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=du6_gd3@b룹,HHX L@PHHVWAVH@ILu9x^3Bw@H(+HuXh؉\$0LƋI؉D$0LƋI ؉D$0u6u2L3IHH*HtL3Itu %0 %r %t %v %x % % % % % % % % 3ffff%r @UH HM@H ]d@UH HM RH ]@UH HH ]@UH0HHHL$(T$ L hLEpUhHM`H0]@UHH3Ɂ8]$̪jVBکƩʧ@Hn<RX^fv¨ܨ2&֣^r:£J`&r(6N^LrҤ":8ئ"*>ZpΥrXJccfff@f                              slogdet(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, using lower triangle. Broadcast to all outer dimensions. "(m,m)->(m,m)" cholesky_upcholesky decomposition of hermitian positive-definite matrices, using upper triangle. Broadcast to all outer dimensions. "(m,m)->(m,m)" svd(m,n)->(p)Singular values of array with shape (m, n). Return value is 1-d array with shape (min(m, n),).svd_s(m,n)->(m,p),(p),(p,n)svd (full_matrices=False)svd_f(m,n)->(m,m),(p),(n,n)svd (full_matrices=True)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_rawCompute TAU vector for the last two dimensions and broadcast to the rest. 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,n),(m,nrhs),()->(n,nrhs),(nrhs),(),(p)least squares on the last two dimensions and broadcast to the rest._umath_linalg0.1.5numpy._core._multiarray_umathnumpy.core._multiarray_umath_ARRAY_API_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 was compiled against NumPy C-API version 0x%x (NumPy 2.1) 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_UFUNC_API not found_UFUNC_API is not PyCapsule object_UFUNC_API is NULL pointernumpy._core.umath failed to import??init_geqrf%s failed init init_gqr_commoncore output dimension p must be min(m, n), where m and n are the core dimensions of the inputs. 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