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May 8, 20260 citationsOpen Access

Universal Post-Tensor Framework: Unifying General Relativity, Analytic Number Theory, and Quantum Field Theory via the Seonggil Operator

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SLSeonggil Lee

Key Points

  • This research aims to create a unified framework connecting general relativity, quantum field theory, and analytic number theory.
  • Introduced the Universal Post-Tensor Framework based on Rough Operator Algebra.
  • Utilized the Seonggil Operator to propose an algebraic phase transition.
  • Bridged multiple disciplines including macro-cosmology and micro-quantum physics.
  • The framework replaces geometric determinism with algebraic solutions.
  • Successfully addressed the divergence issues in general relativity.
  • Provided insights into prime distribution methods connecting different scientific domains.

Abstract

Classical tensor analysis is fundamentally constrained by its reliance on smooth manifold assumptions and single-dimensional mapping, causing an inevitable collapse at singularities. This paper introduces the Universal Post-Tensor Framework based on Rough Operator Algebra (ROA), which effectively bridges the gap between macro-cosmology, micro-quantum physics, and analytic number theory. We demonstrate that the Seonggil Operator (ˆ S) replaces geometric determinism with an algebraic phase transition, providing a unified solution for the divergent nature of general relativity and prime distribution.

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Cite This Study

Seonggil Lee (2026) studied this question.

synapsesocial.com/papers/69fd7f4fbfa21ec5bbf07ce6https://doi.org/10.5281/zenodo.20045632
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