Quantum Entanglement and Higher-Dimensional Spacetime Geometry
Jincheng Zhang
Abstract
Quantum entanglement presents a fundamentally challenging concept for classical physics, offering a potential pathway to manipulating space-time geometry. This paper explores the theoretical implications of leveraging quantum entanglement to "deconstruct" certain geometric properties within higher-dimensional spaces, ultimately leading to a novel quantum computing paradigm suitable for large-scale computations. We propose a framework based on quantum geometry, employing entanglement to establish an abstract model, and subsequently, applying this model to optimize quantum computation's performance. The core claim is that this approach provides a unique perspective on harnessing entanglement to reshape the geometry of higher-dimensional spaces, offering a potential breakthrough in quantum computing.