Redefinition_of_Planck_s_Constant_via_Dimensional_Twist

This paper presents a geometric-harmonic derivation of Planck’s constant ℏ based on Sixta Theory. Rather than treating ℏ as an empirical constant, we derive it as a closed integral over a dimensional twist cycle T1. This approach reveals ℏ as a stable resonance property of topological recursion, where quantized action arises naturally from harmonic twist and phase alignment. Implications for quantum decoherence, energy quantization, and early-universe high-twist conditions are discussed.