10.3 Geometric Origin of Meridians

Within the Conjugate Spectral Geometry framework, this paper models meridians and acupoints as phase nodes of the Causal Realm -sector and field propagation paths of the Informational Realm -sector. Acupoints are rigorously defined as extremal points of the causal field density standing wave modes on the body surface , and meridian trajectories follow the direction of the -sector phase gradient. This paper provides: (I) explicit solutions of the -sector standing wave equation and their quantization conditions modulated by Bott Periodicity ; (II) the geometric criterion and classification theorem for acupoints as phase nodes; (III) the topological properties of meridians as gradient lines and the Poincaré-Hopf constraint; (IV) Bott periodicity derivation of the complete coding structure of the meridian system (twelve regular meridians, eight extraordinary vessels, fifteen collaterals). All quantitative predictions are determined by the algebraic output of the Sole Axiom at the Birkhoff Fixed Point , with no external free parameters. This paper is a geometric model exploration within a scientific theoretical framework and does not constitute any medical advice.