In math, an affine transformation is a transformation that preserves lines and parallelism.
For instance, here is an affine transformation:
\begin{equation} U’(S) = mU(s) + b \end{equation}
where \(m > 0\), and \(b\) is unconstrained.
In math, an affine transformation is a transformation that preserves lines and parallelism.
For instance, here is an affine transformation:
\begin{equation} U’(S) = mU(s) + b \end{equation}
where \(m > 0\), and \(b\) is unconstrained.