Paper 49: Classical Derivation of the QED Anomaly from Angular Strain and SU(2) Memory in the Holosphere Lattice

This paper presents a classical explanation of the electron's anomalous magnetic moment—long considered one of the most precise predictions of quantum electrodynamics (QED). Using a rotating SU(2)-based lattice model known as the Holosphere, we show that angular memory and feedback delays can reproduce the QED anomaly structure without renormalization or quantum loops. We derive a critical angular strain threshold and a healing constant from spinor geometry, then build a delay series that matches the leading-order QED prediction to better than one part per billion. Higher-order terms match QED to within 80–91%. We introduce a geometric leakage factor to model irreversible memory loss, and propose experimental tests involving Bell deviations, gravitational wave echoes, and potential connections to the muon anomaly. This result provides a first-principles, falsifiable framework that links classical geometry to quantum precision.