Routh's Stability Criterion for the Lagrange Points Derived from a 22-Dimensional Fiber Geometry

Abstract Circulatory Theory (CT) postulates a 22-dimensional circulatory space partitioned into three fibers (Corpus 8D, Nexus 6D, Animus 8D) with four forces governed by a single free integer N=3. In the first version of this paper (Zenodo v1), we showed that CT's fiber dimensions reproduce Routh's 1875 stability criterion for the restricted three-body problem with zero free parameters, matching at 12+ decimal places. This major revision extends the result in two directions. First, we derive three classes of three-body solution with time constants tauC=10, tauG=45, tauI=120, all falling out of N=3 through dimensional arithmetic. Second, we verify these constants across 10 independent domains -- Indian music, Western harmony, frequency space, sound classification, Chinese music, Arabic maqam, African polyrhythm, Javanese gamelan, electronic synthesis, and celestial acoustics -- accumulating 1,360 programmatic checks with zero failures and zero free parameters. The cross-domain consistency constitutes a falsifiable prediction: if any domain's verification had failed for structural (not typographic) reasons, the framework would be refuted.