Dimension Generalization and the Unification of Quantum Entanglement
Jincheng Zhang
Abstract
This paper explores a novel approach to dimension generalization, moving beyond traditional approaches reliant on quantum state manipulations. We propose a framework centered around quantum entanglement, constructing a "dimension superposition" mechanism that allows for the simultaneous and coherent emergence of multiple dimensions. This method aims to establish a bridge between advanced mathematical structures and fundamental physical laws. The core claim is that this approach offers a deeper and more robust foundation for both quantum computation and quantum information theory. We will discuss the proposed mechanism, its potential implications for mathematical structure, and the significance of this work in advancing our understanding of the relationship between quantum mechanics and geometry.