Dihedral Group Pedagogy Dominates Search; No Windmill Problem Breakthrough Found — E8 Intelligence Research

FINDING: The search results are dominated by introductory pedagogy on dihedral groups (D_n), not novel competition solutions; the sole physics paper concerns hexaquark decay, unrelated to the windmill problem. No direct mathematical breakthrough on the windmill problem or orbit-stability parity invariant emerges. | MATH: Dihedral group D_n = ⟨r, s | r^n = s^2 = 1, srs = r⁻¹⟩; order 2n; n rotations (C_n) + n reflections. Hexaquark: SU(3) antidecuplet, d*(2380) — no explicit equations given in abstract. | CONNECTION: Dihedral groups are the symmetry group of regular n-gons — crystallographic point groups (n=2,3,4,6) embed here; reflection axes correspond to root systems of rank 2 (A_1×A_1, A_2, B_2, G_2). No golden ratio or base-60 appears in these results. | DEPTH: 2 — purely expository content; no new invariant, no orbit-stability analysis, no competition problem solved. The hexaquark paper is a red herring for this query. Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com