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Twoness: Additive Twoness & Multiplicative Twoness:
"We find all the hierarchy of all the crystallizations to be rationally developed in respect to the prime system. This hierarchy, always can be topologically analyzed in the terms of two polar vertexes which we call the additive twoness and a concave-convex multiplicative twoness, after the removal of both of which twonesses we find a constant relative abundance of one vertex plus two faces and three edges times one of the first four prime numbers, times frequency of modular subdivision to the second power. . . "
