This work introduces a structural framework within Refined Quantum Geometric Physics (RQGP) that investigates the n3 axis-resolved asymmetry in a constrained triadic system. Building on prior formulations of Relative Topological Strain (RTS) as a measure of geometric tension in Kirchhoff-constrained flow networks , this study isolates the role of individual spatial axes in determining structural stability. Using a combination of discrete topology solvers, parameter sweeps, and continuous optimization, we examine how asymmetric capacity constraints and polarity penalties influence the emergence of stable configurations. The analysis reveals that structural consistency across matter and antimatter mirror configurations requires a non-symmetric axis structure. In particular, one axis exhibits behavior consistent with a discrete polarity constraint, while the remaining axes behave as continuous capacity channels. Negative tests and basin analysis demonstrate that alternative symmetric or reordered configurations fail to preserve stability or symmetry under perturbation. The results suggest that axis asymmetry is not an imposed assumption but an emergent requirement of the constrained system. This work does not claim a physical model of particle dynamics, but rather proposes a structural hypothesis: that minimal triadic systems subject to conservation and symmetry constraints naturally resolve into asymmetric configurations with a privileged constraint axis. The findings provide a foundational step toward formalizing axis-resolved structure within the broader RQGP framework and establish a reproducible computational basis for further investigation.
Greg Kilmartin (Tue,) studied this question.