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Diff chunk too large, falling back to line-by-line diff (367 lines added, 403 lines removed)
1 Hex·dump·of·section·'.rodata':1 Hex·dump·of·section·'.rodata':
2 ··0x000da000·4f6e2065·6e747279·20746f20·252e2a73·On·entry·to·%.*s2 ··0x00098000·4f6e2065·6e747279·20746f20·252e2a73·On·entry·to·%.*s
3 ··0x000da010·20706172·616d6574·6572206e·756d6265··parameter·numbe3 ··0x00098010·20706172·616d6574·6572206e·756d6265··parameter·numbe
4 ··0x000da020·72202564·20686164·20616e20·696c6c65·r·%d·had·an·ille4 ··0x00098020·72202564·20686164·20616e20·696c6c65·r·%d·had·an·ille
5 ··0x000da030·67616c20·76616c75·65005000·5a474542·gal·value.P.ZGEB5 ··0x00098030·67616c20·76616c75·65005000·43474542·gal·value.P.CGEB
6 ··0x000da040·414b005a·47454241·4c005361·6665206d·AK.ZGEBAL.Safe·m6 ··0x00098040·414b0043·47454241·4c004347·45544632·AK.CGEBAL.CGETF2
7 ··0x000da050·696e696d·756d0050·72656369·73696f6e·inimum.Precision7 ··0x00098050·00550045·7073696c·6f6e0043·4c414544·.U.Epsilon.CLAED
8 ··0x000da060·005a4745·54463200·55004570·73696c6f·.ZGETF2.U.Epsilo8 ··0x00098060·3800434c·41454437·00434c41·45443000·8.CLAED7.CLAED0.
9 ··0x000da070·6e005a4c·41454438·005a4c41·45443700·n.ZLAED8.ZLAED7.9 ··0x00098070·436f6e6a·75676174·65207472·616e7370·Conjugate·transp
10 ··0x000da080·5a4c4145·44300043·6f6e6a75·67617465·ZLAED0.Conjugate10 ··0x00098080·6f736500·4e6f2074·72616e73·706f7365·ose.No·transpose
11 ··0x000da090·20747261·6e73706f·7365004e·6f207472··transpose.No·tr11 ··0x00098090·00556e69·74004c6f·77657200·52696768·.Unit.Lower.Righ
12 ··0x000da0a0·616e7370·6f736500·556e6974·004c6f77·anspose.Unit.Low12 ··0x000980a0·74004e6f·6e2d756e·69740055·70706572·t.Non-unit.Upper
13 ··0x000da0b0·65720052·69676874·004e6f6e·2d756e69·er.Right.Non-uni13 ··0x000980b0·004c6566·74004347·45424432·00434745·.Left.CGEBD2.CGE
14 ··0x000da0c0·74005570·70657200·4c656674·005a4745·t.Upper.Left.ZGE14 ··0x000980c0·48443200·4347454c·51320043·47455152·HD2.CGELQ2.CGEQR
15 ··0x000da0d0·42443200·5a474548·4432005a·47454c51·BD2.ZGEHD2.ZGELQ15 ··0x000980d0·32004348·45544432·00434745·42524400·2.CHETD2.CGEBRD.
16 ··0x000da0e0·32005a47·45515232·005a4845·54443200·2.ZGEQR2.ZHETD2.16 ··0x000980e0·53414645·204d494e·494d554d·00505245·SAFE·MINIMUM.PRE
17 ··0x000da0f0·5a474542·5244004e·4f205452·414e5350·ZGEBRD.NO·TRANSP17 ··0x000980f0·43495349·4f4e004e·4f205452·414e5350·CISION.NO·TRANSP
18 ··0x000da100·4f534500·4e4f4e2d·554e4954·004e6f20·OSE.NON-UNIT.No·18 ··0x00098100·4f534500·4e4f4e2d·554e4954·004e6f20·OSE.NON-UNIT.No·
19 ··0x000da110·5472616e·73706f73·6500414c·4c005249·Transpose.ALL.RI19 ··0x00098110·5472616e·73706f73·6500414c·4c005249·Transpose.ALL.RI
20 ··0x000da120·47485400·5a474548·52440043·6f6c756d·GHT.ZGEHRD.Colum20 ··0x00098120·47485400·43474548·52440043·6f6c756d·GHT.CGEHRD.Colum
21 ··0x000da130·6e776973·6500466f·72776172·64005a47·nwise.Forward.ZG21 ··0x00098130·6e776973·6500466f·72776172·64004347·nwise.Forward.CG
22 ··0x000da140·454c5146·00526f77·77697365·005a4745·ELQF.Rowwise.ZGE22 ··0x00098140·454c5146·00526f77·77697365·00434745·ELQF.Rowwise.CGE
23 ··0x000da150·51524600·42617365·00470048·005a4c41·QRF.Base.G.H.ZLA23 ··0x00098150·51524600·47004800·434c4153·434c0043·QRF.G.H.CLASCL.C
24 ··0x000da160·53434c00·5a4c414c·5330005a·4c414c53·SCL.ZLALS0.ZLALS24 ··0x00098160·4c414c53·3000434c·414c5341·00434c41·LALS0.CLALSA.CLA
25 ··0x000da170·41005a4c·414c5344·005a4c41·53522000·A.ZLALSD.ZLASR·.25 ··0x00098170·4c534400·434c4153·52200043·47455452·LSD.CLASR·.CGETR
26 ··0x000da180·5a474554·5246005a·47455452·53005a47·ZGETRF.ZGETRS.ZG26 ··0x00098180·46004347·45545253·00434745·53562000·F.CGETRS.CGESV·.
27 ··0x000da190·45535620·005a4845·54524400·5a4c4154·ESV·.ZHETRD.ZLAT27 ··0x00098190·43484554·52440043·4c415452·53005361·CHETRD.CLATRS.Sa
28 ··0x000da1a0·5253005a·4c415555·32005a4c·4155554d·RS.ZLAUU2.ZLAUUM28 ··0x000981a0·6665206d·696e696d·756d0050·72656369·fe·minimum.Preci
29 ··0x000da1b0·005a504f·54463200·5a504f54·5246005a·.ZPOTF2.ZPOTRF.Z29 ··0x000981b0·73696f6e·00434c41·55553200·434c4155·sion.CLAUU2.CLAU
30 ··0x000da1c0·504f5452·53005a53·54455152·0046756c·POTRS.ZSTEQR.Ful30 ··0x000981c0·554d0043·504f5446·32004350·4f545246·UM.CPOTF2.CPOTRF
31 ··0x000da1d0·6c005a53·54454443·005a5452·45564300·l.ZSTEDC.ZTREVC.31 ··0x000981d0·0043504f·54525300·43535445·51520046·.CPOTRS.CSTEQR.F
32 ··0x000da1e0·5a545245·5843005a·54525449·32005a54·ZTREXC.ZTRTI2.ZT32 ··0x000981e0·756c6c00·43535445·44430043·54524556·ull.CSTEDC.CTREV
33 ··0x000da1f0·52545249·005a504f·54524900·5a554e47·RTRI.ZPOTRI.ZUNG33 ··0x000981f0·43004354·52455843·00435452·54493200·C.CTREXC.CTRTI2.
34 ··0x000da200·3252005a·554e474c·32005a55·4e474c51·2R.ZUNGL2.ZUNGLQ34 ··0x00098200·43545254·52490043·504f5452·49004355·CTRTRI.CPOTRI.CU
35 ··0x000da210·005a554e·47515200·5a554e47·4252005a·.ZUNGQR.ZUNGBR.Z35 ··0x00098210·4e473252·0043554e·474c3200·43554e47·NG2R.CUNGL2.CUNG
36 ··0x000da220·554e4748·52005a55·4e4d324c·005a554e·UNGHR.ZUNM2L.ZUN36 ··0x00098220·4c510043·554e4751·52004355·4e474252·LQ.CUNGQR.CUNGBR
37 ··0x000da230·4d325200·5a554e4d·4c32005a·554e4d4c·M2R.ZUNML2.ZUNML37 ··0x00098230·0043554e·47485200·43554e4d·324c0043·.CUNGHR.CUNM2L.C
38 ··0x000da240·51005a55·4e4d514c·00426163·6b776172·Q.ZUNMQL.Backwar38 ··0x00098240·554e4d32·52004355·4e4d4c32·0043554e·UNM2R.CUNML2.CUN
39 ··0x000da250·64005a55·4e4d5152·005a554e·4d425200·d.ZUNMQR.ZUNMBR.39 ··0x00098250·4d4c5100·43554e4d·514c0042·61636b77·MLQ.CUNMQL.Backw
40 ··0x000da260·514c4e00·50524300·5a474553·4444005a·QLN.PRC.ZGESDD.Z40 ··0x00098260·61726400·43554e4d·51520043·554e4d42·ard.CUNMQR.CUNMB
41 ··0x000da270·47454c53·4400514c·4300504c·4e005a55·GELSD.QLC.PLN.ZU41 ··0x00098270·5200514c·4e005052·43004347·45534444·R.QLN.PRC.CGESDD
42 ··0x000da280·4e4d4852·005a4c41·51523400·5356005a·NMHR.ZLAQR4.SV.Z42 ··0x00098280·00434745·4c534400·514c4300·504c4e00·.CGELSD.QLC.PLN.
43 ··0x000da290·4c415152·33005a4c·41515230·005a4853·LAQR3.ZLAQR0.ZHS43 ··0x00098290·43554e4d·48520043·4c415152·34005356·CUNMHR.CLAQR4.SV
44 ··0x000da2a0·45515200·5a474545·5620005a·554e4d54·EQR.ZGEEV·.ZUNMT44 ··0x000982a0·00434c41·51523300·434c4151·52300043·.CLAQR3.CLAQR0.C
45 ··0x000da2b0·52005a48·45455644·00434745·42414b00·R.ZHEEVD.CGEBAK.45 ··0x000982b0·48534551·52004347·45455620·0043554e·HSEQR.CGEEV·.CUN
46 ··0x000da2c0·43474542·414c0043·47455446·3200434c·CGEBAL.CGETF2.CL46 ··0x000982c0·4d545200·43484545·56440047·45005251·MTR.CHEEVD.GE.RQ
47 ··0x000da2d0·41454438·00434c41·45443700·434c4145·AED8.CLAED7.CLAE47 ··0x000982d0·4600514c·4600504f·00535900·47535400·F.QLF.PO.SY.GST.
48 ··0x000da2e0·44300043·47454244·32004347·45484432·D0.CGEBD2.CGEHD248 ··0x000982e0·4845004f·52005251·00554e00·47420050·HE.OR.RQ.UN.GB.P
49 ··0x000da2f0·00434745·4c513200·43474551·52320043·.CGELQ2.CGEQR2.C49 ··0x000982f0·42004c41·0045425a·00434745·4d4d2000·B.LA.EBZ.CGEMM·.
50 ··0x000da300·48455444·32004347·45425244·00534146·HETD2.CGEBRD.SAF50 ··0x00098300·4347454d·56200043·47455243·20004347·CGEMV·.CGERC·.CG
51 ··0x000da310·45204d49·4e494d55·4d005052·45434953·E·MINIMUM.PRECIS51 ··0x00098310·45525520·00434845·4d562000·43484552·ERU·.CHEMV·.CHER
52 ··0x000da320·494f4e00·43474548·52440043·47454c51·ION.CGEHRD.CGELQ52 ··0x00098320·32200043·48455232·4b004348·45524b20·2·.CHER2K.CHERK·
53 ··0x000da330·46004347·45515246·00434c41·53434c00·F.CGEQRF.CLASCL.53 ··0x00098330·00435452·4d4d2000·4354524d·56200043·.CTRMM·.CTRMV·.C
54 ··0x000da340·434c414c·53300043·4c414c53·4100434c·CLALS0.CLALSA.CL54 ··0x00098340·5452534d·20004354·52535620·00444745·TRSM·.CTRSV·.DGE
55 ··0x000da350·414c5344·00434c41·53522000·43474554·ALSD.CLASR·.CGET55 ··0x00098350·4d4d2000·4447454d·56200044·47455220·MM·.DGEMV·.DGER·
56 ··0x000da360·52460043·47455452·53004347·45535620·RF.CGETRS.CGESV·56 ··0x00098360·20004453·594d5620·00445359·52322000··.DSYMV·.DSYR2·.
57 ··0x000da370·00434845·54524400·434c4154·52530043·.CHETRD.CLATRS.C57 ··0x00098370·44535952·324b0044·5359524b·20004454·DSYR2K.DSYRK·.DT
58 ··0x000da380·4c415555·3200434c·4155554d·0043504f·LAUU2.CLAUUM.CPO58 ··0x00098380·524d4d20·00445452·4d562000·44545253·RMM·.DTRMV·.DTRS
59 ··0x000da390·54463200·43504f54·52460043·504f5452·TF2.CPOTRF.CPOTR59 ··0x00098390·4d200053·47454d4d·20005347·454d5620·M·.SGEMM·.SGEMV·
60 ··0x000da3a0·53004353·54455152·00435354·45444300·S.CSTEQR.CSTEDC.60 ··0x000983a0·00534745·52202000·5353594d·56200053·.SGER··.SSYMV·.S
61 ··0x000da3b0·43545245·56430043·54524558·43004354·CTREVC.CTREXC.CT61 ··0x000983b0·53595232·20005353·5952324b·00535359·SYR2·.SSYR2K.SSY
62 ··0x000da3c0·52544932·00435452·54524900·43504f54·RTI2.CTRTRI.CPOT62 ··0x000983c0·524b2000·5354524d·4d200053·54524d56·RK·.STRMM·.STRMV
63 ··0x000da3d0·52490043·554e4732·52004355·4e474c32·RI.CUNG2R.CUNGL263 ··0x000983d0·20005354·52534d20·005a4745·4d4d2000··.STRSM·.ZGEMM·.
64 ··0x000da3e0·0043554e·474c5100·43554e47·51520043·.CUNGLQ.CUNGQR.C64 ··0x000983e0·5a47454d·5620005a·47455243·20005a47·ZGEMV·.ZGERC·.ZG
65 ··0x000da3f0·554e4742·52004355·4e474852·0043554e·UNGBR.CUNGHR.CUN65 ··0x000983f0·45525520·005a4845·4d562000·5a484552·ERU·.ZHEMV·.ZHER
66 ··0x000da400·4d324c00·43554e4d·32520043·554e4d4c·M2L.CUNM2R.CUNML66 ··0x00098400·3220005a·48455232·4b005a48·45524b20·2·.ZHER2K.ZHERK·
67 ··0x000da410·32004355·4e4d4c51·0043554e·4d514c00·2.CUNMLQ.CUNMQL.67 ··0x00098410·005a5452·4d4d2000·5a54524d·5620005a·.ZTRMM·.ZTRMV·.Z
68 ··0x000da420·43554e4d·51520043·554e4d42·52004347·CUNMQR.CUNMBR.CG68 ··0x00098420·5452534d·20005a54·52535620·0053544f·TRSM·.ZTRSV·.STO
69 ··0x000da430·45534444·00434745·4c534400·43554e4d·ESDD.CGELSD.CUNM69 ··0x00098430·50200020·73746174·656d656e·74206578·P·.·statement·ex
70 ··0x000da440·48520043·4c415152·3400434c·41515233·HR.CLAQR4.CLAQR370 ··0x00098440·65637574·65640a00·696e6974·5f676571·ecuted..init_geq
71 ··0x000da450·00434c41·51523000·43485345·51520043·.CLAQR0.CHSEQR.C71 ··0x00098450·72660025·73206661·696c6564·20696e69·rf.%s·failed·ini
72 ··0x000da460·47454556·20004355·4e4d5452·00434845·GEEV·.CUNMTR.CHE72 ··0x00098460·740a0069·6e69745f·6771725f·636f6d6d·t..init_gqr_comm
73 ··0x000da470·45564400·47450052·51460051·4c460050·EVD.GE.RQF.QLF.P73 ··0x00098470·6f6e0069·6e69745f·67656c73·6400696e·on.init_gelsd.in
74 ··0x000da480·4f005359·00475354·00484500·4f520052·O.SY.GST.HE.OR.R74 ··0x00098480·69745f67·65736464·006e756d·70792e63·it_gesdd.numpy.c
75 ··0x000da490·5100554e·00474200·5042004c·41004542·Q.UN.GB.PB.LA.EB75 ··0x00098490·6f72652e·5f6d756c·74696172·7261795f·ore._multiarray_
76 ··0x000da4a0·5a004347·454d4d20·00434745·4d562000·Z.CGEMM·.CGEMV·.76 ··0x000984a0·756d6174·68005f41·52524159·5f415049·umath._ARRAY_API
77 ··0x000da4b0·43474552·43200043·47455255·20004348·CGERC·.CGERU·.CH77 ··0x000984b0·005f4152·5241595f·41504920·6973204e·._ARRAY_API·is·N
78 ··0x000da4c0·454d5620·00434845·52322000·43484552·EMV·.CHER2·.CHER78 ··0x000984c0·554c4c20·706f696e·74657200·5f554655·ULL·pointer._UFU
79 ··0x000da4d0·324b0043·4845524b·20004354·524d4d20·2K.CHERK·.CTRMM·79 ··0x000984d0·4e435f41·5049005f·5546554e·435f4150·NC_API._UFUNC_AP
80 ··0x000da4e0·00435452·4d562000·43545253·4d200043·.CTRMV·.CTRSM·.C80 ··0x000984e0·49206e6f·7420666f·756e6400·5f554655·I·not·found._UFU
81 ··0x000da4f0·54525356·20004447·454d4d20·00444745·TRSV·.DGEMM·.DGE81 ··0x000984f0·4e435f41·50492069·73204e55·4c4c2070·NC_API·is·NULL·p
82 ··0x000da500·4d562000·44474552·20200044·53594d56·MV·.DGER··.DSYMV82 ··0x00098500·6f696e74·65720030·2e312e35·005f5f76·ointer.0.1.5.__v
83 ··0x000da510·20004453·59523220·00445359·52324b00··.DSYR2·.DSYR2K.83 ··0x00098510·65727369·6f6e5f5f·005f696c·70363400·ersion__._ilp64.
84 ··0x000da520·44535952·4b200044·54524d4d·20004454·DSYRK·.DTRMM·.DT84 ··0x00098520·5f756d61·74685f6c·696e616c·6700736c·_umath_linalg.sl
85 ··0x000da530·524d5620·00445452·534d2000·5347454d·RMV·.DTRSM·.SGEM85 ··0x00098530·6f676465·7400286d·2c6d292d·3e28292c·ogdet.(m,m)->(),
86 ··0x000da540·4d200053·47454d56·20005347·45522020·M·.SGEMV·.SGER··86 ··0x00098540·28290028·6d2c6d29·2d3e2829·00656967·().(m,m)->().eig
87 ··0x000da550·00535359·4d562000·53535952·32200053·.SSYMV·.SSYR2·.S87 ··0x00098550·685f6c6f·00286d2c·6d292d3e·286d292c·h_lo.(m,m)->(m),
88 ··0x000da560·53595232·4b005353·59524b20·00535452·SYR2K.SSYRK·.STR88 ··0x00098560·286d2c6d·29006569·67685f75·70006569·(m,m).eigh_up.ei
89 ··0x000da570·4d4d2000·5354524d·56200053·5452534d·MM·.STRMV·.STRSM89 ··0x00098570·6776616c·73685f6c·6f00286d·2c6d292d·gvalsh_lo.(m,m)-
90 ··0x000da580·20005a47·454d4d20·005a4745·4d562000··.ZGEMM·.ZGEMV·.90 ··0x00098580·3e286d29·00656967·76616c73·685f7570·>(m).eigvalsh_up
91 ··0x000da590·5a474552·4320005a·47455255·20005a48·ZGERC·.ZGERU·.ZH91 ··0x00098590·00736f6c·76650028·6d2c6d29·2c286d2c·.solve.(m,m),(m,
92 ··0x000da5a0·454d5620·005a4845·52322000·5a484552·EMV·.ZHER2·.ZHER92 ··0x000985a0·6e292d3e·286d2c6e·2900736f·6c766531·n)->(m,n).solve1
93 ··0x000da5b0·324b005a·4845524b·20005a54·524d4d20·2K.ZHERK·.ZTRMM·93 ··0x000985b0·00286d2c·6d292c28·6d292d3e·286d2900·.(m,m),(m)->(m).
94 ··0x000da5c0·005a5452·4d562000·5a545253·4d20005a·.ZTRMV·.ZTRSM·.Z94 ··0x000985c0·696e7600·286d2c20·6d292d3e·286d2c20·inv.(m,·m)->(m,·
95 ··0x000da5d0·54525356·20005354·4f502000·20737461·TRSV·.STOP·.·sta95 ··0x000985d0·6d290063·686f6c65·736b795f·6c6f0028·m).cholesky_lo.(
96 ··0x000da5e0·74656d65·6e742065·78656375·7465640a·tement·executed.96 ··0x000985e0·6d2c6d29·2d3e286d·2c6d2900·7376645f·m,m)->(m,m).svd_
97 ··0x000da5f0·00696e69·745f6765·71726600·25732066·.init_geqrf.%s·f97 ··0x000985f0·6d00286d·2c6e292d·3e286d29·00737664·m.(m,n)->(m).svd
98 ··0x000da600·61696c65·6420696e·69740a00·696e6974·ailed·init..init98 ··0x00098600·20776865·6e206e3e·3d6d2e20·00737664··when·n>=m.·.svd
99 ··0x000da610·5f677172·5f636f6d·6d6f6e00·696e6974·_gqr_common.init99 ··0x00098610·5f6e0028·6d2c6e29·2d3e286e·29007376·_n.(m,n)->(n).sv
100 ··0x000da620·5f67656c·73640069·6e69745f·67657364·_gelsd.init_gesd100 ··0x00098620·64207768·656e206e·3c3d6d00·7376645f·d·when·n<=m.svd_
101 ··0x000da630·64006e75·6d70792e·636f7265·2e5f6d75·d.numpy.core._mu101 ··0x00098630·6d5f7300·286d2c6e·292d3e28·6d2c6d29·m_s.(m,n)->(m,m)
102 ··0x000da640·6c746961·72726179·5f756d61·7468005f·ltiarray_umath._102 ··0x00098640·2c286d29·2c286d2c·6e290073·76642077·,(m),(m,n).svd·w
103 ··0x000da650·41525241·595f4150·49005f41·52524159·ARRAY_API._ARRAY103 ··0x00098650·68656e20·6d3c3d6e·00737664·5f6e5f73·hen·m<=n.svd_n_s
104 ··0x000da660·5f415049·20697320·4e554c4c·20706f69·_API·is·NULL·poi104 ··0x00098660·00286d2c·6e292d3e·286d2c6e·292c286e·.(m,n)->(m,n),(n
105 ··0x000da670·6e746572·005f5546·554e435f·41504900·nter._UFUNC_API.105 ··0x00098670·292c286e·2c6e2900·73766420·7768656e·),(n,n).svd·when
106 ··0x000da680·5f554655·4e435f41·5049206e·6f742066·_UFUNC_API·not·f106 ··0x00098680·206d3e3d·6e007376·645f6d5f·6600286d··m>=n.svd_m_f.(m
107 ··0x000da690·6f756e64·005f5546·554e435f·41504920·ound._UFUNC_API·107 ··0x00098690·2c6e292d·3e286d2c·6d292c28·6d292c28·,n)->(m,m),(m),(
108 ··0x000da6a0·6973204e·554c4c20·706f696e·74657200·is·NULL·pointer.108 ··0x000986a0·6e2c6e29·00737664·5f6e5f66·00286d2c·n,n).svd_n_f.(m,
109 ··0x000da6b0·302e312e·35005f5f·76657273·696f6e5f·0.1.5.__version_109 ··0x000986b0·6e292d3e·286d2c6d·292c286e·292c286e·n)->(m,m),(n),(n
110 ··0x000da6c0·5f005f69·6c703634·005f756d·6174685f·_._ilp64._umath_110 ··0x000986c0·2c6e2900·65696700·65696776·616c7300·,n).eig.eigvals.
111 ··0x000da6d0·6c696e61·6c670073·6c6f6764·65740028·linalg.slogdet.(111 ··0x000986d0·71725f72·5f726177·5f6d0071·725f725f·qr_r_raw_m.qr_r_
112 ··0x000da6e0·6d2c6d29·2d3e2829·2c282900·286d2c6d·m,m)->(),().(m,m112 ··0x000986e0·7261775f·6e007172·5f726564·75636564·raw_n.qr_reduced
113 ··0x000da6f0·292d3e28·29006569·67685f6c·6f00286d·)->().eigh_lo.(m113 ··0x000986f0·00286d2c·6e292c28·6b292d3e·286d2c6b·.(m,n),(k)->(m,k
114 ··0x000da700·2c6d292d·3e286d29·2c286d2c·6d290065·,m)->(m),(m,m).e114 ··0x00098700·29007172·5f636f6d·706c6574·6500286d·).qr_complete.(m
115 ··0x000da710·6967685f·75700065·69677661·6c73685f·igh_up.eigvalsh_115 ··0x00098710·2c6e292c·286e292d·3e286d2c·6d29006c·,n),(n)->(m,m).l
116 ··0x000da720·6c6f0028·6d2c6d29·2d3e286d·29006569·lo.(m,m)->(m).ei116 ··0x00098720·73747371·5f6d006c·73747371·5f6e0000·stsq_m.lstsq_n..
117 ··0x000da730·6776616c·73685f75·7000736f·6c766500·gvalsh_up.solve.117 ··0x00098730·9d4cf8ff·3d4cf8ff·b94bf8ff·3d4bf8ff·.L..=L...K..=K..
118 ··0x000da740·286d2c6d·292c286d·2c6e292d·3e286d2c·(m,m),(m,n)->(m,118 ··0x00098740·a54af8ff·b049f8ff·e24cf8ff·044ef8ff·.J...I...L...N..
119 ··0x000da750·6e290073·6f6c7665·3100286d·2c6d292c·n).solve1.(m,m),119 ··0x00098750·f44df8ff·e44df8ff·d44df8ff·c44df8ff·.M...M...M...M..
120 ··0x000da760·286d292d·3e286d29·00696e76·00286d2c·(m)->(m).inv.(m,120 ··0x00098760·b44df8ff·144ef8ff·00000000·00000000·.M...N..........
121 ··0x000da770·206d292d·3e286d2c·206d2900·63686f6c··m)->(m,·m).chol121 ··0x00098770·00000080·00000000·00000000·00000000·................
122 ··0x000da780·65736b79·5f6c6f00·286d2c6d·292d3e28·esky_lo.(m,m)->(122 ··0x00098780·0000003f·0000003f·00000000·00000000·...?...?........
123 ··0x000da790·6d2c6d29·00737664·5f6d0028·6d2c6e29·m,m).svd_m.(m,n)123 ··0x00098790·0000803f·00000000·00000000·00000000·...?............
124 ··0x000da7a0·2d3e286d·29007376·64207768·656e206e·->(m).svd·when·n124 ··0x000987a0·00000000·00000080·00000000·00000000·................
125 ··0x000da7b0·3e3d6d2e·20007376·645f6e00·286d2c6e·>=m.·.svd_n.(m,n125 ··0x000987b0·c3bd0f1e·d3e02ee5·04400000·00000000·.........@......
Max report size reached; 0/51622 bytes (0.00%) of diff not shown.
Generated by diffoscope 277
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··0x000dabb0·dc0cfbff·540cfbff·840cfbff·6c0afbff·....T.......l...189 ··0x00098bb0·73206c69·74746c65·20656e64·69616e2c·s·little·endian, 190 ··0x000dabc0·6c0afbff·6c0afbff·6c0afbff·6c0afbff·l...l...l...l...190 ··0x00098bc0·20627574·20646574·65637465·64206469··but·detected·di 191 ··0x000dabd0·61727261·7920696e·64657820·6f75742d·array·index·out-191 ··0x00098bd0·66666572·656e7420·656e6469·616e6e65·fferent·endianne 192 ··0x000dabe0·6f662d62·6f756e64·7320666f·72202573·of-bounds·for·%s192 ··0x00098be0·73732061·74207275·6e74696d·65000000·ss·at·runtime... 193 ··0x000dabf0·5b25645d·20696e20·726f7574·696e6520·[%d]·in·routine·193 ··0x00098bf0·6e756d70·792e636f·72652e6d·756c7469·numpy.core.multi 194 ··0x000dac00·25733a25·640a0000·5f415252·41595f41·%s:%d..._ARRAY_A194 ··0x00098c00·61727261·79206661·696c6564·20746f20·array·failed·to· 195 ··0x000dac10·50492069·73206e6f·74205079·43617073·PI·is·not·PyCaps195 ··0x00098c10·696d706f·72740000·6e756d70·792e636f·import..numpy.co 196 ··0x000dac20·756c6520·6f626a65·63740000·00000000·ule·object......196 ··0x00098c20·72652e5f·6d756c74·69617272·61795f75·re._multiarray_u 197 ··0x000dac30·6d6f6475·6c652063·6f6d7069·6c656420·module·compiled·197 ··0x00098c30·6d617468·20666169·6c656420·746f2069·math·failed·to·i 198 ··0x000dac40·61676169·6e737420·41424920·76657273·against·ABI·vers198 ··0x00098c40·6d706f72·74000000·5f554655·4e435f41·mport..._UFUNC_A 199 ··0x000dac50·696f6e20·30782578·20627574·20746869·ion·0x%x·but·thi199 ··0x00098c50·50492069·73206e6f·74205079·43617073·PI·is·not·PyCaps 200 ··0x000dac60·73207665·7273696f·6e206f66·206e756d·s·version·of·num200 ··0x00098c60·756c6520·6f626a65·63740000·00000000·ule·object...... 201 ··0x000dac70·70792069·73203078·25780000·00000000·py·is·0x%x......201 ··0x00098c70·6e756d70·792e636f·72652e75·6d617468·numpy.core.umath 202 ··0x000dac80·6d6f6475·6c652063·6f6d7069·6c656420·module·compiled·202 ··0x00098c80·20666169·6c656420·746f2069·6d706f72··failed·to·impor 203 ··0x000dac90·61676169·6e737420·41504920·76657273·against·API·vers203 ··0x00098c90·74000000·00000000·736c6f67·64657420·t.......slogdet· 204 ··0x000daca0·696f6e20·30782578·20627574·20746869·ion·0x%x·but·thi204 ··0x00098ca0·6f6e2074·6865206c·61737420·74776f20·on·the·last·two· 205 ··0x000dacb0·73207665·7273696f·6e206f66·206e756d·s·version·of·num205 ··0x00098cb0·64696d65·6e73696f·6e732061·6e642062·dimensions·and·b 206 ··0x000dacc0·70792069·73203078·2578202e·20436865·py·is·0x%x·.·Che206 ··0x00098cc0·726f6164·63617374·206f6e20·74686520·roadcast·on·the· 207 ··0x000dacd0·636b2074·68652073·65637469·6f6e2043·ck·the·section·C207 ··0x00098cd0·72657374·2e200a52·6573756c·74732069·rest.·.Results·i 208 ··0x000dace0·2d415049·20696e63·6f6d7061·74696269·-API·incompatibi208 ··0x00098ce0·6e207477·6f206172·72617973·2c206f6e·n·two·arrays,·on 209 ··0x000dacf0·6c697479·20617420·74686520·54726f75·lity·at·the·Trou209 ··0x00098cf0·65207769·74682073·69676e20·616e6420·e·with·sign·and· 210 ··0x000dad00·626c6573·686f6f74·696e6720·496d706f·bleshooting·Impo210 ··0x00098d00·74686520·6f746865·72207769·7468206c·the·other·with·l 211 ··0x000dad10·72744572·726f7220·73656374·696f6e20·rtError·section·211 ··0x00098d10·6f67206f·66207468·65206465·7465726d·og·of·the·determ 212 ··0x000dad20·61742068·74747073·3a2f2f6e·756d7079·at·https://numpy212 ··0x00098d20·696e616e·74732e20·0a202020·2022286d·inants.·.····"(m 213 ··0x000dad30·2e6f7267·2f646576·646f6373·2f757365·.org/devdocs/use213 ··0x00098d30·2c6d292d·3e28292c·28292220·0a000000·,m)->(),()"·.... 214 ··0x000dad40·722f7472·6f75626c·6573686f·6f74696e·r/troubleshootin214 ··0x00098d40·64657420·6f662074·6865206c·61737420·det·of·the·last· 215 ··0x000dad50·672d696d·706f7274·6572726f·722e6874·g-importerror.ht215 ··0x00098d50·74776f20·64696d65·6e73696f·6e732061·two·dimensions·a 216 ··0x000dad60·6d6c2363·2d617069·2d696e63·6f6d7061·ml#c-api-incompa216 ··0x00098d60·6e642062·726f6164·63617374·206f6e20·nd·broadcast·on· 217 ··0x000dad70·74696269·6c697479·20666f72·20696e64·tibility·for·ind217 ··0x00098d70·74686520·72657374·2e200a20·20202022·the·rest.·.····" 218 ··0x000dad80·69636174·696f6e73·206f6e20·686f7720·ications·on·how·218 ··0x00098d80·286d2c6d·292d3e28·2922200a·00000000·(m,m)->()"·..... 219 ··0x000dad90·746f2073·6f6c7665·20746869·73207072·to·solve·this·pr219 ··0x00098d90·65696768·206f6e20·74686520·6c617374·eigh·on·the·last 220 ··0x000dada0·6f626c65·6d202e00·46415441·4c3a206d·oblem·..FATAL:·m220 ··0x00098da0·2074776f·2064696d·656e7369·6f6e2061··two·dimension·a 221 ··0x000dadb0·6f64756c·6520636f·6d70696c·65642061·odule·compiled·a221 ··0x00098db0·6e642062·726f6164·63617374·20746f20·nd·broadcast·to· 222 ··0x000dadc0·7320756e·6b6e6f77·6e20656e·6469616e·s·unknown·endian222 ··0x00098dc0·74686520·72657374·2c207573·696e6720·the·rest,·using· 223 ··0x000dadd0·00000000·00000000·46415441·4c3a206d·........FATAL:·m223 ··0x00098dd0·6c6f7765·72207472·69616e67·6c65200a·lower·triangle·. 224 ··0x000dade0·6f64756c·6520636f·6d70696c·65642061·odule·compiled·a224 ··0x00098de0·52657375·6c747320·696e2061·20766563·Results·in·a·vec 225 ··0x000dadf0·73206c69·74746c65·20656e64·69616e2c·s·little·endian,225 ··0x00098df0·746f7220·6f662065·6967656e·76616c75·tor·of·eigenvalu 226 ··0x000dae00·20627574·20646574·65637465·64206469··but·detected·di226 ··0x00098e00·65732061·6e642061·206d6174·72697820·es·and·a·matrix· 227 ··0x000dae10·66666572·656e7420·656e6469·616e6e65·fferent·endianne227 ··0x00098e10·77697468·20746865·65696765·6e766563·with·theeigenvec 228 ··0x000dae20·73732061·74207275·6e74696d·65000000·ss·at·runtime...228 ··0x00098e20·746f7273·2e200a20·20202022·286d2c6d·tors.·.····"(m,m 229 ··0x000dae30·6e756d70·792e636f·72652e6d·756c7469·numpy.core.multi229 ··0x00098e30·292d3e28·6d292c28·6d2c6d29·22200a00·)->(m),(m,m)"·.. 230 ··0x000dae40·61727261·79206661·696c6564·20746f20·array·failed·to·230 ··0x00098e40·65696768·206f6e20·74686520·6c617374·eigh·on·the·last 231 ··0x000dae50·696d706f·72740000·6e756d70·792e636f·import..numpy.co231 ··0x00098e50·2074776f·2064696d·656e7369·6f6e2061··two·dimension·a 232 ··0x000dae60·72652e5f·6d756c74·69617272·61795f75·re._multiarray_u232 ··0x00098e60·6e642062·726f6164·63617374·20746f20·nd·broadcast·to· 233 ··0x000dae70·6d617468·20666169·6c656420·746f2069·math·failed·to·i233 ··0x00098e70·74686520·72657374·2c207573·696e6720·the·rest,·using· 234 ··0x000dae80·6d706f72·74000000·5f554655·4e435f41·mport..._UFUNC_A234 ··0x00098e80·75707065·72207472·69616e67·6c652e20·upper·triangle.· 235 ··0x000dae90·50492069·73206e6f·74205079·43617073·PI·is·not·PyCaps235 ··0x00098e90·0a526573·756c7473·20696e20·61207665·.Results·in·a·ve 236 ··0x000daea0·756c6520·6f626a65·63740000·00000000·ule·object......236 ··0x00098ea0·63746f72·206f6620·65696765·6e76616c·ctor·of·eigenval 237 ··0x000daeb0·6e756d70·792e636f·72652e75·6d617468·numpy.core.umath237 ··0x00098eb0·75657320·616e6420·61206d61·74726978·ues·and·a·matrix 238 ··0x000daec0·20666169·6c656420·746f2069·6d706f72··failed·to·impor238 ··0x00098ec0·20776974·68207468·65206569·67656e76··with·the·eigenv 239 ··0x000daed0·74000000·00000000·736c6f67·64657420·t.......slogdet·239 ··0x00098ed0·6563746f·72732e20·0a202020·2022286d·ectors.·.····"(m 240 ··0x000daee0·6f6e2074·6865206c·61737420·74776f20·on·the·last·two·240 ··0x00098ee0·2c6d292d·3e286d29·2c286d2c·6d292220·,m)->(m),(m,m)"· 241 ··0x000daef0·64696d65·6e73696f·6e732061·6e642062·dimensions·and·b241 ··0x00098ef0·0a000000·00000000·65696768·206f6e20·........eigh·on· 242 ··0x000daf00·726f6164·63617374·206f6e20·74686520·roadcast·on·the·242 ··0x00098f00·74686520·6c617374·2074776f·2064696d·the·last·two·dim 243 ··0x000daf10·72657374·2e200a52·6573756c·74732069·rest.·.Results·i243 ··0x00098f10·656e7369·6f6e2061·6e642062·726f6164·ension·and·broad 244 ··0x000daf20·6e207477·6f206172·72617973·2c206f6e·n·two·arrays,·on244 ··0x00098f20·63617374·20746f20·74686520·72657374·cast·to·the·rest 245 ··0x000daf30·65207769·74682073·69676e20·616e6420·e·with·sign·and·245 ··0x00098f30·2c207573·696e6720·6c6f7765·72207472·,·using·lower·tr 246 ··0x000daf40·74686520·6f746865·72207769·7468206c·the·other·with·l246 ··0x00098f40·69616e67·6c652e20·0a526573·756c7473·iangle.·.Results 247 ··0x000daf50·6f67206f·66207468·65206465·7465726d·og·of·the·determ247 ··0x00098f50·20696e20·61207665·63746f72·206f6620··in·a·vector·of· 248 ··0x000daf60·696e616e·74732e20·0a202020·2022286d·inants.·.····"(m248 ··0x00098f60·65696765·6e76616c·75657320·616e6420·eigenvalues·and· 249 ··0x000daf70·2c6d292d·3e28292c·28292220·0a000000·,m)->(),()"·....249 ··0x00098f70·61206d61·74726978·20776974·68207468·a·matrix·with·th 250 ··0x000daf80·64657420·6f662074·6865206c·61737420·det·of·the·last·250 ··0x00098f80·65656967·656e7665·63746f72·732e200a·eeigenvectors.·. 251 ··0x000daf90·74776f20·64696d65·6e73696f·6e732061·two·dimensions·a251 ··0x00098f90·20202020·22286d2c·6d292d3e·286d2922·····"(m,m)->(m)" 252 ··0x000dafa0·6e642062·726f6164·63617374·206f6e20·nd·broadcast·on·252 ··0x00098fa0·200a0000·00000000·65696776·616c7368··.......eigvalsh 253 ··0x000dafb0·74686520·72657374·2e200a20·20202022·the·rest.·.····"253 ··0x00098fb0·206f6e20·74686520·6c617374·2074776f··on·the·last·two 254 ··0x000dafc0·286d2c6d·292d3e28·2922200a·00000000·(m,m)->()"·.....254 ··0x00098fc0·2064696d·656e7369·6f6e2061·6e642062··dimension·and·b 255 ··0x000dafd0·65696768·206f6e20·74686520·6c617374·eigh·on·the·last255 ··0x00098fd0·726f6164·63617374·20746f20·74686520·roadcast·to·the· 256 ··0x000dafe0·2074776f·2064696d·656e7369·6f6e2061··two·dimension·a256 ··0x00098fe0·72657374·2c207573·696e6720·75707065·rest,·using·uppe 257 ··0x000daff0·6e642062·726f6164·63617374·20746f20·nd·broadcast·to·257 ··0x00098ff0·72207472·69616e67·6c652e20·0a526573·r·triangle.·.Res 258 ··0x000db000·74686520·72657374·2c207573·696e6720·the·rest,·using·258 ··0x00099000·756c7473·20696e20·61207665·63746f72·ults·in·a·vector 259 ··0x000db010·6c6f7765·72207472·69616e67·6c65200a·lower·triangle·.259 ··0x00099010·206f6620·65696765·6e76616c·75657320··of·eigenvalues· 260 ··0x000db020·52657375·6c747320·696e2061·20766563·Results·in·a·vec260 ··0x00099020·616e6420·61206d61·74726978·20776974·and·a·matrix·wit 261 ··0x000db030·746f7220·6f662065·6967656e·76616c75·tor·of·eigenvalu261 ··0x00099030·68207468·65656967·656e7665·63746f72·h·theeigenvector 262 ··0x000db040·65732061·6e642061·206d6174·72697820·es·and·a·matrix·262 ··0x00099040·732e0a20·20202022·286d2c6d·292d3e28·s..····"(m,m)->( 263 ··0x000db050·77697468·20746865·65696765·6e766563·with·theeigenvec263 ··0x00099050·6d292220·0a000000·736f6c76·65207468·m)"·....solve·th 264 ··0x000db060·746f7273·2e200a20·20202022·286d2c6d·tors.·.····"(m,m264 ··0x00099060·65207379·7374656d·20612078·203d2062·e·system·a·x·=·b 265 ··0x000db070·292d3e28·6d292c28·6d2c6d29·22200a00·)->(m),(m,m)"·..265 ··0x00099070·2c206f6e·20746865·206c6173·74207477·,·on·the·last·tw 266 ··0x000db080·65696768·206f6e20·74686520·6c617374·eigh·on·the·last266 ··0x00099080·6f206469·6d656e73·696f6e73·2c206272·o·dimensions,·br 267 ··0x000db090·2074776f·2064696d·656e7369·6f6e2061··two·dimension·a267 ··0x00099090·6f616463·61737420·746f2074·68652072·oadcast·to·the·r 268 ··0x000db0a0·6e642062·726f6164·63617374·20746f20·nd·broadcast·to·268 ··0x000990a0·6573742e·200a5265·73756c74·7320696e·est.·.Results·in 269 ··0x000db0b0·74686520·72657374·2c207573·696e6720·the·rest,·using·269 ··0x000990b0·2061206d·61747269·63657320·77697468··a·matrices·with 270 ··0x000db0c0·75707065·72207472·69616e67·6c652e20·upper·triangle.·270 ··0x000990c0·20746865·20736f6c·7574696f·6e732e20··the·solutions.· 271 ··0x000db0d0·0a526573·756c7473·20696e20·61207665·.Results·in·a·ve271 ··0x000990d0·0a202020·2022286d·2c6d292c·286d2c6e·.····"(m,m),(m,n 272 ··0x000db0e0·63746f72·206f6620·65696765·6e76616c·ctor·of·eigenval272 ··0x000990e0·292d3e28·6d2c6e29·22200a00·00000000·)->(m,n)"·...... 273 ··0x000db0f0·75657320·616e6420·61206d61·74726978·ues·and·a·matrix273 ··0x000990f0·736f6c76·65207468·65207379·7374656d·solve·the·system 274 ··0x000db100·20776974·68207468·65206569·67656e76··with·the·eigenv274 ··0x00099100·20612078·203d2062·2c20666f·72206220··a·x·=·b,·for·b· 275 ··0x000db110·6563746f·72732e20·0a202020·2022286d·ectors.·.····"(m275 ··0x00099110·6265696e·67206120·76656374·6f722c20·being·a·vector,· 276 ··0x000db120·2c6d292d·3e286d29·2c286d2c·6d292220·,m)->(m),(m,m)"·276 ··0x00099120·62726f61·64636173·7420696e·20746865·broadcast·in·the 277 ··0x000db130·0a000000·00000000·65696768·206f6e20·........eigh·on·277 ··0x00099130·206f7574·65722064·696d656e·73696f6e··outer·dimension 278 ··0x000db140·74686520·6c617374·2074776f·2064696d·the·last·two·dim278 ··0x00099140·732e200a·52657375·6c747320·696e2076·s.·.Results·in·v 279 ··0x000db150·656e7369·6f6e2061·6e642062·726f6164·ension·and·broad279 ··0x00099150·6563746f·72732077·69746820·74686520·ectors·with·the· 280 ··0x000db160·63617374·20746f20·74686520·72657374·cast·to·the·rest280 ··0x00099160·736f6c75·74696f6e·732e200a·20202020·solutions.·.···· 281 ··0x000db170·2c207573·696e6720·6c6f7765·72207472·,·using·lower·tr281 ··0x00099170·22286d2c·6d292c28·6d292d3e·286d2922·"(m,m),(m)->(m)" 282 ··0x000db180·69616e67·6c652e20·0a526573·756c7473·iangle.·.Results282 ··0x00099180·200a0000·00000000·636f6d70·75746520··.......compute· 283 ··0x000db190·20696e20·61207665·63746f72·206f6620··in·a·vector·of·283 ··0x00099190·74686520·696e7665·72736520·6f662074·the·inverse·of·t 284 ··0x000db1a0·65696765·6e76616c·75657320·616e6420·eigenvalues·and·284 ··0x000991a0·6865206c·61737420·74776f20·64696d65·he·last·two·dime 285 ··0x000db1b0·61206d61·74726978·20776974·68207468·a·matrix·with·th285 ··0x000991b0·6e73696f·6e732061·6e642062·726f6164·nsions·and·broad 286 ··0x000db1c0·65656967·656e7665·63746f72·732e200a·eeigenvectors.·.286 ··0x000991c0·63617374·20746f20·74686520·72657374·cast·to·the·rest 287 ··0x000db1d0·20202020·22286d2c·6d292d3e·286d2922·····"(m,m)->(m)"287 ··0x000991d0·2e200a52·6573756c·74732069·6e207468·.·.Results·in·th 288 ··0x000db1e0·200a0000·00000000·65696776·616c7368··.......eigvalsh288 ··0x000991e0·6520696e·76657273·65206d61·74726963·e·inverse·matric 289 ··0x000db1f0·206f6e20·74686520·6c617374·2074776f··on·the·last·two289 ··0x000991f0·65732e20·0a202020·2022286d·2c6d292d·es.·.····"(m,m)- 290 ··0x000db200·2064696d·656e7369·6f6e2061·6e642062··dimension·and·b290 ··0x00099200·3e286d2c·6d292220·0a000000·00000000·>(m,m)"·........ 291 ··0x000db210·726f6164·63617374·20746f20·74686520·roadcast·to·the·291 ··0x00099210·63686f6c·65736b79·20646563·6f6d706f·cholesky·decompo 292 ··0x000db220·72657374·2c207573·696e6720·75707065·rest,·using·uppe292 ··0x00099220·73697469·6f6e206f·66206865·726d6974·sition·of·hermit 293 ··0x000db230·72207472·69616e67·6c652e20·0a526573·r·triangle.·.Res293 ··0x00099230·69616e20·706f7369·74697665·2d646566·ian·positive-def 294 ··0x000db240·756c7473·20696e20·61207665·63746f72·ults·in·a·vector294 ··0x00099240·696e6974·65206d61·74726963·65732e20·inite·matrices.· 295 ··0x000db250·206f6620·65696765·6e76616c·75657320··of·eigenvalues·295 ··0x00099250·0a42726f·61646361·73742074·6f20616c·.Broadcast·to·al 296 ··0x000db260·616e6420·61206d61·74726978·20776974·and·a·matrix·wit296 ··0x00099260·6c206f75·74657220·64696d65·6e73696f·l·outer·dimensio 297 ··0x000db270·68207468·65656967·656e7665·63746f72·h·theeigenvector297 ··0x00099270·6e732e20·0a202020·2022286d·2c6d292d·ns.·.····"(m,m)- 298 ··0x000db280·732e0a20·20202022·286d2c6d·292d3e28·s..····"(m,m)->(298 ··0x00099280·3e286d2c·6d292220·0a000000·00000000·>(m,m)"·........ 299 ··0x000db290·6d292220·0a000000·736f6c76·65207468·m)"·....solve·th299 ··0x00099290·65696720·6f6e2074·6865206c·61737420·eig·on·the·last· 300 ··0x000db2a0·65207379·7374656d·20612078·203d2062·e·system·a·x·=·b300 ··0x000992a0·74776f20·64696d65·6e73696f·6e20616e·two·dimension·an 301 ··0x000db2b0·2c206f6e·20746865·206c6173·74207477·,·on·the·last·tw301 ··0x000992b0·64206272·6f616463·61737420·746f2074·d·broadcast·to·t 302 ··0x000db2c0·6f206469·6d656e73·696f6e73·2c206272·o·dimensions,·br302 ··0x000992c0·68652072·6573742e·200a5265·73756c74·he·rest.·.Result 303 ··0x000db2d0·6f616463·61737420·746f2074·68652072·oadcast·to·the·r303 ··0x000992d0·7320696e·20612076·6563746f·72207769·s·in·a·vector·wi 304 ··0x000db2e0·6573742e·200a5265·73756c74·7320696e·est.·.Results·in304 ··0x000992e0·74682074·68652020·65696765·6e76616c·th·the··eigenval 305 ··0x000db2f0·2061206d·61747269·63657320·77697468··a·matrices·with305 ··0x000992f0·75657320·616e6420·61206d61·74726978·ues·and·a·matrix 306 ··0x000db300·20746865·20736f6c·7574696f·6e732e20··the·solutions.·306 ··0x00099300·20776974·68207468·65206569·67656e76··with·the·eigenv 307 ··0x000db310·0a202020·2022286d·2c6d292c·286d2c6e·.····"(m,m),(m,n307 ··0x00099310·6563746f·72732e20·0a202020·2022286d·ectors.·.····"(m 308 ··0x000db320·292d3e28·6d2c6e29·22200a00·00000000·)->(m,n)"·......308 ··0x00099320·2c6d292d·3e286d29·2c286d2c·6d292220·,m)->(m),(m,m)"· 309 ··0x000db330·736f6c76·65207468·65207379·7374656d·solve·the·system309 ··0x00099330·0a000000·00000000·65696776·616c7320·........eigvals· 310 ··0x000db340·20612078·203d2062·2c20666f·72206220··a·x·=·b,·for·b·310 ··0x00099340·6f6e2074·6865206c·61737420·74776f20·on·the·last·two· 311 ··0x000db350·6265696e·67206120·76656374·6f722c20·being·a·vector,·311 ··0x00099350·64696d65·6e73696f·6e20616e·64206272·dimension·and·br 312 ··0x000db360·62726f61·64636173·7420696e·20746865·broadcast·in·the312 ··0x00099360·6f616463·61737420·746f2074·68652072·oadcast·to·the·r 313 ··0x000db370·206f7574·65722064·696d656e·73696f6e··outer·dimension313 ··0x00099370·6573742e·200a5265·73756c74·7320696e·est.·.Results·in 314 ··0x000db380·732e200a·52657375·6c747320·696e2076·s.·.Results·in·v314 ··0x00099380·20612076·6563746f·72206f66·20656967··a·vector·of·eig 315 ··0x000db390·6563746f·72732077·69746820·74686520·ectors·with·the·315 ··0x00099390·656e7661·6c756573·2e200a00·00000000·envalues.·...... 316 ··0x000db3a0·736f6c75·74696f6e·732e200a·20202020·solutions.·.····316 ··0x000993a0·436f6d70·75746520·54415520·76656374·Compute·TAU·vect 317 ··0x000db3b0·22286d2c·6d292c28·6d292d3e·286d2922·"(m,m),(m)->(m)"317 ··0x000993b0·6f722066·6f722074·6865206c·61737420·or·for·the·last· 318 ··0x000db3c0·200a0000·00000000·636f6d70·75746520··.......compute·318 ··0x000993c0·74776f20·64696d65·6e73696f·6e73200a·two·dimensions·. 319 ··0x000db3d0·74686520·696e7665·72736520·6f662074·the·inverse·of·t319 ··0x000993d0·616e6420·62726f61·64636173·7420746f·and·broadcast·to 320 ··0x000db3e0·6865206c·61737420·74776f20·64696d65·he·last·two·dime320 ··0x000993e0·20746865·20726573·742e2046·6f72206d··the·rest.·For·m 321 ··0x000db3f0·6e73696f·6e732061·6e642062·726f6164·nsions·and·broad321 ··0x000993f0·203c3d20·6e2e200a·00000000·00000000··<=·n.·......... 322 ··0x000db400·63617374·20746f20·74686520·72657374·cast·to·the·rest322 ··0x00099400·436f6d70·75746520·54415520·76656374·Compute·TAU·vect 323 ··0x000db410·2e200a52·6573756c·74732069·6e207468·.·.Results·in·th323 ··0x00099410·6f722066·6f722074·6865206c·61737420·or·for·the·last· 324 ··0x000db420·6520696e·76657273·65206d61·74726963·e·inverse·matric324 ··0x00099420·74776f20·64696d65·6e73696f·6e73200a·two·dimensions·. 325 ··0x000db430·65732e20·0a202020·2022286d·2c6d292d·es.·.····"(m,m)-325 ··0x00099430·616e6420·62726f61·64636173·7420746f·and·broadcast·to 326 ··0x000db440·3e286d2c·6d292220·0a000000·00000000·>(m,m)"·........326 ··0x00099440·20746865·20726573·742e2046·6f72206d··the·rest.·For·m 327 ··0x000db450·63686f6c·65736b79·20646563·6f6d706f·cholesky·decompo327 ··0x00099450·203e206e·2e200a00·436f6d70·75746520··>·n.·..Compute· 328 ··0x000db460·73697469·6f6e206f·66206865·726d6974·sition·of·hermit328 ··0x00099460·51206d61·74726978·20666f72·20746865·Q·matrix·for·the 329 ··0x000db470·69616e20·706f7369·74697665·2d646566·ian·positive-def329 ··0x00099470·206c6173·74207477·6f206469·6d656e73··last·two·dimens 330 ··0x000db480·696e6974·65206d61·74726963·65732e20·inite·matrices.·330 ··0x00099480·696f6e73·200a616e·64206272·6f616463·ions·.and·broadc 331 ··0x000db490·0a42726f·61646361·73742074·6f20616c·.Broadcast·to·al331 ··0x00099490·61737420·746f2074·68652072·6573742e·ast·to·the·rest. 332 ··0x000db4a0·6c206f75·74657220·64696d65·6e73696f·l·outer·dimensio332 ··0x000994a0·200a0000·00000000·436f6d70·75746520··.......Compute· 333 ··0x000db4b0·6e732e20·0a202020·2022286d·2c6d292d·ns.·.····"(m,m)-333 ··0x000994b0·51206d61·74726978·20666f72·20746865·Q·matrix·for·the 334 ··0x000db4c0·3e286d2c·6d292220·0a000000·00000000·>(m,m)"·........334 ··0x000994c0·206c6173·74207477·6f206469·6d656e73··last·two·dimens 335 ··0x000db4d0·65696720·6f6e2074·6865206c·61737420·eig·on·the·last·335 ··0x000994d0·696f6e73·200a616e·64206272·6f616463·ions·.and·broadc 336 ··0x000db4e0·74776f20·64696d65·6e73696f·6e20616e·two·dimension·an336 ··0x000994e0·61737420·746f2074·68652072·6573742e·ast·to·the·rest. 337 ··0x000db4f0·64206272·6f616463·61737420·746f2074·d·broadcast·to·t337 ··0x000994f0·20466f72·206d203e·206e2e20·0a000000··For·m·>·n.·.... 338 ··0x000db500·68652072·6573742e·200a5265·73756c74·he·rest.·.Result338 ··0x00099500·286d2c6e·292c286d·2c6e7268·73292c28·(m,n),(m,nrhs),( 339 ··0x000db510·7320696e·20612076·6563746f·72207769·s·in·a·vector·wi339 ··0x00099510·292d3e28·6e2c6e72·6873292c·286e7268·)->(n,nrhs),(nrh 340 ··0x000db520·74682074·68652020·65696765·6e76616c·th·the··eigenval340 ··0x00099520·73292c28·292c286d·29000000·00000000·s),(),(m)....... 341 ··0x000db530·75657320·616e6420·61206d61·74726978·ues·and·a·matrix341 ··0x00099530·6c656173·74207371·75617265·73206f6e·least·squares·on 342 ··0x000db540·20776974·68207468·65206569·67656e76··with·the·eigenv342 ··0x00099540·20746865·206c6173·74207477·6f206469··the·last·two·di 343 ··0x000db550·6563746f·72732e20·0a202020·2022286d·ectors.·.····"(m343 ··0x00099550·6d656e73·696f6e73·20616e64·2062726f·mensions·and·bro 344 ··0x000db560·2c6d292d·3e286d29·2c286d2c·6d292220·,m)->(m),(m,m)"·344 ··0x00099560·61646361·73742074·6f207468·65207265·adcast·to·the·re 345 ··0x000db570·0a000000·00000000·65696776·616c7320·........eigvals·345 ··0x00099570·73742e20·0a466f72·206d203c·3d206e2e·st.·.For·m·<=·n. 346 ··0x000db580·6f6e2074·6865206c·61737420·74776f20·on·the·last·two·346 ··0x00099580·200a0000·00000000·286d2c6e·292c286d··.......(m,n),(m 347 ··0x000db590·64696d65·6e73696f·6e20616e·64206272·dimension·and·br347 ··0x00099590·2c6e7268·73292c28·292d3e28·6e2c6e72·,nrhs),()->(n,nr 348 ··0x000db5a0·6f616463·61737420·746f2074·68652072·oadcast·to·the·r348 ··0x000995a0·6873292c·286e7268·73292c28·292c286e·hs),(nrhs),(),(n 349 ··0x000db5b0·6573742e·200a5265·73756c74·7320696e·est.·.Results·in349 ··0x000995b0·29000000·00000000·6c656173·74207371·).......least·sq 350 ··0x000db5c0·20612076·6563746f·72206f66·20656967··a·vector·of·eig350 ··0x000995c0·75617265·73206f6e·20746865·206c6173·uares·on·the·las 351 ··0x000db5d0·656e7661·6c756573·2e200a00·00000000·envalues.·......351 ··0x000995d0·74207477·6f206469·6d656e73·696f6e73·t·two·dimensions 352 ··0x000db5e0·436f6d70·75746520·54415520·76656374·Compute·TAU·vect352 ··0x000995e0·20616e64·2062726f·61646361·73742074··and·broadcast·t 353 ··0x000db5f0·6f722066·6f722074·6865206c·61737420·or·for·the·last·353 ··0x000995f0·6f207468·65207265·73742e20·0a466f72·o·the·rest.·.For 354 ··0x000db600·74776f20·64696d65·6e73696f·6e73200a·two·dimensions·.354 ··0x00099600·206d203e·3d206e2c·206d6561·6e696e67··m·>=·n,·meaning 355 ··0x000db610·616e6420·62726f61·64636173·7420746f·and·broadcast·to355 ··0x00099610·20746861·74207265·73696475·616c7320··that·residuals· 356 ··0x000db620·20746865·20726573·742e2046·6f72206d··the·rest.·For·m356 ··0x00099620·61726520·70726f64·75636564·2e200a00·are·produced.·.. 357 ··0x000db630·203c3d20·6e2e200a·00000000·00000000··<=·n.·.........357 ··0x00099630·00000000·0000f0bf·00000000·00000000·................ 358 ··0x000db640·436f6d70·75746520·54415520·76656374·Compute·TAU·vect358 ··0x00099640·00000000·00000000·00000000·00000000·................ 359 ··0x000db650·6f722066·6f722074·6865206c·61737420·or·for·the·last·359 ··0x00099650·00000000·0000f03f·00000000·00000000·.......?........ 360 ··0x000db660·74776f20·64696d65·6e73696f·6e73200a·two·dimensions·.360 ··0x00099660·00000000·0000f0bf·00000000·00000000·................ 361 ··0x000db670·616e6420·62726f61·64636173·7420746f·and·broadcast·to361 ··0x00099670·00000000·00000000·00000000·00000000·................ 362 ··0x000db680·20746865·20726573·742e2046·6f72206d··the·rest.·For·m362 ··0x00099680·00000000·0000f03f·00000000·00000000·.......?........ 363 ··0x000db690·203e206e·2e200a00·436f6d70·75746520··>·n.·..Compute·363 ··0x00099690·000080bf·00000000·00000000·00000000·................ 364 ··0x000db6a0·51206d61·74726978·20666f72·20746865·Q·matrix·for·the364 ··0x000996a0·0000803f·00000000·000080bf·00000000·...?............ 365 ··0x000db6b0·206c6173·74207477·6f206469·6d656e73··last·two·dimens365 ··0x000996b0·00000000·00000000·0000803f·00000000·...........?.... 366 ··0x000db6c0·696f6e73·200a616e·64206272·6f616463·ions·.and·broadc366 ··0x000996c0·00000000·0000f0bf·00000000·00000000·................ 367 ··0x000db6d0·61737420·746f2074·68652072·6573742e·ast·to·the·rest.367 ··0x000996d0·00000000·0000f03f·000080bf·00000000·.......?........ 368 ··0x000db6e0·200a0000·00000000·436f6d70·75746520··.......Compute·368 ··0x000996e0·0000803f····························...? 369 ··0x000db6f0·51206d61·74726978·20666f72·20746865·Q·matrix·for·the  370 ··0x000db700·206c6173·74207477·6f206469·6d656e73··last·two·dimens  371 ··0x000db710·696f6e73·200a616e·64206272·6f616463·ions·.and·broadc  372 ··0x000db720·61737420·746f2074·68652072·6573742e·ast·to·the·rest.  373 ··0x000db730·20466f72·206d203e·206e2e20·0a000000··For·m·>·n.·....  374 ··0x000db740·286d2c6e·292c286d·2c6e7268·73292c28·(m,n),(m,nrhs),(  375 ··0x000db750·292d3e28·6e2c6e72·6873292c·286e7268·)->(n,nrhs),(nrh  376 ··0x000db760·73292c28·292c286d·29000000·00000000·s),(),(m).......  377 ··0x000db770·6c656173·74207371·75617265·73206f6e·least·squares·on  378 ··0x000db780·20746865·206c6173·74207477·6f206469··the·last·two·di  379 ··0x000db790·6d656e73·696f6e73·20616e64·2062726f·mensions·and·bro  380 ··0x000db7a0·61646361·73742074·6f207468·65207265·adcast·to·the·re  381 ··0x000db7b0·73742e20·0a466f72·206d203c·3d206e2e·st.·.For·m·<=·n.  382 ··0x000db7c0·200a0000·00000000·286d2c6e·292c286d··.......(m,n),(m  383 ··0x000db7d0·2c6e7268·73292c28·292d3e28·6e2c6e72·,nrhs),()->(n,nr  384 ··0x000db7e0·6873292c·286e7268·73292c28·292c286e·hs),(nrhs),(),(n  385 ··0x000db7f0·29000000·00000000·6c656173·74207371·).......least·sq  386 ··0x000db800·75617265·73206f6e·20746865·206c6173·uares·on·the·las  387 ··0x000db810·74207477·6f206469·6d656e73·696f6e73·t·two·dimensions  388 ··0x000db820·20616e64·2062726f·61646361·73742074··and·broadcast·t  389 ··0x000db830·6f207468·65207265·73742e20·0a466f72·o·the·rest.·.For  390 ··0x000db840·206d203e·3d206e2c·206d6561·6e696e67··m·>=·n,·meaning  391 ··0x000db850·20746861·74207265·73696475·616c7320··that·residuals·  392 ··0x000db860·61726520·70726f64·75636564·2e200a00·are·produced.·..  393 ··0x000db870·00000000·0000f0bf·00000000·00000000·................  394 ··0x000db880·00000000·00000000·00000000·00000000·................  395 ··0x000db890·00000000·0000f03f·00000000·00000000·.......?........  396 ··0x000db8a0·00000000·0000f0bf·00000000·00000000·................  397 ··0x000db8b0·00000000·00000000·00000000·00000000·................  398 ··0x000db8c0·00000000·0000f03f·00000000·00000000·.......?........  399 ··0x000db8d0·000080bf·00000000·00000000·00000000·................  400 ··0x000db8e0·0000803f·00000000·000080bf·00000000·...?............  401 ··0x000db8f0·00000000·00000000·0000803f·00000000·...........?....  402 ··0x000db900·00000000·0000f0bf·00000000·00000000·................  403 ··0x000db910·00000000·0000f03f·000080bf·00000000·.......?........  404 ··0x000db920·0000803f····························...?    
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