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diff --git a/Master/texmf-dist/doc/latex/nwejm/examples/article-in-dutch.tex b/Master/texmf-dist/doc/latex/nwejm/examples/article-in-dutch.tex new file mode 100644 index 00000000000..8d8a3cec3d1 --- /dev/null +++ b/Master/texmf-dist/doc/latex/nwejm/examples/article-in-dutch.tex @@ -0,0 +1,136 @@ +\documentclass[dutch]{nwejmart} +\usepackage{lipsum} % Should'nt be used in a real article! +\addbibresource{sample.bib} % Example of simple bibliographic file +\addbibresource{biblatex-examples.bib} % Example of sophisticated bibliographic file +% +\newacronym{nwejm-dutch}{nwejm}{North-Western European Journal of Mathematics} +% +\begin{document} +\title{Artikel Titel (dutch)} +\author[affiliation={Affiliation 8}]{Last8, First8} +\author[affiliation={Affiliation 9}]{Last9, First9} +\author[affiliation={Affiliation 10}]{Last10, First10} +\author[affiliation={Affiliation 11}]{Last11, First11} +\author[affiliation={Affiliation 12}]{Last12, First12} +\author[affiliation={Affiliation 13}]{Last13, First13} +\author[affiliation={Affiliation 14}]{Last14, First14} +\author[affiliation={Affiliation 15}]{Last15, First15} +\author[affiliation={Affiliation 16}]{Last16, First16} +\author[affiliation={Affiliation 17}]{Last17, First17} +\author[affiliation={Affiliation 18}]{Last18, First18} +\author[affiliation={Affiliation 19}]{Last19, First19} +\author[affiliation={Affiliation 20}]{Last20, First20} +% +\begin{abstract} + \lipsum[1] +\end{abstract} +% +\keywords{foo,bar,baz} +% +\msc{11B13,11B30,11P70} +% +\acknowledgments{Thanks to mum, daddy and all my buddies.} +% +\maketitle +% +\section*{Recommendations for \LaTeX} +Don't use: +\begin{itemize} +\item \verb+$$...$$+ but \verb+\[...\]+ or \verb+\begin{equation}...\end{equation}+ +\item \verb+$a \over b$+ but \verb+$\frac{a}{b}$+ +\item \verb+{\cal ...}+ but \verb+\mathcal{...}+ +\item \verb+{\bf ...}+ but \verb+\textbf{...}+ +\item \verb+{\it ...}+ but \verb+\emph{...}+ +\item \verb+\'e+ for instance to get an accent but type it directly (\verb+é+) + using the UTF8 encoding. +\end{itemize} +More generally, it is worth having a look at documents that highlight obsolete +commands and +packages\autocite{ensenbach2016,ensenbach2011,trettin2007,ensenbach2011a,trettin2007a}. +% +\section*{Introduction} +% +\subsection{Citations tests} +\begin{enumerate} + \item It\footnote{Foo bar.} is well known\autocite{gonzalez} + that... Moreover, it is well known\autocite{iliad} that... + \item \textcite{gonzalez} have proved... Moreover, \textcite{iliad} + have proved... +\end{enumerate} +% +\subsection{Cross-references tests} +Cf. \vref{thm-bolzano-weierstrass-\languagename,rmk-euler-\languagename} \& +\vref{eq-euler-\languagename} \& \vref{sec-first-numbered-\languagename}. +% +\subsection{Miscellaneaous} +\begin{itemize} +\item It has been proved in the \century{19} \aside{more than 100 years ago} + that... +\item This has been conceptualized in the \century{-3} \aside*{more than 2000 + years ago}. +\item \acrshort{nwejm-\languagename} \ie{} \acrlong*{nwejm-\languagename}. +\item \acrshort{nwejm-\languagename} \ie*{} \acrlong*{nwejm-\languagename}. +\end{itemize} +% +\subsection{Acronyms tests} +\begin{enumerate} +\item The present article is published in the \gls{nwejm-\languagename}. +\item Moreover, the present article is published in the \gls{nwejm-\languagename}. +\end{enumerate} +% +\subsection{Theorems tests} +\begin{theorem}[Bolzano–Weierstrass]\label{thm-bolzano-weierstrass-\languagename} + A subset of $\bbR^n$ ($n\in\bbN^*$) is sequentially compact if and only if it is + closed and bounded. +\end{theorem} +\begin{proof}[not that easy!] + ... +\end{proof} +\begin{definition} + In Cartesian space $\bbR^n$ with the $p$-norm $L_p$, an open ball is the set + \[ + B(r)=\set{x\in \bbR^n}[\sum _{i=1}^n\left|x_i\right|^p<r^p] + \] +\end{definition} +\begin{remark}[Euler's identity]\label{rmk-euler-\languagename} + One of the most beautiful mathematical equation: + \begin{equation} + \E[\I\pi]+1=0 + \end{equation} +\end{remark} +\begin{lemma*}[Zorn] + Suppose a partially ordered set $P$ has the property that every chain has an + upper bound in $P$. Then the set $P$ contains at least one maximal element. +\end{lemma*} +\begin{axiom}\label{my-axiom-\languagename} + The following assertions are considered as true. + \begin{assertions} + \item\label{rare-expensive-\languagename} Anything that is scarce also is + expensive. + \item\label{cheap-horse-\languagename} A cheap horse is scarce. + \end{assertions} +\end{axiom} +According to \vref{rare-expensive-\languagename,cheap-horse-\languagename} +from \vref{my-axiom-\languagename}, a cheap horse is expensive. +% +\subsection{Dummy text and nice equation} +% +\lipsum[2-6] +% +\begin{equation}\label{eq-euler-\languagename} + \E[\I\pi]+1=0 +\end{equation} +% +\lipsum[8-15] +% +\section{First (numbered) section}\label{sec-first-numbered-\languagename} +\lipsum[2] +\subsection{First subsection} +\lipsum[3-8] +\subsection{Second subsection} +\lipsum[9-15] +\section{Second (numbered) section} +\lipsum[16-38] +\printbibliography +% +\end{document} |