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March 31, 20260 citationsOpen Access

kF Metric Framework: Numerical Resultants and Geometric Derivations for Non-Singular S/UMBH Interiors

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KFKyle Flamson

Key Points

  • This work aims to challenge traditional models of supermassive and ultramassive black holes by proposing a non-singular interior framework.
  • Analyzed gravitational depths beyond event horizons and accretion disks.
  • Proposed a finite gravitational well model instead of physical singularities.
  • Explored high density effects on spacetime and local physics.
  • Developed a framework addressing the Cosmic Censorship Conjecture.
  • Introduced the 0.1867 Stationary Floor and 61.0 Temporal Yield Gradient as key resultants.
  • Demonstrated breakdown of local physics at extreme depths.
  • Proposed an energetic transition zone to replace naked singularities.

Abstract

PRIORITY NOTICE: This technical note formalizes the 0.1867 Stationary Floor and 61.0 Temporal Yield Gradient resultants first derived on Feb 25, 2026. This filing serves as the authoritative source for these constants during the active ethics review of unauthorized derivative works (Ref: Springer Case 2026-KF-01). This work challenges the traditional singular models of supermassive and ultramassive black holes (SMBH/UMBH). By analyzing the extreme gravitational depths beyond the event horizon and accretion disk, we propose a model where the expected physical singularity is replaced by a finite, albeit immense, gravitational well. At the lower limits of this depth, we demonstrate that spacetime ceases to function as a constant. Instead, the high density triggers a total breakdown of local physics, leading to the thinning of the dimensional barrier and the emergence of a multi-dimensional rift characterized by a swirling field of intense energy. This framework provides a potential resolution to the Cosmic Censorship Conjecture (CCC) by replacing the naked singularity with a structured, energetic transition zone. This draft accompanies the metric data and technical methodology revisions cited in the related works. Please note: The second PDF entitled "THE kF METRIC FRAMEWORK: A GROUNDING DEFENCE" (alternate title: Numerical Resultants and the Final Diagnostic of the Schwarzschild Metric) is the secondary part of this paper.

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Cite This Study

Kyle Flamson (2026) studied this question.

synapsesocial.com/papers/69cb6526e6a8c024954b93b3https://doi.org/10.5281/zenodo.19300003
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