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Factorization: FactorStatus: error status: %d. Factorization: FactorStatus: unknown status: %d. Solve failed: residual: %e Factorization: SolveStatus: unknown status: %d Factorization: Solve: solve returns error. 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Solve failed: residual: %e Factorization: SolveStatus: unknown status: %d Factorization: Solve: solve returns error. Basis: Resize: factorization_luroom increase (%.2f -> %.2f) Basis: Resize: refactorization: %d, storage allocated for basis: %d elements (%d min) nnz > maxNNZFactorization: FactorStatus: error status: %d. Factorization: FactorStatus: unknown status: %d. Factorization: number of singularities %d(%d) Cannot load the lusol library: factorization_library_name option is set, but its value is empty. liblusol.dylib Loading shared library for factorization method blu_lusol . . . Cannot load the lusol library: make sure the lusol library can be located by doing one of the following: - including its path in the system library directory, or - including its path in (DY)LD_LIBRARY_PATH, or - specifying its absolute filename using option factorization_library_name. success LUSOL_lu1facLUSOL_lu6solП?@ ≥≥≥≥≥╧?@333333с?Ю?zRx░ЮЪЪЪЪЪЪЪ▐l<юЪЪЪЪЪЪЪ│█▄ ├(┐0V ( ╪╛PЪЪЪЪЪЪЪV▄├ ┐0▀8@HPX`hpx─┬░0 l░ЧЪЪЪЪЪЪЪ▐▌ █(▄0├8┐p4x─┬░≤═╗╟╦юхпьЮХПpС 80( ▄└xЩЪЪЪЪЪЪ═▐▌ █(▄0├8┐@D 80( ,ХЭЪЪЪЪЪЪО┐М▄D╦ЭЪЪЪЪЪЪG▐▌ █(▄0├8┐P▒ 80( lт(ЭЪЪЪЪЪЪ▌█ ▄(├0┐ю ( $D╦ШЪЪЪЪЪЪc'-^">*-4-0---)-н,-Ї+-╗+-≥+-┼+-v+-g+-X+-I+-:+-++-+-Щ+-Н+-ъ+-п+-а+-╡+-z!l ^М<=1)8-Ш<=Т0-Еж(-н0-©Є╚*-║▐/=<=tf=-Q+-,-Р .-л +-Ґ +-ў +-÷ +-▀ +-| +-m +-^ +-O +-@ +-& -- -- -- --Ж--Й--ч--р--ф--╨--╘8-─<=r+-^+-O+-@+-1+-"+-+-З5-Н--Б--ж--й--Ў--╡--і--2*<=Н --Ф .-з --н --б --І --╙ --· --▓ --├ --z --n --b --V --J --> --2 --& -- -- 5-У -т 9-╔ -▓ 7-┤ 6- :-ж0-лї<=⌡*-▒┐*-y@,-*.-0- Ы0-О Хб╟═<=k*-a ▓<=g_<=( <=с<=≤░<=L2-A4-63-+1-Ґ╘<=`*-VO*-E<0--;-Ж-<= *-В-Еxp$h`#@8( H%^H&ь%^ьH%^H%^┬%^┬p%^p╟%^╟@%^@ %^ "иp▐в╠░ё╟∙Ю√9═qhPЮїр╦╨Х╛ Кf▄L╗┐ze vТ ·P░╧┤х~ ulBї;дЮш м(╣0─їK≥X©8WW>йЩ╧┬Ц═TgBY+тD)qПт├Є─_MINOS_BLU_Destroy_SparseMatrix_RowArray_SparseMatrix_LenArray_SparseMatrix_ColArray_SparseMatrix_DataArray_block_lu_init_memset_Memory_AllocateFactors_Memory_FreeFactors_factor_options_LusolBlu_Funcs_block_lu_reset_basics_MINOS_BLU_Factor_Error_inter_MINOS_BLU_GetSingular_MINOS_BLU_NumSingular_dl_lu6sol_block_lu_get_k_Option_FactorPath_Output_Printf_MINOS_BLU_Size_block_lu_solve_MINOS_BLU_Solve_MINOS_BLU_Create_Memory_Allocate_DL_Close_block_lu_free_Memory_Free_block_lu_replace_MINOS_BLU_Replace_Basis_SetInterface_block_lu_get_maxmod_DL_BatchLoad_dl_lu1fac_Basis_BLU_LUSOLlC9lC19lC8lC18lC7lC17lC6lC16lC5lC15lC4lC24lC14lC3lC23lC13lC2lC22lC12EH_frame1lC1lC21lC11lC0lC20lC10#1/20 1624473280 501 20 100644 9412 ` UMFPACK_Basis.oоЗМЧ╗ (8х__text__TEXTю ххt─__cstring__TEXTю ┬__data__DATAЮп╗h__bss__DATA8__literal16__TEXT╟x__eh_frame__TEXTю@┬h2 ╦<x!4P%%&▀▀╦ЪЪЪЪ9я|∙юІюцSH┐ЛH┴ШЪЇЪЇ╦H█D$PЪЇ╟ЪЇ╗ЪЇ═A╧A╦╧╨Ў©ЪH┐д0┘юu#┐╩Д▌Й╦С~H▀5К#┴фH█=╦ХКх▀⌠ДH┐ю9б~GH▀⌠╗Hc┌H▀▀юг▒H▀▀╟РаfTбР▌Hf/хv╩H▀▀юг▒К╚┘р▌b╦H▀⌠ьг┌▀⌠ДH┐ю9бД┘р▌9╦К▀⌠ДH┐ю9б~3H▀⌠╗Hc┌H▀⌠ю┐<┼~зH▀⌠═Hc┌H▀⌠ьг┼К©┘р▌И╦©КгЪЪЪЪ▀⌠ДH┐ю9б~SH█┘H▀⌠ю┐<┌щH┴йH⌠ь┐:uхHcв█pL▀┐хA┴4░L▀┐пA┴4░┐гH▀⌠ьг К÷┘р~w╦ЎК.┐фHcвH▀▀х┴4▒H▀▀пD█@D┴▒┐гH┐ю9┐Д~=H▀⌠ю┐<┌ГH▀▀ь┐<│ЪuзHcж┐<▒t╞█VHcр┴жH┐б┐|▒ЭuСК ©г┐Ь┴ЬH┐д[цAUATUSH┐ЛH┴Щ┴СI┴уI┴л┐©Ьt@HcСHаФH▀┘х▀D0ЭA┴EH▀┘п▀D0ЭA┴$H≤H▀∙ю┐|┌ЭH┐д[]A\A]цХК╧H█=╦ХКшUSH┐ЛH┴ШH┴У▀┤Д┴FH▀▐░H▀Ї─H█©╟WH█╩WЪЁL▀ L▀C H▀⌠┬©Ъ┴бH┐д ╦┘рtH┐д[]цH█{ H▀uХКЙAWAVAUATUSH┐Л(H┴ШH┴УI┴вH┴T$г┤ЬH┴ВХH┴D$H┴ОХI┴фH┴D$H┴ОХI┴дH┴ОХI┴е▀E,┴┐ЮA▀W┴⌠Д┘р▌╠I▀6I▀█RЪH█L░ҐHcl√ЭH┐юH9хuП9╚Т▄▄H▀D$▀@┘ю▌йAЎг$H▀┐─▀<$B┴<╟H▀D$H▀Jc╟HаЮH▀|$H▀▀|ЭH▀T$H▀D▀|ЭB█?9г█0HcЪH█ҐЭЪЪЪA█oЪ┴ЙHвHаГ╨H▀Ё≤I▀$▀┐И┴I▀MРAH▀▀≤РDH┐юH┐бH9ЬuиIcВH▀╩≤H█ ╨ХE┘Ъ~dHc$HаЮ╨H┴яHаАH▀Ё≤▀<H▀Ё┬┴<H▀Ё≤РDH▀▀░РAH┐бH┐ю█JЪ9мҐ┘М╦HХ▀$█D(┴$H▀D$▀@I┐фA█V9п█мЧЪЪH≤H▀⌠─▀<$┴<┌┴╩ХH┐╩tH█╩ЪHг┐H▀Р──Р┐(Р─╟Р┐═L█ё╟H█╚H▀D$▀xH▀▀┬H▀⌠─ATUL█▀L▀┐░┴ЧЪH┐д┘ю┘ОH┐╩tH█╩ЪHг┐H▀▀H▀⌠░H▀Ё┬H▀╩─H┐ЛATI┴ИL█┐Ъ┴бH┐д╦┘рuH▀D$▀PH█{ H▀0Х╦H┐д([]A\A]A^A_цҐИhЩЪЪH▀╩┬ХH▀╩░ХLcУJ█<╣ХH┴┐┬J█<УХH┴┐░┴╚ТИ&ЩЪЪг$ИjЧЪЪL▀╚░L▀╩─L▀Ё┬H▀D$▀X┴зH█5©╦Х┘ш~gI┐г█CH┴$ҐM┴ЭA▀_ЭA;}3HcшРADщA▀·█P┴ИH█5©╦ХH┐цA9$пH┐еI┐гH9,$uЁ╦ИМЧЪЪ╦ИЦЧЪЪH▀╩≤H█ ╨ЎХИ├ЩЪЪAWAVAUATUSH┐ЛH┴ШI┴ЖH┴уA┴лL█ L┴ЪХA┴еL┴ЪХA9е|'H┴ЙL┴ЖH┴ъХ┘ю╨DбH┐д[]A\A]A^A_цIcтH▀E▀t░ЭD┴БL┴ЪХ┴б╦┐ЗuоH┴ЙL┴ЖH┴ъХ┘ю╨DбК╣SH┴ШH█ ХH┐╩t H█╩ЪH┐╩t H█╩ЪH▀╩┬ХH▀╩─ХH▀╩░ХH▀╩≤ХH▀╩═ХH▀╩╗ХH▀╩╟ХH▀╩╦ХH▀╩юХH▀╩хХH▀╩пХH▀╩ьХH┴ъХ[цAWAVAUATUSH┐ЛH┴ШA┴тA┴м9ЇЛ|)D9ёП▄ОD9╚Т▄єH┐д[]A\A]A^A_ц┴УH▀©≤ХH▀╩═ХH▀╩╦ХH▀╩хХH█C H┴D$H┴гХLcУL┴ЯHаАH┴оХH┴┐≤N█<╣L┴ЪХH┴┐═J█<УХH┴┐╦L┴ЪХH┴┐хH▀Р─╗9╗X┴ЙN░XР┬╟┴НH▀|$Х┴╚ЛИЪЪЪH▀╩─ХH▀╩╗ХH▀╩╟ХH▀╩юХH▀╩пХH▀╩ьХA█l$HcМHаЕH┴ОХH┴┐─H┐МH┴ОХH┴┐╗IcЭHаГХH┴┐╟H┴ОХH┴┐юH┴ОХH┴┐пH┴ОХH┴┐ьD┴ёПИOЧЪЪH▀╩┬ХH▀╩░ХIcМH█<ґХH┴┐┬H█<МХH┴┐░D┴╚ТИ ЧЪЪAWAVAUATUSH┐Л┴ЩA┴УA┴ж©ХH┴ц╨ЎH┴гХгCH█H┴CH▀┐╦Ht%H▀─8tH┴CКH█=╦ХКH█H┴CH█5©╦ХH┴ъХ┘ю┘fH█5©╦ХH▀Р─╗9╗X┴ЙN░XH█{ Р┬╟┴НХ┴╚ЛD┴╚ПD┴ЁТH█╩ЪMcЖJ█<╣ХH┴┐┬E█eMcДN█<╔L┴ЪХH┴┐─J█<УХH┴┐░HcМH┴ОHаГХH┴┐≤L█4ґL┴ВХH┴┐═I┐ОL┴ЪХH┴┐╗IcЩHаГХH┴┐╟H█<МХH┴┐╦L┴ЪХH┴┐юL┴ВХH┴┐хL┴ЪХH┴┐пL┴ЪХH┴┐ьH┴ьH┐д[]A\A]A^A_цH┴ъХH┴ъХH█5©╦ХH█=╦Х╩К╟H┐ЛH█=ХH┐дцumfpack_di_get_numeric() failed: %d Nonsingular variable obtained. cols = %5d (%5d,%5d) = %e Cannot load the umfpack library: factorization_library_name option is set, but its value is empty. libumfpack.dylib Loading shared library for factorization method umfpack . . . Cannot load the umfpack library: make sure the umfpack library can be located by doing one of the following: - including its path in the system library directory, or - including its path in (DY)LD_LIBRARY_PATH, or - specifying its absolute filename using option factorization_library_name. success umfpack_di_defaultsumfpack_di_free_symbolicumfpack_di_free_numericumfpack_di_symbolicumfpack_di_numericumfpack_di_get_numericumfpack_di_solveЪЪЪЪЪЪЪzRx░ЮЪЪЪЪЪЪЪd<юЪЪЪЪЪЪЪh┐ (08@HP* lєXЪЪЪЪЪЪЪx█▄ ├(┐0M ( lХЧЪЪЪЪЪЪw├┐(%08@ Є└xЧЪЪЪЪЪЪU▐▌ █(▄0├8┐`ihp`Jhp`& 80( ▄<юЩЪЪЪЪЪЪ≥▐▌ █(▄0├8┐@D 80( ,л0ЩЪЪЪЪЪЪу┐с▄ЭЩЪЪЪЪЪЪ,▐▌ █(▄0├8┐P/ 80( ▄▄pЭЪЪЪЪЪЪQ▐▌ █(▄0├8┐@З 80( $ЮШЪЪЪЪЪЪЇ &-╡ ═ )-√ ▐ --─ y +-q (-P *-A *-2 *-# *- *- *-М*-з*-ц*-ґ*-≥*-{*-kJ5- 9=-- Ш'-С--Дып)-фЄ,=є9=≥▀:-v*-C*-/*-+-+-Т *-Е *-ж *-г *-Є *-║ *-█ +-│ +-u +-i +-] +-Q +-: 5- 9= *-Р *-ч *-г *-╣ 2-є +-≤ +-▄ +-─ +-( +- +- +- +-Э+-П+-Д+-ь+-л+-ю+-Є+-╗+-°+-░yb2-I-/6--М4-Б3-Ї;-╗n--_ %-- р*-Ў*-ў+-╒+-x7-UУ ≤9=├ы;-оҐ/-╡1-╒0-∙.-e8-BН)-Дш-═)-√▀9=└bхю#╦╟"╗═!≤ ░ ┬─xph`@8( $^ %░$^░$^п$^п@$^@┬$^┬$^╗$^╗@$^@ $^ Ы+ю H"╟Х |≤Т┐Щшkў(√z cюYe. Т(К⌠Б╗чХзП/&їZ╣@█0РЮ&/C \tЬ┬О⌡Ф╡юк╚ :хКЇАCV@W)р3%vНдs╔┘o_UMFPACK_Destroy_SparseMatrix_RowArray_SparseMatrix_LenArray_SparseMatrix_ColArray_SparseMatrix_DataArray_qsort_block_lu_init_memset_dl_umfpack_di_defaults_factor_options_Umfpack_Funcs_block_lu_reset_basics_UMFPACK_Factor_Error_inter_UMFPACK_Compar_UMFPACK_GetSingular_UMFPACK_NumSingular_block_lu_get_k_Option_FactorPath_Output_Printf_UMFPACK_Size_block_lu_solve_dl_umfpack_di_solve_UMFPACK_Solve_UMFPACK_Create_Memory_Allocate_DL_Close_block_lu_free_Memory_Free_block_lu_replace_UMFPACK_Replace_Basis_SetInterface_block_lu_get_maxmod_DL_BatchLoad_dl_umfpack_di_get_numeric_dl_umfpack_di_numeric_dl_umfpack_di_free_numeric_dl_umfpack_di_symbolic_dl_umfpack_di_free_symbolic_Basis_UMFPACKlC9lC8lC7lC17lC6lC16lC5lC15lC4lC14lC3lC13lC2lC12EH_frame1lC1lC11lC0lC10 #1/20 1624473280 501 20 100644 1212 ` Dynamic_Loader.oоЗМЧ╦ 8─ь─__text__TEXTжьX ─__cstring__TEXTжў__eh_frame__TEXTХ≤ю═h2 ю PXPH┘ЪtSH┴ШH▀?H┘ЪtХHг[ццATUSH┴ШH▀ЎХH┴H┘юtLҐ╦┐{▌─I┴ЛIаДH▀CJ▀4 H▀;ХH┘юtAH▀SJ▀T"H┴H┐е9kо╦КHХH┴бH█5©╦Х╦К#ХH┴бH█5©╦Х╦[]A\ц ERROR: %s zRx░,ЮЪЪЪЪЪЪЪ ┐цLL╟ЪЪЪЪЪЪЪІ▄├ ┐ўх-╧╞-ё-■┼-d-1--P^P ^ SжIХ; 1( _dlerror_dlopen_dlsym_Output_Printf_dlclose_DL_Close_DL_BatchLoadEH_frame1lC0#1/12 1624473281 501 20 100644 14028 ` CNS.oоЗМЧX ьХxХ__text__TEXTДx`"═─__cstring__TEXTХБ`__literal16__TEXTпH__literal8__TEXTЮX__eh_frame__TEXTПЬ h`'\h2 @*f═0P+>(H┐ЛH┴пL▀G8M┘юtH▀?AЪпH┐дц┴РH█5H┴г╦ХКЦAWAVAUATUSH│Л(▀÷═┘ш▌TI┴ЩҐгD$AЎL▀=КTH█D$ ╧H┴D$H┴бD┴ЖL┴ОХРL$fInдH▀t$H█=╦Х┐D$A┐фH┐еD9С▄бI▀┘пH┴ИHL▀!I▀∙ьH▀Р*РT$РA┤┬fWfInэf/цv РfI~дH▀Р─┬Рd$f/ЮvI▀┘ьH▀Р(РD$РРXD$fInТf/П┤ЪЪЪРD$Р\f/П┌@ЪЪЪI▀┘ьH▀L┴$(И-ЪЪЪ┐|$ю┐Ю┐юH│д([]A\A]A^A_ц╦ КГ┐©═▌&USH┐Л╦A╦╧╩A╩A╨A╧КNf.бzu █jЭ┐Щw)D┴уКf.й┼─u~█jЩВеЩЪЪЪu D┴щ9уtA┐ю┴Й┴┐аH┐ю9▐═▄┘H▀≈пH▀РBH▀≈ьH▀РBH▀≈ЮH▀РBH▀≈ХH┴фH2▀f.а┼lЪЪЪ┘fЪЪЪD┴мК░f/бv ┐Зu▐┴щК┘f/яv┐Зu─┴щИsЪЪЪ█jЩ┐Щ┤mЪЪЪ┴щИ`ЪЪЪE┘юuH┐д[]цH█5©╦ХКАц┴ЇЭц┴Їц┴Їц┴Їц┴ЇцATUSH┐ЛA╪┘ЪANЭ┴Щ┘ЖDOФ©ХH┴цHгHг@Hг@Hг@Hг@ Hг@(Hг@0Hг@8Hг@@Hг@Hг─┬Hг@PHг@XHг@`Hг@hHг@pHг@xHг──г─▄┴╗╗D┴═╛г─═г─єг─Эг─г─г─г─┴╗≤fОюР*еfОиРA*лРXхРYюР]аРD$f/┤СР,D$┴┐°г┐░г┐■Hг┐▀╩≤ХH┴┐╟▀╩≤ХH┴┐╦▀╩≤ХH┴┐ю▀╩≤ХH┴┐х▀╩╗ХH┴┐п▀╩╗ХH┴┐ь▀╩╗ХH┴┐Ю▀╩╗ХH┴┐Х▀Ё╛▀╩╗ХH┴┐Пг┐ЬD┴Ф┴ОХH┴ьH┐д[]A\цL█H█ ╨▓H█5H█=╦ХИщЧЪЪH▀┤H┐ХH┴┤H┘ю~цSH┴ШH▀©╟ХH▀╩╦ХH▀╩юХH▀╩хХH▀╩пХH▀╩ьХH▀╩ЮХH▀╩ХХH▀╩ПХH┴ъХХ[цH┐┤цSH┐ЛH┴Ш┴Я┴п╨┐©╗┴жOЇ╗9нLЯ┴Ї╗┐©╛O≈╛9бLп┴≈╛9Ї≤┴ПM┤≤┴┤≤fОиР*йfОюР*фРXхfОюР*юРYюР]аРD$f/┤ьР,D$9┐°M┐°┴┐°▀Ё≤H▀╩╟Х▀Ё≤H▀╩╦Х▀Ё≤H▀╩юХ▀Ё≤H▀╩хХ▀Ё╗H▀╩пХ▀Ё╗H▀╩ьХ▀Ё╗H▀╩ЮХ▀Ё╗H▀╩ХХ▀⌠╛▀Ё╗H▀╩ПХ▀Ё╛▀╩╗ХH┐д[цL█H█ ╨РH█5H█=╦ХИЬЧЪЪH9В└USH┐ЛH┴ШH┴У▀├░┴┤░▀├■┴┤■▀├═┴┤═▀├є┴┤єH▀І╟H▀©╟╨ХH▀╣╦H▀╩╦╨ХH▀╣юH▀╩ю╨ХH▀╣хH▀╩х╨ХH▀╣пH▀╩п╨ХH▀╣ьH▀╩ь╨ХH▀╣ЮH▀╩Ю╨ХH▀╣ХH▀╩Х╨ХH▀╣ПH▀╩ПХH┐д[]цц▀┤░ц▀┤■ц▀┤≤ц▀┤°цH▀┤юцH▀┤╟цH▀┤╦цH▀┤хцH▀┤ЮцH▀┤пцH▀┤ьцH▀┤ХцH┐ЛH▀©ПХH┐дцH┐ЛH▀©ПХH┐дцH▀┤ПцH▀H┴H▀GH┴FH▀GH┴FH▀GH┴FH▀G H┴F H▀G(H┴F(H▀G0H┴F0H▀G8H┴F8H▀G@H┴F@H▀GHH┴FHцH┘ЖtYH▀H┴H▀FH┴GH▀FH┴GH▀FH┴GH▀F H┴G H▀F(H┴G(H▀F0H┴G0H▀F8H┴G8H▀F@H┴G@H▀FHH┴GHг┤┬цHгHгGHгGHгGHгG HгG(HгG0HгG8HгG@HгGHг┤┬цH▀GPH┴H▀GXH┴FH▀G`H┴FH▀GhH┴FH▀GpH┴F H▀GxH┴F(H▀┤─H┴F0цH┘ЖtEH▀H┴GPH▀FH┴GXH▀FH┴G`H▀FH┴GhH▀F H┴GpH▀F(H┴GxH▀F0H┴┤─г┤▄цHгGPHгGXHгG`HгGhHгGpHгGxHг┤─г┤▄ц▀┤Ьц┴ЇЬцAWAVAUATUSH┐Л(H┴ШH▀G(H┘юtH▀?ЪпH█T$H█t$H▀;ЪSЎ┐|$┴ВO|$┴╩═┐|$Ot$┴ЁєХ┘ю└ы┐|$└И┐|$└Ы▀⌠є▀Ё═H┴ъХH▀-Р┘┬fWH▀╩п▀t$ХР┘┬H▀╩ь▀t$ХH▀╩ЮfОю▀t$ХH▀▀ьH▀⌠пH▀┐ЮL▀H▀ H▀▀t$H▀;ЪSH┴ъХ┴е┐Ь tqг┐░г┐═┴ХH┐д([]A\A]A^A_цг┐░г┐═ҐКтг┐░г┐═ҐК╧H█=╦ХИЯЧЪЪH▀╩Х╨▀t$ХH▀CHH┘юtH▀⌠ХH▀▀t$H▀;ЪпH▀╩ПХI┴дH▀╩ПХI┴фD▀╚═H▀┐╦Du=H▀┐╦╛uLE┘М▌3D┴ИHаА╦H▀5С~%fОМИдH▀╩ЮH▀▀ьH▀⌠пH┴ЧХКє▀┐╛┴D$D┴НL┴ГХD┴НL┴ГХ▀t$L┴ГХE┴nL┴ГХH┴$L┴ГХH┴D$L┴ГХI┴гL┴ГХH▀⌠ЮЪ0AЪ7H▀L$Ъ1H▀D$Ъ0L█L$4M▀╧H▀D┴НH▀;ЪS A┴гH┐д ▀t$L┴ГХE┘Ъ┘╩H▀┐╦╛└УЧЪЪH┴ъХH▀ЁпH▀╩╟╨ХH▀ЁьH▀╩╦╨ХH▀ЁЮH▀╩ю╨ХH▀ЁХH▀╩х╨Х▀┐═┴┐░fОиР*хf(яРYяfОюР*┐єРXаf/б┤mР,юИhH█=╦ХH▀г─╛И'ЧЪЪH▀⌠ЮH▀РH┐юH9хtKH▀⌠пH▀РH▀⌠ьH▀РР√┬f(зfWэf/цwЄf(аРббfTхfUеfVаК²▀┐╛┴D$D┴НL┴ГХD┴НL┴ГХ▀t$L┴ГХE┴nL┴ГХH┴$L┴ГХH┴D$L┴ГХI┴гL┴ГХH▀⌠ЮЪ0AЪ7H▀L$Ъ1H▀D$Ъ0L█L$4M▀╧H▀D┴НH▀;ЪS A┴еH┐д ▀t$L┴ГХE┘М└$ЧЪЪH█=╦Хг┐░г┐═ҐИЭЪЪР,б┴┐■ИЭЪЪAWAVAUATUSH┐ЛH┴ШI┴жI┴лH▀©ПХH┴еH▀╩ПХI┴еM┘Дt:┐╩░uQ▀Ё═┘ЖuqH▀C0H┘юtH▀⌠ЮH▀2H▀;ЪпH┐д[]A\A]A^A_ц▀Ё░┘ЖtеL▀ёх╨L┴ГХКіH▀╩Ю╨L┴ЖХH▀╩Х╨L┴ФХК┘▀┐╛┴D$H┴ОХ▀Ё═H┴ОХ▀t$H┴ОХ▀┐═A┴EH┴ОХI┴дH┴ОХI┴фH┴ОХI┴гH┴ОХH▀⌠Ю▀Ё═Ъ0AЪ7AЪ6AЪ4$L█L$,M▀E╧H▀H▀;ЪS H┐д ▀t$H┴ОХH┴ъХИЦЧЪЪAVAUATUSH┴ШI┴УI┴тH▀©ПХH┴еL┴ГХI┴фH▀╩Ю╨L┴НХ▀┐░┴EH▀┐Ю▀Ё═H▀MH▀H▀;ЪSA┴е╨H┴НL┴ВХ▀Ё═L┴ГХE┘М■юІю[]A\A]A^цAWAVAUATUSH┐Л8H┴ШI┴ЖI┴тH▀©ПХH┴еH▀╩ПХI┴еL┴ГХH┴D$L┴ГХH┴D$H┴ОХ┴D$,▀Ё═H┴ОХ▀Ё═H┴ОХ▀t$,H┴ОХH▀╩Ю╨L┴ЖХ▀┐═A┴EH┴ОХH┴D$H┴ОХI┴фH┴ОХI┴гH┴ОХH▀⌠Ю▀Ё░Ъ0AЪ7AЪ6H▀L$0Ъ1L█L$LM▀E╧H▀H▀;ЪS A┴фH┐д ▀t$,H┴ОХ╨L┴НH▀|$ХA╦╧╨H┴НL▀|$L┴ЪХ▀Ё░L┴ГХL┴ЪХ┴фL┴ГХE┘Ж■юІюH┐д8[]A\A]A^A_цH┐ЛХH┐дцH┐ЛH┴пL▀G@M┘юtH▀?AЪпH┐дц┴РH█5H┴г╦ХКЦH▀┤ЮH▀цH▀┤пH▀цH▀┤ьH▀цH▀┤ХH▀цH┐ЛH▀©ПХH▀H┐дцAWAVAUATUSH┐ЛI┴ВI┴жI┴мM┴дL┴мH▀©ПХH┴цH┴гХA┴H┴ъХH▀I┴H┴ъХH▀I┴EH┴ъХH▀I┴$H┴ъХH▀H┴EH┐д[]A\A]A^A_цx[%5d]%s: lb = %5.4e > %5.4e = ub CNS modified basis. problem size too largeCreateCNS.c%s(%d): %s: %s SizeEmpty jacobian. F or dF/dx undefined at model start. 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Crash: Factor: singular constraint: %s Artificial causes problem. Slack change : %d Artificial identity cols: %d Artificial cols: %d Total Artificials : %d Change: %5.4e Basis refactored. Incorrect pivot type. Reset could not be performed. Cycle: Detected. Lemke: incorrect bound value. Inconsistent Basis. Artificials: %d Pivotal method called: LCP follows. Dimension: %d t: % 5.4e q: M (row, col, val): z[%5d] = % .5e w[%5d] = % .5e v[%5d] = % .5e l[%5d] = % .10e u[%5d] = % .10e Basics: Lemke: GivenBasis not factored. Lemke: Basis: given basis not invertible. Generating basis. Advanced Lemke Start. Lemke: Basis: given basis not invertible; generating one. Advanced Basis Start. Lemke: Basis: inconsistent element. Constructed basis not invertible. Lemke: Basis: basis not invertible; generating slack one. Lemke: Basis: fixed basis not invertible. Generating all slack basis. Artificial Lemke Start. Residual scaled (%e). Problem with Lemke Start. Artificials not allowed in lemke start. Lemke: Solve: Invalid pivot rule selected. Minor iteration limit (%d) exceeded. Job time limit (%g) exceeded. Basis not invertible at best point. Bad basic variable. Lemke: invertible basis could not be computed. You may avoid this error by increasing the lemke_rank_deficiency_iterations option. 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9p|█B┐╦▄▌ВD┴Р┐БЩ┴К┐З┘©H▀Р┌ Р┼═РYHhР]аР┌@H█╟╦H▀╦(H▀T$ХA┴фH▀▀┐ХC|H▀|$ХР┐░H▀Р─░╩H▀f/┌╟┐1▀╡ 9p|²цІшИг┐H▀┐╦░&∙юІю┴┐ИoЩЪЪf/┤┼ЧЪЪРИ}ЧЪЪ┐╦╗┘ЭЧЪЪA┐Ч└РЧЪЪ▀≤ ┐ШtD┴Р┐БЩ┴К┐З┘╟ИБЧЪЪг─H▀┐╨░&∙бІр┴░H█╟╦H▀╦(H▀T$ХA┴фH▀5▀├ХH┴t$XF|H▀|$ХH▀t$XР├░H▀Р─░H▀f/┌╟s▀╡ 9p|²цІшК╩A┐Ч└eA┐гA┐еH▀H▀xX╨H▀t$ХH▀┐╦°└⌡┘ш┘⌠H▀▀░═┴■$Xг└$\H▀D9╙('}▀╦єХ┘юtг└$\A┴МH▀L▀H0H█▄$H▀╟(H╗PЪt$(L▀D$ D┴РH▀|$Х┴ф┴D$`H┐дH▀▀■$<░└▀■$@░┬г─═█VЗ┐Зvr┐|$P┘7┐─≤▀╟°█V┴░°H▀;░ю▌H█=╦ХH▀|$Х┘юud╩ИJ╩И▒ЧЪЪA┴МA┴ОИ≤ЧЪЪH█=╦ХH▀|$Х┘юu ╩ИH▀┐─▄A┴МA┴ОA┴ЛИ╛H▀┐─▄A┴МA┴ОA┴ЛИ░H▀H▀╦(H▀t$ХH▀|$ХH┴цH▀|$ХH┴бH┴ыH▀\$H┴чH┴ъХH▀T$ H┴чH▀|$Х┴ц┘ю└жH▀┐─└H▀H▀xXH▀t$ХH▀Р┬ A┐дf/хDFЕD9═░▐H█=╦ХH▀|$Х┘ю┘╙╩H▀┐╦└┘бH▀-H▀|$ХР┘░L█▄$╪L▀t$(E▀FL┴ыH▀T$ H▀t$H▀|$Х▀└$╪A FPH▀Р─░РAFХР@РAF H▀▀PxA┴V0▀P|A┴V4▀░─A┴V8▀░≤A┴VD▀░└A┴V<▀░┬A┴V@▀░▄A┴VHР@hРAг└$╪H▀┐╦└tг└$╪H▀t$(▀╪$╪ХH▀H▀H8H▀P(┴чH▀|$ХХH▀|$ХХH▀|$0ХХХ┴ьH│д[]A\A]A^A_цH█=╦ХH▀|$Х┘юu ╩ИtЧЪЪH▀┐─▄A┴щA┴ъA┴эКH▀┐─▄A┴МA┴ОA┴ЛH▀H▀Р─ f/Ch├ЬЪЪ╩ИЧЪЪH▀T$ H▀t$H▀|$Х┴ц┘юuSH▀┐─┬H█=╦ХH▀|$Х┘юu ╩ИхЩЪЪH▀┐─▄A┴щA┴ъA┴эИhЪЪЪH▀┐─┬H▀L$ H▀T$H▀t$HH▀|$ХH▀▀─('█PЪD9Зt:D9Ь└ыH▀┐╦Ь%└ H▀г─г─КH▀г─г─H▀▀╟єH┐ЛH█■$юRH┐юhPЪt$8L▀L$0L▀D$`H▀L$X╨H▀|$(ХH┐д H▀Р@pf/@h┤іH▀ ▀╠╗H▀D▀─PD9ф|:H▀╧╟┴П≥AВЬ┐бHcрH▀РDпЬH▀РY─ЮРIhf/х┤╗РAhH▀╧╟┴П≥AВЬ┐бHcрH▀РDпЬ▀Ax█pH▀┴П≥В╩h┘р┘█г└$╪┐╩тtг└$╪┴Є$ю▀│Х┴└$д▀│└┴└$х▀│┬┴└$лA┐Ч ┤D┴РH█5Hc√HПЪЮf░ЗBЗ╗╡╪фсЮЗМH▀г─H▀D▀╨░&E┘Ъuг─И@ЧЪЪг─A┴ОИ.ЧЪЪH▀г─H▀┐╨░&∙бІр┴░ИЧЩЪЪH▀x@╨H▀t$ХH▀H▀xH╨H▀t$HХH▀H▀p8H▀xP╨ХH▀Р@hР@pИЧЩЪЪH█=╦ХH▀|$Х┘юu ╩И■ЗЪЪH▀┐─▄A┴МA┴ОA┴ЛИ4ЭЪЪф└$ьSH▀┐╦°└Р▄$Р▄$п▀D$P┐Ь┤ы┴бH█5 Hc√HПЪЮ░w■·╗╡╪ф└$ьRК≤ф└$ьNК▌ф└$ьCК└ф└$ьTИwЪЪЪф└$ьIИjЪЪЪф└$ьtИ]ЪЪЪф└$ьEИPЪЪЪф└$ьOИCЪЪЪ┐╧ t ф└$ыDК]ф└$ыLКSф└$ыOКIф└$ыMК?ф└$ыBК5ф└$ыWК+ф└$ыGК!ф└$ыUКф└$ыUH▀H┴└$пH▀Р┬@Р▄$ЮР└$Х▀╠єH┐ЛH█└$юPH█°$пH█└$PЪt$8L▀L$0L▀D$`H▀L$X╨H▀|$(ХH┐д H█■$Ь╧▀Є$╦H▀|$ХH▀▀╦Х▀Є$╪H┴ъХH▀┐─╗┐@xH▀╦(ХH┴фH▀H▀x8╨ХA┐ЧuH▀┐╦°└ЗЪЪ┐|$P├ЗЫЪЪH▀|$ХИКЫЪЪ╩H▀H▀p@╨L▀|$L┴ЪХH▀H▀pH╨H▀|$HХH▀H▀pPH▀x8╨ХH▀Р@pР@hH▀T$ L┴ЧH▀|$ХИфВЪЪ╩И╗ВЪЪ╩И·ВЪЪ╩И■ВЪЪ╩И┼ВЪЪAWAVAUATUSH┐ЛI┴ЪH┴СХL▀ H▀H▀╦0ХI┴еH▀H▀╦0ХA┐|$4ucI┴фH▀▀hL┴ЪХH┴$L┴ЪХH┴D$L┴ЪХH┴фH▀$H▀T$H┴ъХA┐|$(u:┘М~'┴МHаЕ╦fОМf(ЕКLI▀t$╨H┴ъХH┐д[]A\A]A^A_цI▀T$H┴чH┴ъХКЄf/цrf/ЙwJРH┐юH9ХtфI▀UРI▀РI▀$H▀РH┴бHРf/хr╨f/тvЄР\йf(аКІР\зf(цК╛ Major Iterations. . . . %d Minor Iterations. . . . %d Restarts. . . . . . . . %d Crash Iterations. . . . %d Gradient Steps. . . . . %d Function Evaluations. . %d Gradient Evaluations. . %d Basis Time. . . . . . . %f Total Time. . . . . . . %f Residual. . . . . . . . %e Basis modifications: %d Path: GenerateInitialPoint: cannot evaluate f at given initial point. Path: GenerateInitialPoint: cannot eval f at generated initial point. Path: GenerateInitialPoint: cannot find initial point. Too many restarts. Restart Log proximal_perturbation 0 crash_method pnewton crash_method none crash_perturb yes nms_initial_reference_factor 2 lemke_start_type slack proximal_perturbation %5.4e crash_perturb no nms_initial_reference_factor 10 nms_memory_size 2 nms_mstep_frequency 1 lemke_search_type slack crash_nbchange_limit 10 crash_searchtype line crash_searchtype arc nms_searchtype line nms_searchtype arc gradient_searchtype line gradient_searchtype arc LMCP Already scaled. LMCP already perturbed. Too small. Path 5.0.05PATHLNXPath: SetProblemClass: Invalid problem class. Path 5.0.05 (Wed Jun 23 14:34:38 2021) Written by Todd Munson, Steven Dirkse, Youngdae Kim, and Michael Ferris %s Restart: NMS failed. Restart: Too many gradient steps. Restart: Function evaluation undefined. Restart: Stationary point found. Current point undefined. Restarting. 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)"ВЯИБшскц╩Ё╚ё⌡⌠┤─xlbXNC<5* ═≤` X8( ─^─X^X0^0х^х`^` @^@ ^ MR═:╗6╟2╦.ю*х&п"ьЮVХMП©╒ ЕЕ═??З >4≥.эd@юv─CЬ═▒ж│╡_lemke_output_lemke_output_rt_lemke_get_rt_lemke_output_pt_lemke_get_pt_lemke_options_default_lemkeoptions_set_lemke_get_common_options_lemke_options_Lemke_AddOptions_strncasecmp_lemke_common_callback_Output_Printf_Option_RaytypeTable_Option_PivottypeTable_Options_AddlC9lC8lC7lC6lC5lC4lC3lC2lC12EH_frame1lC11lC0lC10 #1/20 1624473283 501 20 100644 17876 ` PathOptions.oоЗМЧX ьп7xп7__text__TEXT,xH:┐─__cstring__TEXT,є __data__DATA@,╦ `>__literal8__TEXT@3┬╦5__eh_frame__TEXTх3@6П> h2 П?3 C═P,,.H▀H▀H┴░@г▄ H▀H┴ г╪гTРРХРР─гР Р ╟гLdH▀H┴Юг|ггЭг≤г,гд РXгТ РР┬Р HгЄРPH▀H┴Хг└г Р╟гLH▀H┴ЮРРxР г╛г╛гDРьРp г H▀H┴═ H▀H┴8гтРhРР H▀H┴≤ Р 0H▀H┴хР`Hг<HгтH▀H┴pРH▀H┴═Р 8гьгpР г° г4!гп!гh"г#г≤#г0$гх$г\%гТ%г▄&г$'цUSH┐ЛH┴ЩH┴Сг╨H█5Х┘юt)г╨H█5 H┴ОХ┘юtг╦┐Ь∙юІюH┐д[]ц╦КИAUATUSH┐ЛI┴ЩI┴ТгH█-╩╨H┴НL┴ОХ┘юt┐цA┴$H┐е ┐Шuэ┐Ш∙юІюH┐д[]A\A]цAUATUSH┐ЛI┴ЩI┴ТгH█-╩╨H┴НL┴ОХ┘юt┐цA┴$H┐е ┐Шuэ┐Ш∙юІюH┐д[]A\A]цAUATUSH┐ЛI┴ЩI┴ТгH█-╩╨H┴НL┴ОХ┘юt┐цA┴$H┐е ┐Шuэ┐Ш∙юІюH┐д[]A\A]цAUATUSH┐ЛI┴ЩI┴ТгH█-╩╨H┴НL┴ОХ┘юt┐цA┴$H┐е ┐Шuэ┐Ш∙юІюH┐д[]A\A]цSH┴Сг╨H█5Х┘юtг╦┐Ь∙юІю[цAUATUSH┐ЛI┴ЩI┴ТгH█-╩╨H┴НL┴ОХ┘юt┐цA┴$H┐е ┐Шuэ┐Ш∙юІюH┐д[]A\A]цH┐ЛHcжHiр≤H█5HРHc┼░HаАH█HаH█5╦ХH┐дцH┐ЛHcжHiр≤H█5HРHc┼░HаАH█HаH█5╦ХH┐дцH┐ЛHcжHiр≤H█5HРHc┼░HаАH█HаH█5╦ХH┐дцH┐ЛHcжHiр≤H█5HРHc┼░HаАH█HаH█5╦ХH┐дцH┐ЛHcжHiр≤H█5HРHc┼░HаАH█HаH█5╦ХH┐дцH┐ЛHcжHiр≤H█5HРHc┼░HаАH█HаH█5╦ХH┐дцH┐ЛHcжHiр≤H█5HРHc┼░HаАH█HаH█5╦ХH┐дцSH┴ШH█5ХH┴ъХ[ц%s %s B restart_stationary_limitrestart_stationary_tolerancegradient_step_limitgradient_searchtypegradient_sigmagradient_shrink_factorgradient_refine_frequencygradient_stepsize_minimumresidual_sizeresidual_factorcrash_methodcrash_perturbcrash_searchtypecrash_minimum_dimensioncrash_sigmacrash_shrink_factorcrash_refine_frequencycrash_stepsize_minimumcrash_convergence_tolerancecrash_nbchange_limitcrash_proximal_shrink_factorcrash_proximal_increase_factorcrash_proximal_merit_factorcrash_proximal_minimumcrash_proximal_maximumcrash_proximal_initial_maximumrecovery_methodnmsnms_initial_monotone_stepsnms_memory_sizenms_sigmanms_mstep_frequencynms_initial_stepsize_minimumnms_initial_stepsize_factornms_initial_reference_minimumnms_initial_reference_factornms_large_reference_factornms_searchtypenms_pathsearch_interpolatenms_shrink_factornms_refine_frequencynms_stepsize_minimumnms_delta_shrink_factornms_delta_minnms_maximum_watchdogsproximal_perturbationproximal_initialproximal_shrink_factorproximal_increase_factorproximal_merit_factorproximal_minimumproximal_primalproximal_dualproximal_initial_maximummerit_functioncrash_merit_functionnonlinear_model_presolvenonlinear_model_scalenonlinear_model_perturblinear_model_presolvelinear_model_scalelinear_model_perturblinear_scale_methodlemke_startlemke_start_type lemke_start_toleranceslackadvancedautomaticfirstalwaysnonetoddchendiagonalrowcolbothsymmetricro1ro2ro3ro4automaticnormalfischerarclineparcplinenonenoneautomaticpnewtonbdiffsmooth┬ц@╩Ґвыъ|ш=-CКБ6? ≥≥≥≥≥И?VГ·╞р<Ю?4@Y@:▄0Б▌yE>млллллЛ?ЯhЦ┬╣ЬД>█М╣═Вф╟>$@{ўGАz└?─└.A ≥≥≥≥≥ы? ≥≥≥≥≥╧?zRx░ЮЪЪЪЪЪЪЪъL<юЪЪЪЪЪЪЪg├┐ W d▄pЪЪЪЪЪЪЪZ█▄ ├(┐0I( dТЪЪЪЪЪЪЪZ█▄ ├(┐0I( d\═ЧЪЪЪЪЪЪZ█▄ ├(┐0I( dд8ЧЪЪЪЪЪЪZ█▄ ├(┐0I( ,,пЩЪЪЪЪЪЪ5┐3d\═ЩЪЪЪЪЪЪZ█▄ ├(┐0I( $д8ЩЪЪЪЪЪЪC>$ЛЩЪЪЪЪЪЪC>$ХЭЪЪЪЪЪЪC>$<юЭЪЪЪЪЪЪC>$d≤ЭЪЪЪЪЪЪC>$▄pЭЪЪЪЪЪЪC>$ЄHЭЪЪЪЪЪЪC>,э ЭЪЪЪЪЪЪ┐&.-/-( 0-Ъ УЮ-ф0-╪ ╡²-┐0-y oZ-@0-6 ,-Щ0-С Ит-╨0-╟ і▒-w0-m cN-2-Эе2-ю┌2-m(2-н2-╧t2-_2-Ч2-Ыж-л-б-╦-ў-є- -░-├-|-r-h-b-V-L-F->-70-(-!---Э-УН-Ф-ъь-п х-╪-І-╞╗-║√-░-┬-|-r-h-b-Z-R J-C 8-2-&----Э-У-М-Еы-с-г-Ґ-Ё-╘-÷-∙-▐-┬}-w-oc-]-UM-E9-/-)-"- 1=Х!Ю"ь#п$х%ю&╦'┬─xph`X(* )-Ю+^Ю,╦+^╦'░+^░&h+^h%@+^@$+^#П+^П"х+^х!`+^`0+^0х+^х`+^`Ь+^Ь░+^░@+^@ +^ ■@3▀H3xP3oX3f`3]h3Tp3Fx3B─3≤┬3▐░3|≤3s═3j╗3a╟3X╦3Oю3Шъ²─/#Fлю/Ж═╧ 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РfH~еH▀Р─┬fInэf/ь├zЪЪЪI▀F@H▀РfI~дИdЪЪЪH█D$╧H┴$H┴бD┴НL┴ВХfInлfHnеH▀4$H█=╦Х┐D$И3ЪЪЪ┐|$ю┐Ю┐юH│д[]A\A]A^A_ц╦ КГцATUSH┐Л┴ЩA┴Т©pХH┴ц┴hD┴`г@г@┴hfОюР*еfОиРA*лРXхРYюР]аРD$f/┤²Р,D$┴CггCHгCh▀{ХH┴C ▀{ХH┴C(▀{ХH┴C0▀{ХH┴C8▀{ХH┴C@▀{ХH┴CH▀{ХH┴CP▀{▀S┴ЧХH┴CXгC`┐ЪЪЪЪH┴ьH┐д[]A\цH█=╦ХИMЪЪЪH▀GhH┐ХH┴GhH┘ю~цSH┴ШH▀ ХH▀{(ХH▀{0ХH▀{8ХH▀{@ХH▀{HХH▀{PХH▀{XХH┴ъХ┐-ЪЪЪЪ[цH┐GhцSH┐ЛH┴Ш9wMw┴w9WMW┴W9w┴ПMG┴GfОиР*йfОюР*фРXхfОюР*юРYюР]аРD$f/w{Р,D$9CMC┴C▀sH▀{ Х▀sH▀{(Х▀sH▀{0Х▀sH▀{8Х▀sH▀{@Х▀sH▀{HХ▀sH▀{PХ▀s▀KH▀{X┴РХH┐д[цH█=╦ХИoЪЪЪH9В└дUSH┐ЛH┴ШH┴У▀┴▀F┴G▀F┴G▀F┴GH▀v H▀ ╨ХH▀u(H▀{(╨ХH▀u0H▀{0╨ХH▀u8H▀{8╨ХH▀u@H▀{@╨ХH▀uHH▀{H╨ХH▀uPH▀{P╨ХH▀uXH▀{XA╦╧╨ХH┐д[]цц▀ц▀Gц▀Gц▀GцH▀G0цH▀G цH▀G(цH▀GHцH▀G8цH▀G@цH▀цH┴=ц▀G`ц┴w`цAWAVAUATUSH┐ЛH┴ШH▀H▀B(H┘юtH▀:ЪпH▀H█T$H█t$H▀8ЪP▀T$╦┘р┴аOй┴K▀L$┘иOа┴CҐ┘р└∙┘и└·▀S▀sH┴ъХH▀-Р┘┬fWH▀{8▀t$ХР┘┬H▀{@▀t$ХH▀{HfОю▀t$ХH▀H▀s@H▀K8H▀SHL▀H▀ H▀▀t$H▀8ЪPH┴ъХ┴е┐Ь t'┴ХH┐д[]A\A]A^A_цH█=╦ХИLЪЪЪD▀cH▀{HH▀K@H▀S8H┴ЧХH▀┐╦╛u-E┘Д▌уD┴АHаА╦H▀5С~%fОМИl▀C┴D$H▀{XD┴ФХH▀{XD┴ФХH▀{X▀t$ХH▀CPD┴`H▀{XХI┴еH▀{XХI┴фH▀{XХI┴гH▀{XХH┴фH▀H▀KPH▀SHЪ6AЪ7AЪ6AЪuL█L$$L▀╧H▀D┴ФH▀8ЪP A┴еH┐д H▀{X▀t$ХE┘МuH▀┐╦╛└ЪЪЪH▀s8H▀{ ╨ХH▀s@H▀{(╨ХH▀sHH▀{0╨Х▀C┴fОиР*хf(яРYяfОюР*CРXаf/б┤ZР,юИUH█=╦ХH▀г─╛И|ЧЪЪH▀SHH▀РH┐юH9хtEH▀S8H▀РH▀S@H▀РР√┬f(зfWэf/цwҐf(аРббfTхfUеfVаКі▀C┴D$H▀{XD┴ФХH▀{XD┴ФХH▀{X▀t$ХH▀CPD┴`H▀{XХI┴еH▀{XХI┴фH▀{XХI┴гH▀{XХH┴фH▀H▀KPH▀SHЪ6AЪ7AЪ6AЪuL█L$$L▀╧H▀D┴ФH▀8ЪP A┴дH┐д H▀{X▀t$ХE┘Д└_ЧЪЪH█=╦ХҐИЩЪЪР,б┴CИВЭЪЪAUATUSH┐ЛH┴ШH┴жH▀H╨Х▀C┴D$▀sH▀{XХ▀sH▀{XХH▀{X▀t$ХH▀CP▀S┴PH▀{XХH┴еH▀{XХI┴дH▀{XХI┴еH▀{XХH┴гH▀H▀KPH▀SH▀sЪ7AЪuAЪ4$ЪuL█L$,L▀╧H▀H▀8ЪP H┐д H▀{X▀t$ХH▀H▀B0H┘юtH▀KHH▀1H▀:ЪпH┐д[]A\A]цAUATUSH┐ЛH┴ШI┴ТH┴уH┴вХI┴еH▀{H╨L┴ФХH▀CP▀3┴pH▀H▀KPH▀SHH▀ H▀H▀8ЪPA┴дH▀sP╨L┴ОХ▀sH┴ОХE┘Д■юІюH┐д[]A\A]цAWAVAUATUSH┐Л(H┴ШI┴УH┴уH┴вХI┴дH┴ОХH┴D$H▀{XХ┴D$▀sH▀{XХ▀sH▀{XХH▀{X▀t$ХH▀{H╨L┴НХH▀CP▀S┴PH▀{XХI┴еH▀{XХI┴фH▀{XХI┴гH▀{XХH┴фH▀H▀KPH▀SHЪ6AЪ7AЪ6AЪuL█L$ %5.4e = ub Problem size too large. Empty jacobian. F or dF/dx undefined at model start. 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Z4 Q ` ┬ ╟ ь З 9⌠Ъю =п -@ яB С/O` ь ©╦І!Дж ╞=Р²+╩лbй┐v╙▒U│ъRiщn║;$гY▀Їm_IDenseVector_Destroy_MCP_Destroy_SparseMatrix_RowArray_SparseMatrix_LenArray_SparseMatrix_ColArray_SparseMatrix_DataArray_QP_Start_SparseMatrix_SetRows_SparseMatrix_GetRows_common_options_SparseMatrix_SetCols_SparseMatrix_GetCols_QP_MCP_Bounds___assert_rtn_QP_Function_QP_MCP_Function_Evaluation_QP_MCP_Jacobian_Evaluation_QP_Jacobian_QP_Finish_sprintf_QP_GetAlgSize_QP_MCP_Problem_Size_IDenseVector_Create_MCP_Create_Memory_Allocate_QP_ConstraintName_QP_VariableName_QP_MCP_Constraint_Name_QP_MCP_Variable_Name_Memory_Free_MCP_SetInterface_MCP_GetInterface_interfac_SparseMatrix_SetNNZ_SparseMatrix_GetNNZ_QP_GetAlgNNZ_QP_GetAlgX_MCP_GetModX_QP_GetAlgU_QPtoMCP_QPfromMCP_QP_GetAlgL_Evaluation_J_Evaluation_F_MCP_GetModElC9lC8lC7lC6lC5lC4lC3lC2EH_frame1lC1___func__.1lC0lC10___func__.0#1/20 1624473284 501 20 100644 10956 ` DenseMatrix.oоЗМЧX ьHxH__text__TEXTxю<─__cstring__TEXTщ░__literal8__TEXTЬp__literal16__TEXT┬__eh_frame__TEXT (≤═`h2 ═ Mp%DP/C I┴ЫI┴р┐~~k╧fОрf(зК H┐а9N~SL█мI▀Рхf.йzf/кtш┐~~у╦I▀H█бH▀~H▀<гf(аРBYРXРH┐ю9FжКєцAVAUATUSA┴Э┴У©(ХH┴цD┴ ┴hг@г@Hг@ McТJ█<УХI┴еH┴CHcМHаЕL┴ВH╞ЩХI┴EA┐Э~)D┴ГHаГH┴Й╦H▀KH┴жH1H┴4H┐юHЙH9ЬuФH┴ь[]A\A]A^цH▀G H┐ХH┴G H┘ю~цSH┴ШH▀GH▀8ХH▀{ХH┴ъХ[цH┐G цATUSH┴Ш┴УA┴т97| 9W█┼H▀CH▀8ХH▀{Х9+M+┴+D9cDMcD┴cHcМH█<МХH┴еH┴CHc;HcCH╞ЬHаГХH┴E┐;~-╧╦H▀s┴б╞SHcрH▀>H█вH┴┐юH┐а9щ[]A\цAUATUSH┐ЛH┴ЩH┴СH┴пH хuhH9В└(▀F┴G▀F┴GЎ┐{▌ H█У╦┐{~#H▀KH▀РаH▀MH▀РаH┐ю9CщH┐ф9sаИиI┴уI┴лH9В└ M┘М└їL┴ОХM┘Д└пL┴ГХ▀S┘р▌ЬI▀E┴рH█4░╧┐8÷бІряH┐юH9ПuЛ▀S┘р▌тI▀$┴рH█<░╨┐8@÷ф@ІЖРH┐юH9ЬuЙ┴M┴U┐{▌©ИъH█=╦ХИPЪЪЪ▀{ХI┴е▀K┘и~╨╦┐юI▀M┴▀KH┐б9х|КA┴MИ0ЪЪЪ▀{ХI┴д▀K┘и~╨╦┐юI▀$┴▀KH┐б9х|КA┴L$ИЩЧЪЪ╧И!ЪЪЪ╨ИGЪЪЪH┐бH┐а9S~*I▀$▀┘ю~ХH▀sJ▀4РжH▀uH≤J▀4РDфЬКиH┐г9{~1I▀E▀╦┘ю~Л┐{~ФL█ЩH≤L█еЬЪЪЪHгаЭЪЪЪ╨К°L┴ОХL┴ГХH┐д[]A\A]ц▀Gц▀Gц┴wц┴wцA┴я┴w┴W┘Ж~J┴ЖL█У█BЪH█4е╧К"H▀WH▀ HгH┐юH9ПuГH┐аL9аt╦E┘итККцI┴ЫA┴П┴w┴w©ЎA╨РE┘ю?цI▀IH▀9Р█HH┐бA9хt┴х9фtАI▀IH▀9HгКэ█VH┐г9фt┴ж╨D┴пКсцI┴ЫA┴П┴w┴w©ЎA╨РE┘ю?цI▀IH▀9Р█HH┐бA9хt┴х9фtАI▀IH▀9HгКэ█VH┐г9фt┴ж╨D┴пКсцЎС~ ┐+цH▀WH▀ H█бРfWаРH┐ю9GъH┐ф9w~H█У╦┐цКБцA┴П┴яD▀O┘Ж~IIcЯHаФК0H▀WH▀2HгбH┐ю┴йW9бЦA┐аH┐фD┴юGD9х~┴йW╦┘рбКщ▀G┘ю~HA╨▀W┘и~/N█уHcбHаЮH▀wJ▀4Hг┐бH┐ю┴нw9жЮ▀GI┐бD9пЎODю┴GцA┴Р┐~qA╧A╦РКHH▀WJ▀ Hг ┐ю▀WH┐аB█49ф~┴ф)жD9фuуH▀WJ▀ Р КжA┐юI┐аD9G~▀WE┘р~ЙHcйHаА┴пКгDWцA┴Р┐~qA╧A╦РКHH▀WJ▀ Hг ┐ю▀WH┐аB█49ф~┴ф)жD9фuуH▀WJ▀ Р КжA┐юI┐аD9G~▀WE┘р~ЙHcйHаА┴пКгDWц┐~'╦H▀РбHcOH▀WH▀йРбH┐ю9Gч┐Gц┐~'╦H▀РбH▀WHcOH▀бРйH┐ю9Gч┐GцH┐ЛH█=╦ХH┐дцH┴я┐~.HcЖH█4УЬЪЪЪ╦H▀РбH▀WH▀2РбH┐ю9GБцH┴я┐~.HcЖH█4УЬЪЪЪ╦H▀РбH▀WH▀бР2H┐ю9GБцHcЖH▀GHcрH▀DПЬРDпЬцHcЖH▀GHcрH▀DПЬH█DпЬРРXРцHcЖH▀GHcрH▀DПЬH█DпЬРР\РцHcЖH▀GHcрH▀DПЬH█DпЬРXРцf(хHcЖH▀GHcрH▀DПЬH█DпЬРР\аРцHcЖH▀GHcрH▀DПЬРDпЬцH┘иtH┐ЛH█=╦ХH┐дц▀F┴G┐~~/HcрH█уЬЪЪЪ╦H▀VH▀ РбH▀РбH┐ю9FБццH┘иtH┐ЛH█=╦ХH┐дц▀F┴G┐~~/HcрH█уЬЪЪЪ╦H▀VH▀бР H▀РбH┐ю9FБццI┴ПA╧┐0цH▀WH▀ H█бI▀0РРYРH┐ю9GшI┐аD9O~J█м╦┐ЎКАцI┴ПA╧┐0цH▀WH▀2H█бI▀РРYаРH┐ю9GшI┐аD9O~J█4м╦┐ЎКАц┐~*╦H▀WH▀бH█бH▀РРXаРH┐ю9GшцI┴ПA╧┐0цH▀WH▀ H█бI▀0РР^РH┐ю9GшI┐аD9O~J█м╦┐ЎКАцI┴ПA╧┐0цH▀WH▀2H█бI▀РР^аРH┐ю9GшI┐аD9O~J█4м╦┐ЎКАц┐~*╦H▀WH▀бH█бH▀РР\аРH┐ю9GшцH┐ЛH█=╦ХH┐дцH┐ЛH█=╦ХH┐дцH┐ЛH█=╦ХH┐дцH┐ЛH█=╦ХH┐дцATUSH┴ШH┴УI┴тH┘иt H┴н╨ХL┴БH┴НH┴ъХ[]A\ц▀vХКЦATUSH┴ШH┴УI┴тH┘иt(H┴н╨ХH┴ъХL┴БH┴НH┴ъХ[]A\ц▀vХКЦUSH┐ЛH┴ЩH┴СH9Вt▀C┴E▀C┴EЎ┐{FH┐д[]цH█=╦ХКоH▀KH▀РаH▀MH▀аРH┐ю9CщH┐ф9s~╨H█У╦┐{аКБAVAUATUSH┴ЩAЎL█-┐Q[]A\A]A^цH▀EJ▀ РьL┴Н©╦ХH┐ц9]ьH█5©╦ХI┐фD9u~╞N█$У╩┐}╔КкH┐ЛH█=╦ХH┐дцH┐ЛH█=╦ХfОюH┐дцH┐ЛH█=╦ХfОюH┐дцH┐ЛH█=╦ХfОюH┐дцDenseMatrix: ClonePartial: cannot clone partial in place. DenseMatrix: Augment: augment matrix not implemented yet. DenseMatrix: Row: partial row not implemented yet. DenseMatrix: Col: partial col not implemented yet. DenseMatrix: Add: add not implemented yet. DenseMatrix: Sub: sub not implemented yet. DenseMatrix: Mul: mul not implemented yet. DenseMatrix: SMul: scalar mul not implemented yet. DenseMatrix: Transpose: in place transpose not implemented. %5.2f DenseMatrix: DisplaySparse: Not implemented yet. DenseMatrix: OneNorm: one norm not implemented yet. DenseMatrix: TwoNorm: two norm not implemented yet. DenseMatrix: InfNorm: inf norm not implemented yet. 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F or dF/dx undefined at model start. F or dF/dx undefined at calculated start. problem size too largeCreateMCP.c%s(%d): %s: %s Sizex[%5d]%s: lb = %5.4e > %5.4e = ub Found: %d fixed variables. Found: %d bound errors. f[%5d]Zero: infeasible. Equality (%s): infeasible rhs: %5.4e lb: %5.4e(%5.4e) ub: %5.4e(%5.4e) LE inequality (%s): infeasible: rhs: %5.4e lb: %5.4e(%5.4e) ub: %5.4e(%5.4e) GE inequality (%s): infeasible: rhs: %5.4e lb: %5.4e(%5.4e) ub: %5.4e(%5.4e) Complementarity: infeasible (ax < b): rhs: %5.4e lb: %5.4e(%5.4e) ub: %5.4e(%5.4e) Complementarity: infeasible (ax > b): rhs: %5.4e lb: %5.4e(%5.4e) ub: %5.4e(%5.4e) cannot happenForce_LowerPresolve_Skew.cForce_UpperBound incorrect: %d: %d %5.4e %5.4e 0Presolve_Util.cImplied_LowerImplied_UpperRecursive_BoundLowerRecursive_BoundUpperRecursive_LowerRecursive_UpperDuplicate: infeasible. Duplicate: infeasible: test 1: %5.4e %5.4e %5.4e Duplicate: infeasible: test 2: %5.4e %5.4e %5.4e Equality: infeasible %20.19e %20.19e %20.19e Inequality: infeasible %5.4e %5.4e %5.4e Two equality: infeasible %5.4e Two inequality: infeasible %5.4e Bad calculation of function lower bound. Bad calculation of function upper bound. Equality (%s): infeasible: rhs: %5.4e lb: %5.4e(%5.4e) ub: %5.4e(%5.4e) Implied (%d): infeasible: original %5.4e %5.4e implied: %5.4e %5.4e Equality (%s): implied infeasible: rhs: %5.4e lb: %5.4e(%5.4e) ub: %5.4e(%5.4e) LE inequality (%s): implied infeasible: rhs: %5.4e lb: %5.4e(%5.4e) ub: %5.4e(%5.4e) GE inequality (%s): implied infeasible: rhs: %5.4e lb: %5.4e(%5.4e) ub: %5.4e(%5.4e) Complementarity: implied infeasible (ax < b): rhs: %5.4e lb: %5.4e(%5.4e) ub: %5.4e(%5.4e) Complementarity: implied infeasible (ax > b): rhs: %5.4e lb: %5.4e(%5.4e) ub: %5.4e(%5.4e) Recursive (%d): infeasible: original %5.4e %5.4e recursive implied: %5.4e %5.4e Equality (%s): recursive infeasible: rhs: %5.4e lb: %5.4e(%5.4e) ub: %5.4e(%5.4e) LE ineqaulity (%s): recursive infeasible: rhs: %5.4e lb: %5.4e(%5.4e) ub: %5.4e(%5.4e) GE inequality (%s): recursive infeasible: rhs: %5.4e lb: %5.4e(%5.4e) ub: %5.4e(%5.4e) Complementarity: recursive infeasible (ax < b): rhs: %5.4e lb: %5.4e(%5.4e) ub: %5.4e(%5.4e) Complementarity: recursive infeasible (ax > b): rhs: %5.4e lb: %5.4e(%5.4e) ub: %5.4e(%5.4e) Solution not finite. Presolve_Solve.c0 == IDenseVector_Value(m->colCount, c)Presolve_Col.c1 == IDenseVector_Value(check, c)ZerCol (%s): Compact: %5.4e <= (%s) <= %5.4e perp F --> existence ZerCol (%s): Compact: (%s) ZerCol (%s): Side Constrant: %5.4e <= (%s) <= %5.4e perp F ZerCol (%s): Side Constraint: (%s) 1 <= IDenseVector_Value(m->colCount, c_1)2 >= IDenseVector_Value(m->colCount, c_1)1 == IDenseVector_Value(check, c_1)c_1 == r_1PRESOLVE_NE(a_2, 0.0, jactol)r_3 == c_1xl < xu - O_Presolve_Zero_Toleranceyl < yu - O_Presolve_Zero_ToleranceABS(c) > O_Presolve_Jacobian_ToleranceTwoCol Check (%s,%s): %5.4e <= (%s) <= %5.4e perp %5.4e*x + %5.4e*y + F %5.4e <= (%s) <= %5.4e perp %5.4e*x + %5.4e*y + G TwoCol (%s,%s): Compact TwoCol (%s,%s): Equation + Compact TwoCol (%s,%s): Monotone + Compact TwoCol (%s,%s): Invertible TwoCol (%s,%s): Singular: %5.4e TwoCol (%s,%s): P-matrix 1 == IDenseVector_Value(m->colCount, c)PRESOLVE_NE(a, 0.0, jactol)OneCol (%s): Compact: %5.4e <= (%s) <= %5.4e perp %5.4e*x + F --> existence OneCol (%s): Compact: (%s) OneCol (%s): Equation: %5.4e <= (%s) <= %5.4e perp %5.4e*x + F --> existence OneCol (%s): Equation: (%s) OneCol (%s): Monotone: %5.4e <= (%s) <= %5.4e perp %5.4e*x + F --> existence OneCol (%s): Monotone: (%s) OneCol (%s): Antitone: %5.4e <= (%s) <= %5.4e perp %5.4e*x + F (xl <= -O_Infinity) && (xu >= O_Infinity)(yl > -O_Infinity) || (yu < O_Infinity)PRESOLVE_NE(c, 0.0, jactol)TwoCol (%s,%s): Coherent orientation PRESOLVE_EQ(a, 0.0, jactol)TwoCol (%s,%s): Infeasible TwoCol (%s,%s): Equation + Existence PRESOLVE_EQ(c, 0.0, jactol)PRESOLVE_EQ(b, 0.0, jactol)PRESOLVE_EQ(d, 0.0, jactol)c_2 == r_2r_4 == c_2MCPC: Zer: %4d One: %4d Two: %4d Thr: %4d MCPC: Dup: %4d Function undefined. Empty jacobian. Nonlinear: Leave: skew symmetry + negative diagonal: %s Linear: Leave: skew symmetry + negative diagonal: %s Nonlinear: Scale: skew symmetry: %5.4e: %s Linear: Scale: skew symmetry: %5.4e: %s Nonlinear: Negate: positive diagonal: %s Linear: Negate: positive diagonal: %s Nonlinear: Negate: skew symmetry + positive diagonal: %s Linear: Negate: skew symmetry + positive diagonal: %s Nonlinear: Negate + Scale: skew symmetry + positive diagonal: %5.4e: %s Linear: Negate + Scale: skew symmetry + positive diagonal: %5.4e: %s Nonlinear: Negate: skew symmetry + negative diagonal: %s Linear: Negate: skew symmetry + negative diagonal: %s Nonlinear: Negate + Scale: skew symmetry + negative diagonal: %5.4e: %s Linear: Negate + Scale: skew symmetry + negative diagonal: %5.4e: %s Nonlinear: Negate: skew symmetry: %s Linear: Negate: skew symmetry: %s Nonlinear: Negate + Scale: skew symmetry: %5.4e: %s Linear: Negate + Scale: skew symmetry: %5.4e: %s Zero: %5d Single: %5d Double: %5d Forced: %5d Redundant: %5d Constraints misidentified: primal: %d dual: %d Primal variable in primal constraint set. Dual variable in dual constraint set. Implied: Fixed: %5d Forced: %5d Redundant: %5d Freed: %5d Duplicated: %5d Preprocessed size : %d Function undefined at new point. Error during postsolve: problem infeasible. c1 == c2Error during postsolve: equations inconsistent Postsolved residual: %5.4e Postsolved residual large. 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H┐д[]цD▀O0E┘и~wI┴ЬH▀L▀H▀GL▀E┴иЎfОиA▀Ё█AЪ┴бA╡9п}.I▀xH▀?H≤H█г)йHcиHйH█вРРYюРXхH┐юH9пuКH┐фL9нu╦fОюf.аwРQиf(ацfОиКЯH┐Лf(аХH┐дцAUATUSH┐ЛI┴ЩI┴ТH┴уH┴к▀q0H┴вХ┐{0~xA╦С~ H▀H▀B▀─█BЪH▀KH▀ ┴фB4│9П}BJ█<еH≤HаЮ)жHcрHжHаФH┴ЗHUH▀KH▀ РfTаРXРH┐юH9ПuьI┐юD9C0√IгEAг$┐{0~H╨╦К"H▀MРРAE█HA┴$┐юH┐б9C0~A┐<$tвH▀MРfA/EvэКдH┐д[]A\A]цAUATUSH┐ЛI┴ЩI┴ТH┴уH┴к▀q,H┴вХ┐{0~|©С~ H▀H▀▀╦█PЪH▀KH▀ ┴ж4╧9Р}JHcрHаБ)фH≤HфHаФH▀CH▀▀┐ХH≤H▀MH█аH▀KH▀ РQfTаРXРH┐бH9РuхH┐г9{0▒IгEAг$┐{,~H╨╦К"H▀MРРAE█HA┴$┐юH┐б9C,~A┐<$tвH▀MРfA/EvэКдH┐д[]A\A]цATUSH┐Л H┴ЩH┴СL█d$H█|$H┴ИH┴РL┴ФХH█|$H┴ИH┴зL┴ФХРD$РYD$fОиf.хw РQюH┐д []A\цХКПAVATUSH┐ЛL┴кHгггIг┐0▌I┴РI┴сH┴мA╪A╧╧fОиС~f(яК_РAXРA┐аH┐юH9Пt;H▀WH▀РBf.аzf/бtъfTцfA/vгРAH▀WH▀▀A┴D┴eК╞I┐аA┐дD9O0~7H▀H▀B▀┬█BЪH▀wH▀6A┴фF4▌D┴ЖD9П}оH≤HаЮ)жHcрHжHаФК─РAР ┐Ы~fОиР*иР^аРAHг┐0▌ХA╧fОиС~f(яКU╧fОюР К╩fTцРA\РYюРXРH┐юH9ПtH▀WH▀Рf.аzпf/бtъКхI┐аD9O0~7H▀H▀B▀┬█BЪH▀wH▀6A┴цF▌D┴чD9ь}сH≤HаЮ)жHcрHжHаФК╔РР ┐Ы~┐ИfОиР*иР^аfОиf.хwРQюРH┐д[]A\A^цХКЙfОю┐Ы~щfОюКЎD▀O0E┘и▌■USI┴ЬH▀L▀H▀GL▀E┴иЎ╧fОшf(к©f(сК6f(ь┴ЫH┐юH9пtРf.аzf/бtГ┘иtщР]цf(ьКыH┐фL9нt5A▀,Ё█EЪ┴бA╡9п}ФI▀XH▀H≤H█ц)ЙHcМHЙH█сКґfОшf(ццf(ц[]цD▀O0E┘и▌■USI┴ЬH▀L▀H▀GL▀E┴иЎ╧fОшf(к©f(сК6f(ь┴ЫH┐юH9пtРf.аzf/бtГ┘иtщР_цf(ьКыH┐фL9нt5A▀,Ё█EЪ┴бA╡9п}ФI▀XH▀H≤H█ц)ЙHcМHЙH█сКґfОшf(ццf(ц[]цD▀_0E┘ш▌≤ATUSI┴ЫH▀H▀(H▀GH▀E┴шA╦A╨fОшf(кA╪f(сКDf(ьE┴БH┐ю9б~,94│uСI▀yH▀?Ргf.аzf/бtшE┘рtоР]цf(ьКлI┐юM9ьt&B▀D┘┐Х┴бB┐9п}ЕI▀IH▀ H≤КўfОшf(ццf(ц[]A\цD▀_0E┘ш▌≤ATUSI┴ЫH▀H▀(H▀GH▀E┴шA╦A╨fОшf(кA╪f(сКDf(ьE┴БH┐ю9б~,94│uСI▀yH▀?Ргf.аzf/бtшE┘рtоР_цf(ьКлI┐юM9ьt&B▀D┘┐Х┴бB┐9п}ЕI▀IH▀ H≤КўfОшf(ццf(ц[]A\ц┐НHcЖH▀H▀▀╟█AЪH▀WH▀A┴юD╡D┴бD9ю}^H▀wH▀6H≤H█ф)йHcиHйH█ж╧fОшf(кЎf(сКf(ь┴ЯH┐юH9пt"Рf.аzf/бtГ┘иtщР]цf(ьКыfОшf(цц┐НHcЖH▀H▀▀╟█AЪH▀WH▀A┴юD╡D┴бD9ю}^H▀wH▀6H≤H█ф)йHcиHйH█ж╧fОшf(кЎf(сКf(ь┴ЯH┐юH9пt"Рf.аzf/бtГ┘иtщР_цf(ьКыfОшf(ццD▀O0E┘и▌═USI┴ЬH▀L▀H▀GL▀E┴иЎ╧fОшf(кС~%©f(сК:f(ь┴ЫH┐юH9пt"Рf.аzf/бtГfTд┘иtыР]цf(ьКуH┐фL9нt5A▀,Ё█EЪ┴бA╡9п}ФI▀XH▀H≤H█ц)ЙHcМHЙH█сК╘fОшf(ццf(ц[]цD▀O0E┘и▌═USI┴ЬH▀L▀H▀GL▀E┴иЎ╧fОшf(кС~%©f(сК:f(ь┴ЫH┐юH9пt"Рf.аzf/бtГfTд┘иtыР_цf(ьКуH┐фL9нt5A▀,Ё█EЪ┴бA╡9п}ФI▀XH▀H≤H█ц)ЙHcМHЙH█сК╘fОшf(ццf(ц[]цD▀_0E┘ш▌єATUSI┴ЫH▀H▀(H▀GH▀E┴шA╦A╨fОшf(кС~%A╪f(сКHf(ьE┴БH┐ю9б~094│uСI▀yH▀?Ргf.аzf/бtшfTдE┘рtкР]цf(ьКхI┐юM9ьt&B▀D┘┐Х┴бB┐9п}ЕI▀IH▀ H≤К╙fОшf(ццf(ц[]A\цD▀_0E┘ш▌єATUSI┴ЫH▀H▀(H▀GH▀E┴шA╦A╨fОшf(кС~%A╪f(сКHf(ьE┴БH┐ю9б~094│uСI▀yH▀?Ргf.аzf/бtшfTдE┘рtкР_цf(ьКхI┐юM9ьt&B▀D┘┐Х┴бB┐9п}ЕI▀IH▀ 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Hc╧HйЪБf░м4мLLav▀═▀мм╣H█5┴г╦ХH┐дцH█5┴г╦ХКФH█5┴г╦ХКяH█5┴г╦ХК╪H█5┴г╦ХКїH█5┴г╦ХК▓H█5┴г╦ХИzЪЪЪH█5┴г╦ХИbЪЪЪAWAVAUATUSH┐ЛI┴ЭI┴ЖI┴у┴кL┴еAгH▀┐╦,t A┴оA┐ГugH▀┐╦дЪ┐ГШ┐г!ъuzH▀┐╦\ю┐ЮШ┐ю!ьA┴гuvH▀┐╦Тю┐ЮШ┐ю!ьA┴ф┘│H┐д[]A\A]A^A_цH█5D┴Ъ╦ХD┴ЫL┴ЙL┴ЖL┴ГХ ]ИlЪЪЪH█5╦Х ]ИmЪЪЪH█5┴г╦ХD┴ЫL┴ЙL┴ЖL┴ГХ ]И^ЪЪЪH█5┴г╦ХL┴ОХH┴фD┴РL┴ГХ ]ИNЪЪЪAWAVAUATUSH┐ЛI┴ЩI┴ВI┴ж┴L$D┴цM┴лAгH▀┐╦$Ъ┐ГШ┐гD!гulH▀┐╦╪М┐ЕШ┐е!щulH▀┐╦TМ┐ЕШ┐е!щu~H▀┐╦ЛМ┐ЕШ┐е!щ┘▒┴щ┐Е┘╨H┐д[]A\A]A^A_цH█5╦ХA $ИzЪЪЪH█5┴О╦Х┴ИL┴РL┴ЧL┴ОХA $ИhЪЪЪH█5┴О╦ХL┴ВХH┴ф┴ЙL┴ОХA $ИQЪЪЪH█5┴О╦ХL┴ВХH┴б┴ИL┴ЧL┴ОХA $И;ЪЪЪ┴Н▀|$ХA ,$H▀┐╦▄└#ЪЪЪH█5┴О╦Х┴ИL┴РL┴ЧL┴ОХA $ИВЧЪЪz[%4d]=% .3e f[%4d]=% .3e l[%4d]=% .3e u[%4d]=% .3e Inf-Norm of Complementarity . . % 5.4e eqn: (%.29s) Inf-Norm of Normal Map. . . . . % 5.4e eqn: (%.29s) Inf-Norm of Minimum Map . . . . % 5.4e eqn: (%.29s) Inf-Norm of Fischer Function. . % 5.4e eqn: (%.29s) Inf-Norm of Grad Fischer Fcn. . % 5.4e eqn: (%.29s) Two-Norm of Grad Fischer Fcn. . % 5.4e Degenerate. . . . . . . . . . . % 5.4e eqn: (%.29s) var: (%.29s) Total Degenerates . . . . . . . % d Zero column of order. . . . . . % 5.4e var: (%.29s) Zero row of order . . . . . . . % 5.4e eqn: (%.29s) Total zero columns. . . . . . . % d Total zero rows . . . . . . . . % d Maximum of X. . . . . . . . . . % 5.4e var: (%.29s) Maximum of F. . . . . . . . . . % 5.4e eqn: (%.29s) Maximum of Grad F . . . . . . . % 5.4e eqn: (%.29s) var: (%.29s) Maximum Row Norm. . . . . . . . % 5.4e eqn: (%.29s) Minimum Row Norm. . . . . . . . % 5.4e eqn: (%.29s) Maximum Column Norm . . . . . . % 5.4e var: (%.29s) Minimum Column Norm . . . . . . % 5.4e var: (%.29s) Zero row of order . . . . . . . % 5.4e var: (%.29s) ** EXIT - solution found. ** EXIT - iteration limit. ** EXIT - time limit. ** EXIT - user interrupt. *** EXIT - infeasible. *** EXIT - domain violation error. *** EXIT - license check failed. ** EXIT - other error. 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Reading options file %s Read of options file complete. Options: SetBoolean: invalid type. Options: SetInt: invalid type. Options: SetDouble: invalid type. Options: SetOther: invalid type. Options: GetBoolean: invalid type. Options: GetInt: invalid type. Options: GetDouble: invalid type. 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H┴ОХ╨H▀t$L┴ОХ▀D$`┘ю~┴юHаЮH┴D$╩I▀4H▀|$ХI▀Р^fWf(хРD$I▀H▀fHnюH┴НH┴ОХI▀РL$H▀fHnюL┴НL┴ОХH┐цH;\$u▒L┴НL┴ОХРD$Hc\$ЩЪЪРL$(▀T$$H█5©╦ХИ┘╨L┴ЖH┴ОХ╨H▀t$L┴ВХ▀D$`┘ю▌│┴юHаЮH┴D$╩I▀tH▀|$ХI▀Р^fWf(хРD$I▀H▀fHnюH┴НH┴ОХI▀TРL$H▀fHnюL┴ЖL┴ВХH┐цH;\$u▐L┴ЖL┴ВХРD$Hc\$4I▀<э╨H┴НХI▀|щ╨L┴ЖХ▀D$4┐юI▀Р|$Р<з▀L$|≥ВЫ┴T$4▀D$`┐ю9хOа┴D$`▀L$x9L$$└вР|$(Р|$ХРD$fTР f/х┤gШЪЪL┴ЖH▀|$8ХР^D$fH~цf(хH┴ЙH▀fHnюH▀D$PH┴фH┴гХfHnкfW L┴РH▀fHnюH▀\$8H┴чH┴ъХ┐D$$H┴ъХРD$(f(пР\D$fT▀D$0┐юР f/хFD$d┴D$0f/┤пЗЪЪРР\$(f/ц┤вЗЪЪf(цР^D$pР f/х┤╩ЗЪЪH▀D$X▀L$$9H ▌DЩЪЪ┐|$0 ▐[ЩЪЪ▀L$$HcаHiю┘КQHаЬ%┴йаЗ)пkюd)а┐Ы└VЩЪЪ╨L┴ЖH▀\$@H┴ъХ─╪$²tH▀D$hH▀@0H┘юtH┴ъЪп╧H▀T$@H▀t$HH▀\$H┴ъХ─╪$°└ЩЪЪH▀D$hH▀@ H┘ю└ ЩЪЪH┴ъЪпИЩЪЪL┴ПI┴НH┴е┴L$$И ЗЪЪH▀D$Xг@(ИЬЬЪЪг@(ИЛЬЪЪH▀D$h▀@┴D$┐Х┐Ьw*І└$·┬└$÷г└$░г└$■ИТВЪЪг└$■г└$░ф└$÷И4ВЪЪIterative Method Summary. Iterations : %d Absolute Residual : %5.4e Relative Residual : %5.4e Termination : Solved to tolerances. Termination : Iteration limit. Termination : No progress. Termination : Error reported. CG %d: %5.4e CR %d: %5.4e CG_NE %d: %5.4e(%5.4e) CG_NR %d: %5.4e(%5.4e) alpha * beta test failed. lsqr iterlim. LSQR %d: %5.4e Condition test failed. Incompatible test failed. Compatible test failed. DLSQR %d: %5.4e(%5.4e) GMRES %d: %5.4e(%5.4e) BCG %d: %5.4e(%5.4e) BICGSTAB %d: %5.4e(%5.4e) QMR %d: %5.4e(%5.4e) delta < zero tolerance. alpha or tao < zero tolerance. TFQMR %d: %5.4e(%5.4e) tao < zero tolerance. rho < zero tolerance. 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Х█PВ┐З├∙┐Ь┘пЩЪЪH▀└$хH▀H▀└$пH▀H▀Є$ПРD2Ьf.D0Ьz%u#H▀└$═H▀H▀Є$ЬгD0Э┴$ИЩЪЪH▀Є$РD2Ьf.D0Ь┼eЩЪЪ┘_ЩЪЪH▀└$═H▀H▀Є$╗гD0ЭИ?ЩЪЪ▀$HcцH▀Є$═H▀гD┌Э┐ц9°$▄їСЪЪHcсHаБH▀└$═H▀H█tЭ▀┴└$╟┐Ь~кH▀└$(H▀▀DЭH▀╪$0H▀A┴юDDЭD9ю█KТЪЪH▀╪$@H▀/H▀╪$хL▀/H▀╪$пL▀H▀╪$ХL▀'HcпH▀╪$HH▀L█▒A╨IcQЭ▀T∙ЭHcЗH█ЩРAD ЬfA.DЬ⌡аAEй└и┘╪СЪЪA┐|╪Э┘╟СЪЪA9ю└ЇСЪЪHcбHаЮH▀Є$H▀▀TЭH▀Є$ H▀▀DЭ█9й█яЧЪЪHcрH█4∙ЭЪЪЪH┴t$(█@ЪHбH█∙H┴└$ю┴$ИЬШЪЪH▀┐╦╦┬├РЪЪ╧╨H█5©╦ХИaРЪЪH▀D$ H▀╦(H▀┬ H▀░H┴ЧХИvРЪЪH█5©╦Х╦К╦ К╦ К▀└$8К▀└$8H│д≤[]A\A]A^A_цf/Л┐(ШЪЪf/Щ┌ ЗЪЪИВЫЪЪf/Л┐ШЪЪИEЖЪЪAddPoint: cannot add point to three existing points AddPoint: cannot add point to line segment PRESOLVE_NE(a, 0.0, jactol) && PRESOLVE_NE(b, 0.0, jactol)Presolve_Row.cSolution not finite. PRESOLVE_EQ(b, -coeff[0], zerotol)PRESOLVE_EQ(c, -coeff[1], zerotol)PRESOLVE_EQ(s, -coeff[2], zerotol) % 5.4e <= x[%4d] <= % 5.4e : % 5.4e*x[%4d] + % 5.4e*x[%4d] % 5.4e <= x[%4d] <= % 5.4e : % 5.4e + % 5.4e == 0 >= 0 <= 0 ?= 0 GetBlock (%2d): %2d x %2d: % 2.1e <= x[%2d] <= % 2.1e perp %+2.1e*x[%2d] %+2.1e %s%s %s Infinite Value Infeasible Implied Infeasible%s Implies Variables %s = % 5.4e (%s) Force Row LowerForce Row Upper%s Bounds Variables %s lb = % 5.4e ub = % 5.4e (%s) %s Fixes Variables Lower PInfinity Upper MInfinity Lower > UpperDuplicate RedundantDuplicateRowCheck (%s, %s) DuplicateRow LowerDuplicateRow UpperDuplicateRow ForceDuplicateRow ZeroColDuplicateRow DupCol RedundantDuplicateRow ImpliedDuplicateRowsForce Row ZeroForce Row OneForce Row One LB InfForce Row One UB InfForce Imply ZerForce Imply OneForce Row Imply OneForce Row Monotone LowerForce Row OneCol LowerForce Row Redundant LowerForce Row ZeroCol LowerForce Row Monotone UpperForce Row OneCol UpperForce Row Redundant UpperForce Row ZeroCol UpperForce Lev: %2d Pas: %2d Fix: %4d Force Lev: %2d Imp: %2d Mod: %2d Force Lev: %2d Lin: %2d InfeasibleTwoBlockImplyTwoBlockImply UniqueTwoBlockImply TwoColTwoBlockImply y RangeTwoBlockImply x FixThrRowImplyTwoThrRowImplyTwo UniqueThrRowImplyTwo ColThrRowImplyTwo z RangeThrRowImplyTwo FixPRESOLVE_EQ(e, 0.0, jactol)PRESOLVE_NE(f, 0.0, jactol)PRESOLVE_NE(h, 0.0, jactol)PRESOLVE_EQ(j, 0.0, jactol)ThrRowEqnTwoThrRowEqnTwo UniqueThrRowEqnTwo ColPRESOLVE_EQ(f, 0.0, jactol)PRESOLVE_EQ(h, 0.0, jactol)ThrRowEqnZerThrRowEqnZer ColPRESOLVE_NE(b, 0.0, jactol)PRESOLVE_NE(d, 0.0, jactol)PRESOLVE_EQ(a, 0.0, jactol) && PRESOLVE_EQ(c, 0.0, jactol)PRESOLVE_EQ(a, 0.0, jactol) && PRESOLVE_EQ(b, 0.0, jactol)PRESOLVE_EQ(c, 0.0, jactol) && PRESOLVE_EQ(d, 0.0, jactol)PRESOLVE_EQ(r, 0.0, jactol) && PRESOLVE_EQ(r, 0.0, jactol)Solve Two: xl = %d, xu = %d, yl = %d, yu = %d, eq = %d ThrRowImplyColThrRowImplyCol y LowerThrRowImply z RangeThrRowImply y LowerThrRowImplyCol y UpperThrRowImply y UpperThrRowImplyCol y MidThrRowImply x MidThrRowImplyCol z LowerThrRowImply y RangeThrRowImply z LowerThrRowImplyCol z UpperThrRowImply z UpperThrRowImplyCol z MidThrRowImply z MidThrRowImply (%s, %s, %s): Infinite solutions. nsol_yl + nsol_yu + nsol_zl + nsol_zu + nsol_eq > 0ThrRowImply UniqueThrRowImply (%s, %s, %s): %d solutions. ThrRowEqnThrRowEqnColThrRowEqnCol x LowerThrRowEqn y RangeThrRowEqn x,z LowerThrRowEqn x LowerThrRowEqnCol x UpperThrRowEqn x,z UpperThrRowEqn x UpperThrRowEqnCol x MidThrRowEqn x,z MidThrRowEqn x MidThrRowEqnCol y LowerThrRowEqn x RangeThrRowEqn y,z LowerThrRowEqn y LowerThrRowEqnCol y UpperThrRowEqn y,z UpperThrRowEqn y UpperThrRowEqnCol y MidThrRowEqn y MidThrRowEqn (%s, %s, %s): Infinite solutions. nsol_xl + nsol_xu + nsol_yl + nsol_yu + nsol_eq > 0ThrRowEqn UniqueThrRowEqn (%s, %s, %s): %d solutions OneRowOneRow UniqueOneRowColOneRow (%s): Antitone: %5.4e <= (%s) <= %5.4e perp %5.4e*x + %5.4e --> (%s) = %5.4e or %5.4e OneRow (%s): Antitone: %5.4e <= (%s) <= %5.4e perp %5.4e*x + %5.4e --> (%s) = %5.4e or %5.4e or %5.4e OneRow (%s): Antitone: (%s) has %d solutions. ZerRowColOne BlockTwoRowTwoRowColTwoRowCol x LowerTwoRow y RangeTwoRow x LowerTwoRowCol x UpperTwoRow x UpperTwoRowCol x MidTwoRow x MidTwoRowCol y LowerTwoRow x RangeTwoRow y LowerTwoRowCol y UpperTwoRow y UpperTwoRowCol y MidTwoRow y MidTwoRow (%s, %s): Infinite solutions. TwoRow UniqueTwoRow (%s, %s): %d solutions Two BlockThrRow CoherentThree BlockFour BlockMCPR: Level: %2d Linear Rows: %4d MCPR: One: %4d Two: %4d Thr: %4d Qua: %4d WBd: %4d Fix: %4d IFx: %4d MCPR: Imp: %4d IBd: %4d Dup: %4d DBd: %4d Function undefined. ThrRowEqnZerThrRowEqnThrRowEqnTwoRestrictTwoInequalityThrRowImplyTwoRowIntersectEquationMCP_SolveTwo─ЪЪЪЪЪЪЪzRx░ЮЪЪЪЪЪЪЪ┌<юЪЪЪЪЪЪЪ<\═ЪЪЪЪЪЪЪё└|─ЪЪЪЪЪЪЪ╘▐▌ █(▄0├8┐p░80( lЬЧЪЪЪЪЪЪ█▄ ├(┐@й ( ▄t┬ЧЪЪЪЪЪЪ▐▌ █(▄0├8┐p╛ 80( єЬЩЪЪЪЪЪЪ▐▌ █(▄0├8┐юхп;ю 80( └╛PЩЪЪЪЪЪЪ÷▐▌ █(▄0├8┐Ю┐80( ▄4хЭЪЪЪЪЪЪ\▐▌ █(▄0├8┐ЮП 80( └д8ЭЪЪЪЪЪЪZ▐▌ █(▄0├8┐п>80( └L╟ШЪЪЪЪЪЪ▐▌ █(▄0├8┐p80( lт(ШЪЪЪЪЪЪъ▌█ ▄(├0┐о( tD╦ЗЪЪЪЪЪЪр▌█ ▄(├0┐╟є0( d╪@ЗЪЪЪЪЪЪх█▄ ├(┐╟·( d$ьЫЪЪЪЪЪЪх█▄ ├(┐╟·( ▄▄pЫЪЪЪЪЪЪu▐▌ █(▄0├8┐Юе 80( тЮЬЪЪЪЪЪЪЇ▐▌ █(▄0├8┐═╗╟╦ю═╗╟╦ю═80( тТЬЪЪЪЪЪЪЇ▐▌ █(▄0├8┐═╗╟╦ю═╗╟╦ю═%80( ▄л0ВЪЪЪЪЪЪп▐▌ █(▄0├8┐ЮБ 80( ▄\ ═ЖЪЪЪЪЪЪ└ ▐▌ █(▄0├8┐юД 80( ▄Л ЖЪЪЪЪЪЪw▐▌ █(▄0├8┐ПН 80( <| ─УЪЪЪЪЪЪ' (0▄╪ @УЪЪЪЪЪЪB ▐▌ █(▄0├8┐Пл 80( LL╟ТЪЪЪЪЪЪ. 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