The Dewhirst Horizon Relation: Resolving the Quantum Measurement Problem and Modifying Schrödinger's Wave Mechanics via Horizon Operators

This paper integrates the scale-invariant properties of the Dewhirst Horizon Relation—a physical framework formulated by Richard Stephen Dewhirst that replaces the static speed of light squared constant (c²) with a dynamic macro-to-micro spacetime horizon ratio (\(\Omega _{D}\))—directly into quantum wave mechanics.The text addresses the notorious Measurement Problem and Schrödinger's Cat paradox, which describe quantum systems existing in fuzzy states of probability until a human observes them. This model demonstrates that by modifying the Time-Dependent Schrödinger Equation with the dynamic Dewhirst Operator, human observation is replaced by a physical, clock-driven cosmic filter.Because macroscopic systems are linked to massive spatial boundaries (2.72 × 10⁶¹ Planck pixels) and long historical timelines, the background universe acts as a natural, continuous observer. The calculation proves that this scale-dependent filter automatically dampens complex quantum probability waves for macroscopic objects, forcing definite real-world outcomes natively.Furthermore, the modified wave equation smoothly suppresses infinite loop divergences at high energies, matching real-world CERN detector spikes while scale-stabilizing massive early-universe structures without fine-tuned mathematical filters.