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AI}@"H$HHt@IVHHAH$HHt@HH˄UHSHHH)HtH;)HHHuH[ÐHHcompletely unexpected error: a bug in the PPLbasic_string::_S_construct NULL not validppl_c_implementation_common.ccppl_new_Grid_Generator(pg, le, t, d): t invalidppl_new_Generator(pg, le, t, d): t invalid*this is neither a point nor a closure pointPPL::Variable::Variable(i): i exceeds the maximum allowed variable identifier.ppl_new_Constraint(pc, le, t): t invalidi < num_constraints%luEUPEMUNZESPCSPRSC*this is a linedivisor()ppl_Grid_Generator_type()vcoefficient(v)Hpint ppl_MIP_Problem_constraint_at_index(const ppl_MIP_Problem_tag*, ppl_dimension_type, const ppl_Constraint_tag**)N23Parma_Polyhedra_Library9ThrowableEN23Parma_Polyhedra_Library11c_streambufESt12length_errorSt16invalid_argumentSt12domain_errorSt14overflow_errorthe space dimension of gs exceeds the maximum allowed space dimensionthe space dimension of cs exceeds the maximum allowed space dimensionn exceeds the maximum allowed space dimensionthe space dimension of box exceeds the maximum allowed space dimensionPPL::Pointset_Powerset::add_disjunct(ph): the space dimension of os exceeds the maximum allowed space dimensionthe space dimension of bd exceeds the maximum allowed space dimensionNNC_Polyhedron(gs, recycle)NNC_Polyhedron(cs, recycle)NNC_Polyhedron(n, k)NNC_Polyhedron(gs)NNC_Polyhedron(cs)vector::reserveC_Polyhedron(box): NNC_Polyhedron(box)this->space_dimension() == , ph.space_dimension() == . pfunc is inconsistentmap_space_dimensions(pfunc)yswap(y)NNC_Polyhedron(os): NNC_Polyhedron(bd): Ă̂Є؄,|<   x the space dimension of cgs exceeds the maximum allowed space dimensionthe space dimension of ggs exceeds the maximum allowed space dimensionН؝̟ܟȡܣHP(8,,,,,3h2(323989d9t9cgadd_congruence(cg)cadd_constraint(c)minimize(e, ...)maximize(e, ...)bounds_from_below(e)bounds_from_above(e)Grid(cgs, recycle)Grid(ggs, recycle)Grid(n, k)Grid(box, from_bounding_box)Grid(ggs)Grid(cgs)cgsadd_congruences(cgs)Grid(os)Grid(bd)?remove_higher_space_dimensions(nd)limited_CC76_extrapolation_assign(y, cs)the constraint is incompatible.oct exceeds the maximum allowed space dimensioncg is a nontrivial proper congruencecg is not an interval congruencegeneralized_affine_image(e1, r, e2)r is the disequality relation symbolbounded_affine_preimage(v, lb, ub, d)bounded_affine_preimage(v, lb, ub)bds exceeds the maximum allowed space dimensionadding m new space dimensions exceeds the maximum allowed space dimensionfold_space_dimensions(tbf, ...)simplify_using_context_assign(y)PPL::Box::Box(gs): the non-empty generator system gs contains no points.gr exceeds the maximum allowed space dimensiongeneralized_affine_image(v, r, e, d)generalized_affine_preimage(v, r, e, d)bounded_affine_image(v, lb, ub, d)c is not an interval constraintupper_bound_assign_if_exact(y)ph exceeds the maximum allowed space dimensionspace_diminfo lower upper PPL::Box::, cg->space_dimension == constrains(v), required dimension == , y->space_dimension() == contains(y)is_disjoint_from(y), c->space_dimension == , cs->space_dimension == , cgs->space_dimension == basic_string::substrvector::_M_insert_auxintersection_assign(y)falsetrue in [][-inf+infinfolowerupperBox(oct)time_elapse_assign(y)refine_with_congruences(cgs)refine_with_congruence(cg)refine_with_constraint(c)e1e2PPL internal errord == 0lbubrefine_with_constraints(cs)relation_with(g), g->space_dimension == Box(bds)vector::_M_fill_insertexpand_space_dimension(v, m)expand_dimension(v, m)remove_space_dimensions(vs)Box(cgs)Box(n, k)fold_space_dimensions(tbf, v)v should not occur in tbfunconstrain(var)difference_assign(y)Box(gs)unconstrain(vs)relation_with(c)Box(gr)relation_with(cg)upper_bound_assign(y)affine_image(v, e, d)affine_preimage(v, e, d)add_constraints(cs)Box(cs)Box(ph)D$FDE4D\DWNWVxV)WXXX.XYYYxYDYZ@ihHi i0ik\kkkkcgs and *this are space-dimension incompatiblecs and *this are space-dimension incompatiblestrict inequalities are not allowedc is not a bounded difference constraintcg is a non-trivial, proper congruencer is a strict relation symbol and *this is a BD_Shaper is the disequality relation symbol and *this is a BD_Shapebounded_affine_image(v, lb, ub)generalized_affine_preimage(e1, r, e2)cs is space_dimension incompatiblelimited_BHMZ05_extrapolation_assign(y, cs)cs is space-dimension incompatiblenan - >= <= PPL::BD_Shape::CC76_narrowing_assign(y)CC76_extrapolation_assign(y)BHMZ05_widening_assign(y)BD_Shape(gs)cs has strict inequalities`0hHP\ćXpxĒԒȨШ<ܪD,T\4Dc is not an octagonal constraintremove_higher_space_dimension(nd)limited_CH78_extrapolation_assign(y, cs)incremental_strong_closure_assign(v)r is a strict relation symbol and *this is an Octagonal_ShapePPL::Octagonal_Shape::Octagonal_Shape(gs)2* + x P X8@L&(&&h&x&(((((@[[H[([0[]<]]|]]Partially_Reduced_Product::Partially_Reduced_Product(n, k)the space dimension of ccgs exceeds the maximum allowed space dimensionthe 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$DUMN Ck A $lUMN Ck A <BBCA A(CD0 (A ABBF T7BCBB B(CA0EA8Dpn 8A0A(B BBBG ,,P MMTCM B ,\ M^FM B TBBB CB(A0CA8GF_ 8C0A(B BBBH TAF A b A i A { A i A p A i A @ A i A ,<MMTCM B TlxBBB B(A0A8GWF 8A0A(B BBBH $MI H| F $ UWMN Cp A TpBCBB B(A0A8GE 8A0A(B BBBG $lh"MI H| F $%UwMN Cm A TX BLCB B(CA0A8GDv 8C0A(B BBBI T&?AF A b A i A { A i A p A i A @ A i A LHBMBCB B(A0A8Dpc 8A0A(B BBBJ T(+AH A b A i A { A i A p A i A ~ A i A T@ gBCBB B(A0A8G\' 8A0A(B BBBG TlxBBCB B(A0A8G\ 8A0A(B BBBA $(%+MI0Cr A ,MMN`Df F T BBCB B(CA0BA8GV 8A0A(B BBBF ,tP*LN@F^ B ,,/LN@F^ B ,# M^G  E $.5MN@C} A $,0%MI0Cr A TT3_BBB B(A0A8GO 8A0A(B BBBF $x7UFX E T:fkBBB CB(A0A8GNN 8A0A(B BBBF $H+MVPM C <T@-aBCACA D0Ou  AABA $=UN Ga A T?5BBB B(A0A8GOH 8A0A(B BBBA $DUN Ga A T<G5BBB B(A0A8GOH 8A0A(B BBBA Tp,sBBB B(A0CA8CJ 8A0A(B BBBD T0 BBB B(A0BA8Gv1 8A0A(B BBBA TDPKUoBBB B(A0CA8CJ 8A0A(B BBBA 4XOEACACD ] AAA pQ3BLB B(A0A8Dmh 8A0A(B BBBI \ 8C0A(B BBBH c 8F0A(B BBBF T\=yoBCBCB B(A0A8GE 8A0A(B BBBJ $`YcMI H| F $[UMN Cm A TB7 kBCBCB 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T$AH A b A i A { A i A p A i A ~ A i A T|tBLA CA(CDV (A ABBJ  (A ABBH $ MI H| F d%?BBB CA(CA0GIq 0A(A BBBI h 0C(A BBBF dd%BBB CA(CA0GIq 0A(A BBBI h 0C(A BBBF TuBBJA CA(CDV (A ABBJ  (A ABBH $$sMI H| F dL EBBB CA(CA0GI 0A(A BBBA h 0C(A BBBF TvBFBB CB(A0A8CG 8A0A(B BBBG T BCBB B(CA0CA8CG 8A0A(B BBBG Td@OBCBCB B(A0CA8GQ 8A0A(B BBBG ThDBj H  A i A { A i A t A i A u A i A ,0LN@F^ B TDEWBBCB B(CA0CA8CG 8A0A(B BBBG $8%[MI0Cr A $@%MI0Cr A T(;BBB B(A0A8CG3 8A0A(B BBBG $D 5MN@C} A Tl Ⱥ&SBCBB B(A0CA8GRT 8A0A(B BBBA , M]G F T BCBCB B(A0CA8G^ 8A0A(B BBBG TL (/DBj H  A i A { A i A t A i A u A i A , oLN@F^ B , M^K D $  5#MN@C} A T, HBBB B(A0A8CG 8A0A(B BBBA $ U'MN Ck A $ "UMN Ck A T BBB CB(CD0A8GP 8A0A(B BBBJ T, s BBB B(A0A8CG 8A0A(B BBBG , @v!M^D H T p# AH A b A i A { A i A p A i A ~ A i A T $GABF A b A i A { A i A p A i A ~ A i A ,d vM^D H T 0&oAH A b A i A { A i A p A i A ~ A i A T 'ABF A b A i A { A i A p A i A ~ A i A TD BCBB CB(CA0A8G c 8A0A(B BBBA T =BCBB CE(A0CA8GHh 8A0A(B BBBA Tp(SAH A b A i A { A i A p A i A ~ A i A TL)ABF A b A i A { A i A p A i A ~ A i A $`+MI H| F $-[ MI H| F $0U MN Cp A $2Uc!MN Cp A TD !BCBB CE(A0CA8GHX 8A0A(B BBBA T4!AH A b A i A { A i A p A i A ~ A i A T 6+"ABF A b A i A { A i A p A i A ~ A i A TL7g"AH A b A i A { A i A p A i A ~ A i A T9"ABF A b A i A { A i A p A i A ~ A i A Lh!&"BBCB A(CA0Gcu 0A(A BBBA TL8:"AH A b A i A { A i A p A i A ~ A i A T&7#BBCB B(A0A8GG 8D0A(B BBBH TX;#AF A b A i A { A i A p A i A @ A i A TT- #BBB B(A0A8BG 8A0A(B BBBA Tx:DI<iW$AAD Cu DAE D AAA <i^$BCAA Dh ABJ A ABA tP:?AGp E A$4isK$MI@FA A 48jACABI n AAH h AAF $j$MI O` K kDX D $kN#N0Ci A $dkDX D k E I,8lAAD KEAT\H9$ACO A b A i A { A i A o A i A u A i A T:S$ACK A b A i A { A i A s A i A u A i A ll7DQ K V,,,@>D` L x H f J NT>W$ACADPHg AAF n AAH x AAA [ AAH ,\H@D` L B N n B V J N,AvDe G N B U K UXAYN Eq D <jBIEA A(D@NB (A ABBD XAL4 lBBCB B(A0CA8D`V8A0A(B BBB<lBBB CA(A0Wa(A BBB< mBBB CA(A0U_(A BBBTpm"BBB B(A0A8BDp  8A0A(B BBBA $@"MI H| F ,$0CE#M^G A TTob$BCBB B(A0A8D`S 8A0A(B 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