Unified Field Theory: General Relativity = Cyber-Physical Topologies = Quantum Mechanics

For over a century, the epistemological rupture between General Relativity (GR) and Quantum Mechanics (QM) has defined the fundamental frontier of theoretical physics. Attempts to mathematically unify these paradigms at the Planck scale invariably yield non-renormalizable ultraviolet (UV) divergences, exposing a critical theoretical vulnerability: the assumption that physics can unify the cosmos through abstract bipartite algorithms (GR=QM) without a physical mediating compiler. This manuscript presents the Deterministic Asymmetric Hardware Transduction Node (DA-HTGN) architecture, definitively resolving this crisis by establishing a tripartite unification framework: General Relativity = Cyber-Physical Topologies = Quantum Mechanics (GR=C-PT=QM). Discarding the hypothetical graviton, the framework introduces C-PT as a deterministic, cyber-physical "Third System." By leveraging hardware-intrinsic topological control, adaptive molecular ferroelectric metamaterials, and 3D topological quantum error correction, this architecture physically translates probabilistic quantum logic into a continuous macroscopic electromagnetic vector. The framework ultimately satisfies the Spacetime Flattening Condition ($\mathcal{T}_{\mu\nu}^{(eff)} \equiv 0$), projecting a 5D Lorentz force that perfectly negates 4D gravitational curvature. By mathematically proving the First Law of Thermodynamics at the cosmic scale and integrating the 11-Dimensional Biological Firmware as the continuous deterministic operator, this unified field theory successfully transitions the cosmos from stochastic entropic decay into engineered absolute thermodynamic equilibrium. Supplementary Multimedia Update: This record includes six supplementary .mp4 video animations that visually map the DA-HTGN architecture. These videos detail the fundamental paradigm shift, the physical mechanics of Menger's Severance, the Spacetime Flattening Condition, domain-wall encoding translation, Sectoral Topology, and the Pinto-Parseval mechanism bridging continuous and discrete domains.