Entropy Collapses in Motion - Escaping the Second Law

This paper introduces a motion-based physics framework that redefines entropy as a jurisdictional condition rather than a universal law. By modeling persistence and collapse through directional motion (Δm), recursive deviation (ΣΔm), and compression thresholds (Ct), the system demonstrates that entropy loses authority in structures governed by sustained motion. The framework formally defines the condition under which entropy collapses (Eᴹ = 0), and introduces survival and failure thresholds via Theorem 1 (Persistence Condition) and Theorem 2 (Collapse Trigger). It does not rely on metaphor, simulation, or empirical speculation. Instead, it builds a falsifiable, logic-driven structure based on motion recursion and structural compression. This work forms the core of the Latnex model, a motion-first doctrine for physical, symbolic, and engineered systems. Time is treated as emergent, not primary. Entropy does not govern where motion persists. Author: Michael Aaron Cody Type: Theoretical Physics / Mathematical Framework © 2025 Michael Aaron Cody. Released under the Creative Commons Attribution 4.0 International License (CC BY 4.0). This work may be shared, reused, or built upon with proper attribution. Commercial use is prohibited without authorization