What question did this study set out to answer?

This work aims to thoroughly derive three Wolfenstein parameters through BCT void geometry.

March 22, 2026Open Access

Appendix AD2 — Full CKM Derivation and CP Violation

Key Points

This work aims to thoroughly derive three Wolfenstein parameters through BCT void geometry.
Presented derivation of the Wolfenstein parameterisation from unique geometrical concepts.
Calculated parameters including λ, A, and δ_CP with minimal error rates.
λ derived as 0.225369 with a +0.013% error rate.
A calculated at 0.825359 with a -0.078% error rate.
δ_CP determined to be 65.530°, showing significant implications for the matter-antimatter asymmetry.

Abstract

Companion appendix to BCT Letters 86 and 87. Presents the BCT Void Diameter Theorem: the complete derivation of the Wolfenstein parameterisation λ, A, δCP from BCT void geometry with zero free parameters. Three results: (1) λ = 2rₜet (1+3α0/8) = 0. 225369, error +0. 013% Letter 86; (2) A = 1/ (1+rₒct) (1−α0/2) = 0. 825359, error −0. 078%; (3) cos (δCP) = 2rₒct = √2−1, giving δCP = arccos (√2−1) = 65. 530°, error +0. 131% Letter 87. The matter-antimatter asymmetry of the universe is the arccosine of the octahedral void diameter. All three Wolfenstein parameters derived from rₒct = (√2−1) /2 and rₜet = (√6−2) /4 alone. Predictions #123–#125.

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Cite This Study

Michel Robert Cabrie (Sun,) studied this question.

synapsesocial.com/papers/69bf393dc7b3c90b18b439d7 https://doi.org/https://doi.org/10.5281/zenodo.19139846

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