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By Leonor Becerra-Bonache, Veronica Dahl (auth.), Denys Duchier, Yannick Parmentier (eds.)

The Constraint fixing and Language Processing (CSLP) workshop considers the position of constraints within the illustration of language and the implementation of language processing functions. This topic may be interpreted inclusively: it comprises contributions from linguistics, machine technology, psycholinguistics and comparable components, with a specific curiosity in interdisciplinary views. Constraints are known in linguistics, computing device technological know-how, and psychology. How they're used, notwithstanding, varies generally in line with the examine area: wisdom illustration, cognitive modelling, challenge fixing mechanisms, and so forth. those assorted views are complementary, each including a section to the puzzle.

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Extra info for Constraint Solving and Language Processing: 7th International Workshop, CSLP 2012, Orléans, France, September 13-14, 2012, Revised Selected Papers

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P (x) : P T ype A : cn A : P T ype cn : LT ype A : LT ype A : LT ype P rop : P T ype Fig. 1. Some (not all) introduction rules for LT ype – The type P rop of logical propositions is a linguistic type. P (x). In particular, in the non-dependent case, if Ai are linguistic types, so is the arrow type A1 → ... → An → P rop. ) – The universe cn (of types that interpret common nouns) is an object of type LT ype. – If A interprets a common noun, then A is a linguistic type in LT ype. For example, the Σ-types that interpret modified CNs are in LT ype.

Since vector types are employed in NL semantics (at least in our account), then these types should be included in Ltype. For example, one could consider the following introduction rule: A : LT ype n:N at V ec(A, n) : LT ype Under this rule, vector types are now part of LT ype. Again, we note that the task of meticulously constructing the universe LT ype will not be undertaken in this paper. However, such a rule is indicative of how vector types can be included in the constructed LT ype universe.

Duchier and Y. ): CSLP 2012, LNCS 8114, pp. 31–51, 2013. c Springer-Verlag Berlin Heidelberg 2013 32 S. Chatzikyriakidis and Z. Luo in the examples below, where the same conjoined NP is interpreted distributively in (1) but collectively in (2): (1) John and Mary came to the Party. (2) John and Mary met at the Party. We shall investigate how collective readings can be interpreted by means of the inductive family of types of vectors in an MTT. We further discuss the interaction between dot-types for coordinated NPs.

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