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_ZN23Parma_Polyhedra_Library18Coefficient_zero_pE _ZNK23Parma_Polyhedra_Library10Constraint5printEv _ZN23Parma_Polyhedra_Library10Constraint26construct_epsilon_geq_zeroEv _ZN23Parma_Polyhedra_Library17Linear_ExpressionC1ENS_8VariableE _ZN23Parma_Polyhedra_Library10Constraint10initializeEv _ZN23Parma_Polyhedra_Library17Linear_Expression6zero_pE _ZN23Parma_Polyhedra_Library17Coefficient_one_pE _ZN23Parma_Polyhedra_LibraryplERK10__gmp_exprIA1_12__mpz_structS2_ERKNS_17Linear_ExpressionE _ZN23Parma_Polyhedra_Library10Constraint16zero_dim_false_pE _ZN23Parma_Polyhedra_LibrarymiERK10__gmp_exprIA1_12__mpz_structS2_ERKNS_17Linear_ExpressionE _ZN23Parma_Polyhedra_Library10Constraint21zero_dim_positivity_pE _ZN23Parma_Polyhedra_Library10Constraint18epsilon_geq_zero_pE _ZN23Parma_Polyhedra_LibrarymIERNS_17Linear_ExpressionENS_8VariableE __gmpz_add _ZN23Parma_Polyhedra_LibrarymIERNS_17Linear_ExpressionERKS0_ _ZN23Parma_Polyhedra_Library10Constraint17epsilon_leq_one_pE _ZN23Parma_Polyhedra_Library10Constraint8finalizeEv _ZNK23Parma_Polyhedra_Library10Constraint2OKEv _ZNK23Parma_Polyhedra_Library10Linear_Row2OKEv _ZN23Parma_Polyhedra_Library16Row_Impl_Handler4Impl27copy_construct_coefficientsERKS1_ _ZTSSt16invalid_argument _ZNK23Parma_Polyhedra_Library17Constraint_System16num_inequalitiesEv _ZNK23Parma_Polyhedra_Library17Constraint_System14num_equalitiesEv _ZNK23Parma_Polyhedra_Library17Constraint_System2OKEv _ZNK23Parma_Polyhedra_Library13Linear_System2OKEb _ZN23Parma_Polyhedra_Library15Scalar_Products4signERKNS_10Linear_RowES3_ _ZN23Parma_Polyhedra_Library15Scalar_Products6assignER10__gmp_exprIA1_12__mpz_structS3_ERKNS_10Linear_RowES8_ _ZN23Parma_Polyhedra_Library17Constraint_System14const_iterator12skip_forwardEv _ZN23Parma_Polyhedra_Library17Constraint_System10ascii_loadERSi _ZStrsIcSt11char_traitsIcESaIcEERSt13basic_istreamIT_T0_ES7_RSbIS4_S5_T1_E _ZNKSs7compareEPKc _ZN23Parma_Polyhedra_Library13Linear_System17set_rows_topologyEv 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_ZNK23Parma_Polyhedra_Library21Grid_Generator_System10ascii_dumpEv _ZN23Parma_Polyhedra_Library21Grid_Generator_System12affine_imageEmRKNS_17Linear_ExpressionERK10__gmp_exprIA1_12__mpz_structS6_E _ZN23Parma_Polyhedra_Library21Grid_Generator_System10initializeEv _ZN23Parma_Polyhedra_Library14Grid_Generator16zero_dim_point_pE _ZN23Parma_Polyhedra_Library21Grid_Generator_System15zero_dim_univ_pE _ZN23Parma_Polyhedra_Library21Grid_Generator_System8finalizeEv _ZN23Parma_Polyhedra_Library21Grid_Generator_System6insertERKNS_14Grid_GeneratorE _ZNK23Parma_Polyhedra_Library14Grid_Generator30all_homogeneous_terms_are_zeroEv _ZeqIA1_12__mpz_structS1_EbRK10__gmp_exprIT_T0_Ei _ZneIA1_12__mpz_structS1_EbRK10__gmp_exprIT_T0_Ei _ZNK23Parma_Polyhedra_Library9Generator10ascii_dumpEv _ZNK23Parma_Polyhedra_Library9Generator16is_equivalent_toERKS0_ _ZN23Parma_Polyhedra_Library17Linear_ExpressionC1ERKNS_9GeneratorE __gmpz_gcd _ZNK23Parma_Polyhedra_Library9Generator22throw_invalid_argumentEPKcS2_ 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_ZN23Parma_Polyhedra_Library11MIP_Problem18is_mip_satisfiableERS0_RNS_9GeneratorERKNS_13Variables_SetE _ZNK23Parma_Polyhedra_Library11MIP_Problem14is_satisfiableEv _ZNK23Parma_Polyhedra_Library11MIP_Problem14feasible_pointEv _ZN23Parma_Polyhedra_Library11MIP_Problem9solve_mipERbR10__gmp_exprIA1_12__mpq_structS4_ERNS_9GeneratorERS0_RKNS_13Variables_SetE __gmpq_cmp _ZNK23Parma_Polyhedra_Library11MIP_Problem5solveEv _ZNK23Parma_Polyhedra_Library11MIP_Problem16optimizing_pointEv _ZNK23Parma_Polyhedra_Library17Poly_Con_Relation2OKEv _ZNK23Parma_Polyhedra_Library17Poly_Con_Relation10ascii_dumpERSo _ZN23Parma_Polyhedra_Library12IO_OperatorslsERSoRKNS_17Poly_Con_RelationE _ZNK23Parma_Polyhedra_Library17Poly_Con_Relation5printEv _ZNK23Parma_Polyhedra_Library17Poly_Con_Relation10ascii_dumpEv _ZNK23Parma_Polyhedra_Library17Poly_Gen_Relation2OKEv _ZNK23Parma_Polyhedra_Library17Poly_Gen_Relation10ascii_dumpERSo _ZN23Parma_Polyhedra_Library12IO_OperatorslsERSoRKNS_17Poly_Gen_RelationE _ZNK23Parma_Polyhedra_Library17Poly_Gen_Relation5printEv _ZNK23Parma_Polyhedra_Library17Poly_Gen_Relation10ascii_dumpEv _ZNK23Parma_Polyhedra_Library18BHRZ03_Certificate7compareERKS0_ _ZNK23Parma_Polyhedra_Library18BHRZ03_Certificate2OKEv _ZNK23Parma_Polyhedra_Library18BHRZ03_Certificate7compareERKNS_10PolyhedronE _ZNK23Parma_Polyhedra_Library10Polyhedron8minimizeEv _ZNK23Parma_Polyhedra_Library10Polyhedron21minimized_constraintsEv _ZNK23Parma_Polyhedra_Library10Polyhedron20minimized_generatorsEv _ZN23Parma_Polyhedra_Library18BHRZ03_CertificateC2ERKNS_10PolyhedronE _ZN23Parma_Polyhedra_Library18BHRZ03_CertificateC1ERKNS_10PolyhedronE _ZNK23Parma_Polyhedra_Library15H79_Certificate7compareERKS0_ _ZNK23Parma_Polyhedra_Library15H79_Certificate7compareERKNS_10PolyhedronE _ZN23Parma_Polyhedra_Library15H79_CertificateC2ERKNS_10PolyhedronE _ZN23Parma_Polyhedra_Library15H79_CertificateC1ERKNS_10PolyhedronE _ZNK23Parma_Polyhedra_Library16Grid_Certificate7compareERKS0_ _ZNK23Parma_Polyhedra_Library16Grid_Certificate2OKEv _ZN23Parma_Polyhedra_Library16Grid_CertificateC2ERKNS_4GridE _ZN23Parma_Polyhedra_Library4Grid8simplifyERNS_17Congruence_SystemERSt6vectorINS0_14Dimension_KindESaIS4_EE _ZN23Parma_Polyhedra_Library4Grid8simplifyERNS_21Grid_Generator_SystemERSt6vectorINS0_14Dimension_KindESaIS4_EE _ZN23Parma_Polyhedra_Library16Grid_CertificateC1ERKNS_4GridE _ZNK23Parma_Polyhedra_Library16Grid_Certificate7compareERKNS_4GridE _ZNSt6vectorIbSaIbEEC2EmRKbRKS0_ _ZNSt6vectorIbSaIbEEC1EmRKbRKS0_ _ZNSt6vectorIN23Parma_Polyhedra_Library7Bit_RowESaIS1_EED2Ev _ZNSt6vectorIN23Parma_Polyhedra_Library7Bit_RowESaIS1_EED1Ev _ZNK23Parma_Polyhedra_Library10Polyhedron24obtain_sorted_generatorsEv _ZN23Parma_Polyhedra_Library10Bit_Matrix16transpose_assignERKS0_ _ZNK23Parma_Polyhedra_Library10Polyhedron25obtain_sorted_constraintsEv _ZNK23Parma_Polyhedra_Library10Polyhedron18update_constraintsEv 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_ZN23Parma_Polyhedra_Library17Linear_ExpressionC2Ev _ZN23Parma_Polyhedra_Library17Linear_ExpressionC1Ev _ZN10__gmp_exprIA1_12__mpz_structS1_EC2IS1_17__gmp_binary_exprIlS2_23__gmp_binary_multipliesEEERKS_IT_T0_E __gmpz_mul_si _ZN10__gmp_exprIA1_12__mpz_structS1_EC1IS1_17__gmp_binary_exprIlS2_23__gmp_binary_multipliesEEERKS_IT_T0_E _ZN23Parma_Polyhedra_LibraryrMERKNS_17Linear_ExpressionERK10__gmp_exprIA1_12__mpz_structS5_E _ZN23Parma_Polyhedra_Library4Grid19intersection_assignERKS0_ _ZN23Parma_Polyhedra_Library4Grid32intersection_assign_and_minimizeERKS0_ _ZN23Parma_Polyhedra_Library4Grid11unconstrainENS_8VariableE _ZN23Parma_Polyhedra_Library4Grid22refine_with_constraintERKNS_10ConstraintE _ZN23Parma_Polyhedra_Library4Grid37add_recycled_congruences_and_minimizeERNS_17Congruence_SystemE _ZN23Parma_Polyhedra_Library4Grid24add_recycled_congruencesERNS_17Congruence_SystemE _ZNK23Parma_Polyhedra_Library4Grid25minimized_grid_generatorsEv _ZNK23Parma_Polyhedra_Library4Grid13relation_withERKNS_14Grid_GeneratorE _ZNK23Parma_Polyhedra_Library4Grid8is_emptyEv _ZNK23Parma_Polyhedra_Library4Grid8containsERKS0_ _ZN23Parma_Polyhedra_LibraryeqERKNS_4GridES2_ _ZNK23Parma_Polyhedra_Library4Grid21minimized_congruencesEv _ZN23Parma_Polyhedra_Library4GridD2Ev _ZN23Parma_Polyhedra_Library4GridD1Ev _ZN23Parma_Polyhedra_Library4Grid23refine_with_constraintsERKNS_17Constraint_SystemE _ZN23Parma_Polyhedra_Library4Grid15add_constraintsERKNS_17Constraint_SystemE _ZN23Parma_Polyhedra_Library4Grid11unconstrainERKNS_13Variables_SetE _ZNK23Parma_Polyhedra_Library4Grid11is_universeEv _ZNSt6vectorIN23Parma_Polyhedra_Library4Grid14Dimension_KindESaIS2_EEC2ERKS4_ _ZNSt6vectorIN23Parma_Polyhedra_Library4Grid14Dimension_KindESaIS2_EEC1ERKS4_ _ZN23Parma_Polyhedra_Library6MatrixC2ERKS0_ _ZN23Parma_Polyhedra_Library6MatrixC1ERKS0_ _ZN23Parma_Polyhedra_Library17Congruence_SystemC2ERKNS_10CongruenceE _ZN23Parma_Polyhedra_Library17Congruence_SystemC1ERKNS_10CongruenceE _ZN23Parma_Polyhedra_Library10CongruencedVERK10__gmp_exprIA1_12__mpz_structS3_E _ZN23Parma_Polyhedra_Library21Grid_Generator_SystemC2ERKS0_ _ZN23Parma_Polyhedra_Library21Grid_Generator_SystemC1ERKS0_ _ZN23Parma_Polyhedra_LibrarydvERKNS_10CongruenceERK10__gmp_exprIA1_12__mpz_structS5_E _ZN23Parma_Polyhedra_Library4Grid27add_congruence_and_minimizeERKNS_10CongruenceE _ZN23Parma_Polyhedra_Library4GridC2EmNS_18Degenerate_ElementE _ZN23Parma_Polyhedra_Library4GridC1EmNS_18Degenerate_ElementE _ZNSt6vectorIN23Parma_Polyhedra_Library4Grid14Dimension_KindESaIS2_EEaSERKS4_ _ZNK23Parma_Polyhedra_Library4Grid10ascii_dumpERSo _ZNK23Parma_Polyhedra_Library4Grid6Status10ascii_dumpERSo _ZNK23Parma_Polyhedra_Library4Grid10ascii_dumpEv _ZN23Parma_Polyhedra_Library4Grid18normalize_divisorsERNS_21Grid_Generator_SystemE _ZN23Parma_Polyhedra_Library4Grid41add_recycled_grid_generators_and_minimizeERNS_21Grid_Generator_SystemE _ZN23Parma_Polyhedra_Library4Grid32add_grid_generators_and_minimizeERKNS_21Grid_Generator_SystemE _ZN23Parma_Polyhedra_Library4Grid31add_grid_generator_and_minimizeERKNS_14Grid_GeneratorE _ZN23Parma_Polyhedra_Library4Grid10ascii_loadERSi _ZN23Parma_Polyhedra_Library4Grid6Status10ascii_loadERSi _ZNSi10_M_extractItEERSiRT_ _ZN23Parma_Polyhedra_Library4GridC2ERKNS_17Constraint_SystemE _ZN23Parma_Polyhedra_Library4GridC1ERKNS_17Constraint_SystemE _ZN23Parma_Polyhedra_Library4GridC2ERNS_17Constraint_SystemENS_13Recycle_InputE _ZN23Parma_Polyhedra_Library4GridC1ERNS_17Constraint_SystemENS_13Recycle_InputE _ZN23Parma_Polyhedra_Library4GridaSERKS0_ _ZN23Parma_Polyhedra_Library4Grid18upper_bound_assignERKS0_ _ZN23Parma_Polyhedra_Library4Grid31upper_bound_assign_and_minimizeERKS0_ _ZN23Parma_Polyhedra_Library4GridC2ERKS0_NS_16Complexity_ClassE _ZN23Parma_Polyhedra_Library4GridC1ERKS0_NS_16Complexity_ClassE _ZNK23Parma_Polyhedra_Library4Grid16is_disjoint_fromERKS0_ 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_ZN23Parma_Polyhedra_Library4Grid20bounded_affine_imageENS_8VariableERKNS_17Linear_ExpressionES4_RK10__gmp_exprIA1_12__mpz_structS7_E _ZN23Parma_Polyhedra_Library4Grid27generalized_affine_preimageENS_8VariableENS_15Relation_SymbolERKNS_17Linear_ExpressionERK10__gmp_exprIA1_12__mpz_structS8_ESB_ _ZN23Parma_Polyhedra_Library4Grid23bounded_affine_preimageENS_8VariableERKNS_17Linear_ExpressionES4_RK10__gmp_exprIA1_12__mpz_structS7_E _ZNK23Parma_Polyhedra_Library4Grid13relation_withERKNS_9GeneratorE _ZNK23Parma_Polyhedra_Library4Grid22contains_integer_pointEv _ZN23Parma_Polyhedra_Library4Grid18time_elapse_assignERKS0_ _ZN23Parma_Polyhedra_Library4GridC2ERKNS_10PolyhedronENS_16Complexity_ClassE _ZN23Parma_Polyhedra_Library4GridC1ERKNS_10PolyhedronENS_16Complexity_ClassE _ZNK23Parma_Polyhedra_Library4Grid13relation_withERKNS_10CongruenceE _ZNK23Parma_Polyhedra_Library4Grid13relation_withERKNS_10ConstraintE _ZN23Parma_Polyhedra_Library4Grid29simplify_using_context_assignERKS0_ 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HHHD$@L8IHHLHT$HL$H D$oHT$8HH$ HHL$H HD$8HD$PH9D$s~HD$@Ll$8HT$HHD$L(I] TtHHDu#|$o HT$LLpf D |$o HL$@HT$LLs |$o E HT$xHL$pH H$ IHD|Ey$H\$1f HHH\H9sHL$LD$xHT$XH|$@H0HD$XHl$pH|$ (H\$XH HL$xHT$@HL$ HL" U H$ Hi H|$`vHL$XH9L$`J HT$xH8z HT$@HHHHspace_dimension() == , - - * > = + >= St16invalid_argument topology NOT_NECESSARILY_CLOSED (sorted) (not_sorted) index_first_pending >= true topology x index_first_pending constraint c must be an equality. size size PPL::Congruence:: Congruence(c) (mod L false PPL::ray(e):
e == 0, but the origin cannot be a ray. PPL::line(e):
e == 0, but the origin cannot be a line. PPL::closure_point(e, d):
d == 0. PPL::Generator:: RAY LINE CLOSURE_POINT l( / p( c( r( PPL::point(e, d):
d == 0. PPL::grid_point(e, d):
d == 0. PPL::grid_line(e):
e == 0, but the origin cannot be a line. PPL::Grid_Generator::scale_to_divisor(d):
d == 0. Q PARAMETER PPL::parameter(e, d):
d == 0. PPL::Grid_Generator:: *this is a line divisor() q( PPL configuration error: PPL_CAN_CONTROL_FPU evaluates to true, but fesetround() returns nonzero. PPL::Linear_Expression::Linear_Expression(v):
v exceeds the maximum allowed space dimension. PPL::Linear_Expression::Linear_Expression(v, w):
v or w exceed the maximum allowed space dimension. Linear_Expression PPL::operator+(v, w):
v or w exceed the maximum allowed space dimension. Linear_Expression PPL::operator-(e, v):
v exceeds the maximum allowed space dimension. Linear_Expression PPL::operator+(v, e):
v exceeds the maximum allowed space dimension. Linear_Expression PPL::operator-(v, e):
v exceeds the maximum allowed space dimension. Linear_Expression& PPL::operator+=(e, v):
v exceeds the maximum allowed space dimension. Linear_Expression& PPL::operator-=(e, v):
v exceeds the maximum allowed space dimension. for class Linear_System vector::reserve vector::_M_fill_insert deque::_M_new_elements_at_front deque::_M_new_elements_at_back No user level output operator defined for class Matrix Constraints: MINIMIZATION MAXIMIZATION
Objective function:
Optimization mode:
Integer variables: vector::_M_insert_aux
external_space_dim:
internal_space_dim:
input_cs( )
first_pending_constraint:
input_obj_function
opt_mode NO YES
initialized:
pricing: PRICING_STEEPEST_EDGE_FLOAT PRICING_STEEPEST_EDGE_EXACT PRICING_TEXTBOOK
status: UNSATISFIABLE UNBOUNDED OPTIMIZED PARTIALLY_SATISFIABLE
tableau
working_cost(
base(
last_generator
mapping( ->
integer_variables external_space_dim: internal_space_dim: input_cs( first_pending_constraint: input_obj_function opt_mode initialized: pricing: status: tableau working_cost( base( last_generator mapping( -> obj.space_dimension() == c.space_dimension() == vector::_M_range_insert mode):
exceeds dim == cs.space_dimension == cs.space_dimension() == PPL internal error ~$PPL::MIP_Problem::MIP_Problem(dim, cs, obj, mode):
dim exceeds the maximum allowed space dimension. PPL::MIP_Problem::add_space_dimensions_and_embed(m):
adding m new space dimensions exceeds the maximum allowed space dimension. PPL::MIP_Problem::add_to_integer_space_dimension(i_vars):
*this and i_vars are dimensionincompatible. *this is neither a point nor a closure point PPL::MIP_Problem::set_objective_function(obj):
exceeds this->space_dimension == PPL::MIP_Problem::evaluate_objective_function(p, n, d):
*this and p are dimension incompatible. PPL::MIP_Problem::evaluate_objective_function(p, n, d):
p is not a point. PPL::MIP_Problem::add_constraint(c):
PPL::MIP_Problem::add_constraint(c):
c is a strict inequality. PPL::MIP_Problem::MIP_Problem(dim, cs, obj, mode):
dim exceeds the maximum allowedspace dimension. PPL::MIP_Problem::MIP_Problem(dim, cs, obj, PPL::MIP_Problem::MIP_Problem(dim, cs, obj, mode):
PPL::MIP_Problem::MIP_Problem(d, cs, obj, m):
cs contains strict inequalities. PPL::MIP_Problem::add_constraints(cs):
exceeds this->space_dimension() == PPL::MIP_Problem::add_constraints(cs):
cs contains strict inequalities. PPL::MIP_Problem::feasible_point():
*this is not satisfiable. PPL::MIP_Problem::optimizing_point():
*this doesn't have an optimizing point. NOTHING IS_DISJOINT STRICTLY_INTERSECTS IS_INCLUDED SATURATES & SUBSUMES NNC_ PPL:: PPL::C_Polyhedron:: is a strict inequality. is a Polyhedron. contains no points. bounds_from_below(e) bounds_from_above(e) minimize(e, ...) maximize(e, ...) swap(y) is a closure point. NNC_Polyhedron(cs, recycle) cs NNC_Polyhedron(cs) contains closure points. NNC_Polyhedron(gs, recycle) NNC_Polyhedron(gs) is not a point. , required space dimension == *this is an empty polyhedron and the non-empty generator system PPL internal error: strongly_minimize_constraints. *this is an empty polyhedron and poly_hull_assign(y) intersection_assign(y) unconstrain(var) refine_with_constraint(c) add_recycled_generators(gs) relation_with(g) relation_with(c) add_constraint(c) space_dim con_sys (not_up-to-date) (up-to-date) gen_sys sat_c sat_g unconstrain(vs) contains(y) add_recycled_constraints(cs) cg add_congruence(cg) space_dim not_
con_sys (
gen_sys (
sat_c
sat_g
refine_with_constraints(cs)a constrains(v) d == 0 lb ub refine_with_congruence(cg) add_generator(g) affine_preimage(v, e, d) affine_image(v, e, d) r is a strict relation symbol relation_with(cg) cgs refine_with_congruences(cgs) add_congruences(cgs) poly_difference_assign(y) time_elapse_assign(y) e1 e2 poly_hull_assign_and_minimize(y) intersection_assign_and_minimize(y) add_recycled_generators_and_minimize(gs) cg is a non-trivial, proper congruence bounded_affine_preimage(v, lb, ub, d) bounded_affine_preimage(v, lb, ub) add_generator(const Generator& g) generalized_affine_image(v, r, e, d) r is the disequality relation symbol generalized_affine_preimage(v, r, e, d) bounded_affine_image(v, lb, ub, d) bounded_affine_image(v, lb, ub) cgs has a non-trivial, proper congruence simplify_using_context_assign(y) generalized_affine_image(e1, r, e2) generalized_affine_preimage(e1, r, e2) 'Mc 4½v ; ?padding m new space dimensions exceeds the maximum allowed space dimension add_space_dimensions_and_project(m) concatenation exceeds the maximum allowed space dimension remove_higher_space_dimensions(nd) add_space_dimensions_and_embed(m) concatenate_assign(y) remove_space_dimensions(vs) fold_space_dimensions(tbf, v) tbf.space_dimension() v should not occur in tbf expand_space_dimension(v, m) expand_dimension(v, m) PPL::Box:: , y->space_dimension() == H79_widening_assign(y) Box(gs) BHRZ03_widening_assign(y) Box(ph) limited_H79_extrapolation_assign(y, cs) PPL::Box::Box(gs):
the non-empty generator system gs contains no points. limited_BHRZ03_extrapolation_assign(y, cs) ph exceeds the maximum allowed space dimension qrrrPqxqpoly_hull_assign_if_exact(y) C_Polyhedron(grid) NNC_Polyhedron(cgs, recycle) the space dimension of grid exceeds the maximum allowed space dimension the space dimension of cgs exceeds the maximum allowed space dimension NNC_Polyhedron(cgs) PPL::Grid:: *this is an empty grid and the constraint system contains inequalities. *this is an empty grid and ggs Grid(ggs) is not an equality constraint. add_recycled_congruences(cgs) refine_with_constraints(cs) add_constraints(cs) Grid(n, k) dimension_kinds Grid(cs) Grid(cs, recycle) upper_bound_assign(y) is_disjoint_from(y) add_grid_generator(g) lhs r != EQUAL && m != 0 Grid(ph) add_recycled_congruences_and_minimize(cgs) n exceeds the maximum allowed space dimension the space dimension of cs exceeds the maximum allowed space dimension add_recycled_grid_generators(gs) generalized_affine_preimage(e1, e2, m) generalized_affine_preimage(e1, r, e2, m) generalized_affine_image(e1, r, e2, m) generalized_affine_image(v, r, e, d, m) generalized_affine_preimage(v, e, d, m) generalized_affine_preimage(v, r, e, d, m) the space dimension of ph exceeds the maximum allowed space dimension upper_bound_assign_if_exact(y) generator_widening_assign(y) limited_extrapolation_assign(y, cgs) PPL::Pointset_Powerset::add_disjunct(ph):
ph.space_dimension() == 0x for class Row for class Row::Flags f for class Linear_Row for class Linear_Row::Flags RPI_V RPI NNC_V NNC for class Bit_Matrix basic_string::substr for class Polyhedron::Status CM GM CS GS CP GP SG for class Grid::Status variables( }
variables( PPL internal error: Grid::conversion: source matrix is singular. N23Parma_Polyhedra_Library8stdiobufE N23Parma_Polyhedra_Library11c_streambufE This is the Parma Polyhedra Library (PPL) version 0.10.2.
Copyright (C) 2001-2009 Roberto Bagnara .
The PPL is free software; see the source for copying conditions.
There is NO warranty; not even for MERCHANTABILITY or FITNESS FOR A
PARTICULAR PURPOSE.
Compiled by the GNU C++ compiler version 4.4.4 20100726 (Red Hat 4.4.4-13).
Report bugs to ppl-devel@cs.unipr.it. For the most up-to-date information
see the Parma Polyhedra Library site: http://www.cs.unipr.it/ppl/ .
Contributors:
Roberto Bagnara, Patricia M. Hill, Enea Zaffanella, Elisa Ricci,
Abramo Bagnara, Andrea Cimino, Katy Dobson, Elena Mazzi,
Matthew Mundell, Barbara Quartieri, Enric Rodriguez Carbonell,
Alessandro Zaccagnini,
Irene Bacchi, Danilo Bonardi, Sara Bonini, Giordano Fracasso,
Maximiliano Marchesi, David Merchat, Andrea Pescetti, Angela Stazzone,
Fabio Trabucchi, Claudio Trento, Tatiana Zolo.
Special thanks to:
Lucia Alessandrini, Frederic Besson, Tevfik Bultan, Manuel Carro,
Marco Comini, Goran Frehse, Denis Gopan, Martin Guy, Bruno Haible,
Bertrand Jeannet, Herve Le Verge, Francesco Logozzo, Costantino Medori,
Fred Mesnard, Ken Mixter, Jose Morales, Sebastian Pop, Thomas Reps,
Mooly Sagiv, Sriram Sankaranarayanan, Axel Simon, Fausto Spoto,
Basile Starynkevitch, Pedro Vasconcelos, Ralf Wildenhues. 0.10.2 ;H $ T l $ D d T t4 d | 4 T t ! L! ! ," dd" D" " 4# T# $# # # $$$ 4<$ d\$ $ $ $! $d! D|! $! D! " D,% D% d% 4|% % & 4& Dd& & $' t' T' d' $( ( d4) d) 4 ) ) ,* % & <( $( ) \* t* 4
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E , ' s NR@C
A T ( ( k BBB CB(A0A8DpT;
8A0A(B BBBA ( ` 4 ( X L BCACA Mc
ABA , ( & AFD JT
AAA 4 ( BCACF E{
ABA 4 $) BCACF Hx
ABA 4 \) Ķ BCACF H{
ABA T ) BBCB CB(CA0CA8D@R
8D0A(B BBBA , ) _ NR@C
A , * d MN0Ml
D D L* 0 G BCBA CA(CD0
(D ABBA D * ȉ BBCA CA(CD0y
(D ABBK 4 * P BACA Jo
ABE , + Ȋ IWN@L
C , D+ 8 IWN@L
C , t+ IWN@L
J $ + Hh S GE
A T + BBB CB(CA0A8D`Q"
8A0A(B BBBG T $, * BBCA CA(D@IB
(D ABBD
(D ABBA T |, J J BBA CA(CD@K
(D ABBD
(D ABBH , , IWIPIy
E , - x ' IWIPIy
E - B - @t - 8 4 - U BCAA Ho
ABO AAB . X. K^ 4. < D`
L F
A 4 T. PR BCAA Dr
ADF AAG | . xS BEB B(CA0A8CD`
8A0A(B BBBE _
8A0A(B BBBG X8A0A(B BBB $ / X MN0MZ
F < 4/ [ BBCA A(D0Ts(A ABB < t/ c BBCB A(A0CD(A FGB < / @[ BBCA A(D0Ts(A ABB , / `
MMIp[D
F L $0 @ BFCB B(CA0A8DPM8A0A(B BBB , 0 z MZDP>
G D <0 P [ BBCA A(D0sR
(A ABBH $ 0 MI N
K D 0 BBCA A(D0sW
(A ABBC , 0 MN@S|
F $ 1 8 MI G
A T L1 1 BBB B(A0CA8DpD
8A0A(B BBBA 2 N CG
H L ,2 h BBB B(CA0CA8CG
8A0A(B BBBG T 2 BBB B(CA0A8G
8A0A(B BBBA , 2 0 AMD G]
DAE L 3 [ BGGB GB(CH0A8CDP"8A0A(B BBB T3 T 3 H ? BBB B(A0A8DO
8A0A(B BBBA T \3 BBCB B(A0A8CDP
8A0A(B BBBA , 3 H ۯ M[`G.
A T 3 X3 ׯ BCBB B(CA0CA8DD
8A0A(B BBBI , <4 @ M[@DN
F l l4 0 ׯ BBB CB(A0A8CD
8A0A(B BBBH S
8F0A(B BBBF l 4 BLB B(A0A8D`Re
8A0A(B BBBG
8A0A(B BBBA l L5 0
s BBB CB(A0A8D]
8A0A(B BBBD
8A0A(B BBBH l 5 ۯ BBB CB(A0A8CD
8A0A(B BBBF ~
8A0A(B BBBA , ,6 0 M[pG
A l \6 ί BBCB B(A0A8CD
8A0A(B BBBB T
8A0A(B BBBA L 47 a BBB B(A0A8CDP
8G0A(B BBBI T 7 @ d BBB B(A0A8GX
8A0A(B BBBA T t7 9 BCECE B(A0A8D`K@
8A0A(B BBBA L 48 ] BBB B(A0A8CDP,
8G0A(B BBBK d 8 BBCB B(A0A8CDPh
8A0A(B BBBJ Z8I0A(B BBB 8 O N D| T 8 ( 2 BBB B(A0CA8Gf
8A0A(B BBBG d9 . K^ 4 |9 j BACA M
ADH AAG < 9 m BCBB A(A0GP(A BEB $ 9 MN0MZ
F , : Y BFAA HCAB < L: BBB CA(CA0D|(A BBB : , : AMD G]
DAE T l: Ӭ BCBB B(A0A8D`S
8A0A(B BBBA T : W BCBB B(A0A8D]
8A0A(B BBBA T ; r BBB CB(A0CA8D`Yu
8A0A(B BBBD T t; (J BCBB CB(A0A8Dps`
8A0A(B BBBG l ; BCBB B(A0A8CD
8A0A(B BBBD
8A0A(B BBBA T << ) BBCB CB(A0A8CG
8A0A(B BBBH l < x ȭ BBCB B(A0CA8DN
8A0A(B BBBJ M
8A0A(B BBBI T = BBB B(CA0A8CGM
8A0A(B BBBB , \= p MV`Gx
F = . K^ < > _ BCBCC CA(D0C(A ABB < L> _ BCBCC CA(D0C(A ABB < > (_ BCBCC CA(D0C(A ABB < > Hb BCBCC CA(D0F(A ABB < ? xb BCBCC CA(D0F(A ABB < L? b BCBCC CA(D0F(A ABB < ? b BCBCC CA(D0F(A ABB < ? b BCBCC CA(D0F(A ABB < @ 8b BCBCC CA(D0F(A ABB < L@ hb BCBCC CA(D0F(A ABB @ C @ [ , @ 85 BDCA CdAB @ H DM
A A . K^ < $A BCIA CA(D0(D ABB dA $ A ؙ MI RI
G < BBB CB(CA0A8D
8C0A(B BBBK T ` e 8 BCBB B(A0A8GE
8C0A(B BBBE < a / ACD B
AE q
AF N
AI gA < a / BBCB CB(A0A8GH < a 02 BBCB CB(A0A8GH T b 4 | BCBCA CA(CD0
(A ABBG I
(A ABBA T db 87 7 BBCB B(A0BA8D
8A0A(B BBBG < b < # BBCB CB(A0A8GH , b > MMI0ߎR
D l ,c pA BBCB B(A0BA8D
8A0A(B BBBB _
8A0A(B BBBA < c F5 ן BCBCB CB(A0A8GH < c I ן BBCB CB(A0A8GH < d T| FCACH U
ABH S
ABJ d U. K^ d 8;5 D_
E I $ d Up MN0T < d 0;^ 7 BCAA Dh
ABJ A
ABA , de P;7 ACACD (AA $ ,e `=z N@ED
A e =< N Cj < e hU BFBB CA(A0F
(A BBBA , f U MI Kz
E
H < Lf W ACACD
AAJ T
GAL D f X ACACD
AAB y
AAE D
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AAH L
CAH , f [ MNpP
G $ Dg 0] N FU
G T T lg ] BACA Fq
AGJ 2
AGF
ABH dAB , \g _D ; M^K
H , g d ACACD s
AAG $h d, AGc Dh d& Da \h d D th dO ACACD j
AAH Y
AAE Z
FAG h e D h e BCEB CA(A0CDP
0A(A BBBA $ i 8g MX@Il
F , Di h N F`
D T
L q , i @:r AACD@D
AAA ,
8A0A(B BBBA 4 . K^ L S N Qo D 8 BMBA A(CDp~
(A ABBA $ L ˢ N Qt
E $ t X N Qt
E $ \ N Jp
A , . K^ D T MI Hu $ P o MI0Sd
C $ (G MS@GG
B $ P M[@G{
F , t o MMNPP
F , hL MMNPL
F D ԅ g ͡ BDA CA(DT
(A ABBA , ACD }
AJ S
AL , L P~ N0Fo
E b
A $ i N Gx
C X $ N Hi
A $ 4 MN0I]
G D (v BBA CA(D@r
(A ABBA \ ` BCBA A(CD0q
(A ABEV D
(D ABBK Y(A ABB T
s BBB B(A0CA8CG
8A0A(B BBBJ 4 Ϡ BBB CA(A0GH < , X נ BCBB CB(CA0A8GE Ԉ + %
& 4 / L & d 0 | ( L , BBB CB(A0A8DPdV
8A0A(B BBBK , | ` ߟ M^CS
G < ĉ C BBCB CB(A0A8GH < k C BBB CB(CA0A8GH < D Z C BBB CB(CA0A8GH $ ( @ MI0Lq
E < Z / BBB CB(CA0A8GH < Z / BBB CB(CA0A8GH < , c / BCBCB B(CA0A8GH < l / BCBB CB(CA0A8GE < / BBCB B(CA0A8GH 4 0# 0 MN0S
J [
E x
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ABH S
ABJ ص @
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4 MD b < L x
BFBB CA(A0F
(A BBBA $ k FCO
H {
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E ԍ DN ( DQ $ 0q Ǟ AID G
AA $ č O MG g
A $ W ACD s
AA | 7 N Ca , 4 9 k MVPF
A ̎ x
4 D [
A S $
N Ka
F Q
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H $ \ N FO
E T $ @ ͝ MI0UR
C $ D ( MI0QB
G $ ԏ N Hf
D R
F , 8 ACHCD T
AAG $ , W AF^
K T
D N , T N KA
F c
M Q 4 ` N KU
B d
D w
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L ܐ $ F ACD ^
AE D BCEB CA(A0CDP
0A(A BBBA < p # BCAA CD0\
AABB L < BACA CD0@
AABF H
AABA T 0G BBB B(A0A8CD
8A0A(B BBBB , (J MXGQ
C , ɛ MN0J
A T D X BBB B(A0A8BD`U
8A0A(B BBBA $ еg MG
A , Ē ϛ MV@Ga
E T
BBB B(A0A8BD`
8A0A(B BBBA , L `: MN@M
F $ | MIPOT
A , H) TK0K
A $ < H, MN@H
E < d BGCA A(CK06
(D ABBE , T MN0KK
G , x M^Pk
J T X2 BBB B(A0BA8DG
8C0A(B BBBA 4 @ ۚ ACAD`Nc
CAA , D MMN`\I
C T t ! BGB B(CA0CA8GI
8A0A(B BBBD T ̕ $ ̚ BGB B(CA0CA8GI
8A0A(B BBBD L x(j ACACD D
AAF z
AAD O
AAG wAA$ t ) MI`M
E p* ACI d p* BIB A(CC0CHp
0A(A BBBK '
0A(A BBBA $ $ - N MLMd
A l L E ? BBB B(A0A8D\O
8A0A(B BBBE b
8A0A(B BBBD $ - MD
H D . l \ . BBB B(CA0DA8CD
8F0A(B BBBH
8C0A(B BBBH , ̘ x1 AHE
B l
I M
F I
O , 2 7 M^P
J T Ę 4* [ BBB B(A0BA8DG
8A0A(B BBBA 6I N0Cw $ 7 MN0Gf
H , ̙ 7v MI UP
E N
B T 9 ˘ BCBCB CB(A0CA8GJ8
8A0A(B BBBG T A BCBCB CB(CA0CA8GF9
8A0A(B BBBG , D J] [ HPV[
G , t HO" M^D
G , HS Ϛ M^D
I , Ԛ (X + M^G
F , l [X MV0Ch
B w
I , 4 \ C MMQG
B , ̛ b[ MV0Gd
B w
I T c\ BBCB B(A0BA8GP@
8C0A(B BBBA L g Л BBB B(A0A8BG^
8C0A(B BBBC l < Pjl BCBB B(A0A8DNr
8A0A(B BBBE 5
8A0A(B BBBA T Pm Û BLB B(A0BA8CG
8A0A(B BBBA T x| BBB CB(A0CA8GT
8A0A(B BBBJ , \ HRQP
J T % BBB B(A0A8G TA
8D0A(B BBBA T h BBB B(CA0A8CGx
8A0A(B BBBG , < MQMW
F Ԟ . K^ , MI P^
L o
A e
K , ] Hk
H E
C H L i MI GK l (H D f
F W , h M[PD
H T T ( BCBA A(D0D
(A ABBJ D
(A ABBA , MZG}
E T ܟ BGBCB CB(A0A8GJ:
8A0A(B BBBD t 4 H BBCB CA(A0DM
0A(A BBBC q
0A(A BBBG L
0A(A BBBA T ` ߝ BBB B(A0CA8CG[
8A0A(B BBBD d $ BBA CA(CGt
(A ABBC t
(A ABBF
(A ABBK , l ~ HdG
A p. K^ $ * ACS
I A
A T ܡ ` ۞ BCBB B(A0CA8DVa
8A0A(B BBBK T 4 BDCB CB(A0A8CG
8A0A(B BBBG , @ MYK^
A , M[KO
F d BBB CA(CA0CG
0A(A BBBA
0A(A BBBA $ MI N@
L e , | P M[KO
F , M[KO
F , ܣ AHD0S
AAA < t BBCA CA(D@W
(A ABBF , L 0U O HRQI
G , | ` AHD0S
AAA , e HRQI
D D . K^ \ T `! ߞ BBB B(A0A8BD`U
8A0A(B BBBA ̥ "* AC\
H A "* AC\
H AL x\ BCBCB A(A0GG
0A(A BBBA D "k BCBA A(D0CL
(A ABBA L < @ > C BCBCB A(A0GG
0A(A BBBA L 0: BCBCB A(A0GG
0A(A BBBA $ ܦ 0"k UD I
A T x" ߝ BGBB B(A0A8CD`
8A0A(B BBBB D ħ @#x BBB CA(A0DpJ
0A(A BBBE L x$2 BBB B(A0CA8D`E
8A0A(B BBBI , h% M^Q
A , $ ) / MMQR
D D T ,{ p BCBGB A(A0G@
(A BBEE ,* AC\
H AD ,k 0 BCBA A(D0CL
(A ABBA $ -k UD I
A T , P- ܜ BGBB B(A0A8CD`
8A0A(B BBBB D .x BBB CA(A0DpJ
0A(A BBBE L 4 P/2 BBB B(A0CA8D`E
8A0A(B BBBI , @0 M^N
A D L 3{ ( BCBGB A(A0G@
(A BBEE h T `U ؛ BBB B(A0A8CG L
8A0A(B BBBA T h
5 BBB B(A0A8GJ
8A0A(B BBBA L \ P ޜ BBB B(A0A8GJU
8A0A(B BBBA 4 J BCACA Ch
ABH AAGT 2 BBB B(A0A8CJ
8A0A(B BBBA T < W BBB B(A0A8GX
8A0A(B BBBA 4 J BCACA Ch
ABH AAGT ̬ BBB B(A0A8GJu
8A0A(B BBBA H77 p7 x76 MD d ܭ 7. K^ $ 7o S Ca
I , 77 BCAA CiAB 4 8B BCAA Cl
ABA < 8Y BCBA A(CD0z
(A ABBA T \ @8 BBB B(CA0A8D@N=
8A0A(B BBBJ , 9O H MMIPaV
F L ; ' BBB CA(CD0D`Xk
0A(A BBBH , < AMD G]
DAE , ̯ H= AMD G]
DAE , = HcL@
A , ? D D ? BGB CA(CH0D@I0A(A BBB ? ?g K[ ? ? $ ? b@CJ
A A , B6 T ܰ @Bb V BFBCB CB(A0BA8GD`
8A0A(B BBBH L 4 XC
BBB CA(CD0D`Xk
0A(A BBBH T (Eq ؘ BBCB CB(A0A8D`]0
8A0A(B BBBA , ܱ PG AACD0
AAG , t G AMD G]
DAE , PH AMD G]
DAE d Բ H4 BMB B(A0A8D`I
8A0A(B BBBD y8A0A(B BBB < J D T J BGB CA(CH0D@I0A(A BBB (K KI ̳ XK. K^ $ pK MN0Dt
E L K BCBA A(D0DO
(C ABBH N(F ABB D h\ BFBCB A(A0Cp
(A BBEA L \ BBCB CB(A0CA8CD@r8A0A(B BBB T \F O BBB CB(A0CA8CD`
8A0A(B BBBA T HKP ? BHCB B(A0A8D`L
8A0A(B BBBA L @Lu BBB B(A0A8CD`G
8G0A(B BBBH L pM1 BCBB B(CA0CA8DPP8A0A(B BBB D `N , \ XN AMD G]
DAE T $ NE BBB CB(A0A8DPs
8A0A(B BBBA T | Pe BCBB CB(A0A8DH
8A0A(B BBBA l Զ \d BMBCB B(A0A8DPI\
8A0A(B BBBC
8A0A(B BBBA T D ] BBCB B(A0A8D`N
8D0A(B BBBG R3 N Ca l `` BCBCB CB(A0A8DN
8A0A(B BBBK
8A0A(B BBBD , Q` ϔ BBB CB(A0CA8DG
8A0A(B BBBG ]
8A0A(B BBBI n
8A0A(B BBBA T S | BBB B(CA0CD8DpZM
8A0A(B BBBH , U- 3 MXKm
C dH dY Թ @eS AMl
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8A0A(B BBBC | t t xt. K^ , \ t ) WNpOX
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DAE L L 8y BHB B(A0A8Dc
8A0A(B BBBD h ` ̽ X HCF X. K^ , p^ ACAJD0HAA 4 . K^ L BBB DA(CA0D@n
0A(A BBBA T 4 BBCB B(A0A8CHpp
8A0A(B BBBA , @ ? \N`P
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8A0A(B BBBA l BCBCB CB(A0A8DN
8A0A(B BBBK
8A0A(B BBBD T ێ BBB B(A0A8CG1
8A0A(B BBBA D . K^ T 8 g BBB CB(A0A8DY-
8D0A(B BBBD D L BCECA CA(CD@
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8A0A(B BBBK . K^ Ы $ X A[U
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8A0A(B BBBG 8A0A(B BBB L BBCB CB(CA0CF8CDPF
8A0A(B BBBF T t (
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8A0A(B BBBA x. K^ T < X BCBCB B(CA0A8CDp
8A0A(B BBBA T 8 V BBCB CB(A0CA8DPM
8A0A(B BBBA T ) BBCB CB(A0A8DPJ
8A0A(B BBBA l D BCBB B(A0A8DpD
8A0A(B BBBA T
8A0A(B BBBA l h BCBB B(A0A8DpG
8A0A(B BBBA c
8A0A(B BBBA T $ BBB B(A0A8Gx)
8A0A(B BBBA l | 7 BKBB CB(CA0DA8DaN
8A0A(B BBBA
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