propositional constant造句
例句与造句
- Mathematicians sometimes distinguish between propositional constants, propositional variables, and schemata.
- Propositional constants represent some particular proposition, while propositional variables range over the set of all atomic propositions.
- This will give a complete listing of cases or truth-value assignments possible for those propositional constants.
- The type of logic called propositional, sentential, or statement logic includes only operators and propositional constants as symbols in its language.
- Note : For any arbitrary number of propositional constants, we can form a finite number of cases which list their possible truth-values.
- It's difficult to find propositional constant in a sentence. 用propositional constant造句挺难的
- It is common to represent propositional constants by,, and, propositional variables by,, and, and schematic letters are often Greek letters, most often,, and.
- Any given proposition may be represented with a letter called a'propositional constant', analogous to representing a number by a letter in mathematics, for instance, 5 } }.
- A simple way to generate this is by truth-tables, in which one writes,, . . .,, for any list of propositional constants that is to say, any list of propositional constants with entries.
- Another approach is used for several formal theories ( for example, intuitionistic propositional calculus ) where the false is a propositional constant ( i . e . a nullary connective ) ?", the truth value of this constant being always false in the sense above.
- The propositions in this language are propositional constants, which are considered atomic propositions, and composite propositions, which are composed by recursively applying operators to propositions . " Application " here is simply a short way of saying that the corresponding concatenation rule has been applied.
- Below one fills in one-quarter of the rows with T, then one-quarter with F, then one-quarter with T and the last quarter with F . The next column alternates between true and false for each eighth of the rows, then sixteenths, and so on, until the last propositional constant varies between T and F for each row.