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False (logic)
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=== [[Truth table|Truth Tables]] === Sources:<ref>Gottlob Frege (1879, Begriffsschrift)</ref><ref>Alfred Tarski (1930s, Introduction to Logic, Chapter II (Symbolic Logic))</ref> ==== Negation (Β¬) ==== {| class="wikitable" style="text-align: center" |- !<math>x</math> !<math>\neg x</math> |- !true |false |- !false |true |} The negation of false is equivalent to the truth not only in classical logic and Boolean logic, but also in most other logical systems, as explained below. ==== Conjunction (AND β§) ==== False β§ True = False (False AND anything is False). ==== Disjunction (OR β¨) ==== False β¨ True = True (OR is True if at least one operand is True). ==== Implication (β) ==== False β True = True (A false premise makes the implication vacuously true).
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