Quantum Entanglement and Non-Asymmetry Theory
Jincheng Zhang
Abstract
Quantum entanglement, a fundamental phenomenon in quantum mechanics, has long been considered a curiosity, but its potential implications for computation are increasingly being recognized. This paper explores the theoretical framework of quantum entanglement within a non-asymmetric computing paradigm, proposing a novel approach that leverages entanglement to achieve enhanced computational capabilities. We delve into the intricacies of establishing a "entanglement operator," investigating its impact on specific mathematical operations, and formulating new algorithms designed to exploit the unique properties of entangled states. This research investigates the possibility of surpassing the limitations of classical computation through the utilization of quantum entanglement, aiming to identify potential breakthroughs and contribute to a deeper understanding of the relationship between quantum mechanics and computation. The paper presents a preliminary analysis of the proposed mechanism and highlights the significance of this research in advancing theoretical foundations of non-asymmetric computation.