In propositional logic
we say that two binary operations f and g are duals
of one another if ¬f(α,β)=g(¬α,¬β).
If φ is a propositional formula,
then φd, the dual of φ, is the result of
replacing all occurrences of t with f and vice versa, and each
occurrence of a binary connective with its dual.
¬(α∨β) = ¬α∧¬β
Fitting, Melvin. First-Order Logic and Automated Theorem Proving. Springer, 1990.
Copyright © 2014 Barry Watson. All rights reserved.