Paper DCQ1 established a discrete–continuous–quantum correspondence between the six-bit binary configuration space H6 = ±16, the Grassmannian Gr (3, 6), and the fermionic Fock space Λ3 (C6), via an isometric phase-encoded embedding. This second paper develops the geometric and dynamical consequences of thatembedding: • Dimensional harmonization: Emergent reduction from the 18-dimensionalGr (3, 6) to an effective 4-dimensional Hausdorff configuration space Cδ. • Phase-orbit geometry: The submanifold N ≃ (CP1) 3 carrying quantizedBerry curvature with Chern numbers (1, 1, 1). • Morse-theoretic structure: A natural Morse function on N with exactly 64 non-degenerate minima at the discrete code states, leading to a convergent thimble decomposition. These results provide a pre-dynamical foundation linking discrete states to continuousgeometric dynamics and setting the stage for structural equations of motion.
ZHAI Xingyun (Sat,) studied this question.