David Bourget (Western Ontario)
David Chalmers (ANU, NYU)
Rafael De Clercq
Ezio Di Nucci
Jack Alan Reynolds
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In this paper we discuss a new perspective on the syntax-semantics interface. Semantics, in this new set-up, is not ‘read off’ from Logical Forms as in mainstream approaches to generative grammar. Nor is it assigned to syntactic proofs using a Curry-Howard correspondence as in versions of the Lambek Calculus, or read off from f-structures using Linear Logic as in Lexical-Functional Grammar (LFG, Kaplan & Bresnan ). All such approaches are based on the idea that syntactic objects (trees, proofs, fstructures) are somehow prior and that semantics must be parasitic on those syntactic objects. We challenge this idea and develop a grammar in which syntax and semantics are treated in a strictly parallel fashion. The grammar will have many ideas in common with the (converging) frameworks of categorial grammar and LFG, but its treatment of the syntax-semantics interface is radically different. Also, although the meaning component of the grammar is a version of Montague semantics and although there are obvious affinities between Montague’s conception of grammar and the work presented here, the grammar is not compositional, in the sense that composition of meaning need not follow surface structure.
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Citations of this work BETA
Marie-Renée Fleury & Myriam Quatrini (2007). A Mixed Λ-Calculus. Studia Logica 87 (2-3):269-294.
Pierre Bourreau (2015). On the Effect of the IO-Substitution on the Parikh Image of Semilinear Full AFLs. Journal of Logic, Language and Information 24 (1):1-26.
Christian Retoré & Sylvain Salvati (2010). A Faithful Representation of Non-Associative Lambek Grammars in Abstract Categorial Grammars. Journal of Logic Language and Information 19 (2):185-200.
Krasimir Angelov, Björn Bringert & Aarne Ranta (2010). Pgf: A Portable Run-Time Format for Type-Theoretical Grammars. [REVIEW] Journal of Logic, Language and Information 19 (2):201-228.
Marie-Renée Fleury & Myriam Quatrini (2007). A Mixed Λ-Calculus. Studia Logica 87 (2-3):269 - 294.
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