A formula is satisfiable if there is an interpretation $v$ that makes the formula $F$ true. We say satisfies .
| T | F |
| F | T |
A set of propositional formulae is satisfiable if there is an interpretation $v$ satisfying every formula in $S$.
A formula is satisfiable if there is an interpretation $v$ that makes the formula $F$ true. We say satisfies .
| T | F |
| F | T |
A set of propositional formulae is satisfiable if there is an interpretation $v$ satisfying every formula in $S$.