%MOD    Modulus after division.
%   MOD(x,y) returns x - floor(x./y).*y if y ~= 0, carefully computed to
%   avoid rounding error. If y is not an integer and the quotient x./y is
%   within roundoff error of an integer, then floor(x./y) is that integer.
%   The inputs x and y must be real and have compatible sizes. In the
%   simplest cases, they can be the same size or one can be a scalar. Two
%   inputs have compatible sizes if, for every dimension, the dimension
%   sizes of the inputs are either the same or one of them is 1.
%
%   The statement "x and y are congruent mod m" means mod(x,m) == mod(y,m).
%
%   By convention:
%      MOD(x,0) is x.
%      MOD(x,x) is 0.
%      MOD(x,y), for x~=y and y~=0, has the same sign as y.
%
%   Note: REM(x,y), for x~=y and y~=0, has the same sign as x.
%   MOD(x,y) and REM(x,y) are equal if x and y have the same sign, but
%   differ by y if x and y have different signs.
%
%   See also REM.

%   Copyright 1984-2022 The MathWorks, Inc.
%   Built-in function.
