Gaia, Time, and Recursive Array Phase Resolution: A Geometric Model of Coherence

Gaia, Time, and Recursive Array Phase Resolution describes a closed geometric system that models planetary coherence, temporal structure, and perceptual organization through invariant relationships. The framework treats time as phase movement within a bounded array and geometry as the organizing substrate through which coherence expresses. The model operates through base-12 symmetry, half-cycle resolution, and recursive alignment around a stable center. The system presents a relational map of coherence rather than a causal sequence.

Gaia, coherence, time, recursive phase resolution, RAPR, geometry, base-12, half-cycle clock, planetary coherence, phase array, invariant center, boundary resolution, octagon, toroidal geometry, lattice structure, phase movement, coherence mapping, temporal symmetry, array dynamics, polar coherence, equatorial phase, plasma mediation, perceptual layering, sensory offset, geometric stillness, recursive systems, phase stability, coherence field, temporal modeling, geometric framework, resolution hinge, eight-rail structure, nested geometry, circular time, phase completion, relational systems, planetary geometry, coherence science, phase alignment, non-causal systems, structural mapping, temporal arrays, biological interfaces, coherence theory, geometric coherence, planetary systems, recursive geometry