QFunity Analysis of Dencer Hyde's Work: Topological Defects, Finite Condensates and Maxwell Restoration

This preprint presents a rigorous unification of Dr. Dencer Hyde’s empirical and theoretical corpus within the QFunity framework. We demonstrate that Dencer’s key claims: — rejection of black-hole singularities in favor of finite “Hades Star” condensates, derivation of fundamental constants via tetrahedral Regge-calculus networks (deficit angle 0. 128288 rad), and the necessity of restoring Maxwell’s original formulation for electroweak unification — emerge directly as consequences of the single stabilized master commutator equation of the Emergent Pre-Temporal (EPT) fractal substrate. Using real observational datasets (SPARC, CODATA, Faraday rotation, Pantheon+DESI), we show that QFunity reproduces Dencer’s numerical results to high precision without additional free parameters. The framework resolves singularities via the regularization term ∥Ψ∥² + ε², derives constants from fractal self-similarity and observer-scale dependence (Pillar 3), and restores Maxwell’s equations through the non-standard commutator involving the torsion operator B̂^ε. This work establishes QFunity as the dynamical foundation that renders Dencer Hyde’s extensive empirical series (AMAZONIA, CONGO, BARCODE, HARMONIA…) and theoretical papers (ORISON, EQUANIMITY, SOLILOQUY, CONCORDIA, FIRE-EATER…) fully consistent and derivable from first principles. The preprint includes detailed operator definitions of the stabilized master commutator equation, four fully reproducible Google Colab codes, comparative tables, and high-resolution figures.