ELF>@@@vwxyz{|}~      !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~ATUSG;FukHH.D`AĉAHHXA~Sf YMXHcHHHŃA9}\[]A\H GH5H=fATUSG;FukHH.D`AĉAHHXA~Sf YMXHcHHHŃA9}\[]A\H [H5H=f.vfZG f.vHH xH5H=HV;Wu LAHzeHH H5H=HW;Vu LAHzeHH H5H=UHAWAVAUATSH8HdH%(HE1G;FIIHIϋQ9HEofL{)HDžDžAvLLLL{(HL HL!H H5H=H0IAH HHI~ 4H5HSHsHPHPH5LHHPHPH@@HHH@HXHHH9tHH@HXH0H{`HHPHPHRH@HPHH@HHL%HDžDžLDLLLLLHDžDžHLHHHHDžDžHHHHHDžDžLAwHHLHHHDžDžAvHHLHHHDžHDHHfL0C4H0HGH8HsHHSHHjHC(XC*ZƅYHH0HHfI~HLHLH8HHH9tHHHHHHHDžHADDHDžDžHDHHLHfZ ^fZK_f(E~GAEH A HH9tHHf. vA Et{*u.HDžDžHDJH0AH HHPH5HSHsHPHP H5HPDHPH5H0HHPHPH@@HHH@HXHHH9tHH@HXL0I`HHPHPHRH@HPHH@HIHHHfɺpHHHDžDžHDHHHfɺoHH{(tHHLLLLLLY\HLHHLY\f.\f.L%{*H0AH HHP)H5HSHsHPHPH5HPHPH5HPHP H5\HPH0HHPHPH@@HHH@HXHHH9tHH@HXH0H{`HHPHPHRH@HPHH@HHL%1HH\fI~L%HHHHHLHEdH3%(,He[A\A]A^A_]HHPHHH8HHH9tHHHHHHHHHHHHHHHPHHHHHHPHHHHHHHAVAUATUSHPHdH%(HD$H1wE9ulIIHˋQ9u\tXHD$Lt$LLLHD$ D$(uH|$ H|$ HH H5H=HD$0D$8sH|$0H|$0HHL$0Ht$ H|$LfZL$ Ht$0HH|$0H|$ H|$D$ HD$HdH3%(u@HP[]A\A]A^HH|$0H|$ H|$HHHHH=HH5H=Hkaldi::KaldiFatalErrorHHHH@HHSHHH@HH[USH8HdH%(HD$(1HHHHs(HHHH@HEH<$HD$H9tHH5HHH<$HD$H9tHHH5@}x+num_rows == v.Dim() && num_rows > 0sp-matrix.ccDGD9FuYE~THH.ztfE~<Zf(Y fZXfZ HHcHA9}HH H5H=E~ֹfZXfZHHcHA9}DGD9FuJE~EHHf.ztVE~,fZ YXHHcHA9}HH H5H=E~ֹfZXHHcHA9}DGD9FuDE~?HH.ztQE~'(Y XHHcHA9}HH H5H=E~ֹXHHcHA9}DGD9FuFE~AHHf.ztRE~(f(Y XHHcHA9}HH H5H=E~ֹXHHcHA9}A.NumRows() == B.NumRows()K>10 && eps<1.0e-10v.Dim() == this->NumRows()v.Dim() == num_rows_: auxf decreased DWD;VuHHEfeHH pH5H=~hfZLXYLBZXfZHH9uI IpHLILBfZ Y ZXZA9uLLfDWD;VuHHEf]HH pH5H=~XLAXfZTYXHH9uI qIHLILBfZ Y XA9uLLfA.NumRows() == B.NumRows() && A.NumCols() == B.NumCols() && "KALDI_ERR: TraceSpMat: arguments have mismatched dimension"AUATUSHG;F u69Fu1LH>DVEbEӍhHAffH H5H=E~gDAHcHc X AYLXHDL9uOLDEIMiHc AY XI9uH[]A\A]MfAUATUSHG;F u69Fu1LH>DVEbEӍhHAffH H5H=E~gDAHcHc X AYLXHDL9uOLDEIMiHc AY XI9uH[]A\A]Mf(transA == kTrans?A.NumCols():A.NumRows()) == (transC == kTrans?C.NumRows():C.NumCols()) && (transA == kTrans?A.NumRows():A.NumCols()) == B.NumRows() && (transC == kTrans?C.NumCols():C.NumRows()) == B.NumRows() && "TraceMatSpMat: arguments have wrong dimension."AWAVAUATUSH8IIIDdH%(HD$(1ptrW ptoAD$9uzpthAuA;vukpt_AD$ 9u]HD$L|$ALfALLL8WAD$ Au AD$H H5H=Ht$LD$ H|$D$ HD$(dH3%(u$H8[]A\A]A^A_HH|$H}AWAVAUATUSH8IIIDdH%(HD$(1ptrW ptoAD$9uzpthAuA;vukpt_AD$ 9u]HD$L|$ALfALLL8WAD$ Au AD$H H5H=Ht$LD$H|$D$HD$(dH3%(u$H8[]A\A]A^A_HH|$H}(transA == kTrans ?A.NumCols():A.NumRows() == D.NumCols()) && (transA == kTrans ? A.NumRows():A.NumCols() == B.NumRows()) && (transC == kTrans ? A.NumCols():A.NumRows() == B.NumCols()) && (transC == kTrans ? A.NumRows():A.NumCols() == D.NumRows()) && "KALDI_ERR: TraceMatSpMatSp: arguments have mismatched dimension."AWAVAUATUSHHAIIELdH%(H$1pAA9G B9GApt}C A9D$uC9EuwAT$Aps HD$H|$AHD$PAt$H|$PAGt tAput{ uH H5H=stH|$PLHL$PH|$fAoDHH|$PUAptCAw HD$0H|$0A%HH|$PH|$HAwHD$puH|$pAH|$pHHL$pH|$0fAoDLH|$pHt$0H|$oD$ H|$0H|$D$ H$dH3%(u;HĘ[]A\A]A^A_HH|$pH|$0HH9AWAVAUATUSHHAIIELdH%(H$1pAA9G B9GApt}C A9D$uC9EuwAT$Aps HD$H|$AHD$PAt$H|$PAGt tAput{ uH H5H=stH|$PLHL$PH|$fAoDHH|$PUAptCAw HD$0H|$0A%HH|$PH|$HAwHD$puH|$pAH|$pHHL$pH|$0fAoDLH|$pHt$0H|$oD$H|$0H|$D$H$dH3%(u;HĘ[]A\A]A^A_HH|$pH|$0HH9DND;OufHLE~YLǾxAfZHcf(YAY fZXfZ"H9~̃HA9uHH H5H=DND;OuZHLE~MLǾx5HcfAZ fZYYX  H9~ЃHA9uHH H5H=v1.Dim() == D && v1.Dim() == v2.Dim()UHAVAUATSH0dH%(HE1^;_unIII9Zu`HEEH}jufAM$IھzeHH}LH H5H=EH}EHEdH3%(u!He[A\A]A^]HH}HN}UHAVAUATSH0dH%(HE1^;_unIII9Zu`HEEH}jufAM$IھzeHH}LH H5H=EH}EHEdH3%(u!He[A\A]A^]HH}HN}HGHHHUSHHHHvHHH[]HHHHGVWFHHHHthis->NumRows() == M.NumRows() && M.NumRows() == M.NumCols()static_cast(r) < static_cast(this->num_rows_)SpMatrix::Copy(), source matrix is not symmetric: ../matrix/sp-matrix.h>ATUSHdH%(H$1N ;OuH;NuCitBH$dH3%(H[]A\H rH5H=~Aff=5(ELFAEMcICHLA(XY\YA9EDBEDCD9WABDDDHMcLLA TXTXHL9lIDMQVHcLLA(TX;GD@AHLHD9Z$$fZ|$f(Yf.fH\$ AH HHH{ H5>H yH5H=H yH5H=H|$@$H|$@H5H|$@D$Ht$ H|$HH|$@HA E~yLFADMcMAHHCAXA9EDBEDCD9WABDDDHMcLLYAHL9uID;GsdD@MQVHcLLAAHLHD96H yH5H=H yH5H=LH?DV]McIAxHcA9~LMЃI9uDYIAED9gvKVHcLHAD$AĉHHcHHA9|,D9vDAH yH5H=IM9uEExEĹEi$5ATUSHHAԋv HDHHHHH[]A\ *1?9v։9wv FHHcHHHH nH5H=9v։9wvFHHcHHHHH yH5H=USHHHvHHHH[]Uresult >= 0 && "Call to CLAPACK ssptrf_ called with wrong arguments"CLAPACK stptrf_ : factorization failedresult >=0 && "Call to CLAPACK ssptri_ called with wrong arguments"CLAPACK ssptrf_ : Matrix is singularAWAVAUATUSHHH$L$ dH%(H$1|$$HcHH9IHIHcT$$HH|$(ÅLl$(MHt$$LD$ LHUH=D$ H$HtMtA|$ MtLLH$dH3%(H[]A\A]A^A_MtLHHRHHH5HH H5H=H\$0AH HHH{ H5Ht$0H|$HH|$PHMu`H<$uY|$ Ht$$LL$ MLHUH=D$ !8MtLLEAf|$'H yH5H=K9HuSAAAAMcLcMB 9szD D)ADHcH9v߉ˍWHcHcHYY\YH yH5H=H yH5H=Df.DGTXD$D$E9~HcA<9SˉHcHHMY9t(T fZ5f.e. vWAf|$Mt|$A?H<$fA*H$H H5H=H\$0A#H HHH{ H5Ht$0H|$HH|$PHS  USH8HdH%(HD$(1HD$wH\$AHHHHD$ H|$D$ HD$(dH3%(uH8[]HH|$H :M-min <= tolerance * maxSHHD$ HD$HWL$YL$ .rfHHH[H >H5H=USH8HdH%(HD$(1wHD$D$Hl$HHHH|$WD$ H|$L$ _L$ H|$D$ HD$(dH3%(uH8[]HH|$H:J&PrintEigs: : USHHHdH%(H$1wH$D$HsHD$H|$AHT$HHH|$0AH HH|$P H5Ht'HHHHQH|$PHHD$PH@H|Pw H|$PH5Ht$PHH|$0HHPHT$PH@@H$HH@HD$XH$H$H9tHH@HD$XH\$0H$HHPHT$PHRH@HDPHH@H$HH|$HH$dH3%(u;H[]HH|$PH|$HHHH=`x(|D > 0../matrix/tp-matrix.hUSH(dH%(HD$1_~HH$HH MH5H=HHD$thH<$f.zsHD@If(щH9ttL9t.BȉHHH.z.uͻFH EH5H=HHHH HH\$dH3%(uH([]û!2S^}HHUSH8HdH%(HD$(1wHD$H\$HHH}|$tTfT$ZʉHHcHHT$fZXD$D$9]~F9\$wH EH5H=HH|$Hf\$H|$D$XZHD$(dH3%(uH8[]2=ATUSH@HIdH%(HD$81HD$ wH\$ HHHHt$LH\$H|$ \$ D$ HD$8dH3%(uH@[]A\HH|$ H7Wdim == v.Dim() && dim == w.Dim() && dim > 0HG;Fu/9Bu*~&7jL AH¾zeHH ~H5H=v.Dim() == this->NumRows() && S.NumRows() == this->NumRows()F;GukDRA9ubH LHMȿE~Jx8Hc(AYAYY(YXHH9~̓IA9uHH H5H=(transM == kNoTrans && this->NumRows() == M.NumRows()) || (transM == kTrans && this->NumRows() == M.NumCols())UHAWAVAUATSH8IEHuAMdH%(HE1ot_puf_HE;XuZHEDp t U.znul].zOuMHEdH3%(He[A\A]A^A_]Ë_;^ H YH5H=ELHEL}AډLLLHEPuHMAPML EEDzeH LLLHH}HHEDpBError taking power of vector USHHD$ dH%(H$1.zk~FHD$@H|$@AHD$ D$(H|$ H ^H5H=HT$@Ht$ HHD$0D$8H|$0t$(Ht$ H|$0H|$ D$ YHHt$ H|$@Ht$@fɺoHH|$0H|$ H|$@H$dH3%(H[]HH|$`AhH HH$H5fZD$ YH$H$H5H$H|$0Ht$`H|$HH$H|$0H|$ H|$@HHHHH91Xz8#^M.NumCols() == A.NumRows() && M.NumRows() == this->num_rows_M.NumRows() == A.NumRows() && M.NumCols() == this->num_rows_static_cast(i) < static_cast(num_rows_)M_same_dim == dim../matrix/kaldi-matrix.hUHAWAVAUATSHhIxHpItdH4%(Hu1oq9s dC9GXHEEH}LuHEEIHEI$HEC |CECEEA;D$HHEAwHcHBHHHHMHH}H9wHcUHBHHHHH9po}AA;q9su[C 9GuSHEEH}LuHEEIHEI$HEC|C EH H5H=H H5H=H H5H=H}H}LHEHE}{ tAAH `H5H=HH}H}HHAjujAVtDMLEx|DoeH LmD;eID9c cDCHH AWjAVfALHMze]HAjujAVtDMLExDዕ|peH LmID;et8HAWjAVfDKND(HMzetH}H}HEdH3%(uHe[A\A]A^A_]xl(transM == kNoTrans && M.NumCols() == A.NumRows()) || (transM == kTrans && M.NumRows() == A.NumRows())AWAVAUATUSHID$HIL$$dH%(H$1opA9F uF9GE}D|$(AD$D$ HD$@Lt$@ADDLLLHD$`H|$`ADt$ qA9FtH H5H=F 9GbH H5H=H H5H=HL$@H|$`fAoHHDŽ$At$H$AH$LM<$LuHD$`HD$0D$pD$ED$,ot4|$ HL$0D$(@HDHD$AD$h|$ D$(@HHD$8HD$D$A{LD$$DHHI9t/f.ztYD$ALT$HDHD$INjt$,t$HHD$D9l$ ALcd$I|$$.=e_|$(~K&Hl$0HD$8IDIeLD$$|$vDHH9\$t9HcIB f.ztYD$ALT$Hދ|$IMT$9T$ t6D$l$$.-wq|$(~Dl$,H\$0H$H|$`H|$@H$dH3%(uHHĨ[]A\A]A^A_HH$H|$`H|$@HHH"O@AVAUATUSH0ID$HAIL$ dH%(HD$(1HD$vH\$AHoHHL$ LDHD$LH|$HD$(dH3%(u"H0[]A\A]A^HH|$HUAUATUSH8ID$HAL$ dH%(HD$(1HD$vH\$AHoHHL$ DHD$LH|$HD$(dH3%(u H8[]A\A]HH|$HPz(transM == kNoTrans && this->NumRows() == M.NumRows() && M.NumCols() == v.Dim()) || (transM == kTrans && this->NumRows() == M.NumCols() && M.NumRows() == v.Dim())AWAVAUATUSHID$ II(opEuE9t$u|AD$ A;GuqI,$IMmEd$~CMcI@L|D$ YMAHDzeHLI9uH[]A\A]A^A_EuE;t$ tH BH5H=AD$A;GuI$I/MmEd$~@L|D$ YEMEHDzeHHL9uhC.NumRows() == dimalpha > 0ApplyFloor: flooring following diagonal to 1: AVAUATUSH0D$dH%(H$(1_;^uBHIA\$.vIHD$Ld$LLL>H H5H=H H5H=T$Qd$ f.wH|$D$ (HD$ H|$ t$Ht$H|$ H|$ HD$0H|$0HD$pt$(H|$pAHt$ H|$poHt$pH|$0fHoH|$pHD$@D$HH|$@HD$PH|$PAډHT$PHt$@H|$0Eu%|$H[('H$A0H HH$.H5H$H|$@H$HHPH$H@@H$ HH@H$H$H$H9tHH@H$H$H$HHPH$HRH@HHH@H$ H;D$H}HcHL$@H.v ݻH|$@HHt$@H|$PHt$PH|$0fɺoHD$pt$H|$pAHt$H|$poHL$0Ht$pfɺoHH|$pH|$PH|$@H|$0H|$ H|$H$(dH3%(H0[]A\A]A^HH|$pH|$0H|$ H|$HHH$H|$PH|$@HH|$pHHHHHO`k $<     U ) l  USHHHD$ dH%(HD$81_HD$D$H|$HD$ H|$ AډHT$ Ht$H~ 0../matrix/packed-matrix.hWuÅ~9HBЉHH4H9tmHHHH9ti. HGHH H5H=HHH9t . HGHW ..s.s¸VDWEffAAEHqDD9vD9Gv0pƉHcHcHH T _(MH nH5H=9wvNFHHcHH T_(щD9=JD9[ADD9vDH nH5H=AE9t ExDEffY.Y.HAE9AUATUSH_oAfAؽAEdH nH5H=AEE9slAEDDDHMcLY XX9t\A9sEAE9sAEDDDHMcL A9sEAH nH5H=I9tBHpƉHL YX9t9~AAAAcH nH5H=QT$ f.wD$ H[]A\A]f\$ SpMatrix::AproxEqual, size mismatch, vs. ATUSHHHD$dH%(H$1v;wu>HD$Ld$LHLHLLd$ AH HLI|$ H5sH|$@H|$@H5uH|$@Ht$ H|$HH|$@HH|$D$HD$ HL$ _(YD$.D$H|$H$dH3 %(u!H[]A\HH|$H$Hf?!maxCond > 1LimitCond: limiting to 1.0e-40AWAVAUATUSHIH|$$AdH%(H$1_HD$ D$(H|$ HD$0H|$0AډHT$0Ht$ L$.v H|$ 'H cH5H=H^$D$f.wCfZ$$f.w9CL4AL|$JD$f,$H|$PAgH HH|$pH5H|$p$H|$p H5H|$PHHPHT$pH@@H$HH@HD$xH$H$H9tHH@HD$xHl$PH$HHPHT$pHRH@HDpHH@H$HD$^$HD$ HI9t}HHl$ EL$.AEt%.IGEQ$f.v.HIGQ,$f.w <$}AHt$ H|$0Ht$0fɺoH|$H|$0H|$ DH$dH3 %(u@H[]A\A]A^A_HH|$pH|$0H|$ HH!Tv4%Hw~fXHcH9}fHGHHHUSHHHHvHHH[]HHHHGVWFHHHHATUSHdH%(H$1N ;OuH;NuCztBH$dH3%(H[]A\H rH5H=~Afl$,$~-%f(ELFAEMcICHLAf(XY\YA9EDBEDCD9WABDDDHMcLLA fTX $ $fTXD$D$HL9[IDMQVHcLLAf(fTX $ $;GD@AHLHD9$Yl$f.UH\$ AH HHH{ H5>H yH5H=H yH5H=H|$@D$H|$@H5H|$@$Ht$ H|$HH|$@HA E~yLFADMcMAHHCAXA9EDBEDCD9WABDDDHMcLLYAHL9uID;GsdD@MQVHcLLAAHLHD96H yH5H=H yH5H=LH?DVLMcIAxHcA׃9~LMЃI9uDYIAED9gvKVHcLHAD$AĉHHcHHƒA9|,D9vDAH yH5H=IM9dEExEĹEi$4ATUSHHAԋv HDHHHHH[]A\ *1?9v։9wv FHHcHHHH nH5H=9v։9wvFHHcHHHHH yH5H=USHHHvHHHH[]AWAVAUATUSHHHT$L$dH%(H$1|$4HcHH9IHIHcT$4HH|$8ÅLl$8MHt$4LD$0LHUH=D$0"HD$HtHMt HI|$MtLLH$dH3%(H[]A\A]A^A_MtLHHRHHH5HH H5H=H\$@AH HHH{ H5Ht$@H|$/HH|$`HMuaH|$uY|$Ht$4LL$0MLHUH=D$0 7MtLLEAf|$)H yH5H=K9HuSAAAAMcLcMB 9szD D)ADHcH։9v߉ˍWHcHcHYY\YH yH5H=H yH5H=Dff.DGfTXD$D$E9~zHcA<9SˉHcHHMYу9tf(fT 5f.if. vZAf|$Mt|$A?H|$fA*HD$H H5H=H\$@A#H HHH{ H5Ht$@H|$/HH|$`HT  AVAUATUSH0IHHAdH%(HD$(1HD$wLt$LLLAHT$H۸HDHHHDH|$HtfZ$EHtfZL$ Ht$LH|$HD$(dH3%(u"H0[]A\A]A^HH|$HAu8AVAUATUSH0IHHAdH%(HD$(1HD$wLt$LLLAHT$HHDHHHDH|$Ht $EHt D$Ht$LH|$HD$(dH3%(u"H0[]A\A]A^HH|$HAp0USH8HdH%(HD$(1HD$wH\$AHHHHD$H|$D$HD$(dH3%(uH8[]HH|$H :MSHHD$H$HfW $YL$f.rfHHH[H >H5H=USH8HdH%(HD$(1wHD$D$Hl$HHHH|$fWD$H|$L$_L$H|$D$HD$(dH3%(uH8[]HH|$H:J'USHHHdH%(H$1wH$D$HsHD$H|$AHT$HHH|$0AH HH|$P H5Ht'HHHHQH|$PHHD$PH@H|Pw H|$PH5Ht$PHH|$0HHPHT$PH@@H$HH@HD$XH$H$H9tHH@HD$XH\$0H$HHPHT$PHRH@HDPHH@H$HH|$HH$dH3%(u;H[]HH|$PH|$HHHH=`x(|USH(dH%(HD$1_~HH$HH MH5H=HHD$tlH<$ff.zsHD@Iff(щH9tvL9t0BȉHHHf.zf.u˻FH EH5H=HHHH HH\$dH3%(uH([]û!2S^}HHUSH8HdH%(HD$(1wHD$H\$HHH}|$tPfT$ZʉHHcHHT$XD$D$9]~F9\$wH EH5H=HH|$Hf\$H|$D$XHD$(dH3%(uH8[]2=ATUSH@HIdH%(HD$81HD$ wH\$ HHHHt$LHH\$H|$ H\$D$HD$8dH3%(uH@[]A\HH|$ H7WHG;Fu/9Bu*~&7jL AH¾zeHH ~H5H=F;GumDRA9udH LHMȿE~Lx:Hcf(AYAYYf(YXHH9~˃IA9uHH H5H=UHAWAVAUATSHHIEHuAMdH%(HE1otapuh_HE;Xu\HEDp t"Uf.zoum]f.zOuMHEdH3%(He[A\A]A^A_]Ë_;^ H YH5H=ELHEL}AډLLLHEPuHMAPML EEDzeH LLLHH}HHEDpBUSHHD$dH%(H$1f.z)k~FHD$@H|$@AHD$ D$(H|$ H ^H5H=HT$@Ht$ HHD$0D$8H|$0t$(Ht$ H|$0\$Y\$H|$ f(HHt$ H|$@Ht$@fɺoHH|$0H|$ H|$@H$dH3%(H[]HH|$`AhH HH$H5H$D$H$H5H$H|$0Ht$`H|$HH$H|$0H|$ H|$@HHHHH91Y{8#RUHAWAVAUATSHxIpHxIhdH4%(Hu1oq9s dC9GXHEEH}LuHEEIHEI$HEC |CECEEA;D$HHEAwHcHBHHHHMHH}H9wHcUHBHHHHH9xo}AA;q9su[C 9GuSHEEH}LuHEEIHEI$HEC|C EH H5H=H H5H=H H5H=H}H}LHEHE}{ tAAH `H5H=HH}H}HHAjujAVhDMLEp|DoeH LmD;eID9c cDCHH AWjAVfALHMze]HAjujAVhDMLEpDዕ|xeH LmID;et8HAWjAVfDKND(HMzetH}H}HEdH3%(uHe[A\A]A^A_]xlAWAVAUATUSHID$HIL$ dH%(H$1opA9F uF9GE}D|$(AD$D$HD$@Lt$@ADDLLLHD$`H|$`ADt$qA9FtH H5H=F 9GbH H5H=H H5H=HL$@H|$`fAoHHDŽ$At$H$AH$LM<$LuHD$`HD$0D$pD$ED$,ot3|$HL$0D$(@HDH$AD$g|$D$(@HHD$8HD$$A{LD$ DHHI9t0ff.ztYD$ALT$HDHD$INjt$,4$HHD$D9l$ALc$$I|$ f.=e_|$(~K&Hl$0HD$8IDIeLD$ |$wDHH9$t:HcIB ff.ztYD$ALT$Hދ|$IMT$9T$t:D$l$ f.-vp|$(~Dl$,H\$0{H$H|$`H|$@H$dH3%(uHHĨ[]A\A]A^A_HH$H|$`H|$@HHH"O@AVAUATUSH0I$HAIL$dH%(HD$(1HD$vH\$AHoHHL$LDH$LH|$HD$(dH3%(u"H0[]A\A]A^HH|$HTAUATUSH8I$HAL$dH%(HD$(1HD$vH\$AHoHHL$DH$LH|$HD$(dH3%(u H8[]A\A]HH|$HOxAWAVAUATUSHID$IIf(opEuE9t$u|AD$ A;GuqI,$IMmEd$~CMcI@L|D$YMAHDzeHLI9uH[]A\A]A^A_EuE;t$ tH BH5H=AD$A;GuI$I/MmEd$~@L|D$YEMEHDzeHHL9uhAVAUATUSH0$dH%(H$(1_;^uBHIA$f.vIHD$Ld$LLL>H H5H=H H5H=$Qd$ff.wH|$D$ f(HD$ H|$ t$Ht$H|$ H|$ HD$0H|$0HD$pt$(H|$pAHt$ H|$poHt$pH|$0fHoH|$pHD$@D$HH|$@HD$PH|$PAډHT$PHt$@H|$0Eu&|$H]f('H$A0H HH$.H5H$H|$@H$HHPH$H@@H$ HH@H$H$H$H9tHH@H$H$H$HHPH$HRH@HHH@H$ H;D$H} HcHL$@Hf.v ܻH|$@HHt$@H|$PHt$PH|$0fɺoHD$pt$H|$pAHt$H|$poHL$0Ht$pfɺoHH|$pH|$PH|$@H|$0H|$ H|$H$(dH3%(H0[]A\A]A^HH|$pH|$0H|$ H|$HHH$H|$PH|$@HH|$pHHHHHO_j $=     V ) l  USHHHD$dH%(HD$81_HD$D$H|$HD$ H|$ AډHT$ Ht$H~=CH  HH9t"HHT$T$f.vڻHL$Ht$ fɺoHH|$ H|$Ht$8dH34%(u+HH[]HH|$ H|$HH?asnDOEAff~EHD9v7D։A9v4AȉHHcHH fT XWDH nH5H=DA9vDAȉHHcHH fTXуD94A9\A9sD։H nH5H=AE9t#ExEffYf.Yf.HAE9DOEfAA~%f(DA9vLAȉHHcHH A9tKf(\fT_f(уA9|9D9vD։HH nH5H=AE9tExDDEaff.ËWuÅ~:HBЉHH4H9tqHHHH9tnf. HGHH H5H=HHH9t f. HGHfW f.f.sf.sPDWEffAA~EHqDD9vD9Gv2pƉHcHcHH fT _f(OH nH5H=9wvPFHHcHH fT_f(щD9=JD9WADD9vDH nH5H=AE9t!ExDEffYf.Yf.HAE9AUATUSH_pAfAؽAEdH nH5H=AEE9slAEDDDHMcLY XX9t\A9sEAE9sAEDDDHMcL A9sEAH nH5H=I9tBHpƉHL YX9t9~AAAAcH nH5H=QT$ff.wD$H[]A\A]f\$ATUSHHHD$dH%(H$1v;wu>HD$ Ld$ LHLHLLd$0AH HLI|$ H5sH|$PH|$PH5uH|$PHt$0H|$ HH|$PHH|$ D$fZT$T$HD$HL$_f(YD$f.D$H|$ H$dH3 %(u!H[]A\HH|$ H$Hf?1AWAVAUATUSHIH|$$AdH%(H$1_HD$ D$(H|$ HD$0H|$0AډHT$0Ht$ L$f.v H|$ 'H cH5H=H^$f($D$ff.w7f.$w:CL4AL|$SHD$f4$H|$PAgH HH|$pH5H|$p$H|$p H5H|$PHHPHT$pH@@H$HH@HD$xH$H$H9tHH@HD$xHl$PH$HHPHT$pHRH@HDpHH@H$HHHD$^$HD$ HI9HHl$ EL$f.AEt'f.IGEQ$ff.vf.HIGQ,$ff.w<$}{AHt$ H|$0Ht$0fɺoH|$H|$0H|$ DH$dH3 %(u@H[]A\A]A^A_HH|$pH|$0H|$ HH!Tv4%ATUSH0HD$ AdH%(HD$(1HD$wHl$HHHAfZD$ HHt$HH|$HL$(dH3 %(uH0[]A\HH|$H=^ATUSH0HD$AdH%(HD$(1HD$wHl$HHHAD$HHt$HH|$HL$(dH3 %(uH0[]A\HH|$H=ZHw~fXHcH9}fadim == B.NumRows()HW;Vu,BЉAHH7HH H5H=HW;Vu,BЉAHH7HH H5H=basic_string::_M_construct null not validATUSHHIdH%(HD$1H9tHtHHL)H$HwDH}HtXHu\H$HEHUHD$dH3%(uIH[]A\H=HHHEH$HEA$HLQ.NumRows() == M->NumCols() && SigmaInv.NumRows() == M->NumRows() && Y.NumRows() == M->NumRows() && Y.NumCols() == M->NumCols() && M->NumCols() != 0Zero quadratic term in quadratic matrix problem for Optimizing matrix auxiliary function for : leaving it unchanged.Solving matrix problem for : floored eigenvalues. 1.0/l.Max() != 0, auxf decreased to , change is UHAWAVAUATSHHhdH%(HE1GA;@IIILËRA;P 9V 9FHC XDkfLHhx)HoLHhx(|HDžAt$HAH H5H=H0AH HHH{ 4H5HhHPHpHPHPH5HHHPHPH@@HHH@HXHHH9tHH@HXH0H{`HHPHPHRH@HPHH@HHfhHDžDžHDH`HLH`HHHDžDžHHHHHHDžDžHHHHHoHHHHoLHHHDžHDHHfLLhA0AG4H0HGH8IwHIWHHjHAG(XAG*ZƅYH0HHLLhHoHHHH8HHH9tHHHHHHHLHH AooHHHDžHADDHDžpDžxHpDHHpLHpHhfZ^fZH_f(E~YAEH Dž` HH9tHHpf. v烅` ڃ`t Hhx*u0HDžHADꋵXbH0AH HHPH5HhHPHpHPHP H5HP`HPH5H0HHPHPH@@HHH@HXHHH9tHH@HXH0H`Hx`HHPHPHRH@HPHH@HH`HnHHHfAooHpHp ^f. ztHpH'H H5H=HHDžHADDXDHHHfApoHDžHDHDžAvHAHLHHfAoLoHHfLoHHpH`HLY`\`HHHhx(tHoHHHfLoHHpXHLYX\X`f.F\f.fhHHHHHpHHhHEdH3%(IHe[A\A]A^A_]H0A/H HHP)H5HhHPHpHPHPH5HP`HPH5HPXHP H5X\`HPH0HHPHPH@@HHH@HXHHH9tHH@HXH0H{`HHPHPHRH@HPHH@HHfhHoHX\`hHHPHHH8HHH9tHHHHHHHHHHHHHHHHHHHPHpHHHHHHHHPHHHHHHHPmK-@`D$S0      n$_[H.NumRows() == g.Dim() && g.Dim() == x->Dim() && x->Dim() != 0Zero quadratic term in quadratic vector problem for Solving quadratic problem for Optimizing vector auxiliary function for X_09XDE>$J(    dA S ----  ,E3----     ,E3mK-@`D$S0      n$scQ1.NumRows() == M->NumCols() && P1.NumRows() == M->NumRows() && G.NumRows() == M->NumRows() && G.NumCols() == M->NumCols() && M->NumCols() != 0 && Q2.NumRows() == M->NumCols() && P2.NumRows() == M->NumRows()In double quadratic matrix problem: objective function decreasing during optimization of Auxiliary function decreasing.Matrix inversion or optimization failed during double quadratic problem, solving for: trying more stable approach., ->AWAVAUATUSHxHT$ILL$8H$HL$ dH%(H$h1AD$;AuaIHMHt$V;Q uKA] 9uCA9Eu=t9Ah9u19_u,HD$PLt$PLHt$LH EH5H=H|$PHD$`H|$`HDŽ$t$XH$AHt$PH$oH$H|$`fHL$oHDŽ$H$AډHD$pD$xH|$pH$Ht$pH|$`HDŽ$H$AډH$H$H$fAopH$H$0H$0HDŽ$PH$PAH$H$PfAoLoHDŽ$pH$pAH$0H$pfAoHL$ pH$pH$DsIft$H$HD$HH$HD$@H$LHD$pH$L9$$HH$HH$$$;$\$`HH$PHH$$X$HDŽ$$H$AFH H5H=HH H5H=H$H$H$H$H$fZd$H$H$HZYd$\fZT$H$H$H$fɺoH$H$fZl$H$H$HZYl$\fZ\$T$.fZ|$(fZt$0f(\f.;$$HH$HH$$$;$|$HcH$pHH$$x$H$H$XAzH HLl$HLH5Hl$@HHD$8HPHpHH5HD$0HH5HD$(HH5HD$\D$ZHLHA~H HLH5HH$LHH|$@H H5H=HtH H5H=D$\D$XD$D$H$H$HI9t4HDŽ$At$H$Aft$H$H$fAopH|$ H$H$pH$PH$0H$H|$pH$H$H|$`H|$PD$H$hdH3%(Hx[]A\A]A^A_HH|$@HAH HH|$HH5Hl$@HLl$8IUIuHH5HH|$HHH$H$H$LXD$D$HH$H$H$H$H$pH$PH$0H$H|$pH$H$H|$`H|$PHHXHUHgHlHqHvH{HHHHHAWAVAUATUSHhHT$ILL$(H$HL$ dH%(H$X1AD$;AuaIHMHt$V;Q uKA] 9uCA9Eu=t9Ah9u19_u,HD$@Lt$@LHt$LH EH5H=H|$@HD$PH|$PHDŽ$t$HH$AHt$@H$oH$H|$PfHL$oHDŽ$H$AډHD$`D$hH|$`H$Ht$`H|$PHDŽ$H$AډH$H$H$fAopH$H$ H$ HDŽ$@H$@AH$H$@fAoLoHDŽ$`H$`AH$ H$`fAoHL$ pH$`H$DsIft$H$HD$8H$HD$05H|$pLHD$`H|$pL9$$HH$HH$$$;$L$PHH$@HH$$H$HDŽ$t$xH$AFH H5H=H&H H5H=Ht$pH$H$H$H$D$H$Ht$pHYT$\T$H$H$H$fɺoH$H$D$H$Ht$pHY\$\\$T$f.\f.;$$HH$HH$$$;$l|$pHcH$`HH$$h$H$H$TAzH HLl$8LH5Hl$0HHD$(HPHpHH5HD$HH5HD$HH5HD$\D$HLHA~H HLH5HH$LHH|$0H H5H=HkH H5H=D$\D$XD$D$H$H|$pHI9t.HD$pAt$H|$pf|$H$H$fAopH|$ H$H$`H$@H$ H$H|$`H$H$H|$PH|$@D$H$XdH3%(Hh[]A\A]A^A_HH|$0HAH HH|$8H5Hl$0HLl$(IUIuHH5HH|$8HH$H$H|$pLXD$D$$HH$H$H|$pH$H$`H$@H$ H$H|$`H$H$H|$PH|$@HH[HXHgHlHqHvH{HHHHHUHAWAVAUATSHHhdH%(HE1GA;@IIILËRA;P 9V 9FHC XDkfLHhx)HoLHhx(|HDžAt$HAH H5H=H0AH HHH{ 4H5HhHPHpHPHPH5HHHPHPH@@HHH@HXHHH9tHH@HXH0H{`HHPHPHRH@HPHH@HHfhHDžDžHDH`HLH`HHHDžDžHHHHHHDžDžHHHHHoHHHHoLHHHDžHDHHfLLhA0AG4H0HGH8IwHIWHHjHAG(XAG*ZƅYH0HHLLhHoHHHH8HHH9tHHHHHHAHLHH AooHHHDžHADDHDžpDžxHpDHHpLHpHh^_@E~XAEH Dž` HH9tHHp.v胅`ۃ`t Hhx*u0HDžHADꋵXbH0AH HHPH5HhHPHpHPHP H5HP`HPH5H0HHPHPH@@HHH@HXHHH9tHH@HXH0H`Hx`HHPHPHRH@HPHH@HH`HnHHHfAooHpHpfZ^f.ztHpH'H H5H=HHDžHADDXDHHHfApoHDžHDHDžAvHAHLHHfAoLoHHfLoHHpHfZ`HLZY`\fZ`HHHhx(tHoHHHfLoHHpfZXHLZYX\fZX`.nfZPfZHf(\f.fhHHHHHpHHhHEdH3%(MHe[A\A]A^A_]H0A/H HHP)H5HhHPHpHPHPH5HPHHPH5HPPHP H5X\`ZHPH0HHPHPH@@HHH@HXHHH9tHH@HXH0H{`HHPHPHRH@HPHH@HHfhHoHX\`hHHPHHH8HHH9tHHHHHHHHHHHHHHHHHHHPHpHHHHHHHHPHHHHHHHPRowSolveDoubleQuadraticMatrixProblemRowSolveDoubleQuadraticMatrixProblemSolveQuadraticMatrixProblemSolveQuadraticMatrixProblemTraceSpSpLowerTraceSpSpLowerLimitCondApproxEqualMaxApplyFloorAddMat2VecAddSmat2SpRowDataAddMat2SpAddMat2AddVec2SpAddVecVecoperator()IsPosDefPrintEigsSymPosSemiDefEigApplyPowInvertoperator()operator()CopyFromMatLimitCondApproxEqualMaxApplyFloorAddMat2VecAddSmat2SpRowDataAddMat2SpAddMat2AddVec2SpAddVecVecoperator()IsPosDefPrintEigsSymPosSemiDefEigApplyPowInvertoperator()operator()CopyFromMatVecSpVecVecSpVecAddVec2AddVec2AddVec2AddVec2SolveQuadraticProblemSolveQuadraticProblemCheckTraceMatSpMatSpTraceMatSpMatSpTraceMatSpMatTraceMatSpMatTraceSpMatTraceSpMatTraceSpSpTraceSpSpTraceSpSpTraceSpSpAddDiagVecAddDiagVecAddDiagVecAddDiagVecN5kaldi15KaldiFatalErrorE? 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