Matrix is:module

Simple matrix operation for low-dimensional primitives.
This module corresponds to chapter 4 (Matrix Manipulation) of the GLU specs.
Matrix math
Functions for converting between Transformations and matricies.
Matrix datatype and operations. Every provided example has been tested. Run cabal test for further tests.
Routines and abstractions for Matrices and basic linear algebra over fields or rings. We stick to simple Int indices. Although advanced indices would be nice e.g. for matrices with sub-matrices, this is not easily implemented since arrays do only support a lower and an upper bound but no additional parameters. ToDo: - Matrix inverse, determinant (see htam:Matrix)
No description available in the introspection data.
A PangoMatrix specifies a transformation between user-space and device coordinates. The transformation is given by
x_device = x_user * matrix->xx + y_user * matrix->xy + matrix->x0;
y_device = x_user * matrix->yx + y_user * matrix->yy + matrix->y0;
Since: 1.6
Algorithms operating on matrices. These functions should give performance comparable with nested loop C implementations. If you care deeply about runtime performance then you may be better off using a binding to LAPACK, such as hvector.
Basic matrix routines
Matrix math
Basic matrix operations. There isn't a widely used matrix package for Haskell yet, so we implement the necessary minimum here.
Read and write matrices as ASCII text files. The file format is like:
MATRIX                  -- header
100 100                 -- width and height
1.23 1.56 1.23 ...      -- data, separated by whitespace
....

A structure capable of holding a 4x4 matrix. The contents of the Matrix structure are private and should never be accessed directly.
attoparsec-based parser and serializer for the NIST MatrixMarket format [1]. The parser logic originally appeared in accelerate-examples and it is reused here (courtesy of T.McDonell and the accelerate developers) with some amendments. References :
  1. https://math.nist.gov/MatrixMarket/
Matrices of order 3 and efficient multiplication algorithms.
compatibility with previous version, to be removed