Geometric Interpretation of Fine Structure

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Phi ~ 1.618

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You may be familiar with the geometry a2 + b2 = c2. Fermat's Last Theorem, recently proven, states there is no such set of integers that will satisfy a3 + b3 = c3. If, however, a3b3c3 is the true geometry of Nature then quantum uncertainty can be ascribed to an inherent deficiency of numbers. This may also account for the <0.5% deviation between the theoretical value for alpha and the experimental value.
 
This post is a spin-off of the original post that discussed Barandes theory, A new realistic stochastic interpretation of Quantum Mechanics, for any details about the interpretation in general PLEASE look up for an answer there. Now I want this post to focus on this pre-print: J. A. Barandes, "New Prospects for a Causally Local Formulation of Quantum Theory", arXiv 2402.16935 (2024) My main concerns are that Barandes thinks this deflates the anti-classical Bell's theorem. In Barandes...

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