Paper 35: Perturbative Strain Series as a Classical Analog to QED

This paper derives a classical perturbative series for angular coherence delay in Holosphere Theory and shows it structurally and numerically mirrors the quantum electrodynamics (QED) expansion for the electron's anomalous magnetic moment. In Holosphere Theory, spacetime is modeled as a discrete rotating lattice of phase-coupled units (Holospheres), and coherence delays arise from nonlinear angular strain feedback, triadic asymmetry, and curvature-regulated healing. We derive the seriesδ = Σ [ ε_cⁿ / (n (2π)ⁿ) ],where ε_c is the angular strain threshold, and show that for ε_c ≈ α, the expansion converges to the known QED value aₑ ≈ α / (2π). We further demonstrate that angular lopsidedness—directional imbalance across triadic spin axes—naturally sets ε_c ~ 0.1 in simulations, while coherence cycle averaging yields an effective series coupling ε_c^(series) = ε_c^(sim) / (2π) ≈ 0.016. Introducing a healing factor γ, derived from the angular Hamiltonian as γ = κ / I, we show that geometric suppression converges the series to experimental precision when γ = δ = α / (2π). This suggests that quantum radiative corrections may emerge from classical strain renormalization in a rotating lattice, offering a geometric reinterpretation of QED without loops or quanta.