Network Working Group R. Fielding Request for Comments: 2068 UC Irvine Category: Standards Track J. Gettys J. Mogul DEC H. Frystyk T. Berners-Lee MIT/LCS January 1997 Hypertext Transfer Protocol -- HTTP/1.1 Status of this Memo This document specifies an Internet standards track protocol for the Internet community, and requests discussion and suggestions for improvements. Please refer to the current edition of the "Internet Official Protocol Standards" (STD 1) for the standardization state and status of this

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PathScaleTM Compiler Suite User Guide Version 3.1 Page i PathScale Compiler Suite User Guide Version 3.1 Information furnished in this manual is believed to be accurate and reliable. However, PathScale LLC assumes no responsibility for its use, nor for any infringements of patents or other rights of third parties which may result from its use. PathScale LLC reserves the right to change product specifications at any time without notice. Applications described in this document for any of these products are

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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

105. http://halgebra.math.msu.su/practicum/practicum-book.pdf