Clifford Geometry as the Foundation of Quantum Mechanics: Computational Verification of Bell Correlations and Wave Dynamics in a Phase Lattice

Quantum mechanics' core postulates emerge as consequences of Clifford's 1873–1878 geometric algebra, verified computationally in a deterministic phase lattice. No new axioms required. The continuous correlation C = (r/2)·cos(Δθ) holds across 576 detector angle pairs and six coupling strengths (K=0.5–4.0, r=0.14–0.97); wave dispersion matches the exact discrete relation to four decimal places; the Schrödinger equation follows analytically via slowly-varying envelope approximation. The imaginary unit i is Clifford's ω from biquaternion algebra (1873) — the 90° geometric relationship between two orthogonal screw components, not a postulate. Companion code: https://github.com/exwisey/clifford_verification