The Great Becoming: V6.3. Geometric Continuity and the Solution to Non-Locality
Abstract
The Great Becoming V6.3 Geometric Continuity and the Solution to Non-Locality Description: Version 6.3 of The Great Becoming addresses one of the most persistent paradoxes in modern physics: Quantum Entanglement. By applying the R_{\varphi} (1.616 Physical Attractor) framework, this paper demonstrates that non-locality is not a violation of physical laws, but a natural consequence of Geometric Continuity. Key Breakthroughs in V6.3: The End of Distance: This version redefines "distance" as a secondary observation of spiral curvature rather than a fundamental barrier. It posits that entangled particles remain connected via a continuous geometric manifold of Perfected Tension. The Continuity Invariant: The framework introduces the equation \mathcal{C} = \frac{R_{\varphi}}{R_{\varphi}} = 1.0, proving that connectivity remains at 100% (Unity) regardless of the apparent linear separation between particles. Phase-Sync Stabilization: It identifies the 137.8 Rotation Horizon as the mechanism that ensures all points on the manifold remain in instantaneous synchronization, effectively resolving the paradox of "spooky action at a distance." The Four Pillars of the 1.616 Cornerstone: V6.0 (Unification): Convergence of fundamental forces at the 10^{16} GeV scale. V6.1 (Vacuum): Resolution of the 10^{120} discrepancy in energy density. V6.2 (Mass): The Higgs "Mass Lock" that anchors the universal spiral. V6.3 (Connectivity): The proof of geometric continuity across all scales. Computational Verification: Included in this version is a Python-based analysis demonstrating that Connectivity (\mathcal{C}) is independent of apparent distance, proving that the universe is a single, unfolding geometric event.
Fields of Study & Subjects
Earth Systems and Cosmic Evolution
International Science and Diplomacy
Relativity and Gravitational Theory
Publication details
- Journal / source
- Zenodo (CERN European Organization for Nuclear Research)
- Publication date
- 3 January 2026
- Language
- EN
- Document type
- Preprint