This paper is an interpretive supplement to V8 (Zenodo), not an independent proof, and does not replace the V8 contradiction chain. V8 established, under the Wang 2026 Geometric Identity Principle (Axiom 1), that all non-trivial zeros of ζ(s) lie on σ = 1/2 via a positive-definite K-channel obstruction. V9 provides two interpretive supplements: (A) Primes as primitive generators of the multiplicative structure of ζ, with composites as multiplicative descendants. Based on Euler's product formula and the von Mangoldt function Λ(n), this provides a complementary geometric interpretation from the tangential direction, complementing V8's radial K-channel obstruction. (B) The complex-plane projection loses the third geometric dimension. The complex plane gives a rigorous two-dimensional algebraic definition of i, but this two-dimensional representation does not retain the K-channel information of the RHR three-dimensional spherical-helical topology. This is the structural reason why mainstream complex-plane approaches have not yet resolved RH. V9 introduces no new axioms and does not modify the V8 contradiction chain. V9 provides interpretive support, not an independent proof. Keywords: Riemann Hypothesis, zeta function, geometric topology, prime distribution, Euler product, symmetry breaking, complex-plane projection, RHR (Resonant Helix Reductionism)
Lixin Wang (Thu,) studied this question.
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