A Cymatic-Geometric Resolution of the Riemann Hypothesis

This preprint presents a novel cymatic-geometric approach to the Riemann Hypothesis. It introduces a simulation model based on wave interference patterns and growth-incremental sequences derived from the imaginary parts of the Riemann zeta function's non-trivial zeros. The analysis includes visual ring-formation diagrams, pattern recognition metrics, and proposes a formula for the potential function V(n)V(n)V(n) governing the distribution of the zeros.