.875 l
1790.60 514.719 1790.98 514.604 1791.35 514.531 c
1791.72 514.458 1792.08 514.422 1792.44 514.422 c
1793.39 514.422 1794.09 514.667 1794.56 515.156 c
1795.03 515.646 1795.27 516.391 1795.27 517.391 c
h
1801.30 515.578 m
1801.17 515.516 1801.04 515.466 1800.90 515.430 c
1800.76 515.393 1800.60 515.375 1800.42 515.375 c
1799.82 515.375 1799.35 515.573 1799.02 515.969 c
1798.70 516.365 1798.53 516.938 1798.53 517.688 c
1798.53 521.141 l
1797.45 521.141 l
1797.45 514.578 l
1798.53 514.578 l
1798.53 515.594 l
1798.76 515.198 1799.06 514.904 1799.42 514.711 c
1799.79 514.518 1800.23 514.422 1800.75 514.422 c
1800.82 514.422 1800.90 514.427 1800.99 514.438 c
1801.08 514.448 1801.18 514.464 1801.28 514.484 c
1801.30 515.578 l
h
1806.75 517.781 m
1806.75 517.000 1806.59 516.396 1806.27 515.969 c
1805.94 515.542 1805.49 515.328 1804.91 515.328 c
1804.33 515.328 1803.89 515.542 1803.56 515.969 c
1803.24 516.396 1803.08 517.000 1803.08 517.781 c
1803.08 518.562 1803.24 519.167 1803.56 519.594 c
1803.89 520.021 1804.33 520.234 1804.91 520.234 c
1805.49 520.234 1805.94 520.021 1806.27 519.594 c
1806.59 519.167 1806.75 518.562 1806.75 517.781 c
h
1807.83 520.328 m
1807.83 521.443 1807.58 522.273 1807.09 522.820 c
1806.59 523.367 1805.83 523.641 1804.80 523.641 c
1804.42 523.641 1804.07 523.612 1803.73 523.555 c
1803.39 523.497 1803.06 523.411 1802.75 523.297 c
1802.75 522.250 l
1803.06 522.417 1803.38 522.542 1803.69 522.625 c
1804.00 522.708 1804.31 522.750 1804.62 522.750 c
1805.33 522.750 1805.86 522.565 1806.22 522.195 c
1806.57 521.826 1806.75 521.266 1806.75 520.516 c
1806.75 519.984 l
1806.52 520.370 1806.23 520.659 1805.89 520.852 c
1805.55 521.044 1805.13 521.141 1804.64 521.141 c
1803.84 521.141 1803.19 520.833 1802.70 520.219 c
1802.20 519.604 1801.95 518.792 1801.95 517.781 c
1801.95 516.771 1802.20 515.958 1802.70 515.344 c
1803.19 514.729 1803.84 514.422 1804.64 514.422 c
1805.13 514.422 1805.55 514.518 1805.89 514.711 c
1806.23 514.904 1806.52 515.193 1806.75 515.578 c
1806.75 514.578 l
1807.83 514.578 l
1807.83 520.328 l
h
1810.39 520.141 m
1812.33 520.141 l
1812.33 513.469 l
1810.22 513.891 l
1810.22 512.812 l
1812.31 512.391 l
1813.50 512.391 l
1813.50 520.141 l
1815.44 520.141 l
1815.44 521.141 l
1810.39 521.141 l
1810.39 520.141 l
h
1817.95 519.656 m
1819.19 519.656 l
1819.19 520.656 l
1818.23 522.531 l
1817.47 522.531 l
1817.95 520.656 l
1817.95 519.656 l
h
1824.08 512.031 m
1823.56 512.927 1823.17 513.815 1822.91 514.695 c
1822.66 515.576 1822.53 516.469 1822.53 517.375 c
1822.53 518.271 1822.66 519.161 1822.91 520.047 c
1823.17 520.932 1823.56 521.823 1824.08 522.719 c
1823.14 522.719 l
1822.56 521.802 1822.12 520.901 1821.83 520.016 c
1821.54 519.130 1821.39 518.250 1821.39 517.375 c
1821.39 516.500 1821.54 515.622 1821.83 514.742 c
1822.12 513.862 1822.56 512.958 1823.14 512.031 c
1824.08 512.031 l
h
1830.91 514.828 m
1830.91 515.844 l
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1838.23 517.172 m
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1837.16 521.141 l
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1843.36 517.844 m
1842.49 517.844 1841.89 517.943 1841.55 518.141 c
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1841.05 519.542 1841.17 519.846 1841.43 520.070 c
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1845.52 517.391 m
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1851.53 515.578 m
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1861.20 514.828 m
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1865.61 515.328 m
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1865.61 514.422 m
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1875.88 517.172 m
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1882.20 514.766 m
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1885.34 512.719 m
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1898.62 512.031 m
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1906.45 517.844 m
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1908.61 517.391 m
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1914.64 515.578 m
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1920.08 517.781 m
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1921.16 520.328 m
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1924.55 520.141 m
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2109.57 500.453 2109.94 500.482 2110.30 500.539 c
2110.65 500.596 2110.97 500.682 2111.27 500.797 c
h
2118.95 503.625 m
2118.95 504.141 l
2113.98 504.141 l
2114.04 504.891 2114.26 505.458 2114.66 505.844 c
2115.07 506.229 2115.62 506.422 2116.33 506.422 c
2116.74 506.422 2117.15 506.372 2117.54 506.273 c
2117.93 506.174 2118.32 506.021 2118.70 505.812 c
2118.70 506.844 l
2118.31 507.000 2117.91 507.122 2117.50 507.211 c
2117.09 507.299 2116.68 507.344 2116.27 507.344 c
2115.22 507.344 2114.40 507.039 2113.78 506.430 c
2113.17 505.820 2112.86 504.995 2112.86 503.953 c
2112.86 502.880 2113.15 502.029 2113.73 501.398 c
2114.32 500.768 2115.10 500.453 2116.08 500.453 c
2116.96 500.453 2117.66 500.737 2118.18 501.305 c
2118.70 501.872 2118.95 502.646 2118.95 503.625 c
h
2117.88 503.297 m
2117.86 502.714 2117.70 502.245 2117.38 501.891 c
2117.05 501.536 2116.62 501.359 2116.09 501.359 c
2115.49 501.359 2115.01 501.531 2114.65 501.875 c
2114.29 502.219 2114.08 502.698 2114.03 503.312 c
2117.88 503.297 l
h
2121.78 498.750 m
2121.78 500.609 l
2124.00 500.609 l
2124.00 501.453 l
2121.78 501.453 l
2121.78 505.016 l
2121.78 505.547 2121.85 505.888 2122.00 506.039 c
2122.15 506.190 2122.44 506.266 2122.89 506.266 c
2124.00 506.266 l
2124.00 507.172 l
2122.89 507.172 l
2122.06 507.172 2121.48 507.016 2121.16 506.703 c
2120.85 506.391 2120.69 505.828 2120.69 505.016 c
2120.69 501.453 l
2119.91 501.453 l
2119.91 500.609 l
2120.69 500.609 l
2120.69 498.750 l
2121.78 498.750 l
h
2130.41 509.172 m
2130.41 510.000 l
2124.16 510.000 l
2124.16 509.172 l
2130.41 509.172 l
h
2132.45 506.188 m
2132.45 509.672 l
2131.38 509.672 l
2131.38 500.609 l
2132.45 500.609 l
2132.45 501.609 l
2132.68 501.214 2132.97 500.922 2133.31 500.734 c
2133.66 500.547 2134.07 500.453 2134.55 500.453 c
2135.35 500.453 2136.00 500.768 2136.50 501.398 c
2137.00 502.029 2137.25 502.859 2137.25 503.891 c
2137.25 504.922 2137.00 505.755 2136.50 506.391 c
2136.00 507.026 2135.35 507.344 2134.55 507.344 c
2134.07 507.344 2133.66 507.247 2133.31 507.055 c
2132.97 506.862 2132.68 506.573 2132.45 506.188 c
h
2136.12 503.891 m
2136.12 503.099 2135.96 502.479 2135.63 502.031 c
2135.30 501.583 2134.86 501.359 2134.30 501.359 c
2133.72 501.359 2133.27 501.583 2132.95 502.031 c
2132.62 502.479 2132.45 503.099 2132.45 503.891 c
2132.45 504.682 2132.62 505.305 2132.95 505.758 c
2133.27 506.211 2133.72 506.438 2134.30 506.438 c
2134.86 506.438 2135.30 506.211 2135.63 505.758 c
2135.96 505.305 2136.12 504.682 2136.12 503.891 c
h
2142.84 501.609 m
2142.72 501.547 2142.59 501.497 2142.45 501.461 c
2142.30 501.424 2142.15 501.406 2141.97 501.406 c
2141.36 501.406 2140.90 501.604 2140.57 502.000 c
2140.24 502.396 2140.08 502.969 2140.08 503.719 c
2140.08 507.172 l
2139.00 507.172 l
2139.00 500.609 l
2140.08 500.609 l
2140.08 501.625 l
2140.31 501.229 2140.60 500.935 2140.97 500.742 c
2141.33 500.549 2141.78 500.453 2142.30 500.453 c
2142.37 500.453 2142.45 500.458 2142.54 500.469 c
2142.63 500.479 2142.72 500.495 2142.83 500.516 c
2142.84 501.609 l
h
2146.52 501.359 m
2145.94 501.359 2145.49 501.586 2145.15 502.039 c
2144.81 502.492 2144.64 503.109 2144.64 503.891 c
2144.64 504.682 2144.81 505.302 2145.14 505.750 c
2145.47 506.198 2145.93 506.422 2146.52 506.422 c
2147.09 506.422 2147.54 506.195 2147.88 505.742 c
2148.22 505.289 2148.39 504.672 2148.39 503.891 c
2148.39 503.120 2148.22 502.505 2147.88 502.047 c
2147.54 501.589 2147.09 501.359 2146.52 501.359 c
h
2146.52 500.453 m
2147.45 500.453 2148.19 500.758 2148.73 501.367 c
2149.26 501.977 2149.53 502.818 2149.53 503.891 c
2149.53 504.964 2149.26 505.807 2148.73 506.422 c
2148.19 507.036 2147.45 507.344 2146.52 507.344 c
2145.58 507.344 2144.84 507.036 2144.30 506.422 c
2143.77 505.807 2143.50 504.964 2143.50 503.891 c
2143.50 502.818 2143.77 501.977 2144.30 501.367 c
2144.84 500.758 2145.58 500.453 2146.52 500.453 c
h
2156.02 503.891 m
2156.02 503.099 2155.85 502.479 2155.52 502.031 c
2155.20 501.583 2154.75 501.359 2154.19 501.359 c
2153.61 501.359 2153.16 501.583 2152.84 502.031 c
2152.51 502.479 2152.34 503.099 2152.34 503.891 c
2152.34 504.682 2152.51 505.305 2152.84 505.758 c
2153.16 506.211 2153.61 506.438 2154.19 506.438 c
2154.75 506.438 2155.20 506.211 2155.52 505.758 c
2155.85 505.305 2156.02 504.682 2156.02 503.891 c
h
2152.34 501.609 m
2152.57 501.214 2152.86 500.922 2153.20 500.734 c
2153.55 500.547 2153.96 500.453 2154.44 500.453 c
2155.24 500.453 2155.89 500.768 2156.39 501.398 c
2156.89 502.029 2157.14 502.859 2157.14 503.891 c
2157.14 504.922 2156.89 505.755 2156.39 506.391 c
2155.89 507.026 2155.24 507.344 2154.44 507.344 c
2153.96 507.344 2153.55 507.247 2153.20 507.055 c
2152.86 506.862 2152.57 506.573 2152.34 506.188 c
2152.34 507.172 l
2151.27 507.172 l
2151.27 498.047 l
2152.34 498.047 l
2152.34 501.609 l
h
2163.92 509.172 m
2163.92 510.000 l
2157.67 510.000 l
2157.67 509.172 l
2163.92 509.172 l
h
2170.39 503.203 m
2170.39 507.172 l
2169.31 507.172 l
2169.31 503.250 l
2169.31 502.625 2169.19 502.159 2168.95 501.852 c
2168.70 501.544 2168.34 501.391 2167.86 501.391 c
2167.28 501.391 2166.82 501.576 2166.48 501.945 c
2166.14 502.315 2165.97 502.823 2165.97 503.469 c
2165.97 507.172 l
2164.89 507.172 l
2164.89 500.609 l
2165.97 500.609 l
2165.97 501.625 l
2166.23 501.229 2166.53 500.935 2166.88 500.742 c
2167.23 500.549 2167.64 500.453 2168.09 500.453 c
2168.84 500.453 2169.41 500.685 2169.80 501.148 c
2170.20 501.612 2170.39 502.297 2170.39 503.203 c
h
2175.52 503.875 m
2174.65 503.875 2174.05 503.974 2173.71 504.172 c
2173.37 504.370 2173.20 504.708 2173.20 505.188 c
2173.20 505.573 2173.33 505.878 2173.59 506.102 c
2173.84 506.326 2174.18 506.438 2174.61 506.438 c
2175.21 506.438 2175.70 506.227 2176.05 505.805 c
2176.41 505.383 2176.59 504.818 2176.59 504.109 c
2176.59 503.875 l
2175.52 503.875 l
h
2177.67 503.422 m
2177.67 507.172 l
2176.59 507.172 l
2176.59 506.172 l
2176.34 506.568 2176.04 506.862 2175.67 507.055 c
2175.31 507.247 2174.86 507.344 2174.33 507.344 c
2173.65 507.344 2173.11 507.154 2172.72 506.773 c
2172.32 506.393 2172.12 505.891 2172.12 505.266 c
2172.12 504.526 2172.37 503.969 2172.87 503.594 c
2173.36 503.219 2174.10 503.031 2175.08 503.031 c
2176.59 503.031 l
2176.59 502.922 l
2176.59 502.422 2176.43 502.036 2176.10 501.766 c
2175.77 501.495 2175.32 501.359 2174.73 501.359 c
2174.36 501.359 2173.99 501.406 2173.63 501.500 c
2173.27 501.594 2172.93 501.729 2172.61 501.906 c
2172.61 500.906 l
2173.01 500.750 2173.39 500.635 2173.76 500.562 c
2174.13 500.490 2174.49 500.453 2174.84 500.453 c
2175.79 500.453 2176.50 500.698 2176.97 501.188 c
2177.44 501.677 2177.67 502.422 2177.67 503.422 c
h
2184.98 501.875 m
2185.26 501.385 2185.58 501.026 2185.95 500.797 c
2186.33 500.568 2186.77 500.453 2187.28 500.453 c
2187.97 500.453 2188.50 500.693 2188.87 501.172 c
2189.24 501.651 2189.42 502.328 2189.42 503.203 c
2189.42 507.172 l
2188.34 507.172 l
2188.34 503.250 l
2188.34 502.615 2188.23 502.146 2188.01 501.844 c
2187.78 501.542 2187.44 501.391 2186.98 501.391 c
2186.42 501.391 2185.98 501.576 2185.66 501.945 c
2185.33 502.315 2185.17 502.823 2185.17 503.469 c
2185.17 507.172 l
2184.09 507.172 l
2184.09 503.250 l
2184.09 502.615 2183.98 502.146 2183.76 501.844 c
2183.53 501.542 2183.19 501.391 2182.72 501.391 c
2182.17 501.391 2181.73 501.576 2181.41 501.945 c
2181.08 502.315 2180.92 502.823 2180.92 503.469 c
2180.92 507.172 l
2179.84 507.172 l
2179.84 500.609 l
2180.92 500.609 l
2180.92 501.625 l
2181.17 501.229 2181.47 500.935 2181.81 500.742 c
2182.16 500.549 2182.56 500.453 2183.03 500.453 c
2183.51 500.453 2183.92 500.573 2184.25 500.812 c
2184.58 501.052 2184.83 501.406 2184.98 501.875 c
h
2197.19 503.625 m
2197.19 504.141 l
2192.22 504.141 l
2192.27 504.891 2192.50 505.458 2192.90 505.844 c
2193.30 506.229 2193.85 506.422 2194.56 506.422 c
2194.98 506.422 2195.38 506.372 2195.77 506.273 c
2196.16 506.174 2196.55 506.021 2196.94 505.812 c
2196.94 506.844 l
2196.54 507.000 2196.14 507.122 2195.73 507.211 c
2195.33 507.299 2194.92 507.344 2194.50 507.344 c
2193.46 507.344 2192.63 507.039 2192.02 506.430 c
2191.40 505.820 2191.09 504.995 2191.09 503.953 c
2191.09 502.880 2191.39 502.029 2191.97 501.398 c
2192.55 500.768 2193.33 500.453 2194.31 500.453 c
2195.20 500.453 2195.90 500.737 2196.41 501.305 c
2196.93 501.872 2197.19 502.646 2197.19 503.625 c
h
2196.11 503.297 m
2196.10 502.714 2195.93 502.245 2195.61 501.891 c
2195.29 501.536 2194.86 501.359 2194.33 501.359 c
2193.72 501.359 2193.24 501.531 2192.88 501.875 c
2192.52 502.219 2192.32 502.698 2192.27 503.312 c
2196.11 503.297 l
h
2201.55 498.062 m
2201.03 498.958 2200.64 499.846 2200.38 500.727 c
2200.13 501.607 2200.00 502.500 2200.00 503.406 c
2200.00 504.302 2200.13 505.193 2200.38 506.078 c
2200.64 506.964 2201.03 507.854 2201.55 508.750 c
2200.61 508.750 l
2200.03 507.833 2199.59 506.932 2199.30 506.047 c
2199.01 505.161 2198.86 504.281 2198.86 503.406 c
2198.86 502.531 2199.01 501.654 2199.30 500.773 c
2199.59 499.893 2200.03 498.990 2200.61 498.062 c
2201.55 498.062 l
h
f
newpath
2093.11 517.844 m
2092.24 517.844 2091.64 517.943 2091.30 518.141 c
2090.97 518.339 2090.80 518.677 2090.80 519.156 c
2090.80 519.542 2090.92 519.846 2091.18 520.070 c
2091.43 520.294 2091.78 520.406 2092.20 520.406 c
2092.81 520.406 2093.29 520.195 2093.65 519.773 c
2094.01 519.352 2094.19 518.786 2094.19 518.078 c
2094.19 517.844 l
2093.11 517.844 l
h
2095.27 517.391 m
2095.27 521.141 l
2094.19 521.141 l
2094.19 520.141 l
2093.94 520.536 2093.63 520.831 2093.27 521.023 c
2092.90 521.216 2092.45 521.312 2091.92 521.312 c
2091.24 521.312 2090.71 521.122 2090.31 520.742 c
2089.92 520.362 2089.72 519.859 2089.72 519.234 c
2089.72 518.495 2089.97 517.938 2090.46 517.562 c
2090.96 517.188 2091.69 517.000 2092.67 517.000 c
2094.19 517.000 l
2094.19 516.891 l
2094.19 516.391 2094.02 516.005 2093.70 515.734 c
2093.37 515.464 2092.91 515.328 2092.33 515.328 c
2091.95 515.328 2091.59 515.375 2091.23 515.469 c
2090.87 515.562 2090.53 515.698 2090.20 515.875 c
2090.20 514.875 l
2090.60 514.719 2090.98 514.604 2091.35 514.531 c
2091.72 514.458 2092.08 514.422 2092.44 514.422 c
2093.39 514.422 2094.09 514.667 2094.56 515.156 c
2095.03 515.646 2095.27 516.391 2095.27 517.391 c
h
2101.30 515.578 m
2101.17 515.516 2101.04 515.466 2100.90 515.430 c
2100.76 515.393 2100.60 515.375 2100.42 515.375 c
2099.82 515.375 2099.35 515.573 2099.02 515.969 c
2098.70 516.365 2098.53 516.938 2098.53 517.688 c
2098.53 521.141 l
2097.45 521.141 l
2097.45 514.578 l
2098.53 514.578 l
2098.53 515.594 l
2098.76 515.198 2099.06 514.904 2099.42 514.711 c
2099.79 514.518 2100.23 514.422 2100.75 514.422 c
2100.82 514.422 2100.90 514.427 2100.99 514.438 c
2101.08 514.448 2101.18 514.464 2101.28 514.484 c
2101.30 515.578 l
h
2106.75 517.781 m
2106.75 517.000 2106.59 516.396 2106.27 515.969 c
2105.94 515.542 2105.49 515.328 2104.91 515.328 c
2104.33 515.328 2103.89 515.542 2103.56 515.969 c
2103.24 516.396 2103.08 517.000 2103.08 517.781 c
2103.08 518.562 2103.24 519.167 2103.56 519.594 c
2103.89 520.021 2104.33 520.234 2104.91 520.234 c
2105.49 520.234 2105.94 520.021 2106.27 519.594 c
2106.59 519.167 2106.75 518.562 2106.75 517.781 c
h
2107.83 520.328 m
2107.83 521.443 2107.58 522.273 2107.09 522.820 c
2106.59 523.367 2105.83 523.641 2104.80 523.641 c
2104.42 523.641 2104.07 523.612 2103.73 523.555 c
2103.39 523.497 2103.06 523.411 2102.75 523.297 c
2102.75 522.250 l
2103.06 522.417 2103.38 522.542 2103.69 522.625 c
2104.00 522.708 2104.31 522.750 2104.62 522.750 c
2105.33 522.750 2105.86 522.565 2106.22 522.195 c
2106.57 521.826 2106.75 521.266 2106.75 520.516 c
2106.75 519.984 l
2106.52 520.370 2106.23 520.659 2105.89 520.852 c
2105.55 521.044 2105.13 521.141 2104.64 521.141 c
2103.84 521.141 2103.19 520.833 2102.70 520.219 c
2102.20 519.604 2101.95 518.792 2101.95 517.781 c
2101.95 516.771 2102.20 515.958 2102.70 515.344 c
2103.19 514.729 2103.84 514.422 2104.64 514.422 c
2105.13 514.422 2105.55 514.518 2105.89 514.711 c
2106.23 514.904 2106.52 515.193 2106.75 515.578 c
2106.75 514.578 l
2107.83 514.578 l
2107.83 520.328 l
h
2110.39 520.141 m
2112.33 520.141 l
2112.33 513.469 l
2110.22 513.891 l
2110.22 512.812 l
2112.31 512.391 l
2113.50 512.391 l
2113.50 520.141 l
2115.44 520.141 l
2115.44 521.141 l
2110.39 521.141 l
2110.39 520.141 l
h
2117.95 519.656 m
2119.19 519.656 l
2119.19 520.656 l
2118.23 522.531 l
2117.47 522.531 l
2117.95 520.656 l
2117.95 519.656 l
h
2124.08 512.031 m
2123.56 512.927 2123.17 513.815 2122.91 514.695 c
2122.66 515.576 2122.53 516.469 2122.53 517.375 c
2122.53 518.271 2122.66 519.161 2122.91 520.047 c
2123.17 520.932 2123.56 521.823 2124.08 522.719 c
2123.14 522.719 l
2122.56 521.802 2122.12 520.901 2121.83 520.016 c
2121.54 519.130 2121.39 518.250 2121.39 517.375 c
2121.39 516.500 2121.54 515.622 2121.83 514.742 c
2122.12 513.862 2122.56 512.958 2123.14 512.031 c
2124.08 512.031 l
h
2130.91 514.828 m
2130.91 515.844 l
2130.59 515.667 2130.29 515.536 2129.98 515.453 c
2129.68 515.370 2129.38 515.328 2129.06 515.328 c
2128.35 515.328 2127.81 515.549 2127.42 515.992 c
2127.04 516.435 2126.84 517.057 2126.84 517.859 c
2126.84 518.661 2127.04 519.284 2127.42 519.727 c
2127.81 520.169 2128.35 520.391 2129.06 520.391 c
2129.38 520.391 2129.68 520.349 2129.98 520.266 c
2130.29 520.182 2130.59 520.057 2130.91 519.891 c
2130.91 520.891 l
2130.60 521.026 2130.29 521.130 2129.97 521.203 c
2129.65 521.276 2129.30 521.312 2128.94 521.312 c
2127.95 521.312 2127.16 521.003 2126.58 520.383 c
2125.99 519.763 2125.70 518.922 2125.70 517.859 c
2125.70 516.797 2126.00 515.958 2126.59 515.344 c
2127.17 514.729 2127.98 514.422 2129.02 514.422 c
2129.34 514.422 2129.66 514.456 2129.98 514.523 c
2130.29 514.591 2130.60 514.693 2130.91 514.828 c
h
2138.23 517.172 m
2138.23 521.141 l
2137.16 521.141 l
2137.16 517.219 l
2137.16 516.594 2137.03 516.128 2136.79 515.820 c
2136.54 515.513 2136.18 515.359 2135.70 515.359 c
2135.12 515.359 2134.66 515.544 2134.32 515.914 c
2133.98 516.284 2133.81 516.792 2133.81 517.438 c
2133.81 521.141 l
2132.73 521.141 l
2132.73 512.016 l
2133.81 512.016 l
2133.81 515.594 l
2134.07 515.198 2134.38 514.904 2134.73 514.711 c
2135.08 514.518 2135.48 514.422 2135.94 514.422 c
2136.69 514.422 2137.26 514.654 2137.65 515.117 c
2138.04 515.581 2138.23 516.266 2138.23 517.172 c
h
2143.36 517.844 m
2142.49 517.844 2141.89 517.943 2141.55 518.141 c
2141.22 518.339 2141.05 518.677 2141.05 519.156 c
2141.05 519.542 2141.17 519.846 2141.43 520.070 c
2141.68 520.294 2142.03 520.406 2142.45 520.406 c
2143.06 520.406 2143.54 520.195 2143.90 519.773 c
2144.26 519.352 2144.44 518.786 2144.44 518.078 c
2144.44 517.844 l
2143.36 517.844 l
h
2145.52 517.391 m
2145.52 521.141 l
2144.44 521.141 l
2144.44 520.141 l
2144.19 520.536 2143.88 520.831 2143.52 521.023 c
2143.15 521.216 2142.70 521.312 2142.17 521.312 c
2141.49 521.312 2140.96 521.122 2140.56 520.742 c
2140.17 520.362 2139.97 519.859 2139.97 519.234 c
2139.97 518.495 2140.22 517.938 2140.71 517.562 c
2141.21 517.188 2141.94 517.000 2142.92 517.000 c
2144.44 517.000 l
2144.44 516.891 l
2144.44 516.391 2144.27 516.005 2143.95 515.734 c
2143.62 515.464 2143.16 515.328 2142.58 515.328 c
2142.20 515.328 2141.84 515.375 2141.48 515.469 c
2141.12 515.562 2140.78 515.698 2140.45 515.875 c
2140.45 514.875 l
2140.85 514.719 2141.23 514.604 2141.60 514.531 c
2141.97 514.458 2142.33 514.422 2142.69 514.422 c
2143.64 514.422 2144.34 514.667 2144.81 515.156 c
2145.28 515.646 2145.52 516.391 2145.52 517.391 c
h
2151.53 515.578 m
2151.41 515.516 2151.27 515.466 2151.13 515.430 c
2150.99 515.393 2150.83 515.375 2150.66 515.375 c
2150.05 515.375 2149.59 515.573 2149.26 515.969 c
2148.93 516.365 2148.77 516.938 2148.77 517.688 c
2148.77 521.141 l
2147.69 521.141 l
2147.69 514.578 l
2148.77 514.578 l
2148.77 515.594 l
2148.99 515.198 2149.29 514.904 2149.66 514.711 c
2150.02 514.518 2150.46 514.422 2150.98 514.422 c
2151.06 514.422 2151.14 514.427 2151.23 514.438 c
2151.32 514.448 2151.41 514.464 2151.52 514.484 c
2151.53 515.578 l
h
2161.20 514.828 m
2161.20 515.844 l
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1478.89 637.000 l
1478.89 636.891 l
1478.89 636.391 1478.73 636.005 1478.40 635.734 c
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1475.57 635.562 1475.23 635.698 1474.91 635.875 c
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1475.30 634.719 1475.68 634.604 1476.05 634.531 c
1476.42 634.458 1476.79 634.422 1477.14 634.422 c
1478.09 634.422 1478.80 634.667 1479.27 635.156 c
1479.73 635.646 1479.97 636.391 1479.97 637.391 c
h
1486.00 635.578 m
1485.88 635.516 1485.74 635.466 1485.60 635.430 c
1485.46 635.393 1485.30 635.375 1485.12 635.375 c
1484.52 635.375 1484.05 635.573 1483.73 635.969 c
1483.40 636.365 1483.23 636.938 1483.23 637.688 c
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1482.16 641.141 l
1482.16 634.578 l
1483.23 634.578 l
1483.23 635.594 l
1483.46 635.198 1483.76 634.904 1484.12 634.711 c
1484.49 634.518 1484.93 634.422 1485.45 634.422 c
1485.53 634.422 1485.61 634.427 1485.70 634.438 c
1485.78 634.448 1485.88 634.464 1485.98 634.484 c
1486.00 635.578 l
h
1491.45 637.781 m
1491.45 637.000 1491.29 636.396 1490.97 635.969 c
1490.65 635.542 1490.19 635.328 1489.61 635.328 c
1489.04 635.328 1488.59 635.542 1488.27 635.969 c
1487.94 636.396 1487.78 637.000 1487.78 637.781 c
1487.78 638.562 1487.94 639.167 1488.27 639.594 c
1488.59 640.021 1489.04 640.234 1489.61 640.234 c
1490.19 640.234 1490.65 640.021 1490.97 639.594 c
1491.29 639.167 1491.45 638.562 1491.45 637.781 c
h
1492.53 640.328 m
1492.53 641.443 1492.28 642.273 1491.79 642.820 c
1491.29 643.367 1490.53 643.641 1489.50 643.641 c
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1488.09 643.497 1487.77 643.411 1487.45 643.297 c
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1487.77 642.417 1488.08 642.542 1488.39 642.625 c
1488.70 642.708 1489.02 642.750 1489.33 642.750 c
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1491.28 641.826 1491.45 641.266 1491.45 640.516 c
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1491.22 640.370 1490.94 640.659 1490.59 640.852 c
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1488.54 641.141 1487.89 640.833 1487.40 640.219 c
1486.90 639.604 1486.66 638.792 1486.66 637.781 c
1486.66 636.771 1486.90 635.958 1487.40 635.344 c
1487.89 634.729 1488.54 634.422 1489.34 634.422 c
1489.83 634.422 1490.25 634.518 1490.59 634.711 c
1490.94 634.904 1491.22 635.193 1491.45 635.578 c
1491.45 634.578 l
1492.53 634.578 l
1492.53 640.328 l
h
1495.09 640.141 m
1497.03 640.141 l
1497.03 633.469 l
1494.92 633.891 l
1494.92 632.812 l
1497.02 632.391 l
1498.20 632.391 l
1498.20 640.141 l
1500.14 640.141 l
1500.14 641.141 l
1495.09 641.141 l
1495.09 640.141 l
h
1502.66 639.656 m
1503.89 639.656 l
1503.89 640.656 l
1502.94 642.531 l
1502.17 642.531 l
1502.66 640.656 l
1502.66 639.656 l
h
1508.78 632.031 m
1508.26 632.927 1507.87 633.815 1507.62 634.695 c
1507.36 635.576 1507.23 636.469 1507.23 637.375 c
1507.23 638.271 1507.36 639.161 1507.62 640.047 c
1507.87 640.932 1508.26 641.823 1508.78 642.719 c
1507.84 642.719 l
1507.26 641.802 1506.82 640.901 1506.53 640.016 c
1506.24 639.130 1506.09 638.250 1506.09 637.375 c
1506.09 636.500 1506.24 635.622 1506.53 634.742 c
1506.82 633.862 1507.26 632.958 1507.84 632.031 c
1508.78 632.031 l
h
1515.20 637.781 m
1515.20 637.000 1515.04 636.396 1514.72 635.969 c
1514.40 635.542 1513.94 635.328 1513.36 635.328 c
1512.79 635.328 1512.34 635.542 1512.02 635.969 c
1511.69 636.396 1511.53 637.000 1511.53 637.781 c
1511.53 638.562 1511.69 639.167 1512.02 639.594 c
1512.34 640.021 1512.79 640.234 1513.36 640.234 c
1513.94 640.234 1514.40 640.021 1514.72 639.594 c
1515.04 639.167 1515.20 638.562 1515.20 637.781 c
h
1516.28 640.328 m
1516.28 641.443 1516.03 642.273 1515.54 642.820 c
1515.04 643.367 1514.28 643.641 1513.25 643.641 c
1512.88 643.641 1512.52 643.612 1512.18 643.555 c
1511.84 643.497 1511.52 643.411 1511.20 643.297 c
1511.20 642.250 l
1511.52 642.417 1511.83 642.542 1512.14 642.625 c
1512.45 642.708 1512.77 642.750 1513.08 642.750 c
1513.79 642.750 1514.32 642.565 1514.67 642.195 c
1515.03 641.826 1515.20 641.266 1515.20 640.516 c
1515.20 639.984 l
1514.97 640.370 1514.69 640.659 1514.34 640.852 c
1514.00 641.044 1513.58 641.141 1513.09 641.141 c
1512.29 641.141 1511.64 640.833 1511.15 640.219 c
1510.65 639.604 1510.41 638.792 1510.41 637.781 c
1510.41 636.771 1510.65 635.958 1511.15 635.344 c
1511.64 634.729 1512.29 634.422 1513.09 634.422 c
1513.58 634.422 1514.00 634.518 1514.34 634.711 c
1514.69 634.904 1514.97 635.193 1515.20 635.578 c
1515.20 634.578 l
1516.28 634.578 l
1516.28 640.328 l
h
1518.48 632.016 m
1519.56 632.016 l
1519.56 641.141 l
1518.48 641.141 l
1518.48 632.016 l
h
1522.86 640.156 m
1522.86 643.641 l
1521.78 643.641 l
1521.78 634.578 l
1522.86 634.578 l
1522.86 635.578 l
1523.09 635.182 1523.38 634.891 1523.72 634.703 c
1524.06 634.516 1524.47 634.422 1524.95 634.422 c
1525.76 634.422 1526.41 634.737 1526.91 635.367 c
1527.41 635.997 1527.66 636.828 1527.66 637.859 c
1527.66 638.891 1527.41 639.724 1526.91 640.359 c
1526.41 640.995 1525.76 641.312 1524.95 641.312 c
1524.47 641.312 1524.06 641.216 1523.72 641.023 c
1523.38 640.831 1523.09 640.542 1522.86 640.156 c
h
1526.53 637.859 m
1526.53 637.068 1526.37 636.448 1526.04 636.000 c
1525.71 635.552 1525.27 635.328 1524.70 635.328 c
1524.13 635.328 1523.68 635.552 1523.35 636.000 c
1523.02 636.448 1522.86 637.068 1522.86 637.859 c
1522.86 638.651 1523.02 639.273 1523.35 639.727 c
1523.68 640.180 1524.13 640.406 1524.70 640.406 c
1525.27 640.406 1525.71 640.180 1526.04 639.727 c
1526.37 639.273 1526.53 638.651 1526.53 637.859 c
h
1534.44 643.141 m
1534.44 643.969 l
1528.19 643.969 l
1528.19 643.141 l
1534.44 643.141 l
h
1535.44 634.578 m
1536.52 634.578 l
1536.52 641.141 l
1535.44 641.141 l
1535.44 634.578 l
h
1535.44 632.016 m
1536.52 632.016 l
1536.52 633.391 l
1535.44 633.391 l
1535.44 632.016 l
h
1541.31 635.328 m
1540.74 635.328 1540.28 635.555 1539.95 636.008 c
1539.61 636.461 1539.44 637.078 1539.44 637.859 c
1539.44 638.651 1539.60 639.271 1539.94 639.719 c
1540.27 640.167 1540.73 640.391 1541.31 640.391 c
1541.89 640.391 1542.34 640.164 1542.68 639.711 c
1543.02 639.258 1543.19 638.641 1543.19 637.859 c
1543.19 637.089 1543.02 636.474 1542.68 636.016 c
1542.34 635.557 1541.89 635.328 1541.31 635.328 c
h
1541.31 634.422 m
1542.25 634.422 1542.99 634.727 1543.52 635.336 c
1544.06 635.945 1544.33 636.786 1544.33 637.859 c
1544.33 638.932 1544.06 639.776 1543.52 640.391 c
1542.99 641.005 1542.25 641.312 1541.31 641.312 c
1540.38 641.312 1539.64 641.005 1539.10 640.391 c
1538.57 639.776 1538.30 638.932 1538.30 637.859 c
1538.30 636.786 1538.57 635.945 1539.10 635.336 c
1539.64 634.727 1540.38 634.422 1541.31 634.422 c
h
1550.84 634.828 m
1550.84 635.844 l
1550.53 635.667 1550.22 635.536 1549.92 635.453 c
1549.62 635.370 1549.31 635.328 1549.00 635.328 c
1548.29 635.328 1547.74 635.549 1547.36 635.992 c
1546.97 636.435 1546.78 637.057 1546.78 637.859 c
1546.78 638.661 1546.97 639.284 1547.36 639.727 c
1547.74 640.169 1548.29 640.391 1549.00 640.391 c
1549.31 640.391 1549.62 640.349 1549.92 640.266 c
1550.22 640.182 1550.53 640.057 1550.84 639.891 c
1550.84 640.891 l
1550.54 641.026 1550.23 641.130 1549.91 641.203 c
1549.58 641.276 1549.24 641.312 1548.88 641.312 c
1547.89 641.312 1547.10 641.003 1546.52 640.383 c
1545.93 639.763 1545.64 638.922 1545.64 637.859 c
1545.64 636.797 1545.93 635.958 1546.52 635.344 c
1547.11 634.729 1547.92 634.422 1548.95 634.422 c
1549.28 634.422 1549.60 634.456 1549.91 634.523 c
1550.23 634.591 1550.54 634.693 1550.84 634.828 c
h
1553.75 640.156 m
1553.75 643.641 l
1552.67 643.641 l
1552.67 634.578 l
1553.75 634.578 l
1553.75 635.578 l
1553.98 635.182 1554.27 634.891 1554.61 634.703 c
1554.95 634.516 1555.36 634.422 1555.84 634.422 c
1556.65 634.422 1557.30 634.737 1557.80 635.367 c
1558.30 635.997 1558.55 636.828 1558.55 637.859 c
1558.55 638.891 1558.30 639.724 1557.80 640.359 c
1557.30 640.995 1556.65 641.312 1555.84 641.312 c
1555.36 641.312 1554.95 641.216 1554.61 641.023 c
1554.27 640.831 1553.98 640.542 1553.75 640.156 c
h
1557.42 637.859 m
1557.42 637.068 1557.26 636.448 1556.93 636.000 c
1556.60 635.552 1556.16 635.328 1555.59 635.328 c
1555.02 635.328 1554.57 635.552 1554.24 636.000 c
1553.91 636.448 1553.75 637.068 1553.75 637.859 c
1553.75 638.651 1553.91 639.273 1554.24 639.727 c
1554.57 640.180 1555.02 640.406 1555.59 640.406 c
1556.16 640.406 1556.60 640.180 1556.93 639.727 c
1557.26 639.273 1557.42 638.651 1557.42 637.859 c
h
1568.88 634.828 m
1568.88 635.844 l
1568.56 635.667 1568.26 635.536 1567.95 635.453 c
1567.65 635.370 1567.34 635.328 1567.03 635.328 c
1566.32 635.328 1565.78 635.549 1565.39 635.992 c
1565.01 636.435 1564.81 637.057 1564.81 637.859 c
1564.81 638.661 1565.01 639.284 1565.39 639.727 c
1565.78 640.169 1566.32 640.391 1567.03 640.391 c
1567.34 640.391 1567.65 640.349 1567.95 640.266 c
1568.26 640.182 1568.56 640.057 1568.88 639.891 c
1568.88 640.891 l
1568.57 641.026 1568.26 641.130 1567.94 641.203 c
1567.61 641.276 1567.27 641.312 1566.91 641.312 c
1565.92 641.312 1565.13 641.003 1564.55 640.383 c
1563.96 639.763 1563.67 638.922 1563.67 637.859 c
1563.67 636.797 1563.97 635.958 1564.55 635.344 c
1565.14 634.729 1565.95 634.422 1566.98 634.422 c
1567.31 634.422 1567.63 634.456 1567.95 634.523 c
1568.26 634.591 1568.57 634.693 1568.88 634.828 c
h
1573.28 635.328 m
1572.71 635.328 1572.25 635.555 1571.91 636.008 c
1571.58 636.461 1571.41 637.078 1571.41 637.859 c
1571.41 638.651 1571.57 639.271 1571.91 639.719 c
1572.24 640.167 1572.70 640.391 1573.28 640.391 c
1573.85 640.391 1574.31 640.164 1574.65 639.711 c
1574.99 639.258 1575.16 638.641 1575.16 637.859 c
1575.16 637.089 1574.99 636.474 1574.65 636.016 c
1574.31 635.557 1573.85 635.328 1573.28 635.328 c
h
1573.28 634.422 m
1574.22 634.422 1574.96 634.727 1575.49 635.336 c
1576.03 635.945 1576.30 636.786 1576.30 637.859 c
1576.30 638.932 1576.03 639.776 1575.49 640.391 c
1574.96 641.005 1574.22 641.312 1573.28 641.312 c
1572.34 641.312 1571.61 641.005 1571.07 640.391 c
1570.53 639.776 1570.27 638.932 1570.27 637.859 c
1570.27 636.786 1570.53 635.945 1571.07 635.336 c
1571.61 634.727 1572.34 634.422 1573.28 634.422 c
h
1583.55 637.172 m
1583.55 641.141 l
1582.47 641.141 l
1582.47 637.219 l
1582.47 636.594 1582.35 636.128 1582.10 635.820 c
1581.86 635.513 1581.49 635.359 1581.02 635.359 c
1580.43 635.359 1579.97 635.544 1579.63 635.914 c
1579.29 636.284 1579.12 636.792 1579.12 637.438 c
1579.12 641.141 l
1578.05 641.141 l
1578.05 634.578 l
1579.12 634.578 l
1579.12 635.594 l
1579.39 635.198 1579.69 634.904 1580.04 634.711 c
1580.39 634.518 1580.79 634.422 1581.25 634.422 c
1582.00 634.422 1582.57 634.654 1582.96 635.117 c
1583.35 635.581 1583.55 636.266 1583.55 637.172 c
h
1589.88 634.766 m
1589.88 635.797 l
1589.57 635.641 1589.26 635.523 1588.93 635.445 c
1588.60 635.367 1588.26 635.328 1587.91 635.328 c
1587.38 635.328 1586.97 635.409 1586.70 635.570 c
1586.43 635.732 1586.30 635.979 1586.30 636.312 c
1586.30 636.562 1586.39 636.758 1586.59 636.898 c
1586.78 637.039 1587.17 637.172 1587.75 637.297 c
1588.11 637.391 l
1588.88 637.547 1589.43 637.776 1589.75 638.078 c
1590.07 638.380 1590.23 638.797 1590.23 639.328 c
1590.23 639.943 1589.99 640.427 1589.51 640.781 c
1589.02 641.135 1588.36 641.312 1587.52 641.312 c
1587.16 641.312 1586.79 641.279 1586.41 641.211 c
1586.03 641.143 1585.64 641.042 1585.22 640.906 c
1585.22 639.781 l
1585.61 639.990 1586.01 640.146 1586.39 640.250 c
1586.78 640.354 1587.16 640.406 1587.55 640.406 c
1588.05 640.406 1588.43 640.320 1588.71 640.148 c
1588.99 639.977 1589.12 639.729 1589.12 639.406 c
1589.12 639.115 1589.03 638.891 1588.83 638.734 c
1588.63 638.578 1588.20 638.427 1587.53 638.281 c
1587.16 638.203 l
1586.49 638.057 1586.01 637.839 1585.71 637.547 c
1585.41 637.255 1585.27 636.859 1585.27 636.359 c
1585.27 635.734 1585.48 635.255 1585.92 634.922 c
1586.36 634.589 1586.98 634.422 1587.78 634.422 c
1588.18 634.422 1588.55 634.451 1588.91 634.508 c
1589.26 634.565 1589.58 634.651 1589.88 634.766 c
h
1593.02 632.719 m
1593.02 634.578 l
1595.23 634.578 l
1595.23 635.422 l
1593.02 635.422 l
1593.02 638.984 l
1593.02 639.516 1593.09 639.857 1593.23 640.008 c
1593.38 640.159 1593.68 640.234 1594.12 640.234 c
1595.23 640.234 l
1595.23 641.141 l
1594.12 641.141 l
1593.29 641.141 1592.72 640.984 1592.40 640.672 c
1592.08 640.359 1591.92 639.797 1591.92 638.984 c
1591.92 635.422 l
1591.14 635.422 l
1591.14 634.578 l
1591.92 634.578 l
1591.92 632.719 l
1593.02 632.719 l
h
1604.97 633.828 m
1602.88 634.969 l
1604.97 636.109 l
1604.62 636.688 l
1602.66 635.500 l
1602.66 637.703 l
1602.00 637.703 l
1602.00 635.500 l
1600.03 636.688 l
1599.69 636.109 l
1601.80 634.969 l
1599.69 633.828 l
1600.03 633.250 l
1602.00 634.438 l
1602.00 632.234 l
1602.66 632.234 l
1602.66 634.438 l
1604.62 633.250 l
1604.97 633.828 l
h
1606.30 632.031 m
1607.23 632.031 l
1607.82 632.958 1608.26 633.862 1608.55 634.742 c
1608.84 635.622 1608.98 636.500 1608.98 637.375 c
1608.98 638.250 1608.84 639.130 1608.55 640.016 c
1608.26 640.901 1607.82 641.802 1607.23 642.719 c
1606.30 642.719 l
1606.81 641.823 1607.19 640.932 1607.45 640.047 c
1607.71 639.161 1607.84 638.271 1607.84 637.375 c
1607.84 636.469 1607.71 635.576 1607.45 634.695 c
1607.19 633.815 1606.81 632.927 1606.30 632.031 c
h
1614.12 637.844 m
1613.26 637.844 1612.66 637.943 1612.32 638.141 c
1611.98 638.339 1611.81 638.677 1611.81 639.156 c
1611.81 639.542 1611.94 639.846 1612.20 640.070 c
1612.45 640.294 1612.79 640.406 1613.22 640.406 c
1613.82 640.406 1614.30 640.195 1614.66 639.773 c
1615.02 639.352 1615.20 638.786 1615.20 638.078 c
1615.20 637.844 l
1614.12 637.844 l
h
1616.28 637.391 m
1616.28 641.141 l
1615.20 641.141 l
1615.20 640.141 l
1614.95 640.536 1614.65 640.831 1614.28 641.023 c
1613.92 641.216 1613.47 641.312 1612.94 641.312 c
1612.26 641.312 1611.72 641.122 1611.33 640.742 c
1610.93 640.362 1610.73 639.859 1610.73 639.234 c
1610.73 638.495 1610.98 637.938 1611.48 637.562 c
1611.97 637.188 1612.71 637.000 1613.69 637.000 c
1615.20 637.000 l
1615.20 636.891 l
1615.20 636.391 1615.04 636.005 1614.71 635.734 c
1614.38 635.464 1613.93 635.328 1613.34 635.328 c
1612.97 635.328 1612.60 635.375 1612.24 635.469 c
1611.88 635.562 1611.54 635.698 1611.22 635.875 c
1611.22 634.875 l
1611.61 634.719 1612.00 634.604 1612.37 634.531 c
1612.74 634.458 1613.10 634.422 1613.45 634.422 c
1614.40 634.422 1615.11 634.667 1615.58 635.156 c
1616.05 635.646 1616.28 636.391 1616.28 637.391 c
h
1622.31 635.578 m
1622.19 635.516 1622.05 635.466 1621.91 635.430 c
1621.77 635.393 1621.61 635.375 1621.44 635.375 c
1620.83 635.375 1620.37 635.573 1620.04 635.969 c
1619.71 636.365 1619.55 636.938 1619.55 637.688 c
1619.55 641.141 l
1618.47 641.141 l
1618.47 634.578 l
1619.55 634.578 l
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1842.03 706.891 1841.42 706.990 1841.09 707.188 c
1840.75 707.385 1840.58 707.724 1840.58 708.203 c
1840.58 708.589 1840.71 708.893 1840.96 709.117 c
1841.22 709.341 1841.56 709.453 1841.98 709.453 c
1842.59 709.453 1843.07 709.242 1843.43 708.820 c
1843.79 708.398 1843.97 707.833 1843.97 707.125 c
1843.97 706.891 l
1842.89 706.891 l
h
1845.05 706.438 m
1845.05 710.188 l
1843.97 710.188 l
1843.97 709.188 l
1843.72 709.583 1843.41 709.878 1843.05 710.070 c
1842.68 710.263 1842.23 710.359 1841.70 710.359 c
1841.03 710.359 1840.49 710.169 1840.09 709.789 c
1839.70 709.409 1839.50 708.906 1839.50 708.281 c
1839.50 707.542 1839.75 706.984 1840.24 706.609 c
1840.74 706.234 1841.47 706.047 1842.45 706.047 c
1843.97 706.047 l
1843.97 705.938 l
1843.97 705.438 1843.80 705.052 1843.48 704.781 c
1843.15 704.510 1842.69 704.375 1842.11 704.375 c
1841.73 704.375 1841.37 704.422 1841.01 704.516 c
1840.65 704.609 1840.31 704.745 1839.98 704.922 c
1839.98 703.922 l
1840.38 703.766 1840.76 703.651 1841.13 703.578 c
1841.50 703.505 1841.86 703.469 1842.22 703.469 c
1843.17 703.469 1843.88 703.714 1844.34 704.203 c
1844.81 704.693 1845.05 705.438 1845.05 706.438 c
h
1846.48 703.625 m
1847.62 703.625 l
1849.67 709.125 l
1851.73 703.625 l
1852.88 703.625 l
1850.41 710.188 l
1848.94 710.188 l
1846.48 703.625 l
h
1857.34 706.891 m
1856.48 706.891 1855.88 706.990 1855.54 707.188 c
1855.20 707.385 1855.03 707.724 1855.03 708.203 c
1855.03 708.589 1855.16 708.893 1855.41 709.117 c
1855.67 709.341 1856.01 709.453 1856.44 709.453 c
1857.04 709.453 1857.52 709.242 1857.88 708.820 c
1858.24 708.398 1858.42 707.833 1858.42 707.125 c
1858.42 706.891 l
1857.34 706.891 l
h
1859.50 706.438 m
1859.50 710.188 l
1858.42 710.188 l
1858.42 709.188 l
1858.17 709.583 1857.86 709.878 1857.50 710.070 c
1857.14 710.263 1856.69 710.359 1856.16 710.359 c
1855.48 710.359 1854.94 710.169 1854.55 709.789 c
1854.15 709.409 1853.95 708.906 1853.95 708.281 c
1853.95 707.542 1854.20 706.984 1854.70 706.609 c
1855.19 706.234 1855.93 706.047 1856.91 706.047 c
1858.42 706.047 l
1858.42 705.938 l
1858.42 705.438 1858.26 705.052 1857.93 704.781 c
1857.60 704.510 1857.15 704.375 1856.56 704.375 c
1856.19 704.375 1855.82 704.422 1855.46 704.516 c
1855.10 704.609 1854.76 704.745 1854.44 704.922 c
1854.44 703.922 l
1854.83 703.766 1855.22 703.651 1855.59 703.578 c
1855.96 703.505 1856.32 703.469 1856.67 703.469 c
1857.62 703.469 1858.33 703.714 1858.80 704.203 c
1859.27 704.693 1859.50 705.438 1859.50 706.438 c
h
1866.70 712.188 m
1866.70 713.016 l
1860.45 713.016 l
1860.45 712.188 l
1866.70 712.188 l
h
1872.44 703.875 m
1872.44 704.891 l
1872.12 704.714 1871.82 704.583 1871.52 704.500 c
1871.21 704.417 1870.91 704.375 1870.59 704.375 c
1869.89 704.375 1869.34 704.596 1868.95 705.039 c
1868.57 705.482 1868.38 706.104 1868.38 706.906 c
1868.38 707.708 1868.57 708.331 1868.95 708.773 c
1869.34 709.216 1869.89 709.438 1870.59 709.438 c
1870.91 709.438 1871.21 709.396 1871.52 709.312 c
1871.82 709.229 1872.12 709.104 1872.44 708.938 c
1872.44 709.938 l
1872.14 710.073 1871.82 710.177 1871.50 710.250 c
1871.18 710.323 1870.83 710.359 1870.47 710.359 c
1869.48 710.359 1868.69 710.049 1868.11 709.430 c
1867.53 708.810 1867.23 707.969 1867.23 706.906 c
1867.23 705.844 1867.53 705.005 1868.12 704.391 c
1868.71 703.776 1869.52 703.469 1870.55 703.469 c
1870.87 703.469 1871.19 703.503 1871.51 703.570 c
1871.83 703.638 1872.14 703.740 1872.44 703.875 c
h
1879.03 706.906 m
1879.03 706.115 1878.87 705.495 1878.54 705.047 c
1878.21 704.599 1877.77 704.375 1877.20 704.375 c
1876.63 704.375 1876.18 704.599 1875.85 705.047 c
1875.52 705.495 1875.36 706.115 1875.36 706.906 c
1875.36 707.698 1875.52 708.320 1875.85 708.773 c
1876.18 709.227 1876.63 709.453 1877.20 709.453 c
1877.77 709.453 1878.21 709.227 1878.54 708.773 c
1878.87 708.320 1879.03 707.698 1879.03 706.906 c
h
1875.36 704.625 m
1875.59 704.229 1875.88 703.938 1876.22 703.750 c
1876.56 703.562 1876.97 703.469 1877.45 703.469 c
1878.26 703.469 1878.91 703.784 1879.41 704.414 c
1879.91 705.044 1880.16 705.875 1880.16 706.906 c
1880.16 707.938 1879.91 708.771 1879.41 709.406 c
1878.91 710.042 1878.26 710.359 1877.45 710.359 c
1876.97 710.359 1876.56 710.263 1876.22 710.070 c
1875.88 709.878 1875.59 709.589 1875.36 709.203 c
1875.36 710.188 l
1874.28 710.188 l
1874.28 701.062 l
1875.36 701.062 l
1875.36 704.625 l
h
1884.52 701.078 m
1883.99 701.974 1883.61 702.862 1883.35 703.742 c
1883.10 704.622 1882.97 705.516 1882.97 706.422 c
1882.97 707.318 1883.10 708.208 1883.35 709.094 c
1883.61 709.979 1883.99 710.870 1884.52 711.766 c
1883.58 711.766 l
1882.99 710.849 1882.56 709.948 1882.27 709.062 c
1881.97 708.177 1881.83 707.297 1881.83 706.422 c
1881.83 705.547 1881.97 704.669 1882.27 703.789 c
1882.56 702.909 1882.99 702.005 1883.58 701.078 c
1884.52 701.078 l
h
1886.77 708.703 m
1888.00 708.703 l
1888.00 710.188 l
1886.77 710.188 l
1886.77 708.703 l
h
1890.58 708.703 m
1891.81 708.703 l
1891.81 710.188 l
1890.58 710.188 l
1890.58 708.703 l
h
1894.39 708.703 m
1895.62 708.703 l
1895.62 710.188 l
1894.39 710.188 l
1894.39 708.703 l
h
1897.89 701.078 m
1898.83 701.078 l
1899.41 702.005 1899.85 702.909 1900.14 703.789 c
1900.43 704.669 1900.58 705.547 1900.58 706.422 c
1900.58 707.297 1900.43 708.177 1900.14 709.062 c
1899.85 709.948 1899.41 710.849 1898.83 711.766 c
1897.89 711.766 l
1898.40 710.870 1898.79 709.979 1899.05 709.094 c
1899.31 708.208 1899.44 707.318 1899.44 706.422 c
1899.44 705.516 1899.31 704.622 1899.05 703.742 c
1898.79 702.862 1898.40 701.974 1897.89 701.078 c
h
1911.56 711.297 m
1911.56 712.141 l
1911.19 712.141 l
1910.22 712.141 1909.57 711.997 1909.24 711.711 c
1908.91 711.424 1908.75 710.849 1908.75 709.984 c
1908.75 708.578 l
1908.75 707.995 1908.64 707.589 1908.43 707.359 c
1908.22 707.130 1907.83 707.016 1907.28 707.016 c
1906.92 707.016 l
1906.92 706.172 l
1907.28 706.172 l
1907.84 706.172 1908.23 706.060 1908.44 705.836 c
1908.65 705.612 1908.75 705.208 1908.75 704.625 c
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1908.75 702.365 1908.91 701.792 1909.24 701.500 c
1909.57 701.208 1910.22 701.062 1911.19 701.062 c
1911.56 701.062 l
1911.56 701.906 l
1911.16 701.906 l
1910.60 701.906 1910.24 701.992 1910.08 702.164 c
1909.91 702.336 1909.83 702.698 1909.83 703.250 c
1909.83 704.703 l
1909.83 705.318 1909.74 705.763 1909.56 706.039 c
1909.39 706.315 1909.08 706.500 1908.66 706.594 c
1909.08 706.708 1909.39 706.904 1909.56 707.180 c
1909.74 707.456 1909.83 707.896 1909.83 708.500 c
1909.83 709.953 l
1909.83 710.505 1909.91 710.867 1910.08 711.039 c
1910.24 711.211 1910.60 711.297 1911.16 711.297 c
1911.56 711.297 l
h
f
newpath
1797.03 716.078 m
1797.03 717.328 l
1796.62 716.953 1796.20 716.674 1795.75 716.492 c
1795.30 716.310 1794.82 716.219 1794.31 716.219 c
1793.31 716.219 1792.55 716.526 1792.02 717.141 c
1791.48 717.755 1791.22 718.641 1791.22 719.797 c
1791.22 720.943 1791.48 721.823 1792.02 722.438 c
1792.55 723.052 1793.31 723.359 1794.31 723.359 c
1794.82 723.359 1795.30 723.266 1795.75 723.078 c
1796.20 722.891 1796.62 722.615 1797.03 722.250 c
1797.03 723.484 l
1796.61 723.766 1796.17 723.977 1795.71 724.117 c
1795.25 724.258 1794.76 724.328 1794.25 724.328 c
1792.92 724.328 1791.87 723.922 1791.11 723.109 c
1790.35 722.297 1789.97 721.193 1789.97 719.797 c
1789.97 718.391 1790.35 717.281 1791.11 716.469 c
1791.87 715.656 1792.92 715.250 1794.25 715.250 c
1794.77 715.250 1795.26 715.320 1795.73 715.461 c
1796.19 715.602 1796.62 715.807 1797.03 716.078 c
h
1801.78 720.859 m
1800.92 720.859 1800.32 720.958 1799.98 721.156 c
1799.64 721.354 1799.47 721.693 1799.47 722.172 c
1799.47 722.557 1799.60 722.862 1799.85 723.086 c
1800.11 723.310 1800.45 723.422 1800.88 723.422 c
1801.48 723.422 1801.96 723.211 1802.32 722.789 c
1802.68 722.367 1802.86 721.802 1802.86 721.094 c
1802.86 720.859 l
1801.78 720.859 l
h
1803.94 720.406 m
1803.94 724.156 l
1802.86 724.156 l
1802.86 723.156 l
1802.61 723.552 1802.30 723.846 1801.94 724.039 c
1801.57 724.232 1801.12 724.328 1800.59 724.328 c
1799.92 724.328 1799.38 724.138 1798.98 723.758 c
1798.59 723.378 1798.39 722.875 1798.39 722.250 c
1798.39 721.510 1798.64 720.953 1799.13 720.578 c
1799.63 720.203 1800.36 720.016 1801.34 720.016 c
1802.86 720.016 l
1802.86 719.906 l
1802.86 719.406 1802.70 719.021 1802.37 718.750 c
1802.04 718.479 1801.58 718.344 1801.00 718.344 c
1800.62 718.344 1800.26 718.391 1799.90 718.484 c
1799.54 718.578 1799.20 718.714 1798.88 718.891 c
1798.88 717.891 l
1799.27 717.734 1799.65 717.620 1800.02 717.547 c
1800.39 717.474 1800.76 717.438 1801.11 717.438 c
1802.06 717.438 1802.77 717.682 1803.23 718.172 c
1803.70 718.661 1803.94 719.406 1803.94 720.406 c
h
1806.16 715.031 m
1807.23 715.031 l
1807.23 724.156 l
1806.16 724.156 l
1806.16 715.031 l
h
1809.48 715.031 m
1810.56 715.031 l
1810.56 724.156 l
1809.48 724.156 l
1809.48 715.031 l
h
1818.11 715.688 m
1818.11 716.844 l
1817.66 716.635 1817.24 716.477 1816.84 716.367 c
1816.43 716.258 1816.05 716.203 1815.69 716.203 c
1815.04 716.203 1814.54 716.328 1814.20 716.578 c
1813.85 716.828 1813.67 717.188 1813.67 717.656 c
1813.67 718.042 1813.79 718.333 1814.02 718.531 c
1814.24 718.729 1814.69 718.885 1815.34 719.000 c
1816.05 719.156 l
1816.93 719.323 1817.59 719.617 1818.01 720.039 c
1818.43 720.461 1818.64 721.026 1818.64 721.734 c
1818.64 722.589 1818.36 723.234 1817.79 723.672 c
1817.22 724.109 1816.39 724.328 1815.28 724.328 c
1814.88 724.328 1814.44 724.281 1813.97 724.188 c
1813.50 724.094 1813.02 723.953 1812.52 723.766 c
1812.52 722.547 l
1812.99 722.818 1813.47 723.021 1813.93 723.156 c
1814.39 723.292 1814.84 723.359 1815.28 723.359 c
1815.96 723.359 1816.48 723.227 1816.85 722.961 c
1817.22 722.695 1817.41 722.318 1817.41 721.828 c
1817.41 721.401 1817.27 721.065 1817.01 720.820 c
1816.74 720.576 1816.31 720.396 1815.70 720.281 c
1814.98 720.141 l
1814.10 719.964 1813.46 719.688 1813.07 719.312 c
1812.68 718.938 1812.48 718.417 1812.48 717.750 c
1812.48 716.969 1812.76 716.357 1813.30 715.914 c
1813.84 715.471 1814.59 715.250 1815.55 715.250 c
1815.96 715.250 1816.38 715.286 1816.80 715.359 c
1817.23 715.432 1817.66 715.542 1818.11 715.688 c
h
1821.52 715.734 m
1821.52 717.594 l
1823.73 717.594 l
1823.73 718.438 l
1821.52 718.438 l
1821.52 722.000 l
1821.52 722.531 1821.59 722.872 1821.73 723.023 c
1821.88 723.174 1822.18 723.250 1822.62 723.250 c
1823.73 723.250 l
1823.73 724.156 l
1822.62 724.156 l
1821.79 724.156 1821.22 724.000 1820.90 723.688 c
1820.58 723.375 1820.42 722.812 1820.42 722.000 c
1820.42 718.438 l
1819.64 718.438 l
1819.64 717.594 l
1820.42 717.594 l
1820.42 715.734 l
1821.52 715.734 l
h
1828.12 720.859 m
1827.26 720.859 1826.66 720.958 1826.32 721.156 c
1825.98 721.354 1825.81 721.693 1825.81 722.172 c
1825.81 722.557 1825.94 722.862 1826.20 723.086 c
1826.45 723.310 1826.79 723.422 1827.22 723.422 c
1827.82 723.422 1828.30 723.211 1828.66 722.789 c
1829.02 722.367 1829.20 721.802 1829.20 721.094 c
1829.20 720.859 l
1828.12 720.859 l
h
1830.28 720.406 m
1830.28 724.156 l
1829.20 724.156 l
1829.20 723.156 l
1828.95 723.552 1828.65 723.846 1828.28 724.039 c
1827.92 724.232 1827.47 724.328 1826.94 724.328 c
1826.26 724.328 1825.72 724.138 1825.33 723.758 c
1824.93 723.378 1824.73 722.875 1824.73 722.250 c
1824.73 721.510 1824.98 720.953 1825.48 720.578 c
1825.97 720.203 1826.71 720.016 1827.69 720.016 c
1829.20 720.016 l
1829.20 719.906 l
1829.20 719.406 1829.04 719.021 1828.71 718.750 c
1828.38 718.479 1827.93 718.344 1827.34 718.344 c
1826.97 718.344 1826.60 718.391 1826.24 718.484 c
1825.88 718.578 1825.54 718.714 1825.22 718.891 c
1825.22 717.891 l
1825.61 717.734 1826.00 717.620 1826.37 717.547 c
1826.74 717.474 1827.10 717.438 1827.45 717.438 c
1828.40 717.438 1829.11 717.682 1829.58 718.172 c
1830.05 718.661 1830.28 719.406 1830.28 720.406 c
h
1833.58 715.734 m
1833.58 717.594 l
1835.80 717.594 l
1835.80 718.438 l
1833.58 718.438 l
1833.58 722.000 l
1833.58 722.531 1833.65 722.872 1833.80 723.023 c
1833.94 723.174 1834.24 723.250 1834.69 723.250 c
1835.80 723.250 l
1835.80 724.156 l
1834.69 724.156 l
1833.85 724.156 1833.28 724.000 1832.96 723.688 c
1832.64 723.375 1832.48 722.812 1832.48 722.000 c
1832.48 718.438 l
1831.70 718.438 l
1831.70 717.594 l
1832.48 717.594 l
1832.48 715.734 l
1833.58 715.734 l
h
1837.20 717.594 m
1838.28 717.594 l
1838.28 724.156 l
1837.20 724.156 l
1837.20 717.594 l
h
1837.20 715.031 m
1838.28 715.031 l
1838.28 716.406 l
1837.20 716.406 l
1837.20 715.031 l
h
1845.27 717.844 m
1845.27 718.859 l
1844.95 718.682 1844.65 718.552 1844.34 718.469 c
1844.04 718.385 1843.73 718.344 1843.42 718.344 c
1842.71 718.344 1842.17 718.565 1841.78 719.008 c
1841.40 719.451 1841.20 720.073 1841.20 720.875 c
1841.20 721.677 1841.40 722.299 1841.78 722.742 c
1842.17 723.185 1842.71 723.406 1843.42 723.406 c
1843.73 723.406 1844.04 723.365 1844.34 723.281 c
1844.65 723.198 1844.95 723.073 1845.27 722.906 c
1845.27 723.906 l
1844.96 724.042 1844.65 724.146 1844.33 724.219 c
1844.01 724.292 1843.66 724.328 1843.30 724.328 c
1842.31 724.328 1841.52 724.018 1840.94 723.398 c
1840.35 722.779 1840.06 721.938 1840.06 720.875 c
1840.06 719.812 1840.36 718.974 1840.95 718.359 c
1841.53 717.745 1842.34 717.438 1843.38 717.438 c
1843.70 717.438 1844.02 717.471 1844.34 717.539 c
1844.65 717.607 1844.96 717.708 1845.27 717.844 c
h
1849.44 724.156 m
1846.09 715.406 l
1847.33 715.406 l
1850.11 722.766 l
1852.88 715.406 l
1854.11 715.406 l
1850.78 724.156 l
1849.44 724.156 l
h
1857.89 718.344 m
1857.32 718.344 1856.86 718.570 1856.52 719.023 c
1856.18 719.477 1856.02 720.094 1856.02 720.875 c
1856.02 721.667 1856.18 722.286 1856.52 722.734 c
1856.85 723.182 1857.31 723.406 1857.89 723.406 c
1858.46 723.406 1858.92 723.180 1859.26 722.727 c
1859.60 722.273 1859.77 721.656 1859.77 720.875 c
1859.77 720.104 1859.60 719.490 1859.26 719.031 c
1858.92 718.573 1858.46 718.344 1857.89 718.344 c
h
1857.89 717.438 m
1858.83 717.438 1859.57 717.742 1860.10 718.352 c
1860.64 718.961 1860.91 719.802 1860.91 720.875 c
1860.91 721.948 1860.64 722.792 1860.10 723.406 c
1859.57 724.021 1858.83 724.328 1857.89 724.328 c
1856.95 724.328 1856.22 724.021 1855.68 723.406 c
1855.14 722.792 1854.88 721.948 1854.88 720.875 c
1854.88 719.802 1855.14 718.961 1855.68 718.352 c
1856.22 717.742 1856.95 717.438 1857.89 717.438 c
h
1862.69 717.594 m
1863.77 717.594 l
1863.77 724.156 l
1862.69 724.156 l
1862.69 717.594 l
h
1862.69 715.031 m
1863.77 715.031 l
1863.77 716.406 l
1862.69 716.406 l
1862.69 715.031 l
h
1870.34 718.594 m
1870.34 715.031 l
1871.42 715.031 l
1871.42 724.156 l
1870.34 724.156 l
1870.34 723.172 l
1870.11 723.557 1869.83 723.846 1869.48 724.039 c
1869.14 724.232 1868.72 724.328 1868.23 724.328 c
1867.44 724.328 1866.80 724.010 1866.30 723.375 c
1865.80 722.740 1865.55 721.906 1865.55 720.875 c
1865.55 719.844 1865.80 719.013 1866.30 718.383 c
1866.80 717.753 1867.44 717.438 1868.23 717.438 c
1868.72 717.438 1869.14 717.531 1869.48 717.719 c
1869.83 717.906 1870.11 718.198 1870.34 718.594 c
h
1866.67 720.875 m
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280.245 1094.24 280.542 1093.95 280.906 1093.76 c
281.271 1093.57 281.714 1093.47 282.234 1093.47 c
282.307 1093.47 282.388 1093.47 282.477 1093.48 c
282.565 1093.49 282.661 1093.51 282.766 1093.53 c
282.781 1094.62 l
h
286.641 1100.80 m
286.339 1101.58 286.042 1102.09 285.750 1102.33 c
285.458 1102.57 285.073 1102.69 284.594 1102.69 c
283.734 1102.69 l
283.734 1101.78 l
284.359 1101.78 l
284.661 1101.78 284.893 1101.71 285.055 1101.57 c
285.216 1101.43 285.396 1101.10 285.594 1100.58 c
285.797 1100.08 l
283.141 1093.62 l
284.281 1093.62 l
286.328 1098.75 l
288.391 1093.62 l
289.531 1093.62 l
286.641 1100.80 l
h
299.844 1101.30 m
299.844 1102.14 l
299.469 1102.14 l
298.500 1102.14 297.852 1102.00 297.523 1101.71 c
297.195 1101.42 297.031 1100.85 297.031 1099.98 c
297.031 1098.58 l
297.031 1097.99 296.924 1097.59 296.711 1097.36 c
296.497 1097.13 296.115 1097.02 295.562 1097.02 c
295.203 1097.02 l
295.203 1096.17 l
295.562 1096.17 l
296.125 1096.17 296.510 1096.06 296.719 1095.84 c
296.927 1095.61 297.031 1095.21 297.031 1094.62 c
297.031 1093.22 l
297.031 1092.36 297.195 1091.79 297.523 1091.50 c
297.852 1091.21 298.500 1091.06 299.469 1091.06 c
299.844 1091.06 l
299.844 1091.91 l
299.438 1091.91 l
298.885 1091.91 298.526 1091.99 298.359 1092.16 c
298.193 1092.34 298.109 1092.70 298.109 1093.25 c
298.109 1094.70 l
298.109 1095.32 298.021 1095.76 297.844 1096.04 c
297.667 1096.32 297.365 1096.50 296.938 1096.59 c
297.365 1096.71 297.667 1096.90 297.844 1097.18 c
298.021 1097.46 298.109 1097.90 298.109 1098.50 c
298.109 1099.95 l
298.109 1100.51 298.193 1100.87 298.359 1101.04 c
298.526 1101.21 298.885 1101.30 299.438 1101.30 c
299.844 1101.30 l
h
f
newpath
274.641 1115.27 m
275.047 1115.27 l
275.599 1115.27 275.958 1115.18 276.125 1115.02 c
276.292 1114.85 276.375 1114.48 276.375 1113.92 c
276.375 1112.47 l
276.375 1111.86 276.461 1111.42 276.633 1111.15 c
276.805 1110.87 277.109 1110.68 277.547 1110.56 c
277.109 1110.47 276.805 1110.28 276.633 1110.01 c
276.461 1109.73 276.375 1109.29 276.375 1108.67 c
276.375 1107.22 l
276.375 1106.67 276.292 1106.30 276.125 1106.13 c
275.958 1105.96 275.599 1105.88 275.047 1105.88 c
274.641 1105.88 l
274.641 1105.03 l
275.016 1105.03 l
275.984 1105.03 276.633 1105.18 276.961 1105.47 c
277.289 1105.76 277.453 1106.33 277.453 1107.19 c
277.453 1108.59 l
277.453 1109.18 277.557 1109.58 277.766 1109.80 c
277.974 1110.03 278.354 1110.14 278.906 1110.14 c
279.281 1110.14 l
279.281 1110.98 l
278.906 1110.98 l
278.354 1110.98 277.974 1111.10 277.766 1111.33 c
277.557 1111.56 277.453 1111.96 277.453 1112.55 c
277.453 1113.95 l
277.453 1114.82 277.289 1115.39 276.961 1115.68 c
276.633 1115.97 275.984 1116.11 275.016 1116.11 c
274.641 1116.11 l
274.641 1115.27 l
h
290.453 1107.84 m
290.453 1108.86 l
290.141 1108.68 289.833 1108.55 289.531 1108.47 c
289.229 1108.39 288.922 1108.34 288.609 1108.34 c
287.901 1108.34 287.354 1108.57 286.969 1109.01 c
286.583 1109.45 286.391 1110.07 286.391 1110.88 c
286.391 1111.68 286.583 1112.30 286.969 1112.74 c
287.354 1113.18 287.901 1113.41 288.609 1113.41 c
288.922 1113.41 289.229 1113.36 289.531 1113.28 c
289.833 1113.20 290.141 1113.07 290.453 1112.91 c
290.453 1113.91 l
290.151 1114.04 289.839 1114.15 289.516 1114.22 c
289.193 1114.29 288.849 1114.33 288.484 1114.33 c
287.495 1114.33 286.708 1114.02 286.125 1113.40 c
285.542 1112.78 285.250 1111.94 285.250 1110.88 c
285.250 1109.81 285.544 1108.97 286.133 1108.36 c
286.721 1107.74 287.531 1107.44 288.562 1107.44 c
288.885 1107.44 289.206 1107.47 289.523 1107.54 c
289.841 1107.61 290.151 1107.71 290.453 1107.84 c
h
295.297 1110.86 m
294.432 1110.86 293.831 1110.96 293.492 1111.16 c
293.154 1111.35 292.984 1111.69 292.984 1112.17 c
292.984 1112.56 293.112 1112.86 293.367 1113.09 c
293.622 1113.31 293.964 1113.42 294.391 1113.42 c
294.995 1113.42 295.477 1113.21 295.836 1112.79 c
296.195 1112.37 296.375 1111.80 296.375 1111.09 c
296.375 1110.86 l
295.297 1110.86 l
h
297.453 1110.41 m
297.453 1114.16 l
296.375 1114.16 l
296.375 1113.16 l
296.125 1113.55 295.818 1113.85 295.453 1114.04 c
295.089 1114.23 294.641 1114.33 294.109 1114.33 c
293.432 1114.33 292.896 1114.14 292.500 1113.76 c
292.104 1113.38 291.906 1112.88 291.906 1112.25 c
291.906 1111.51 292.154 1110.95 292.648 1110.58 c
293.143 1110.20 293.880 1110.02 294.859 1110.02 c
296.375 1110.02 l
296.375 1109.91 l
296.375 1109.41 296.211 1109.02 295.883 1108.75 c
295.555 1108.48 295.099 1108.34 294.516 1108.34 c
294.141 1108.34 293.773 1108.39 293.414 1108.48 c
293.055 1108.58 292.714 1108.71 292.391 1108.89 c
292.391 1107.89 l
292.786 1107.73 293.169 1107.62 293.539 1107.55 c
293.909 1107.47 294.271 1107.44 294.625 1107.44 c
295.573 1107.44 296.281 1107.68 296.750 1108.17 c
297.219 1108.66 297.453 1109.41 297.453 1110.41 c
h
300.750 1105.73 m
300.750 1107.59 l
302.969 1107.59 l
302.969 1108.44 l
300.750 1108.44 l
300.750 1112.00 l
300.750 1112.53 300.823 1112.87 300.969 1113.02 c
301.115 1113.17 301.411 1113.25 301.859 1113.25 c
302.969 1113.25 l
302.969 1114.16 l
301.859 1114.16 l
301.026 1114.16 300.451 1114.00 300.133 1113.69 c
299.815 1113.38 299.656 1112.81 299.656 1112.00 c
299.656 1108.44 l
298.875 1108.44 l
298.875 1107.59 l
299.656 1107.59 l
299.656 1105.73 l
300.750 1105.73 l
h
309.109 1107.84 m
309.109 1108.86 l
308.797 1108.68 308.490 1108.55 308.188 1108.47 c
307.885 1108.39 307.578 1108.34 307.266 1108.34 c
306.557 1108.34 306.010 1108.57 305.625 1109.01 c
305.240 1109.45 305.047 1110.07 305.047 1110.88 c
305.047 1111.68 305.240 1112.30 305.625 1112.74 c
306.010 1113.18 306.557 1113.41 307.266 1113.41 c
307.578 1113.41 307.885 1113.36 308.188 1113.28 c
308.490 1113.20 308.797 1113.07 309.109 1112.91 c
309.109 1113.91 l
308.807 1114.04 308.495 1114.15 308.172 1114.22 c
307.849 1114.29 307.505 1114.33 307.141 1114.33 c
306.151 1114.33 305.365 1114.02 304.781 1113.40 c
304.198 1112.78 303.906 1111.94 303.906 1110.88 c
303.906 1109.81 304.201 1108.97 304.789 1108.36 c
305.378 1107.74 306.188 1107.44 307.219 1107.44 c
307.542 1107.44 307.862 1107.47 308.180 1107.54 c
308.497 1107.61 308.807 1107.71 309.109 1107.84 c
h
316.438 1110.19 m
316.438 1114.16 l
315.359 1114.16 l
315.359 1110.23 l
315.359 1109.61 315.237 1109.14 314.992 1108.84 c
314.747 1108.53 314.385 1108.38 313.906 1108.38 c
313.323 1108.38 312.862 1108.56 312.523 1108.93 c
312.185 1109.30 312.016 1109.81 312.016 1110.45 c
312.016 1114.16 l
310.938 1114.16 l
310.938 1105.03 l
312.016 1105.03 l
312.016 1108.61 l
312.276 1108.21 312.581 1107.92 312.930 1107.73 c
313.279 1107.53 313.682 1107.44 314.141 1107.44 c
314.891 1107.44 315.461 1107.67 315.852 1108.13 c
316.242 1108.60 316.438 1109.28 316.438 1110.19 c
h
324.984 1105.05 m
324.464 1105.94 324.076 1106.83 323.820 1107.71 c
323.565 1108.59 323.438 1109.48 323.438 1110.39 c
323.438 1111.29 323.565 1112.18 323.820 1113.06 c
324.076 1113.95 324.464 1114.84 324.984 1115.73 c
324.047 1115.73 l
323.464 1114.82 323.026 1113.92 322.734 1113.03 c
322.443 1112.15 322.297 1111.27 322.297 1110.39 c
322.297 1109.52 322.443 1108.64 322.734 1107.76 c
323.026 1106.88 323.464 1105.97 324.047 1105.05 c
324.984 1105.05 l
h
333.094 1112.91 m
333.094 1110.56 l
331.156 1110.56 l
331.156 1109.58 l
334.266 1109.58 l
334.266 1113.34 l
333.807 1113.67 333.305 1113.91 332.758 1114.08 c
332.211 1114.24 331.625 1114.33 331.000 1114.33 c
329.625 1114.33 328.552 1113.93 327.781 1113.12 c
327.010 1112.32 326.625 1111.21 326.625 1109.80 c
326.625 1108.36 327.010 1107.24 327.781 1106.45 c
328.552 1105.65 329.625 1105.25 331.000 1105.25 c
331.562 1105.25 332.102 1105.32 332.617 1105.46 c
333.133 1105.60 333.609 1105.81 334.047 1106.08 c
334.047 1107.34 l
333.609 1106.97 333.143 1106.69 332.648 1106.50 c
332.154 1106.31 331.635 1106.22 331.094 1106.22 c
330.021 1106.22 329.216 1106.52 328.680 1107.12 c
328.143 1107.72 327.875 1108.61 327.875 1109.80 c
327.875 1110.97 328.143 1111.86 328.680 1112.46 c
329.216 1113.06 330.021 1113.36 331.094 1113.36 c
331.510 1113.36 331.883 1113.32 332.211 1113.25 c
332.539 1113.18 332.833 1113.06 333.094 1112.91 c
h
336.375 1105.03 m
337.453 1105.03 l
337.453 1114.16 l
336.375 1114.16 l
336.375 1105.03 l
h
340.750 1113.17 m
340.750 1116.66 l
339.672 1116.66 l
339.672 1107.59 l
340.750 1107.59 l
340.750 1108.59 l
340.979 1108.20 341.266 1107.91 341.609 1107.72 c
341.953 1107.53 342.365 1107.44 342.844 1107.44 c
343.646 1107.44 344.297 1107.75 344.797 1108.38 c
345.297 1109.01 345.547 1109.84 345.547 1110.88 c
345.547 1111.91 345.297 1112.74 344.797 1113.38 c
344.297 1114.01 343.646 1114.33 342.844 1114.33 c
342.365 1114.33 341.953 1114.23 341.609 1114.04 c
341.266 1113.85 340.979 1113.56 340.750 1113.17 c
h
344.422 1110.88 m
344.422 1110.08 344.258 1109.46 343.930 1109.02 c
343.602 1108.57 343.156 1108.34 342.594 1108.34 c
342.021 1108.34 341.570 1108.57 341.242 1109.02 c
340.914 1109.46 340.750 1110.08 340.750 1110.88 c
340.750 1111.67 340.914 1112.29 341.242 1112.74 c
341.570 1113.20 342.021 1113.42 342.594 1113.42 c
343.156 1113.42 343.602 1113.20 343.930 1112.74 c
344.258 1112.29 344.422 1111.67 344.422 1110.88 c
h
347.297 1105.03 m
348.375 1105.03 l
348.375 1110.42 l
351.594 1107.59 l
352.969 1107.59 l
349.484 1110.66 l
353.125 1114.16 l
351.719 1114.16 l
348.375 1110.95 l
348.375 1114.16 l
347.297 1114.16 l
347.297 1105.03 l
h
354.312 1105.41 m
359.844 1105.41 l
359.844 1106.41 l
355.500 1106.41 l
355.500 1109.00 l
359.672 1109.00 l
359.672 1109.98 l
355.500 1109.98 l
355.500 1113.16 l
359.953 1113.16 l
359.953 1114.16 l
354.312 1114.16 l
354.312 1105.41 l
h
367.328 1107.59 m
364.953 1110.78 l
367.438 1114.16 l
366.172 1114.16 l
364.266 1111.58 l
362.359 1114.16 l
361.078 1114.16 l
363.625 1110.72 l
361.297 1107.59 l
362.562 1107.59 l
364.312 1109.94 l
366.047 1107.59 l
367.328 1107.59 l
h
373.688 1107.84 m
373.688 1108.86 l
373.375 1108.68 373.068 1108.55 372.766 1108.47 c
372.464 1108.39 372.156 1108.34 371.844 1108.34 c
371.135 1108.34 370.589 1108.57 370.203 1109.01 c
369.818 1109.45 369.625 1110.07 369.625 1110.88 c
369.625 1111.68 369.818 1112.30 370.203 1112.74 c
370.589 1113.18 371.135 1113.41 371.844 1113.41 c
372.156 1113.41 372.464 1113.36 372.766 1113.28 c
373.068 1113.20 373.375 1113.07 373.688 1112.91 c
373.688 1113.91 l
373.385 1114.04 373.073 1114.15 372.750 1114.22 c
372.427 1114.29 372.083 1114.33 371.719 1114.33 c
370.729 1114.33 369.943 1114.02 369.359 1113.40 c
368.776 1112.78 368.484 1111.94 368.484 1110.88 c
368.484 1109.81 368.779 1108.97 369.367 1108.36 c
369.956 1107.74 370.766 1107.44 371.797 1107.44 c
372.120 1107.44 372.440 1107.47 372.758 1107.54 c
373.076 1107.61 373.385 1107.71 373.688 1107.84 c
h
381.172 1110.61 m
381.172 1111.12 l
376.203 1111.12 l
376.255 1111.88 376.482 1112.44 376.883 1112.83 c
377.284 1113.21 377.839 1113.41 378.547 1113.41 c
378.964 1113.41 379.367 1113.36 379.758 1113.26 c
380.148 1113.16 380.536 1113.01 380.922 1112.80 c
380.922 1113.83 l
380.526 1113.98 380.125 1114.11 379.719 1114.20 c
379.312 1114.28 378.901 1114.33 378.484 1114.33 c
377.443 1114.33 376.615 1114.02 376.000 1113.41 c
375.385 1112.80 375.078 1111.98 375.078 1110.94 c
375.078 1109.86 375.370 1109.01 375.953 1108.38 c
376.536 1107.75 377.318 1107.44 378.297 1107.44 c
379.182 1107.44 379.883 1107.72 380.398 1108.29 c
380.914 1108.86 381.172 1109.63 381.172 1110.61 c
h
380.094 1110.28 m
380.083 1109.70 379.917 1109.23 379.594 1108.88 c
379.271 1108.52 378.844 1108.34 378.312 1108.34 c
377.708 1108.34 377.227 1108.52 376.867 1108.86 c
376.508 1109.20 376.302 1109.68 376.250 1110.30 c
380.094 1110.28 l
h
383.984 1113.17 m
383.984 1116.66 l
382.906 1116.66 l
382.906 1107.59 l
383.984 1107.59 l
383.984 1108.59 l
384.214 1108.20 384.500 1107.91 384.844 1107.72 c
385.188 1107.53 385.599 1107.44 386.078 1107.44 c
386.880 1107.44 387.531 1107.75 388.031 1108.38 c
388.531 1109.01 388.781 1109.84 388.781 1110.88 c
388.781 1111.91 388.531 1112.74 388.031 1113.38 c
387.531 1114.01 386.880 1114.33 386.078 1114.33 c
385.599 1114.33 385.188 1114.23 384.844 1114.04 c
384.500 1113.85 384.214 1113.56 383.984 1113.17 c
h
387.656 1110.88 m
387.656 1110.08 387.492 1109.46 387.164 1109.02 c
386.836 1108.57 386.391 1108.34 385.828 1108.34 c
385.255 1108.34 384.805 1108.57 384.477 1109.02 c
384.148 1109.46 383.984 1110.08 383.984 1110.88 c
383.984 1111.67 384.148 1112.29 384.477 1112.74 c
384.805 1113.20 385.255 1113.42 385.828 1113.42 c
386.391 1113.42 386.836 1113.20 387.164 1112.74 c
387.492 1112.29 387.656 1111.67 387.656 1110.88 c
h
391.625 1105.73 m
391.625 1107.59 l
393.844 1107.59 l
393.844 1108.44 l
391.625 1108.44 l
391.625 1112.00 l
391.625 1112.53 391.698 1112.87 391.844 1113.02 c
391.990 1113.17 392.286 1113.25 392.734 1113.25 c
393.844 1113.25 l
393.844 1114.16 l
392.734 1114.16 l
391.901 1114.16 391.326 1114.00 391.008 1113.69 c
390.690 1113.38 390.531 1112.81 390.531 1112.00 c
390.531 1108.44 l
389.750 1108.44 l
389.750 1107.59 l
390.531 1107.59 l
390.531 1105.73 l
391.625 1105.73 l
h
395.250 1107.59 m
396.328 1107.59 l
396.328 1114.16 l
395.250 1114.16 l
395.250 1107.59 l
h
395.250 1105.03 m
396.328 1105.03 l
396.328 1106.41 l
395.250 1106.41 l
395.250 1105.03 l
h
401.141 1108.34 m
400.568 1108.34 400.112 1108.57 399.773 1109.02 c
399.435 1109.48 399.266 1110.09 399.266 1110.88 c
399.266 1111.67 399.432 1112.29 399.766 1112.73 c
400.099 1113.18 400.557 1113.41 401.141 1113.41 c
401.714 1113.41 402.169 1113.18 402.508 1112.73 c
402.846 1112.27 403.016 1111.66 403.016 1110.88 c
403.016 1110.10 402.846 1109.49 402.508 1109.03 c
402.169 1108.57 401.714 1108.34 401.141 1108.34 c
h
401.141 1107.44 m
402.078 1107.44 402.815 1107.74 403.352 1108.35 c
403.888 1108.96 404.156 1109.80 404.156 1110.88 c
404.156 1111.95 403.888 1112.79 403.352 1113.41 c
402.815 1114.02 402.078 1114.33 401.141 1114.33 c
400.203 1114.33 399.466 1114.02 398.930 1113.41 c
398.393 1112.79 398.125 1111.95 398.125 1110.88 c
398.125 1109.80 398.393 1108.96 398.930 1108.35 c
399.466 1107.74 400.203 1107.44 401.141 1107.44 c
h
411.406 1110.19 m
411.406 1114.16 l
410.328 1114.16 l
410.328 1110.23 l
410.328 1109.61 410.206 1109.14 409.961 1108.84 c
409.716 1108.53 409.354 1108.38 408.875 1108.38 c
408.292 1108.38 407.831 1108.56 407.492 1108.93 c
407.154 1109.30 406.984 1109.81 406.984 1110.45 c
406.984 1114.16 l
405.906 1114.16 l
405.906 1107.59 l
406.984 1107.59 l
406.984 1108.61 l
407.245 1108.21 407.549 1107.92 407.898 1107.73 c
408.247 1107.53 408.651 1107.44 409.109 1107.44 c
409.859 1107.44 410.430 1107.67 410.820 1108.13 c
411.211 1108.60 411.406 1109.28 411.406 1110.19 c
h
422.984 1110.61 m
422.984 1111.12 l
418.016 1111.12 l
418.068 1111.88 418.294 1112.44 418.695 1112.83 c
419.096 1113.21 419.651 1113.41 420.359 1113.41 c
420.776 1113.41 421.180 1113.36 421.570 1113.26 c
421.961 1113.16 422.349 1113.01 422.734 1112.80 c
422.734 1113.83 l
422.339 1113.98 421.938 1114.11 421.531 1114.20 c
421.125 1114.28 420.714 1114.33 420.297 1114.33 c
419.255 1114.33 418.427 1114.02 417.812 1113.41 c
417.198 1112.80 416.891 1111.98 416.891 1110.94 c
416.891 1109.86 417.182 1109.01 417.766 1108.38 c
418.349 1107.75 419.130 1107.44 420.109 1107.44 c
420.995 1107.44 421.695 1107.72 422.211 1108.29 c
422.727 1108.86 422.984 1109.63 422.984 1110.61 c
h
421.906 1110.28 m
421.896 1109.70 421.729 1109.23 421.406 1108.88 c
421.083 1108.52 420.656 1108.34 420.125 1108.34 c
419.521 1108.34 419.039 1108.52 418.680 1108.86 c
418.320 1109.20 418.115 1109.68 418.062 1110.30 c
421.906 1110.28 l
h
430.203 1107.59 m
427.828 1110.78 l
430.312 1114.16 l
429.047 1114.16 l
427.141 1111.58 l
425.234 1114.16 l
423.953 1114.16 l
426.500 1110.72 l
424.172 1107.59 l
425.438 1107.59 l
427.188 1109.94 l
428.922 1107.59 l
430.203 1107.59 l
h
431.688 1105.05 m
432.625 1105.05 l
433.208 1105.97 433.646 1106.88 433.938 1107.76 c
434.229 1108.64 434.375 1109.52 434.375 1110.39 c
434.375 1111.27 434.229 1112.15 433.938 1113.03 c
433.646 1113.92 433.208 1114.82 432.625 1115.73 c
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1806.86 1074.56 1806.35 1074.75 1805.64 1074.75 c
1805.23 1074.75 l
1805.23 1073.83 l
1805.53 1073.83 l
1805.94 1073.83 1806.21 1073.73 1806.36 1073.55 c
1806.51 1073.36 1806.58 1072.97 1806.58 1072.38 c
1806.58 1065.69 l
h
1806.58 1063.12 m
1807.66 1063.12 l
1807.66 1064.50 l
1806.58 1064.50 l
1806.58 1063.12 l
h
1812.89 1068.95 m
1812.03 1068.95 1811.42 1069.05 1811.09 1069.25 c
1810.75 1069.45 1810.58 1069.79 1810.58 1070.27 c
1810.58 1070.65 1810.71 1070.96 1810.96 1071.18 c
1811.22 1071.40 1811.56 1071.52 1811.98 1071.52 c
1812.59 1071.52 1813.07 1071.30 1813.43 1070.88 c
1813.79 1070.46 1813.97 1069.90 1813.97 1069.19 c
1813.97 1068.95 l
1812.89 1068.95 l
h
1815.05 1068.50 m
1815.05 1072.25 l
1813.97 1072.25 l
1813.97 1071.25 l
1813.72 1071.65 1813.41 1071.94 1813.05 1072.13 c
1812.68 1072.33 1812.23 1072.42 1811.70 1072.42 c
1811.03 1072.42 1810.49 1072.23 1810.09 1071.85 c
1809.70 1071.47 1809.50 1070.97 1809.50 1070.34 c
1809.50 1069.60 1809.75 1069.05 1810.24 1068.67 c
1810.74 1068.30 1811.47 1068.11 1812.45 1068.11 c
1813.97 1068.11 l
1813.97 1068.00 l
1813.97 1067.50 1813.80 1067.11 1813.48 1066.84 c
1813.15 1066.57 1812.69 1066.44 1812.11 1066.44 c
1811.73 1066.44 1811.37 1066.48 1811.01 1066.58 c
1810.65 1066.67 1810.31 1066.81 1809.98 1066.98 c
1809.98 1065.98 l
1810.38 1065.83 1810.76 1065.71 1811.13 1065.64 c
1811.50 1065.57 1811.86 1065.53 1812.22 1065.53 c
1813.17 1065.53 1813.88 1065.78 1814.34 1066.27 c
1814.81 1066.76 1815.05 1067.50 1815.05 1068.50 c
h
1816.50 1065.69 m
1817.64 1065.69 l
1819.69 1071.19 l
1821.75 1065.69 l
1822.89 1065.69 l
1820.42 1072.25 l
1818.95 1072.25 l
1816.50 1065.69 l
h
1827.34 1068.95 m
1826.48 1068.95 1825.88 1069.05 1825.54 1069.25 c
1825.20 1069.45 1825.03 1069.79 1825.03 1070.27 c
1825.03 1070.65 1825.16 1070.96 1825.41 1071.18 c
1825.67 1071.40 1826.01 1071.52 1826.44 1071.52 c
1827.04 1071.52 1827.52 1071.30 1827.88 1070.88 c
1828.24 1070.46 1828.42 1069.90 1828.42 1069.19 c
1828.42 1068.95 l
1827.34 1068.95 l
h
1829.50 1068.50 m
1829.50 1072.25 l
1828.42 1072.25 l
1828.42 1071.25 l
1828.17 1071.65 1827.86 1071.94 1827.50 1072.13 c
1827.14 1072.33 1826.69 1072.42 1826.16 1072.42 c
1825.48 1072.42 1824.94 1072.23 1824.55 1071.85 c
1824.15 1071.47 1823.95 1070.97 1823.95 1070.34 c
1823.95 1069.60 1824.20 1069.05 1824.70 1068.67 c
1825.19 1068.30 1825.93 1068.11 1826.91 1068.11 c
1828.42 1068.11 l
1828.42 1068.00 l
1828.42 1067.50 1828.26 1067.11 1827.93 1066.84 c
1827.60 1066.57 1827.15 1066.44 1826.56 1066.44 c
1826.19 1066.44 1825.82 1066.48 1825.46 1066.58 c
1825.10 1066.67 1824.76 1066.81 1824.44 1066.98 c
1824.44 1065.98 l
1824.83 1065.83 1825.22 1065.71 1825.59 1065.64 c
1825.96 1065.57 1826.32 1065.53 1826.67 1065.53 c
1827.62 1065.53 1828.33 1065.78 1828.80 1066.27 c
1829.27 1066.76 1829.50 1067.50 1829.50 1068.50 c
h
1836.72 1074.25 m
1836.72 1075.08 l
1830.47 1075.08 l
1830.47 1074.25 l
1836.72 1074.25 l
h
1843.34 1068.70 m
1843.34 1069.22 l
1838.38 1069.22 l
1838.43 1069.97 1838.65 1070.54 1839.05 1070.92 c
1839.46 1071.31 1840.01 1071.50 1840.72 1071.50 c
1841.14 1071.50 1841.54 1071.45 1841.93 1071.35 c
1842.32 1071.25 1842.71 1071.10 1843.09 1070.89 c
1843.09 1071.92 l
1842.70 1072.08 1842.30 1072.20 1841.89 1072.29 c
1841.48 1072.38 1841.07 1072.42 1840.66 1072.42 c
1839.61 1072.42 1838.79 1072.12 1838.17 1071.51 c
1837.56 1070.90 1837.25 1070.07 1837.25 1069.03 c
1837.25 1067.96 1837.54 1067.11 1838.12 1066.48 c
1838.71 1065.85 1839.49 1065.53 1840.47 1065.53 c
1841.35 1065.53 1842.05 1065.82 1842.57 1066.38 c
1843.09 1066.95 1843.34 1067.72 1843.34 1068.70 c
h
1842.27 1068.38 m
1842.26 1067.79 1842.09 1067.32 1841.77 1066.97 c
1841.44 1066.61 1841.02 1066.44 1840.48 1066.44 c
1839.88 1066.44 1839.40 1066.61 1839.04 1066.95 c
1838.68 1067.30 1838.47 1067.78 1838.42 1068.39 c
1842.27 1068.38 l
h
1848.91 1066.69 m
1848.78 1066.62 1848.65 1066.58 1848.51 1066.54 c
1848.37 1066.50 1848.21 1066.48 1848.03 1066.48 c
1847.43 1066.48 1846.96 1066.68 1846.63 1067.08 c
1846.30 1067.47 1846.14 1068.05 1846.14 1068.80 c
1846.14 1072.25 l
1845.06 1072.25 l
1845.06 1065.69 l
1846.14 1065.69 l
1846.14 1066.70 l
1846.37 1066.31 1846.67 1066.01 1847.03 1065.82 c
1847.40 1065.63 1847.84 1065.53 1848.36 1065.53 c
1848.43 1065.53 1848.51 1065.54 1848.60 1065.55 c
1848.69 1065.56 1848.79 1065.57 1848.89 1065.59 c
1848.91 1066.69 l
h
1853.84 1066.69 m
1853.72 1066.62 1853.59 1066.58 1853.45 1066.54 c
1853.30 1066.50 1853.15 1066.48 1852.97 1066.48 c
1852.36 1066.48 1851.90 1066.68 1851.57 1067.08 c
1851.24 1067.47 1851.08 1068.05 1851.08 1068.80 c
1851.08 1072.25 l
1850.00 1072.25 l
1850.00 1065.69 l
1851.08 1065.69 l
1851.08 1066.70 l
1851.31 1066.31 1851.60 1066.01 1851.97 1065.82 c
1852.33 1065.63 1852.78 1065.53 1853.30 1065.53 c
1853.37 1065.53 1853.45 1065.54 1853.54 1065.55 c
1853.63 1065.56 1853.72 1065.57 1853.83 1065.59 c
1853.84 1066.69 l
h
1857.52 1066.44 m
1856.94 1066.44 1856.49 1066.66 1856.15 1067.12 c
1855.81 1067.57 1855.64 1068.19 1855.64 1068.97 c
1855.64 1069.76 1855.81 1070.38 1856.14 1070.83 c
1856.47 1071.28 1856.93 1071.50 1857.52 1071.50 c
1858.09 1071.50 1858.54 1071.27 1858.88 1070.82 c
1859.22 1070.37 1859.39 1069.75 1859.39 1068.97 c
1859.39 1068.20 1859.22 1067.58 1858.88 1067.12 c
1858.54 1066.67 1858.09 1066.44 1857.52 1066.44 c
h
1857.52 1065.53 m
1858.45 1065.53 1859.19 1065.84 1859.73 1066.45 c
1860.26 1067.05 1860.53 1067.90 1860.53 1068.97 c
1860.53 1070.04 1860.26 1070.89 1859.73 1071.50 c
1859.19 1072.11 1858.45 1072.42 1857.52 1072.42 c
1856.58 1072.42 1855.84 1072.11 1855.30 1071.50 c
1854.77 1070.89 1854.50 1070.04 1854.50 1068.97 c
1854.50 1067.90 1854.77 1067.05 1855.30 1066.45 c
1855.84 1065.84 1856.58 1065.53 1857.52 1065.53 c
h
1866.12 1066.69 m
1866.00 1066.62 1865.87 1066.58 1865.73 1066.54 c
1865.59 1066.50 1865.43 1066.48 1865.25 1066.48 c
1864.65 1066.48 1864.18 1066.68 1863.85 1067.08 c
1863.52 1067.47 1863.36 1068.05 1863.36 1068.80 c
1863.36 1072.25 l
1862.28 1072.25 l
1862.28 1065.69 l
1863.36 1065.69 l
1863.36 1066.70 l
1863.59 1066.31 1863.89 1066.01 1864.25 1065.82 c
1864.61 1065.63 1865.06 1065.53 1865.58 1065.53 c
1865.65 1065.53 1865.73 1065.54 1865.82 1065.55 c
1865.91 1065.56 1866.01 1065.57 1866.11 1065.59 c
1866.12 1066.69 l
h
1872.23 1074.25 m
1872.23 1075.08 l
1865.98 1075.08 l
1865.98 1074.25 l
1872.23 1074.25 l
h
1878.70 1068.28 m
1878.70 1072.25 l
1877.62 1072.25 l
1877.62 1068.33 l
1877.62 1067.70 1877.50 1067.24 1877.26 1066.93 c
1877.01 1066.62 1876.65 1066.47 1876.17 1066.47 c
1875.59 1066.47 1875.13 1066.65 1874.79 1067.02 c
1874.45 1067.39 1874.28 1067.90 1874.28 1068.55 c
1874.28 1072.25 l
1873.20 1072.25 l
1873.20 1063.12 l
1874.28 1063.12 l
1874.28 1066.70 l
1874.54 1066.31 1874.85 1066.01 1875.20 1065.82 c
1875.54 1065.63 1875.95 1065.53 1876.41 1065.53 c
1877.16 1065.53 1877.73 1065.76 1878.12 1066.23 c
1878.51 1066.69 1878.70 1067.38 1878.70 1068.28 c
h
1883.39 1066.44 m
1882.82 1066.44 1882.36 1066.66 1882.02 1067.12 c
1881.68 1067.57 1881.52 1068.19 1881.52 1068.97 c
1881.52 1069.76 1881.68 1070.38 1882.02 1070.83 c
1882.35 1071.28 1882.81 1071.50 1883.39 1071.50 c
1883.96 1071.50 1884.42 1071.27 1884.76 1070.82 c
1885.10 1070.37 1885.27 1069.75 1885.27 1068.97 c
1885.27 1068.20 1885.10 1067.58 1884.76 1067.12 c
1884.42 1066.67 1883.96 1066.44 1883.39 1066.44 c
h
1883.39 1065.53 m
1884.33 1065.53 1885.07 1065.84 1885.60 1066.45 c
1886.14 1067.05 1886.41 1067.90 1886.41 1068.97 c
1886.41 1070.04 1886.14 1070.89 1885.60 1071.50 c
1885.07 1072.11 1884.33 1072.42 1883.39 1072.42 c
1882.45 1072.42 1881.72 1072.11 1881.18 1071.50 c
1880.64 1070.89 1880.38 1070.04 1880.38 1068.97 c
1880.38 1067.90 1880.64 1067.05 1881.18 1066.45 c
1881.72 1065.84 1882.45 1065.53 1883.39 1065.53 c
h
1890.73 1066.44 m
1890.16 1066.44 1889.71 1066.66 1889.37 1067.12 c
1889.03 1067.57 1888.86 1068.19 1888.86 1068.97 c
1888.86 1069.76 1889.03 1070.38 1889.36 1070.83 c
1889.69 1071.28 1890.15 1071.50 1890.73 1071.50 c
1891.31 1071.50 1891.76 1071.27 1892.10 1070.82 c
1892.44 1070.37 1892.61 1069.75 1892.61 1068.97 c
1892.61 1068.20 1892.44 1067.58 1892.10 1067.12 c
1891.76 1066.67 1891.31 1066.44 1890.73 1066.44 c
h
1890.73 1065.53 m
1891.67 1065.53 1892.41 1065.84 1892.95 1066.45 c
1893.48 1067.05 1893.75 1067.90 1893.75 1068.97 c
1893.75 1070.04 1893.48 1070.89 1892.95 1071.50 c
1892.41 1072.11 1891.67 1072.42 1890.73 1072.42 c
1889.80 1072.42 1889.06 1072.11 1888.52 1071.50 c
1887.99 1070.89 1887.72 1070.04 1887.72 1068.97 c
1887.72 1067.90 1887.99 1067.05 1888.52 1066.45 c
1889.06 1065.84 1889.80 1065.53 1890.73 1065.53 c
h
1895.50 1063.12 m
1896.58 1063.12 l
1896.58 1068.52 l
1899.80 1065.69 l
1901.17 1065.69 l
1897.69 1068.75 l
1901.33 1072.25 l
1899.92 1072.25 l
1896.58 1069.05 l
1896.58 1072.25 l
1895.50 1072.25 l
1895.50 1063.12 l
h
1905.08 1063.14 m
1904.56 1064.04 1904.17 1064.92 1903.91 1065.80 c
1903.66 1066.68 1903.53 1067.58 1903.53 1068.48 c
1903.53 1069.38 1903.66 1070.27 1903.91 1071.16 c
1904.17 1072.04 1904.56 1072.93 1905.08 1073.83 c
1904.14 1073.83 l
1903.56 1072.91 1903.12 1072.01 1902.83 1071.12 c
1902.54 1070.24 1902.39 1069.36 1902.39 1068.48 c
1902.39 1067.61 1902.54 1066.73 1902.83 1065.85 c
1903.12 1064.97 1903.56 1064.07 1904.14 1063.14 c
1905.08 1063.14 l
h
1906.39 1065.69 m
1907.53 1065.69 l
1909.58 1071.19 l
1911.64 1065.69 l
1912.78 1065.69 l
1910.31 1072.25 l
1908.84 1072.25 l
1906.39 1065.69 l
h
1916.81 1066.44 m
1916.24 1066.44 1915.78 1066.66 1915.45 1067.12 c
1915.11 1067.57 1914.94 1068.19 1914.94 1068.97 c
1914.94 1069.76 1915.10 1070.38 1915.44 1070.83 c
1915.77 1071.28 1916.23 1071.50 1916.81 1071.50 c
1917.39 1071.50 1917.84 1071.27 1918.18 1070.82 c
1918.52 1070.37 1918.69 1069.75 1918.69 1068.97 c
1918.69 1068.20 1918.52 1067.58 1918.18 1067.12 c
1917.84 1066.67 1917.39 1066.44 1916.81 1066.44 c
h
1916.81 1065.53 m
1917.75 1065.53 1918.49 1065.84 1919.02 1066.45 c
1919.56 1067.05 1919.83 1067.90 1919.83 1068.97 c
1919.83 1070.04 1919.56 1070.89 1919.02 1071.50 c
1918.49 1072.11 1917.75 1072.42 1916.81 1072.42 c
1915.88 1072.42 1915.14 1072.11 1914.60 1071.50 c
1914.07 1070.89 1913.80 1070.04 1913.80 1068.97 c
1913.80 1067.90 1914.07 1067.05 1914.60 1066.45 c
1915.14 1065.84 1915.88 1065.53 1916.81 1065.53 c
h
1921.61 1065.69 m
1922.69 1065.69 l
1922.69 1072.25 l
1921.61 1072.25 l
1921.61 1065.69 l
h
1921.61 1063.12 m
1922.69 1063.12 l
1922.69 1064.50 l
1921.61 1064.50 l
1921.61 1063.12 l
h
1929.27 1066.69 m
1929.27 1063.12 l
1930.34 1063.12 l
1930.34 1072.25 l
1929.27 1072.25 l
1929.27 1071.27 l
1929.04 1071.65 1928.75 1071.94 1928.41 1072.13 c
1928.06 1072.33 1927.65 1072.42 1927.16 1072.42 c
1926.36 1072.42 1925.72 1072.10 1925.22 1071.47 c
1924.72 1070.83 1924.47 1070.00 1924.47 1068.97 c
1924.47 1067.94 1924.72 1067.11 1925.22 1066.48 c
1925.72 1065.85 1926.36 1065.53 1927.16 1065.53 c
1927.65 1065.53 1928.06 1065.62 1928.41 1065.81 c
1928.75 1066.00 1929.04 1066.29 1929.27 1066.69 c
h
1925.59 1068.97 m
1925.59 1069.76 1925.76 1070.38 1926.08 1070.84 c
1926.40 1071.29 1926.85 1071.52 1927.42 1071.52 c
1927.99 1071.52 1928.45 1071.29 1928.77 1070.84 c
1929.10 1070.38 1929.27 1069.76 1929.27 1068.97 c
1929.27 1068.18 1929.10 1067.56 1928.77 1067.11 c
1928.45 1066.66 1927.99 1066.44 1927.42 1066.44 c
1926.85 1066.44 1926.40 1066.66 1926.08 1067.11 c
1925.76 1067.56 1925.59 1068.18 1925.59 1068.97 c
h
1940.89 1064.94 m
1938.80 1066.08 l
1940.89 1067.22 l
1940.55 1067.80 l
1938.58 1066.61 l
1938.58 1068.81 l
1937.92 1068.81 l
1937.92 1066.61 l
1935.95 1067.80 l
1935.61 1067.22 l
1937.72 1066.08 l
1935.61 1064.94 l
1935.95 1064.36 l
1937.92 1065.55 l
1937.92 1063.34 l
1938.58 1063.34 l
1938.58 1065.55 l
1940.55 1064.36 l
1940.89 1064.94 l
h
1942.38 1065.69 m
1943.45 1065.69 l
1943.45 1072.25 l
1942.38 1072.25 l
1942.38 1065.69 l
h
1942.38 1063.12 m
1943.45 1063.12 l
1943.45 1064.50 l
1942.38 1064.50 l
1942.38 1063.12 l
h
1951.17 1068.28 m
1951.17 1072.25 l
1950.09 1072.25 l
1950.09 1068.33 l
1950.09 1067.70 1949.97 1067.24 1949.73 1066.93 c
1949.48 1066.62 1949.12 1066.47 1948.64 1066.47 c
1948.06 1066.47 1947.60 1066.65 1947.26 1067.02 c
1946.92 1067.39 1946.75 1067.90 1946.75 1068.55 c
1946.75 1072.25 l
1945.67 1072.25 l
1945.67 1065.69 l
1946.75 1065.69 l
1946.75 1066.70 l
1947.01 1066.31 1947.32 1066.01 1947.66 1065.82 c
1948.01 1065.63 1948.42 1065.53 1948.88 1065.53 c
1949.62 1065.53 1950.20 1065.76 1950.59 1066.23 c
1950.98 1066.69 1951.17 1067.38 1951.17 1068.28 c
h
1953.16 1063.14 m
1954.09 1063.14 l
1954.68 1064.07 1955.11 1064.97 1955.41 1065.85 c
1955.70 1066.73 1955.84 1067.61 1955.84 1068.48 c
1955.84 1069.36 1955.70 1070.24 1955.41 1071.12 c
1955.11 1072.01 1954.68 1072.91 1954.09 1073.83 c
1953.16 1073.83 l
1953.67 1072.93 1954.05 1072.04 1954.31 1071.16 c
1954.57 1070.27 1954.70 1069.38 1954.70 1068.48 c
1954.70 1067.58 1954.57 1066.68 1954.31 1065.80 c
1954.05 1064.92 1953.67 1064.04 1953.16 1063.14 c
h
1966.83 1073.36 m
1966.83 1074.20 l
1966.45 1074.20 l
1965.48 1074.20 1964.84 1074.06 1964.51 1073.77 c
1964.18 1073.49 1964.02 1072.91 1964.02 1072.05 c
1964.02 1070.64 l
1964.02 1070.06 1963.91 1069.65 1963.70 1069.42 c
1963.48 1069.19 1963.10 1069.08 1962.55 1069.08 c
1962.19 1069.08 l
1962.19 1068.23 l
1962.55 1068.23 l
1963.11 1068.23 1963.49 1068.12 1963.70 1067.90 c
1963.91 1067.67 1964.02 1067.27 1964.02 1066.69 c
1964.02 1065.28 l
1964.02 1064.43 1964.18 1063.85 1964.51 1063.56 c
1964.84 1063.27 1965.48 1063.12 1966.45 1063.12 c
1966.83 1063.12 l
1966.83 1063.97 l
1966.42 1063.97 l
1965.87 1063.97 1965.51 1064.05 1965.34 1064.23 c
1965.18 1064.40 1965.09 1064.76 1965.09 1065.31 c
1965.09 1066.77 l
1965.09 1067.38 1965.01 1067.83 1964.83 1068.10 c
1964.65 1068.38 1964.35 1068.56 1963.92 1068.66 c
1964.35 1068.77 1964.65 1068.97 1964.83 1069.24 c
1965.01 1069.52 1965.09 1069.96 1965.09 1070.56 c
1965.09 1072.02 l
1965.09 1072.57 1965.18 1072.93 1965.34 1073.10 c
1965.51 1073.27 1965.87 1073.36 1966.42 1073.36 c
1966.83 1073.36 l
h
f
newpath
1772.38 1082.86 m
1772.38 1082.08 1772.21 1081.47 1771.89 1081.05 c
1771.57 1080.62 1771.11 1080.41 1770.53 1080.41 c
1769.96 1080.41 1769.51 1080.62 1769.19 1081.05 c
1768.86 1081.47 1768.70 1082.08 1768.70 1082.86 c
1768.70 1083.64 1768.86 1084.24 1769.19 1084.67 c
1769.51 1085.10 1769.96 1085.31 1770.53 1085.31 c
1771.11 1085.31 1771.57 1085.10 1771.89 1084.67 c
1772.21 1084.24 1772.38 1083.64 1772.38 1082.86 c
h
1773.45 1085.41 m
1773.45 1086.52 1773.21 1087.35 1772.71 1087.90 c
1772.22 1088.45 1771.45 1088.72 1770.42 1088.72 c
1770.05 1088.72 1769.69 1088.69 1769.35 1088.63 c
1769.01 1088.58 1768.69 1088.49 1768.38 1088.38 c
1768.38 1087.33 l
1768.69 1087.49 1769.00 1087.62 1769.31 1087.70 c
1769.62 1087.79 1769.94 1087.83 1770.25 1087.83 c
1770.96 1087.83 1771.49 1087.64 1771.84 1087.27 c
1772.20 1086.90 1772.38 1086.34 1772.38 1085.59 c
1772.38 1085.06 l
1772.15 1085.45 1771.86 1085.74 1771.52 1085.93 c
1771.17 1086.12 1770.76 1086.22 1770.27 1086.22 c
1769.46 1086.22 1768.82 1085.91 1768.32 1085.30 c
1767.83 1084.68 1767.58 1083.87 1767.58 1082.86 c
1767.58 1081.85 1767.83 1081.04 1768.32 1080.42 c
1768.82 1079.81 1769.46 1079.50 1770.27 1079.50 c
1770.76 1079.50 1771.17 1079.60 1771.52 1079.79 c
1771.86 1079.98 1772.15 1080.27 1772.38 1080.66 c
1772.38 1079.66 l
1773.45 1079.66 l
1773.45 1085.41 l
h
1775.67 1077.09 m
1776.75 1077.09 l
1776.75 1086.22 l
1775.67 1086.22 l
1775.67 1077.09 l
h
1780.05 1085.23 m
1780.05 1088.72 l
1778.97 1088.72 l
1778.97 1079.66 l
1780.05 1079.66 l
1780.05 1080.66 l
1780.28 1080.26 1780.56 1079.97 1780.91 1079.78 c
1781.25 1079.59 1781.66 1079.50 1782.14 1079.50 c
1782.94 1079.50 1783.59 1079.82 1784.09 1080.45 c
1784.59 1081.08 1784.84 1081.91 1784.84 1082.94 c
1784.84 1083.97 1784.59 1084.80 1784.09 1085.44 c
1783.59 1086.07 1782.94 1086.39 1782.14 1086.39 c
1781.66 1086.39 1781.25 1086.29 1780.91 1086.10 c
1780.56 1085.91 1780.28 1085.62 1780.05 1085.23 c
h
1783.72 1082.94 m
1783.72 1082.15 1783.55 1081.53 1783.23 1081.08 c
1782.90 1080.63 1782.45 1080.41 1781.89 1080.41 c
1781.32 1080.41 1780.87 1080.63 1780.54 1081.08 c
1780.21 1081.53 1780.05 1082.15 1780.05 1082.94 c
1780.05 1083.73 1780.21 1084.35 1780.54 1084.80 c
1780.87 1085.26 1781.32 1085.48 1781.89 1085.48 c
1782.45 1085.48 1782.90 1085.26 1783.23 1084.80 c
1783.55 1084.35 1783.72 1083.73 1783.72 1082.94 c
h
1791.62 1088.22 m
1791.62 1089.05 l
1785.38 1089.05 l
1785.38 1088.22 l
1791.62 1088.22 l
h
1792.62 1079.66 m
1793.70 1079.66 l
1793.70 1086.34 l
1793.70 1087.18 1793.54 1087.78 1793.23 1088.16 c
1792.91 1088.53 1792.40 1088.72 1791.69 1088.72 c
1791.28 1088.72 l
1791.28 1087.80 l
1791.58 1087.80 l
1791.98 1087.80 1792.26 1087.70 1792.41 1087.52 c
1792.55 1087.33 1792.62 1086.94 1792.62 1086.34 c
1792.62 1079.66 l
h
1792.62 1077.09 m
1793.70 1077.09 l
1793.70 1078.47 l
1792.62 1078.47 l
1792.62 1077.09 l
h
1798.94 1082.92 m
1798.07 1082.92 1797.47 1083.02 1797.13 1083.22 c
1796.79 1083.42 1796.62 1083.76 1796.62 1084.23 c
1796.62 1084.62 1796.75 1084.92 1797.01 1085.15 c
1797.26 1085.37 1797.60 1085.48 1798.03 1085.48 c
1798.64 1085.48 1799.12 1085.27 1799.48 1084.85 c
1799.84 1084.43 1800.02 1083.86 1800.02 1083.16 c
1800.02 1082.92 l
1798.94 1082.92 l
h
1801.09 1082.47 m
1801.09 1086.22 l
1800.02 1086.22 l
1800.02 1085.22 l
1799.77 1085.61 1799.46 1085.91 1799.09 1086.10 c
1798.73 1086.29 1798.28 1086.39 1797.75 1086.39 c
1797.07 1086.39 1796.54 1086.20 1796.14 1085.82 c
1795.74 1085.44 1795.55 1084.94 1795.55 1084.31 c
1795.55 1083.57 1795.79 1083.02 1796.29 1082.64 c
1796.78 1082.27 1797.52 1082.08 1798.50 1082.08 c
1800.02 1082.08 l
1800.02 1081.97 l
1800.02 1081.47 1799.85 1081.08 1799.52 1080.81 c
1799.20 1080.54 1798.74 1080.41 1798.16 1080.41 c
1797.78 1080.41 1797.41 1080.45 1797.05 1080.55 c
1796.70 1080.64 1796.35 1080.78 1796.03 1080.95 c
1796.03 1079.95 l
1796.43 1079.80 1796.81 1079.68 1797.18 1079.61 c
1797.55 1079.54 1797.91 1079.50 1798.27 1079.50 c
1799.21 1079.50 1799.92 1079.74 1800.39 1080.23 c
1800.86 1080.72 1801.09 1081.47 1801.09 1082.47 c
h
1802.55 1079.66 m
1803.69 1079.66 l
1805.73 1085.16 l
1807.80 1079.66 l
1808.94 1079.66 l
1806.47 1086.22 l
1805.00 1086.22 l
1802.55 1079.66 l
h
1813.39 1082.92 m
1812.53 1082.92 1811.92 1083.02 1811.59 1083.22 c
1811.25 1083.42 1811.08 1083.76 1811.08 1084.23 c
1811.08 1084.62 1811.21 1084.92 1811.46 1085.15 c
1811.72 1085.37 1812.06 1085.48 1812.48 1085.48 c
1813.09 1085.48 1813.57 1085.27 1813.93 1084.85 c
1814.29 1084.43 1814.47 1083.86 1814.47 1083.16 c
1814.47 1082.92 l
1813.39 1082.92 l
h
1815.55 1082.47 m
1815.55 1086.22 l
1814.47 1086.22 l
1814.47 1085.22 l
1814.22 1085.61 1813.91 1085.91 1813.55 1086.10 c
1813.18 1086.29 1812.73 1086.39 1812.20 1086.39 c
1811.53 1086.39 1810.99 1086.20 1810.59 1085.82 c
1810.20 1085.44 1810.00 1084.94 1810.00 1084.31 c
1810.00 1083.57 1810.25 1083.02 1810.74 1082.64 c
1811.24 1082.27 1811.97 1082.08 1812.95 1082.08 c
1814.47 1082.08 l
1814.47 1081.97 l
1814.47 1081.47 1814.30 1081.08 1813.98 1080.81 c
1813.65 1080.54 1813.19 1080.41 1812.61 1080.41 c
1812.23 1080.41 1811.87 1080.45 1811.51 1080.55 c
1811.15 1080.64 1810.81 1080.78 1810.48 1080.95 c
1810.48 1079.95 l
1810.88 1079.80 1811.26 1079.68 1811.63 1079.61 c
1812.00 1079.54 1812.36 1079.50 1812.72 1079.50 c
1813.67 1079.50 1814.38 1079.74 1814.84 1080.23 c
1815.31 1080.72 1815.55 1081.47 1815.55 1082.47 c
h
1822.77 1088.22 m
1822.77 1089.05 l
1816.52 1089.05 l
1816.52 1088.22 l
1822.77 1088.22 l
h
1829.39 1082.67 m
1829.39 1083.19 l
1824.42 1083.19 l
1824.47 1083.94 1824.70 1084.51 1825.10 1084.89 c
1825.50 1085.28 1826.06 1085.47 1826.77 1085.47 c
1827.18 1085.47 1827.59 1085.42 1827.98 1085.32 c
1828.37 1085.22 1828.76 1085.07 1829.14 1084.86 c
1829.14 1085.89 l
1828.74 1086.05 1828.34 1086.17 1827.94 1086.26 c
1827.53 1086.35 1827.12 1086.39 1826.70 1086.39 c
1825.66 1086.39 1824.83 1086.09 1824.22 1085.48 c
1823.60 1084.87 1823.30 1084.04 1823.30 1083.00 c
1823.30 1081.93 1823.59 1081.08 1824.17 1080.45 c
1824.76 1079.82 1825.54 1079.50 1826.52 1079.50 c
1827.40 1079.50 1828.10 1079.78 1828.62 1080.35 c
1829.13 1080.92 1829.39 1081.69 1829.39 1082.67 c
h
1828.31 1082.34 m
1828.30 1081.76 1828.14 1081.29 1827.81 1080.94 c
1827.49 1080.58 1827.06 1080.41 1826.53 1080.41 c
1825.93 1080.41 1825.45 1080.58 1825.09 1080.92 c
1824.73 1081.27 1824.52 1081.74 1824.47 1082.36 c
1828.31 1082.34 l
h
1834.95 1080.66 m
1834.83 1080.59 1834.70 1080.54 1834.55 1080.51 c
1834.41 1080.47 1834.26 1080.45 1834.08 1080.45 c
1833.47 1080.45 1833.01 1080.65 1832.68 1081.05 c
1832.35 1081.44 1832.19 1082.02 1832.19 1082.77 c
1832.19 1086.22 l
1831.11 1086.22 l
1831.11 1079.66 l
1832.19 1079.66 l
1832.19 1080.67 l
1832.42 1080.28 1832.71 1079.98 1833.08 1079.79 c
1833.44 1079.60 1833.89 1079.50 1834.41 1079.50 c
1834.48 1079.50 1834.56 1079.51 1834.65 1079.52 c
1834.74 1079.53 1834.83 1079.54 1834.94 1079.56 c
1834.95 1080.66 l
h
1839.89 1080.66 m
1839.77 1080.59 1839.63 1080.54 1839.49 1080.51 c
1839.35 1080.47 1839.19 1080.45 1839.02 1080.45 c
1838.41 1080.45 1837.95 1080.65 1837.62 1081.05 c
1837.29 1081.44 1837.12 1082.02 1837.12 1082.77 c
1837.12 1086.22 l
1836.05 1086.22 l
1836.05 1079.66 l
1837.12 1079.66 l
1837.12 1080.67 l
1837.35 1080.28 1837.65 1079.98 1838.02 1079.79 c
1838.38 1079.60 1838.82 1079.50 1839.34 1079.50 c
1839.42 1079.50 1839.50 1079.51 1839.59 1079.52 c
1839.67 1079.53 1839.77 1079.54 1839.88 1079.56 c
1839.89 1080.66 l
h
1843.56 1080.41 m
1842.99 1080.41 1842.53 1080.63 1842.20 1081.09 c
1841.86 1081.54 1841.69 1082.16 1841.69 1082.94 c
1841.69 1083.73 1841.85 1084.35 1842.19 1084.80 c
1842.52 1085.24 1842.98 1085.47 1843.56 1085.47 c
1844.14 1085.47 1844.59 1085.24 1844.93 1084.79 c
1845.27 1084.34 1845.44 1083.72 1845.44 1082.94 c
1845.44 1082.17 1845.27 1081.55 1844.93 1081.09 c
1844.59 1080.64 1844.14 1080.41 1843.56 1080.41 c
h
1843.56 1079.50 m
1844.50 1079.50 1845.24 1079.80 1845.77 1080.41 c
1846.31 1081.02 1846.58 1081.86 1846.58 1082.94 c
1846.58 1084.01 1846.31 1084.85 1845.77 1085.47 c
1845.24 1086.08 1844.50 1086.39 1843.56 1086.39 c
1842.62 1086.39 1841.89 1086.08 1841.35 1085.47 c
1840.82 1084.85 1840.55 1084.01 1840.55 1082.94 c
1840.55 1081.86 1840.82 1081.02 1841.35 1080.41 c
1841.89 1079.80 1842.62 1079.50 1843.56 1079.50 c
h
1852.17 1080.66 m
1852.05 1080.59 1851.91 1080.54 1851.77 1080.51 c
1851.63 1080.47 1851.47 1080.45 1851.30 1080.45 c
1850.69 1080.45 1850.23 1080.65 1849.90 1081.05 c
1849.57 1081.44 1849.41 1082.02 1849.41 1082.77 c
1849.41 1086.22 l
1848.33 1086.22 l
1848.33 1079.66 l
1849.41 1079.66 l
1849.41 1080.67 l
1849.64 1080.28 1849.93 1079.98 1850.30 1079.79 c
1850.66 1079.60 1851.10 1079.50 1851.62 1079.50 c
1851.70 1079.50 1851.78 1079.51 1851.87 1079.52 c
1851.96 1079.53 1852.05 1079.54 1852.16 1079.56 c
1852.17 1080.66 l
h
1858.30 1088.22 m
1858.30 1089.05 l
1852.05 1089.05 l
1852.05 1088.22 l
1858.30 1088.22 l
h
1861.84 1080.41 m
1861.27 1080.41 1860.82 1080.63 1860.48 1081.09 c
1860.14 1081.54 1859.97 1082.16 1859.97 1082.94 c
1859.97 1083.73 1860.14 1084.35 1860.47 1084.80 c
1860.80 1085.24 1861.26 1085.47 1861.84 1085.47 c
1862.42 1085.47 1862.87 1085.24 1863.21 1084.79 c
1863.55 1084.34 1863.72 1083.72 1863.72 1082.94 c
1863.72 1082.17 1863.55 1081.55 1863.21 1081.09 c
1862.87 1080.64 1862.42 1080.41 1861.84 1080.41 c
h
1861.84 1079.50 m
1862.78 1079.50 1863.52 1079.80 1864.05 1080.41 c
1864.59 1081.02 1864.86 1081.86 1864.86 1082.94 c
1864.86 1084.01 1864.59 1084.85 1864.05 1085.47 c
1863.52 1086.08 1862.78 1086.39 1861.84 1086.39 c
1860.91 1086.39 1860.17 1086.08 1859.63 1085.47 c
1859.10 1084.85 1858.83 1084.01 1858.83 1082.94 c
1858.83 1081.86 1859.10 1081.02 1859.63 1080.41 c
1860.17 1079.80 1860.91 1079.50 1861.84 1079.50 c
h
1871.36 1079.91 m
1871.36 1080.92 l
1871.05 1080.74 1870.74 1080.61 1870.44 1080.53 c
1870.14 1080.45 1869.83 1080.41 1869.52 1080.41 c
1868.81 1080.41 1868.26 1080.63 1867.88 1081.07 c
1867.49 1081.51 1867.30 1082.14 1867.30 1082.94 c
1867.30 1083.74 1867.49 1084.36 1867.88 1084.80 c
1868.26 1085.25 1868.81 1085.47 1869.52 1085.47 c
1869.83 1085.47 1870.14 1085.43 1870.44 1085.34 c
1870.74 1085.26 1871.05 1085.14 1871.36 1084.97 c
1871.36 1085.97 l
1871.06 1086.10 1870.74 1086.21 1870.42 1086.28 c
1870.10 1086.35 1869.76 1086.39 1869.39 1086.39 c
1868.40 1086.39 1867.61 1086.08 1867.03 1085.46 c
1866.45 1084.84 1866.16 1084.00 1866.16 1082.94 c
1866.16 1081.88 1866.45 1081.04 1867.04 1080.42 c
1867.63 1079.81 1868.44 1079.50 1869.47 1079.50 c
1869.79 1079.50 1870.11 1079.53 1870.43 1079.60 c
1870.75 1079.67 1871.06 1079.77 1871.36 1079.91 c
h
1877.97 1079.91 m
1877.97 1080.92 l
1877.66 1080.74 1877.35 1080.61 1877.05 1080.53 c
1876.74 1080.45 1876.44 1080.41 1876.12 1080.41 c
1875.42 1080.41 1874.87 1080.63 1874.48 1081.07 c
1874.10 1081.51 1873.91 1082.14 1873.91 1082.94 c
1873.91 1083.74 1874.10 1084.36 1874.48 1084.80 c
1874.87 1085.25 1875.42 1085.47 1876.12 1085.47 c
1876.44 1085.47 1876.74 1085.43 1877.05 1085.34 c
1877.35 1085.26 1877.66 1085.14 1877.97 1084.97 c
1877.97 1085.97 l
1877.67 1086.10 1877.35 1086.21 1877.03 1086.28 c
1876.71 1086.35 1876.36 1086.39 1876.00 1086.39 c
1875.01 1086.39 1874.22 1086.08 1873.64 1085.46 c
1873.06 1084.84 1872.77 1084.00 1872.77 1082.94 c
1872.77 1081.88 1873.06 1081.04 1873.65 1080.42 c
1874.24 1079.81 1875.05 1079.50 1876.08 1079.50 c
1876.40 1079.50 1876.72 1079.53 1877.04 1079.60 c
1877.36 1079.67 1877.67 1079.77 1877.97 1079.91 c
h
1879.72 1083.62 m
1879.72 1079.66 l
1880.80 1079.66 l
1880.80 1083.59 l
1880.80 1084.21 1880.92 1084.67 1881.16 1084.98 c
1881.41 1085.30 1881.77 1085.45 1882.25 1085.45 c
1882.83 1085.45 1883.29 1085.27 1883.63 1084.90 c
1883.97 1084.53 1884.14 1084.02 1884.14 1083.38 c
1884.14 1079.66 l
1885.22 1079.66 l
1885.22 1086.22 l
1884.14 1086.22 l
1884.14 1085.20 l
1883.88 1085.61 1883.58 1085.91 1883.23 1086.10 c
1882.89 1086.29 1882.49 1086.39 1882.03 1086.39 c
1881.27 1086.39 1880.70 1086.16 1880.30 1085.69 c
1879.91 1085.22 1879.72 1084.53 1879.72 1083.62 c
h
1882.44 1079.50 m
1882.44 1079.50 l
h
1891.25 1080.66 m
1891.12 1080.59 1890.99 1080.54 1890.85 1080.51 c
1890.71 1080.47 1890.55 1080.45 1890.38 1080.45 c
1889.77 1080.45 1889.30 1080.65 1888.98 1081.05 c
1888.65 1081.44 1888.48 1082.02 1888.48 1082.77 c
1888.48 1086.22 l
1887.41 1086.22 l
1887.41 1079.66 l
1888.48 1079.66 l
1888.48 1080.67 l
1888.71 1080.28 1889.01 1079.98 1889.38 1079.79 c
1889.74 1079.60 1890.18 1079.50 1890.70 1079.50 c
1890.78 1079.50 1890.86 1079.51 1890.95 1079.52 c
1891.03 1079.53 1891.13 1079.54 1891.23 1079.56 c
1891.25 1080.66 l
h
1897.98 1082.67 m
1897.98 1083.19 l
1893.02 1083.19 l
1893.07 1083.94 1893.29 1084.51 1893.70 1084.89 c
1894.10 1085.28 1894.65 1085.47 1895.36 1085.47 c
1895.78 1085.47 1896.18 1085.42 1896.57 1085.32 c
1896.96 1085.22 1897.35 1085.07 1897.73 1084.86 c
1897.73 1085.89 l
1897.34 1086.05 1896.94 1086.17 1896.53 1086.26 c
1896.12 1086.35 1895.71 1086.39 1895.30 1086.39 c
1894.26 1086.39 1893.43 1086.09 1892.81 1085.48 c
1892.20 1084.87 1891.89 1084.04 1891.89 1083.00 c
1891.89 1081.93 1892.18 1081.08 1892.77 1080.45 c
1893.35 1079.82 1894.13 1079.50 1895.11 1079.50 c
1895.99 1079.50 1896.70 1079.78 1897.21 1080.35 c
1897.73 1080.92 1897.98 1081.69 1897.98 1082.67 c
h
1896.91 1082.34 m
1896.90 1081.76 1896.73 1081.29 1896.41 1080.94 c
1896.08 1080.58 1895.66 1080.41 1895.12 1080.41 c
1894.52 1080.41 1894.04 1080.58 1893.68 1080.92 c
1893.32 1081.27 1893.11 1081.74 1893.06 1082.36 c
1896.91 1082.34 l
h
1904.08 1080.66 m
1904.08 1077.09 l
1905.16 1077.09 l
1905.16 1086.22 l
1904.08 1086.22 l
1904.08 1085.23 l
1903.85 1085.62 1903.56 1085.91 1903.22 1086.10 c
1902.88 1086.29 1902.46 1086.39 1901.97 1086.39 c
1901.18 1086.39 1900.53 1086.07 1900.03 1085.44 c
1899.53 1084.80 1899.28 1083.97 1899.28 1082.94 c
1899.28 1081.91 1899.53 1081.08 1900.03 1080.45 c
1900.53 1079.82 1901.18 1079.50 1901.97 1079.50 c
1902.46 1079.50 1902.88 1079.59 1903.22 1079.78 c
1903.56 1079.97 1903.85 1080.26 1904.08 1080.66 c
h
1900.41 1082.94 m
1900.41 1083.73 1900.57 1084.35 1900.89 1084.80 c
1901.21 1085.26 1901.66 1085.48 1902.23 1085.48 c
1902.81 1085.48 1903.26 1085.26 1903.59 1084.80 c
1903.91 1084.35 1904.08 1083.73 1904.08 1082.94 c
1904.08 1082.15 1903.91 1081.53 1903.59 1081.08 c
1903.26 1080.63 1902.81 1080.41 1902.23 1080.41 c
1901.66 1080.41 1901.21 1080.63 1900.89 1081.08 c
1900.57 1081.53 1900.41 1082.15 1900.41 1082.94 c
h
1911.33 1080.77 m
1918.84 1080.77 l
1918.84 1081.75 l
1911.33 1081.75 l
1911.33 1080.77 l
h
1911.33 1083.16 m
1918.84 1083.16 l
1918.84 1084.16 l
1911.33 1084.16 l
1911.33 1083.16 l
h
1925.41 1085.22 m
1927.34 1085.22 l
1927.34 1078.55 l
1925.23 1078.97 l
1925.23 1077.89 l
1927.33 1077.47 l
1928.52 1077.47 l
1928.52 1085.22 l
1930.45 1085.22 l
1930.45 1086.22 l
1925.41 1086.22 l
1925.41 1085.22 l
h
1932.97 1080.02 m
1934.20 1080.02 l
1934.20 1081.50 l
1932.97 1081.50 l
1932.97 1080.02 l
h
1932.97 1084.73 m
1934.20 1084.73 l
1934.20 1085.73 l
1933.25 1087.61 l
1932.48 1087.61 l
1932.97 1085.73 l
1932.97 1084.73 l
h
f
newpath
1769.97 1091.44 m
1770.97 1091.44 l
1767.92 1101.30 l
1766.92 1101.30 l
1769.97 1091.44 l
h
1776.61 1092.88 m
1774.52 1094.02 l
1776.61 1095.16 l
1776.27 1095.73 l
1774.30 1094.55 l
1774.30 1096.75 l
1773.64 1096.75 l
1773.64 1094.55 l
1771.67 1095.73 l
1771.33 1095.16 l
1773.44 1094.02 l
1771.33 1092.88 l
1771.67 1092.30 l
1773.64 1093.48 l
1773.64 1091.28 l
1774.30 1091.28 l
1774.30 1093.48 l
1776.27 1092.30 l
1776.61 1092.88 l
h
1785.23 1091.06 m
1785.23 1091.97 l
1784.20 1091.97 l
1783.82 1091.97 1783.55 1092.05 1783.40 1092.20 c
1783.25 1092.36 1783.17 1092.64 1783.17 1093.05 c
1783.17 1093.62 l
1784.95 1093.62 l
1784.95 1094.47 l
1783.17 1094.47 l
1783.17 1100.19 l
1782.09 1100.19 l
1782.09 1094.47 l
1781.06 1094.47 l
1781.06 1093.62 l
1782.09 1093.62 l
1782.09 1093.17 l
1782.09 1092.44 1782.26 1091.91 1782.60 1091.57 c
1782.94 1091.23 1783.48 1091.06 1784.22 1091.06 c
1785.23 1091.06 l
h
1789.95 1094.62 m
1789.83 1094.56 1789.70 1094.51 1789.55 1094.48 c
1789.41 1094.44 1789.26 1094.42 1789.08 1094.42 c
1788.47 1094.42 1788.01 1094.62 1787.68 1095.02 c
1787.35 1095.41 1787.19 1095.98 1787.19 1096.73 c
1787.19 1100.19 l
1786.11 1100.19 l
1786.11 1093.62 l
1787.19 1093.62 l
1787.19 1094.64 l
1787.42 1094.24 1787.71 1093.95 1788.08 1093.76 c
1788.44 1093.57 1788.89 1093.47 1789.41 1093.47 c
1789.48 1093.47 1789.56 1093.47 1789.65 1093.48 c
1789.74 1093.49 1789.83 1093.51 1789.94 1093.53 c
1789.95 1094.62 l
h
1796.69 1096.64 m
1796.69 1097.16 l
1791.72 1097.16 l
1791.77 1097.91 1792.00 1098.47 1792.40 1098.86 c
1792.80 1099.24 1793.35 1099.44 1794.06 1099.44 c
1794.48 1099.44 1794.88 1099.39 1795.27 1099.29 c
1795.66 1099.19 1796.05 1099.04 1796.44 1098.83 c
1796.44 1099.86 l
1796.04 1100.02 1795.64 1100.14 1795.23 1100.23 c
1794.83 1100.32 1794.42 1100.36 1794.00 1100.36 c
1792.96 1100.36 1792.13 1100.05 1791.52 1099.45 c
1790.90 1098.84 1790.59 1098.01 1790.59 1096.97 c
1790.59 1095.90 1790.89 1095.04 1791.47 1094.41 c
1792.05 1093.78 1792.83 1093.47 1793.81 1093.47 c
1794.70 1093.47 1795.40 1093.75 1795.91 1094.32 c
1796.43 1094.89 1796.69 1095.66 1796.69 1096.64 c
h
1795.61 1096.31 m
1795.60 1095.73 1795.43 1095.26 1795.11 1094.91 c
1794.79 1094.55 1794.36 1094.38 1793.83 1094.38 c
1793.22 1094.38 1792.74 1094.55 1792.38 1094.89 c
1792.02 1095.23 1791.82 1095.71 1791.77 1096.33 c
1795.61 1096.31 l
h
1804.08 1096.64 m
1804.08 1097.16 l
1799.11 1097.16 l
1799.16 1097.91 1799.39 1098.47 1799.79 1098.86 c
1800.19 1099.24 1800.74 1099.44 1801.45 1099.44 c
1801.87 1099.44 1802.27 1099.39 1802.66 1099.29 c
1803.05 1099.19 1803.44 1099.04 1803.83 1098.83 c
1803.83 1099.86 l
1803.43 1100.02 1803.03 1100.14 1802.62 1100.23 c
1802.22 1100.32 1801.81 1100.36 1801.39 1100.36 c
1800.35 1100.36 1799.52 1100.05 1798.91 1099.45 c
1798.29 1098.84 1797.98 1098.01 1797.98 1096.97 c
1797.98 1095.90 1798.28 1095.04 1798.86 1094.41 c
1799.44 1093.78 1800.22 1093.47 1801.20 1093.47 c
1802.09 1093.47 1802.79 1093.75 1803.30 1094.32 c
1803.82 1094.89 1804.08 1095.66 1804.08 1096.64 c
h
1803.00 1096.31 m
1802.99 1095.73 1802.82 1095.26 1802.50 1094.91 c
1802.18 1094.55 1801.75 1094.38 1801.22 1094.38 c
1800.61 1094.38 1800.13 1094.55 1799.77 1094.89 c
1799.41 1095.23 1799.21 1095.71 1799.16 1096.33 c
1803.00 1096.31 l
h
1815.67 1098.94 m
1815.67 1096.59 l
1813.73 1096.59 l
1813.73 1095.61 l
1816.84 1095.61 l
1816.84 1099.38 l
1816.39 1099.70 1815.88 1099.94 1815.34 1100.11 c
1814.79 1100.28 1814.20 1100.36 1813.58 1100.36 c
1812.20 1100.36 1811.13 1099.96 1810.36 1099.16 c
1809.59 1098.35 1809.20 1097.24 1809.20 1095.83 c
1809.20 1094.39 1809.59 1093.27 1810.36 1092.48 c
1811.13 1091.68 1812.20 1091.28 1813.58 1091.28 c
1814.14 1091.28 1814.68 1091.35 1815.20 1091.49 c
1815.71 1091.63 1816.19 1091.84 1816.62 1092.11 c
1816.62 1093.38 l
1816.19 1093.00 1815.72 1092.72 1815.23 1092.53 c
1814.73 1092.34 1814.21 1092.25 1813.67 1092.25 c
1812.60 1092.25 1811.79 1092.55 1811.26 1093.15 c
1810.72 1093.75 1810.45 1094.64 1810.45 1095.83 c
1810.45 1097.01 1810.72 1097.89 1811.26 1098.49 c
1811.79 1099.09 1812.60 1099.39 1813.67 1099.39 c
1814.09 1099.39 1814.46 1099.35 1814.79 1099.28 c
1815.12 1099.21 1815.41 1099.09 1815.67 1098.94 c
h
1819.00 1091.44 m
1820.19 1091.44 l
1820.19 1099.19 l
1824.45 1099.19 l
1824.45 1100.19 l
1819.00 1100.19 l
1819.00 1091.44 l
h
1826.88 1092.41 m
1826.88 1095.70 l
1828.36 1095.70 l
1828.91 1095.70 1829.34 1095.56 1829.64 1095.27 c
1829.94 1094.99 1830.09 1094.58 1830.09 1094.05 c
1830.09 1093.53 1829.94 1093.12 1829.64 1092.84 c
1829.34 1092.55 1828.91 1092.41 1828.36 1092.41 c
1826.88 1092.41 l
h
1825.69 1091.44 m
1828.36 1091.44 l
1829.35 1091.44 1830.09 1091.66 1830.59 1092.10 c
1831.09 1092.54 1831.34 1093.19 1831.34 1094.05 c
1831.34 1094.91 1831.09 1095.57 1830.59 1096.01 c
1830.09 1096.45 1829.35 1096.67 1828.36 1096.67 c
1826.88 1096.67 l
1826.88 1100.19 l
1825.69 1100.19 l
1825.69 1091.44 l
h
1832.92 1091.44 m
1834.11 1091.44 l
1834.11 1095.14 l
1838.03 1091.44 l
1839.56 1091.44 l
1835.22 1095.52 l
1839.88 1100.19 l
1838.31 1100.19 l
1834.11 1095.97 l
1834.11 1100.19 l
1832.92 1100.19 l
1832.92 1091.44 l
h
1849.66 1094.89 m
1849.93 1094.40 1850.25 1094.04 1850.62 1093.81 c
1851.00 1093.58 1851.44 1093.47 1851.95 1093.47 c
1852.64 1093.47 1853.17 1093.71 1853.54 1094.19 c
1853.91 1094.67 1854.09 1095.34 1854.09 1096.22 c
1854.09 1100.19 l
1853.02 1100.19 l
1853.02 1096.27 l
1853.02 1095.63 1852.90 1095.16 1852.68 1094.86 c
1852.46 1094.56 1852.11 1094.41 1851.66 1094.41 c
1851.09 1094.41 1850.65 1094.59 1850.33 1094.96 c
1850.01 1095.33 1849.84 1095.84 1849.84 1096.48 c
1849.84 1100.19 l
1848.77 1100.19 l
1848.77 1096.27 l
1848.77 1095.63 1848.65 1095.16 1848.43 1094.86 c
1848.21 1094.56 1847.86 1094.41 1847.39 1094.41 c
1846.84 1094.41 1846.40 1094.59 1846.08 1094.96 c
1845.76 1095.33 1845.59 1095.84 1845.59 1096.48 c
1845.59 1100.19 l
1844.52 1100.19 l
1844.52 1093.62 l
1845.59 1093.62 l
1845.59 1094.64 l
1845.84 1094.24 1846.14 1093.95 1846.48 1093.76 c
1846.83 1093.57 1847.23 1093.47 1847.70 1093.47 c
1848.18 1093.47 1848.59 1093.59 1848.92 1093.83 c
1849.26 1094.07 1849.50 1094.42 1849.66 1094.89 c
h
1861.88 1096.64 m
1861.88 1097.16 l
1856.91 1097.16 l
1856.96 1097.91 1857.18 1098.47 1857.59 1098.86 c
1857.99 1099.24 1858.54 1099.44 1859.25 1099.44 c
1859.67 1099.44 1860.07 1099.39 1860.46 1099.29 c
1860.85 1099.19 1861.24 1099.04 1861.62 1098.83 c
1861.62 1099.86 l
1861.23 1100.02 1860.83 1100.14 1860.42 1100.23 c
1860.02 1100.32 1859.60 1100.36 1859.19 1100.36 c
1858.15 1100.36 1857.32 1100.05 1856.70 1099.45 c
1856.09 1098.84 1855.78 1098.01 1855.78 1096.97 c
1855.78 1095.90 1856.07 1095.04 1856.66 1094.41 c
1857.24 1093.78 1858.02 1093.47 1859.00 1093.47 c
1859.89 1093.47 1860.59 1093.75 1861.10 1094.32 c
1861.62 1094.89 1861.88 1095.66 1861.88 1096.64 c
h
1860.80 1096.31 m
1860.79 1095.73 1860.62 1095.26 1860.30 1094.91 c
1859.97 1094.55 1859.55 1094.38 1859.02 1094.38 c
1858.41 1094.38 1857.93 1094.55 1857.57 1094.89 c
1857.21 1095.23 1857.01 1095.71 1856.95 1096.33 c
1860.80 1096.31 l
h
1868.73 1094.89 m
1869.01 1094.40 1869.33 1094.04 1869.70 1093.81 c
1870.08 1093.58 1870.52 1093.47 1871.03 1093.47 c
1871.72 1093.47 1872.25 1093.71 1872.62 1094.19 c
1872.99 1094.67 1873.17 1095.34 1873.17 1096.22 c
1873.17 1100.19 l
1872.09 1100.19 l
1872.09 1096.27 l
1872.09 1095.63 1871.98 1095.16 1871.76 1094.86 c
1871.53 1094.56 1871.19 1094.41 1870.73 1094.41 c
1870.17 1094.41 1869.73 1094.59 1869.41 1094.96 c
1869.08 1095.33 1868.92 1095.84 1868.92 1096.48 c
1868.92 1100.19 l
1867.84 1100.19 l
1867.84 1096.27 l
1867.84 1095.63 1867.73 1095.16 1867.51 1094.86 c
1867.28 1094.56 1866.94 1094.41 1866.47 1094.41 c
1865.92 1094.41 1865.48 1094.59 1865.16 1094.96 c
1864.83 1095.33 1864.67 1095.84 1864.67 1096.48 c
1864.67 1100.19 l
1863.59 1100.19 l
1863.59 1093.62 l
1864.67 1093.62 l
1864.67 1094.64 l
1864.92 1094.24 1865.22 1093.95 1865.56 1093.76 c
1865.91 1093.57 1866.31 1093.47 1866.78 1093.47 c
1867.26 1093.47 1867.67 1093.59 1868.00 1093.83 c
1868.33 1094.07 1868.58 1094.42 1868.73 1094.89 c
h
1877.86 1094.38 m
1877.29 1094.38 1876.83 1094.60 1876.49 1095.05 c
1876.15 1095.51 1875.98 1096.12 1875.98 1096.91 c
1875.98 1097.70 1876.15 1098.32 1876.48 1098.77 c
1876.82 1099.21 1877.28 1099.44 1877.86 1099.44 c
1878.43 1099.44 1878.89 1099.21 1879.23 1098.76 c
1879.57 1098.30 1879.73 1097.69 1879.73 1096.91 c
1879.73 1096.14 1879.57 1095.52 1879.23 1095.06 c
1878.89 1094.60 1878.43 1094.38 1877.86 1094.38 c
h
1877.86 1093.47 m
1878.80 1093.47 1879.53 1093.77 1880.07 1094.38 c
1880.61 1094.99 1880.88 1095.83 1880.88 1096.91 c
1880.88 1097.98 1880.61 1098.82 1880.07 1099.44 c
1879.53 1100.05 1878.80 1100.36 1877.86 1100.36 c
1876.92 1100.36 1876.18 1100.05 1875.65 1099.44 c
1875.11 1098.82 1874.84 1097.98 1874.84 1096.91 c
1874.84 1095.83 1875.11 1094.99 1875.65 1094.38 c
1876.18 1093.77 1876.92 1093.47 1877.86 1093.47 c
h
1886.47 1094.62 m
1886.34 1094.56 1886.21 1094.51 1886.07 1094.48 c
1885.93 1094.44 1885.77 1094.42 1885.59 1094.42 c
1884.99 1094.42 1884.52 1094.62 1884.20 1095.02 c
1883.87 1095.41 1883.70 1095.98 1883.70 1096.73 c
1883.70 1100.19 l
1882.62 1100.19 l
1882.62 1093.62 l
1883.70 1093.62 l
1883.70 1094.64 l
1883.93 1094.24 1884.23 1093.95 1884.59 1093.76 c
1884.96 1093.57 1885.40 1093.47 1885.92 1093.47 c
1885.99 1093.47 1886.08 1093.47 1886.16 1093.48 c
1886.25 1093.49 1886.35 1093.51 1886.45 1093.53 c
1886.47 1094.62 l
h
1890.33 1100.80 m
1890.03 1101.58 1889.73 1102.09 1889.44 1102.33 c
1889.15 1102.57 1888.76 1102.69 1888.28 1102.69 c
1887.42 1102.69 l
1887.42 1101.78 l
1888.05 1101.78 l
1888.35 1101.78 1888.58 1101.71 1888.74 1101.57 c
1888.90 1101.43 1889.08 1101.10 1889.28 1100.58 c
1889.48 1100.08 l
1886.83 1093.62 l
1887.97 1093.62 l
1890.02 1098.75 l
1892.08 1093.62 l
1893.22 1093.62 l
1890.33 1100.80 l
h
1903.02 1092.88 m
1900.92 1094.02 l
1903.02 1095.16 l
1902.67 1095.73 l
1900.70 1094.55 l
1900.70 1096.75 l
1900.05 1096.75 l
1900.05 1094.55 l
1898.08 1095.73 l
1897.73 1095.16 l
1899.84 1094.02 l
1897.73 1092.88 l
1898.08 1092.30 l
1900.05 1093.48 l
1900.05 1091.28 l
1900.70 1091.28 l
1900.70 1093.48 l
1902.67 1092.30 l
1903.02 1092.88 l
h
1906.42 1091.44 m
1907.42 1091.44 l
1904.38 1101.30 l
1903.38 1101.30 l
1906.42 1091.44 l
h
f
newpath
1772.38 1110.80 m
1772.38 1110.02 1772.21 1109.41 1771.89 1108.98 c
1771.57 1108.56 1771.11 1108.34 1770.53 1108.34 c
1769.96 1108.34 1769.51 1108.56 1769.19 1108.98 c
1768.86 1109.41 1768.70 1110.02 1768.70 1110.80 c
1768.70 1111.58 1768.86 1112.18 1769.19 1112.61 c
1769.51 1113.04 1769.96 1113.25 1770.53 1113.25 c
1771.11 1113.25 1771.57 1113.04 1771.89 1112.61 c
1772.21 1112.18 1772.38 1111.58 1772.38 1110.80 c
h
1773.45 1113.34 m
1773.45 1114.46 1773.21 1115.29 1772.71 1115.84 c
1772.22 1116.38 1771.45 1116.66 1770.42 1116.66 c
1770.05 1116.66 1769.69 1116.63 1769.35 1116.57 c
1769.01 1116.51 1768.69 1116.43 1768.38 1116.31 c
1768.38 1115.27 l
1768.69 1115.43 1769.00 1115.56 1769.31 1115.64 c
1769.62 1115.72 1769.94 1115.77 1770.25 1115.77 c
1770.96 1115.77 1771.49 1115.58 1771.84 1115.21 c
1772.20 1114.84 1772.38 1114.28 1772.38 1113.53 c
1772.38 1113.00 l
1772.15 1113.39 1771.86 1113.67 1771.52 1113.87 c
1771.17 1114.06 1770.76 1114.16 1770.27 1114.16 c
1769.46 1114.16 1768.82 1113.85 1768.32 1113.23 c
1767.83 1112.62 1767.58 1111.81 1767.58 1110.80 c
1767.58 1109.79 1767.83 1108.97 1768.32 1108.36 c
1768.82 1107.74 1769.46 1107.44 1770.27 1107.44 c
1770.76 1107.44 1771.17 1107.53 1771.52 1107.73 c
1771.86 1107.92 1772.15 1108.21 1772.38 1108.59 c
1772.38 1107.59 l
1773.45 1107.59 l
1773.45 1113.34 l
h
1775.67 1105.03 m
1776.75 1105.03 l
1776.75 1114.16 l
1775.67 1114.16 l
1775.67 1105.03 l
h
1780.05 1113.17 m
1780.05 1116.66 l
1778.97 1116.66 l
1778.97 1107.59 l
1780.05 1107.59 l
1780.05 1108.59 l
1780.28 1108.20 1780.56 1107.91 1780.91 1107.72 c
1781.25 1107.53 1781.66 1107.44 1782.14 1107.44 c
1782.94 1107.44 1783.59 1107.75 1784.09 1108.38 c
1784.59 1109.01 1784.84 1109.84 1784.84 1110.88 c
1784.84 1111.91 1784.59 1112.74 1784.09 1113.38 c
1783.59 1114.01 1782.94 1114.33 1782.14 1114.33 c
1781.66 1114.33 1781.25 1114.23 1780.91 1114.04 c
1780.56 1113.85 1780.28 1113.56 1780.05 1113.17 c
h
1783.72 1110.88 m
1783.72 1110.08 1783.55 1109.46 1783.23 1109.02 c
1782.90 1108.57 1782.45 1108.34 1781.89 1108.34 c
1781.32 1108.34 1780.87 1108.57 1780.54 1109.02 c
1780.21 1109.46 1780.05 1110.08 1780.05 1110.88 c
1780.05 1111.67 1780.21 1112.29 1780.54 1112.74 c
1780.87 1113.20 1781.32 1113.42 1781.89 1113.42 c
1782.45 1113.42 1782.90 1113.20 1783.23 1112.74 c
1783.55 1112.29 1783.72 1111.67 1783.72 1110.88 c
h
1791.62 1116.16 m
1791.62 1116.98 l
1785.38 1116.98 l
1785.38 1116.16 l
1791.62 1116.16 l
h
1795.95 1105.03 m
1795.95 1105.94 l
1794.92 1105.94 l
1794.54 1105.94 1794.27 1106.02 1794.12 1106.17 c
1793.97 1106.33 1793.89 1106.61 1793.89 1107.02 c
1793.89 1107.59 l
1795.67 1107.59 l
1795.67 1108.44 l
1793.89 1108.44 l
1793.89 1114.16 l
1792.81 1114.16 l
1792.81 1108.44 l
1791.78 1108.44 l
1791.78 1107.59 l
1792.81 1107.59 l
1792.81 1107.14 l
1792.81 1106.41 1792.98 1105.88 1793.32 1105.54 c
1793.66 1105.20 1794.20 1105.03 1794.94 1105.03 c
1795.95 1105.03 l
h
1800.66 1108.59 m
1800.53 1108.53 1800.40 1108.48 1800.26 1108.45 c
1800.12 1108.41 1799.96 1108.39 1799.78 1108.39 c
1799.18 1108.39 1798.71 1108.59 1798.38 1108.98 c
1798.05 1109.38 1797.89 1109.95 1797.89 1110.70 c
1797.89 1114.16 l
1796.81 1114.16 l
1796.81 1107.59 l
1797.89 1107.59 l
1797.89 1108.61 l
1798.12 1108.21 1798.42 1107.92 1798.78 1107.73 c
1799.15 1107.53 1799.59 1107.44 1800.11 1107.44 c
1800.18 1107.44 1800.26 1107.44 1800.35 1107.45 c
1800.44 1107.46 1800.54 1107.48 1800.64 1107.50 c
1800.66 1108.59 l
h
1807.41 1110.61 m
1807.41 1111.12 l
1802.44 1111.12 l
1802.49 1111.88 1802.72 1112.44 1803.12 1112.83 c
1803.52 1113.21 1804.07 1113.41 1804.78 1113.41 c
1805.20 1113.41 1805.60 1113.36 1805.99 1113.26 c
1806.38 1113.16 1806.77 1113.01 1807.16 1112.80 c
1807.16 1113.83 l
1806.76 1113.98 1806.36 1114.11 1805.95 1114.20 c
1805.55 1114.28 1805.14 1114.33 1804.72 1114.33 c
1803.68 1114.33 1802.85 1114.02 1802.23 1113.41 c
1801.62 1112.80 1801.31 1111.98 1801.31 1110.94 c
1801.31 1109.86 1801.60 1109.01 1802.19 1108.38 c
1802.77 1107.75 1803.55 1107.44 1804.53 1107.44 c
1805.42 1107.44 1806.12 1107.72 1806.63 1108.29 c
1807.15 1108.86 1807.41 1109.63 1807.41 1110.61 c
h
1806.33 1110.28 m
1806.32 1109.70 1806.15 1109.23 1805.83 1108.88 c
1805.51 1108.52 1805.08 1108.34 1804.55 1108.34 c
1803.94 1108.34 1803.46 1108.52 1803.10 1108.86 c
1802.74 1109.20 1802.54 1109.68 1802.48 1110.30 c
1806.33 1110.28 l
h
1814.78 1110.61 m
1814.78 1111.12 l
1809.81 1111.12 l
1809.86 1111.88 1810.09 1112.44 1810.49 1112.83 c
1810.89 1113.21 1811.45 1113.41 1812.16 1113.41 c
1812.57 1113.41 1812.98 1113.36 1813.37 1113.26 c
1813.76 1113.16 1814.15 1113.01 1814.53 1112.80 c
1814.53 1113.83 l
1814.14 1113.98 1813.73 1114.11 1813.33 1114.20 c
1812.92 1114.28 1812.51 1114.33 1812.09 1114.33 c
1811.05 1114.33 1810.22 1114.02 1809.61 1113.41 c
1808.99 1112.80 1808.69 1111.98 1808.69 1110.94 c
1808.69 1109.86 1808.98 1109.01 1809.56 1108.38 c
1810.15 1107.75 1810.93 1107.44 1811.91 1107.44 c
1812.79 1107.44 1813.49 1107.72 1814.01 1108.29 c
1814.52 1108.86 1814.78 1109.63 1814.78 1110.61 c
h
1813.70 1110.28 m
1813.69 1109.70 1813.53 1109.23 1813.20 1108.88 c
1812.88 1108.52 1812.45 1108.34 1811.92 1108.34 c
1811.32 1108.34 1810.84 1108.52 1810.48 1108.86 c
1810.12 1109.20 1809.91 1109.68 1809.86 1110.30 c
1813.70 1110.28 l
h
1821.55 1116.16 m
1821.55 1116.98 l
1815.30 1116.98 l
1815.30 1116.16 l
1821.55 1116.16 l
h
1828.17 1110.61 m
1828.17 1111.12 l
1823.20 1111.12 l
1823.26 1111.88 1823.48 1112.44 1823.88 1112.83 c
1824.28 1113.21 1824.84 1113.41 1825.55 1113.41 c
1825.96 1113.41 1826.37 1113.36 1826.76 1113.26 c
1827.15 1113.16 1827.54 1113.01 1827.92 1112.80 c
1827.92 1113.83 l
1827.53 1113.98 1827.12 1114.11 1826.72 1114.20 c
1826.31 1114.28 1825.90 1114.33 1825.48 1114.33 c
1824.44 1114.33 1823.61 1114.02 1823.00 1113.41 c
1822.39 1112.80 1822.08 1111.98 1822.08 1110.94 c
1822.08 1109.86 1822.37 1109.01 1822.95 1108.38 c
1823.54 1107.75 1824.32 1107.44 1825.30 1107.44 c
1826.18 1107.44 1826.88 1107.72 1827.40 1108.29 c
1827.91 1108.86 1828.17 1109.63 1828.17 1110.61 c
h
1827.09 1110.28 m
1827.08 1109.70 1826.92 1109.23 1826.59 1108.88 c
1826.27 1108.52 1825.84 1108.34 1825.31 1108.34 c
1824.71 1108.34 1824.23 1108.52 1823.87 1108.86 c
1823.51 1109.20 1823.30 1109.68 1823.25 1110.30 c
1827.09 1110.28 l
h
1835.39 1110.19 m
1835.39 1114.16 l
1834.31 1114.16 l
1834.31 1110.23 l
1834.31 1109.61 1834.19 1109.14 1833.95 1108.84 c
1833.70 1108.53 1833.34 1108.38 1832.86 1108.38 c
1832.28 1108.38 1831.82 1108.56 1831.48 1108.93 c
1831.14 1109.30 1830.97 1109.81 1830.97 1110.45 c
1830.97 1114.16 l
1829.89 1114.16 l
1829.89 1107.59 l
1830.97 1107.59 l
1830.97 1108.61 l
1831.23 1108.21 1831.53 1107.92 1831.88 1107.73 c
1832.23 1107.53 1832.64 1107.44 1833.09 1107.44 c
1833.84 1107.44 1834.41 1107.67 1834.80 1108.13 c
1835.20 1108.60 1835.39 1109.28 1835.39 1110.19 c
h
1836.77 1107.59 m
1837.91 1107.59 l
1839.95 1113.09 l
1842.02 1107.59 l
1843.16 1107.59 l
1840.69 1114.16 l
1839.22 1114.16 l
1836.77 1107.59 l
h
1847.23 1105.05 m
1846.71 1105.94 1846.33 1106.83 1846.07 1107.71 c
1845.82 1108.59 1845.69 1109.48 1845.69 1110.39 c
1845.69 1111.29 1845.82 1112.18 1846.07 1113.06 c
1846.33 1113.95 1846.71 1114.84 1847.23 1115.73 c
1846.30 1115.73 l
1845.71 1114.82 1845.28 1113.92 1844.98 1113.03 c
1844.69 1112.15 1844.55 1111.27 1844.55 1110.39 c
1844.55 1109.52 1844.69 1108.64 1844.98 1107.76 c
1845.28 1106.88 1845.71 1105.97 1846.30 1105.05 c
1847.23 1105.05 l
h
1849.16 1105.05 m
1850.09 1105.05 l
1850.68 1105.97 1851.11 1106.88 1851.41 1107.76 c
1851.70 1108.64 1851.84 1109.52 1851.84 1110.39 c
1851.84 1111.27 1851.70 1112.15 1851.41 1113.03 c
1851.11 1113.92 1850.68 1114.82 1850.09 1115.73 c
1849.16 1115.73 l
1849.67 1114.84 1850.05 1113.95 1850.31 1113.06 c
1850.57 1112.18 1850.70 1111.29 1850.70 1110.39 c
1850.70 1109.48 1850.57 1108.59 1850.31 1107.71 c
1850.05 1106.83 1849.67 1105.94 1849.16 1105.05 c
h
1854.28 1107.95 m
1855.52 1107.95 l
1855.52 1109.44 l
1854.28 1109.44 l
1854.28 1107.95 l
h
1854.28 1112.67 m
1855.52 1112.67 l
1855.52 1113.67 l
1854.56 1115.55 l
1853.80 1115.55 l
1854.28 1113.67 l
1854.28 1112.67 l
h
f
newpath
1769.97 1119.38 m
1770.97 1119.38 l
1767.92 1129.23 l
1766.92 1129.23 l
1769.97 1119.38 l
h
1776.61 1120.81 m
1774.52 1121.95 l
1776.61 1123.09 l
1776.27 1123.67 l
1774.30 1122.48 l
1774.30 1124.69 l
1773.64 1124.69 l
1773.64 1122.48 l
1771.67 1123.67 l
1771.33 1123.09 l
1773.44 1121.95 l
1771.33 1120.81 l
1771.67 1120.23 l
1773.64 1121.42 l
1773.64 1119.22 l
1774.30 1119.22 l
1774.30 1121.42 l
1776.27 1120.23 l
1776.61 1120.81 l
h
1786.09 1121.75 m
1786.09 1122.78 l
1785.79 1122.62 1785.48 1122.51 1785.15 1122.43 c
1784.82 1122.35 1784.48 1122.31 1784.12 1122.31 c
1783.59 1122.31 1783.19 1122.39 1782.92 1122.55 c
1782.65 1122.72 1782.52 1122.96 1782.52 1123.30 c
1782.52 1123.55 1782.61 1123.74 1782.80 1123.88 c
1783.00 1124.02 1783.39 1124.16 1783.97 1124.28 c
1784.33 1124.38 l
1785.10 1124.53 1785.65 1124.76 1785.97 1125.06 c
1786.29 1125.36 1786.45 1125.78 1786.45 1126.31 c
1786.45 1126.93 1786.21 1127.41 1785.73 1127.77 c
1785.24 1128.12 1784.58 1128.30 1783.73 1128.30 c
1783.38 1128.30 1783.01 1128.26 1782.63 1128.20 c
1782.25 1128.13 1781.85 1128.03 1781.44 1127.89 c
1781.44 1126.77 l
1781.83 1126.97 1782.22 1127.13 1782.61 1127.23 c
1782.99 1127.34 1783.38 1127.39 1783.77 1127.39 c
1784.27 1127.39 1784.65 1127.30 1784.93 1127.13 c
1785.21 1126.96 1785.34 1126.71 1785.34 1126.39 c
1785.34 1126.10 1785.24 1125.88 1785.05 1125.72 c
1784.85 1125.56 1784.42 1125.41 1783.75 1125.27 c
1783.38 1125.19 l
1782.71 1125.04 1782.23 1124.82 1781.93 1124.53 c
1781.63 1124.24 1781.48 1123.84 1781.48 1123.34 c
1781.48 1122.72 1781.70 1122.24 1782.14 1121.91 c
1782.58 1121.57 1783.20 1121.41 1784.00 1121.41 c
1784.40 1121.41 1784.77 1121.43 1785.12 1121.49 c
1785.48 1121.55 1785.80 1121.64 1786.09 1121.75 c
h
1791.14 1124.83 m
1790.28 1124.83 1789.67 1124.93 1789.34 1125.12 c
1789.00 1125.32 1788.83 1125.66 1788.83 1126.14 c
1788.83 1126.53 1788.96 1126.83 1789.21 1127.05 c
1789.47 1127.28 1789.81 1127.39 1790.23 1127.39 c
1790.84 1127.39 1791.32 1127.18 1791.68 1126.76 c
1792.04 1126.34 1792.22 1125.77 1792.22 1125.06 c
1792.22 1124.83 l
1791.14 1124.83 l
h
1793.30 1124.38 m
1793.30 1128.12 l
1792.22 1128.12 l
1792.22 1127.12 l
1791.97 1127.52 1791.66 1127.82 1791.30 1128.01 c
1790.93 1128.20 1790.48 1128.30 1789.95 1128.30 c
1789.28 1128.30 1788.74 1128.11 1788.34 1127.73 c
1787.95 1127.35 1787.75 1126.84 1787.75 1126.22 c
1787.75 1125.48 1788.00 1124.92 1788.49 1124.55 c
1788.99 1124.17 1789.72 1123.98 1790.70 1123.98 c
1792.22 1123.98 l
1792.22 1123.88 l
1792.22 1123.38 1792.05 1122.99 1791.73 1122.72 c
1791.40 1122.45 1790.94 1122.31 1790.36 1122.31 c
1789.98 1122.31 1789.62 1122.36 1789.26 1122.45 c
1788.90 1122.55 1788.56 1122.68 1788.23 1122.86 c
1788.23 1121.86 l
1788.63 1121.70 1789.01 1121.59 1789.38 1121.52 c
1789.75 1121.44 1790.11 1121.41 1790.47 1121.41 c
1791.42 1121.41 1792.12 1121.65 1792.59 1122.14 c
1793.06 1122.63 1793.30 1123.38 1793.30 1124.38 c
h
1798.84 1119.00 m
1798.84 1119.91 l
1797.81 1119.91 l
1797.43 1119.91 1797.16 1119.98 1797.01 1120.14 c
1796.86 1120.30 1796.78 1120.58 1796.78 1120.98 c
1796.78 1121.56 l
1798.56 1121.56 l
1798.56 1122.41 l
1796.78 1122.41 l
1796.78 1128.12 l
1795.70 1128.12 l
1795.70 1122.41 l
1794.67 1122.41 l
1794.67 1121.56 l
1795.70 1121.56 l
1795.70 1121.11 l
1795.70 1120.38 1795.87 1119.85 1796.21 1119.51 c
1796.55 1119.17 1797.09 1119.00 1797.83 1119.00 c
1798.84 1119.00 l
h
1805.36 1124.58 m
1805.36 1125.09 l
1800.39 1125.09 l
1800.44 1125.84 1800.67 1126.41 1801.07 1126.80 c
1801.47 1127.18 1802.03 1127.38 1802.73 1127.38 c
1803.15 1127.38 1803.55 1127.33 1803.95 1127.23 c
1804.34 1127.13 1804.72 1126.97 1805.11 1126.77 c
1805.11 1127.80 l
1804.71 1127.95 1804.31 1128.08 1803.91 1128.16 c
1803.50 1128.25 1803.09 1128.30 1802.67 1128.30 c
1801.63 1128.30 1800.80 1127.99 1800.19 1127.38 c
1799.57 1126.77 1799.27 1125.95 1799.27 1124.91 c
1799.27 1123.83 1799.56 1122.98 1800.14 1122.35 c
1800.72 1121.72 1801.51 1121.41 1802.48 1121.41 c
1803.37 1121.41 1804.07 1121.69 1804.59 1122.26 c
1805.10 1122.83 1805.36 1123.60 1805.36 1124.58 c
h
1804.28 1124.25 m
1804.27 1123.67 1804.10 1123.20 1803.78 1122.84 c
1803.46 1122.49 1803.03 1122.31 1802.50 1122.31 c
1801.90 1122.31 1801.41 1122.48 1801.05 1122.83 c
1800.70 1123.17 1800.49 1123.65 1800.44 1124.27 c
1804.28 1124.25 l
h
1807.12 1119.00 m
1808.20 1119.00 l
1808.20 1128.12 l
1807.12 1128.12 l
1807.12 1119.00 l
h
1813.19 1128.73 m
1812.89 1129.52 1812.59 1130.03 1812.30 1130.27 c
1812.01 1130.51 1811.62 1130.62 1811.14 1130.62 c
1810.28 1130.62 l
1810.28 1129.72 l
1810.91 1129.72 l
1811.21 1129.72 1811.44 1129.65 1811.60 1129.51 c
1811.76 1129.37 1811.94 1129.04 1812.14 1128.52 c
1812.34 1128.02 l
1809.69 1121.56 l
1810.83 1121.56 l
1812.88 1126.69 l
1814.94 1121.56 l
1816.08 1121.56 l
1813.19 1128.73 l
h
1825.19 1122.56 m
1825.06 1122.50 1824.93 1122.45 1824.79 1122.41 c
1824.65 1122.38 1824.49 1122.36 1824.31 1122.36 c
1823.71 1122.36 1823.24 1122.56 1822.91 1122.95 c
1822.59 1123.35 1822.42 1123.92 1822.42 1124.67 c
1822.42 1128.12 l
1821.34 1128.12 l
1821.34 1121.56 l
1822.42 1121.56 l
1822.42 1122.58 l
1822.65 1122.18 1822.95 1121.89 1823.31 1121.70 c
1823.68 1121.50 1824.12 1121.41 1824.64 1121.41 c
1824.71 1121.41 1824.79 1121.41 1824.88 1121.42 c
1824.97 1121.43 1825.07 1121.45 1825.17 1121.47 c
1825.19 1122.56 l
h
1831.94 1124.58 m
1831.94 1125.09 l
1826.97 1125.09 l
1827.02 1125.84 1827.25 1126.41 1827.65 1126.80 c
1828.05 1127.18 1828.60 1127.38 1829.31 1127.38 c
1829.73 1127.38 1830.13 1127.33 1830.52 1127.23 c
1830.91 1127.13 1831.30 1126.97 1831.69 1126.77 c
1831.69 1127.80 l
1831.29 1127.95 1830.89 1128.08 1830.48 1128.16 c
1830.08 1128.25 1829.67 1128.30 1829.25 1128.30 c
1828.21 1128.30 1827.38 1127.99 1826.77 1127.38 c
1826.15 1126.77 1825.84 1125.95 1825.84 1124.91 c
1825.84 1123.83 1826.14 1122.98 1826.72 1122.35 c
1827.30 1121.72 1828.08 1121.41 1829.06 1121.41 c
1829.95 1121.41 1830.65 1121.69 1831.16 1122.26 c
1831.68 1122.83 1831.94 1123.60 1831.94 1124.58 c
h
1830.86 1124.25 m
1830.85 1123.67 1830.68 1123.20 1830.36 1122.84 c
1830.04 1122.49 1829.61 1122.31 1829.08 1122.31 c
1828.47 1122.31 1827.99 1122.48 1827.63 1122.83 c
1827.27 1123.17 1827.07 1123.65 1827.02 1124.27 c
1830.86 1124.25 l
h
1834.77 1119.70 m
1834.77 1121.56 l
1836.98 1121.56 l
1836.98 1122.41 l
1834.77 1122.41 l
1834.77 1125.97 l
1834.77 1126.50 1834.84 1126.84 1834.98 1126.99 c
1835.13 1127.14 1835.43 1127.22 1835.88 1127.22 c
1836.98 1127.22 l
1836.98 1128.12 l
1835.88 1128.12 l
1835.04 1128.12 1834.47 1127.97 1834.15 1127.66 c
1833.83 1127.34 1833.67 1126.78 1833.67 1125.97 c
1833.67 1122.41 l
1832.89 1122.41 l
1832.89 1121.56 l
1833.67 1121.56 l
1833.67 1119.70 l
1834.77 1119.70 l
h
1838.28 1125.53 m
1838.28 1121.56 l
1839.36 1121.56 l
1839.36 1125.50 l
1839.36 1126.11 1839.48 1126.58 1839.73 1126.89 c
1839.97 1127.20 1840.33 1127.36 1840.81 1127.36 c
1841.40 1127.36 1841.86 1127.17 1842.20 1126.80 c
1842.53 1126.43 1842.70 1125.93 1842.70 1125.28 c
1842.70 1121.56 l
1843.78 1121.56 l
1843.78 1128.12 l
1842.70 1128.12 l
1842.70 1127.11 l
1842.44 1127.52 1842.14 1127.82 1841.80 1128.01 c
1841.45 1128.20 1841.05 1128.30 1840.59 1128.30 c
1839.83 1128.30 1839.26 1128.06 1838.87 1127.59 c
1838.48 1127.12 1838.28 1126.44 1838.28 1125.53 c
h
1841.00 1121.41 m
1841.00 1121.41 l
h
1849.81 1122.56 m
1849.69 1122.50 1849.55 1122.45 1849.41 1122.41 c
1849.27 1122.38 1849.11 1122.36 1848.94 1122.36 c
1848.33 1122.36 1847.87 1122.56 1847.54 1122.95 c
1847.21 1123.35 1847.05 1123.92 1847.05 1124.67 c
1847.05 1128.12 l
1845.97 1128.12 l
1845.97 1121.56 l
1847.05 1121.56 l
1847.05 1122.58 l
1847.28 1122.18 1847.57 1121.89 1847.94 1121.70 c
1848.30 1121.50 1848.74 1121.41 1849.27 1121.41 c
1849.34 1121.41 1849.42 1121.41 1849.51 1121.42 c
1849.60 1121.43 1849.69 1121.45 1849.80 1121.47 c
1849.81 1122.56 l
h
1856.41 1124.16 m
1856.41 1128.12 l
1855.33 1128.12 l
1855.33 1124.20 l
1855.33 1123.58 1855.21 1123.11 1854.96 1122.80 c
1854.72 1122.50 1854.35 1122.34 1853.88 1122.34 c
1853.29 1122.34 1852.83 1122.53 1852.49 1122.90 c
1852.15 1123.27 1851.98 1123.78 1851.98 1124.42 c
1851.98 1128.12 l
1850.91 1128.12 l
1850.91 1121.56 l
1851.98 1121.56 l
1851.98 1122.58 l
1852.24 1122.18 1852.55 1121.89 1852.90 1121.70 c
1853.25 1121.50 1853.65 1121.41 1854.11 1121.41 c
1854.86 1121.41 1855.43 1121.64 1855.82 1122.10 c
1856.21 1122.57 1856.41 1123.25 1856.41 1124.16 c
h
1866.88 1120.81 m
1864.78 1121.95 l
1866.88 1123.09 l
1866.53 1123.67 l
1864.56 1122.48 l
1864.56 1124.69 l
1863.91 1124.69 l
1863.91 1122.48 l
1861.94 1123.67 l
1861.59 1123.09 l
1863.70 1121.95 l
1861.59 1120.81 l
1861.94 1120.23 l
1863.91 1121.42 l
1863.91 1119.22 l
1864.56 1119.22 l
1864.56 1121.42 l
1866.53 1120.23 l
1866.88 1120.81 l
h
1870.28 1119.38 m
1871.28 1119.38 l
1868.23 1129.23 l
1867.23 1129.23 l
1870.28 1119.38 l
h
f
newpath
1768.05 1132.97 m
1769.12 1132.97 l
1769.12 1142.09 l
1768.05 1142.09 l
1768.05 1132.97 l
h
1773.94 1136.28 m
1773.36 1136.28 1772.91 1136.51 1772.57 1136.96 c
1772.23 1137.41 1772.06 1138.03 1772.06 1138.81 c
1772.06 1139.60 1772.23 1140.22 1772.56 1140.67 c
1772.90 1141.12 1773.35 1141.34 1773.94 1141.34 c
1774.51 1141.34 1774.97 1141.12 1775.30 1140.66 c
1775.64 1140.21 1775.81 1139.59 1775.81 1138.81 c
1775.81 1138.04 1775.64 1137.43 1775.30 1136.97 c
1774.97 1136.51 1774.51 1136.28 1773.94 1136.28 c
h
1773.94 1135.38 m
1774.88 1135.38 1775.61 1135.68 1776.15 1136.29 c
1776.68 1136.90 1776.95 1137.74 1776.95 1138.81 c
1776.95 1139.89 1776.68 1140.73 1776.15 1141.34 c
1775.61 1141.96 1774.88 1142.27 1773.94 1142.27 c
1773.00 1142.27 1772.26 1141.96 1771.73 1141.34 c
1771.19 1140.73 1770.92 1139.89 1770.92 1138.81 c
1770.92 1137.74 1771.19 1136.90 1771.73 1136.29 c
1772.26 1135.68 1773.00 1135.38 1773.94 1135.38 c
h
1784.20 1138.12 m
1784.20 1142.09 l
1783.12 1142.09 l
1783.12 1138.17 l
1783.12 1137.55 1783.00 1137.08 1782.76 1136.77 c
1782.51 1136.47 1782.15 1136.31 1781.67 1136.31 c
1781.09 1136.31 1780.63 1136.50 1780.29 1136.87 c
1779.95 1137.24 1779.78 1137.74 1779.78 1138.39 c
1779.78 1142.09 l
1778.70 1142.09 l
1778.70 1135.53 l
1779.78 1135.53 l
1779.78 1136.55 l
1780.04 1136.15 1780.35 1135.86 1780.70 1135.66 c
1781.04 1135.47 1781.45 1135.38 1781.91 1135.38 c
1782.66 1135.38 1783.23 1135.61 1783.62 1136.07 c
1784.01 1136.53 1784.20 1137.22 1784.20 1138.12 c
h
1790.66 1138.73 m
1790.66 1137.95 1790.49 1137.35 1790.17 1136.92 c
1789.85 1136.49 1789.40 1136.28 1788.81 1136.28 c
1788.24 1136.28 1787.79 1136.49 1787.47 1136.92 c
1787.15 1137.35 1786.98 1137.95 1786.98 1138.73 c
1786.98 1139.52 1787.15 1140.12 1787.47 1140.55 c
1787.79 1140.97 1788.24 1141.19 1788.81 1141.19 c
1789.40 1141.19 1789.85 1140.97 1790.17 1140.55 c
1790.49 1140.12 1790.66 1139.52 1790.66 1138.73 c
h
1791.73 1141.28 m
1791.73 1142.40 1791.49 1143.23 1790.99 1143.77 c
1790.50 1144.32 1789.73 1144.59 1788.70 1144.59 c
1788.33 1144.59 1787.97 1144.57 1787.63 1144.51 c
1787.29 1144.45 1786.97 1144.36 1786.66 1144.25 c
1786.66 1143.20 l
1786.97 1143.37 1787.28 1143.49 1787.59 1143.58 c
1787.91 1143.66 1788.22 1143.70 1788.53 1143.70 c
1789.24 1143.70 1789.77 1143.52 1790.12 1143.15 c
1790.48 1142.78 1790.66 1142.22 1790.66 1141.47 c
1790.66 1140.94 l
1790.43 1141.32 1790.14 1141.61 1789.80 1141.80 c
1789.45 1142.00 1789.04 1142.09 1788.55 1142.09 c
1787.74 1142.09 1787.10 1141.79 1786.60 1141.17 c
1786.11 1140.56 1785.86 1139.74 1785.86 1138.73 c
1785.86 1137.72 1786.11 1136.91 1786.60 1136.30 c
1787.10 1135.68 1787.74 1135.38 1788.55 1135.38 c
1789.04 1135.38 1789.45 1135.47 1789.80 1135.66 c
1790.14 1135.86 1790.43 1136.15 1790.66 1136.53 c
1790.66 1135.53 l
1791.73 1135.53 l
1791.73 1141.28 l
h
1793.95 1135.53 m
1795.03 1135.53 l
1795.03 1142.22 l
1795.03 1143.05 1794.87 1143.66 1794.55 1144.03 c
1794.24 1144.41 1793.72 1144.59 1793.02 1144.59 c
1792.61 1144.59 l
1792.61 1143.67 l
1792.91 1143.67 l
1793.31 1143.67 1793.59 1143.58 1793.73 1143.39 c
1793.88 1143.20 1793.95 1142.81 1793.95 1142.22 c
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1853.41 1280.19 l
1852.30 1280.19 l
1851.46 1280.19 1850.89 1280.03 1850.57 1279.72 c
1850.25 1279.41 1850.09 1278.84 1850.09 1278.03 c
1850.09 1274.47 l
1849.31 1274.47 l
1849.31 1273.62 l
1850.09 1273.62 l
1850.09 1271.77 l
1851.19 1271.77 l
h
1860.28 1276.22 m
1860.28 1280.19 l
1859.20 1280.19 l
1859.20 1276.27 l
1859.20 1275.64 1859.08 1275.17 1858.84 1274.87 c
1858.59 1274.56 1858.23 1274.41 1857.75 1274.41 c
1857.17 1274.41 1856.71 1274.59 1856.37 1274.96 c
1856.03 1275.33 1855.86 1275.84 1855.86 1276.48 c
1855.86 1280.19 l
1854.78 1280.19 l
1854.78 1271.06 l
1855.86 1271.06 l
1855.86 1274.64 l
1856.12 1274.24 1856.42 1273.95 1856.77 1273.76 c
1857.12 1273.57 1857.53 1273.47 1857.98 1273.47 c
1858.73 1273.47 1859.30 1273.70 1859.70 1274.16 c
1860.09 1274.63 1860.28 1275.31 1860.28 1276.22 c
h
1866.22 1274.62 m
1866.09 1274.56 1865.96 1274.51 1865.82 1274.48 c
1865.68 1274.44 1865.52 1274.42 1865.34 1274.42 c
1864.74 1274.42 1864.27 1274.62 1863.95 1275.02 c
1863.62 1275.41 1863.45 1275.98 1863.45 1276.73 c
1863.45 1280.19 l
1862.38 1280.19 l
1862.38 1273.62 l
1863.45 1273.62 l
1863.45 1274.64 l
1863.68 1274.24 1863.98 1273.95 1864.34 1273.76 c
1864.71 1273.57 1865.15 1273.47 1865.67 1273.47 c
1865.74 1273.47 1865.83 1273.47 1865.91 1273.48 c
1866.00 1273.49 1866.10 1273.51 1866.20 1273.53 c
1866.22 1274.62 l
h
1869.89 1274.38 m
1869.32 1274.38 1868.86 1274.60 1868.52 1275.05 c
1868.18 1275.51 1868.02 1276.12 1868.02 1276.91 c
1868.02 1277.70 1868.18 1278.32 1868.52 1278.77 c
1868.85 1279.21 1869.31 1279.44 1869.89 1279.44 c
1870.46 1279.44 1870.92 1279.21 1871.26 1278.76 c
1871.60 1278.30 1871.77 1277.69 1871.77 1276.91 c
1871.77 1276.14 1871.60 1275.52 1871.26 1275.06 c
1870.92 1274.60 1870.46 1274.38 1869.89 1274.38 c
h
1869.89 1273.47 m
1870.83 1273.47 1871.57 1273.77 1872.10 1274.38 c
1872.64 1274.99 1872.91 1275.83 1872.91 1276.91 c
1872.91 1277.98 1872.64 1278.82 1872.10 1279.44 c
1871.57 1280.05 1870.83 1280.36 1869.89 1280.36 c
1868.95 1280.36 1868.22 1280.05 1867.68 1279.44 c
1867.14 1278.82 1866.88 1277.98 1866.88 1276.91 c
1866.88 1275.83 1867.14 1274.99 1867.68 1274.38 c
1868.22 1273.77 1868.95 1273.47 1869.89 1273.47 c
h
1874.06 1273.62 m
1875.14 1273.62 l
1876.50 1278.75 l
1877.83 1273.62 l
1879.11 1273.62 l
1880.45 1278.75 l
1881.80 1273.62 l
1882.88 1273.62 l
1881.16 1280.19 l
1879.89 1280.19 l
1878.47 1274.81 l
1877.06 1280.19 l
1875.78 1280.19 l
1874.06 1273.62 l
h
1887.09 1271.08 m
1886.57 1271.97 1886.18 1272.86 1885.93 1273.74 c
1885.67 1274.62 1885.55 1275.52 1885.55 1276.42 c
1885.55 1277.32 1885.67 1278.21 1885.93 1279.09 c
1886.18 1279.98 1886.57 1280.87 1887.09 1281.77 c
1886.16 1281.77 l
1885.57 1280.85 1885.14 1279.95 1884.84 1279.06 c
1884.55 1278.18 1884.41 1277.30 1884.41 1276.42 c
1884.41 1275.55 1884.55 1274.67 1884.84 1273.79 c
1885.14 1272.91 1885.57 1272.01 1886.16 1271.08 c
1887.09 1271.08 l
h
f
newpath
1772.86 1285.41 m
1774.05 1285.41 l
1774.05 1293.55 l
1774.05 1294.60 1773.85 1295.36 1773.45 1295.84 c
1773.04 1296.32 1772.40 1296.56 1771.52 1296.56 c
1771.06 1296.56 l
1771.06 1295.56 l
1771.44 1295.56 l
1771.96 1295.56 1772.33 1295.42 1772.54 1295.12 c
1772.75 1294.83 1772.86 1294.31 1772.86 1293.55 c
1772.86 1285.41 l
h
1776.39 1285.41 m
1777.98 1285.41 l
1781.88 1292.72 l
1781.88 1285.41 l
1783.02 1285.41 l
1783.02 1294.16 l
1781.42 1294.16 l
1777.55 1286.84 l
1777.55 1294.16 l
1776.39 1294.16 l
1776.39 1285.41 l
h
1785.38 1285.41 m
1786.56 1285.41 l
1786.56 1294.16 l
1785.38 1294.16 l
1785.38 1285.41 l
h
1788.91 1285.41 m
1794.44 1285.41 l
1794.44 1286.41 l
1790.09 1286.41 l
1790.09 1289.00 l
1794.27 1289.00 l
1794.27 1289.98 l
1790.09 1289.98 l
1790.09 1293.16 l
1794.55 1293.16 l
1794.55 1294.16 l
1788.91 1294.16 l
1788.91 1285.41 l
h
1801.92 1290.19 m
1801.92 1294.16 l
1800.84 1294.16 l
1800.84 1290.23 l
1800.84 1289.61 1800.72 1289.14 1800.48 1288.84 c
1800.23 1288.53 1799.87 1288.38 1799.39 1288.38 c
1798.81 1288.38 1798.35 1288.56 1798.01 1288.93 c
1797.67 1289.30 1797.50 1289.81 1797.50 1290.45 c
1797.50 1294.16 l
1796.42 1294.16 l
1796.42 1287.59 l
1797.50 1287.59 l
1797.50 1288.61 l
1797.76 1288.21 1798.07 1287.92 1798.41 1287.73 c
1798.76 1287.53 1799.17 1287.44 1799.62 1287.44 c
1800.38 1287.44 1800.95 1287.67 1801.34 1288.13 c
1801.73 1288.60 1801.92 1289.28 1801.92 1290.19 c
h
1803.28 1287.59 m
1804.42 1287.59 l
1806.47 1293.09 l
1808.53 1287.59 l
1809.67 1287.59 l
1807.20 1294.16 l
1805.73 1294.16 l
1803.28 1287.59 l
h
1819.48 1286.84 m
1817.39 1287.98 l
1819.48 1289.12 l
1819.14 1289.70 l
1817.17 1288.52 l
1817.17 1290.72 l
1816.52 1290.72 l
1816.52 1288.52 l
1814.55 1289.70 l
1814.20 1289.12 l
1816.31 1287.98 l
1814.20 1286.84 l
1814.55 1286.27 l
1816.52 1287.45 l
1816.52 1285.25 l
1817.17 1285.25 l
1817.17 1287.45 l
1819.14 1286.27 l
1819.48 1286.84 l
h
1826.59 1290.61 m
1826.59 1291.12 l
1821.62 1291.12 l
1821.68 1291.88 1821.90 1292.44 1822.30 1292.83 c
1822.71 1293.21 1823.26 1293.41 1823.97 1293.41 c
1824.39 1293.41 1824.79 1293.36 1825.18 1293.26 c
1825.57 1293.16 1825.96 1293.01 1826.34 1292.80 c
1826.34 1293.83 l
1825.95 1293.98 1825.55 1294.11 1825.14 1294.20 c
1824.73 1294.28 1824.32 1294.33 1823.91 1294.33 c
1822.86 1294.33 1822.04 1294.02 1821.42 1293.41 c
1820.81 1292.80 1820.50 1291.98 1820.50 1290.94 c
1820.50 1289.86 1820.79 1289.01 1821.38 1288.38 c
1821.96 1287.75 1822.74 1287.44 1823.72 1287.44 c
1824.60 1287.44 1825.30 1287.72 1825.82 1288.29 c
1826.34 1288.86 1826.59 1289.63 1826.59 1290.61 c
h
1825.52 1290.28 m
1825.51 1289.70 1825.34 1289.23 1825.02 1288.88 c
1824.69 1288.52 1824.27 1288.34 1823.73 1288.34 c
1823.13 1288.34 1822.65 1288.52 1822.29 1288.86 c
1821.93 1289.20 1821.72 1289.68 1821.67 1290.30 c
1825.52 1290.28 l
h
1833.83 1290.19 m
1833.83 1294.16 l
1832.75 1294.16 l
1832.75 1290.23 l
1832.75 1289.61 1832.63 1289.14 1832.38 1288.84 c
1832.14 1288.53 1831.78 1288.38 1831.30 1288.38 c
1830.71 1288.38 1830.25 1288.56 1829.91 1288.93 c
1829.58 1289.30 1829.41 1289.81 1829.41 1290.45 c
1829.41 1294.16 l
1828.33 1294.16 l
1828.33 1287.59 l
1829.41 1287.59 l
1829.41 1288.61 l
1829.67 1288.21 1829.97 1287.92 1830.32 1287.73 c
1830.67 1287.53 1831.07 1287.44 1831.53 1287.44 c
1832.28 1287.44 1832.85 1287.67 1833.24 1288.13 c
1833.63 1288.60 1833.83 1289.28 1833.83 1290.19 c
h
1835.19 1287.59 m
1836.33 1287.59 l
1838.38 1293.09 l
1840.44 1287.59 l
1841.58 1287.59 l
1839.11 1294.16 l
1837.64 1294.16 l
1835.19 1287.59 l
h
1843.34 1292.67 m
1844.58 1292.67 l
1844.58 1293.67 l
1843.62 1295.55 l
1842.86 1295.55 l
1843.34 1293.67 l
1843.34 1292.67 l
h
1855.42 1287.84 m
1855.42 1288.86 l
1855.11 1288.68 1854.80 1288.55 1854.50 1288.47 c
1854.20 1288.39 1853.89 1288.34 1853.58 1288.34 c
1852.87 1288.34 1852.32 1288.57 1851.94 1289.01 c
1851.55 1289.45 1851.36 1290.07 1851.36 1290.88 c
1851.36 1291.68 1851.55 1292.30 1851.94 1292.74 c
1852.32 1293.18 1852.87 1293.41 1853.58 1293.41 c
1853.89 1293.41 1854.20 1293.36 1854.50 1293.28 c
1854.80 1293.20 1855.11 1293.07 1855.42 1292.91 c
1855.42 1293.91 l
1855.12 1294.04 1854.81 1294.15 1854.48 1294.22 c
1854.16 1294.29 1853.82 1294.33 1853.45 1294.33 c
1852.46 1294.33 1851.68 1294.02 1851.09 1293.40 c
1850.51 1292.78 1850.22 1291.94 1850.22 1290.88 c
1850.22 1289.81 1850.51 1288.97 1851.10 1288.36 c
1851.69 1287.74 1852.50 1287.44 1853.53 1287.44 c
1853.85 1287.44 1854.17 1287.47 1854.49 1287.54 c
1854.81 1287.61 1855.12 1287.71 1855.42 1287.84 c
h
1862.75 1290.19 m
1862.75 1294.16 l
1861.67 1294.16 l
1861.67 1290.23 l
1861.67 1289.61 1861.55 1289.14 1861.30 1288.84 c
1861.06 1288.53 1860.70 1288.38 1860.22 1288.38 c
1859.64 1288.38 1859.17 1288.56 1858.84 1288.93 c
1858.50 1289.30 1858.33 1289.81 1858.33 1290.45 c
1858.33 1294.16 l
1857.25 1294.16 l
1857.25 1285.03 l
1858.33 1285.03 l
1858.33 1288.61 l
1858.59 1288.21 1858.89 1287.92 1859.24 1287.73 c
1859.59 1287.53 1859.99 1287.44 1860.45 1287.44 c
1861.20 1287.44 1861.77 1287.67 1862.16 1288.13 c
1862.55 1288.60 1862.75 1289.28 1862.75 1290.19 c
h
1867.88 1290.86 m
1867.01 1290.86 1866.41 1290.96 1866.07 1291.16 c
1865.73 1291.35 1865.56 1291.69 1865.56 1292.17 c
1865.56 1292.56 1865.69 1292.86 1865.95 1293.09 c
1866.20 1293.31 1866.54 1293.42 1866.97 1293.42 c
1867.57 1293.42 1868.05 1293.21 1868.41 1292.79 c
1868.77 1292.37 1868.95 1291.80 1868.95 1291.09 c
1868.95 1290.86 l
1867.88 1290.86 l
h
1870.03 1290.41 m
1870.03 1294.16 l
1868.95 1294.16 l
1868.95 1293.16 l
1868.70 1293.55 1868.40 1293.85 1868.03 1294.04 c
1867.67 1294.23 1867.22 1294.33 1866.69 1294.33 c
1866.01 1294.33 1865.47 1294.14 1865.08 1293.76 c
1864.68 1293.38 1864.48 1292.88 1864.48 1292.25 c
1864.48 1291.51 1864.73 1290.95 1865.23 1290.58 c
1865.72 1290.20 1866.46 1290.02 1867.44 1290.02 c
1868.95 1290.02 l
1868.95 1289.91 l
1868.95 1289.41 1868.79 1289.02 1868.46 1288.75 c
1868.13 1288.48 1867.68 1288.34 1867.09 1288.34 c
1866.72 1288.34 1866.35 1288.39 1865.99 1288.48 c
1865.63 1288.58 1865.29 1288.71 1864.97 1288.89 c
1864.97 1287.89 l
1865.36 1287.73 1865.75 1287.62 1866.12 1287.55 c
1866.49 1287.47 1866.85 1287.44 1867.20 1287.44 c
1868.15 1287.44 1868.86 1287.68 1869.33 1288.17 c
1869.80 1288.66 1870.03 1289.41 1870.03 1290.41 c
h
1876.06 1288.59 m
1875.94 1288.53 1875.80 1288.48 1875.66 1288.45 c
1875.52 1288.41 1875.36 1288.39 1875.19 1288.39 c
1874.58 1288.39 1874.12 1288.59 1873.79 1288.98 c
1873.46 1289.38 1873.30 1289.95 1873.30 1290.70 c
1873.30 1294.16 l
1872.22 1294.16 l
1872.22 1287.59 l
1873.30 1287.59 l
1873.30 1288.61 l
1873.53 1288.21 1873.82 1287.92 1874.19 1287.73 c
1874.55 1287.53 1874.99 1287.44 1875.52 1287.44 c
1875.59 1287.44 1875.67 1287.44 1875.76 1287.45 c
1875.85 1287.46 1875.94 1287.48 1876.05 1287.50 c
1876.06 1288.59 l
h
1885.52 1286.84 m
1883.42 1287.98 l
1885.52 1289.12 l
1885.17 1289.70 l
1883.20 1288.52 l
1883.20 1290.72 l
1882.55 1290.72 l
1882.55 1288.52 l
1880.58 1289.70 l
1880.23 1289.12 l
1882.34 1287.98 l
1880.23 1286.84 l
1880.58 1286.27 l
1882.55 1287.45 l
1882.55 1285.25 l
1883.20 1285.25 l
1883.20 1287.45 l
1885.17 1286.27 l
1885.52 1286.84 l
h
1892.11 1288.86 m
1892.38 1288.37 1892.70 1288.01 1893.08 1287.78 c
1893.45 1287.55 1893.90 1287.44 1894.41 1287.44 c
1895.09 1287.44 1895.62 1287.68 1895.99 1288.16 c
1896.36 1288.64 1896.55 1289.31 1896.55 1290.19 c
1896.55 1294.16 l
1895.47 1294.16 l
1895.47 1290.23 l
1895.47 1289.60 1895.36 1289.13 1895.13 1288.83 c
1894.91 1288.53 1894.57 1288.38 1894.11 1288.38 c
1893.55 1288.38 1893.10 1288.56 1892.78 1288.93 c
1892.46 1289.30 1892.30 1289.81 1892.30 1290.45 c
1892.30 1294.16 l
1891.22 1294.16 l
1891.22 1290.23 l
1891.22 1289.60 1891.11 1289.13 1890.88 1288.83 c
1890.66 1288.53 1890.31 1288.38 1889.84 1288.38 c
1889.29 1288.38 1888.85 1288.56 1888.53 1288.93 c
1888.21 1289.30 1888.05 1289.81 1888.05 1290.45 c
1888.05 1294.16 l
1886.97 1294.16 l
1886.97 1287.59 l
1888.05 1287.59 l
1888.05 1288.61 l
1888.30 1288.21 1888.59 1287.92 1888.94 1287.73 c
1889.28 1287.53 1889.69 1287.44 1890.16 1287.44 c
1890.64 1287.44 1891.04 1287.56 1891.38 1287.80 c
1891.71 1288.04 1891.95 1288.39 1892.11 1288.86 c
h
1904.31 1290.61 m
1904.31 1291.12 l
1899.34 1291.12 l
1899.40 1291.88 1899.62 1292.44 1900.02 1292.83 c
1900.42 1293.21 1900.98 1293.41 1901.69 1293.41 c
1902.10 1293.41 1902.51 1293.36 1902.90 1293.26 c
1903.29 1293.16 1903.68 1293.01 1904.06 1292.80 c
1904.06 1293.83 l
1903.67 1293.98 1903.27 1294.11 1902.86 1294.20 c
1902.45 1294.28 1902.04 1294.33 1901.62 1294.33 c
1900.58 1294.33 1899.76 1294.02 1899.14 1293.41 c
1898.53 1292.80 1898.22 1291.98 1898.22 1290.94 c
1898.22 1289.86 1898.51 1289.01 1899.09 1288.38 c
1899.68 1287.75 1900.46 1287.44 1901.44 1287.44 c
1902.32 1287.44 1903.02 1287.72 1903.54 1288.29 c
1904.05 1288.86 1904.31 1289.63 1904.31 1290.61 c
h
1903.23 1290.28 m
1903.22 1289.70 1903.06 1289.23 1902.73 1288.88 c
1902.41 1288.52 1901.98 1288.34 1901.45 1288.34 c
1900.85 1288.34 1900.37 1288.52 1900.01 1288.86 c
1899.65 1289.20 1899.44 1289.68 1899.39 1290.30 c
1903.23 1290.28 l
h
1910.25 1287.78 m
1910.25 1288.81 l
1909.95 1288.66 1909.63 1288.54 1909.30 1288.46 c
1908.98 1288.38 1908.64 1288.34 1908.28 1288.34 c
1907.75 1288.34 1907.35 1288.42 1907.08 1288.59 c
1906.81 1288.75 1906.67 1288.99 1906.67 1289.33 c
1906.67 1289.58 1906.77 1289.77 1906.96 1289.91 c
1907.15 1290.05 1907.54 1290.19 1908.12 1290.31 c
1908.48 1290.41 l
1909.26 1290.56 1909.80 1290.79 1910.12 1291.09 c
1910.45 1291.40 1910.61 1291.81 1910.61 1292.34 c
1910.61 1292.96 1910.37 1293.44 1909.88 1293.80 c
1909.40 1294.15 1908.73 1294.33 1907.89 1294.33 c
1907.54 1294.33 1907.17 1294.29 1906.79 1294.23 c
1906.41 1294.16 1906.01 1294.06 1905.59 1293.92 c
1905.59 1292.80 l
1905.99 1293.01 1906.38 1293.16 1906.77 1293.27 c
1907.15 1293.37 1907.54 1293.42 1907.92 1293.42 c
1908.42 1293.42 1908.81 1293.34 1909.09 1293.16 c
1909.36 1292.99 1909.50 1292.74 1909.50 1292.42 c
1909.50 1292.13 1909.40 1291.91 1909.20 1291.75 c
1909.01 1291.59 1908.57 1291.44 1907.91 1291.30 c
1907.53 1291.22 l
1906.86 1291.07 1906.38 1290.85 1906.09 1290.56 c
1905.79 1290.27 1905.64 1289.88 1905.64 1289.38 c
1905.64 1288.75 1905.86 1288.27 1906.30 1287.94 c
1906.73 1287.60 1907.35 1287.44 1908.16 1287.44 c
1908.55 1287.44 1908.93 1287.47 1909.28 1287.52 c
1909.64 1287.58 1909.96 1287.67 1910.25 1287.78 c
h
1916.50 1287.78 m
1916.50 1288.81 l
1916.20 1288.66 1915.88 1288.54 1915.55 1288.46 c
1915.23 1288.38 1914.89 1288.34 1914.53 1288.34 c
1914.00 1288.34 1913.60 1288.42 1913.33 1288.59 c
1913.06 1288.75 1912.92 1288.99 1912.92 1289.33 c
1912.92 1289.58 1913.02 1289.77 1913.21 1289.91 c
1913.40 1290.05 1913.79 1290.19 1914.38 1290.31 c
1914.73 1290.41 l
1915.51 1290.56 1916.05 1290.79 1916.38 1291.09 c
1916.70 1291.40 1916.86 1291.81 1916.86 1292.34 c
1916.86 1292.96 1916.62 1293.44 1916.13 1293.80 c
1915.65 1294.15 1914.98 1294.33 1914.14 1294.33 c
1913.79 1294.33 1913.42 1294.29 1913.04 1294.23 c
1912.66 1294.16 1912.26 1294.06 1911.84 1293.92 c
1911.84 1292.80 l
1912.24 1293.01 1912.63 1293.16 1913.02 1293.27 c
1913.40 1293.37 1913.79 1293.42 1914.17 1293.42 c
1914.67 1293.42 1915.06 1293.34 1915.34 1293.16 c
1915.61 1292.99 1915.75 1292.74 1915.75 1292.42 c
1915.75 1292.13 1915.65 1291.91 1915.45 1291.75 c
1915.26 1291.59 1914.82 1291.44 1914.16 1291.30 c
1913.78 1291.22 l
1913.11 1291.07 1912.63 1290.85 1912.34 1290.56 c
1912.04 1290.27 1911.89 1289.88 1911.89 1289.38 c
1911.89 1288.75 1912.11 1288.27 1912.55 1287.94 c
1912.98 1287.60 1913.60 1287.44 1914.41 1287.44 c
1914.80 1287.44 1915.18 1287.47 1915.53 1287.52 c
1915.89 1287.58 1916.21 1287.67 1916.50 1287.78 c
h
1921.55 1290.86 m
1920.68 1290.86 1920.08 1290.96 1919.74 1291.16 c
1919.40 1291.35 1919.23 1291.69 1919.23 1292.17 c
1919.23 1292.56 1919.36 1292.86 1919.62 1293.09 c
1919.87 1293.31 1920.21 1293.42 1920.64 1293.42 c
1921.24 1293.42 1921.73 1293.21 1922.09 1292.79 c
1922.45 1292.37 1922.62 1291.80 1922.62 1291.09 c
1922.62 1290.86 l
1921.55 1290.86 l
h
1923.70 1290.41 m
1923.70 1294.16 l
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1129.59 1302.89 1129.34 1303.72 1128.84 1304.36 c
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1126.41 1305.31 1126.00 1305.22 1125.66 1305.02 c
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h
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[ 1.00000 0.00000 0.00000 1.00000 0.00000 0.00000 ] defaultmatrix matrix concatmatrix setmatrix
cliprestore
end end restore showpage
%%Trailer
%%EOF
libglpk-java-1.12.0/doc/index.sty 0000644 0001750 0001750 00000000412 12103016342 013461 0000000 0000000 % sty.file for mkidx32.exe - redefines:
quote '+'
headings_flag 1
heading_prefix "{\\bf "
heading_suffix "}\\nopagebreak%\n \\indexspace\\nopagebreak%"
delim_0 "\\dotfill "
delim_1 "\\dotfill "
delim_2 "\\dotfill "
delim_r "~--~"
suffix_2p "\\,f."
suffix_3p "\\,ff." libglpk-java-1.12.0/doc/swimlanes.graphml 0000644 0001750 0001750 00000150520 12103016342 015175 0000000 0000000
GLPK for Java
Application Class
GLPK
GLPKJNI
glpk_java.so / glpk_java_4_47.dll
glpk.so / glpk_4_47.dll
ListenerClass
GLPKCallback
Start
classLoader.loadClass("GLPKJNI")
Windows:
System.loadLibrary("glpk_4_47_java");
Linux:
System.loadLibrary("glpk_java");
GLPK.glp_set_prob_name(
lp, "myProblem");
GLPKJNI.glp_set_prob_name(
glp_prob.getCPtr(P), P, name);
glp_set_prob_name(
long jarg1, glp_prob jarg1_, String jarg2)
glp_set_prob_name(
arg1,(char const *)arg2);
glp_set_prob_name(
arg1,(char const *)arg2);
Intialization
dlopen("libglpk")
Intialization
new ListenerClass
Constructor
listeners.add(listener);
GLPKCallback.addListener()
GLPK.glp_intopt(
glp_prob P, glp_iocp parm)
GLPKJNI.glp_intopt(
glp_prob.getCPtr(P), P,
glp_iocp.getCPtr(parm), parm);
glp_intopt(
arg1,(glp_iocp const *)arg2);
glp_intopt(
arg1,(glp_iocp const *)arg2);
glp_intopt(
arg1,(glp_iocp const *)arg2);
void glp_java_cb(...) {
CallStaticVoidMethod(...)
}
listener.callback(tree);
public void callback(glp_tree tree) {
}
try {
} catch (GlpkException ex) {
}
xerrror()
void glp_java_error_hook(void *in) {
glp_java_error_occured = 1;
/* free GLPK memory */
glp_free_env();
/* safely return */
longjmp(*((jmp_buf*)in), 1);
}
glp_free_env()
void glp_java_throw(
JNIEnv *env, char *message) {
}
End
...
...
GlpkException
...
libglpk-java-1.12.0/doc/Makefile.am 0000644 0001750 0001750 00000001343 13040675734 013672 0000000 0000000 EXTRA_DIST = \
glpk-java.tex \
index.sty \
libglpk-java.3 \
mybib.bib \
swimlanes.eps \
swimlanes.graphml \
glpk-java.pdf
all:
gzip -c ${srcdir}/libglpk-java.3 > libglpk-java.3.gz
clean-local:
rm -f *.aux
rm -f *.bbl
rm -f *.blg
rm -f *.gz
rm -f *.idx
rm -f *.ilg
rm -f *.ind
rm -f *.log
rm -f *.out
rm -f *.toc
rm -f *~
documentation:
epstopdf swimlanes.eps
pdflatex glpk-java.tex
bibtex glpk-java
pdflatex glpk-java.tex
makeindex glpk-java.idx
pdflatex glpk-java.tex
install:
mkdir -p -m 755 $(DESTDIR)${docdir};true
install -m 644 glpk-java.pdf $(DESTDIR)${docdir}/glpk-java.pdf
mkdir -p -m 755 $(DESTDIR)${mandir}/man3/;true
install -m 644 libglpk-java.3.gz $(DESTDIR)${mandir}/man3/libglpk-java.3.gz
check:
libglpk-java-1.12.0/doc/mybib.bib 0000644 0001750 0001750 00000001401 12103016342 013370 0000000 0000000 @manual{GLPK,
year = 2010,
author = {Makhorin, Andrew},
organization = {GNU Software Foundation},
title = {GNU Linear Programming Kit},
url = {http://www.gnu.org/software/glpk/glpk.html}
}
@manual{GPL,
year = 2007,
organization = {Free Software Foundation, Inc.},
title = {GNU General Public License},
url = {http://www.gnu.org/licenses/gpl.html},
}
@manual{SWIG,
year = 2010,
organization = {SWIG.org},
title = {Simplified Wrapper and Interface Generator},
url = {http://www.swig.org/}
}
@manual{JNI,
year = 2004,
organization = {Sun Microsystems, Inc.},
title= {Java Native Interface Specification v1.5},
url = {http://java.sun.com/j2se/1.5/docs/guide/jni/}
} libglpk-java-1.12.0/doc/libglpk-java.3 0000644 0001750 0001750 00000005327 13241543655 014272 0000000 0000000 .TH libglpk-java 3 "February 16th, 2018" "version 1.12.0" "libglpk-java overview"
.SH NAME
libglpk-java \- GNU Linear Programming Kit Java Binding
.SH DESCRIPTION
The GNU Linear Programming Kit (GLPK) package supplies a solver for
large scale linear programming (LP) and mixed integer programming (MIP).
The GLPK project is hosted at http://www.gnu.org/software/glpk.
.PP
It has two mailing lists:
.nf
- help-glpk@gnu.org and
- bug-glpk@gnu.org.
.fi
.PP
To subscribe to one of these lists, please, send an empty mail with a
Subject: header line of just "subscribe" to the list.
.PP
GLPK provides a library written in C and a standalone solver.
The source code provided at ftp://gnu.ftp.org/gnu/glpk/ contains the
documentation of the library in file doc/glpk.pdf.
.PP
The Java platform provides the Java Native Interface (JNI) to integrate
non-Java language libraries into Java applications.
.PP
Project GLPK for Java delivers a Java Binding for GLPK. It is hosted at
http://glpk-java.sourceforge.net/.
.PP
To report problems and suggestions concerning GLPK for Java, please, send
an email to the author at xypron.glpk@gmx.de.
.SH ARCHITECTURE
A GLPK for Java application will consist of the following
.nf
- the GLPK library
- the GLPK for Java JNI library
- the GLPK for Java class library
- the application code.
.fi
.SH GLPK LIBRARY
The GLPK library can be compiled from source code. Follow the instructions
in file INSTALL provided in the source distribution. Precompiled
packages are available in many Linux distributions.
.PP
The usual installation path for the library is /usr/local/lib/libglpk.so.
The library has to be in the search path for binaries.
.SH GLPK FOR JAVA JNI LIBRARY
The GLPK for Java JNI library can be compiled from source code. Follow
the instructions in file INSTALL provided in the source distribution.
.PP
The usual installation path for the library is
/usr/local/lib/jni/libglpk-java.so.
The library has to be in the search path for binaries. Specify the
library path upon invocation of the application, e.g.
.nf
java -Djava.library.path=/usr/local/lib/jni
.fi
.SH GLPK FOR JAVA CLASS LIBRARY
The source code to compile the GLPK for Java class library is provided at
http://glpk-java.sourceforge.net.
.PP
The GLPK for Java class library can be compiled from source code. Follow
the instructions in file INSTALL provided in the source distribution.
The usual installation path for the library is
/usr/local/share/java/glpk-java.jar.
.PP
The library has to be in the CLASSPATH. Specify the classpath upon
invocation of the application, e.g.
.nf
java -classpath /usr/local/share/java/glpk-java.jar;.
.fi
.SH SEE ALSO
Further documentation and examples can be found in the documentation
path, which defaults to /usr/local/share/doc/libglpk-java.
libglpk-java-1.12.0/doc/glpk-java.pdf 0000644 0001750 0001750 00001413054 13241544171 014205 0000000 0000000 %PDF-1.5
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