Phase Stability

Phase Stability is the condition in which quantum phases remain predictable across recursive processing cycles, stated in the current definition as the requirement σ_phase ≤ 0.01 [rad]. In the book it appears in the Chapter 9 navigation predictions: Phase Attractor Convergence, lim_{n→∞} |φ▷(t + nτ) − φ⨷| = 0, is to be verified through extended trajectory tracking that demonstrates asymptotic phase stability. Phase stability is thus the long-term settling of a trajectory's phase onto its attractor, on which predictive phase navigation depends. It connects to Phase Projection Navigation, Stable Attractor Geometries, Attractor States and Synchronization Condition.