Montague::formal Language::partee English::grammar Barbara::grammar Category::natural Thomason::language
Montague grammar is an approach to natural language semantics, named after American logician Richard Montague. The Montague grammar is based on formal logic, especially higher order predicate logic and lambda calculus, and makes use of the notions of intensional logic, via Kripke models. Montague pioneered this approach in the 1960s and early 1970s.
There is in my opinion no important theoretical difference between natural languages and the artificial languages of logicians; indeed, I consider it possible to comprehend the syntax and semantics of both kinds of language within a single natural and mathematically precise theory. On this point I differ from a number of philosophers, but agree, I believe, with Chomsky and his associates. (Universal Grammar 1970)
Montague published what soon became known as Montague grammar<ref>The linguist Barbara Partee credibly claims to have invented the term in 1971 “for the system spelled out in Montague's“ UG, EFL and “especially in PTQ”. See her essay "Reflections of a Formal Semanticist as of Feb 2005", p. 14, footnote 36.</ref> in three papers:
- 1970: "Universal grammar" (= UG)<ref>"Universal grammar". Theoria 36 (1970), 373–398. (reprinted in Thomason, 1974)</ref>
- 1970: "English as a Formal Language" (= EFL)<ref>"English as a Formal Language". In: Bruno Visentini (ed.): Linguaggi nella società e nella tecnica. Mailand 1970, 189–223. (reprinted in Thomason, 1974)</ref>
- 1973: "The Proper Treatment of Quantification in Ordinary English" (= PTQ)<ref>"The Proper Treatment of Quantification in Ordinary English". In: Jaakko Hintikka, Julius Moravcsik, Patrick Suppes (eds.): Approaches to Natural Language. Dordrecht 1973, 221–242. (reprinted in Thomason, 1974)</ref>
In a 2004 paper,<ref>See Continuations in Natural Language, Chris Barker, extended abstract for Fourth ACM-SIGPLAN Continuation Workshop ’04 Venice, Italy</ref> Chris Barker linked Montague's treatment of quantification to the notion of continuation in programming language semantics.
Montague grammar sections
Intro See also References Further reading External links
|PREVIOUS: Intro||NEXT: See also|