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ppl_assign_Constraint_System_const_iterator_from_Constraint_System_const_iterator ppl_Constraint_System_end ppl_Constraint_System_const_iterator_dereference ppl_Constraint_System_const_iterator_equal_test ppl_Generator_space_dimension ppl_Generator_System_space_dimension ppl_Generator_System_empty ppl_assign_Generator_System_const_iterator_from_Generator_System_const_iterator ppl_Generator_System_end ppl_Generator_System_const_iterator_dereference ppl_Generator_System_const_iterator_equal_test ppl_Congruence_space_dimension ppl_Congruence_System_space_dimension ppl_assign_Congruence_System_const_iterator_from_Congruence_System_const_iterator ppl_Congruence_System_end ppl_Congruence_System_const_iterator_dereference ppl_Congruence_System_const_iterator_equal_test ppl_Grid_Generator_space_dimension ppl_Grid_Generator_System_space_dimension ppl_Grid_Generator_System_empty ppl_assign_Grid_Generator_System_const_iterator_from_Grid_Generator_System_const_iterator ppl_Grid_Generator_System_end ppl_Grid_Generator_System_const_iterator_dereference ppl_Grid_Generator_System_const_iterator_equal_test ppl_MIP_Problem_space_dimension ppl_MIP_Problem_number_of_integer_space_dimensions ppl_MIP_Problem_number_of_constraints ppl_MIP_Problem_objective_function ppl_MIP_Problem_optimization_mode ppl_MIP_Problem_set_optimization_mode PPL_OPTIMIZATION_MODE_MINIMIZATION ppl_MIP_Problem_get_control_parameter ppl_MIP_Problem_set_control_parameter ppl_io_set_variable_output_function _ZN23Parma_Polyhedra_Library10Interfaces1C26c_variable_output_functionE ppl_io_get_variable_output_function _ZN23Parma_Polyhedra_Library9ThrowableD0Ev _ZdlPv _ZNSt8_Rb_treeIjjSt9_IdentityIjESt4lessIjESaIjEE8_M_eraseEPSt13_Rb_tree_nodeIjE ppl_delete_Grid_Generator_System_const_iterator ppl_delete_Congruence_System_const_iterator ppl_delete_Generator_System_const_iterator ppl_delete_Constraint_System_const_iterator _Unwind_Resume ppl_io_asprint_variable strdup __cxa_begin_catch __cxa_end_catch __gxx_personality_v0 _ZNSs12_S_constructIPcEES0_T_S1_RKSaIcESt20forward_iterator_tag _ZNSs4_Rep9_S_createEjjRKSaIcE memcpy _ZNSs4_Rep20_S_empty_rep_storageE _ZSt19__throw_logic_errorPKc ppl_io_fprint_variable fputs ppl_io_print_variable ppl_MIP_Problem_OK _ZNK23Parma_Polyhedra_Library11MIP_Problem2OKEv ppl_MIP_Problem_optimizing_point _ZNK23Parma_Polyhedra_Library11MIP_Problem16optimizing_pointEv ppl_MIP_Problem_optimal_value _ZNK23Parma_Polyhedra_Library11MIP_Problem27evaluate_objective_functionERKNS_9GeneratorER10__gmp_exprIA1_12__mpz_structS6_ES8_ ppl_MIP_Problem_evaluate_objective_function ppl_MIP_Problem_feasible_point _ZNK23Parma_Polyhedra_Library11MIP_Problem14feasible_pointEv ppl_MIP_Problem_solve _ZNK23Parma_Polyhedra_Library11MIP_Problem5solveEv ppl_MIP_Problem_is_satisfiable _ZNK23Parma_Polyhedra_Library11MIP_Problem14is_satisfiableEv ppl_MIP_Problem_set_objective_function _ZN23Parma_Polyhedra_Library11MIP_Problem22set_objective_functionERKNS_17Linear_ExpressionE ppl_MIP_Problem_add_constraints _ZN23Parma_Polyhedra_Library11MIP_Problem15add_constraintsERKNS_17Constraint_SystemE ppl_MIP_Problem_add_constraint _ZN23Parma_Polyhedra_Library11MIP_Problem14add_constraintERKNS_10ConstraintE _ZNSt8_Rb_treeIjjSt9_IdentityIjESt4lessIjESaIjEE10_M_insert_EPKSt18_Rb_tree_node_baseS8_RKj _Znwj _ZSt29_Rb_tree_insert_and_rebalancebPSt18_Rb_tree_node_baseS0_RS_ _ZNSt8_Rb_treeIjjSt9_IdentityIjESt4lessIjESaIjEE7_M_copyEPKSt13_Rb_tree_nodeIjEPS7_ __cxa_rethrow ppl_new_Grid_Generator_System_const_iterator_from_Grid_Generator_System_const_iterator ppl_new_Grid_Generator_System_const_iterator ppl_new_Congruence_System_const_iterator_from_Congruence_System_const_iterator ppl_new_Congruence_System_const_iterator ppl_new_Generator_System_const_iterator_from_Generator_System_const_iterator ppl_new_Generator_System_const_iterator ppl_new_Generator_System ppl_new_Constraint_System_const_iterator_from_Constraint_System_const_iterator ppl_new_Constraint_System_const_iterator ppl_new_Constraint_System ppl_MIP_Problem_add_space_dimensions_and_embed _ZN23Parma_Polyhedra_Library11MIP_Problem30add_space_dimensions_and_embedEj ppl_new_MIP_Problem_from_space_dimension _ZN23Parma_Polyhedra_Library11MIP_ProblemC1Ej _ZN23Parma_Polyhedra_Library16Row_Impl_HandlerD2Ev _ZN23Parma_Polyhedra_Library16Row_Impl_Handler4Impl6shrinkEj ppl_delete_Coefficient __gmpz_clear ppl_MIP_Problem_constraint_at_index __assert_fail ppl_MIP_Problem_integer_space_dimensions _ZSt18_Rb_tree_incrementPKSt18_Rb_tree_node_base ppl_new_Congruence_zero_dim_integrality _ZN23Parma_Polyhedra_Library10Congruence22zero_dim_integrality_pE _ZN23Parma_Polyhedra_Library16Row_Impl_Handler4Impl27copy_construct_coefficientsERKS1_ ppl_new_MIP_Problem _ZN23Parma_Polyhedra_Library11MIP_ProblemC1EjRKNS_17Constraint_SystemERKNS_17Linear_ExpressionENS_17Optimization_ModeE ppl_Grid_Generator_System_const_iterator_increment _ZN23Parma_Polyhedra_Library16Generator_System14const_iterator12skip_forwardEv ppl_Generator_System_const_iterator_increment ppl_Grid_Generator_System_begin ppl_Generator_System_begin ppl_Grid_Generator_System_OK _ZNK23Parma_Polyhedra_Library21Grid_Generator_System2OKEv ppl_Grid_Generator_System_insert_Grid_Generator _ZN23Parma_Polyhedra_Library21Grid_Generator_System6insertERKNS_14Grid_GeneratorE ppl_Grid_Generator_OK _ZNK23Parma_Polyhedra_Library14Grid_Generator2OKEv ppl_Congruence_modulus __gmpz_set ppl_Congruence_inhomogeneous_term ppl_Constraint_inhomogeneous_term ppl_Linear_Expression_inhomogeneous_term ppl_assign_Coefficient_from_Coefficient ppl_assign_Coefficient_from_mpz_t ppl_Coefficient_to_mpz_t _ZNSt12length_errorD1Ev _ZTVSt12length_error _ZNSt11logic_errorD2Ev _ZNSt12length_errorD0Ev _ZNSt16invalid_argumentD1Ev _ZTVSt16invalid_argument _ZNSt16invalid_argumentD0Ev ppl_Congruence_System_const_iterator_increment 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_ZN23Parma_Polyhedra_Library12IO_OperatorslsERSoRKNS_17Linear_ExpressionE ppl_io_fprint_Coefficient ppl_io_print_Constraint_System _ZN23Parma_Polyhedra_Library12IO_OperatorslsERSoRKNS_17Constraint_SystemE ppl_io_fprint_Constraint _ZN23Parma_Polyhedra_Library12IO_OperatorslsERSoRKNS_10ConstraintE ppl_io_print_Constraint ppl_io_fprint_Linear_Expression ppl_io_print_Generator_System ppl_Generator_ascii_dump _ZNK23Parma_Polyhedra_Library10Linear_Row10ascii_dumpERSo ppl_Constraint_ascii_dump ppl_Linear_Expression_ascii_dump ppl_io_fprint_Generator _ZN23Parma_Polyhedra_Library12IO_OperatorslsERSoRKNS_9GeneratorE ppl_io_print_Generator ppl_Constraint_System_ascii_dump _ZNK23Parma_Polyhedra_Library17Constraint_System10ascii_dumpERSo ppl_io_fprint_Constraint_System ppl_io_fprint_MIP_Problem _ZN23Parma_Polyhedra_Library12IO_OperatorslsERSoRKNS_11MIP_ProblemE ppl_io_print_MIP_Problem ppl_Grid_Generator_System_ascii_dump _ZNK23Parma_Polyhedra_Library21Grid_Generator_System10ascii_dumpERSo 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_ZNSt15basic_streambufIcSt11char_traitsIcEE7seekposESt4fposI11__mbstate_tESt13_Ios_Openmode _ZN23Parma_Polyhedra_Library11c_streambuf4syncEv _ZNSt15basic_streambufIcSt11char_traitsIcEE9showmanycEv _ZN23Parma_Polyhedra_Library11c_streambuf6xsgetnEPci _ZN23Parma_Polyhedra_Library11c_streambuf9underflowEv _ZN23Parma_Polyhedra_Library11c_streambuf5uflowEv _ZN23Parma_Polyhedra_Library11c_streambuf9pbackfailEi _ZN23Parma_Polyhedra_Library11c_streambuf6xsputnEPKci _ZN23Parma_Polyhedra_Library11c_streambuf8overflowEi _ZTSN23Parma_Polyhedra_Library9ThrowableE _ZTVN10__cxxabiv117__class_type_infoE _ZTSN23Parma_Polyhedra_Library11c_streambufE _ZTVN10__cxxabiv120__si_class_type_infoE _ZTISt15basic_streambufIcSt11char_traitsIcEE _ZTSSt12length_error _ZTISt11logic_error _ZNKSt11logic_error4whatEv _ZTSSt16invalid_argument _ZTISt12domain_error _ZTSSt12domain_error _ZTISt14overflow_error _ZTSSt14overflow_error pthread_cancel _ZTISt9bad_alloc _ZTISt9exception ppl_Polyhedron_space_dimension _ZNSt11_Deque_baseIbSaIbEED2Ev _ZNSt6vectorIjSaIjEED1Ev ppl_Polyhedron_poly_hull_assign_and_minimize _ZN23Parma_Polyhedra_Library10Polyhedron29poly_hull_assign_and_minimizeERKS0_ ppl_Polyhedron_intersection_assign_and_minimize _ZN23Parma_Polyhedra_Library10Polyhedron32intersection_assign_and_minimizeERKS0_ ppl_Polyhedron_add_generators_and_minimize _ZN23Parma_Polyhedra_Library10Polyhedron27add_generators_and_minimizeERKNS_16Generator_SystemE ppl_Polyhedron_add_recycled_congruences _ZN23Parma_Polyhedra_Library10Polyhedron15add_congruencesERKNS_17Congruence_SystemE ppl_Polyhedron_add_congruences ppl_Polyhedron_add_congruences_and_minimize _ZNK23Parma_Polyhedra_Library10Polyhedron8minimizeEv ppl_Polyhedron_is_empty ppl_Polyhedron_add_constraints_and_minimize _ZN23Parma_Polyhedra_Library10Polyhedron28add_constraints_and_minimizeERKNS_17Constraint_SystemE ppl_Polyhedron_add_generator_and_minimize _ZN23Parma_Polyhedra_Library10Polyhedron26add_generator_and_minimizeERKNS_9GeneratorE 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_ZZN23Parma_Polyhedra_Library8BD_ShapeIdE25CC76_extrapolation_assignERKS1_PjE11stop_points _ZN23Parma_Polyhedra_Library8BD_ShapeIdE25CC76_extrapolation_assignERKS1_Pj _ZGVZN23Parma_Polyhedra_Library8BD_ShapeIdE25CC76_extrapolation_assignERKS1_PjE11stop_points ppl_BD_Shape_double_CC76_extrapolation_assign_with_tokens ppl_BD_Shape_double_CC76_extrapolation_assign _ZNK23Parma_Polyhedra_Library8BD_ShapeIdE28throw_dimension_incompatibleEPKcj _ZN23Parma_Polyhedra_Library8BD_ShapeIdE30remove_higher_space_dimensionsEj ppl_BD_Shape_double_unconstrain_space_dimension _ZN23Parma_Polyhedra_Library8BD_ShapeIdE23remove_space_dimensionsERKNS_13Variables_SetE ppl_BD_Shape_double_remove_space_dimensions _ZN23Parma_Polyhedra_Library8BD_ShapeIdE21fold_space_dimensionsERKNS_13Variables_SetENS_8VariableE ppl_BD_Shape_double_fold_space_dimensions _ZN23Parma_Polyhedra_Library8BD_ShapeIdE11unconstrainERKNS_13Variables_SetE ppl_BD_Shape_double_unconstrain_space_dimensions 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_ZN23Parma_Polyhedra_Library8BD_ShapeIdE15refine_no_checkERKNS_10ConstraintE ppl_BD_Shape_double_refine_with_constraint ppl_BD_Shape_double_refine_with_congruence _ZN23Parma_Polyhedra_Library8BD_ShapeIdE24generalized_affine_imageERKNS_17Linear_ExpressionENS_15Relation_SymbolES4_ ppl_BD_Shape_double_generalized_affine_image_lhs_rhs _ZN23Parma_Polyhedra_Library8BD_ShapeIdE27generalized_affine_preimageERKNS_17Linear_ExpressionENS_15Relation_SymbolES4_ ppl_BD_Shape_double_generalized_affine_preimage_lhs_rhs _ZN23Parma_Polyhedra_Library8BD_ShapeIdE23refine_with_congruencesERKNS_17Congruence_SystemE ppl_BD_Shape_double_refine_with_congruences ppl_new_BD_Shape_double_from_Grid ppl_new_BD_Shape_double_from_Grid_with_complexity ppl_BD_Shape_double_refine_with_constraints ppl_new_BD_Shape_double_from_Octagonal_Shape_mpz_class ppl_new_BD_Shape_double_from_Octagonal_Shape_mpq_class ppl_new_BD_Shape_double_from_Octagonal_Shape_double ppl_new_BD_Shape_double_from_Rational_Box ppl_new_BD_Shape_double_from_Double_Box ppl_new_BD_Shape_double_from_Octagonal_Shape_mpz_class_with_complexity ppl_new_BD_Shape_double_from_Octagonal_Shape_mpq_class_with_complexity ppl_new_BD_Shape_double_from_Octagonal_Shape_double_with_complexity ppl_new_BD_Shape_double_from_Rational_Box_with_complexity ppl_new_BD_Shape_double_from_Double_Box_with_complexity _ZN23Parma_Polyhedra_Library8BD_ShapeIdE14add_constraintERKNS_10ConstraintE ppl_BD_Shape_double_add_constraint _ZN23Parma_Polyhedra_Library8BD_ShapeIdE14add_congruenceERKNS_10CongruenceE _ZN23Parma_Polyhedra_Library8BD_ShapeIdEC1ERKNS_17Congruence_SystemE ppl_new_BD_Shape_double_recycle_Congruence_System ppl_new_BD_Shape_double_from_Congruence_System ppl_BD_Shape_double_add_congruence ppl_BD_Shape_double_add_congruences ppl_BD_Shape_double_add_recycled_congruences ppl_BD_Shape_double_add_constraints 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ppl_BD_Shape_double_limited_H79_extrapolation_assign_with_tokens ppl_BD_Shape_double_limited_H79_extrapolation_assign ppl_new_BD_Shape_double_from_NNC_Polyhedron_with_complexity ppl_new_BD_Shape_double_from_C_Polyhedron_with_complexity ppl_new_BD_Shape_double_from_NNC_Polyhedron ppl_new_BD_Shape_double_from_C_Polyhedron _ZN23Parma_Polyhedra_Library8BD_ShapeIdE19H79_widening_assignERKS1_Pj ppl_BD_Shape_double_widening_assign_with_tokens ppl_BD_Shape_double_widening_assign ppl_BD_Shape_double_H79_widening_assign_with_tokens ppl_BD_Shape_double_H79_widening_assign _ZN23Parma_Polyhedra_Library8BD_ShapeIdE18time_elapse_assignERKS1_ ppl_BD_Shape_double_time_elapse_assign _ZN23Parma_Polyhedra_Library8BD_ShapeIdE29simplify_using_context_assignERKS1_ ppl_BD_Shape_double_simplify_using_context_assign ppl_new_BD_Shape_double_from_BD_Shape_double_with_complexity ppl_Octagonal_Shape_double_space_dimension ppl_Octagonal_Shape_double_is_universe ppl_Octagonal_Shape_double_is_topologically_closed ppl_Octagonal_Shape_double_topological_closure_assign ppl_Octagonal_Shape_double_external_memory_in_bytes ppl_Octagonal_Shape_double_total_memory_in_bytes _ZNK23Parma_Polyhedra_Library15Octagonal_ShapeIdE2OKEv _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE24add_octagonal_constraintEjjRKNS_14Checked_NumberIdNS_26WRD_Extended_Number_PolicyEEE _ZN23Parma_Polyhedra_Library7Checked14round_lt_floatINS_26WRD_Extended_Number_PolicyEdEENS_6ResultERT0_NS_12Rounding_DirE _ZN23Parma_Polyhedra_Library7Checked14round_gt_floatINS_26WRD_Extended_Number_PolicyEdEENS_6ResultERT0_NS_12Rounding_DirE _ZN23Parma_Polyhedra_Library6DB_RowINS_14Checked_NumberIdNS_26WRD_Extended_Number_PolicyEEEED1Ev ppl_Octagonal_Shape_double_OK _ZN23Parma_Polyhedra_Library9OR_MatrixINS_14Checked_NumberIdNS_26WRD_Extended_Number_PolicyEEEEC1Ej _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE30add_space_dimensions_and_embedEj ppl_Octagonal_Shape_double_add_space_dimensions_and_embed 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_ZNK23Parma_Polyhedra_Library15Octagonal_ShapeIdE15compute_leadersERSt6vectorIjSaIjEES5_RbRj _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdEC1EjNS_18Degenerate_ElementE _ZN23Parma_Polyhedra_Library19DB_Row_Impl_HandlerINS_14Checked_NumberIdNS_26WRD_Extended_Number_PolicyEEEE4Impl30construct_upward_approximationINS0_INS1_I10__gmp_exprIA1_12__mpq_structS9_ES2_EEE4ImplEEEvRKT_ ppl_new_Octagonal_Shape_double_from_space_dimension _ZN23Parma_Polyhedra_Library7Checked16assign_float_mpqINS_26WRD_Extended_Number_PolicyENS_33Checked_Number_Transparent_PolicyI10__gmp_exprIA1_12__mpq_structS6_EEEdEENS_6ResultERT1_RKS7_NS_12Rounding_DirE _ZN23Parma_Polyhedra_Library9OR_MatrixINS_14Checked_NumberIdNS_26WRD_Extended_Number_PolicyEEEE10ascii_loadERSi _ZNK23Parma_Polyhedra_Library15Octagonal_ShapeIdE28non_redundant_matrix_entriesERSt6vectorINS_7Bit_RowESaIS3_EE 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_ZNK23Parma_Polyhedra_Library15Octagonal_ShapeIdE28throw_dimension_incompatibleEPKcj _ZNK23Parma_Polyhedra_Library15Octagonal_ShapeIdE33incremental_strong_closure_assignENS_8VariableE _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE29simplify_using_context_assignERKS1_ ppl_Octagonal_Shape_double_simplify_using_context_assign _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE30remove_higher_space_dimensionsEj ppl_Octagonal_Shape_double_unconstrain_space_dimension _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE23remove_space_dimensionsERKNS_13Variables_SetE ppl_Octagonal_Shape_double_remove_space_dimensions ppl_Octagonal_Shape_double_unconstrain_space_dimensions ppl_Octagonal_Shape_double_remove_higher_space_dimensions _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE20map_space_dimensionsINS_10Interfaces1C30Array_Partial_Function_WrapperEEEvRKT_ ppl_Octagonal_Shape_double_map_space_dimensions _ZNK23Parma_Polyhedra_Library15Octagonal_ShapeIdE28throw_dimension_incompatibleEPKcS3_RKNS_17Linear_ExpressionE _ZNK23Parma_Polyhedra_Library15Octagonal_ShapeIdE10constrainsENS_8VariableE ppl_Octagonal_Shape_double_constrains _ZNK23Parma_Polyhedra_Library15Octagonal_ShapeIdE28throw_dimension_incompatibleEPKcRKNS_10CongruenceE _ZNK23Parma_Polyhedra_Library15Octagonal_ShapeIdE13throw_genericEPKcS3_ _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE22expand_space_dimensionENS_8VariableEj ppl_Octagonal_Shape_double_expand_space_dimension _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE21fold_space_dimensionsERKNS_13Variables_SetENS_8VariableE ppl_Octagonal_Shape_double_fold_space_dimensions _ZNK23Parma_Polyhedra_Library15Octagonal_ShapeIdE28throw_dimension_incompatibleEPKcRKNS_10ConstraintE _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE10ascii_loadERSi ppl_Octagonal_Shape_double_ascii_load 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_ZNK23Parma_Polyhedra_Library15Octagonal_ShapeIdE6boundsERKNS_17Linear_ExpressionEb ppl_Octagonal_Shape_double_bounds_from_below ppl_Octagonal_Shape_double_bounds_from_above _ZNK23Parma_Polyhedra_Library15Octagonal_ShapeIdE7max_minERKNS_17Linear_ExpressionEbR10__gmp_exprIA1_12__mpz_structS7_ES9_RbRNS_9GeneratorE ppl_Octagonal_Shape_double_minimize_with_point ppl_Octagonal_Shape_double_maximize_with_point _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdEC1ERKNS_16Generator_SystemE ppl_new_Octagonal_Shape_double_recycle_Generator_System ppl_new_Octagonal_Shape_double_from_Generator_System _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdEC1ERKNS_10PolyhedronENS_16Complexity_ClassE _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE18time_elapse_assignERKS1_ ppl_Octagonal_Shape_double_time_elapse_assign ppl_new_Octagonal_Shape_double_from_NNC_Polyhedron_with_complexity ppl_new_Octagonal_Shape_double_from_C_Polyhedron_with_complexity ppl_new_Octagonal_Shape_double_from_NNC_Polyhedron ppl_new_Octagonal_Shape_double_from_C_Polyhedron _ZNK23Parma_Polyhedra_Library15Octagonal_ShapeIdE20get_limiting_octagonERKNS_17Constraint_SystemERS1_ _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE33limited_CC76_extrapolation_assignERKS1_RKNS_17Constraint_SystemEPj ppl_Octagonal_Shape_double_limited_CC76_extrapolation_assign_with_tokens ppl_Octagonal_Shape_double_limited_CC76_extrapolation_assign _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE35limited_BHMZ05_extrapolation_assignERKS1_RKNS_17Constraint_SystemEPj ppl_Octagonal_Shape_double_limited_BHMZ05_extrapolation_assign_with_tokens ppl_Octagonal_Shape_double_limited_BHMZ05_extrapolation_assign ppl_new_Octagonal_Shape_double_from_BD_Shape_mpz_class ppl_new_Octagonal_Shape_double_from_BD_Shape_mpz_class_with_complexity ppl_new_Octagonal_Shape_double_from_BD_Shape_double ppl_new_Octagonal_Shape_double_from_BD_Shape_double_with_complexity ppl_new_Octagonal_Shape_double_from_BD_Shape_mpq_class ppl_new_Octagonal_Shape_double_from_BD_Shape_mpq_class_with_complexity _ZNK23Parma_Polyhedra_Library15Octagonal_ShapeIdE7max_minERKNS_17Linear_ExpressionEbR10__gmp_exprIA1_12__mpz_structS7_ES9_Rb ppl_Octagonal_Shape_double_maximize ppl_Octagonal_Shape_double_minimize _ZNK23Parma_Polyhedra_Library15Octagonal_ShapeIdE13relation_withERKNS_10ConstraintE _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE17difference_assignERKS1_ ppl_Octagonal_Shape_double_difference_assign ppl_Octagonal_Shape_double_relation_with_Constraint _ZNK23Parma_Polyhedra_Library15Octagonal_ShapeIdE13relation_withERKNS_10CongruenceE ppl_Octagonal_Shape_double_relation_with_Congruence _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE24add_octagonal_constraintEjjRK10__gmp_exprIA1_12__mpz_structS4_ES7_ _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE6refineENS_8VariableENS_15Relation_SymbolERKNS_17Linear_ExpressionERK10__gmp_exprIA1_12__mpz_structS9_E _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE12affine_imageENS_8VariableERKNS_17Linear_ExpressionERK10__gmp_exprIA1_12__mpz_structS8_E ppl_Octagonal_Shape_double_affine_image _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE15affine_preimageENS_8VariableERKNS_17Linear_ExpressionERK10__gmp_exprIA1_12__mpz_structS8_E ppl_Octagonal_Shape_double_affine_preimage _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE24generalized_affine_imageENS_8VariableENS_15Relation_SymbolERKNS_17Linear_ExpressionERK10__gmp_exprIA1_12__mpz_structS9_E _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE24generalized_affine_imageERKNS_17Linear_ExpressionENS_15Relation_SymbolES4_ ppl_Octagonal_Shape_double_generalized_affine_image_lhs_rhs ppl_Octagonal_Shape_double_generalized_affine_image _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE27generalized_affine_preimageENS_8VariableENS_15Relation_SymbolERKNS_17Linear_ExpressionERK10__gmp_exprIA1_12__mpz_structS9_E _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE27generalized_affine_preimageERKNS_17Linear_ExpressionENS_15Relation_SymbolES4_ ppl_Octagonal_Shape_double_generalized_affine_preimage_lhs_rhs ppl_Octagonal_Shape_double_generalized_affine_preimage _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE23bounded_affine_preimageENS_8VariableERKNS_17Linear_ExpressionES5_RK10__gmp_exprIA1_12__mpz_structS8_E ppl_Octagonal_Shape_double_bounded_affine_preimage _ZN23Parma_Polyhedra_Library15Octagonal_ShapeIdE20bounded_affine_imageENS_8VariableERKNS_17Linear_ExpressionES5_RK10__gmp_exprIA1_12__mpz_structS8_E ppl_Octagonal_Shape_double_bounded_affine_image _ZN23Parma_Polyhedra_Library14Implementation18Pointset_Powersets20linear_partition_auxINS_15Octagonal_ShapeIdEEEEvRKNS_10ConstraintERT_RNS_17Pointset_PowersetINS_14NNC_PolyhedronEEE _ZN23Parma_Polyhedra_Library16linear_partitionINS_15Octagonal_ShapeIdEEEESt4pairIT_NS_17Pointset_PowersetINS_14NNC_PolyhedronEEEERKS4_SA_ 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C$=$RD$$8$=$RD$$8$=$RD$$g8pTO D$& 7=$RD$$o8#$=$RD$$@7$& <$RD$$7$<$RD$${7idt& ' UWVM܍8SIW/ $E E E E E 0E B E $ uEE<$E$ME E E E E E B E 4$B L$8<$@#E4D$4$-L<$B 4փ8' $BEXA$ [^_]Ë$ $P< Y $:$D$q5_ 4$/ H <$4 # 5 $$?$9$RD$$44$9$RD$$4$9$RD$$4oU Jt& ' :$& G9$RD$$*4$9$RD$$P3$& 8$RD$$3$8$RD$$3y_Zt& ' UWVM܍8SES/ $E E E E E E B E $E<$EE EE$ME E E E E E B E 4$B L$8<$U E4$t$L<$B 4փ8$ $BEm=$ [^_]Ë$ $e8 N $6$D$1` 4$+ I <$0 $ (1 $:;$6$RD$$J0$5$RD$$0$5$RD$$0pTO D$& g5$RD$$J0#$85$RD$$p0$& 4$RD$$//$4$RD$$ /idt& ' UWVM܍8SB4O/ $E E E E E E B E $E<$EEEE$ME E E E E E B E 4$B L$8<$uE 4D$4$ L<$B 4փ8' $BE9$ [^_]Ë$ $4 N $2$D$-` 4$( I <$- $ H- $Z7$22$RD$$j-$2$RD$$;,$1$RD$$ ,pTO D$& 1$RD$$j,#$X1$RD$$;,$& 1$RD$$O+$0$RD$$ +idt& ' UWVM܍8S%>TK/ $E E E E E 0E B E $/uEE<$E$ME E E E E E B E 4$B L$8<$E4D$4$L<$B 4փ8B $BE5$ [^_]Ë$ $0 Y $.$D$)_ 4$3$ H <$ ) # b) $t3$L.$RD$$/)$ .$RD$$U )$-$RD$$&(oU Jt& ' :$& -$RD$$z($h-$RD$$K($& '-$RD$$_
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ME E E E E E B E 4$B L$8<$E 4D$4$ 3L<$B 4փ8w $BE-$ [^_]Ë$ $( N $'$D$L!` 4$i I <$T! $ ! $+$&$RD$$e!$S&$RD$$6!$$&$RD$$\!pTO D$& %$RD$$ #$%$RD$$ $& g%$RD$$J $8%$RD$$p idt& ' UWVLSx2ç?/ $$E E E E E E BLE p@ FD$ @$ Dž( Dž, Dž0 Dž4 Dž8 Dž< B B LB$@$DžD B$$ HT$$Z E <$D$,`Dž E܋8 09 D$4UD$ T$$UԉEԉ E܉T$$Uԃ ; E܉$'UU܃ ;} B B LBH 9$ B$$(F FL$$ [^_]ÍED$4D$ T$$U܉E؉E؉$ D$U ; BE$D$ HD$E܉$1 txBE$D$T m BI U\ t/B!E$D$
BHJ녋BHJΉщ <$
{ , X $| $D$aDž ы$ V 4 $ * $$$ $RD$$Džj$ $RD$${Dž6u܉щ $7 S$. $RD$$fDž$ $RD$$2Džэ $ $RD$$DžF$t $RD$$WDžVQ$6 $RD$$nDžfBHJ+E$D$BHJэU܉V щ4$ )ы $ UWVLS*8/ $$ E E E E E E BLE p@ FD$ @$Dž( Dž, Dž0 Dž4 Dž8 Dž< B B LB$@$6DžD B$$ HT$$E <$D$`Dž E܋8 09 D$4UD$ T$$!UԉEԉ E܉T$$
Uԃ ; E܉$ UU܃ ;} B B LBH 9$ B$$%!F FL$v$ [^_]ÍED$4D$ T$$U܉E؉E؉$ D$ U ; BE$D$ HD$E܉$ txBE$D$ m BI U\ t/B!E$D$p
BHJ녋BHJΉщ <$ { , X $$D$&Dž ы$ V 4 $ * R $d $<$RD$$t Džj$$RD$$@Dž6u܉щ $ S$$RD$$Dž$j$RD$$MDžэ $$RD$$PDžF$$RD$$ DžVQ$$RD$$DžfBHJ+E$D$JBHJэU܉V щ4$ )ы $ UWVLSX#Ç0/ $$pE E E E E E BLE p@ FD$ @$Dž( Dž, Dž0 Dž4 Dž8 Dž< B B LB$@$DžD B$$ HT$$:E <$D$ `Dž E܋8 09 D$4UD$ T$$UԉEԉ E܉T$$Uԃ ; E܉$UU܃ ;} B B LBH 9$ B$$F FL$$ [^_]ÍED$4D$ T$$vU܉E؉E؉$ D$uU ; BE$D$ HD$E܉$ txBE$D$4 m BI U\ t/B!E$D$
BHJ녋BHJΉщ <$ { , X $\$D$A Dž ы$ fV 4 $~ * $$$RD$$ Džj$x$RD$$[ Dž6u܉щ $ S$$RD$$F
Dž$$RD$$
Džэ $$RD$$k
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BHJ녋BHJΉщ <$ { , X $ $D$Dž ы$ V 4 $ * 2 $D$ $RD$$TDžj$$RD$$ Dž6u܉щ $ S$~$RD$$aDž$J$RD$$-Džэ $$RD$$0DžF$$RD$$DžVQ$$RD$$iDžfBHJ+E$D$*BHJэU܉V щ4$ )ы $ UWVLS8g!/ $$PE E E E E E BLE p@ FD$ @$Dž( Dž, Dž0 Dž4 Dž8 Dž< B B LB$@$DžD B$$ HT$$E <$D$k`Dž E܋8 09 D$4UD$ T$$qUԉEԉ E܉T$$pUԃ ; E܉$UU܃ ;} B B LBH 9$ B$$u
F FL$$ [^_]ÍED$4D$ T$$VU܉E؉E؉$ D$UU ; BE$D$g HD$E܉$ txBE$D$ m BI U\ t/B!E$D$
BHJ녋BHJΉщ <$o { , X $<$D$v!Dž ы$ FV 4 $^ * $$$RD$$ľoDžj$X$RD$$萾;Dž6u܉щ $ S$ $RD$$&Dž$ $RD$$Džэ $h $RD$$蠽KDžF$4 $RD$$lDžVQ$$RD$$.DžfBHJ+E$D$BHJэU܉V щ4$ K )ы $ UWVLS / $$E E E E E E BLE p@ FD$ @$MDž( Dž, Dž0 Dž4 Dž8 Dž< B B LB$@$DžD B$$ HT$$E <$D$+`Dž E܋8 09 D$4UD$ T$$UԉEԉ E܉T$$Uԃ ; E܉$CUU܃ ;} B B LBH 9$ B$$F FL$6$ [^_]ÍED$4D$ T$$ƽU܉E؉E؉$ D$U ; BE$D$ HD$E܉$a txBE$D$ m BI U\ t/B!E$D$0
BHJ녋BHJΉщ <$ { , X $$D$Dž ы$ V 4 $ * $$$$RD$$4Džj$$RD$$ Dž6u܉щ $g S$^$RD$$薶ADž$*$RD$$b
Džэ $$RD$$DžF$$RD$$ܵDžVQ$f$RD$$螵IDžfBHJ+E$D$
BHJэU܉V щ4$ )ы $ UWVLSG/ $$0E E E E E E BLE p@ FD$ @$Dž( Dž, Dž0 Dž4 Dž8 Dž< B B LB$@$fDžD B$$ HT$$E <$D$`Dž E܋8 09 D$4UD$ T$$QUԉEԉ E܉T$$PUԃ ; E܉$UU܃ ;} B B LBH 9$ B$$UF FL$$ [^_]ÍED$4D$ T$$6U܉E؉E؉$ D$5U ; BE$D$G HD$E܉$ txBE$D$ m BI U\ t/B!E$D$
BHJ녋BHJΉщ <$O { , X $ $D$VDž ы$ &V 4 $> * $$l$RD$$褯ODžj$8$RD$$pDž6u܉щ $ S$$RD$$Dž$$RD$$Ү}Džэ $H$RD$$耮+DžF$$RD$$LDžVQ$$RD$$DžfBHJ+E$D$zBHJэU܉V щ4$ + )ы $ UWVLS÷
/ $$蠧E E E E E E BLE p@ FD$ @$-Dž( Dž, Dž0 Dž4 Dž8 Dž< B B LB$@$DžD B$$ HT$$jE <$D$[`Dž E܋8 09 D$4UD$ T$$UԉEԉ E܉T$$Uԃ ; E܉$#UU܃ ;} B B LBH 9$ B$$F FL$$ [^_]ÍED$4D$ T$$覮U܉E؉E؉$ D$U ; BE$D$跼 HD$E܉$A txBE$D$d m BI U\ t/B!E$D$
BHJ녋BHJΉщ <$ { , X $$D$ƨqDž ы$ 薳V 4 $ * $$$RD$$Džj$$RD$$Dž6u܉щ $G S$>$RD$$v!Dž$
$RD$$BDžэ $$RD$$DžF$$RD$$輦gDžVQ$F$RD$$~)DžfBHJ+E$D$BHJэU܉V щ4$ 蛵 )ы $ UWVLS'/ $$E E E E E E BLE p@ FD$ @$Dž( Dž, Dž0 Dž4 Dž8 Dž< B B LB$@$FDžD B$$ HT$$E <$D$+`Dž E܋8 09 D$4UD$ T$$1UԉEԉ E܉T$$0Uԃ ; E܉$UU܃ ;} B B LBH 9$ B$$5F FL$$ [^_]ÍED$4D$ T$$U܉E؉E؉$ D$U ; BE$D$' HD$E܉$ txBE$D$Դ m BI U\ t/B!E$D$耴
BHJ녋BHJΉщ <$/ { , X $$D$6Dž ы$ V 4 $ * b $t$L$RD$$脠/Džj$$RD$$PDž6u܉щ $路 S$$RD$$Dž$z$RD$$貟]Džэ $($RD$$` DžF$$RD$$,DžVQ$$RD$$DžfBHJ+E$D$ZBHJэU܉V щ4$ )ы $ UWVLSh×. $$耘E E E E E E BLE p@ FD$ @$
Dž( Dž, Dž0 Dž4 Dž8 Dž< B B LB$@$DžD B$$ HT$$JE <$D$`Dž E܋8 09 D$4UD$ T$$衠UԉEԉ E܉T$$Uԃ ; E܉$UU܃ ;} B B LBH 9$ B$$F FL$$ [^_]ÍED$4D$ T$$膟U܉E؉E؉$ D$U ; BE$D$藭 HD$E܉$! txBE$D$D m BI U\ t/B!E$D$
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9.
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i exceeds the maximum allowed variable identifier. ppl_new_Constraint(pc, le, t): t invalid i < num_constraints %u EUP EM UN ZE SPC SPR SC *this is a line divisor() ppl_Grid_Generator_type() v coefficient(v) NOHP0QM int ppl_MIP_Problem_constraint_at_index(const ppl_MIP_Problem_tag*, ppl_dimension_type, const ppl_Constraint_tag**) N23Parma_Polyhedra_Library9ThrowableE N23Parma_Polyhedra_Library11c_streambufE St12length_error St16invalid_argument St12domain_error St14overflow_error the space dimension of gs exceeds the maximum allowed space dimension the space dimension of cs exceeds the maximum allowed space dimension n exceeds the maximum allowed space dimension the space dimension of box exceeds the maximum allowed space dimension the space dimension of os exceeds the maximum allowed space dimension the space dimension of bd exceeds the maximum allowed space dimension PPL::Pointset_Powerset<PS>::add_disjunct(ph):
NNC_Polyhedron(gs, recycle) NNC_Polyhedron(cs, recycle) NNC_Polyhedron(n, k) NNC_Polyhedron(gs) NNC_Polyhedron(cs) vector::reserve NNC_Polyhedron(box) C_Polyhedron(box): pfunc is inconsistent map_space_dimensions(pfunc) y swap(y) NNC_Polyhedron(os): NNC_Polyhedron(bd): this->space_dimension() == , ph.space_dimension() == . H `p@H 0 the space dimension of cgs exceeds the maximum allowed space dimension the space dimension of ggs exceeds the maximum allowed space dimension }8}}p}x}`hPXЄȄPX0@"!""")())) cg add_congruence(cg) c add_constraint(c) minimize(e, ...) maximize(e, ...) bounds_from_below(e) bounds_from_above(e) Grid(n, k) Grid(cgs, recycle) Grid(ggs, recycle) Grid(box, from_bounding_box) Grid(cgs) Grid(ggs) cgs add_congruences(cgs) Grid(os) Grid(bd) @ ?remove_higher_space_dimensions(nd) PPL::Box<ITV>::Box(gs):
the non-empty generator system gs contains no points. cg is a nontrivial proper congruence cg is not an interval congruence c is not an interval constraint bounded_affine_preimage(v, lb, ub, d) bounded_affine_preimage(v, lb, ub) generalized_affine_image(e1, r, e2) r is the disequality relation symbol bds exceeds the maximum allowed space dimension oct exceeds the maximum allowed space dimension simplify_using_context_assign(y) upper_bound_assign_if_exact(y) generalized_affine_image(v, r, e, d) generalized_affine_preimage(v, r, e, d) ph exceeds the maximum allowed space dimension adding m new space dimensions exceeds the maximum allowed space dimension fold_space_dimensions(tbf, ...) gr exceeds the maximum allowed space dimension bounded_affine_image(v, lb, ub, d) limited_CC76_extrapolation_assign(y, cs) the constraint is incompatible. space_dim info lower upper PPL::Box:: , cgs->space_dimension == , cs->space_dimension == , c->space_dimension == , y->space_dimension() == contains(y) is_disjoint_from(y) , required dimension == constrains(v) , cg->space_dimension == basic_string::substr vector::_M_insert_aux intersection_assign(y) false true in [] [ -inf +inf relation_with(g) , g->space_dimension == time_elapse_assign(y) unconstrain(var) difference_assign(y) Box(gs) unconstrain(vs) refine_with_congruences(cgs) refine_with_congruence(cg) add_constraints(cs) refine_with_constraint(c) d == 0 lb ub refine_with_constraints(cs) e1 e2 PPL internal error Box(cgs) Box(cs) Box(bds) Box(oct) info lower upper upper_bound_assign(y) affine_image(v, e, d) affine_preimage(v, e, d) Box(ph) vector::_M_fill_insert expand_space_dimension(v, m) expand_dimension(v, m) remove_space_dimensions(vs) fold_space_dimensions(tbf, v) v should not occur in tbf relation_with(c) relation_with(cg) Box(gr) Box(n, k) @ 8 8 p NP(O`P@NxN_ѣpХL2m p(x`hHnmPn8n@nHutPu8u@u cgs and *this are space-dimension incompatible cs and *this are space-dimension incompatible strict inequalities are not allowed c is not a bounded difference constraint cg is a non-trivial, proper congruence r is a strict relation symbol and *this is a BD_Shape r is the disequality relation symbol and *this is a BD_Shape bounded_affine_image(v, lb, ub) generalized_affine_preimage(e1, r, e2) cs is space_dimension incompatible limited_BHMZ05_extrapolation_assign(y, cs) cs is space-dimension incompatible nan - >= <= PPL::BD_Shape:: CC76_narrowing_assign(y) BHMZ05_widening_assign(y) CC76_extrapolation_assign(y) BD_Shape(gs) cs has strict inequalities H 0x0x ` (c is not an octagonal constraint limited_CH78_extrapolation_assign(y, cs) remove_higher_space_dimension(nd) incremental_strong_closure_assign(v) r is a strict relation symbol and *this is an Octagonal_Shape PPL::Octagonal_Shape:: 2* + Octagonal_Shape(gs) 08 (P`hPXغȺкBBBBBhEEpEXE`E(JI0JJ JNNNNNPartially_Reduced_Product<D1, D2, R>:: Partially_Reduced_Product<D1, D2, R>(n, k) the space dimension of ccgs exceeds the maximum allowed space dimension the space dimension of ccs exceeds the maximum allowed space dimension the space dimension of ph exceeds the maximum allowed space dimension the space dimension of gr exceeds the maximum allowed space dimension y@yyyyP|{X|@|H|О8؞x Partially_Reduced_Product reduced Domain 1: 2: Domain 1:
Domain 2:
Partially_Reduced_Product
reduced
PPL::Pointset_Powerset<PS>::constrains(v):
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