Converse implication is the converse of implication. That is to say; that for any two propositions P and Q, if Q implies P, then P is the converse implication of Q.
It may take the following forms:
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- p⊂q, Bpq, or p←q
Read more about Converse Implication: Properties, Natural Language, Boolean Algebra
Famous quotes containing the word converse:
“It is said that desire is a product of the will, but the converse is in fact true: will is a product of desire.”
—Denis Diderot (1713–1784)