A Structural Time Invariant and Censorship Theorem in Developmental Geometry
Robert A. Moser · Zenodo (CERN European Organization for Nuclear Research) · 2026
Version 1.3 presents the fully refined structural formulation of the DG time invariant and censorship theorem. This release consolidates the forced derivations into a clean, self‑contained chain: the balance axiom yields the metric, the metric yields the quadratic cone, and the cone yields the unique proper time invariant and its universal δ−1/2 divergence. The structural censorship theorem is now proved directly from the finite‑propagation bound, and the correspondence with special relativity is framed as a geometric inevitability rather than an analogy. v1.3 introduces a fully reorganized exposition, a clarified dependency map, a strengthened uniqueness proof, and a sharper treatment of cone‑boundary behavior. The result is a compact, theorem‑driven paper that isolates the core mathematical structure of DG without interpretive claims.