Examines subgroup symmetry breaking and parafermion networks in E8, suggesting new pathways for quantum memory.
By tuning the phi‑modulated Floquet drive to sub‑harmonics of the 4320th (e.g., 2160th, 1080th, 540th) the drive selectively locks the Gosset 4_21 faces that correspond to the root systems of the maximal subgroups E7, E6, and F4 within the E8 lattice. Each locked subgroup hosts a Fibonacci parafermion chain whose braiding statistics are preserved across the cascade, producing a nested, multiplicative hierarchy of anyons. This reveals that the E8 root system can be viewed as a fractal parafermion scaffold where successive harmonic steps enact controlled symmetry reduction while maintaining topological protection, opening a pathway to multi‑level topological quantum memory. 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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