Paper 38: Entanglement Propagation and the Discrete Structure of Spacetime

This paper presents a discrete, lattice-based reinterpretation of quantum entanglement within the framework of Holosphere Theory. In contrast to standard quantum mechanics, which treats entanglement as an abstract nonlocal correlation, we model it as a consequence of shared angular phase coherence across a rotating lattice of nested Planck-scale spheres called Holospheres. Electrons and photons are structured as triplets of dark bosons—coherent orbital excitations that circulate around vacancy defects in cuboctahedral shells. Entanglement arises when one of the three bosons in each particle maintains long-range coherence across the lattice, forming a phase tether that constrains measurement outcomes without requiring signal exchange. Collapse is reinterpreted not as a discontinuous wavefunction reduction but as a deterministic, local process of angular strain drainage into pointer-aligned regions of the lattice. This framework supports multiple entanglement channels—including spin, orientation, momentum phase, emission timing, and strain topology—each governed by shared coherence history and local strain thresholds. The model restores local realism, replaces abstract Hilbert-space entanglement with structural coherence dynamics, and provides testable predictions including directional decoherence, coherence depth cutoffs, and anisotropic entanglement decay. These results unify quantum information, decoherence, and the emergence of classicality under a discrete, physically grounded spacetime architecture. The Holosphere lattice does not merely carry entanglement—it remembers it.