When the available 'primes' equal the laws of 'primes'

Zero Hedge: “…creditors in the debt pyramid will move down the pyramid out of the most illiquid debtors at the top of the pyramid…Creditors will try to get out of those weak debtors & go down the debt pyramid, to the very bottom."

Zero Hedge makes a great point about being squeezed as debt increases.  Look at this as a section of a Poincare group.  That group has a rule, in which there are at least two elements a and b of G such that a * b ≠ b * a.

The Poincare group derives from some  ring, a circular transformation of one group of rules to another.  The essential problem in finite math is that these rule require 'primes', and toward the center the density of primes prevents the rules from working.  In the standard case, one needs the additive identity, the multiplicative identity, and at least two multiplying 'primes' . At some point the combinatorics of these elements is insufficient to make the rules work. This should be analyzed using graph theory, the inability to conserve causality while making the necessary loops that close the system.