References to COCI and USACO
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@ -867,7 +867,8 @@ they compete as individuals.
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The IOI syllabus \cite{iois} regulates the topics
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The IOI syllabus \cite{iois} regulates the topics
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that may appear in IOI tasks.
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that may appear in IOI tasks.
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This book covers almost all the topics in the IOI syllabus.
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Almost all the topics in the IOI syllabus
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are covered by this book.
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Participants for the IOI are selected through
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Participants for the IOI are selected through
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national contests.
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national contests.
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@ -878,11 +879,11 @@ and the Asia-Pacific Informatics Olympiad (APIO).
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Some countries organize online practice contests
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Some countries organize online practice contests
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for future IOI participants,
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for future IOI participants,
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such as the Croatian Open Competition in Informatics (COCI)
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such as the Croatian Open Competition in Informatics \cite{coci}
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and the USA Computing Olympiad (USACO).
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and the USA Computing Olympiad \cite{usaco}.
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In addition,
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In addition,
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many problems from Polish contests
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many problems from Polish contests
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are available online\footnote{Młodzieżowa Akademia Informatyczna (MAIN), \texttt{http://main.edu.pl/}}.
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are available online \cite{main}.
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\subsubsection{ICPC}
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\subsubsection{ICPC}
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9
list.tex
9
list.tex
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@ -55,6 +55,9 @@
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% \emph{Theory of Groups of Finite Order},
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% \emph{Theory of Groups of Finite Order},
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% Cambridge University Press, 1897.
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% Cambridge University Press, 1897.
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\bibitem{coci}
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Croatian Open Competition in Informatics, \url{http://hsin.hr/coci/}
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\bibitem{cod15}
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\bibitem{cod15}
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Codeforces: On ''Mo's algorithm'',
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Codeforces: On ''Mo's algorithm'',
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\url{http://codeforces.com/blog/entry/20032}
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\url{http://codeforces.com/blog/entry/20032}
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@ -256,6 +259,9 @@
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An $O(n \log n)$ algorithm for finding all repetitions in a string.
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An $O(n \log n)$ algorithm for finding all repetitions in a string.
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\emph{Journal of Algorithms}, 5(3):422--432, 1984.
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\emph{Journal of Algorithms}, 5(3):422--432, 1984.
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\bibitem{main}
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Młodzieżowa Akademia Informatyczna (MAIN), \texttt{http://main.edu.pl/}
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% \bibitem{ore60}
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% \bibitem{ore60}
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% Ø. Ore.
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% Ø. Ore.
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% Note on Hamilton circuits.
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% Note on Hamilton circuits.
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@ -345,6 +351,9 @@
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Dimer problem in statistical mechanics -- an exact result.
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Dimer problem in statistical mechanics -- an exact result.
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\emph{Philosophical Magazine}, 6(68):1061--1063, 1961.
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\emph{Philosophical Magazine}, 6(68):1061--1063, 1961.
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\bibitem{usaco}
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USA Computing Olympiad, \url{http://www.usaco.org/}
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\bibitem{war23}
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\bibitem{war23}
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H. C. von Warnsdorf.
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H. C. von Warnsdorf.
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\emph{Des Rösselsprunges einfachste und allgemeinste Lösung}.
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\emph{Des Rösselsprunges einfachste und allgemeinste Lösung}.
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