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The Riemann hypothesis (RH) may be the most important outstanding problem in mathematics. This third volume on equivalents to RH comprehensively presents recent results of Nicolas, Rogers–Tao–Dobner, Polymath15, and Matiyasevich. Particularly interesting are derivations which show, assuming all zeros on the critical line are simple, that RH is decidable. Also included are classical Pólya–Jensen equivalence and related developments of Ono et al. Extensive appendices highlight key background results, most of which are proved. The book is highly accessible, with definitions repeated,...

This second volume of two presents analytic equivalents to the Riemann hypothesis. Includes an extensive set of appendices.

This first volume of two presents classical and modern arithmetic equivalents to the Riemann hypothesis. Accompanying software is online.