Counting sort complexity [closes #11]
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@ -538,8 +538,7 @@ but use some other information.
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An example of such an algorithm is
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\key{counting sort} that sorts an array in
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$O(n)$ time assuming that every element in the array
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is an integer between $0 \ldots c$ where $c$
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is a small constant.
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is an integer between $0 \ldots c$ and $c=O(n)$.
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The algorithm creates a \emph{bookkeeping} array
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whose indices are elements in the original array.
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