Cracking the Riemann Hypothesis - A Computational Approach

Explore a groundbreaking approach to the famous Riemann Hypothesis in this thought-provoking mathematics video. Delve into the world of pure mathematics as the speaker challenges conventional assumptions about infinite arithmetical operations and their role in defining real numbers and transcendental functions. Examine J. Lagarias' equivalent reformulation of the Riemann Hypothesis and discover how it can be potentially resolved through a computational method comparable to calculating cosine, zeta, or exponential functions. Question the philosophical foundations of current mathematical practices and consider aligning mathematical thinking more closely with computational capabilities. Gain insights into the sociological aspects of mathematical research and the potential for redefining our understanding of the mathematical world.

Let's crack the Riemann Hypothesis! | Sociology and Pure Mathematics | N J Wildberger