Quantum Entanglement Solved by Topological Micro-Physics: Instantaneous State Synchronization via Angular Torsion Waves (OTA)
Pascal Moulin MOULIN
Abstract
Quantum entanglement poses a fundamental challenge to causal locality by exhibiting instantaneous correlation between separated particles. This paper proposes that the paradox is resolved by the ontology of the **\textbf{Angular Unification Theory} ($\mathbf{\TAU}$)**. We redefine entanglement as a **\textbf{fundamental, non-local angular relationship}** maintained by an **\textbf{Angular Cohesion} Potential ($\mathbf{\LambdaCoh}$)** (Eq. II) within the network of **Dynamic Relational Quanta ($\mathbf{QRDs}$)**. The instantaneous state update following a measurement is ensured by **\textbf{Angular Torsion Waves} ($\mathbf{OTA}$)**. The $\mathbf{PR-TAU}$ 5.2 quantifies their propagation speed: $\mathbf{v}_{\mathbf{OTA}} \approx \mathbf{1.09 \times 10^{24} \ \text{m}\cdot\text{s}^{-1}}$. This velocity $\mathbf{v}_{\mathbf{OTA}} \gg c$ arises because $\mathbf{OTA}$ represent changes in the fundamental angular relationships that define spacetime itself, not kinetic energy transfer through it. $\mathbf{\TAU}$ thus provides a causal and topological explanation for entanglement, while preserving the validity of the locality principle for macroscopic energy transfers.