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April 10, 20260 citationsOpen Access

Singh's Law V5: The Terminator of Singularities – Mathematical Proof of the 1. 35 × 10⁸0 N Repulsive Wall.

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SSSarbjot Singh

Key Points

  • The aim is to resolve the gravitational singularity paradox by providing a mathematical foundation for Singh’s Law V5.
  • Introduced the Singh Constant as an eigenvalue of nucleon resistance.
  • Derived a universal repulsive force using computational approaches.
  • Utilized Python 3.12 code for verifying force calculations.
  • Applied corrections to the Schwarzschild metric with the Singh-Correction Factor.
  • Validated findings across different cosmic scales.
  • Established a repulsive wall force of 1.35 × 10^80 N.
  • Provided a framework indicating gravitational collapse leads to a Big Bounce.
  • Resolved the Hawking information loss paradox by preserving finite volume.
  • Presented scale-invariant results relevant for stellar, galactic, and universal masses.

Abstract

This research paper presents the definitive Version 5 (V5) of Singh’s Law, providing a computational and logical resolution to the gravitational singularity paradox (r →0). By introducing the Singh Constant (Cₛ = 1. 50 N) as a fundamental eigenvalue of nucleon internal resistance, the study derives a universal repulsive firewall of 1. 35 × 10⁸0 N for the observable universe. The framework demonstrates that gravitational collapse is halted by a structural cutoff, triggering a deterministic "Big Bounce" instead of a point of infinite density. Key features include: Schwarzschild metric correction using the Singh-Correction Factor (Ψ ₛ). Scale-invariant validation for Stellar, Galactic, and Universal masses. Python 3. 12 source code for independent verification of force summations. Resolution of the Hawking information loss paradox through finite volume (V > 0) preservation. This work challenges current vacuum stability models and provides a mechanical explanation for expansion data observed by the James Webb Space Telescope (JWST).

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Cite This Study

Sarbjot Singh (2026) studied this question.

synapsesocial.com/papers/69d895ea6c1944d70ce07103https://doi.org/10.5281/zenodo.19473827
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