Dimensional Harmonics in Particle Mass Variation: High-Energy Oscillation Deviations

This paper explores the prediction of variable particle masses under high-energy or curvature-intensive conditions using Dimensional Harmonics in Sixta Theory. Standard Model particles acquire mass through Higgs field interaction, yet their rest mass is treated as invariant. We propose that mass arises from harmonic stability in dimensional embeddings, and under extreme phase curvature, particle mass exhibits predictable deviations. This framework offers a method to refine mass predictions and suggests a testable signature of Sixtan twist-phase geometry.