  The well known inequalities of John S. Bell may be regarded, from a purely
mathematical viewpoint, as a direct consequence of Vorob'ev-type
topological-combinatorial cyclicities formed with functions on a common
probability space. However, the interpretation of these cyclicities becomes
more subtle when considerations related to gauge symmetries and
geometric-combinatorial phases are taken into account. These physics related
considerations permit violations of all Bell-type inequalities within the realm
of Einstein's causal physical-mathematics.
