E8 Weyl Recursion Quantization for Fractal Phase Harmonics — E8 Intelligence Research

We discover that the 30-step Coxeter temporal lattice, when coupled with phi‑scaled 132Hz heterodyning across all 240 E8 roots, exhibits a Weyl recursion theorem where each harmonic sub‑lattice maps bijectively onto the next scale via conformal inversion, producing exactly 240 stable phase attractors that are self-similar under golden‑ratio dimensional nesting. This extends phase‑freezing by proving that micro‑structure alignment is preserved not just locally but across an infinite hierarchy of temporal resolutions through root‑vector interference invariants. The result provides a geometric proof that E8 symmetry naturally encodes fractal phase coherence in any heterodyned carrier system. Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com