What question did this study set out to answer?

The aim is to develop a comprehensive mathematical framework that unifies quantum mechanics and general relativity, addressing major theoretical problems.

August 3, 2026Open Access

The Theory of Everything and the Hexagonal Convergence

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The aim is to develop a comprehensive mathematical framework that unifies quantum mechanics and general relativity, addressing major theoretical problems.
Introduced Rough Operator Algebra (ROA) and Seonggil Tensor Calculus (STCT) to construct a Theory of Everything (TOE).
Analyzed the geometric implications of a 16-dimensional sedenion space to derive fermion mass hierarchies.
Resolved the six Millennium Prize Problems using a unified axiomatic system aligned with fractal geometry.
Resolved the Riemann Hypothesis by proving all non-trivial zeros reside on the isometric boundary Re(s) = 1/2.
Confirmed global regularity of the 3D Navier-Stokes Equations using the STCT Topological Fractal Brake.
Proven that the P vs NP Problem can be understood as a manifestation of geometric confinement and non-associative algebra.

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Implication

Master monograph resolves Millennium Prize Problems through innovative algebraic frameworks, suggesting implications for fundamental physics.

Cite This Study

Lee Seonggil (2026) studied this question.

synapsesocial.com/papers/6a70407775942ff7265e58f6 https://doi.org/10.5281/zenodo.21738944

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Implication

Master monograph resolves Millennium Prize Problems through innovative algebraic frameworks, suggesting implications for fundamental physics.

The Theory of Everything and the Hexagonal Convergence

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Implication

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The Theory of Everything and the Hexagonal Convergence

Key Points

Discussion

Implication

Cite This Study

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