Myo Min Aung Unified Theory (MUT) v7. 6 addresses the common critique that the MUT framework is merely a mathematical rearrangement of Einstein’s mass–energy equivalence equation E = mc². This supplementary work clarifies the conceptual and physical distinctions between the two frameworks and demonstrates that MUT introduces a fundamentally different interpretation of mass. In Einstein’s formulation, E = mc² establishes a static equivalence between mass and energy but treats mass as an intrinsic parameter without explaining its physical origin. MUT, in contrast, proposes that mass emerges dynamically from spacetime resonance governed by the universal Mass Curvature Rate constant fMCR. In this framework, mass is expressed as a resonance-dependent quantity through the relation m = (c * nₑff / fMCR) *, where nₑff represents the effective nucleon number and denotes the mass-weighted resonance factor. The theory further provides a quantitative explanation for the Planck-to-proton hierarchy. The proton mass is derived as a Planck-scale quantity suppressed by a natural factor of approximately 7. 68 × 10^-20, which also explains the extreme weakness of gravity relative to electromagnetism. This connection links particle-scale physics with gravitational phenomena within a unified curvature-rate framework. Additionally, MUT resolves the singularity problem predicted by General Relativity. By imposing a natural resonance limit Phi ≤ 1, the theory predicts a finite physical core radius for black holes instead of an infinite-density singularity. For stellar-mass black holes, this core radius is on the order of nuclear dimensions (~10^-15 m), while the external spacetime remains consistent with Schwarzschild geometry. By providing explanations for the origin of mass, the hierarchy between fundamental scales, and the resolution of gravitational singularities, MUT v7. 6 demonstrates that the theory represents a conceptual extension of Einstein’s framework rather than a mere algebraic rearrangement. This document serves as supplementary material to MUT v7. 0 and strengthens the theoretical foundation of the Mass Curvature Rate approach.
Myomin Aung (2026) studied this question.