Difference between revisions of "Variable (Semantics)"
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A basic expression of a [[logical language]] which is used as a place-holder in a formula. It does not have a specific [[reference]] but stands for an unspecified value. In first order [[predicate logic]], [[individual variable]]s ranging over individuals are the only variables used, but in higher order logic and type logic variables can also range over sets, relations and functions of diverse complexity. | A basic expression of a [[logical language]] which is used as a place-holder in a formula. It does not have a specific [[reference]] but stands for an unspecified value. In first order [[predicate logic]], [[individual variable]]s ranging over individuals are the only variables used, but in higher order logic and type logic variables can also range over sets, relations and functions of diverse complexity. | ||
− | + | == Links == | |
− | + | *[http://www2.let.uu.nl/UiL-OTS/Lexicon/zoek.pl?lemma=Variable&lemmacode=107 Utrecht Lexicon of Linguistics] | |
− | [http://www2.let.uu.nl/UiL-OTS/Lexicon/zoek.pl?lemma=Variable&lemmacode=107 Utrecht Lexicon of Linguistics] | ||
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+ | == References == | ||
* Chomsky, N. 1981. ''Lectures on Government and Binding,'' Foris, Dordrecht. | * Chomsky, N. 1981. ''Lectures on Government and Binding,'' Foris, Dordrecht. | ||
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[[Category:Semantics]] | [[Category:Semantics]] | ||
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Latest revision as of 08:58, 30 August 2014
Definition
A basic expression of a logical language which is used as a place-holder in a formula. It does not have a specific reference but stands for an unspecified value. In first order predicate logic, individual variables ranging over individuals are the only variables used, but in higher order logic and type logic variables can also range over sets, relations and functions of diverse complexity.
Links
References
- Chomsky, N. 1981. Lectures on Government and Binding, Foris, Dordrecht.
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