In Groenendijk & Stokhof [1989] a system of dynamic predicate logic (DPL) was developed, as a compositional alternative for classical discourse representation theory (DRT ). DPL shares with DRT the restriction of being a first-order system. In the present paper, we are mainly concerned with overcoming this limitation. We shall define a dynamic semantics for a typed language with λ-abstraction which is compatible with the semantics DPL specifies for the language of first-order predicate logic. We shall propose to use this (...) new logical system as the semantic component of a Montague-style grammar (referred to as dynamic Montague grammar, DMG), which will enable us to extend the compositionality of DPL to the subsentential level. Furthermore, we shall extend this analysis also in this sense that we shall add new, dynamic interpretations for logical constants which in DPL were treated in a static fashion. This will substantially increase the descriptive coverage of DMG. (shrink)

Quantified NPs in questions may lead to an interpretation in which the NP quantifies into the question. Which dish did every guest bring? can be understood as: 'For every guest x: which dish did x bring?'. After a review of previous approaches that tried to capture this quantification formally or to explain it away, it is argued that such readings involve quantification into speech acts. As the algebra of speech acts is more limited than a Boolean algebra – it only (...) contains conjunction, not disjunction or negation – it is predicted that only universal quantifiers can scope out of questions or other speech acts. The approach is extended to indirect questions, which either are embedded speech acts or coerced to denote the true answers, depending on the embedding verb; in the latter case a Boolean structure results, and we find wide-scope readings of non-universal quantifiers. (shrink)