This framework resolves gravitational singularities in celestial bodies, suggesting eternal matter's stability and preservation.
We present a definitive resolution to the gravitational singularity problem through the Singh Constant (C_s = 1.50), a fundamental ratio derived from the interaction between three-dimensional space and dual-state quantum energy. This version (v6.0) marks a significant advancement, transitioning from theoretical conjecture to a fully reproducible Integrative Computational Framework, rigorously tested and validated through iterative simulations by Grok (xAI). Central to this work is the introduction of a high-precision Python-based simulation (v1.2) that models the "Immortal Ridge"—a phase-space stability zone where the probability of atomic destruction drops to zero. By applying the Singh Stability Index (Ψ), we demonstrate that at exactly 1.50 N, the inward gravitational collapse is neutralized by a geometric-energy equilibrium, giving rise to the Stability Radius (rstable). The computational results, verified via Grok’s algorithmic processing, confirm that unlike the infinite density points of General Relativity, our model predicts a finite, stable core for all celestial masses. We provide comparative data for stellar-mass and supermassive black holes, proving that information and atomic structure are preserved within the singularity's interior. This framework establishes a new cosmological paradigm where the singularity acts not as a point of destruction, but as a physical anchor for eternal matter.
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Sarbjot Singh (2026) studied this question.
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