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April 28, 20260 citationsOpen Access

The Mass Spectrum in the Cohesion Unified Field Theory

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DGDexter Gilbert

Key Points

  • The aim is to present a unified theory that explains mass as a geometric consequence of recursion under pressure.
  • Integrates qualitative geometric structures with quantitative torsion interval scaling models.
  • Establishes empirical torsion interval scaling factors, λ1 and λ2, as anchors for mass predictions.
  • Predicts lepton masses using the scaling factors and compares results to CODATA values.
  • Predicted lepton masses agree with CODATA values to within 3.3% for muon and 2.2% for tau.
  • Identifies torsion intervals that influence mass through geometric definitions.
  • First particle-level mass derivation in the Cohesion Unified Field Theory is demonstrated.

Abstract

Mass in the Cohesion Unified Field Theory is not a substance, a field excitation, or aparameter inserted into equations. It is a geometric consequence of recursion underpressure. A coherence node is a trapped recursion whose internal recursion rate isslower than the inherited recursion rate of the substrate. The difference is the mass.This paper integrates the qualitative geometric structure of the mass spectrum with aquantitative torsion interval scaling model. The electron is the minimal n = 6 closure;the muon and tau are higher-order closure modes with increased torsion density. Quarksare fractional closure states whose masses arise from partial torsion accumulation.The torsion interval scaling factors λ1 ≈ 206.8 and λ2 ≈ 16.8 are established hereas empirical anchors: the framework predicts that discrete torsion intervals exist anddetermines their ordering, but the first-principles geometric derivation of the exact λvalues is the primary open problem identified in this paper. Using the empirical λvalues as inputs, the predicted lepton masses agree with CODATA values to within3.3% (muon) and 2.2% (tau). This is the first unified particle-level mass derivation inthe Cohesion Unified Field Theory. The exact λ values remain to be derived from thetorsion interval geometry.

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Cite This Study

Dexter Gilbert (2026) studied this question.

synapsesocial.com/papers/69f04e9b727298f751e727bchttps://doi.org/10.5281/zenodo.19802279
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