Integrated proof of the Riemann Hypothesis through the geometric identity of the zeta function. The Dirichlet series ζ (s) = Σ n^ (-σ) e^ (-iτ ln n) is read as arc accumulation on the complex plane, which is the two- dimensional projection of a three-dimensional spherical helical topology generated by simple harmonic motion along a rotating diameter. The topology closes into a finite sphere if and only if σ = 1/2, and the geometric vanishing points of the closed sphere are precisely the non- trivial zeros of ζ. The conclusion is then formalized via a three-channel decomposition (tangential, radial, K-imbalance) and a positive-definite K-channel obstruction, giving a clean five-step contradiction chain. This integrated version restructures the V6–V9 series (V6 at DOI 10. 5281/zenodo. 20162978) in proof-logical order rather than version- historical order. Companion Chinese version included.
Lixin Wang (Thu,) studied this question.