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1 Hex·dump·of·section·'.rodata':1 Hex·dump·of·section·'.rodata':
2 ··0x0018e000·4f6e2065·6e747279·20746f20·252e2a73·On·entry·to·%.*s2 ··0x00029000·4f6e2065·6e747279·20746f20·252e2a73·On·entry·to·%.*s
3 ··0x0018e010·20706172·616d6574·6572206e·756d6265··parameter·numbe3 ··0x00029010·20706172·616d6574·6572206e·756d6265··parameter·numbe
4 ··0x0018e020·72202564·20686164·20616e20·696c6c65·r·%d·had·an·ille4 ··0x00029020·72202564·20686164·20616e20·696c6c65·r·%d·had·an·ille
5 ··0x0018e030·67616c20·76616c75·65005000·5a474542·gal·value.P.ZGEB5 ··0x00029030·67616c20·76616c75·65000000·f408feff·gal·value.......
6 ··0x0018e040·414b005a·47454241·4c005361·6665206d·AK.ZGEBAL.Safe·m6 ··0x00029040·1409feff·f908feff·4409feff·3409feff·........D...4...
7 ··0x0018e050·696e696d·756d0050·72656369·73696f6e·inimum.Precision7 ··0x00029050·3518feff·f809feff·f809feff·f809feff·5...............
8 ··0x0018e060·005a4745·54463200·55004570·73696c6f·.ZGETF2.U.Epsilo8 ··0x00029060·800bfeff·a00bfeff·000cfeff·e00cfeff·................
9 ··0x0018e070·6e005a4c·41454438·005a4c41·45443700·n.ZLAED8.ZLAED7.9 ··0x00029070·280cfeff·380cfeff·b00bfeff·e00bfeff·(...8...........
10 ··0x0018e080·5a4c4145·44300043·6f6e6a75·67617465·ZLAED0.Conjugate10 ··0x00029080·c809feff·c809feff·c809feff·c809feff·................
11 ··0x0018e090·20747261·6e73706f·7365004e·6f207472··transpose.No·tr11 ··0x00029090·c809feff·47450054·52460051·52460052·....GE.TRF.QRF.R
12 ··0x0018e0a0·616e7370·6f736500·556e6974·004c6f77·anspose.Unit.Low12 ··0x000290a0·5146004c·51460051·4c460048·52440042·QF.LQF.QLF.HRD.B
13 ··0x0018e0b0·65720052·69676874·004e6f6e·2d756e69·er.Right.Non-uni13 ··0x000290b0·52440054·52490050·4f005359·00545244·RD.TRI.PO.SY.TRD
14 ··0x0018e0c0·74005570·70657200·4c656674·005a4745·t.Upper.Left.ZGE14 ··0x000290c0·00475354·00484500·4f520051·52005251·.GST.HE.OR.QR.RQ
15 ··0x0018e0d0·42443200·5a474548·4432005a·47454c51·BD2.ZGEHD2.ZGELQ15 ··0x000290d0·004c5100·514c0048·52005452·00425200·.LQ.QL.HR.TR.BR.
16 ··0x0018e0e0·32005a47·45515232·005a4845·54443200·2.ZGEQR2.ZHETD2.16 ··0x000290e0·554e0047·42005042·004c4100·55554d00·UN.GB.PB.LA.UUM.
17 ··0x0018e0f0·5a474542·5244004e·4f205452·414e5350·ZGEBRD.NO·TRANSP17 ··0x000290f0·45425a00·53005000·55005354·4f502000·EBZ.S.P.U.STOP·.
18 ··0x0018e100·4f534500·4e4f4e2d·554e4954·004e6f20·OSE.NON-UNIT.No·18 ··0x00029100·20737461·74656d65·6e742065·78656375··statement·execu
19 ··0x0018e110·5472616e·73706f73·6500414c·4c005249·Transpose.ALL.RI19 ··0x00029110·7465640a·00696e69·745f6765·71726600·ted..init_geqrf.
20 ··0x0018e120·47485400·5a474548·52440043·6f6c756d·GHT.ZGEHRD.Colum20 ··0x00029120·25732066·61696c65·6420696e·69740a00·%s·failed·init..
21 ··0x0018e130·6e776973·6500466f·72776172·64005a47·nwise.Forward.ZG21 ··0x00029130·696e6974·5f677172·5f636f6d·6d6f6e00·init_gqr_common.
22 ··0x0018e140·454c5146·00526f77·77697365·005a4745·ELQF.Rowwise.ZGE22 ··0x00029140·696e6974·5f67656c·73640069·6e69745f·init_gelsd.init_
23 ··0x0018e150·51524600·42617365·00470048·005a4c41·QRF.Base.G.H.ZLA23 ··0x00029150·67657364·64006e75·6d70792e·636f7265·gesdd.numpy.core
24 ··0x0018e160·53434c00·5a4c414c·5330005a·4c414c53·SCL.ZLALS0.ZLALS24 ··0x00029160·2e5f6d75·6c746961·72726179·5f756d61·._multiarray_uma
25 ··0x0018e170·41005a4c·414c5344·005a4c41·53522000·A.ZLALSD.ZLASR·.25 ··0x00029170·7468005f·41525241·595f4150·49005f41·th._ARRAY_API._A
26 ··0x0018e180·5a474554·5246005a·47455452·53005a47·ZGETRF.ZGETRS.ZG26 ··0x00029180·52524159·5f415049·20697320·4e554c4c·RRAY_API·is·NULL
27 ··0x0018e190·45535620·005a4845·54524400·5a4c4154·ESV·.ZHETRD.ZLAT27 ··0x00029190·20706f69·6e746572·005f5546·554e435f··pointer._UFUNC_
28 ··0x0018e1a0·5253005a·4c415555·32005a4c·4155554d·RS.ZLAUU2.ZLAUUM28 ··0x000291a0·41504900·5f554655·4e435f41·5049206e·API._UFUNC_API·n
29 ··0x0018e1b0·005a504f·54463200·5a504f54·5246005a·.ZPOTF2.ZPOTRF.Z29 ··0x000291b0·6f742066·6f756e64·005f5546·554e435f·ot·found._UFUNC_
30 ··0x0018e1c0·504f5452·53005a53·54455152·0046756c·POTRS.ZSTEQR.Ful30 ··0x000291c0·41504920·6973204e·554c4c20·706f696e·API·is·NULL·poin
31 ··0x0018e1d0·6c005a53·54454443·005a5452·45564300·l.ZSTEDC.ZTREVC.31 ··0x000291d0·74657200·302e312e·35005f5f·76657273·ter.0.1.5.__vers
32 ··0x0018e1e0·5a545245·5843005a·54525449·32005a54·ZTREXC.ZTRTI2.ZT32 ··0x000291e0·696f6e5f·5f005f69·6c703634·005f756d·ion__._ilp64._um
33 ··0x0018e1f0·52545249·005a504f·54524900·5a554e47·RTRI.ZPOTRI.ZUNG33 ··0x000291f0·6174685f·6c696e61·6c670073·6c6f6764·ath_linalg.slogd
34 ··0x0018e200·3252005a·554e474c·32005a55·4e474c51·2R.ZUNGL2.ZUNGLQ34 ··0x00029200·65740028·6d2c6d29·2d3e2829·2c282900·et.(m,m)->(),().
35 ··0x0018e210·005a554e·47515200·5a554e47·4252005a·.ZUNGQR.ZUNGBR.Z35 ··0x00029210·286d2c6d·292d3e28·29006569·67685f6c·(m,m)->().eigh_l
36 ··0x0018e220·554e4748·52005a55·4e4d324c·005a554e·UNGHR.ZUNM2L.ZUN36 ··0x00029220·6f00286d·2c6d292d·3e286d29·2c286d2c·o.(m,m)->(m),(m,
37 ··0x0018e230·4d325200·5a554e4d·4c32005a·554e4d4c·M2R.ZUNML2.ZUNML37 ··0x00029230·6d290065·6967685f·75700065·69677661·m).eigh_up.eigva
38 ··0x0018e240·51005a55·4e4d514c·00426163·6b776172·Q.ZUNMQL.Backwar38 ··0x00029240·6c73685f·6c6f0028·6d2c6d29·2d3e286d·lsh_lo.(m,m)->(m
39 ··0x0018e250·64005a55·4e4d5152·005a554e·4d425200·d.ZUNMQR.ZUNMBR.39 ··0x00029250·29006569·6776616c·73685f75·7000736f·).eigvalsh_up.so
40 ··0x0018e260·514c4e00·50524300·5a474553·4444005a·QLN.PRC.ZGESDD.Z40 ··0x00029260·6c766500·286d2c6d·292c286d·2c6e292d·lve.(m,m),(m,n)-
41 ··0x0018e270·47454c53·4400514c·4300504c·4e005a55·GELSD.QLC.PLN.ZU41 ··0x00029270·3e286d2c·6e290073·6f6c7665·3100286d·>(m,n).solve1.(m
42 ··0x0018e280·4e4d4852·005a4c41·51523400·5356005a·NMHR.ZLAQR4.SV.Z42 ··0x00029280·2c6d292c·286d292d·3e286d29·00696e76·,m),(m)->(m).inv
43 ··0x0018e290·4c415152·33005a4c·41515230·005a4853·LAQR3.ZLAQR0.ZHS43 ··0x00029290·00286d2c·206d292d·3e286d2c·206d2900·.(m,·m)->(m,·m).
44 ··0x0018e2a0·45515200·5a474545·5620005a·554e4d54·EQR.ZGEEV·.ZUNMT44 ··0x000292a0·63686f6c·65736b79·5f6c6f00·286d2c6d·cholesky_lo.(m,m
45 ··0x0018e2b0·52005a48·45455644·00434745·42414b00·R.ZHEEVD.CGEBAK.45 ··0x000292b0·292d3e28·6d2c6d29·00737664·5f6d0028·)->(m,m).svd_m.(
46 ··0x0018e2c0·43474542·414c0043·47455446·3200434c·CGEBAL.CGETF2.CL46 ··0x000292c0·6d2c6e29·2d3e286d·29007376·64207768·m,n)->(m).svd·wh
47 ··0x0018e2d0·41454438·00434c41·45443700·434c4145·AED8.CLAED7.CLAE47 ··0x000292d0·656e206e·3e3d6d2e·20007376·645f6e00·en·n>=m.·.svd_n.
48 ··0x0018e2e0·44300043·47454244·32004347·45484432·D0.CGEBD2.CGEHD248 ··0x000292e0·286d2c6e·292d3e28·6e290073·76642077·(m,n)->(n).svd·w
49 ··0x0018e2f0·00434745·4c513200·43474551·52320043·.CGELQ2.CGEQR2.C49 ··0x000292f0·68656e20·6e3c3d6d·00737664·5f6d5f73·hen·n<=m.svd_m_s
50 ··0x0018e300·48455444·32004347·45425244·00534146·HETD2.CGEBRD.SAF50 ··0x00029300·00286d2c·6e292d3e·286d2c6d·292c286d·.(m,n)->(m,m),(m
51 ··0x0018e310·45204d49·4e494d55·4d005052·45434953·E·MINIMUM.PRECIS51 ··0x00029310·292c286d·2c6e2900·73766420·7768656e·),(m,n).svd·when
52 ··0x0018e320·494f4e00·43474548·52440043·47454c51·ION.CGEHRD.CGELQ52 ··0x00029320·206d3c3d·6e007376·645f6e5f·7300286d··m<=n.svd_n_s.(m
53 ··0x0018e330·46004347·45515246·00434c41·53434c00·F.CGEQRF.CLASCL.53 ··0x00029330·2c6e292d·3e286d2c·6e292c28·6e292c28·,n)->(m,n),(n),(
54 ··0x0018e340·434c414c·53300043·4c414c53·4100434c·CLALS0.CLALSA.CL54 ··0x00029340·6e2c6e29·00737664·20776865·6e206d3e·n,n).svd·when·m>
55 ··0x0018e350·414c5344·00434c41·53522000·43474554·ALSD.CLASR·.CGET55 ··0x00029350·3d6e0073·76645f6d·5f660028·6d2c6e29·=n.svd_m_f.(m,n)
56 ··0x0018e360·52460043·47455452·53004347·45535620·RF.CGETRS.CGESV·56 ··0x00029360·2d3e286d·2c6d292c·286d292c·286e2c6e·->(m,m),(m),(n,n
57 ··0x0018e370·00434845·54524400·434c4154·52530043·.CHETRD.CLATRS.C57 ··0x00029370·29007376·645f6e5f·6600286d·2c6e292d·).svd_n_f.(m,n)-
58 ··0x0018e380·4c415555·3200434c·4155554d·0043504f·LAUU2.CLAUUM.CPO58 ··0x00029380·3e286d2c·6d292c28·6e292c28·6e2c6e29·>(m,m),(n),(n,n)
59 ··0x0018e390·54463200·43504f54·52460043·504f5452·TF2.CPOTRF.CPOTR59 ··0x00029390·00656967·00656967·76616c73·0071725f·.eig.eigvals.qr_
60 ··0x0018e3a0·53004353·54455152·00435354·45444300·S.CSTEQR.CSTEDC.60 ··0x000293a0·725f7261·775f6d00·71725f72·5f726177·r_raw_m.qr_r_raw
61 ··0x0018e3b0·43545245·56430043·54524558·43004354·CTREVC.CTREXC.CT61 ··0x000293b0·5f6e0071·725f7265·64756365·6400286d·_n.qr_reduced.(m
62 ··0x0018e3c0·52544932·00435452·54524900·43504f54·RTI2.CTRTRI.CPOT62 ··0x000293c0·2c6e292c·286b292d·3e286d2c·6b290071·,n),(k)->(m,k).q
63 ··0x0018e3d0·52490043·554e4732·52004355·4e474c32·RI.CUNG2R.CUNGL263 ··0x000293d0·725f636f·6d706c65·74650028·6d2c6e29·r_complete.(m,n)
64 ··0x0018e3e0·0043554e·474c5100·43554e47·51520043·.CUNGLQ.CUNGQR.C64 ··0x000293e0·2c286e29·2d3e286d·2c6d2900·6c737473·,(n)->(m,m).lsts
65 ··0x0018e3f0·554e4742·52004355·4e474852·0043554e·UNGBR.CUNGHR.CUN65 ··0x000293f0·715f6d00·6c737473·715f6e00·00000000·q_m.lstsq_n.....
66 ··0x0018e400·4d324c00·43554e4d·32520043·554e4d4c·M2L.CUNM2R.CUNML66 ··0x00029400·00000080·00000000·00000000·00000000·................
67 ··0x0018e410·32004355·4e4d4c51·0043554e·4d514c00·2.CUNMLQ.CUNMQL.67 ··0x00029410·00000000·00000080·00000000·00000000·................
68 ··0x0018e420·43554e4d·51520043·554e4d42·52004347·CUNMQR.CUNMBR.CG68 ··0x00029420·c3bd0f1e·d3e02ee5·04400000·00000000·.........@......
69 ··0x0018e430·45534444·00434745·4c534400·43554e4d·ESDD.CGELSD.CUNM69 ··0x00029430·aec8e994·1235fa8e·f93f0000·00000000·.....5...?......
70 ··0x0018e440·48520043·4c415152·3400434c·41515233·HR.CLAQR4.CLAQR370 ··0x00029440·ffffff7f·00000000·00000000·00000000·................
71 ··0x0018e450·00434c41·51523000·43485345·51520043·.CLAQR0.CHSEQR.C71 ··0x00029450·ffffffff·ffffff7f·00000000·00000000·................
72 ··0x0018e460·47454556·20004355·4e4d5452·00434845·GEEV·.CUNMTR.CHE72 ··0x00029460·ffffffff·ffffffff·fe7f0000·00000000·................
73 ··0x0018e470·45564400·44474542·414b0044·47455446·EVD.DGEBAK.DGETF73 ··0x00029470·ef39fafe·422ee63f·00000000·0000f03f·.9..B..?.......?
74 ··0x0018e480·3200444c·41454439·00444c41·45444100·2.DLAED9.DLAEDA.74 ··0x00029480·00000000·0000d03f·00000000·0000e03f·.......?.......?
75 ··0x0018e490·44474542·414c0044·4c414544·3200444c·DGEBAL.DLAED2.DL75 ··0x00029490·00000000·00005940·00000000·00000040·......Y@.......@
76 ··0x0018e4a0·41454438·00444c41·45443700·44474542·AED8.DLAED7.DGEB76 ··0x000294a0·00000000·00000840·0ee52615·7bcbdb3f·.......@..&.{..?
77 ··0x0018e4b0·44320044·47454844·32004447·454c5132·D2.DGEHD2.DGELQ277 ··0x000294b0·00000000·00003043·ffffffff·ffffff7f·......0C........
78 ··0x0018e4c0·00444745·51523200·44474542·52440044·.DGEQR2.DGEBRD.D78 ··0x000294c0·00000000·0000f0bf·0000803f·00000000·...........?....
79 ··0x0018e4d0·47454852·44004447·454c5146·00444745·GEHRD.DGELQF.DGE79 ··0x000294d0·00000000·0000e043·00000000·0000f0ff·.......C........
80 ··0x0018e4e0·51524600·444c4153·434c0044·4c414c53·QRF.DLASCL.DLALS80 ··0x000294e0·00000000·0000f87f·0000c07f·0000c07f·................
81 ··0x0018e4f0·3000444c·41534433·00444c41·53443700·0.DLASD3.DLASD7.81 ··0x000294f0·f8c1631a·dca54c40·399d52a2·46df913f·..c...L@9.R.F..?
82 ··0x0018e500·444c414c·53410044·4c414544·3300444c·DLALSA.DLAED3.DL82 ··0x00029500·fe822b65·4715f73f·01000000·00000000·..+eG..?........
83 ··0x0018e510·41454431·00444c41·53443200·444c4153·AED1.DLASD2.DLAS83 ··0x00029510·ffffffff·ffffef7f·00000000·0000f07f·................
84 ··0x0018e520·44310044·4c415344·3800444c·41534436·D1.DLASD8.DLASD684 ··0x00029520·cdcccc3f·0000803f·0000803e·0000003f·...?...?...>...?
85 ··0x0018e530·00444c41·53522000·444c4153·52540044·.DLASR·.DLASRT.D85 ··0x00029530·0000c842·00004040·000080bf·0000005f·...B..@@......._
86 ··0x0018e540·4c415351·3200444c·41535131·00444244·LASQ2.DLASQ1.DBD86 ··0x00029540·000080ff·0000c07f·e02e6542·35fa8e3c·..........eB5..<
87 ··0x0018e550·53515200·444c4153·44510044·4c415344·SQR.DLASDQ.DLASD87 ··0x00029550·3baab83f·1872313f·0000004b·ffff7f7f·;..?.r1?...K....
88 ··0x0018e560·3000444c·41534441·00444244·53444300·0.DLASDA.DBDSDC.88 ··0x00029560·0000807f·00000000·61727261·7920696e·........array·in
89 ··0x0018e570·444c414c·53440044·47455452·46004447·DLALSD.DGETRF.DG89 ··0x00029570·64657820·6f75742d·6f662d62·6f756e64·dex·out-of-bound
90 ··0x0018e580·45545253·00444745·53562000·4d617800·ETRS.DGESV·.Max.90 ··0x00029580·7320666f·72202573·5b25645d·20696e20·s·for·%s[%d]·in·
91 ··0x0018e590·444c4155·55320044·4c415555·4d00444f·DLAUU2.DLAUUM.DO91 ··0x00029590·726f7574·696e6520·25733a25·640a0000·routine·%s:%d...
92 ··0x0018e5a0·52473252·00444f52·474c3200·444f5247·RG2R.DORGL2.DORG92 ··0x000295a0·5f415252·41595f41·50492069·73206e6f·_ARRAY_API·is·no
93 ··0x0018e5b0·4c510044·4f524751·5200444f·52474252·LQ.DORGQR.DORGBR93 ··0x000295b0·74205079·43617073·756c6520·6f626a65·t·PyCapsule·obje
94 ··0x0018e5c0·00444f52·47485200·444f524d·324c0044·.DORGHR.DORM2L.D94 ··0x000295c0·63740000·00000000·6d6f6475·6c652063·ct......module·c
95 ··0x0018e5d0·4f524d32·5200444f·524d4c32·00444f52·ORM2R.DORML2.DOR95 ··0x000295d0·6f6d7069·6c656420·61676169·6e737420·ompiled·against·
96 ··0x0018e5e0·4d4c5100·444f524d·514c0044·4f524d51·MLQ.DORMQL.DORMQ96 ··0x000295e0·41424920·76657273·696f6e20·30782578·ABI·version·0x%x
97 ··0x0018e5f0·5200444f·524d4252·00505254·00444745·R.DORMBR.PRT.DGE97 ··0x000295f0·20627574·20746869·73207665·7273696f··but·this·versio
98 ··0x0018e600·53444400·4447454c·53440051·4c540044·SDD.DGELSD.QLT.D98 ··0x00029600·6e206f66·206e756d·70792069·73203078·n·of·numpy·is·0x
99 ··0x0018e610·4f524d48·5200444f·524d5452·0044504f·ORMHR.DORMTR.DPO99 ··0x00029610·25780000·00000000·6d6f6475·6c652063·%x......module·c
100 ··0x0018e620·54463200·44504f54·52460044·504f5452·TF2.DPOTRF.DPOTR100 ··0x00029620·6f6d7069·6c656420·61676169·6e737420·ompiled·against·
101 ··0x0018e630·53004453·54455152·00444c41·45443000·S.DSTEQR.DLAED0.101 ··0x00029630·41504920·76657273·696f6e20·30782578·API·version·0x%x
102 ··0x0018e640·44535445·52460044·53544544·43004453·DSTERF.DSTEDC.DS102 ··0x00029640·20627574·20746869·73207665·7273696f··but·this·versio
103 ··0x0018e650·59544432·00445359·54524400·44535945·YTD2.DSYTRD.DSYE103 ··0x00029650·6e206f66·206e756d·70792069·73203078·n·of·numpy·is·0x
104 ··0x0018e660·56440044·54524556·43004454·52455843·VD.DTREVC.DTREXC104 ··0x00029660·2578202e·20436865·636b2074·68652073·%x·.·Check·the·s
105 ··0x0018e670·00444c41·51523400·444c4151·52330044·.DLAQR4.DLAQR3.D105 ··0x00029670·65637469·6f6e2043·2d415049·20696e63·ection·C-API·inc
106 ··0x0018e680·4c415152·30004448·53455152·00444745·LAQR0.DHSEQR.DGE106 ··0x00029680·6f6d7061·74696269·6c697479·20617420·ompatibility·at·
107 ··0x0018e690·45562000·44545254·49320044·54525452·EV·.DTRTI2.DTRTR107 ··0x00029690·74686520·54726f75·626c6573·686f6f74·the·Troubleshoot
108 ··0x0018e6a0·49004450·4f545249·00534745·42414b00·I.DPOTRI.SGEBAK.108 ··0x000296a0·696e6720·496d706f·72744572·726f7220·ing·ImportError·
109 ··0x0018e6b0·53474554·46320053·61664d69·6e00534c·SGETF2.SafMin.SL109 ··0x000296b0·73656374·696f6e20·61742068·74747073·section·at·https
110 ··0x0018e6c0·41454439·00534c41·45444100·53474542·AED9.SLAEDA.SGEB110 ··0x000296c0·3a2f2f6e·756d7079·2e6f7267·2f646576·://numpy.org/dev
111 ··0x0018e6d0·414c0053·4c414544·3200534c·41454438·AL.SLAED2.SLAED8111 ··0x000296d0·646f6373·2f757365·722f7472·6f75626c·docs/user/troubl
112 ··0x0018e6e0·00534c41·45443700·53474542·44320053·.SLAED7.SGEBD2.S112 ··0x000296e0·6573686f·6f74696e·672d696d·706f7274·eshooting-import
113 ··0x0018e6f0·47454844·32005347·454c5132·00534745·GEHD2.SGELQ2.SGE113 ··0x000296f0·6572726f·722e6874·6d6c2363·2d617069·error.html#c-api
114 ··0x0018e700·51523200·53474542·52440053·47454852·QR2.SGEBRD.SGEHR114 ··0x00029700·2d696e63·6f6d7061·74696269·6c697479·-incompatibility
115 ··0x0018e710·44005347·454c5146·00534745·51524600·D.SGELQF.SGEQRF.115 ··0x00029710·20666f72·20696e64·69636174·696f6e73··for·indications
116 ··0x0018e720·534c4153·434c0053·4c414c53·3000534c·SLASCL.SLALS0.SL116 ··0x00029720·206f6e20·686f7720·746f2073·6f6c7665··on·how·to·solve
117 ··0x0018e730·41534433·00534c41·53443700·534c414c·ASD3.SLASD7.SLAL117 ··0x00029730·20746869·73207072·6f626c65·6d202e00··this·problem·..
118 ··0x0018e740·53410053·4c414544·3300534c·41454431·SA.SLAED3.SLAED1118 ··0x00029740·46415441·4c3a206d·6f64756c·6520636f·FATAL:·module·co
119 ··0x0018e750·00534c41·53443200·534c4153·44310053·.SLASD2.SLASD1.S119 ··0x00029750·6d70696c·65642061·7320756e·6b6e6f77·mpiled·as·unknow
120 ··0x0018e760·4c415344·3800534c·41534436·00534c41·LASD8.SLASD6.SLA120 ··0x00029760·6e20656e·6469616e·00000000·00000000·n·endian........
121 ··0x0018e770·53522000·534c4153·52540053·4c415351·SR·.SLASRT.SLASQ121 ··0x00029770·46415441·4c3a206d·6f64756c·6520636f·FATAL:·module·co
122 ··0x0018e780·3200534c·41535131·00455053·00534244·2.SLASQ1.EPS.SBD122 ··0x00029780·6d70696c·65642061·73206c69·74746c65·mpiled·as·little
123 ··0x0018e790·53515200·534c4153·44510053·4c415344·SQR.SLASDQ.SLASD123 ··0x00029790·20656e64·69616e2c·20627574·20646574··endian,·but·det
124 ··0x0018e7a0·3000534c·41534441·00534244·53444300·0.SLASDA.SBDSDC.124 ··0x000297a0·65637465·64206469·66666572·656e7420·ected·different·
125 ··0x0018e7b0·534c414c·53440053·47455452·46005347·SLALSD.SGETRF.SG125 ··0x000297b0·656e6469·616e6e65·73732061·74207275·endianness·at·ru
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Generated by diffoscope 277
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··0x0018e830·524d4252·00534745·53444400·5347454c·RMBR.SGESDD.SGEL133 ··0x00029830·74205079·43617073·756c6520·6f626a65·t·PyCapsule·obje 134 ··0x0018e840·53440053·4f524d48·5200534f·524d5452·SD.SORMHR.SORMTR134 ··0x00029840·63740000·00000000·6e756d70·792e636f·ct......numpy.co 135 ··0x0018e850·0053504f·54463200·53504f54·52460053·.SPOTF2.SPOTRF.S135 ··0x00029850·72652e75·6d617468·20666169·6c656420·re.umath·failed· 136 ··0x0018e860·504f5452·53005353·54455152·00534c41·POTRS.SSTEQR.SLA136 ··0x00029860·746f2069·6d706f72·74000000·00000000·to·import....... 137 ··0x0018e870·45443000·53535445·52460053·53544544·ED0.SSTERF.SSTED137 ··0x00029870·736c6f67·64657420·6f6e2074·6865206c·slogdet·on·the·l 138 ··0x0018e880·43005353·59544432·00535359·54524400·C.SSYTD2.SSYTRD.138 ··0x00029880·61737420·74776f20·64696d65·6e73696f·ast·two·dimensio 139 ··0x0018e890·53535945·56440053·54524556·43005354·SSYEVD.STREVC.ST139 ··0x00029890·6e732061·6e642062·726f6164·63617374·ns·and·broadcast 140 ··0x0018e8a0·52455843·00534c41·51523400·534c4151·REXC.SLAQR4.SLAQ140 ··0x000298a0·206f6e20·74686520·72657374·2e200a52··on·the·rest.·.R 141 ··0x0018e8b0·52330053·4c415152·30005348·53455152·R3.SLAQR0.SHSEQR141 ··0x000298b0·6573756c·74732069·6e207477·6f206172·esults·in·two·ar 142 ··0x0018e8c0·00534745·45562000·53545254·49320053·.SGEEV·.STRTI2.S142 ··0x000298c0·72617973·2c206f6e·65207769·74682073·rays,·one·with·s 143 ··0x0018e8d0·54525452·49005350·4f545249·00474500·TRTRI.SPOTRI.GE.143 ··0x000298d0·69676e20·616e6420·74686520·6f746865·ign·and·the·othe 144 ··0x0018e8e0·52514600·514c4600·504f0053·59004753·RQF.QLF.PO.SY.GS144 ··0x000298e0·72207769·7468206c·6f67206f·66207468·r·with·log·of·th 145 ··0x0018e8f0·54004845·004f5200·52510055·4e004742·T.HE.OR.RQ.UN.GB145 ··0x000298f0·65206465·7465726d·696e616e·74732e20·e·determinants.· 146 ··0x0018e900·00504200·4c410045·425a0043·47454d4d·.PB.LA.EBZ.CGEMM146 ··0x00029900·0a202020·2022286d·2c6d292d·3e28292c·.····"(m,m)->(), 147 ··0x0018e910·20004347·454d5620·00434745·52432000··.CGEMV·.CGERC·.147 ··0x00029910·28292220·0a000000·64657420·6f662074·()"·....det·of·t 148 ··0x0018e920·43474552·55200043·48454d56·20004348·CGERU·.CHEMV·.CH148 ··0x00029920·6865206c·61737420·74776f20·64696d65·he·last·two·dime 149 ··0x0018e930·45523220·00434845·52324b00·43484552·ER2·.CHER2K.CHER149 ··0x00029930·6e73696f·6e732061·6e642062·726f6164·nsions·and·broad 150 ··0x0018e940·4b200043·54524d4d·20004354·524d5620·K·.CTRMM·.CTRMV·150 ··0x00029940·63617374·206f6e20·74686520·72657374·cast·on·the·rest 151 ··0x0018e950·00435452·534d2000·43545253·56200044·.CTRSM·.CTRSV·.D151 ··0x00029950·2e200a20·20202022·286d2c6d·292d3e28·.·.····"(m,m)->( 152 ··0x0018e960·47454d4d·20004447·454d5620·00444745·GEMM·.DGEMV·.DGE152 ··0x00029960·2922200a·00000000·65696768·206f6e20·)"·.....eigh·on· 153 ··0x0018e970·52202000·4453594d·56200044·53595232·R··.DSYMV·.DSYR2153 ··0x00029970·74686520·6c617374·2074776f·2064696d·the·last·two·dim 154 ··0x0018e980·20004453·5952324b·00445359·524b2000··.DSYR2K.DSYRK·.154 ··0x00029980·656e7369·6f6e2061·6e642062·726f6164·ension·and·broad 155 ··0x0018e990·4454524d·4d200044·54524d56·20004454·DTRMM·.DTRMV·.DT155 ··0x00029990·63617374·20746f20·74686520·72657374·cast·to·the·rest 156 ··0x0018e9a0·52534d20·00534745·4d4d2000·5347454d·RSM·.SGEMM·.SGEM156 ··0x000299a0·2c207573·696e6720·6c6f7765·72207472·,·using·lower·tr 157 ··0x0018e9b0·56200053·47455220·20005353·594d5620·V·.SGER··.SSYMV·157 ··0x000299b0·69616e67·6c65200a·52657375·6c747320·iangle·.Results· 158 ··0x0018e9c0·00535359·52322000·53535952·324b0053·.SSYR2·.SSYR2K.S158 ··0x000299c0·696e2061·20766563·746f7220·6f662065·in·a·vector·of·e 159 ··0x0018e9d0·5359524b·20005354·524d4d20·00535452·SYRK·.STRMM·.STR159 ··0x000299d0·6967656e·76616c75·65732061·6e642061·igenvalues·and·a 160 ··0x0018e9e0·4d562000·53545253·4d20005a·47454d4d·MV·.STRSM·.ZGEMM160 ··0x000299e0·206d6174·72697820·77697468·20746865··matrix·with·the 161 ··0x0018e9f0·20005a47·454d5620·005a4745·52432000··.ZGEMV·.ZGERC·.161 ··0x000299f0·65696765·6e766563·746f7273·2e200a20·eigenvectors.·.· 162 ··0x0018ea00·5a474552·5520005a·48454d56·20005a48·ZGERU·.ZHEMV·.ZH162 ··0x00029a00·20202022·286d2c6d·292d3e28·6d292c28····"(m,m)->(m),( 163 ··0x0018ea10·45523220·005a4845·52324b00·5a484552·ER2·.ZHER2K.ZHER163 ··0x00029a10·6d2c6d29·22200a00·65696768·206f6e20·m,m)"·..eigh·on· 164 ··0x0018ea20·4b20005a·54524d4d·20005a54·524d5620·K·.ZTRMM·.ZTRMV·164 ··0x00029a20·74686520·6c617374·2074776f·2064696d·the·last·two·dim 165 ··0x0018ea30·005a5452·534d2000·5a545253·56200053·.ZTRSM·.ZTRSV·.S165 ··0x00029a30·656e7369·6f6e2061·6e642062·726f6164·ension·and·broad 166 ··0x0018ea40·544f5020·00207374·6174656d·656e7420·TOP·.·statement·166 ··0x00029a40·63617374·20746f20·74686520·72657374·cast·to·the·rest 167 ··0x0018ea50·65786563·75746564·0a00696e·69745f67·executed..init_g167 ··0x00029a50·2c207573·696e6720·75707065·72207472·,·using·upper·tr 168 ··0x0018ea60·65717266·00257320·6661696c·65642069·eqrf.%s·failed·i168 ··0x00029a60·69616e67·6c652e20·0a526573·756c7473·iangle.·.Results 169 ··0x0018ea70·6e69740a·00696e69·745f6771·725f636f·nit..init_gqr_co169 ··0x00029a70·20696e20·61207665·63746f72·206f6620··in·a·vector·of· 170 ··0x0018ea80·6d6d6f6e·00696e69·745f6765·6c736400·mmon.init_gelsd.170 ··0x00029a80·65696765·6e76616c·75657320·616e6420·eigenvalues·and· 171 ··0x0018ea90·696e6974·5f676573·6464006e·756d7079·init_gesdd.numpy171 ··0x00029a90·61206d61·74726978·20776974·68207468·a·matrix·with·th 172 ··0x0018eaa0·2e636f72·652e5f6d·756c7469·61727261·.core._multiarra172 ··0x00029aa0·65206569·67656e76·6563746f·72732e20·e·eigenvectors.· 173 ··0x0018eab0·795f756d·61746800·5f415252·41595f41·y_umath._ARRAY_A173 ··0x00029ab0·0a202020·2022286d·2c6d292d·3e286d29·.····"(m,m)->(m) 174 ··0x0018eac0·5049005f·41525241·595f4150·49206973·PI._ARRAY_API·is174 ··0x00029ac0·2c286d2c·6d292220·0a000000·00000000·,(m,m)"·........ 175 ··0x0018ead0·204e554c·4c20706f·696e7465·72005f55··NULL·pointer._U175 ··0x00029ad0·65696768·206f6e20·74686520·6c617374·eigh·on·the·last 176 ··0x0018eae0·46554e43·5f415049·005f5546·554e435f·FUNC_API._UFUNC_176 ··0x00029ae0·2074776f·2064696d·656e7369·6f6e2061··two·dimension·a 177 ··0x0018eaf0·41504920·6e6f7420·666f756e·64005f55·API·not·found._U177 ··0x00029af0·6e642062·726f6164·63617374·20746f20·nd·broadcast·to· 178 ··0x0018eb00·46554e43·5f415049·20697320·4e554c4c·FUNC_API·is·NULL178 ··0x00029b00·74686520·72657374·2c207573·696e6720·the·rest,·using· 179 ··0x0018eb10·20706f69·6e746572·00302e31·2e35005f··pointer.0.1.5._179 ··0x00029b10·6c6f7765·72207472·69616e67·6c652e20·lower·triangle.· 180 ··0x0018eb20·5f766572·73696f6e·5f5f005f·696c7036·_version__._ilp6180 ··0x00029b20·0a526573·756c7473·20696e20·61207665·.Results·in·a·ve 181 ··0x0018eb30·34005f75·6d617468·5f6c696e·616c6700·4._umath_linalg.181 ··0x00029b30·63746f72·206f6620·65696765·6e76616c·ctor·of·eigenval 182 ··0x0018eb40·736c6f67·64657400·286d2c6d·292d3e28·slogdet.(m,m)->(182 ··0x00029b40·75657320·616e6420·61206d61·74726978·ues·and·a·matrix 183 ··0x0018eb50·292c2829·00286d2c·6d292d3e·28290065·),().(m,m)->().e183 ··0x00029b50·20776974·68207468·65656967·656e7665··with·theeigenve 184 ··0x0018eb60·6967685f·6c6f0028·6d2c6d29·2d3e286d·igh_lo.(m,m)->(m184 ··0x00029b60·63746f72·732e200a·20202020·22286d2c·ctors.·.····"(m, 185 ··0x0018eb70·292c286d·2c6d2900·65696768·5f757000·),(m,m).eigh_up.185 ··0x00029b70·6d292d3e·286d2922·200a0000·00000000·m)->(m)"·....... 186 ··0x0018eb80·65696776·616c7368·5f6c6f00·286d2c6d·eigvalsh_lo.(m,m186 ··0x00029b80·65696776·616c7368·206f6e20·74686520·eigvalsh·on·the· 187 ··0x0018eb90·292d3e28·6d290065·69677661·6c73685f·)->(m).eigvalsh_187 ··0x00029b90·6c617374·2074776f·2064696d·656e7369·last·two·dimensi 188 ··0x0018eba0·75700073·6f6c7665·00286d2c·6d292c28·up.solve.(m,m),(188 ··0x00029ba0·6f6e2061·6e642062·726f6164·63617374·on·and·broadcast 189 ··0x0018ebb0·6d2c6e29·2d3e286d·2c6e2900·736f6c76·m,n)->(m,n).solv189 ··0x00029bb0·20746f20·74686520·72657374·2c207573··to·the·rest,·us 190 ··0x0018ebc0·65310028·6d2c6d29·2c286d29·2d3e286d·e1.(m,m),(m)->(m190 ··0x00029bc0·696e6720·75707065·72207472·69616e67·ing·upper·triang 191 ··0x0018ebd0·2900696e·7600286d·2c206d29·2d3e286d·).inv.(m,·m)->(m191 ··0x00029bd0·6c652e20·0a526573·756c7473·20696e20·le.·.Results·in· 192 ··0x0018ebe0·2c206d29·0063686f·6c65736b·795f6c6f·,·m).cholesky_lo192 ··0x00029be0·61207665·63746f72·206f6620·65696765·a·vector·of·eige 193 ··0x0018ebf0·00286d2c·6d292d3e·286d2c6d·29007376·.(m,m)->(m,m).sv193 ··0x00029bf0·6e76616c·75657320·616e6420·61206d61·nvalues·and·a·ma 194 ··0x0018ec00·645f6d00·286d2c6e·292d3e28·6d290073·d_m.(m,n)->(m).s194 ··0x00029c00·74726978·20776974·68207468·65656967·trix·with·theeig 195 ··0x0018ec10·76642077·68656e20·6e3e3d6d·2e200073·vd·when·n>=m.·.s195 ··0x00029c10·656e7665·63746f72·732e0a20·20202022·envectors..····" 196 ··0x0018ec20·76645f6e·00286d2c·6e292d3e·286e2900·vd_n.(m,n)->(n).196 ··0x00029c20·286d2c6d·292d3e28·6d292220·0a000000·(m,m)->(m)"·.... 197 ··0x0018ec30·73766420·7768656e·206e3c3d·6d007376·svd·when·n<=m.sv197 ··0x00029c30·736f6c76·65207468·65207379·7374656d·solve·the·system 198 ··0x0018ec40·645f6d5f·7300286d·2c6e292d·3e286d2c·d_m_s.(m,n)->(m,198 ··0x00029c40·20612078·203d2062·2c206f6e·20746865··a·x·=·b,·on·the 199 ··0x0018ec50·6d292c28·6d292c28·6d2c6e29·00737664·m),(m),(m,n).svd199 ··0x00029c50·206c6173·74207477·6f206469·6d656e73··last·two·dimens 200 ··0x0018ec60·20776865·6e206d3c·3d6e0073·76645f6e··when·m<=n.svd_n200 ··0x00029c60·696f6e73·2c206272·6f616463·61737420·ions,·broadcast· 201 ··0x0018ec70·5f730028·6d2c6e29·2d3e286d·2c6e292c·_s.(m,n)->(m,n),201 ··0x00029c70·746f2074·68652072·6573742e·200a5265·to·the·rest.·.Re 202 ··0x0018ec80·286e292c·286e2c6e·29007376·64207768·(n),(n,n).svd·wh202 ··0x00029c80·73756c74·7320696e·2061206d·61747269·sults·in·a·matri 203 ··0x0018ec90·656e206d·3e3d6e00·7376645f·6d5f6600·en·m>=n.svd_m_f.203 ··0x00029c90·63657320·77697468·20746865·20736f6c·ces·with·the·sol 204 ··0x0018eca0·286d2c6e·292d3e28·6d2c6d29·2c286d29·(m,n)->(m,m),(m)204 ··0x00029ca0·7574696f·6e732e20·0a202020·2022286d·utions.·.····"(m 205 ··0x0018ecb0·2c286e2c·6e290073·76645f6e·5f660028·,(n,n).svd_n_f.(205 ··0x00029cb0·2c6d292c·286d2c6e·292d3e28·6d2c6e29·,m),(m,n)->(m,n) 206 ··0x0018ecc0·6d2c6e29·2d3e286d·2c6d292c·286e292c·m,n)->(m,m),(n),206 ··0x00029cc0·22200a00·00000000·736f6c76·65207468·"·......solve·th 207 ··0x0018ecd0·286e2c6e·29006569·67006569·6776616c·(n,n).eig.eigval207 ··0x00029cd0·65207379·7374656d·20612078·203d2062·e·system·a·x·=·b 208 ··0x0018ece0·73007172·5f725f72·61775f6d·0071725f·s.qr_r_raw_m.qr_208 ··0x00029ce0·2c20666f·72206220·6265696e·67206120·,·for·b·being·a· 209 ··0x0018ecf0·725f7261·775f6e00·71725f72·65647563·r_raw_n.qr_reduc209 ··0x00029cf0·76656374·6f722c20·62726f61·64636173·vector,·broadcas 210 ··0x0018ed00·65640028·6d2c6e29·2c286b29·2d3e286d·ed.(m,n),(k)->(m210 ··0x00029d00·7420696e·20746865·206f7574·65722064·t·in·the·outer·d 211 ··0x0018ed10·2c6b2900·71725f63·6f6d706c·65746500·,k).qr_complete.211 ··0x00029d10·696d656e·73696f6e·732e200a·52657375·imensions.·.Resu 212 ··0x0018ed20·286d2c6e·292c286e·292d3e28·6d2c6d29·(m,n),(n)->(m,m)212 ··0x00029d20·6c747320·696e2076·6563746f·72732077·lts·in·vectors·w 213 ··0x0018ed30·006c7374·73715f6d·006c7374·73715f6e·.lstsq_m.lstsq_n213 ··0x00029d30·69746820·74686520·736f6c75·74696f6e·ith·the·solution 214 ··0x0018ed40·00000000·fb5de9ff·7b5de9ff·fb5ce9ff·.....]..{]...\..214 ··0x00029d40·732e200a·20202020·22286d2c·6d292c28·s.·.····"(m,m),( 215 ··0x0018ed50·3b5ce9ff·a15be9ff·885ae9ff·ac5ee9ff·;\...[...Z...^..215 ··0x00029d50·6d292d3e·286d2922·200a0000·00000000·m)->(m)"·....... 216 ··0x0018ed60·e05fe9ff·d05fe9ff·c05fe9ff·b05fe9ff·._..._..._..._..216 ··0x00029d60·636f6d70·75746520·74686520·696e7665·compute·the·inve 217 ··0x0018ed70·a05fe9ff·905fe9ff·f05fe9ff·00000000·._..._..._......217 ··0x00029d70·72736520·6f662074·6865206c·61737420·rse·of·the·last· 218 ··0x0018ed80·00000000·00000080·00000000·00000000·................218 ··0x00029d80·74776f20·64696d65·6e73696f·6e732061·two·dimensions·a 219 ··0x0018ed90·00000000·0000f0bf·00000000·00000080·................219 ··0x00029d90·6e642062·726f6164·63617374·20746f20·nd·broadcast·to· 220 ··0x0018eda0·00000000·00000080·00000000·00000080·................220 ··0x00029da0·74686520·72657374·2e200a52·6573756c·the·rest.·.Resul 221 ··0x0018edb0·00000000·0000f03f·00000000·00000000·.......?........221 ··0x00029db0·74732069·6e207468·6520696e·76657273·ts·in·the·invers 222 ··0x0018edc0·00000080·00000000·00000000·00000000·................222 ··0x00029dc0·65206d61·74726963·65732e20·0a202020·e·matrices.·.··· 223 ··0x0018edd0·0000003f·0000003f·00000000·00000000·...?...?........223 ··0x00029dd0·2022286d·2c6d292d·3e286d2c·6d292220··"(m,m)->(m,m)"· 224 ··0x0018ede0·0000803f·00000000·00000000·00000000·...?............224 ··0x00029de0·0a000000·00000000·63686f6c·65736b79·........cholesky 225 ··0x0018edf0·c3bd0f1e·d3e02ee5·04400000·00000000·.........@......225 ··0x00029df0·20646563·6f6d706f·73697469·6f6e206f··decomposition·o 226 ··0x0018ee00·aec8e994·1235fa8e·f93f0000·00000000·.....5...?......226 ··0x00029e00·66206865·726d6974·69616e20·706f7369·f·hermitian·posi 227 ··0x0018ee10·ffffff7f·00000000·00000000·00000000·................227 ··0x00029e10·74697665·2d646566·696e6974·65206d61·tive-definite·ma 228 ··0x0018ee20·ffffffff·ffffff7f·00000000·00000000·................228 ··0x00029e20·74726963·65732e20·0a42726f·61646361·trices.·.Broadca 229 ··0x0018ee30·ffffffff·ffffffff·fe7f0000·00000000·................229 ··0x00029e30·73742074·6f20616c·6c206f75·74657220·st·to·all·outer· 230 ··0x0018ee40·00000000·0000e03f·66666666·6666ee3f·.......?ffffff.?230 ··0x00029e40·64696d65·6e73696f·6e732e20·0a202020·dimensions.·.··· 231 ··0x0018ee50·cc3b7f66·9ea0e63f·00000000·00002040·.;.f...?......·@231 ··0x00029e50·2022286d·2c6d292d·3e286d2c·6d292220··"(m,m)->(m,m)"· 232 ··0x0018ee60·ef39fafe·422ee63f·00000000·0000e0bf·.9..B..?........232 ··0x00029e60·0a000000·00000000·65696720·6f6e2074·........eig·on·t 233 ··0x0018ee70·00000000·0000e83f·00000000·00000840·.......?.......@233 ··0x00029e70·6865206c·61737420·74776f20·64696d65·he·last·two·dime 234 ··0x0018ee80·01000000·01000000·00000000·00003140·..............1@234 ··0x00029e80·6e73696f·6e20616e·64206272·6f616463·nsion·and·broadc 235 ··0x0018ee90·00000000·00002240·00000000·00001440·......"@.......@235 ··0x00029e90·61737420·746f2074·68652072·6573742e·ast·to·the·rest. 236 ··0x0018eea0·000080bf·00000080·00000080·00000080·................236 ··0x00029ea0·200a5265·73756c74·7320696e·20612076··.Results·in·a·v 237 ··0x0018eeb0·0000803f·0000803f·00000000·0000f03f·...?...?.......?237 ··0x00029eb0·6563746f·72207769·74682074·68652020·ector·with·the·· 238 ··0x0018eec0·00000000·00409f40·cd3b7f66·9ea0f63f·.....@.@.;.f...?238 ··0x00029ec0·65696765·6e76616c·75657320·616e6420·eigenvalues·and· 239 ··0x0018eed0·00000000·00001040·00000000·000000c0·.......@........239 ··0x00029ed0·61206d61·74726978·20776974·68207468·a·matrix·with·th 240 ··0x0018eee0·00000000·00002440·00000000·0000f0bf·......$@........240 ··0x00029ee0·65206569·67656e76·6563746f·72732e20·e·eigenvectors.· 241 ··0x0018eef0·00000000·0000dcbf·00000000·00000040·...............@241 ··0x00029ef0·0a202020·2022286d·2c6d292d·3e286d29·.····"(m,m)->(m) 242 ··0x0018ef00·00000000·00005040·1d5a643b·df4fb53f·......P@.Zd;.O.?242 ··0x00029f00·2c286d2c·6d292220·0a000000·00000000·,(m,m)"·........ 243 ··0x0018ef10·00000000·0000d03f·1d5a643b·df4fd53f·.......?.Zd;.O.?243 ··0x00029f10·65696776·616c7320·6f6e2074·6865206c·eigvals·on·the·l 244 ··0x0018ef20·00000000·00005940·6abc7493·1804e23f·......Y@j.t....?244 ··0x00029f20·61737420·74776f20·64696d65·6e73696f·ast·two·dimensio 245 ··0x0018ef30·cdcccccc·ccccf03f·295c8fc2·f528f03f·.......?)\...(.?245 ··0x00029f30·6e20616e·64206272·6f616463·61737420·n·and·broadcast· 246 ··0x0018ef40·00000000·0000f83f·7b14ae47·e17a843f·.......?{..G.z.?246 ··0x00029f40·746f2074·68652072·6573742e·200a5265·to·the·rest.·.Re 247 ··0x0018ef50·00000000·0000c03f·00000000·00002640·.......?......&@247 ··0x00029f50·73756c74·7320696e·20612076·6563746f·sults·in·a·vecto 248 ··0x0018ef60·00000000·00001840·0ee52615·7bcbdb3f·.......@..&.{..?248 ··0x00029f60·72206f66·20656967·656e7661·6c756573·r·of·eigenvalues 249 ··0x0018ef70·00000000·00003043·ffffffff·ffffff7f·......0C........249 ··0x00029f70·2e200a00·00000000·436f6d70·75746520·.·......Compute· 250 ··0x0018ef80·0000803f·00000000·00000000·0000e043·...?...........C250 ··0x00029f80·54415520·76656374·6f722066·6f722074·TAU·vector·for·t 251 ··0x0018ef90·00000000·0000f0ff·00000000·0000f87f·................251 ··0x00029f90·6865206c·61737420·74776f20·64696d65·he·last·two·dime 252 ··0x0018efa0·0000c07f·0000c07f·f8c1631a·dca54c40·..........c...L@252 ··0x00029fa0·6e73696f·6e73200a·616e6420·62726f61·nsions·.and·broa 253 ··0x0018efb0·399d52a2·46df913f·fe822b65·4715f73f·9.R.F..?..+eG..?253 ··0x00029fb0·64636173·7420746f·20746865·20726573·dcast·to·the·res 254 ··0x0018efc0·01000000·00000000·ffffffff·ffffef7f·................254 ··0x00029fc0·742e2046·6f72206d·203c3d20·6e2e200a·t.·For·m·<=·n.·. 255 ··0x0018efd0·00000000·0000f07f·753eedff·153eedff·........u>...>..255 ··0x00029fd0·00000000·00000000·436f6d70·75746520·........Compute· 256 ··0x0018efe0·913dedff·153dedff·7d3cedff·883bedff·.=...=..}<...;..256 ··0x00029fe0·54415520·76656374·6f722066·6f722074·TAU·vector·for·t 257 ··0x0018eff0·ba3eedff·dc3fedff·cc3fedff·bc3fedff·.>...?...?...?..257 ··0x00029ff0·6865206c·61737420·74776f20·64696d65·he·last·two·dime 258 ··0x0018f000·ac3fedff·9c3fedff·8c3fedff·ec3fedff·.?...?...?...?..258 ··0x0002a000·6e73696f·6e73200a·616e6420·62726f61·nsions·.and·broa 259 ··0x0018f010·3333733f·00000041·000000bf·0000403f·33s?...A......@?259 ··0x0002a010·64636173·7420746f·20746865·20726573·dcast·to·the·res 260 ··0x0018f020·00008841·00001041·0000a040·00004040·...A...A...@..@@260 ··0x0002a020·742e2046·6f72206d·203e206e·2e200a00·t.·For·m·>·n.·.. 261 ··0x0018f030·0000fa44·0000003f·00008040·000000c0·...D...?...@....261 ··0x0002a030·436f6d70·75746520·51206d61·74726978·Compute·Q·matrix 262 ··0x0018f040·000080bf·0000e0be·00008042·fa7eaa3d·...........B.~.=262 ··0x0002a040·20666f72·20746865·206c6173·74207477··for·the·last·tw 263 ··0x0018f050·0000803e·fa7eaa3e·c520103f·6666863f·...>.~.>.·.?ff.?263 ··0x0002a050·6f206469·6d656e73·696f6e73·200a616e·o·dimensions·.an 264 ··0x0018f060·ae47813f·0000c842·0000c03f·00002041·.G.?...B...?..·A264 ··0x0002a060·64206272·6f616463·61737420·746f2074·d·broadcast·to·t 265 ··0x0018f070·0ad7233c·0000003e·00003041·0000c040·..#<...>..0A...@265 ··0x0002a070·68652072·6573742e·200a0000·00000000·he·rest.·....... 266 ··0x0018f080·cdcccc3f·0000803f·0000005f·000080ff·...?...?..._....266 ··0x0002a080·436f6d70·75746520·51206d61·74726978·Compute·Q·matrix 267 ··0x0018f090·0000c07f·e02e6542·35fa8e3c·3baab83f·......eB5..<;..?267 ··0x0002a090·20666f72·20746865·206c6173·74207477··for·the·last·tw 268 ··0x0018f0a0·1872313f·0000004b·ffff7f7f·0000807f·.r1?...K........268 ··0x0002a0a0·6f206469·6d656e73·696f6e73·200a616e·o·dimensions·.an 269 ··0x0018f0b0·00000000·00000000·00000000·00000000·................269 ··0x0002a0b0·64206272·6f616463·61737420·746f2074·d·broadcast·to·t 270 ··0x0018f0c0·f765f1ff·f047f1ff·7048f1ff·1049f1ff·.e...G..pH...I..270 ··0x0002a0c0·68652072·6573742e·20466f72·206d203e·he·rest.·For·m·> 271 ··0x0018f0d0·f849f1ff·284bf1ff·6051f1ff·1053f1ff·.I..(K..`Q...S..271 ··0x0002a0d0·206e2e20·0a000000·286d2c6e·292c286d··n.·....(m,n),(m 272 ··0x0018f0e0·484df1ff·4858f1ff·0855f1ff·cb65f1ff·HM..HX...U...e..272 ··0x0002a0e0·2c6e7268·73292c28·292d3e28·6e2c6e72·,nrhs),()->(n,nr 273 ··0x0018f0f0·a457f1ff·744cf1ff·845df1ff·b45af1ff·.W..tL...]...Z..273 ··0x0002a0f0·6873292c·286e7268·73292c28·292c286d·hs),(nrhs),(),(m 274 ··0x0018f100·f45bf1ff·6c4ff1ff·a463f1ff·745ef1ff·.[..lO...c..t^..274 ··0x0002a100·29000000·00000000·6c656173·74207371·).......least·sq 275 ··0x0018f110·e460f1ff·b444f1ff·1975f1ff·b974f1ff·.`...D...u...t..275 ··0x0002a110·75617265·73206f6e·20746865·206c6173·uares·on·the·las 276 ··0x0018f120·3574f1ff·b973f1ff·1d73f1ff·2972f1ff·5t...s...s..)r..276 ··0x0002a120·74207477·6f206469·6d656e73·696f6e73·t·two·dimensions 277 ··0x0018f130·aa75f1ff·bc76f1ff·ac76f1ff·9c76f1ff·.u...v...v...v..277 ··0x0002a130·20616e64·2062726f·61646361·73742074··and·broadcast·t 278 ··0x0018f140·8c76f1ff·7c76f1ff·6c76f1ff·cc76f1ff·.v..|v..lv...v..278 ··0x0002a140·6f207468·65207265·73742e20·0a466f72·o·the·rest.·.For 279 ··0x0018f150·04000000·03000000·02000000·01000000·................279 ··0x0002a150·206d203c·3d206e2e·200a0000·00000000··m·<=·n.·....... 280 ··0x0018f160·02000000·01000000·04000000·03000000·................280 ··0x0002a160·286d2c6e·292c286d·2c6e7268·73292c28·(m,n),(m,nrhs),( 281 ··0x0018f170·03000000·04000000·01000000·02000000·................281 ··0x0002a170·292d3e28·6e2c6e72·6873292c·286e7268·)->(n,nrhs),(nrh 282 ··0x0018f180·00000000·00000000·01000000·01000000·................282 ··0x0002a180·73292c28·292c286e·29000000·00000000·s),(),(n)....... 283 ··0x0018f190·00000000·01000000·00000000·01000000·................283 ··0x0002a190·6c656173·74207371·75617265·73206f6e·least·squares·on 284 ··0x0018f1a0·01000000·02000000·03000000·04000000·................284 ··0x0002a1a0·20746865·206c6173·74207477·6f206469··the·last·two·di 285 ··0x0018f1b0·02000000·01000000·04000000·03000000·................285 ··0x0002a1b0·6d656e73·696f6e73·20616e64·2062726f·mensions·and·bro 286 ··0x0018f1c0·03000000·04000000·01000000·02000000·................286 ··0x0002a1c0·61646361·73742074·6f207468·65207265·adcast·to·the·re 287 ··0x0018f1d0·04000000·03000000·02000000·01000000·................287 ··0x0002a1d0·73742e20·0a466f72·206d203e·3d206e2c·st.·.For·m·>=·n, 288 ··0x0018f1e0·c8e0f6ff·90c3f6ff·10c4f6ff·a8c4f6ff·................288 ··0x0002a1e0·206d6561·6e696e67·20746861·74207265··meaning·that·re 289 ··0x0018f1f0·80c5f6ff·b0c6f6ff·d0ccf6ff·78cef6ff·............x...289 ··0x0002a1f0·73696475·616c7320·61726520·70726f64·siduals·are·prod 290 ··0x0018f200·c8c8f6ff·88d3f6ff·60d0f6ff·9ce0f6ff·........`.......290 ··0x0002a200·75636564·2e200a00·00000000·00000000·uced.·.......... 291 ··0x0018f210·ecd2f6ff·f4c7f6ff·9cd8f6ff·e4d5f6ff·................291 ··0x0002a210·00000000·0000f0bf·00000000·00000000·................ 292 ··0x0018f220·14d7f6ff·dccaf6ff·84def6ff·84d9f6ff·................292 ··0x0002a220·00000000·00000000·00000000·00000000·................ 293 ··0x0018f230·dcdbf6ff·54c0f6ff·19f1f6ff·b9f0f6ff·....T...........293 ··0x0002a230·00000000·0000f03f·00000000·00000000·.......?........ 294 ··0x0018f240·35f0f6ff·b9eff6ff·1deff6ff·2deef6ff·5...........-...294 ··0x0002a240·00000000·0000f0bf·00000000·00000000·................ 295 ··0x0018f250·aaf1f6ff·bcf2f6ff·acf2f6ff·9cf2f6ff·................295 ··0x0002a250·00000000·00000000·00000000·00000000·................ 296 ··0x0018f260·8cf2f6ff·7cf2f6ff·6cf2f6ff·ccf2f6ff·....|...l.......296 ··0x0002a260·00000000·0000f03f·00000000·00000000·.......?........ 297 ··0x0018f270·04000000·03000000·02000000·01000000·................297 ··0x0002a270·000080bf·00000000·00000000·00000000·................ 298 ··0x0018f280·02000000·01000000·04000000·03000000·................298 ··0x0002a280·0000803f·00000000·000080bf·00000000·...?............ 299 ··0x0018f290·03000000·04000000·01000000·02000000·................299 ··0x0002a290·00000000·00000000·0000803f·00000000·...........?.... 300 ··0x0018f2a0·00000000·00000000·01000000·01000000·................300 ··0x0002a2a0·00000000·0000f0bf·00000000·00000000·................ 301 ··0x0018f2b0·00000000·01000000·00000000·01000000·................301 ··0x0002a2b0·00000000·0000f03f·000080bf·00000000·.......?........ 302 ··0x0018f2c0·01000000·02000000·03000000·04000000·................302 ··0x0002a2c0·0000803f····························...? 303 ··0x0018f2d0·02000000·01000000·04000000·03000000·................  304 ··0x0018f2e0·03000000·04000000·01000000·02000000·................  305 ··0x0018f2f0·04000000·03000000·02000000·01000000·................  306 ··0x0018f300·f001fbff·1002fbff·f501fbff·4002fbff·............@...  307 ··0x0018f310·3002fbff·3111fbff·f402fbff·f402fbff·0...1...........  308 ··0x0018f320·f402fbff·7c04fbff·9c04fbff·fc04fbff·....|...........  309 ··0x0018f330·dc05fbff·2405fbff·3405fbff·ac04fbff·....$...4.......  310 ··0x0018f340·dc04fbff·c402fbff·c402fbff·c402fbff·................  311 ··0x0018f350·c402fbff·c402fbff·61727261·7920696e·........array·in  312 ··0x0018f360·64657820·6f75742d·6f662d62·6f756e64·dex·out-of-bound  313 ··0x0018f370·7320666f·72202573·5b25645d·20696e20·s·for·%s[%d]·in·  314 ··0x0018f380·726f7574·696e6520·25733a25·640a0000·routine·%s:%d...  315 ··0x0018f390·5f415252·41595f41·50492069·73206e6f·_ARRAY_API·is·no  316 ··0x0018f3a0·74205079·43617073·756c6520·6f626a65·t·PyCapsule·obje  317 ··0x0018f3b0·63740000·00000000·6d6f6475·6c652063·ct......module·c  318 ··0x0018f3c0·6f6d7069·6c656420·61676169·6e737420·ompiled·against·  319 ··0x0018f3d0·41424920·76657273·696f6e20·30782578·ABI·version·0x%x  320 ··0x0018f3e0·20627574·20746869·73207665·7273696f··but·this·versio  321 ··0x0018f3f0·6e206f66·206e756d·70792069·73203078·n·of·numpy·is·0x  322 ··0x0018f400·25780000·00000000·6d6f6475·6c652063·%x......module·c  323 ··0x0018f410·6f6d7069·6c656420·61676169·6e737420·ompiled·against·  324 ··0x0018f420·41504920·76657273·696f6e20·30782578·API·version·0x%x  325 ··0x0018f430·20627574·20746869·73207665·7273696f··but·this·versio  326 ··0x0018f440·6e206f66·206e756d·70792069·73203078·n·of·numpy·is·0x  327 ··0x0018f450·2578202e·20436865·636b2074·68652073·%x·.·Check·the·s  328 ··0x0018f460·65637469·6f6e2043·2d415049·20696e63·ection·C-API·inc  329 ··0x0018f470·6f6d7061·74696269·6c697479·20617420·ompatibility·at·  330 ··0x0018f480·74686520·54726f75·626c6573·686f6f74·the·Troubleshoot  331 ··0x0018f490·696e6720·496d706f·72744572·726f7220·ing·ImportError·  332 ··0x0018f4a0·73656374·696f6e20·61742068·74747073·section·at·https  333 ··0x0018f4b0·3a2f2f6e·756d7079·2e6f7267·2f646576·://numpy.org/dev  334 ··0x0018f4c0·646f6373·2f757365·722f7472·6f75626c·docs/user/troubl  335 ··0x0018f4d0·6573686f·6f74696e·672d696d·706f7274·eshooting-import  336 ··0x0018f4e0·6572726f·722e6874·6d6c2363·2d617069·error.html#c-api  337 ··0x0018f4f0·2d696e63·6f6d7061·74696269·6c697479·-incompatibility  338 ··0x0018f500·20666f72·20696e64·69636174·696f6e73··for·indications  339 ··0x0018f510·206f6e20·686f7720·746f2073·6f6c7665··on·how·to·solve  340 ··0x0018f520·20746869·73207072·6f626c65·6d202e00··this·problem·..  341 ··0x0018f530·46415441·4c3a206d·6f64756c·6520636f·FATAL:·module·co  342 ··0x0018f540·6d70696c·65642061·7320756e·6b6e6f77·mpiled·as·unknow  343 ··0x0018f550·6e20656e·6469616e·00000000·00000000·n·endian........  344 ··0x0018f560·46415441·4c3a206d·6f64756c·6520636f·FATAL:·module·co  345 ··0x0018f570·6d70696c·65642061·73206c69·74746c65·mpiled·as·little  346 ··0x0018f580·20656e64·69616e2c·20627574·20646574··endian,·but·det  347 ··0x0018f590·65637465·64206469·66666572·656e7420·ected·different·  348 ··0x0018f5a0·656e6469·616e6e65·73732061·74207275·endianness·at·ru  349 ··0x0018f5b0·6e74696d·65000000·6e756d70·792e636f·ntime...numpy.co  350 ··0x0018f5c0·72652e6d·756c7469·61727261·79206661·re.multiarray·fa  351 ··0x0018f5d0·696c6564·20746f20·696d706f·72740000·iled·to·import..  352 ··0x0018f5e0·6e756d70·792e636f·72652e5f·6d756c74·numpy.core._mult  353 ··0x0018f5f0·69617272·61795f75·6d617468·20666169·iarray_umath·fai  354 ··0x0018f600·6c656420·746f2069·6d706f72·74000000·led·to·import...  355 ··0x0018f610·5f554655·4e435f41·50492069·73206e6f·_UFUNC_API·is·no  356 ··0x0018f620·74205079·43617073·756c6520·6f626a65·t·PyCapsule·obje  357 ··0x0018f630·63740000·00000000·6e756d70·792e636f·ct......numpy.co  358 ··0x0018f640·72652e75·6d617468·20666169·6c656420·re.umath·failed·  359 ··0x0018f650·746f2069·6d706f72·74000000·00000000·to·import.......  360 ··0x0018f660·736c6f67·64657420·6f6e2074·6865206c·slogdet·on·the·l  361 ··0x0018f670·61737420·74776f20·64696d65·6e73696f·ast·two·dimensio  362 ··0x0018f680·6e732061·6e642062·726f6164·63617374·ns·and·broadcast  363 ··0x0018f690·206f6e20·74686520·72657374·2e200a52··on·the·rest.·.R  364 ··0x0018f6a0·6573756c·74732069·6e207477·6f206172·esults·in·two·ar  365 ··0x0018f6b0·72617973·2c206f6e·65207769·74682073·rays,·one·with·s  366 ··0x0018f6c0·69676e20·616e6420·74686520·6f746865·ign·and·the·othe  367 ··0x0018f6d0·72207769·7468206c·6f67206f·66207468·r·with·log·of·th  368 ··0x0018f6e0·65206465·7465726d·696e616e·74732e20·e·determinants.·  369 ··0x0018f6f0·0a202020·2022286d·2c6d292d·3e28292c·.····"(m,m)->(),  370 ··0x0018f700·28292220·0a000000·64657420·6f662074·()"·....det·of·t  371 ··0x0018f710·6865206c·61737420·74776f20·64696d65·he·last·two·dime  372 ··0x0018f720·6e73696f·6e732061·6e642062·726f6164·nsions·and·broad  373 ··0x0018f730·63617374·206f6e20·74686520·72657374·cast·on·the·rest  374 ··0x0018f740·2e200a20·20202022·286d2c6d·292d3e28·.·.····"(m,m)->(  375 ··0x0018f750·2922200a·00000000·65696768·206f6e20·)"·.....eigh·on·  376 ··0x0018f760·74686520·6c617374·2074776f·2064696d·the·last·two·dim  377 ··0x0018f770·656e7369·6f6e2061·6e642062·726f6164·ension·and·broad  378 ··0x0018f780·63617374·20746f20·74686520·72657374·cast·to·the·rest  379 ··0x0018f790·2c207573·696e6720·6c6f7765·72207472·,·using·lower·tr  380 ··0x0018f7a0·69616e67·6c65200a·52657375·6c747320·iangle·.Results·  381 ··0x0018f7b0·696e2061·20766563·746f7220·6f662065·in·a·vector·of·e  382 ··0x0018f7c0·6967656e·76616c75·65732061·6e642061·igenvalues·and·a  383 ··0x0018f7d0·206d6174·72697820·77697468·20746865··matrix·with·the  384 ··0x0018f7e0·65696765·6e766563·746f7273·2e200a20·eigenvectors.·.·  385 ··0x0018f7f0·20202022·286d2c6d·292d3e28·6d292c28····"(m,m)->(m),(  386 ··0x0018f800·6d2c6d29·22200a00·65696768·206f6e20·m,m)"·..eigh·on·  387 ··0x0018f810·74686520·6c617374·2074776f·2064696d·the·last·two·dim  388 ··0x0018f820·656e7369·6f6e2061·6e642062·726f6164·ension·and·broad  389 ··0x0018f830·63617374·20746f20·74686520·72657374·cast·to·the·rest  390 ··0x0018f840·2c207573·696e6720·75707065·72207472·,·using·upper·tr  391 ··0x0018f850·69616e67·6c652e20·0a526573·756c7473·iangle.·.Results  392 ··0x0018f860·20696e20·61207665·63746f72·206f6620··in·a·vector·of·  393 ··0x0018f870·65696765·6e76616c·75657320·616e6420·eigenvalues·and·  394 ··0x0018f880·61206d61·74726978·20776974·68207468·a·matrix·with·th  395 ··0x0018f890·65206569·67656e76·6563746f·72732e20·e·eigenvectors.·  396 ··0x0018f8a0·0a202020·2022286d·2c6d292d·3e286d29·.····"(m,m)->(m)  397 ··0x0018f8b0·2c286d2c·6d292220·0a000000·00000000·,(m,m)"·........  398 ··0x0018f8c0·65696768·206f6e20·74686520·6c617374·eigh·on·the·last  399 ··0x0018f8d0·2074776f·2064696d·656e7369·6f6e2061··two·dimension·a  400 ··0x0018f8e0·6e642062·726f6164·63617374·20746f20·nd·broadcast·to·  401 ··0x0018f8f0·74686520·72657374·2c207573·696e6720·the·rest,·using·  402 ··0x0018f900·6c6f7765·72207472·69616e67·6c652e20·lower·triangle.·  403 ··0x0018f910·0a526573·756c7473·20696e20·61207665·.Results·in·a·ve  404 ··0x0018f920·63746f72·206f6620·65696765·6e76616c·ctor·of·eigenval  405 ··0x0018f930·75657320·616e6420·61206d61·74726978·ues·and·a·matrix  406 ··0x0018f940·20776974·68207468·65656967·656e7665··with·theeigenve  407 ··0x0018f950·63746f72·732e200a·20202020·22286d2c·ctors.·.····"(m,  408 ··0x0018f960·6d292d3e·286d2922·200a0000·00000000·m)->(m)"·.......  409 ··0x0018f970·65696776·616c7368·206f6e20·74686520·eigvalsh·on·the·  410 ··0x0018f980·6c617374·2074776f·2064696d·656e7369·last·two·dimensi  411 ··0x0018f990·6f6e2061·6e642062·726f6164·63617374·on·and·broadcast  412 ··0x0018f9a0·20746f20·74686520·72657374·2c207573··to·the·rest,·us  413 ··0x0018f9b0·696e6720·75707065·72207472·69616e67·ing·upper·triang  414 ··0x0018f9c0·6c652e20·0a526573·756c7473·20696e20·le.·.Results·in·  415 ··0x0018f9d0·61207665·63746f72·206f6620·65696765·a·vector·of·eige  416 ··0x0018f9e0·6e76616c·75657320·616e6420·61206d61·nvalues·and·a·ma  417 ··0x0018f9f0·74726978·20776974·68207468·65656967·trix·with·theeig  418 ··0x0018fa00·656e7665·63746f72·732e0a20·20202022·envectors..····"  419 ··0x0018fa10·286d2c6d·292d3e28·6d292220·0a000000·(m,m)->(m)"·....  420 ··0x0018fa20·736f6c76·65207468·65207379·7374656d·solve·the·system  421 ··0x0018fa30·20612078·203d2062·2c206f6e·20746865··a·x·=·b,·on·the  422 ··0x0018fa40·206c6173·74207477·6f206469·6d656e73··last·two·dimens  423 ··0x0018fa50·696f6e73·2c206272·6f616463·61737420·ions,·broadcast·  424 ··0x0018fa60·746f2074·68652072·6573742e·200a5265·to·the·rest.·.Re  425 ··0x0018fa70·73756c74·7320696e·2061206d·61747269·sults·in·a·matri  426 ··0x0018fa80·63657320·77697468·20746865·20736f6c·ces·with·the·sol  427 ··0x0018fa90·7574696f·6e732e20·0a202020·2022286d·utions.·.····"(m  428 ··0x0018faa0·2c6d292c·286d2c6e·292d3e28·6d2c6e29·,m),(m,n)->(m,n)  429 ··0x0018fab0·22200a00·00000000·736f6c76·65207468·"·......solve·th  430 ··0x0018fac0·65207379·7374656d·20612078·203d2062·e·system·a·x·=·b  431 ··0x0018fad0·2c20666f·72206220·6265696e·67206120·,·for·b·being·a·  432 ··0x0018fae0·76656374·6f722c20·62726f61·64636173·vector,·broadcas  433 ··0x0018faf0·7420696e·20746865·206f7574·65722064·t·in·the·outer·d  434 ··0x0018fb00·696d656e·73696f6e·732e200a·52657375·imensions.·.Resu  435 ··0x0018fb10·6c747320·696e2076·6563746f·72732077·lts·in·vectors·w  436 ··0x0018fb20·69746820·74686520·736f6c75·74696f6e·ith·the·solution  437 ··0x0018fb30·732e200a·20202020·22286d2c·6d292c28·s.·.····"(m,m),(  438 ··0x0018fb40·6d292d3e·286d2922·200a0000·00000000·m)->(m)"·.......  439 ··0x0018fb50·636f6d70·75746520·74686520·696e7665·compute·the·inve  440 ··0x0018fb60·72736520·6f662074·6865206c·61737420·rse·of·the·last·  441 ··0x0018fb70·74776f20·64696d65·6e73696f·6e732061·two·dimensions·a  442 ··0x0018fb80·6e642062·726f6164·63617374·20746f20·nd·broadcast·to·  443 ··0x0018fb90·74686520·72657374·2e200a52·6573756c·the·rest.·.Resul  444 ··0x0018fba0·74732069·6e207468·6520696e·76657273·ts·in·the·invers  445 ··0x0018fbb0·65206d61·74726963·65732e20·0a202020·e·matrices.·.···  446 ··0x0018fbc0·2022286d·2c6d292d·3e286d2c·6d292220··"(m,m)->(m,m)"·  447 ··0x0018fbd0·0a000000·00000000·63686f6c·65736b79·........cholesky  448 ··0x0018fbe0·20646563·6f6d706f·73697469·6f6e206f··decomposition·o  449 ··0x0018fbf0·66206865·726d6974·69616e20·706f7369·f·hermitian·posi  450 ··0x0018fc00·74697665·2d646566·696e6974·65206d61·tive-definite·ma  451 ··0x0018fc10·74726963·65732e20·0a42726f·61646361·trices.·.Broadca  452 ··0x0018fc20·73742074·6f20616c·6c206f75·74657220·st·to·all·outer·  453 ··0x0018fc30·64696d65·6e73696f·6e732e20·0a202020·dimensions.·.···  454 ··0x0018fc40·2022286d·2c6d292d·3e286d2c·6d292220··"(m,m)->(m,m)"·  455 ··0x0018fc50·0a000000·00000000·65696720·6f6e2074·........eig·on·t  456 ··0x0018fc60·6865206c·61737420·74776f20·64696d65·he·last·two·dime  457 ··0x0018fc70·6e73696f·6e20616e·64206272·6f616463·nsion·and·broadc  458 ··0x0018fc80·61737420·746f2074·68652072·6573742e·ast·to·the·rest.  459 ··0x0018fc90·200a5265·73756c74·7320696e·20612076··.Results·in·a·v  460 ··0x0018fca0·6563746f·72207769·74682074·68652020·ector·with·the··  461 ··0x0018fcb0·65696765·6e76616c·75657320·616e6420·eigenvalues·and·  462 ··0x0018fcc0·61206d61·74726978·20776974·68207468·a·matrix·with·th  463 ··0x0018fcd0·65206569·67656e76·6563746f·72732e20·e·eigenvectors.·  464 ··0x0018fce0·0a202020·2022286d·2c6d292d·3e286d29·.····"(m,m)->(m)  465 ··0x0018fcf0·2c286d2c·6d292220·0a000000·00000000·,(m,m)"·........  466 ··0x0018fd00·65696776·616c7320·6f6e2074·6865206c·eigvals·on·the·l  467 ··0x0018fd10·61737420·74776f20·64696d65·6e73696f·ast·two·dimensio  468 ··0x0018fd20·6e20616e·64206272·6f616463·61737420·n·and·broadcast·  469 ··0x0018fd30·746f2074·68652072·6573742e·200a5265·to·the·rest.·.Re  470 ··0x0018fd40·73756c74·7320696e·20612076·6563746f·sults·in·a·vecto  471 ··0x0018fd50·72206f66·20656967·656e7661·6c756573·r·of·eigenvalues  472 ··0x0018fd60·2e200a00·00000000·436f6d70·75746520·.·......Compute·  473 ··0x0018fd70·54415520·76656374·6f722066·6f722074·TAU·vector·for·t  474 ··0x0018fd80·6865206c·61737420·74776f20·64696d65·he·last·two·dime  475 ··0x0018fd90·6e73696f·6e73200a·616e6420·62726f61·nsions·.and·broa  476 ··0x0018fda0·64636173·7420746f·20746865·20726573·dcast·to·the·res  477 ··0x0018fdb0·742e2046·6f72206d·203c3d20·6e2e200a·t.·For·m·<=·n.·.  478 ··0x0018fdc0·00000000·00000000·436f6d70·75746520·........Compute·  479 ··0x0018fdd0·54415520·76656374·6f722066·6f722074·TAU·vector·for·t  480 ··0x0018fde0·6865206c·61737420·74776f20·64696d65·he·last·two·dime  481 ··0x0018fdf0·6e73696f·6e73200a·616e6420·62726f61·nsions·.and·broa  482 ··0x0018fe00·64636173·7420746f·20746865·20726573·dcast·to·the·res  483 ··0x0018fe10·742e2046·6f72206d·203e206e·2e200a00·t.·For·m·>·n.·..  484 ··0x0018fe20·436f6d70·75746520·51206d61·74726978·Compute·Q·matrix  485 ··0x0018fe30·20666f72·20746865·206c6173·74207477··for·the·last·tw  486 ··0x0018fe40·6f206469·6d656e73·696f6e73·200a616e·o·dimensions·.an  487 ··0x0018fe50·64206272·6f616463·61737420·746f2074·d·broadcast·to·t  488 ··0x0018fe60·68652072·6573742e·200a0000·00000000·he·rest.·.......  489 ··0x0018fe70·436f6d70·75746520·51206d61·74726978·Compute·Q·matrix  490 ··0x0018fe80·20666f72·20746865·206c6173·74207477··for·the·last·tw  491 ··0x0018fe90·6f206469·6d656e73·696f6e73·200a616e·o·dimensions·.an  492 ··0x0018fea0·64206272·6f616463·61737420·746f2074·d·broadcast·to·t  493 ··0x0018feb0·68652072·6573742e·20466f72·206d203e·he·rest.·For·m·>  494 ··0x0018fec0·206e2e20·0a000000·286d2c6e·292c286d··n.·....(m,n),(m  495 ··0x0018fed0·2c6e7268·73292c28·292d3e28·6e2c6e72·,nrhs),()->(n,nr  496 ··0x0018fee0·6873292c·286e7268·73292c28·292c286d·hs),(nrhs),(),(m  497 ··0x0018fef0·29000000·00000000·6c656173·74207371·).......least·sq  498 ··0x0018ff00·75617265·73206f6e·20746865·206c6173·uares·on·the·las  499 ··0x0018ff10·74207477·6f206469·6d656e73·696f6e73·t·two·dimensions  500 ··0x0018ff20·20616e64·2062726f·61646361·73742074··and·broadcast·t  501 ··0x0018ff30·6f207468·65207265·73742e20·0a466f72·o·the·rest.·.For  502 ··0x0018ff40·206d203c·3d206e2e·200a0000·00000000··m·<=·n.·.......  503 ··0x0018ff50·286d2c6e·292c286d·2c6e7268·73292c28·(m,n),(m,nrhs),(  504 ··0x0018ff60·292d3e28·6e2c6e72·6873292c·286e7268·)->(n,nrhs),(nrh  505 ··0x0018ff70·73292c28·292c286e·29000000·00000000·s),(),(n).......  506 ··0x0018ff80·6c656173·74207371·75617265·73206f6e·least·squares·on  507 ··0x0018ff90·20746865·206c6173·74207477·6f206469··the·last·two·di  508 ··0x0018ffa0·6d656e73·696f6e73·20616e64·2062726f·mensions·and·bro  509 ··0x0018ffb0·61646361·73742074·6f207468·65207265·adcast·to·the·re  510 ··0x0018ffc0·73742e20·0a466f72·206d203e·3d206e2c·st.·.For·m·>=·n,  511 ··0x0018ffd0·206d6561·6e696e67·20746861·74207265··meaning·that·re  512 ··0x0018ffe0·73696475·616c7320·61726520·70726f64·siduals·are·prod  513 ··0x0018fff0·75636564·2e200a00·00000000·00000000·uced.·..........  514 ··0x00190000·00000000·0000f0bf·00000000·00000000·................  515 ··0x00190010·00000000·00000000·00000000·00000000·................  516 ··0x00190020·00000000·0000f03f·00000000·00000000·.......?........  517 ··0x00190030·00000000·0000f0bf·00000000·00000000·................  518 ··0x00190040·00000000·00000000·00000000·00000000·................  519 ··0x00190050·00000000·0000f03f·00000000·00000000·.......?........  520 ··0x00190060·000080bf·00000000·00000000·00000000·................  521 ··0x00190070·0000803f·00000000·000080bf·00000000·...?............  522 ··0x00190080·00000000·00000000·0000803f·00000000·...........?....  523 ··0x00190090·00000000·0000f0bf·00000000·00000000·................  524 ··0x001900a0·00000000·0000f03f·000080bf·00000000·.......?........  525 ··0x001900b0·0000803f····························...?    
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