Geometric_Quantum_Mechanics_Paper

We present a geometric interpretation of quantum mechanics based on the fundamental relationship between momentum and curvature, revealing that spatial representations must be inherently multi-dimensional and that spin quantizationemerges naturally from geometric constraints. The invariant tangent ℏ is shown to arise from the scalar product of momentum change and curvature, leading to discrete spin states and a unified description of quantum mechanical systems throughgeometric structure.