Download Anaphora and Quantification in Situation Semantics by Jean Mark and Stanley Peters Gawron PDF

Download Anaphora and Quantification in Situation Semantics by Jean Mark and Stanley Peters Gawron PDF

By Jean Mark and Stanley Peters Gawron

A valuable objective of this ebook is to boost and observe the placement Semantics framework. Jean Mark Gawron and Stanley Peters undertake a model of the idea within which meanings are outfitted up through syntactically pushed semantic composition ideas. they supply a considerable therapy of English incorporating remedies of pronomial anaphora, quantification, donkey anaphora, and stressful. The e-book makes a speciality of the semantics of pronomial anaphora and quantification. The authors argue that the ambiguities of sentences with pronouns can't be appropriately accounted for with a idea that represents anaphoric family members basically syntactically; their relational framework uniformly bargains with anaphoric kinfolk as relatives among utterances in context. They argue that there's no use for a syntactic illustration of anaphoric relatives, or for a conception that bills for anaphoric ambiguities by means of resorting to 2 or extra varieties of anaphora. Quantifier scope ambiguities are dealt with analogously to anaphoric ambiguities. This remedy integrates the Cooper shop mechanism with a concept of which means that gives either a normal atmosphere for it and a powerful account of what, semantically, is occurring. Jean Mark Gawron is a researcher for Hewlett Packard Laboratories, Palo Alto. Stanley Peters is professor of linguistics and symbolic structures at Stanford college and is director of the guts for the examine of Language and knowledge.

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In general, the arcs labeled by the universal relation are not represented. – A temporal constraint network for Allen’s calculus is a pair N = (N, C), where N is a finite set of vertices (or nodes), and N : N × N → A2 a map which to each pair (i, j) of vertices associates an element C(i, j) of A2 . The Allen relation C(i, j) is called the constraint on the arc (i, j). 5. A constraint network describing four processes Allen’s Calculus 9 – p3 starts before p2 and its end does not coincide with the start of p2 ; – p4 ends p3 , or p3 ends p4 .

This formula is equivalent to the formula (x1 < x2 ∧ y1 < y2 ∧ x1 ≤ y1 ∧ x2 = y1 ∧ x2 = y2 ). 7). Those among Allen’s relations which can be expressed in terms of constraint networks over the point algebra are called pointizable relations. – A relation of Allen is pointizable if it can be defined by a point network on the starting and ending points of the intervals involved. The relation {p, o, s, di, si} is therefore pointizable, whereas the relation {p, pi} is not. 7. A point network which is equivalent to the interval network x{p, o, s, di, si}y The pointizable relations are defined in [VIL 86], and are discussed explicitly by Ladkin and Maddux [LAD 88, LAD 94].

4 Let us note that JEPD is also an acronym used in the biblical exegesis literature: Following work on the origins of the Bible in the 19th Century, historians have adopted the practice of referring to the J (Jehovah), E (Elohim), P (Priestly), and D (Deuteronomic) sources. It would seem that the fact that the two acronyms are the same is entirely coincidental! 8 Qualitative Spatial and Temporal Reasoning We will denote by B2 the set of basic relations, and by A2 the set of disjunctive relations.

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