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[2] ai.viXra.org:2504.0009 [pdf] submitted on 2025-04-02 02:48:26
Authors: Jon Curry
Comments: 12 Pages.
The 4D Iterative Physics (4DIP) framework constitutes an advanced numericalsolver designed to predict a comprehensive range of physical phenomena, spanningsub-quantum to cosmological scales, while effectively resolving infinities andsingularities. Through a self-scaling iterative methodology, it dynamically adaptsto empirical data, ensuring control over Planck-scale curvature, eliminating singularitiesin electric fields at near-zero distances, and facilitating precise vectorpredictions in three- and four-dimensional spacetime. Encompassing galactic motion,electromagnetic interactions, and relativistic dynamics, 4DIP leverages sophisticatedmathematical techniques to deliver a robust and efficient alternative toconventional approaches, inviting further exploration into the fundamental natureof physical reality.
Category: Mathematical Physics
[1] ai.viXra.org:2503.0012 [pdf] submitted on 2025-03-29 16:09:34
Authors: Nigel Cook
Comments: 4 Pages. (AI Assistance: Grok 3 xAI; correction made by ai.viXra.org Admin. Note by ai.viXra.org Admin: Conditions of submission are that AI is used as a research tool & the authors understand the AI generated data, equations & graphs etc & have verified them to be correct/true)
Peter Woit’s 2002 paper, "Quantum Field Theory and Representations Theory: A Sketch" (arXiv:hep-th/0206135), proposes a geometric framework for the Standard Model using Clifford algebras in Euclidean space-time. This paper aims to elucidate the mathematical foundations of Woit’s approach, focusing on the role of the Clifford algebra Cl(2), its extension to Cl(4), and the construction of the spin representation that yields the quantum numbers of a Standard Model generation of leptons and quarks. By breaking down the algebraic structures and their physical interpretations, we make Woit’s ideas more accessible to a broader audience, including students and researchers in particle physics and mathematical physics.
Category: Mathematical Physics
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