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Y#{HH|$ D$ HfDu. )#{HH|$ yH@u^ff.z:ff.{ ff/w !f(fuf(f !fDY$Y$HGY$Hf.Y##f.f({&f(fH\f/w f/sJHDuX#f(ÐfWh!T$]T$HXfL$5L$HXÐf.f({&f(fH\f/w f/sJHDuXv f(ÐfW T$T$HXfL$`L$HXÐSHHL$$(L$$f(ff.f(f.\^f/f(fT/ f.z f/- "f(f(fTf.v3H,f|fUH*f(fT\f(fV\f.%!vXDH[f.f.f.8[X\%Jf^fTdf(fD^H[f(f. !{HH|$D$HDuf. {HH|$xHu^fl$z({wÐul$l$-f!l$-f!Ht$t$HfDl$|$?ff.@Hl$ l${ w$sVHuH|$H<$ H<$.l$0H H|$ H<$ H<$l$@H Hff.Hl$ l${ w$sVHuH|$H<$H<$l$0H H|$ H<$VH<$l$@H Hff.SHH l$@<$t$8t$8$H l$0l$ t fDzt~ fD|$D$fD$ l$ l$v f.;H[@8t{l$ tD;l$ H[fHl$ l$0{$HH |$<$ l$ H8fDuHfHl$0{ HH<$t$8t$8 H Hul$ HAu DA1ADuDDADÐATASH_ AtD1AAHD[A\ff.@IHHuI1ILHuL@ILÐATISHHnIHtL1IHIHL[A\ff.HHHtDI1ILHuL@ILÐATISHH^ IHtL1IHIHL[A\ff.1)Ɖ1)9 fHH?H1H)HH?H1H)HH?H1H)HH?H1H)1)Ɖ1)9fHH?H1H)HH?H1H) HH?H1H)HH?H1H)! @w @ljÐ1ff.f@w @ljÐ1ff.f@w @ljÐ1ff.f@w@ffw ljf1ff.ffw ljf1ff.ffw ljf1ff.ffw Éff BÉ BÉ BÉGHHH@HBff.HHH@HBff.HHH@HBff.HHH?HH?HGf.HHH@HBff.HHH@HBff.HHH@HBff.HHH?HH?HGf.U)lj@33ljff.@ ff%UU)ljff33f%33fffff.x%UUUU)lj%33333333lj%iff.fHHHUUUUUUUUHHH!H33333333H)HHH!H!HHHHHH!HHH8fDHHfHUUUUUUUUHHH!H33333333H)HHH!H!HHHHHH!HHH8fDHHf1)@ff.f1)ff.1)2 fHH?H1H)nff.HH?H1H)HHinit_gesdd%s failed init init_gqr_commoninit_gelsdinit_geqrfnumpy._core._multiarray_umathnumpy.core._multiarray_umath_ARRAY_API_ARRAY_API is NULL pointer_UFUNC_API_UFUNC_API not found_UFUNC_API is NULL pointer0.1.5__version___ilp64_umath_linalgslogdet(m,m)->(),()(m,m)->()eigh_lo(m,m)->(m),(m,m)eigh_upeigvalsh_lo(m,m)->(m)eigvalsh_upsolve(m,m),(m,n)->(m,n)solve1(m,m),(m)->(m)inv(m, m)->(m, m)cholesky_lo(m,m)->(m,m)cholesky_upsvd_m(m,n)->(m)svd when n>=m. svd_n(m,n)->(n)svd when n<=msvd_m_s(m,n)->(m,m),(m),(m,n)svd when m<=nsvd_n_s(m,n)->(m,n),(n),(n,n)svd when m>=nsvd_m_f(m,n)->(m,m),(m),(n,n)svd_n_f(m,n)->(m,m),(n),(n,n)eigeigvalsqr_r_raw_mqr_r_raw_nqr_reduced(m,n),(k)->(m,k)qr_complete(m,n),(n)->(m,m)lstsq_mlstsq_n_ARRAY_API is not PyCapsule objectmodule compiled against ABI version 0x%x but this version of numpy is 0x%xmodule was compiled against NumPy C-API version 0x%x (NumPy 1.16) but the running NumPy has C-API version 0x%x. Check the section C-API incompatibility at the Troubleshooting ImportError section at https://numpy.org/devdocs/user/troubleshooting-importerror.html#c-api-incompatibility for indications on how to solve this problem.FATAL: module compiled as unknown endianFATAL: module compiled as little endian, but detected different endianness at runtimenumpy._core.multiarray failed to import_multiarray_umath failed to import_UFUNC_API is not PyCapsule objectnumpy._core.umath failed to importslogdet on the last two dimensions and broadcast on the rest. Results in two arrays, one with sign and the other with log of the determinants. "(m,m)->(),()" det of the last two dimensions and broadcast on the rest. "(m,m)->()" eigh on the last two dimension and broadcast to the rest, using lower triangle Results in a vector of eigenvalues and a matrix with theeigenvectors. "(m,m)->(m),(m,m)" eigh on the last two dimension and broadcast to the rest, using upper triangle. Results in a vector of eigenvalues and a matrix with the eigenvectors. "(m,m)->(m),(m,m)" eigh on the last two dimension and broadcast to the rest, using lower triangle. Results in a vector of eigenvalues and a matrix with theeigenvectors. "(m,m)->(m)" eigvalsh on the last two dimension and broadcast to the rest, using upper triangle. Results in a vector of eigenvalues and a matrix with theeigenvectors. "(m,m)->(m)" solve the system a x = b, on the last two dimensions, broadcast to the rest. Results in a matrices with the solutions. "(m,m),(m,n)->(m,n)" solve the system a x = b, for b being a vector, broadcast in the outer dimensions. Results in vectors with the solutions. "(m,m),(m)->(m)" compute the inverse of the last two dimensions and broadcast to the rest. Results in the inverse matrices. "(m,m)->(m,m)" cholesky decomposition of hermitian positive-definite matrices, using lower triangle. Broadcast to all outer dimensions. "(m,m)->(m,m)" cholesky decomposition of hermitian positive-definite matrices, using upper triangle. Broadcast to all outer dimensions. "(m,m)->(m,m)" eig on the last two dimension and broadcast to the rest. Results in a vector with the eigenvalues and a matrix with the eigenvectors. "(m,m)->(m),(m,m)" eigvals on the last two dimension and broadcast to the rest. Results in a vector of eigenvalues. Compute TAU vector for the last two dimensions and broadcast to the rest. For m <= n. Compute TAU vector for the last two dimensions and broadcast to the rest. For m > n. Compute Q matrix for the last two dimensions and broadcast to the rest. Compute Q matrix for the last two dimensions and broadcast to the rest. For m > n. (m,n),(m,nrhs),()->(n,nrhs),(nrhs),(),(m)least squares on the last two dimensions and broadcast to the rest. For m <= n. (m,n),(m,nrhs),()->(n,nrhs),(nrhs),(),(n)least squares on the last two dimensions and broadcast to the rest. 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