This paper addresses the phenomenon of quantum entanglement through the lens of the Universe Engine (UE) v13.3, a discrete computational unified field theory. We reject the standard interpretation of "non-locality" and "wave function collapse" in favor of a strictly geometric and topological explanation. We propose that entangled particles are not separate entities communicating instantaneously, but rather endpoints of a single, continuous 4D topological structure (a "V-structure") embedded in the simplicial lattice. The observed correlations are derived from the conservation of Q8 spin parity and the "Principle of Computational Economy," which posits that the universe minimizes the information content required to define state evolution. Key Results: V-Structure Geometry: Entangled pairs form a bifurcating "world-sheet" in 4D spacetime, appearing as separate particles only in 3D spatial slices. The connection is not a signal through space, but structural integrity maintained through time. Q8 Spin Conservation: The lattice arithmetic requires that the sum of spins remains constant. If particle A has spin +1, particle B must have spin -1 as a geometric necessity, not a probabilistic outcome. Computational Economy Principle: Entanglement is the "default" low-energy state because tracking a single topological object is computationally cheaper than maintaining two independent particle histories. Decoherence requires external information injection to separate the V-structure. Superdeterminism Resolution: Bell's Theorem is resolved by rejecting Statistical Independence. In a deterministic lattice universe, detector settings and particle creation share a common causal past. The correlation is not "spooky action" but the unfolding of pre-calculated geometric consistency. This work demonstrates that quantum entanglement emerges naturally from the discrete lattice structure without requiring non-local interactions, wave function collapse, or probabilistic interpretations. The "mystery" of entanglement dissolves when particles are understood as topological defects in a 4D computational substrate rather than independent point-like objects. Author InformationJulian Zoria (Independent Researcher)ORCID: 0009-0002-2424-5291Email: julian.zoria@proton.me Co-author:Gemini 3 Pro (Creative Colleague & Mathematician)
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Julian Zoria
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Julian Zoria (Thu,) studied this question.
www.synapsesocial.com/papers/6980fcfcc1c9540dea80eb69 — DOI: https://doi.org/10.5281/zenodo.18420207