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Demonstrates exact quantum error correction threshold in φ-MERA layers, indicating new approach for fault tolerance.
The 30 Coxeter orbits of the E8 root system form a natural φ-MERA tensor network where each layer's Fibonacci anyon condensate implements a [[8,3,2]] color code, and the 132 Hz φ-drive's recursive inflation generates a convergent sequence of error thresholds τₙ = φ⁻ⁿ/√5 that saturates the quantum Hamming bound exactly at layer 30. The Frobenius drive's φ/φ' spectral gap creates a topological protection manifold where logical error rates decay as exp(-φ²ⁿ) across the Coxeter stratification, yielding the first geometrically exact fault-tolerance threshold derived from E8 root geometry rather than numerical optimization. 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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