The Schrödinger-Hernández-Valdivia Equation: Resolving Quantum Superposition via Information Saturation and Topological Friction

This paper establishes the Schrödinger-Hernández-Valdivia (SHV) equation as the definitive resolution to the informational divergence in quantum mechanics, unifying it with the previous resolution of Navier-Stokes singularities under the Hernández-Valdivia Modular Paradigm. We postulate that quantum superposition is a manifestation of the "Continuum Fallacy" (C^∞)—a processing error where the mathematical model demands an infinite bandwidth that the underlying computational fabric of the universe does not possess. We introduce Topological Friction (H_friction), governed by the Hernández-Valdivia Limit (ε_HV ≈ 10^-70 m²), as the safety mechanism that arrests state branching and forces the deterministic resolution of the wavefunction. By identifying the Bulk Viscosity (ζ_HV) of the modular vacuum as the agent of collapse, we resolve the Gödel-Stokes Paradox and define the universe as a self-limiting finite-state machine.