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authorKarl Berry <karl@freefriends.org>2012-08-20 22:38:02 +0000
committerKarl Berry <karl@freefriends.org>2012-08-20 22:38:02 +0000
commit0e41a49f208f79c08d67dd315eefc1e118b1ab45 (patch)
treec24fe68c66cb22fa2da4e4e4c24603d6630610b5 /Master/texmf-dist/doc/latex/presentations-en/04-01-1.ltxb
parent4b4e52c44aa751126df4f8692344da23f9e14847 (diff)
new example set presentations-en (20aug12)
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+%%
+%% An UIT Edition example
+%%
+%% Example 04-01-1 on page 68.
+%%
+%% Copyright (C) 2012 Vo\ss
+%%
+%% It may be distributed and/or modified under the conditions
+%% of the LaTeX Project Public License, either version 1.3
+%% of this license or (at your option) any later version.
+%%
+%% See http://www.latex-project.org/lppl.txt for details.
+%%
+
+% Show page(s) 1,2
+
+%% ====
+\PassOptionsToClass{british,xcolor={table,dvipsnames}, smaller,compress,hyperref={bookmarks,colorlinks}}{beamer}
+\documentclass{exabeamer}
+\usepackage[utf8]{inputenc}
+
+%\StartShownPreambleCommands
+\documentclass[british,xcolor={table,dvipsnames},smaller,compress,
+ hyperref={bookmarks,colorlinks}]{beamer}
+%\StopShownPreambleCommands
+
+\begin{document}
+\title{Introduction to Analytic Geometry}
+\author{Gerhard Kowalewski}
+\date{1910}
+\frame{\maketitle}
+\section{Research and studies}
+\begin{frame}{The integral and its geometric applications.}
+We assume that the theory of irrational numbers is known.
+
+\begin{enumerate}
+ \item The \emph{interval} $\langle a,b\rangle$ consists of all numbers $x$
+ that satisfy the condition $a\le x\le b$.
+ \item A \emph{sequence of numbers} or \emph{sequence} is created by replacing each
+ member of the infinite sequence of numbers $1,2,3,\ldots$ by some rational or
+ irrational number, i.e.\ each $n$ by a number $x_n$.
+ \item $\lim x_n=g$ means that almost all members of the sequence are within each
+ neighbourhood of $g$.
+ \item \textbf{Convergence criterion}: The sequence $x_1,x_2,x_3,\ldots$ converges
+ if and only if \textbf{each} sub-sequence $x^\prime_1,x^\prime_2,
+ x^\prime_3,\ldots$ satisfies the relation $\lim(x_n-x^\prime_n)=0$.
+\end{enumerate}
+\end{frame}
+\end{document}