In 51—53, R, S, and T are relations defined on .
51. Let . Find , the transitive closure of R.
The set transitive closure of R.
R is a relation defined on
The transitive closure of R needs to contain all ordered pairs in the relation R :
The transitive closure of R is the smallest relation that contains R and that is transitive. Let us next determine which pairs to add using the transitive property.
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