Reference to polynomial algorithms for knight's tour [closes #35]
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@ -640,9 +640,11 @@ a complete tour will be found quickly.
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\index{heuristic}
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\index{Warnsdorf's rule}
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\key{Warnsdorf's rule}\footnote{This heuristic was proposed
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in Warnsdorf's book \cite{war23} in 1823.} is a simple and effective heuristic
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for finding a knight's tour.
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\key{Warnsdorf's rule} is a simple and effective heuristic
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for finding a knight's tour\footnote{This heuristic was proposed
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in Warnsdorf's book \cite{war23} in 1823. There are
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also polynomial algorithms for finding knight's tours
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\cite{par97}, but they are more complicated.}.
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Using the rule, it is possible to efficiently construct a tour
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even on a large board.
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The idea is to always move the knight so that it ends up
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5
list.tex
5
list.tex
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@ -261,6 +261,11 @@ pro \emph{Annals of Mathematics}, 3(1/4):35--39, 1901.
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Where to use and how not to use polynomial string hashing.
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\emph{Olympiads in Informatics}, 7(1):90--100, 2013.
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\bibitem{par97}
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I. Parberry.
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An efficient algorithm for the Knight's tour problem.
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\emph{Discrete Applied Mathematics}, 73(3):251--260, 1997.
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% \bibitem{pic99}
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% G. Pick.
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% Geometrisches zur Zahlenlehre.
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