  In this note we present that the patch counting entropy can be obtained as a
limit and investigate which sequences of compact sets are suitable to define
this quantity. We furthermore present a geometric definition of patch counting
entropy for Delone sets of infinite local complexity and that the patch
counting entropy of a Delone set equals the topological entropy of the
corresponding Delone dynamical system. We present our results in the context of
(non-compact) locally compact Abelian groups that contain Meyer sets.
