This seminal paper derives a finite admissibility framework directly from the geometry of a substrate-native relational lattice, locked to the primary values PC = 137, B = 6, H = 17, and MAD = 0.005065. By establishing the primary constraint set prior to external physical or chemical data, the framework recovers native mechanics through the surviving constraint relation between finite propagation, six-link bipartite adjacency, coordinate supply scaling (N = 2n²), and Relational Delta conservation. This document establishes the irreducible geometric constraints required for a topology to become active, remain distinguishable from the latent substrate floor, and scale from discrete atomic anchors into macro hierarchies without importing legacy physical primitives.
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Christopher Lucas (Tue,) studied this question.
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