Algebraic Physics Without Limits: The Wexp/T Framework for Discrete TVS23

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Auteur principal: ACOSTA PADILLA, ALFREDO LUIS
Format: Recurso digital
Publié: Zenodo 2026
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author ACOSTA PADILLA, ALFREDO LUIS
author_facet ACOSTA PADILLA, ALFREDO LUIS
contents <p><span>We present a complete algebraic formulation of TVS23 using the differential ring Wexp/T, where calculus is performed without limits or continuity. The vacuum is a discrete network ₂₃ with 23 channels from cubic polynomial x³-x-1=0 (Δ=-23). Mass is geometric resistance; E=mc² is elastic deformation energy. Fine structure constant α=1/138 derived algebraically (0.7% error). Zero-point energy fraction E₀/mc²=19/529 exact. Casimir effect verified with 1.1% error. All results follow from algebraic operations in Wexp/T—no limits, no infinities, no renormalization. This eliminates the continuum from fundamental physics.</span></p>
format Recurso digital
id zenodo_https___doi_org_10_5281_zenodo_18686009
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publishDate 2026
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spellingShingle Algebraic Physics Without Limits: The Wexp/T Framework for Discrete TVS23
ACOSTA PADILLA, ALFREDO LUIS
algebraic calculus, Wexp/T, structured vacuum theory, discrete physics, differential rings, quantum mechanics without limits, Casimir effect, fine structure constant, cubic polynomial License
<p><span>We present a complete algebraic formulation of TVS23 using the differential ring Wexp/T, where calculus is performed without limits or continuity. The vacuum is a discrete network ₂₃ with 23 channels from cubic polynomial x³-x-1=0 (Δ=-23). Mass is geometric resistance; E=mc² is elastic deformation energy. Fine structure constant α=1/138 derived algebraically (0.7% error). Zero-point energy fraction E₀/mc²=19/529 exact. Casimir effect verified with 1.1% error. All results follow from algebraic operations in Wexp/T—no limits, no infinities, no renormalization. This eliminates the continuum from fundamental physics.</span></p>
title Algebraic Physics Without Limits: The Wexp/T Framework for Discrete TVS23
topic algebraic calculus, Wexp/T, structured vacuum theory, discrete physics, differential rings, quantum mechanics without limits, Casimir effect, fine structure constant, cubic polynomial License
url https://doi.org/10.5281/zenodo.18686009