What question did this study set out to answer?

This work aims to resolve the hierarchy problem and redefine the Higgs boson using the ΩGLR framework.

May 19, 2026Open Access

The Geometric Attenuation of the Planck Scale

Key Points

This work aims to resolve the hierarchy problem and redefine the Higgs boson using the ΩGLR framework.
Replaced continuous vacuum with a discrete dodecahedral metric ($\kappa=50$).
Applied first principles using fundamental SI constants ($\hbar, c, G$).
Utilized metric tensor's degrees of freedom to calculate Higgs and Planck mass relationships.
Proved the Higgs signature is a geometric phenomenon not requiring fine-tuning, calculated as $M_P / 50^{10}$.
Eliminated the need for extreme parameter fine-tuning ($10^{-34}$) linking to the Hierarchy Problem.
Reclassified Higgs lifespan ($10^{-22}$ seconds) as a deterministic latency within a local metric cell.

Abstract

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.

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