Euler-Cross Soliton Magnetic Moment in the Universal Model Framework

This paper presents a novel derivation of the electron magnetic moment within the Universal Model Framework (UMF) by modeling the electron as a prime-lattice-embedded topological soliton. Building on Peter Plichta’s Euler-cross structure, we develop a discrete action formulation that predicts the g−2 correction using fractal-geometric constraints. The resulting theoretical value, shows a deviation of 2.9 ppm from the experimental average, without invoking renormalization or continuous field theory. We further compare this to recent muon g−2 anomalies, highlighting systematic offsets consistent with prime-modulated lattice structures. The findings support the UMF claim that prime-number-based geometries may serve as the deeper arithmetic substrate of quantum electrodynamics. This project was developed by Marco Gericke, with structured assistance from a large language model. All scientific concepts and conclusions were generated, verified, and interpreted by the author. Dedicated to Peter Plichta, who envisioned the code before it could be computed.