126 lines
No EOL
4.5 KiB
TeX
126 lines
No EOL
4.5 KiB
TeX
\twocolumn[
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\title{\bf <Stupid acronym> - An algorithm for faster sock sorting}
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\author{
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CelloClemens$^{1,2}$,
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Henriente$^{1}$,
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}
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\date{\today}
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% List of institutions
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\maketitle
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$^{1}$Department for theoretical laundry science, Karlsruhe institute of suffering and sorrow (KISS), Karlsruhe, Germany \\
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$^{2}$Institute of laundry sorting, Department for socks, Karlsruhe institute of suffering and sorrow (KISS), Karlsruhe, Germany
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\begin{psummary}
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Sorting socks can often be a time consuming task. This paper introduces the fastest method known in the scientific community to tackle
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this challanging task. To be able to implement this new algorithm
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a new data structure will be introduced and discussed. Abundant application of this novel algorithm may be able to
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reduce the time required for sorting socks considerably.
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\end{psummary}
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\vspace{2mm}
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]
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\fancypagestyle{firstpage}{%
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\lhead{Please help I am stuck in the basement sorting socks}
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\rhead{Journal of Immaterial Science}
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}
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\thispagestyle{firstpage}
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% The introduction
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\section{Introduction}
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While sorting algorithms are one of the most discussed algorithms in the
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computer science community, application of this field to laundry is still quite new.
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In fact no research is known to the authors connecting the fields of computer science
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and laundry sorting. A few definitions are required in order to establish a baseline
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for the algorithm discussed in the following paper.
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\subsection{Definitions}
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In this section a few definitions, common in the field of theoretical laundry science shall be
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introduced. These are required to understand the algorithm and its advantages.
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\subsubsection{Sock}
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Let $\Lambda_a$ be the Set of laundry. The set of socks, $\Sigma\subset\Lambda_a$
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is defined as $\Sigma:=\{s\in\Lambda_a|\chi(s)=1\}$\footnote{Yes, some socks have holes. So what?!}, where $\chi(s)$ is the Euler
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characteristic of $s$. For every sock $s$ there is an equal counterpart $s^{-1}$ giving rise
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to the identity $s\cong s^{-1}$. The task commonly known as "sock sorting" is in fact the
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search for this isomorphism $\eta$ and matching every sock $s$ to its inverse
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$s^{-1}$.
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\begin{figure}[h]
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\centering
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\includegraphics[width=\columnwidth]{\projectpath figs/Sock.jpeg}
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\vspace{0.1in}
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\caption{Three single socks.}
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\label{fig:Sock}
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\vspace{0.1in}
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\end{figure}
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\subsubsection{Laundry basket}
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Let $\Lambda$ be a set of laundry items. Then a laundry basket is a
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triple $(\Lambda, +, -)$ representing a data structure that implements
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the following functions:
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\begin{itemize}
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\item \lstinline{}
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\end{itemize}
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\section{Methodology}
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In order to invent this thing or analyze this data, we're going to need to use the equation below.
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\begin{equation}
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Heuristic_\alpha(x) = \sqrt{\sum{All of the things}},
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\end{equation}
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Of course we trust that equation because of the work done in \cite{OnlineRef1} which may or may not agree with the dude that wrote \cite{ArticleRef}.
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\section{Another Section}
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I don't know, you could have a boring data collection bit here, or an architecture, or something. I'm sure it'll be mostly filler.
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\section{Filler Section 2}
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As shown in figure , Freud is not displaying Penis envy by holding a cigar.
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I swear it's just a cigar.
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\section{Discussion and Results}
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According to all of this data and our unbiased analysis, all of our beliefs have been validated. Just check out Table \ref{table:1}.
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\begin{table}[h!]
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\vspace{0.1in}
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\begin{center}
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\begin{tabular}{||c c c c||}
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\hline
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Col1 & Col2 & Col2 & Col3 \\ [0.5ex]
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\hline\hline
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1 & 6 & 87837 & 787 \\
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\hline
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2 & 7 & 78 & 5415 \\
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\hline
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3 & 545 & 778 & 7507 \\
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\hline
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4 & 545 & 18744 & 7560 \\
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\hline
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5 & 88 & 788 & 6344 \\ [1ex]
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\hline
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\end{tabular}
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\vspace{0.1in}
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\caption{Table to prove how right you are.}
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\label{table:1}
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\end{center}
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\end{table}
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Wow, what astounding results!
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\section{Conclusion}
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In conclusion, I am very smart
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\section{Acknowledgements}
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I did this all by myself, so I'm kinda awesome. But I guess I hocked and edited this template from the cowshed article so thanks for that William Roper
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\begingroup
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\setlength\bibitemsep{0pt}
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\setlength\bibnamesep{0pt}
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\printbibliography[heading=subbibliography]
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\endgroup
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%when translating non-inline equations into Wordpress, use the code below
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%<p align="center"> $latex \displaystyle \mathop{\mathbb E}_{x\sim X} f(x):= 1 \ \ \ \ (1)&fg=000000$ </p> |