This package exports one function named transpose. In linear algebra, the transpose of a matrix A is another matrix A' created by any one of the following equivalent actions:

Every symmetric, positive definite matrix A can be decomposed into a product of a unique lower triangular matrix L and its transpose, so that A = L*L', where L' denotes the transpose of L. L is called …

See also "allaxisvals", which generates all axis values simultaneously in a form useful for "range", "interpND", "indexND", etc. Note the 'from specification' style (see zeroes) is not available here, for …

transpose ignores the bad-value flag of the input ndarrays. It will set the bad-value flag of all output ndarrays if the flag is set for any of the input ndarrays.

Since Blas and Lapack use a column major ordering scheme some routines here need to transpose matrices before calling fortran routines and transpose back (see the documentation of each routine).

From a given input matrix $a it computes a symmetric output matrix $c (symmetric in the matrix sense that A^T = A where ^T means matrix transpose, or in PDL parlance $c == $c->transpose). It does …

Instead of computing each and comparing them, this method multiplies the matrix by it's transpose, and returns true if this turns out to be the identity matrix, false otherwise.

my $a = pdl q[3 4 2 3 2 3 1]; my $b = $a->uniq; my $c = +($a->dummy(0) == $b)->transpose; print $c, $c->whichover;

This method calculates the transpose of a boolean matrix " $matrix1 " (stored as a bit vector) and stores the result in matrix " $matrix2 ". The transpose of a boolean matrix, representing the edges of a …

Returns reference to an array of references that comprise the invariance under Transpose (N)Inversion operations on the given pitch set. Probably easier to use the invariants mode of atonal-util of …