What question did this study set out to answer?

The aim is to derive fundamental physical constants and dark matter characteristics using Clifford algebra geometric principles.

June 1, 2026Open Access

TUM v0. 15: Unification via Cl (8) Coherence Geometry — α, ΩDM, and Quantum States with Zero Free Parameters

Puntos clave

The aim is to derive fundamental physical constants and dark matter characteristics using Clifford algebra geometric principles.
Utilized Clifford algebra Cl(8) geometry to derive α, Ω_DM, and quantum states.
Analyzed coherence properties post-recombination to identify non-thermalized dark matter.
Provided predictions that can be tested through measurement.
Derived fine structure constant α = 1/137.0362 and dark matter density Ω_DM = 0.27 ± 0.01.
The prediction for Ω_DM aligns with Planck 2018 measurements: 0.265 ± 0.011.
Demonstrated that dark matter is attributed to residual coherence rather than a new particle.

Resumen

TUM v0. 15 derives three fundamental quantities from Clifford algebra Cl (8) geometry with zero free parameters: 1. Fine structure constant: α = Γₑq / 16π² = 1/137. 0362. Dark matter density: ΩDM = 0. 27 from residual coherence Γᵣes after recombination 3. Quantum states as eigenvectors of coherence operator Γ⁵ Dark matter is not a new particle but residual coherence that does not thermalize with baryons. Prediction ΩDM = 0. 27 ± 0. 01 matches Planck 2018: 0. 265 ± 0. 011. All predictions are falsifiable by measurement. v0. 16 will derive mₑ = 0. 511 MeV exact from the same framework. No se construye. Se deriva.

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