Recent AI-assisted advances have driven trader sentiment on further substantive progress toward the Riemann Hypothesis. In August 2026, an unreleased Anthropic Claude model, working with mathematician Youness Lamzouri, produced a verified proof raising the unconditional lower bound on non-trivial zeta zeros that are simple and lie on the critical line from 41.6% to over 67%, a substantial jump from prior human-only results. September follow-up preprints, including AI-supported work on arXiv, extended related bounds on distinct zeros above 83%. These developments highlight large language models' emerging role in analytic number theory while underscoring that the full hypothesis remains unproven. Upcoming catalysts include peer review outcomes, additional AI experiments at labs like OpenAI, and any new unconditional bounds or disproof attempts before year-end resolution thresholds.