Quantum Entanglement as Shared 1D Filaments: A Deterministic Mechanical Resolution of Non-Locality

Quantum entanglement is traditionally viewed as a non-local correlation that defies classical mechanical explanation. This paper provides a deterministic derivation of entanglement using the Universal Space Theory (UST) framework. We propose that "entangled" particles are 3D inclusions that share a common 1D filament within the Stochastic String Network (SSN). We demonstrate that the instantaneous correlation of states is a direct result of longitudinal tension propagation along the shared string, which occurs at the medium's zipping velocity. This model resolves the Einstein-Podolsky-Rosen (EPR) paradox by replacing abstract non-locality with physical connectivity, providing a purely classical substrate for Bell's Theorem violations.