A Note on Intensionalization
Building on Ben-Avi and Winter's (2007) work, this paper provides a general "intensionalization" procedure that turns an extensional semantics for a language into an intensionalized one that is capable of accommodating "truly intensional" lexical items without changing the c...
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| Veröffentlicht in: | Journal of logic, language, and information Jg. 22; H. 2; S. 173 - 194 |
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| Sprache: | Englisch |
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01.04.2013
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| Abstract | Building on Ben-Avi and Winter's (2007) work, this paper provides a general "intensionalization" procedure that turns an extensional semantics for a language into an intensionalized one that is capable of accommodating "truly intensional" lexical items without changing the compositional semantic rules. We prove some formal properties of this procedure and clarify its relation to the procedure implicit in Montague's (1973) PTQ. |
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| AbstractList | Building on Ben-Avi and Winter's (2007) work, this paper provides a general "intensionalization" procedure that turns an extensional semantics for a language into an intensionalized one that is capable of accommodating "truly intensional" lexical items without changing the compositional semantic rules. We prove some formal properties of this procedure and clarify its relation to the procedure implicit in Montague's (1973) PTQ. Building on Ben-Avi and Winter’s ( 2007 ) work, this paper provides a general “intensionalization” procedure that turns an extensional semantics for a language into an intensionalized one that is capable of accommodating “truly intensional” lexical items without changing the compositional semantic rules. We prove some formal properties of this procedure and clarify its relation to the procedure implicit in Montague’s ( 1973 ) PTQ. Building on Ben-Avi and Winter's (2007) work, this paper provides a general "intensionalization" procedure that turns an extensional semantics for a language into an intensionalized one that is capable of accommodating "truly intensional" lexical items without changing the compositional semantic rules. We prove some formal properties of this procedure and clarify its relation to the procedure implicit in Montague's (1973) PTQ. Adapted from the source document |
| Author | Kanazawa, Makoto de Groote, Philippe |
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| Keywords | Intensionalization Montague semantics |
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| References | von Fintel, K., & Heim, I. (2011). Intensional semantics. http://mit.edu/fintel/fintel-heim-intensional.pdf, online lecture notes. ParteeBRoothMBäuerleRSchwarzeCvon StechowAGeneralized conjunction and type ambiguityMeaning, Use, and Interpretation of Language1983Berlinde Gruyter361383 HeimIKratzerASemantics in generative grammar1998OxfordBlackwell van EijckJUngerCComputational semantics with functional programming2011CambridgeCambridge University Press Montague, R. (1973). The proper treatment of quantification in ordinary English. In J. Hintikka, J. Moravcsik, & P. Suppes (Eds.), Approaches to natural language: Proceedings of the 1970 stanford workshop on grammar and semantics (pp. 221–242). Dordrecht: D. Reidel. di CosmoRA short survey of isomorphisms of typesMathematical Structures in Computer Science20051582583810.1017/S0960129505004871 Gallin, D. (1975). Intensional and higher-order modal logic: With applications to Montague semantics. Amsterdam: North-Holland. BlackburnPde RijkeMVenemaYModal logic2001CambridgeCambridge University Press Ben-Avi, G., & Winter, Y. (2007). The semantics of intensionalization In R. Muskens (Ed.) Workshop on new directions in type-theoretic grammars (pp. 98–112). R Cosmo di (9173_CR3) 2005; 15 9173_CR4 J Eijck van (9173_CR8) 2011 9173_CR6 9173_CR9 I Heim (9173_CR5) 1998 B Partee (9173_CR7) 1983 9173_CR1 P Blackburn (9173_CR2) 2001 |
| References_xml | – reference: HeimIKratzerASemantics in generative grammar1998OxfordBlackwell – reference: von Fintel, K., & Heim, I. (2011). Intensional semantics. http://mit.edu/fintel/fintel-heim-intensional.pdf, online lecture notes. – reference: ParteeBRoothMBäuerleRSchwarzeCvon StechowAGeneralized conjunction and type ambiguityMeaning, Use, and Interpretation of Language1983Berlinde Gruyter361383 – reference: di CosmoRA short survey of isomorphisms of typesMathematical Structures in Computer Science20051582583810.1017/S0960129505004871 – reference: Gallin, D. (1975). Intensional and higher-order modal logic: With applications to Montague semantics. Amsterdam: North-Holland. – reference: Ben-Avi, G., & Winter, Y. (2007). The semantics of intensionalization In R. Muskens (Ed.) Workshop on new directions in type-theoretic grammars (pp. 98–112). – reference: BlackburnPde RijkeMVenemaYModal logic2001CambridgeCambridge University Press – reference: van EijckJUngerCComputational semantics with functional programming2011CambridgeCambridge University Press – reference: Montague, R. (1973). The proper treatment of quantification in ordinary English. In J. Hintikka, J. Moravcsik, & P. Suppes (Eds.), Approaches to natural language: Proceedings of the 1970 stanford workshop on grammar and semantics (pp. 221–242). Dordrecht: D. Reidel. – volume-title: Modal logic year: 2001 ident: 9173_CR2 doi: 10.1017/CBO9781107050884 – start-page: 361 volume-title: Meaning, Use, and Interpretation of Language year: 1983 ident: 9173_CR7 doi: 10.1515/9783110852820.361 – ident: 9173_CR1 – ident: 9173_CR4 – ident: 9173_CR6 – ident: 9173_CR9 – volume: 15 start-page: 825 year: 2005 ident: 9173_CR3 publication-title: Mathematical Structures in Computer Science doi: 10.1017/S0960129505004871 – volume-title: Semantics in generative grammar year: 1998 ident: 9173_CR5 – volume-title: Computational semantics with functional programming year: 2011 ident: 9173_CR8 |
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| Snippet | Building on Ben-Avi and Winter's (2007) work, this paper provides a general "intensionalization" procedure that turns an extensional semantics for a language... Building on Ben-Avi and Winter’s ( 2007 ) work, this paper provides a general “intensionalization” procedure that turns an extensional semantics for a language... |
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| SubjectTerms | Computer Science Education Induction assumption Information Systems Applications (incl.Internet) Intensionality Logic Logic in Computer Science Mathematical constants Mathematical expressions Modal realism Model theory Montague Grammar Natural language Object languages Philosophy Semantics Syntactics |
| Title | A Note on Intensionalization |
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