Description This work presents a constitutional unification framework in which the standard dynamical equations of physics arise as representation-dependent limits of a small number of structurally closed master laws, rather than as independent axioms. At the core of the framework are two interlocking constitutional elements: a prime–phase–quartic generator, governing spectral admissibility, phase closure, and structural stability; a discrete rotational SRCD–JS–SH master equation, governing spacetime structure, elasticity, curvature, and conserved transport. Together, these laws generate a three-layer hierarchy: prime–phase closure → spacetime elastic dynamics → standard continuum equations. Within this hierarchy, the Schrödinger, Klein–Gordon, Maxwell, Navier–Stokes, Dirac, and Einstein equations appear as unique envelope limits of a single discrete wave–rotation constitution. No probabilistic axioms, quantization postulates, or tunable coupling constants are assumed. Fundamental constants such as ℏℏ, ccc, and GGG are shown to function as conversion scales between representations, rather than as primitive inputs. Probability and entropy emerge only as coarse-grained envelopes of unresolved phase-open dynamics. The manuscript emphasizes structural minimality, sign consistency, and derivational transparency. A systematic appendix provides derivation capsules demonstrating how entire classes of physical equations arise from the same underlying architecture. This preprint records the conceptual and mathematical foundation of the SRCD–JS–SH framework and is intended to accompany journal submissions focused on mathematical physics and foundational theory.
Seunghyun Hong (2026) studied this question.