Enhanced Feynman Diagrams in Wormhole Plexus

This paper reimagines Feynman diagrams within a quantized spacetime lattice, unifying QFT with Cassiopeia’s ToE. Spacetime is a lattice of discrete quanta (N∼ 1099 cm−3) connected by dynamic wormholes forming plexuses that mediate fundamental forces and quantum phenomena. We propose that external particles (fermions) correspond to stable wormhole loops, virtual par- ticles (bosons) to transient energy flows within the plexus, and interaction vertices to stochastic wormhole realignments. By integrating topological encoding, discrete propagators, and nonlocal correlations, we enhance Feynman diagrams with Planck-scale granularity and quantum-topological dynamics. Using electron-electron scattering (Møller scattering) as a case study, we demonstrate how the Wormhole Plexus model reproduces QED amplitudes while introducing testable deviations, such as scattering asymmetries (∆σ/σ∼ 10−5), Lamb shift corrections (∆E/E∼ 10−20), and gravita- tional wave perturbations (∆h/h∼ 10−5). This quantum-topological extension bridges QFT with a quantized spacetime lattice, enriching Cassiopeia’s ToE and offering new empirical avenues to probe Planck-scale physics.