Quantum Entanglement as a Probability Space Analysis
Jincheng Zhang
Abstract
Quantum entanglement, a cornerstone of quantum mechanics, presents a profound challenge to our classical understanding of reality. This research investigates the potential of using a probabilistic framework to rigorously analyze entanglement, offering a pathway toward a deeper comprehension of its fundamental properties. We propose to construct a probability space representation of entangled states, leveraging the unique characteristics of entanglement to generate a more accurate and precise probability distribution than traditional classical methods. This work aims to delineate the inherent probabilistic nature of entanglement and explore its implications for quantum computation and information processing. Specifically, we will detail a methodology for representing entangled states within a probabilistic framework, demonstrating the potential for enhanced accuracy in quantum state estimation and analysis.