Bell's Inequality and its Implications in the Dynamic Metric Topology (DMT) Framework: Non-Local Conservation of the CHSH Parameter against Scalar Field Friction
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2026
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| _version_ | 1866901984960839680 |
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| author | Tanan, Yassin |
| author_facet | Tanan, Yassin |
| contents | <p>The current paradigm of quantum computing is severely limited by stochastic decoherence, conventionally modeled as an irreversible and probabilistic collapse of the wavefunction. </p> <p>This paper introduces the Dynamic Metric Topology (DMT) framework, postulating that decoherence is not inherently stochastic, but rather the result of a deterministic,topological friction between the spinorial phase of entangled particles and the pseudo-Riemannian manifold of the background scalar field, quantified by an impedance threshold of H˜ = 114.12 GeV. We demonstrate that the DMT framework does not rely on local hidden variables,strictly adhering to Bell’s Theorem by operating on the global topological manifold connecting entangled states. Furthermore, we show that applying an active topological phase compensation prevents the degradation of the CHSH inequality parameter, theoretically locking the system at the Tsirelson bound (|S| = 2√ 2) and preserving macroscopic entanglement.</p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_19513798 |
| institution | Zenodo |
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| publishDate | 2026 |
| publisher | Zenodo |
| record_format | zenodo |
| spellingShingle | Bell's Inequality and its Implications in the Dynamic Metric Topology (DMT) Framework: Non-Local Conservation of the CHSH Parameter against Scalar Field Friction Tanan, Yassin <p>The current paradigm of quantum computing is severely limited by stochastic decoherence, conventionally modeled as an irreversible and probabilistic collapse of the wavefunction. </p> <p>This paper introduces the Dynamic Metric Topology (DMT) framework, postulating that decoherence is not inherently stochastic, but rather the result of a deterministic,topological friction between the spinorial phase of entangled particles and the pseudo-Riemannian manifold of the background scalar field, quantified by an impedance threshold of H˜ = 114.12 GeV. We demonstrate that the DMT framework does not rely on local hidden variables,strictly adhering to Bell’s Theorem by operating on the global topological manifold connecting entangled states. Furthermore, we show that applying an active topological phase compensation prevents the degradation of the CHSH inequality parameter, theoretically locking the system at the Tsirelson bound (|S| = 2√ 2) and preserving macroscopic entanglement.</p> |
| title | Bell's Inequality and its Implications in the Dynamic Metric Topology (DMT) Framework: Non-Local Conservation of the CHSH Parameter against Scalar Field Friction |
| url | https://doi.org/10.5281/zenodo.19513798 |