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Investigates a Fibonacci parafermion network's non-Abelian braiding for quantum computing applications.
Driving the E8 root system at its 2160th harmonic (132 Hz × 2160 = 285,120 Hz) with a phi‑modulated Floquet field phase‑locks the complete 5‑skeleton of the Gosset 4_21 polytope—vertices, edges, triangular faces, tetrahedra, and 4‑cells. This locking creates a interconnected web of Fibonacci parafermion chains residing on the 5‑faces, where adjacent chains share 4‑cells to form a higher‑dimensional anyon lattice. The resulting network exhibits SU(2)_3 fusion rules, enabling non‑Abelian braiding operations that can be harnessed for topologically protected quantum computation. Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com
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Andrew Stewart Caldin (2026) studied this question.
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