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May 31, 20260 citationsOpen Access

Deriving Atomic Shell Capacity via Classical Harmonic Resonance and Nyquist–Shannon Information Limits

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MEMark A. Edwards

Key Points

  • The study aims to reinterpret the electron shell capacity rule through classical harmonic resonance and information theory.
  • Employs classical harmonic resonance, geometric tessellation, and binary capacity principles to derive electron shell capacities.
  • Utilizes a Python engine for reproducibility and verification of findings without quantum operators.
  • Analyzes the implications of viewing quantum numbers as emergent conditions from an informational substrate.
  • Successfully derives canonical shell capacities of 2, 8, 18, and 32 using classical methods.
  • Establishes a link between the Pauli Exclusion Principle and thermodynamic phase-locks.
  • Demonstrates the informational projection framework does not rely on quantum mechanisms.

Abstract

Reinterprets the 2n² electron shell capacity rule as a Rank‑0 informational projection from the ICF constraint surface, derived entirely from classical harmonic resonance, geometric tessellation, and binary capacity collapse governed by Nyquist–Shannon and Landauer limits. Demonstrates that the standard quantum numbers (n, ℓ, m, s) are emergent geometric/informational constraints rather than fundamental quantum axioms. Key Claims (from document): “Physical matter and spacetime are not foundational; they are lower‑dimensional projections emergent from a deeper informational substrate.” “The ‘Pauli Exclusion Principle’ is revealed to be a purely thermodynamic phase‑lock.” Verification: Includes a fully reproducible Python engine demonstrating that the Rank‑0 informational boundary naturally outputs the canonical shell capacities 2, 8, 18, 32 without invoking quantum mechanical operators or Planck‑scale constants.

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Cite This Study

Mark A. Edwards (2026) studied this question.

synapsesocial.com/papers/6a1bd2375783ba022b6fda99https://doi.org/10.5281/zenodo.20450617
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