The operator A %(-)% B and function erosionAny(A,B)
  are synonymous: they both compute the
  morphological erosion of the window A by the window B.
The morphological erosion
  \(A \ominus B\)
  of region \(A\) by region \(B\)
  is the spatial region consisting of all vectors \(z\)
  such that, when \(B\) is shifted by the vector \(z\), the result
  is a subset of \(A\).
Equivalently
  $$
    A \ominus B = ((A^c \oplus (-B))^c
  $$
  where \(\oplus\) is the Minkowski sum,
  \(A^c\) denotes the set complement, and \((-B)\) is
  the reflection of \(B\) through the origin, consisting of all
  vectors \(-b\) where \(b\) is a point in \(B\).
If B is a disc of radius r, then
  erosionAny(A, B) is equivalent to erosion(A, r).
  See erosion.
  
The algorithm currently computes the result as a polygonal
  window using the polyclip library. 
  It will be quite slow if applied to binary mask windows.