! #1/20 1200120596 0 0 100644 1804 ` __.SYMDEF SORTED`} @T\X%*>Rau# X%Qpp[ppepp7Xh@XHXppкglq* ,X%8X%pPDX%v/ hIX% ppppoppxppк кккP+P+P+P+P+P+P+P+P+P+#к*к1к9кP+@кGкOкP+Wк_кgкoкwккккккP+_hollowcyl_EigenPar_Lanczos_cal_vec_pr_T_freematrix_gsl_random_hqr_newmatrix_EigenSolve_Adapt_fH1_fH2_fP1_min1d_BinomialCoef_Factorial_Legendre_LegendreRecursive_LegendreRecursiveM_PrintLegendre_SphericalHarmonics_dLegendre_dLegendreFinDif_AltSpherical_j_n_AltSpherical_y_n_PrintSpherical_j_n_PrintSpherical_y_n_Spherical_h_n_Spherical_h_nArray_Spherical_j_n_Spherical_j_nArray_Spherical_y_n_Spherical_y_nArray_check_gsl_new_handler_convert_vector_from_gsl_convert_vector_to_gsl_gslfunc_newt_nrdim_nru_nrv_brent_fn1_mnbrak_cglt2d__clt2d__clt2dl__cbessj0__cbessj1__cbessj2__solcyl__solsph__zairy__zbiry__zasyi__zbesh__zbesi__zbesj__zbesk__zbesy__zbinu__zbknu__zbuni__zbunk__zmlri__zseri__zwrsk__dgamln__xerror__zabs2__zacai__zacon__zdiv__zexp__zkscl__zlog__zmlt__zrati__zs1s2__zshch__zsqrt__zuchk__zunhj__zuni1__zuni2__zunik__zunk1__zunk2__zuoik__d1mach__i1mach__i1mcr1__i1mcra__i1mcry__i1mt3e__r1mach_#1/28 1200120569 0 0 100644 2996 ` Analytic_HollowCylLF.o8 tTt__text__TEXTT __data__DATA4__literal8__TEXT4__picsymbolstub2__TEXTdL __la_sym_ptr2__DATA\ __textcoal_nt__TEXTl @ ( l P UVSEEEEE$EE,EE4EE<EȍEf(^M؍XEf(^M؍\f(EEXf(YUEf(Y]Ef(^ME^EYf(YM\EYEYEXY^f(EM؍f(^Ef(YMЍ\EYEYEYEXYYEEEX^EEEf(YME\EYEEf(YMEYEX$n]ED$E$8]MEf.su EYE`E$ݝY`EYEXE$ݝYXhEYEPE$PݝYPpAMEf.s#u Ef(YME^EXHE$ݝYHEf(YUEf(YME^f(E\Y@E$ݝY@hEf(YUEf(YME^XEY8E$ݝY8p u E^Ef(YME^EX0E$ݝY0Ef(YMEYE^E\(E$}ݝY(hEf(YMEYE^f(XE E$ ݝY puE$ݝYhE$ݝYp\f(uE$ݝYhE$DݝYpX[^]B7>?@_⍀_PJ⍀JP5⍀5P ⍀ P7P$Ë$ðG:ye*I)p]N  ` ZhHRhHL G Ad/9d/3 . (` `  \\ $l p_UZf<_hollowcyl___i686.get_pc_thunk.bx___i686.get_pc_thunk.axdyld_stub_binding_helper_cos_sin_atan2_sqrt #1/20 1200120571 0 0 100644 4572 ` EigenPar.o X__text__TEXT L__data__DATA__cstring__TEXT|__literal8__TEXT@ __picsymbolstub2__TEXTH,$ H__la_sym_ptr2__DATAt0P 0  __nl_symbol_ptr__DATA __textcoal_nt__TEXT @ PUSE D$ED$$*D$D$$t/D$$t$E []US]E D$ED$4$D$D$$_t12D$$%t$‹E []ÐUS4U E @ E @2mD$$hED$$:D$$ D$D$$E D$D$$E D$D$$cE D$D$$A$!D$$HE D$$tE D$$E D$$E D$+D$$gE @ D$2D$$EE @D$2D$$#ID$$ $ D$D$$&E @D$E @ D$E D$D$$4[]%s (default=%.16g): %s (default=%d): rLoading eigenproblem parameter file '%s'%lf%dwPrecisionReorthogonalizationKrylov basis size%.16g %d /* The numbers above are the parameters for the numerical eigenvalue problem: prec = aimed accuracy for eigenvectors (default=1.e-4) reortho = reorthogonalisation of Krylov basis: yes=1, no=0 (default=0) size = size of the Krylov basis The shift is given in the .pro file because its choice relies on physical considerations. */Unable to open file '%s'Eigenproblem parameters: prec = %g, reortho = %d, size = %d-C6?'⍀'P⍀P⍀Pmh⍀PTO⍀P;6⍀P"⍀P ⍀P⍀Pj⍀jPU⍀UP@⍀@PUn6Oh$Ë$à7iY7G9'7!i7i7b7P7<727`N07C5#-7-7)777r^7<@73  p^O3-%  ( "``  GG  ..        ~ y ske ` ZRL G A|9|3 . (xf xf  tMtM ,($          (#~T_nev;___i686.get_pc_thunk.bx_EigenPar___i686.get_pc_thunk.axdyld_stub_binding_helper_Name_Path___sF_fprintf_fclose_fscanf_Msg_fopen_strcat_strcpy_atoi_atof_strcmp_fgets_printf_EigenGetDouble_EigenGetInt #1/20 1200120572 0 0 100644 13956 ` Lanczos.oH P!dH! __text__TEXTd$__bss__DATAH!__data__DATAv__cstring__TEXT __literal8__TEXTHT!__const__DATA@ !__picsymbolstub2__TEXT`q!+__la_sym_ptr2__DATA d5$0__nl_symbol_ptr__DATA8!$2__textcoal_nt__TEXT@!$ @D2& 4d P t14UWV UЉ$ EEE;E|(UЍ<uE $l >E΋E ^_]ÐU(EEEE;E |E$E EۋE$ÐUS4H 8u1  $  $P]EEE4[]ÐUVSĀfEfEE EEEEEEEEEEE$BEȋE$1EċE$ EEE$ EEEE;E|YEE;E|@EЍ űUԉEPEEЃEԃ붍E؃띍E܉D$4ED$0ED$,ED$(ED$$EĉD$ EȉD$ED$ẺD$ED$ED$ ED$ED$E$}tE܉D$D$$xEE;E|LEEHE؍EEEHE؍EE؃몃[^]ÐUWVSLEEEȋE D$E $EEE;E ~EE;E ~E;EuOU܉Ѝ UЋE؍< MċU܉Ѝ4ME؍1\EE8HU܉Ѝ UЋE؍< MU܉Ѝ4ME؍1E8E؃IE܃*E U E E܃}vEEPE E؋E;E}iEEEEExU܉Ѝ UЋE؍4 E؍E1f(Y \EE؃(덋U܉Ѝ UЋE f.uzAEEpEExU܉Ѝ UЋE ^dbD$$E܉EԋE;E ~$Eԍ U EԃҋEEPE܃(EE;E ~>E܍4ME܍E1f(Y EXEȍE܃E$]EE;E ~1E܍ uE܍E^EE܃ŃL[^_]ÐUWVSoEE/D$$ qExHt ExPuoD$$I8D$$E @E@(EE $EEE 9E|EED$ED$ ED$ED$EE܉$oEȃ뮋EEЋEE̋EE؋E@@$EԋE $ EE $EE $|E $xE D$E $EE D$E $EEE;E|#mEȉD$ E܉D$$iEȃMf(fTȍof.w2EЉD$Mf(fWD$ẺD$EЉ$E؉D$E܉D$Ẻ$ED$E܉D$E؉$E$ݝ  w^E܉D$ D$E܉$1E D$D$$E؉D$E܉D$Ẻ$-E܃D$ ED$E؉D$EЉ$ED$E܃D$E؉$E܃D$Mf(fWD$E܉D$E܃$ME؉D$E܃D$Ẻ$ED$E܃D$E؉$`E$]E܃D$ w^ED$E܃$E؉D$ w^ED$E؉$EEEEEEEȋE;E ~JE D$ EȉD$D$$CEE܉D$ ED$E؉D$EЉ$7EE;E~EԉD$EE܃D$Ẻ$LUĉЍ UE D$EE܉D$Eԉ$EE܉D$UĉЍ4MEȍ1 f(fWD$EE܃D$EE܉$QEă/DD$$EE;E~`EԉD$EE܃D$Ẻ$TED$EE܉D$Eԉ$EčEEEăEE;E~EE܉D$EčE f(fWD$EE܃D$EE܉$JUĉЍ UEȍ< 4UĉЍ UEȍ4 EčE1X48EčED$UĉЍ4MEȍ1D$ EĉD$ D$$EăEԉD$EE܉D$Ẻ$ED$EE܉D$Eԉ$E$UȉEHEȍEE܉D$ UȉEPEȍ w^ D$EE܉$E؉D$EE܉D$Ẻ$ EE;E~OEE9E~3UЍ4UE 2 EEEE;E~oEE;E~VUЍ UE< 0UЍ4ME108E렍E뇋|D$ ED$EȉD$E$EE;E~FE<|E Uwf(^ EX>E밋UȉEHEȍD$ EȉD$/D$$UȉEHEȍ f.wD$$EEEE;E~DEE Ef.wEEEEEE벋EE f.ztoD$$ED$ED$D$$ED$EED$EȉD$E$EȍED$D$$UȉEPEȍ4 EȍE1YEE^D$D$$(EȃOD$$EE;E ~OEE9E~3UЍ4UE 2 EEEE;E ~oEE;E ~VUЍ UE< ,UЍ4ME1,8E렍E뇋|D$ ED$E D$E$EE;E ~FE<|E Uwf(^ EX>EEE;E ~4ED$EȍED$E D$E$VEȍE f.wiEȍ<x(U EPE 4 E E1YEȍE^(8Eȍ x EE;E ~;UĉЍ UEȍ4 EčE1Eă뻍EȃEEE$9 9E|ED$EȉD$E$ }~ E;E xD$$ XE|$ ݝ  ^f(D$E|D$ ED$D$$ Ex 8f.wXEE f.w1ExD$EED$ ED$D$$ }t~ED$ED$ ED$ED$H$$T HD$E@<$BuE@<$cD$E@<$F@EEH@E|AEP@B EP@,E@@@E@@@E@@$$dwXE |EE;E|EE;E ~nED$EE܃D$E$ED$ E@@$D$UĉЍ4ME1YE$:Eă눍EiEEEE;E|QED$E@@$D$E$Mf(fTEf.w EEEMf.wE@@$D$ w^ED$E@@$$;PExD$EED$ ED$/D$$ EȃOEE;E |EE܉$Eȃ݋E܉$E$E$|$x$E D$E$oE D$E$][^_]ENLanczos/lapack dhseqr error = %d --- INVARIANT SUBSPACE FOUND ! --- Lanczos - December 2001 - beta 0.2 A. Nicolet - Marseille No System available for Lanczos: check 'DtDt' and 'GenerateSeparate'eigen.parLanczos iteration 1/%dLanczos iteration %d/%d *** reorthogonalization *** hes %d = %g corrected by %g ------------------ hessenberg coeff %d = %g OOOPS !! - no positive eigen value ? - Max eigenvalue = %g on %d Last eigenvector component = %g ******** Residual estimate = %g Final eigenvalue/eigenvector ComputationEigenvalue index out of rangeEigenvalue %d = %.16g (f = %.16g)GOOD -> Eigenvalue %d = %g with error %g BAD! -> Eigenvalue %d = %g with error %g ?|=?#B ;.B}T-DT!@ؗҜ<l⍀lPW⍀WPniB⍀BPUP-⍀-P<7⍀P#⍀P ⍀P⍀P⍀P⍀P⍀P⍀Ptop⍀pP[V[⍀[PB=F⍀FP)$1⍀1P ⍀P⍀P⍀P⍀P⍀P⍀Pzu⍀Pa\⍀PHCt⍀tP/m5Ng / H a z $Ë$m]0@cT;8!w8!aQ8!I8!C8!<,@S(?  Y N^`f5%) lfVD }^>       PS 4   ~  Pp <    fu [ N 1      P  [ B 2 O%  Prd@Q;"dE ,uej>K* @)r8")+ )% L!L!H! %d), setting to %dGeneral and/or shift-invert mode should not be usedArpack iteration %dArpack code = %d (ignored)Arpack required %d iterationsMaxmimum number of iteration reached in EigenSolveNo shifts could be applied during a cycle of theImplicitly restarted Arnoldi iteration. One possibilityis to increase the size of NCV relative to NEV.Arpack code = %dArpack code = %d (unknown)Arpack code = %d (eigenvector post-processing)+-Eigenvalue %03d: w^2 = %.12e %s %.12e * i w = %.12e %s %.12e * i f = %.12e %s %.12e * i?-DT!@ؗҜ<?K⍀P72⍀P⍀P⍀P|⍀|Pg⍀gPR⍀RP=⍀=P(⍀(Poj⍀PVQ⍀P=8⍀P$⍀P ⍀P⍀P⍀P⍀Pk⍀kPV⍀VPupA⍀AP\W,⍀,PC>⍀P*%⍀P ⍀P⍀P⍀P⍀P⍀P⍀P{!:Sl  4 M f  !.!G!`!y!$Ë$E7) }r>!&!!!f4p!{f @pprb>0ppucp3#pem[G/ xhO[Ka9)P `#l\3    x  W &      X 7     x N  ~ xn A    s 9 ]HzphpP2ue@"TL,`! \x% !q!!q! % !X!!X! % !?!!?! % !&!x!&!r m% g! !_! !Y T% N! F! @ ;% 5! -! 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"$ #  DResH% "  "V_e{iG)9&`=_EigenSolve___i686.get_pc_thunk.bx___i686.get_pc_thunk.axdyld_stub_binding_helper_Current_Free_LinAlg_DestroyMatrix_LinAlg_DestroyVector_List_Pointer_List_Nbr_List_Add_sin_cos_atan2_sqrt_zneupd__LinAlg_ProdVectorDouble_LinAlg_AddVectorProdVectorDouble_LinAlg_AddVectorVector_LinAlg_SolveAgain_LinAlg_Solve_LinAlg_ProdMatrixVector_znaupd__LinAlg_ProdMatrixDouble_LinAlg_CopyMatrix_LinAlg_CreateMatrix_LinAlg_AddMatrixProdMatrixDouble_LinAlg_CreateVector_Malloc_EigenPar_Msg_LinAlg_GetComplexInVector_LinAlg_GetVectorSize_LinAlg_SetComplexInVector_Arpack2GetDP_Arpack2GetDPSplit_GetDP2Arpack_GetDP2ArpackMerge #1/12 1200120576 0 0 100644 10092 ` Adapt.o   __text__TEXT ,__data__DATA $__literal8__TEXT__const__DATAP__cstring__TEXT__bss__DATA0__picsymbolstub2__TEXT4$$__la_sym_ptr2__DATA|T%__textcoal_nt__TEXT @%& P% UVSPEEEEEE;~EXf(X^D$Ef(XȋE4E1YYEY^$n]MEXEE4E1YEЋE YȋEXX^f(D$Ef(XȋE4E1YYEY^$c]EMYEXE؍Ef(Y E\YEf(XMsf(fWMEP[^]ÐUVSP{EE{E{EEE;~tC f(fWȍCE3XX^f(D$Cf(YUE3f(XȋE4+E+1YY^f($]ЋE4+E+1YEȋE3 YC^D$E$b]EMYEXEEXEE؍Ez;E\YEf(XM f(fWMEP[^]USdEEEEE E;~E0EMȍf.ztEEf(XME 4(^$]EMYEYEY$ f(]EUEUE 4(^$]EM^f(EMЍYE\EED$E 4(^$=]MEYEYEXE؍EZ@@f(Y E\YEf(XM f(fWMEd[]UStT|EEE}t}t EȍEEȍEE D$ED$ED$E؉D$ EЉD$ED$Eȉ$ED$$ED$E D$ED$ED$E$t[]ÐUWVSLgE EE EЍ E E x pEEP EEP EEEE'E/*EEE;E~}u'E܍EpxE܍Exf.w݅xݝhE܍Eݝh݅hݝxE܍Epf.w݅pݝ`E܍Eݝ`݅`ݝpE܃E   t) ED$S D$E $] EEE;E~`/E܍EX/f(X^D$Ef(XȋE܍4ME܍E1YYE܍EY/^$ ]/ ^D$E$ ]}uEEEE܍E  f.zt EMEf.w EݝX EݝX݅X]MEf.w EݝP EݝP݅P]E܍4ME܍E1YHE܍E  YD$E$ ݝHYEXEE܍4} $ ݝE܍EY^E7E܍EEE܃Mf(fTEE$ ED$(ED$ M'f(fWD$\$ED$GD$$ ED$O D$E $] EEE;E~/'f(fWȍ/E܍EXX^f(D$/f(YME܍4ME܍E1YXE܍EY^f($ ]/ ^D$E$u ]}uEEEMEf.w Eݝ@ Eݝ@݅@]MEf.w Eݝ8 Eݝ8݅8]/D$E$ݝEXEE܍ uE܍E^EE܍4ME܍E1E܃Mf(fT$]Mf(fT$ݝ YED$(ED$ L$ED$ED$D$$N)EEE;E~l4E܍ E f.wE܍Eݝ(ݝ(݅(4E܃늍 ^f(ED$K D$E $.] EEEE;E~xEf(XȋE܍4ME܍E1YY E܍ E^$JݝY $*'f(ݝE܍ E^$ݝ^f(EE܍ UM Y \E*EM X,*ȍ f.w f.w0M X,*f.wbM X,*ȍ f.w ݝ2M X,* *M݅]ȋE܍E\EXD$E܍ E^$]ݝE܍4ME܍E1YYEXEE܍4ME܍E1YED$E܍ E^$ݝYEXEE܍4ME܍E1E܍EEE܃{Mf(fTEE$ݝE$ED$ ݅\$\$ED$D$$[9ED$S D$E $]3D$$ E݅L[^_]tx-q=?-C6?-q=Y@V瞯<??@Y@Gz?H-Refinement 1, Error %g=>%g, Objective %g, Reduction Factor %g->%gH-Refinement 2, Elements %g=>%g, Objective %g, Reduction Factor %g->%gP-Refinement, Error %g=%g=>%g, Objective %gUnknown adaptation method⍀P|⍀|Pg⍀gPR⍀RP=⍀=P(⍀(P %>Wp$Ë$wM8xvPdPNx#xPPxXp]"wHn]@h60 @Dp0f  P  e 7 )   H     | `   h  ` X H  P  z    H  l]RG<1#P PHHHHH |>0@80( ]W" mg>+#| Y<aO0 [ 2 ,      o W J )      q ` P > (   hh~ y sOkOe ` Z6R6L G A93 . (   ||  /6  x#t(grylN_fH1___i686.get_pc_thunk.bx_fH2_fP1_min1d_Adapt___i686.get_pc_thunk.axdyld_stub_binding_helper_Msg_sqrt_brent_mnbrak_log_pow_NN_DIM_PP_ERR_E0_HH_MINH #1/20 1200120576 0 0 100644 7180 ` Legendre.o X__text__TEXTr __data__DATAr N__cstring__TEXT \__literal8__TEXT__const__DATAPl__picsymbolstub2__TEXT0__la_sym_ptr2__DATA X__textcoal_nt__TEXT  @  P US4EEMf.wt D$$LMf.zt ]{M f.s EEXEEM f.w-M\f(EEYEEEEE4[]ÐU8EEEE荁%EM荁-f.ztMEf.zt %]QE,E*MEf.w)*M*E\E^EYE؍E(EEEUSEEEu EE 3E );E%M f(fTȍ} f.w/ED$E D$ ED$ D$$W} E 3E )Љ‹E)*$]E 3E )E*$]EM^ME 3E )*D$ $ ]EMYM } ]E]E E 1E )} E؃} } f(\UM} XY$ ]ȍ} EEE;E ~JM荃 f(fWf(YMEYEM荃 XEE묋E;E uEYEEE *YEYEEЋE 9EuEYEEE EE;E~eE*YEf(YMЋE E*YE\ȋU E)*^f(EEEEEЍEEYEEEĄ[]ÐUV4EEuED$E D$$]EuED$E D$$]E}EE;E|EEHE*YEf(YMU E)Ѓ*f(^ЋE E*f(YM؋UE )Ѓ*^f(XEE؋EEEEZ4^]ÐUVS`+E EM f(fTȍ{ f.ztE؉EE;E~EEEԋEEЃ}uJ*ED$M f.s { ] ]E$ ] ]EȋEԋUEo}u)ED$D$$E<uED$E؉D$E$]EuED$+ED$E$]E}+EEE;E|EEEpE*YEYEEEf(YM{ \$]EM^ȋEUEE)‰*YEXEE؋EEEEE;`[^]USdEEE 3E );E%Mf(fTȍHf.w/ED$E D$ ED$D$$Mf(fTȍHf.ztPEE MU E)Ѓ*EEf(YMH\$O]EMYM*E EMYMMED$E D$E$R]EMYMEf(YMH\EЋE x E ;E~e+E ;E~VED$E D$E$]EMYMEXEEM^MM6PMYMEXEEM^MME]EEEd[]USTEEEE 3E );E%Mhf(fTȍf.w/ED$E D$ ED$D$$EXED$E D$E$]E\ED$E D$E$]EM\EX^f(EEEEЃT[]ÐUS4EEED$oD$$D$E$EEE;E~HED$E D$E$]ED$D$E$'E뮋E$4[]ÐUVSpEEEEE*ȍ[Y$]؋E E} y +EEEEUE)*$e]EE*$N]EM^f($]E$\$ED$E$]EYEYEEu *E YE$]MEYu *E YE$]MEYp[^]Factorial(n): n must be a positive integerBad arguments for Legendre: P_l^m(x) with -l<=m<=l (int), -1<=x<=1 l = %d m = %d x = %.8gBad arguments for dLegendre: -l<=m<=l (integers), -1<=x<=1. Current values: l %d m %d x %.8gBad arguments for dLegendreFinDif: -l<=m<=l (integers), -1<=x<=1. Current values: l %d m %d x %.8gWriting Legendre: '%s' w%f ?@??@??ư>?m0_?⍀P⍀P⍀P⍀Po⍀oPZ⍀ZPE⍀EPql0⍀0PX8Qj$Ë $Ë$R #      a O - )     t   t  t p  (    h h h t xh d   p   h V  h p h  z  Oh A  P#Xwg`ZPHXP HnI8@*8888@}^4$ 80 K %(    p ^ J ?/      {{  bb~ y sIkIe ` Z0R0L G A93 . (         $JTgh   2{\  _Factorial___i686.get_pc_thunk.bx_BinomialCoef___i686.get_pc_thunk.cx_Legendre_LegendreRecursive_LegendreRecursiveM_dLegendre_dLegendreFinDif_PrintLegendre_SphericalHarmonics___i686.get_pc_thunk.axdyld_stub_binding_helper_sin_cos_fclose_fprintf_fopen_sqrt_pow_Msg #1/20 1200120577 0 0 100644 7244 ` SphBessel.o| xx__text__TEXT __data__DATA __cstring__TEXT s__literal8__TEXT0__picsymbolstub2__TEXT 0__la_sym_ptr2__DATAP __textcoal_nt__TEXTp @< P USE EEEEEMf.zt)}u ] ]E]*MXEЍED$ EĉD$E؉D$ED$ED$ED$ EЉD$EȉD$E$]}t D$$(^E$]EYEEEEEĔ[]ÐUVSE Ep EDžDž}d~D$d D$$Mp f.ztUUx Dž;E| Up  *M XED$ D$D$ED$ED$D$ ED$E؉D$E$ t D$$ ^E$_ ]Dž;E|: uEYE빁Ā[^]USE E EEEE*M XEЍED$ EĉD$E؉D$ED$ED$ED$ EЉD$EȉD$E$ }t D$$f M Y$0 ]EYEEEEEĄ[]ÐUSDE D$D$$ D$E $ EE}~d*M䍃 YEED$E$]ED$ED$D$E$$ E둋E$ D[]US)E E! 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(T T  PP      <N  (8bqpt- '2_Spherical_j_n___i686.get_pc_thunk.bx_Spherical_j_nArray_AltSpherical_j_n_PrintSpherical_j_n_Spherical_y_n_Spherical_y_nArray_AltSpherical_y_n_PrintSpherical_y_n_Spherical_h_n_Spherical_h_nArray___i686.get_pc_thunk.axdyld_stub_binding_helper_zbesh__zbesy__fclose_fprintf_fopen_sqrt_Msg_zbesj_#1/20 1200120577 0 0 100644 1996 ` Numeric.o| __text__TEXT8__data__DATA__cstring__TEXT __picsymbolstub2__TEXT=K__la_sym_ptr2__DATA __nl_symbol_ptr__DATA,__textcoal_nt__TEXT0 @  PUS$ED$E D$ ED$D$$8$[]ÐUS$ED$ ED$D$H$}~}ua}~YED$ ED$D$$TD$$D$$E$JEE$[]GSL: %s (%s, line %d)%d.%dError : Your GSL version (%d.%d.X) has a bug in the singular valueError : decomposition code. Please upgrade to version 1.2 or above.You can download the GSL from http://sources.redhat.com/gsl/F⍀FP1⍀1P⍀PxJc|$Ë$LLL@LrfL\6LH 3#   G At9t3 . ([ [  BB 1&@obI_new_handler___i686.get_pc_thunk.bx_check_gsl___i686.get_pc_thunk.axdyld_stub_binding_helper_gsl_version_gsl_set_error_handler_sscanf_Msg #1/20 1200120578 0 0 100644 3540 ` gsl_newt.oH d __text__TEXTvdD*__data__DATAx__cstring__TEXT"__literal8__TEXT __common__DATA__bss__DATA__picsymbolstub2__TEXT<__la_sym_ptr2__DATA(|  __nl_symbol_ptr__DATA8__textcoal_nt__TEXT< @ (  P U(EEEE;E|(ED$E$`EE EÐU(EE;E |0EED$ED$E$EÐUS\\D$E$G D$\D$<$ЋED$<D$$I[]ÐUSDEEE $*E\EȋE E̍EEЃ} ~dD$$E EED$E D$E$ED$E$sEED$EȉD$E$>EE$E}t9*M YD$E@ $E}u }'v}u EED$E@$EE$dE$@D[]Maximum Newton dimension exceeded:0yE>K⍀P72⍀P⍀P⍀P⍀P⍀Pw⍀wPb⍀bPM⍀MPoj8⍀8PV!:Sl$Ë$laMxmgW:x1 `` -   }}  dd  KK  22~ y ske ` ZRL G A93 . 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#1/20 1200120587 0 0 100644 12804 ` Amos_Mach.oH d __text__TEXTdD__data__DATATD(__bss__DATA__cstring__TEXT4Q__literal4__TEXT__literal8__TEXT__picsymbolstub2__TEXT)<__la_sym_ptr2__DATA(*  __nl_symbol_ptr__DATA8__textcoal_nt__TEXT< @+K/ P:: CD+UWVS<z:e0B>u::@>u1ǃAuD@>u1ǃBB BD?ByP2V>uu2ǃ@@$@ %@? @焑Kuu2ǃ@@3@ 4@DA@yP $D$&$g~8I>u+ǃBB3B 4B >J8>u+ǃ@@4@ 5@? 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