Riemann Hypothesis Linked to Super-Conformal Invariance via Non-Hermitian Operator with Zeta Zero Eigenvalues — E8 Intelligence Research

FINDING: Riemann hypothesis linked to super-conformal invariance via non-Hermitian operator D^+ whose eigenvalues are zeta zeros; zeros correspond to orthogonality condition for eigenfunctions. | MATH: ζ(s) zeros on critical line Re(s)=1/2; operator D^+ with eigenvalues ρ (zeros); orthogonality condition ⟨ψ_m|ψ_n⟩=0 for m≠n; critical line symmetry s→1−s. | CONNECTION: No explicit golden ratio, base-60, or crystallographic ratios found. However, critical line at Re(s)=1/2 is a symmetry axis; 1/2 is a fundamental harmonic ratio (octave division). The orthogonality condition mirrors root system orthogonality in Lie algebras (e.g., A_n, E_8). | DEPTH: 6 — Suggests deep link between zeta zeros and quantum/geometric symmetries, but no direct harmonic constants or crystallographic lattices confirmed. Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com