Article proves the Fine-Structure Constant's relationship with spectral geometry, indicating significant mathematical implications.
This article proves that the Fine-Structure Constant is a coordinate reading on the Landscape of Conjugate Spectral Geometry. The Algebraic Action at the fixed point of the Observer Localization yields , with a deviation of approximately from the CODATA experimental value . is a property of the present region — determined by the algebraic unfolding of the Sole Axiom δ through the mathematical structure of the present region. The residual deviation may arise from higher-order corrections (such as more precise eigenvalues of the Birkhoff Mixing Matrix or non-perturbative corrections to the normalization equation). This article presents the complete computational process for , including the solution of the Algebraic Normalization equation, the numerical decomposition of the action components, and the Jacobian analysis of fixed-point stability.
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guobin ouyang (2026) studied this question.
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