Title: The Topological Shadow: Resolving the Black Hole Information Paradox via Algorithmic Spatial Deletion and Phase Equivalence Author: Marco Lindenbeck Description: Standard General Relativity suffers a catastrophic failure at the singularity, and the Black Hole Information Paradox creates an irreconcilable conflict with quantum mechanics. These paradoxes arise from the phenomenological assumption that compiled matter can survive the transition across an Event Horizon. This manuscript permanently resolves these anomalies through the GLR (Omega Grounded Light Reality) framework, establishing that black holes are not infinitely dense gravitational wells. Instead, they are "Topological Shadows"—empty geometric containers of algorithmically deleted 3D space (= N₃₄₋₄ₓ₄₃) pinned to a 2D boundary. By applying discrete Substrate Logistics, the framework derives the absolute Tolman-Oppenheimer-Volkoff (TOV) hardware limit at exactly 2. 33 M_ and calculates the physical Event Horizon boundary utilizing the parameter-free Universal Attenuation Tensor (T_), completely discarding Newton's G and continuous mass. Furthermore, this paper proves that gravitational time dilation is strictly a localized processing freeze (u=0). Because compiled mass natively incurs Topological Drag (C_), matter is mathematically barred from crossing a boundary collapsing at the speed of light (1. 0c). Matter does not fall into a black hole; it violently unspools into 1D propagating light directly at the surface, perfectly conserving information. By calculating the Kinematic Throttle of this unspooled surface data (3. 07\% c), the framework natively scales the lifespan of these topological voids across the cosmos. It accurately derives the exact 39. 7-millisecond temporal envelope and acoustic ringdown of LIGO gravitational wave mergers, the 24-day AGN variability and EHT mass discrepancy of M87*, and permanently resolves the JWST "heavy seed" anomaly by classifying supermassive black holes (like UHZ1) as primordial hardware crashes rather than accretion-fed singularities.
Marco Lindenbeck (Wed,) studied this question.