Logical conjunction
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Logical conjunction is an operation on two logical values, typically the values of two propositions, that produces a value of true if and only if both of its operands are true.
The truth table of \(p ~\operatorname{AND}~ q\) (also written as \(p \land q\!\) or \(p \cdot q\!\)) is as follows:
| \(p\!\) | \(q\!\) | \(p \land q\) |
| \(\operatorname{F}\) | \(\operatorname{F}\) | \(\operatorname{F}\) |
| \(\operatorname{F}\) | \(\operatorname{T}\) | \(\operatorname{F}\) |
| \(\operatorname{T}\) | \(\operatorname{F}\) | \(\operatorname{F}\) |
| \(\operatorname{T}\) | \(\operatorname{T}\) | \(\operatorname{T}\) |
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- Logical Conjunction @ MyWikiBiz
- Logical Conjunction @ InterSciWiki
- Logical Conjunction @ OER Commons
- Logical Conjunction @ P2P Foundation
- Logical Conjunction @ Subject Wikis
- Logical Conjunction @ Wikiversity Beta
Logical operators
Related topics
- Propositional calculus
- Sole sufficient operator
- Truth table
- Universe of discourse
- Zeroth order logic
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Information, Inquiry
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Portions of the above article were adapted from the following sources under the GNU Free Documentation License, under other applicable licenses, or by permission of the copyright holders.
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