Light Frame Cadence Theory: Mathematical Extension of Invariant Cadence and Finite Representability

Light Frame Cadence Theory: Mathematical Extension of Invariant Cadence and Finite Representability This document records the canonical mathematical realization of the Light Frame Cadence Theory spine. It formalizes the constraint-level relations implied by invariant cadence and finite representability, including redistribution, closure admissibility, routing conditions, representational limits, and non-accumulation. All expressions collected here are structural, not dynamical. They are not equations of motion and do not prescribe evolution, transport, or force-mediated interaction. No force laws, field equations, probabilistic rules, or global time assumptions are introduced. The mathematical forms serve only to encode admissible structure once the foundational constraints are fixed. This document does not revise, reinterpret, or extend the frozen LFCT Spine. It exists solely as a reference anchor for mathematical consistency checks, independent analysis, and cross-verification of results derived elsewhere in the Light Frame Infrastructure Series or related applications. Version note: Previous version contained an incorrect file. This version replaces it with the correct manuscript.