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May 30, 20260 citationsOpen Access

A Schwinger-Scale One-Loop Magnetic-Moment Doorway for an Electron-Like Packet in the ECSM Framework

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ASAdam Sheldrick

Key Points

  • The aim is to determine if a one-loop magnetic response kernel can create a Schwinger-scale doorway without fitting known values.
  • Utilized V25 stage of the ECSM electron-like packet program for analytical methods.
  • Incorporated coherent-limit Dirac-like propagation and near-electron rest-energy scales.
  • Identified necessary future stages including propagators and vertex structure.
  • Achieved a_loop = 0.0011614097328858596 and g_one_loop = 2.0023228194657716.
  • Verified that the one-loop spin-splitting correction matched relevant numerical precision.
  • Demonstrated no fitting was needed to the measured anomalous magnetic moment.

Abstract

This paper presents the V25 stage of the ECSM electron-like packet programme. Building on the V21b--V24 chain, the notebook inherits a near-electron rest-energy packet scale, coherent-limit Dirac-like propagation, an emergent gauge-coupling doorway, and the Pauli-limit tree-level magnetic coupling g = 2. V25 tests the next structural layer: whether a one-loop magnetic response kernel can generate the Schwinger-scale anomalous magnetic-moment doorway, aₗoop = alphafs / (2 pi), without fitting to the measured anomalous magnetic moment. The notebook recovers: aₗoop = 0. 0011614097328858596 and gₒneₗoop = 2. 0023228194657716, with the one-loop spin-splitting correction matching the same relative factor to numerical precision. The measured anomalous magnetic moment is not used as a fit input. This is not claimed as a full QED derivation. The paper does not claim full renormalisation, Lamb shift, scattering amplitudes, higher-loop corrections, or complete radiative QED. It establishes a Schwinger-scale one-loop magnetic-moment doorway for the ECSM electron-like packet and identifies the next required stage: propagators, vertex structure, loop regularisation, self-energy, Lamb shift, and scattering amplitudes.

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Cite This Study

Adam Sheldrick (2026) studied this question.

synapsesocial.com/papers/6a1a820e0307b78509433c8ahttps://doi.org/10.5281/zenodo.20435873
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