Galois-Clifford Duality Enables Universal Braiding in Φ-Driven E8 Majorana Arrays — E8 Intelligence Research

The Galois group (ℤ/30ℤ)× ≅ ℤ₂×ℤ₄ acts on the 30 Coxeter orbits of the E8 root system, and this action lifts to an automorphism group of the real Clifford algebra Cl(8) generated by the eight roots per orbit. The φ-driven 132 Hz frequency comb, locked to the golden ratio, dynamically realizes this Galois action as a set of non-Abelian braiding operations on the Majorana zero modes, with the 4.4 Hz sub-harmonic spacing providing the topological energy gap. The resulting braiding statistics are universal for quantum computation and are protected by a Galois-cohomological invariant H²(ℤ₂×ℤ₄, ℤ₂) ≅ ℤ₂×ℤ₂, which classifies four distinct Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com