Hyper-dimensional Biasing in Feynman Path Integrals:A Framework for Entanglement and Non-Locality

This work explores a novel extension to the path integral formulation by incorporating a hidden spatial dimension that enables a new interpretation of quantum entanglement. A toy model is presented to demonstrate how small perturbations in the action space can bias path interference, yielding observable deviations in amplitude.A key contribution of this paper is a 2D simulation of ghost imaging under biased path conditions, offering a visual and computational illustration of the model’s predictions. Importantly, this formulation preserves causality and the speed-of-light constraint, and suggests that the observed instantaneous correlations of entangled particles imply topological connectivity at sub-nanometer—potentially Planck—scales.I believe this manuscript will be of interest to physicists working on the foundations of quantum mechanics, the geometry of entanglement, and hidden-variable theories consistent with relativity.