Type logic served by co-Merge, Merge and Move: an account for sluicing and questions of `common European' and Japanese types

We explore the power of type-logical grammar as a linguistic theory, specifically, of a new tentative development inside the framework—a “symmetricized” Lambek Calculus, due to [Moortgat2005]. The basis for our discussion is an account we give for constructions involving questions and—in particular—involving sluicing; it seeks to solve puzzles these constructions have been setting for linguistic theory. Two things in the organization of grammar are of interest here: first, a uniform system joining structures from the surface side (syntactic) and structures from the “mind side” (discourse)—we call MERGE and co-MERGE the relations by which the former and the latter structures are arranged; second, a view on the circumstances of performing MOVE (by Syntax) from the type-logical perspective. As it is usual for type-logical grammars, the theory is conscious of semantics. We refer to examples from Japanese, on one side, and from English and Russian, on the other
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A Theory of Truth and Semantic Representation.Hans Kamp - 1981 - In P. Portner & B. H. Partee (eds.), Formal Semantics - the Essential Readings. Blackwell. pp. 189--222.
Continuations and the Nature of Quantification.Chris Barker - 2002 - Natural Language Semantics 10 (3):211-242.
Indeterminate Phrase Quantification in Japanese.Junko Shimoyama - 2006 - Natural Language Semantics 14 (2):139-173.
Grounding Dynamic Semantics.Paul Dekker - 2004 - In Anne Bezuidenhout & Marga Reimer (eds.), Descriptions and Beyond. Oxford University Press.

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