Congruency to Infinity of M-Posit Numbers

We have been exploring the relationship between a symbol and its component codification, and we also explored some other concepts of numerals, for instance Chaotic Coordinate Numerals. We have also discussed what the energy (topologically speaking) of a number is. Essentially investigating using symbolic patterns what a number is, what can be inferred about order from symbol patterns and now we turn to a new number form based on its shape - the M-posit Number. Essentially, M-posit numbers will be a construction of the congruency method for performing integrals on fractal morphic, topological counting that aligns congruently with the infinity of a oneness that comes from some infinitycalculi geometry notation, the deprogramming zero congruency of Nu sub E and simultaneously aligns with a quantum complex over an iterative differentiation of deprogramming zero matrices. Thus, the shape of an M-posit number is its resulting expression as an iterative pattern as it manipulates quantum complexes in an autonomous way.