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- W2072821468 abstract "We consider a general class of super-additive scores measuring the similarity of two independent sequences of $n$ i.i.d. letters from a finite alphabet. Our object of interest is the mean score by letter $l_n$. By the subadditivity $l_n$ is nondecreasing and converges to a limit $l$. We give a simple method of bounding the difference $l-l_n$ and obtaining the rate of convergence. Our result generalizes a previous result of Alexander, where only the special case of the longest common subsequence is considered." @default.
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- W2072821468 date "2010-11-11" @default.
- W2072821468 modified "2023-09-27" @default.
- W2072821468 title "The rate of the convergence of the mean score in random sequence comparison" @default.
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