# Riemann's Last Theorem

@inproceedings{BehzadCanaanie2021RiemannsLT, title={Riemann's Last Theorem}, author={Aric BehzadCanaanie}, year={2021} }

The central idea of this article is to introduce and prove a special form of the zeta function as proof of Riemann’s last theorem. The newly proposed zeta function contains two sub functions, namely f1 (b,s) and f2 (b,s). The unique property of ζ (s) = f1 (b,s)−f2 (b,s) is that as b tends toward ∞, the equality ζ (s)= ζ (1− s) is transformed into an exponential expression for the zeros of the zeta function. At the limiting point, we simply deduce that the exponential equality is satisfied if…

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