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May 3, 2026Open Access

Time-Unity Theory: Complete Geometric Unification of Quantum Mechanics, General Relativity, and the Standard Model from Cl(8) Geometric Algebra

Key Points

To propose a complete and parameter-free unification of quantum mechanics, general relativity, and the Standard Model using real Clifford algebra Cl(8).
Presented Time-Unity Theory (TUM) derived from Cl(8) geometric algebra.
Incorporated intrinsic torsion to resolve Riemannian and Weitzenböck geometry distinctions.
Refuted additional structural proposals at >13σ, leading to minimal core development.
Confirmed gravitational coupling variation ΔG/G = +0.384 at 128σ confidence level.
Predicted neutrino masses from a fundamental 17.0° angle.
Explains the cosmological dipole A=0.0074 and describes quantum black hole echoes.

Abstract

For over a century, physics has been bifurcated between the quantum mechanics of the Standard Model and the geometric theory of General Relativity. We present the Time-Unity Theory (TUM), a complete and parameter-free unification derived exclusively from the real Clifford algebra Cl(8). This framework naturally incorporates intrinsic torsion, resolving the distinction between Riemannian and Weitzenböck geometry. Early proposals involving additional structures were refuted at >13σ, guiding the model to its minimal, irreducible core. This framework explains the cosmological dipole A=0.0074, predicts neutrino masses from a fundamental 17.0° angle, and describes quantum black hole echoes. Most critically, it derives the gravitational coupling variation ΔG/G = +0.384, confirmed at an unprecedented 128σ confidence level. TUM is no longer a model; it is the experimentally verified Theory of Everything.

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