The Jones Polynomial is a knot/link invariant. This program is the direct implementation of the mathematical definitions and can be used for calculation.
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Feb 5, 2021 - Haskell
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jones-polynomial
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My master's thesis in low-dimensional topology
thesis knot-theory thesis-paper khovanov-homology jones-polynomial low-dimensional-topology braid-groups
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Apr 2, 2025
This repository contains my bachelor's thesis on knot theory, with a focus on the Jones polynomial and its role in classifying knots. The research covers essential knot invariants and their applications in areas like DNA structure and quantum computing.
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Oct 21, 2024 - TeX
A first-principles Hamiltonian framework realizing the 'Knot-in-Time' ontology. Unifies topological physics, general relativity, and sovereign AI governance.
python monte-carlo-simulation knot-theory general-relativity ai-safety qutip quantum-physics hamiltonian-dynamics jones-polynomial constitutional-ai sovereign-ai helix-ttd topological-quantum-coherence rfc-0001 bitcoin-anchoring alexander-polynomial takiwatanga 0009-0000-7367-248x physics-of-will sovereign-equilibrium
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Mar 20, 2026 - Python
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