Quantum Entanglement and Non-Classical Geometry: A Computational Framework
Jincheng Zhang
Abstract
Quantum entanglement, a cornerstone of quantum mechanics, possesses unique properties that offer the potential for transformative computational capabilities. This paper explores the application of entangled states to construct a novel computational framework, leveraging entanglement for instantaneous information transfer and synchronization. We propose a model that transforms entanglement into a geometric structure, enabling near-instantaneous data synchronization, and investigate its potential within distributed computation. The core claim centers on the realization of instantaneous data exchange and synchronization through the exploitation of entanglement's inherent properties. This work suggests a significant departure from traditional algorithmic approaches, offering a potential pathway for large-scale distributed computation with enhanced efficiency.