The Geometric Attenuation of the Planck Scale

Title: The Geometric Attenuation of the Planck Scale: Resolving the Hierarchy Problem and Reclassifying the Higgs Boson via the ΩGLR Topological Substrate Author: Marco Lindenbeck Description: The 2012 discovery of the 125 GeV Higgs boson is widely accepted as confirmation of a continuous scalar field responsible for electroweak symmetry breaking and inertial mass. However, modeling the vacuum as a continuous fluid generates severe naturalness paradoxes, most notably the Hierarchy Problem, wherein quadratic divergences dictate the scalar mass should naturally approach the Planck scale (MP 10^19 GeV). Standard Quantum Field Theory (QFT) relies on extreme parameter fine-tuning (10^-34) to mathematically bridge this gap. This paper applies the discrete GLR (Omega Grounded Light Reality) framework to mathematically resolve the Hierarchy Problem and dismantle the necessity of a continuous scalar fluid. Methodology it engineered a localized buffer overrun, empirically confirming the absolute computational bandwidth and spatial clearance limits of the GLR topological substrate.