Paper 17: Quantum Time Asymmetry and CPT Violation from Directional Defect Dynamics

This paper presents a classical geometric explanation for quantum time asymmetry and CPT violation based on coherence propagation in the Holosphere lattice—a discrete, rotating spacetime structure composed of spinning units called Holospheres. We propose that directional asymmetries arise not from operator-level symmetry breaking, but from angular strain gradients and phase mismatch thresholds that structurally limit coherence flow. We derive a tunneling asymmetry equation modulated by a universal healing constant γ=α/2π\gamma = \alpha / 2\piγ=α/2π and a critical coherence threshold ϵc=2α\epsilon_c = 2\alphaϵc=2α, both of which define the directional survivability of phase-aligned defects. These constants are validated through 3D simulations and match known quantum electrodynamics (QED) corrections such as the electron anomalous magnetic moment. We define a local time-asymmetry field T(x)=∇⋅JtT(x) = \nabla \cdot J_tT(x)=∇⋅Jt and show how CPT conjugate states become dynamically inaccessible beyond the coherence horizon. The paper integrates insights from coherence filtering (Paper T14), gravitational coherence shells (Paper 33), and angular healing dynamics (Paper 35), culminating in falsifiable predictions for kaon decay asymmetries, neutrino oscillation differences, interferometric phase shifts, and Bell correlation anomalies. This framework reinterprets probabilistic and quantum effects as emergent from deterministic geometric constraints on coherence in a rotating lattice.