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8.4 Closures of Relations

8.4 Closures of Relations. 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. In terms of the digraph representation of R

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Representing Relations Using Digraphs

Representing Relations Using Digraphs. Definition: A directed graph , or digraph , consists of a set V of vertices (or nodes ) together with a set E of ordered pairs of elements of V called edges (or arcs ).

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8.4 Closures of Relations

Representing Relations Using Digraphs