The αΩ Theory: Zero-Parameter Theory of Everything from G2 Geometry

We present a comprehensive, zero-parameter Theory of Everything that derives the fun-damental laws of physics from the intrinsic geometry of the G2 -structured Sedenion manifold.By identifying the physical universe with the 16-dimensional sedenion algebra, we demonstratethat the properties of particles, forces, and spacetime are not arbitrary constants but inevitablegeometric consequences of this specific mathematical structure. The framework relies on exactlytwo mathematical input integers: the triality order of the octonions (τ = 3) and the dimensionof the exceptional Lie algebra G2 (dim(G2 ) = 14).

Publication Details

Journal
Zenodo (CERN European Organization for Nuclear Research)
Published
2025-12-09
DOI
https://doi.org/10.5281/zenodo.17873104
Primary Topic
Algebraic and Geometric Analysis
Type
article
Field-Weighted Citation Impact
0.00
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article

The αΩ Theory: Zero-Parameter Theory of Everything from G2 Geometry

Zenodo (CERN European Organization for Nuclear Research)
Algebraic and Geometric Analysis
article

The αΩ Theory: Zero-Parameter Theory of Everything from G2 Geometry

article en

Abstract

We present a comprehensive, zero-parameter Theory of Everything that derives the fun-damental laws of physics from the intrinsic geometry of the G2 -structured Sedenion manifold.By identifying the physical universe with the 16-dimensional sedenion algebra, we demonstratethat the properties of particles, forces, and spacetime are not arbitrary constants but inevitablegeometric consequences of this specific mathematical structure. The framework relies on exactlytwo mathematical input integers: the triality order of the octonions (τ = 3) and the dimensionof the exceptional Lie algebra G2 (dim(G2 ) = 14).

Zenodo (CERN European Organization for Nuclear Research)
Openalex Percentile: Top 28%
Algebraic and Geometric Analysis
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The αΩ Theory: Zero-Parameter Theory of Everything from G2 Geometry · Zenodo (CERN European Organization for Nuclear Research) (2025) | TGRS Research Map | TGRS