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HLH5H$HH$HH5HH$HLHHPH$@H@@H$HH@H$HH$IH9tHH@H$HI~`HHPH$@HRH@H@HH@H$IH$H$H$H$H$H$AAdgfff)Í)DcHDŽ$DŽ$L$DLLjH IH5H=HHH$@H$H$H$H$HHHHH$@HHH$@HHH$@HHH$@HHH$@HHH$@HHH$@HHH$@HHH$@HHH$@HHH$@HH$dH3%(uH[]A\A]A^A_SHdH%(H$1HZ胿HAH HHH{ H5HH|$ H$dH3%(uHĠ[HH|$ HHH=HH5H=Hkaldi::KaldiFatalErrorHApproxEqual(a, b, relative_tolerance)std::abs(sum - C(i, j)) < 0.0001M(i, j) - N(i, j)*V(i) < 0.0001M(i, j) - N(i, j)*V(j) < 0.0001std::abs(C(i, j) - (A(i, j)*B(i, j))) < 0.0001observed_moment >= lower_bound && observed_moment <= upper_boundstatic_cast(r) < static_cast(this->num_rows_)Condition number of random matrix large %f, trying again (this is normal) std::abs(C(i, j) - (i == j?1.0:0.0)) < 0.1sign2 == 1.0 && sign3 == 1.0 && std::abs(logdet2-logdet) < 0.1 && std::abs(logdet2 - logdet3) < 0.1KALDI_ERR: matrix is not zero std::abs(a-b) < 0.1 && std::abs(b-c) < 0.1sub.Sum() == M.Range(dimMStart, dimMEnd-dimMStart, dimNStart, dimNEnd-dimNStart).Sum()M(i, j) == sub(i-dimMStart, j-dimNStart)static_cast(origin)+ static_cast(length) <= static_cast(t.Dim())sub.Sum() == V.Range(lenStart, lenEnd-lenStart).Sum()(s.Min() >= floor && std::abs(s2.Min()-s.Min())<0.01) || std::abs(s2.Min()-floor)<0.01static_cast(c) <= static_cast(r) && "you cannot access the upper triangle of TpMatrix using " "a non-const matrix object."std::abs(Of(i, j) - Op(i, j)) < 0.0001std::abs(Af(i, j) - Ap(i, j)) < 0.01ip_a>=ip_b*0.999 && ip_a>=ip_c*0.999std::abs(B(2, 2) - 10.0) < 0.01static_cast(i) < static_cast(num_rows_)sign2 == 1.0 && sign3 == 1.0 && std::abs(logdet2-logdet) < 0.01 && std::abs(logdet2 - logdet3) < 0.01std::abs(M(i, j) - (Morig(i, j)+0.5*N(i, j))) < 0.1std::abs(M(i, j) - (Morig(i, j)+0.5*O(j, i))) < 0.1dimM == 0 || X1.Trace() != 0 || (alpha == 0 && beta == 0)hdr.mNSamples == hdr2.mNSampleshdr.mSamplePeriod == hdr2.mSamplePeriodhdr.mSampleSize == hdr2.mSampleSizehdr.mSampleKind == hdr2.mSampleKindApproxEqual(M.FrobeniusNorm(), Mnorm*scalar)ApproxEqual(S.FrobeniusNorm(), Snorm*scalar)ApproxEqual(V.Norm(1.0), Vnorm1 * scalar)ApproxEqual(V.Norm(2.0), Vnorm2 * scalar)ApproxEqual(V.Norm(3.0), Vnorm3 * scalar)Non-unit-ness of R after tridiag is Non-unit-ness of R after QR is (std::abs(t1-t2) < tol) && (std::abs(t2-t3) < tol) && (std::abs(t3-t4) < tol) && (std::abs(t4-t5) < tol) && (std::abs(t5-t6) < tol) && (std::abs(t6-t7) < tol) && (std::abs(t7-t8) < tol) && (std::abs(t8-t9) < tol)approx_equal(x1, x2) || fabs(x1-x2) < 0.1approx_equal(t1, t2) || fabs(t1-12) < 0.1approx_equal(u1, u2) || fabs(u1-u2) < 0.1ApproxEqual(mat, mat2, Real(0.0))ApproxEqual(mat, mat2, Real(1.00001))error < 1.0e-04 * b.Norm(2.0) * max_abserror <= wiggle_room * opts.max_errorM3_sub.FrobeniusNorm() / (num_rows_sub * num_cols_sub) < 1.0e-03Failure in compressed-matrix test.Too many failures in compressed matrix test mat_A.FrobeniusNorm() / (mat_A.NumRows() * mat_A.NumCols()) < 0.001Failure in possibly compressed-matrix test.Too many failures in possibly compressed matrix test std::abs(ans2 - ans3) / std::max(ans2, ans3) < 0.01std::abs(Mtmp3(i, j) - M(i, j)) < 0.0001std::abs(v(i+1)) <= std::abs(v(i))fabs(V2r.Sum() - Vc(k)) < 0.01fabs(V2c.Sum() - Vr(j)) < 0.01std::abs(tmp1 - tmp2) < 0.00001std::abs(V(dimM - 1) - N.LargestAbsElem()) < 0.00001std::abs(B.LogDet(DetSign) - x.LogPosDefDet()) < 0.00001std::abs(M(i, j) - (Sorig(i, j)+0.5*V(i)*V(j))) < 0.001std::abs(Md(i, j) - (Sorig(i, j)+0.5*V(i)*V(j))) < 0.001prod.Sum() == 0.0 && "The BLAS library that you are linking against has an issue that might " "cause problems later on."Non-diagonality of proj with U is Non-diagonality of proj with U2 is ../base/kaldi-math.hmatrix-lib-test.ccI.IsUnit()M.Sum() == f * N.Sum()y == 0.0y == 1.0y >= 0.0 && y <= 1.0M(r, c) == v(r)N(r, c) == w(c)m == V.Max()m == V.Max(&i)m == V(i)m == V.Min()m == V.Min(&i)../matrix/sp-matrix.hstd::abs(f-sum) < 0.001std::abs(f2-sum) < 0.001std::abs(f3-sum) < 0.001M(m, n) - v1(m)*v2(n) < 0.01M(m, n) - M2(m, n) < 0.010../matrix/kaldi-vector.hV(i) == sub(i-lenStart)a.ApproxEqual(b, tol)A.ApproxEqual(B, tol)../matrix/kaldi-matrix.hMinus.Min() >= 0Plus.Min() >= 0Om.IsUnit( 0.01*dimM )I.IsUnit(0.1)../matrix/tp-matrix.hOm.IsUnit(0.001)ApproxEqual(A, B, tol)num_rows_ > 0../matrix/packed-matrix.halpha = , ip_a = ip_b = ip_c = B.LimitCond(1000) == (dimM-1)std::abs(B(3, 0)) < 0.001M(j, k) == N(j, k)M(j, k) == N(j-1, k)V(j) == N(j)V(j) == N(j-1)AB.IsUnit()imag_eigs.Sum() == 0.0m = %d, n = %d std::abs(a-b) < 0.1sign4 == 1sign5 == 1sign4 == -1sign5 == -1floored == floored2ceiled == ceiled2std::abs(sum - x(i)) < 0.0001M(i, j) == V(i*dimN + j)dimM = , dimN = N sum is M sum is M(0, 0) is M sum2 is tmpfS.IsZero()v.Sum() == 0.0M.IsZero()v(i) == 0V.ApproxEqual(V)M.ApproxEqual(M)S.ApproxEqual(S)!S.ApproxEqual(S2)S.ApproxEqual(S2, 0.15)!M.ApproxEqual(M2)M.ApproxEqual(M2, 0.15)!V.ApproxEqual(V2)V.ApproxEqual(V2, 0.15)M.IsUnit()!M.IsZero()M.IsDiagonal()!N.IsDiagonal()N.IsSymmetric()!N.IsUnit()!N.IsZero()!S.IsDiagonal()!S.IsUnit()S.IsDiagonal()S.IsUnit()tmp[4] == 0.0S trace , T trace R.IsUnit(0.001)T2.IsDiagonal()Non-unit-ness of R is R.IsUnit(0.01)ApproxEqual(v, vorig)Whole matrix size: ,Sub-matrix size: with offsets Matrices differ vs. SpMatrix IO: Malformed input stream.Malformed input streamerror = , b norm is , A max-abs-eig is iters <= opts.max_itersLast step length is Gradient magnitude is L-BFGS finished after function evaluations.A is: cmat.NumRows() == num_rowscmat.NumCols() == num_colscmat is: cmat2 is: , M2 range is to , M3 range is M = M2 = Compressed matrix, tot = , diff = > empty_pmat.NumRows() == 0empty_pmat.NumCols() == 0pmat.NumRows() == num_rowspmat.NumCols() == num_colsA.IsTridiagonal()!A.IsTridiagonal()[unknown]ans2 >= 0ans3 >= 0a3 >= b3a4 = , b4 = a4 >= b4M s U Vt v V.IsZero(p)!V.IsZero(p*0.9)fabs(1.0 - M.Sum()) < 0.01Non-unit-ness of S is S.IsUnit(1.0e-04)Approximate eigs are abs(real eigs) are real sum is , approx_sum = Real eigs are: Found eigs are: Eigs of difference are S.ApproxEqual(S2, 1.0e-03f)DP 3 4.68633.7062 4.60323.4160 3.7256 5.2474x.IsPosDef() == true Point A Point B Point C Point D Point E Point F Point G Point H Point I Point Ja = , b = fabs(a - b) <= 0.1M.Sum() != 0.0Non-unit-ness of U is I.IsUnit(0.001)A.Sum() , U.Sum() tmp.IsUnit(0.01)non_orth < 0.001Non-orthogonality of U is Non-orthogonality of U2 is ScatterProjU.IsDiagonal(0.01)ScatterProjU2.IsDiagonal()Trace proj with U is with U2 is Point Kb is , b2 is Tests succeeded.HHH@HHSHHH@HH[OY @gA::u V^0p+m"mj'=* p!PgKk$Kk$OY @gA:9t V^0p+m"mk'=* p!QgKk$Kk$&'Bs7K$7FN'z6n AIYF6-<G AIYF6-=G;W~    I ;W~    I <<<<2:2:mU;C;C?@`0''`>`'>`'?@`0''^3Hqcn3Hqbn,\(j,\(j.lkZB-PUk^B30L6b30L6b8KP)    \@P :r)    \@ .a?.a?.a?.a?1?I'z0C:1?I'z0C:&Bs.7&Bs.78#u o  8#u w  32x32x4Oy   u4Oy  u MUbE MUaEKO oq  w  F   l  KO op  x  F  l  &'Bs.K$4h:4h:!ISq!`ht'#6hI9'#6hI92-v2-v7>`j}D\7>`j}D\CHV;HCHV;H/^ /^ CD"ls8dH+Or|!rz+Or|!rz+Or|!rz+Or|!rz?:X'G?:X'GCD"ls8fHL0,g(BuL0,g(Bu:;hB:;hB@Pt D@Pt D3@J=>=3@J=>=P.1 d]  N$k^ P.1 d]  N$k^ @P t   D @P t   D 4)UJ4)UJgO Y' L  C  8   F C   gO Y' L  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H) B IL9|uHHH?HHH9tRHHHH?HHHH9~X f.vD HAHH?HHH9}, Hf.vHHTL HBHHHHeAWAVAUATUSHHH)HIIIHt LHH~AHIHCHH?HHHjALHLHHtHHL)HL)H~:A,A $A ,HHHjLHHHmH[]A\A]A^A_A $A$LHdA$A $AD$Vf.wf.w'A $A$A$A $AD$A$A$FHHA $f.wHBBf.vHf.wH9vEHHjLHL)HH HMmIHHH?HHIAL$f.Vf.f.A$A$FUnitTestTriVecSolveroperator()UnitTestPca2UnitTestPcaUnitTestAddMatMatNansUnitTestAddMatMatElementsUnitTestAddMatDiagVecUnitTestAddDiagVecMatUnitTestTridiagUnitTestRandCategoricalUnitTestTopEigsUnitTestSetRandnUnitTestApplyExpSpecialMaxMinUnitTestSymAddMat2UnitTestSolveUnitTestNormUnitTestSimpleForMatUnitTestVectorMinUnitTestVectorMaxUnitTestSetRandUniformUnitTestSimpleForVecUnitTestRangeUnitTestRemoveRowUnitTestSpliceRowsUnitTestCopyRowsAndColsUnitTestFloorCeilingUnitTestLimitCondUnitTestLimitCondInvertUnitTestTransposeScatterUnitTestTraceProductUnitTestAddOuterProductPlusMinusUnitTestSgerUnitTestDeterminantSignUnitTestDeterminantUnitTestHeavisideUnitTestPowerAbsUnitTestDotprodUnitTestMulElementsUnitTestInverseUnitTestVecmulUnitTestMmulUnitTestSimpleUnitTestAxpyCholeskyUnitTestTrUnitTestTraceUnitTestScaleUnitTestHtkIoUnitTestIoCrossUnitTestIooperator()UnitTestTpInvertUnitTestSpInvertUnitTestSvdNodestroyUnitTestSvdUnitTestDctUnitTestSplitRadixComplexFft2UnitTestComplexFft2AssertEqualUnitTestEigSpUnitTestComplexPowerUnitTestEigSymmetricUnitTestNonsymmetricPowerRowDataUnitTestResizeUnitTestExtractCompressedMatrixUnitTestCompressedMatrix2SubVectorRowDataRowUnitTestCompressedMatrixUnitTestLbfgsUnitTestFloorUnitUnitTestFloorCholAssertEqualUnitTestTridiagonalizeAndQrAssertEqualUnitTestTridiagonalizeRandPosdefSpMatrixUnitTestLinearCgdMatrixUnitTestUnitTestTriVecSolveroperator()UnitTestPca2UnitTestPcaUnitTestAddMatMatNansUnitTestAddMatMatElementsUnitTestAddMatDiagVecUnitTestAddDiagVecMatUnitTestTridiagUnitTestRandCategoricalUnitTestTopEigsUnitTestSetRandnUnitTestApplyExpSpecialMaxMinUnitTestSymAddMat2UnitTestSolveUnitTestNormoperator()UnitTestSimpleForMatUnitTestVectorMinUnitTestVectorMaxUnitTestSetRandUniformUnitTestSimpleForVecUnitTestRangeUnitTestRemoveRowUnitTestSpliceRowsUnitTestCopyRowsAndColsUnitTestFloorCeilingUnitTestLimitCondUnitTestLimitCondInvertUnitTestTransposeScatterUnitTestTraceProductUnitTestAddOuterProductPlusMinusUnitTestSgerUnitTestDeterminantSignUnitTestDeterminantUnitTestHeavisideUnitTestPowerAbsUnitTestDotprodUnitTestMulElementsUnitTestInverseUnitTestVecmulUnitTestMmulUnitTestSimpleUnitTestAxpyCholeskyUnitTestTrUnitTestTraceUnitTestScaleUnitTestHtkIoUnitTestIoCrossUnitTestIooperator()UnitTestTpInvertUnitTestSpInvertUnitTestSvdNodestroyUnitTestSvdUnitTestDctUnitTestSplitRadixComplexFft2UnitTestComplexFft2UnitTestEigSpUnitTestComplexPowerUnitTestEigSymmetricUnitTestNonsymmetricPowerRowDataUnitTestResizeUnitTestExtractCompressedMatrixUnitTestCompressedMatrix2SubVectorUnitTestCompressedMatrixUnitTestLbfgsUnitTestFloorUnitUnitTestFloorCholUnitTestTridiagonalizeAndQrAssertEqualAssertEqualoperator()UnitTestTridiagonalizeAssertEqualRowDataRowUnitTestGeneralMatrixRandPosdefSpMatrixUnitTestLinearCgdMatrixUnitTestmainAssertEqualN5kaldi15KaldiFatalErrorE?'7= AB8o: #<P=A?@>@@@@FzD>fff?L?~>333?>̌?}&_cXAHT?>@A>@p @> #>5??>$?wg>33>-C6?$@?h㈵>UUUUUU??MbP?{Gz? 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;; X{ Br{* M| Cr{!r{)Ɉj; vl {***   9 /x?/3/>UvT Q8 € U{͝(@۝%,3,j U{T|Q0bcb Qxlc/Uv],=]4] /x?/3/>UvT Q9bcb Qxlc/Uv   /x?/3/>UvT Q8bcb Qxlc/Uv   /x?/3/>UvT Q8bqcb Qxlc/Uv,QNQEQ 1=xP=D=>UvT{Q1y%3U}QMa Nm\HN:AH 111(1 n22 nnn  %@K@7l L/AZ/U}/#N// /N/U}Q aU| Ç U{܇U{:U{T{Q{:*U{T{Q{:QU{T{Q{U}T0Q R X 8U T Q R YkTykpkgk  7U{T|Q0a* baaaa" <É0qU|T|Q|R0X0Ykzykpkgk  7U{T|Q0tX+ XX + :U{Q1TU{T{0+ i@+ !k )/kU{0+ ŋ@+ !k )/kU{/ =U|0+ \@+ !k )/kU{/ =U{a' baaaa" <0qUsT|R0X00+ @+ !k )/kU{0+ ߍ@+ !k )/kU{/ =U|0+ v@+ !k )/kU{/+=U{AU{a*?TsQob*8U0nU|AXU{a*?T|Qob*ZQqU|AU{a*?T|Qob*?EяU{a*o:mU{T{a{*Q08U08.U0nUs\Us+K6 * ޘiA ; B ;C ;D ;E gF g AG ~ BH ~ CH ~ A2L  A3L M M a"H  baaaa" <ݑ0qU~TsQvR0X0=`Q d`Z`P` kUwTa* #<8U T Q R =`R Id`Z`P`  UwTa* #<8U T Q R / L =U/ L =U/ H =U~/ H 5=U~/G o=Uw/ L =U/ L =U/ H =U~/ H [=U~/G =Uwa G / baaaa"<0qUwT|QvR0X0a(H ʖ baaaa" <0qU~T|QsR0X08U08U08U0n'Uwn@U~nYU~tUTw6U~6U~UTw Uwa*?T~Q~R~Xb*~>RUa*?T~Q~R~Xb*~>UUa*?T~Q~R~Xb*~>8U08ɘU08U0Us+a6 l *8*  J tmpk |N=o yncXcUeTzQ1a*R|X|Y1b*8U T Q rR  6 Fit; 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