Time as Harmonic Drift and the Recursive Nature of Causality: Redefining Temporality as a Phase Gradient in the Dimensional Manifold

Time is traditionally conceived as a uniform, linear parameter. In Sixta Theory, we propose a redefinition: time is the local gradient of harmonic displacement in the twist-phase manifold. This paper introduces a recursive framework for temporality, where causality emerges from over lapping phase coherence, not linear ordering. The arrow of time is in terpreted as the direction of increasing recursive complexity. This model integrates time with dimensional embedding, observer filtering, and entropy as geometric phase dispersion.