Geometric Dynamic Location Theory: Temporal Correlations from Quantum State Space Curvature

This presents a geometric formulation of Dynamic Location Theory (DLT), proposing that temporal experience and weak inter-configuration correlations in quantum systems emerge naturally from the intrinsic curvature of quantum state space. By treating projective Hilbert spaces as Riemannian manifolds endowed with the Fubini–Study metric, I derive a scalar coupling γ as a geometric invariant rather than a phenomenological parameter.