Linear (`qiskit_qec.linear`)¶

Linear module classes and functions¶

`create_lambda_matrix`(n)	Creates the GF(2) Lambda matrix
`augment_mat`(matrix[, pos])	Augments a given matrix with the identify matrix.
`rref`(matrix)	Computes the Row Reduced Echelon Form for a GF(2) matrix.
`rank`(matrix)	Computes the rank of the GF(2) matrix
`rref_complete`(matrix)	Computes the Row Reduced Echelon Form for a GF(2) matrix as well as pivots, transformation matrix and rank.

`all_commute`(matrix)	Determines if each possible pair of different rows of the GF(2) symplectic matrix have zero symplectic product.
`symplectic_product`(mat1, mat2)	Returns the symplectic product of two GF(2) symplectic matrices.
`make_commute_hyper`(a, x, z[, arange, ...])	Makes an element(s) commute with hyperbolic pair(s)
`locate_hyper_partner`(matrix, vector)	Locate a hyperbolic/noncommutative parter
`build_hyper_partner`(matrix, index)	Builds an independent hyperbolic partner for the input vector indexed
`symplectic_gram_schmidt`(a[, x, z])	Applies the sympletic Gram-Schmidt process to the input matrix
`is_symplectic_matrix_form`(matrix[, dtype])	Is the input matrix GF(2) symplectic
`is_symplectic_vector_form`(vector[, dtype])	Is the input vector GF(2) symplectic
`is_symplectic_form`(a[, dtype])	Is the input a GF(2) symplectic matrix or vector
`is_hyper_form`(x, z)	Do the input matrices form a hyperbolic/symplectic basis?
`is_center`(cntr, matrix)	Does the input center matrix represent the center of the supplied matrix?
`is_same_span`(matrix1, matrix2)	Does span(rows of matrix1) = span(rows of matrix2)?
`is_stabilizer_group`(matrix)	Do the rows of the input matrix represent the generators of an abelian Pauli subgroup?