%
% The format of the GaussJordanElimination method is:
%
-% MagickBooleanType GaussJordanElimination(double **matrix,double **vectors,
-% const size_t rank,const size_t number_vectors)
+% MagickBooleanType GaussJordanElimination(double **matrix,
+% double **vectors,const size_t rank,const size_t number_vectors)
%
% A description of each parameter follows:
%
% And the functions U() and V() have separate coefficents, but are being
% generated from a common x,y->u,v data set.
%
-% Another example is generation of a color gradient from a set of colors
-% at specific coordients, such as a list x,y -> r,g,b,a
-% (Reference to be added - Anthony)
+% Another example is generation of a color gradient from a set of colors at
+% specific coordients, such as a list x,y -> r,g,b,a.
%
% You can also use the 'vectors' to generate an inverse of the given 'matrix'
% though as a 'column first array' rather than a 'row first array'. For
-% details see http://en.wikipedia.org/wiki/Gauss-Jordan_elimination
+% details see http://en.wikipedia.org/wiki/Gauss-Jordan_elimination
%
*/
MagickExport MagickBooleanType GaussJordanElimination(double **matrix,