Define transitive closure of a relation r in x and find the transitive closure of a relation r = { (a,
b., (b, c), (c, d), (d, e), (e,
a.} in x = {a, b, c, d, e}.
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Definition: The closure of a relation R with respect to property P is the relation obtained by adding the minimum number of ordered pairs to R to obtain property P. To find the transitive closure - if there is a path from a to b, add an arc from a to b. _________________ Note: Reflexive and symmetric closures are easy.
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