  In this text we show, that the notion of a "good pair" that was introduced in
the paper "Digital Manifolds and the Theorem of Jordan-Brouwer" has actually
known models. We will show, how to choose cubical adjacencies, the
generalizations of the well known 4- and 8-neighborhood to arbitrary
dimensions, in order to find good pairs. Furthermore, we give another proof for
the well known fact that the Khalimsky-topology implies good pairs. The outcome
is consistent with the known theory as presented by T.Y. Kong, A. Rosenfeld,
G.T. Herman and M. Khachan et.al and gives new insights in higher dimensions.
