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TÄý‡$ñóˆRd Ěª€€šaKñàŸs$Z_qs“ÚÀúÿ4€RÓÿÿ€Ò€RA”Ðÿÿ €R>”Íÿÿň3K ӚŸñ$ZàŸs Ӛ3ªëÿÿ Õ Õñ ´¤€ÚˆR#ÀÚä
ˆÒBKüÓE8‚À"Ë_üñ,TdÄâ€RCK <*$ ̀gž!$Ú!¼@’€Ò#¼@³<P³`¯žÀ_Ö€R€Ò€R€Ҡ<*#¼@³€Ҁgž<P³`¯žÀ_Öc<Q <*€Ҁgž! Ú!¼@’€Ò#¼@³<P³`¯žÀ_ր6 !!D;ՠ6. "!D;Õ6µ˜R°¢“®r!'B' ("!D;Հ6D !!D;ÕÀ 6°.' 8" D;ÕÀ_Öý{¿©ý‘ý{hÀ_ÖOn entry to %.*s parameter number %d had an illegal valueinit_gesdd%s failed init
init_gqr_commoninit_gelsdinit_geqrfnumpy.core._multiarray_umath_ARRAY_API_ARRAY_API not found_ARRAY_API is not PyCapsule object_ARRAY_API is NULL pointermodule compiled against ABI version 0x%x but this version of numpy is 0x%xmodule compiled against API version 0x%x but this version of numpy is 0x%xFATAL: module compiled as unknown endianFATAL: module compiled as little endian, but detected different endianness at runtimenumpy.core.multiarray failed to importnumpy.core._multiarray_umath failed to import_UFUNC_API_UFUNC_API not found_UFUNC_API is not PyCapsule object_UFUNC_API is NULL pointernumpy.core.umath failed to import0.1.5__version___umath_linalgslogdet(m,m)->(),()slogdet 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(m,m)->()det of the last two dimensions and broadcast on the rest. 
    "(m,m)->()" 
eigh_lo(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),(m,m)" 
eigh_upeigh 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)" 
eigvalsh_lo(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_upeigvalsh 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(m,m),(m,n)->(m,n)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)" 
solve1(m,m),(m)->(m)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)" 
inv(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_lo(m,m)->(m,m)cholesky decomposition of hermitian positive-definite matrices. 
Broadcast to all outer dimensions. 
    "(m,m)->(m,m)" 
svd_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)eigeig 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)" 
eigvalseigvals on the last two dimension and broadcast to the rest. 
Results in a vector of eigenvalues. 
qr_r_raw_mCompute TAU vector for the last two dimensions 
and broadcast to the rest. For m <= n. 
qr_r_raw_nCompute TAU vector for the last two dimensions 
and broadcast to the rest. For m > n. 
qr_reduced(m,n),(k)->(m,k)Compute Q matrix for the last two dimensions 
and broadcast to the rest. 
qr_complete(m,n),(n)->(m,m)Compute Q matrix for the last two dimensions 
and broadcast to the rest. For m > n. 
lstsq_m(m,n),(m,nrhs),()->(n,nrhs),(nrhs),(),(m)least squares on the last two dimensions and broadcast to the rest. 
For m <= n. 
lstsq_n(m,n),(m,nrhs),()->(n,nrhs),(nrhs),(),(n)least squares on the last two dimensions and broadcast to the rest. 
For m >= n, meaning that residuals are produced. 
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