Quarter-Turn Geometry, Torsion Fields, and the Arrival of the Now A Unified Geometric Framework for Spacetime, Phase Alignment, and Translation

Spacetime is commonly modeled as a four-dimensional continuum in which curvature governs motion, causality, and reference frames. This paper reframes spacetime as a geometric phase process governed by torsion and quarter-turn boundary transitions between dimensional regimes. The present moment (“the now”) is described as a local phase-alignment event produced by curvature matching between internal and external geometric fields. This framework unifies torsion field theory, holographic models, coherent cavity architectures, and non-Newtonian translation within a single geometric language. The model remains compatible with established physical formalisms while offering a simplified structural interpretation of stability, motion, and temporal experience. spacetime geometry, torsion fields, quarter-turn geometry, phase alignment, curvature matching, holographic universe, reference frame rotation, non-Newtonian motion, coherent translation, dimensional projection, phase geometry, temporal alignment, present moment physics, curvature congruence, torsion theory, geometric stability, field translation, spacetime structure, phase space, holographic boundary, curvature dynamics, reference alignment, rotational geometry, phase continuity, stability through geometry, spacetime interpretation, advanced propulsion theory, geometric physics, torsion-based models, phase-aligned systems, dimensional asymmetry, probability geometry, curvature interfaces, field coherence, translation without force, geometric unification, spacetime mapping, relational physics, rotational phase fields, curvature cancellation, projection geometry, field boundaries, effective flatness, temporal geometry, phase convergence, structural physics, coherent cavities, geometric motion