Stable Attractor Geometries

Stable Attractor Geometries are the stable phase-space configurations that phase-encoded navigation requires as fixed reference points. The book states that phase encoding requires Stable Attractor Geometries, and places them alongside the Constrained Phase Space Trajectories that order parameters follow during symmetry breaking. Both depend on π as the geometric constant that sets the baseline for all subsequent phase relationships and curvature constraints; that baseline comes from the requirement that binary transitions follow Energy-Minimizing Trajectories while preserving Information Conservation, I⊚ = I▱ + Iℜ. It connects to Standing Wave Patterns, Constrained Phase Space Trajectories, Energy-Minimizing Trajectories, Emergence Arc and Navigation Mesh Construction.