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Someone explain what a transitive closure is
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The transitive closure of a binary relation R on a set X is the minimal transitive relation R' on X that contains R. Thus, a R' b for any elements a and b of X provided that there exist C0, C1, ... , Cn with C0 = a, CN = b, and Cr R Cr+1 for all 0 <=r<n. The trasitive closure C (G) of a graph is a graph which contains an edge (u,v) whenever there is a directed path from u to v.
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