... Ed. by Utyuzhnikov S.V., Tirskiy G.A. Authors: Tirskiy G.A., Sakharov V.I., Kovalev V.L., Brykina I.G. et al. ... Journal of Applied Mathematics and Mechanics. Vol. 25, no. ... I.G. Brykina, V.V. Rusakov, and V.G. Shcherbak. ... Journal of Applied Mechanics and Technical Physics, Vol. 32, no. ... I.G. Brykina, B.V. Rogov, and G.A. Tirskiy. ... I.G. Brykina, B.V. Rogov, G.A. Tirskiy, V.A. Titarev, and S.V. Ultyuzhnikov. ... I.G. Brykina, B.V. Rogov, G.A. Tirskiy, V.A. Titarev, and S.V. Utyuzhnikov. ...

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The beamer class Manual for version 3.06. \begin{frame} \frametitle{There Is No Largest Prime Number} \framesubtitle{The proof uses \textit{reductio ad absurdum}.} \begin{theorem} There is no largest prime number. \end{theorem} \begin{proof} \begin{enumerate} \item<1-| alert@1> Suppose $p$ were the largest prime number. \item<2-> Let $q$ be the product of the first $p$ numbers. \item<3-> Then $q+1$ is not divisible by any of them. \item<1-> Thus $q+1$ is also prime and greater than $p$.\qedhere

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