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Main Author: Devlin, Patrick
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Published: Zenodo 2025
Online Access:https://doi.org/10.5281/zenodo.16926293
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author Devlin, Patrick
author_facet Devlin, Patrick
contents <p>Modular Entropic Gravity (MEG), a covariant theory of spacetime geometry sourced by entropic gradients, was originally developed to explain galactic rotation curves and gravitational lensing without dark matter. Unexpectedly, its formalism yields a derivation of the Standard Model mass spectrum from first principles. This paper isolates and analyzes the integer and<br> rational factors that appear in the mass-scaling laws — notably 13, 15, 28, 13/6, and √2. We demonstrate that these values are not arbitrary numerology but can be expressed in terms of group-theoretic invariants of the Standard Model gauge structure. The result suggests a deep and previously unnoticed link between cosmic-scale entanglement, modular Hamiltonians, and<br> the structure of particle physics.</p>
format Recurso digital
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institution Zenodo
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publishDate 2025
publisher Zenodo
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spellingShingle The Integer Structure in the Standard Model Mass Spectrum from Modular Entropic Gravity
Devlin, Patrick
<p>Modular Entropic Gravity (MEG), a covariant theory of spacetime geometry sourced by entropic gradients, was originally developed to explain galactic rotation curves and gravitational lensing without dark matter. Unexpectedly, its formalism yields a derivation of the Standard Model mass spectrum from first principles. This paper isolates and analyzes the integer and<br> rational factors that appear in the mass-scaling laws — notably 13, 15, 28, 13/6, and √2. We demonstrate that these values are not arbitrary numerology but can be expressed in terms of group-theoretic invariants of the Standard Model gauge structure. The result suggests a deep and previously unnoticed link between cosmic-scale entanglement, modular Hamiltonians, and<br> the structure of particle physics.</p>
title The Integer Structure in the Standard Model Mass Spectrum from Modular Entropic Gravity
url https://doi.org/10.5281/zenodo.16926293