Question: We are given a directed graph G = (V, E) , where V = {1, ... n} , i.e. the vertices are integers in the

We are given a directed graph G = (V, E) , where V = {1, ... n} , i.e. the vertices are integers in the range 1 to n. For every vertex We are given a directed graph G = (V, E) , where we would like to compute the values V = {1, ... n} , i.e. the vertices are integers in defined as follows: the range 1 to n. For every vertex we would like to is the smallest compute the values defined as follows: is the smallest such that vertex such that vertex is reachable from vertex (As a convention, we assume that is reachable is reachable from vertex from .) Show that the values can be computed in time. (As a convention, we assume that image text in transcribed is reachable from image text in transcribed.) Show that the values image text in transcribed can be computed in image text in transcribed time.

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