MMA-DMF Gravitoelectromagnetism Program and Complete Relativity

The MMA-DMF framework represents a deterministic effective field theory that replaces the multiparametric Standard Model and the concordance ΛCDM cosmological model with a unified geometric architecture. By anchoring the physics of the micro- and macro-universe to a single vacuum rigidity scale of (M = 100,\text{TeV}), the framework proposes a unified solution to fundamental crises in modern physics without the introduction of free parameters. Within this deterministic ontology, gravity is not a fundamental force but emerges as topological friction—a hydrodynamic pressure gradient driven by the viscosity of the vacuum. Similarly, electromagnetism is reinterpreted as the topological accounting of winding numbers within the scalar lattice. The framework is governed by a Relativistic Generalized Langevin Equation (GLE) coupled with strict Fluctuation–Dissipation Theorem (FDT) closure, guaranteeing thermodynamic stability across all energy scales. This comprehensive report details the complete Phase 7 through Phase 12 validation suite, demonstrating a zero-free-parameter fit across multiple disciplines. Key validations include the deterministic convergence of the proton mass to (938.27,\text{MeV}) via Borromean flux topology; the resolution of the Hubble ((H_0 = 72.1,\text{km s}^{-1}\text{Mpc}^{-1})) and (S_8) clustering tensions via geometrically derived Early-X energy injection; the establishment of a (10.22,\text{K}) thermal floor that fully explains the 21 cm cosmological absorption anomaly without invoking dark matter; and the successful stabilization of proton–boron fusion plasmas at (195,\text{keV}) using dynamic viscosity control. Furthermore, planetary-scale tests confirm active metric manipulation, culminating in experimental data consistent with logarithmic vacuum transparency and effective superluminal signal transmission at an effective velocity of (v \approx 1.0007c). The data suggests that General Relativity may function as an incomplete, high-viscosity approximation applicable to dense environments, while vacuum hydrodynamics governs the low-density voids and ultra-high-energy regimes.