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\title{Reversing Permutations by Transpositions}
\author{Everybody}
%\institute{Department of Applied Mathematics, Charles University,\\
%Malostranské Náměstí 25, Prague, Czech Republic\\
\date{\today}

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\begin{document}

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%\keywords{reversing pormutations, others}

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% HONZA & ZUZKA
\input{intro}

% TOM
\input{summing}

% EVA
\input{decreasing}

%%%%%%%%%%%%%%%%%%%%%% BIBLIOGRAFIE

\begin{thebibliography}{AA99}
%\addcontentsline{toc}{section}{\numberline{}References}
\bibitem[Lo71]{mercedes} L. Lov\' asz: \emph{On the number of halving lines}, Ann. Univ. Sci. Budapest, E\H otv\H os, Sect. Math. 14:107--108, 1971.

\bibitem[Lo04]{lovasz1} L. Lovász, K. Vesztergombi, U. Wagner, E. Welzl: \emph{Convex quadrilaterals and k-sets}, Towards a Theory of Geometric Graphs, (J. Pach, Ed.), AMS Contemporary  Mathematics 342 (2004), 139–148.
\end{thebibliography}

\bibitem[Ni08]{nivasch} G. Nivasch: \emph{An improved, simple construction of many halving edges},
Surveys on Discrete and Computational Geometry: Twenty Years Later, Contemporary Mathematics 453, pp. 299.305, 2008.

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