Constraint Solving and Language Processing: First by Henning Christiansen, Peter Rossen Skadhauge, Jørgen

By Henning Christiansen, Peter Rossen Skadhauge, Jørgen Villadsen

This publication constitutes the completely refereed post-proceedings of the 1st foreign Workshop on Constraint fixing and Language Processing, CSLP 2004, held in Roskilde, Denmark in September 2004.

The eight revised papers provided including four invited papers via major researchers went via rounds of reviewing, choice, and development for inclusion within the publication. one of the issues addressed are estate grammars, abduction, metagrammars, NLP semantics, induction, graph configuration for NLP, constraint established grammars, parsing, human sentence processing, constraint optimization, and normal language generation.

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Extra resources for Constraint Solving and Language Processing: First International Workshop, CSLP 2004, Roskilde, Denmark, September 1-3, 2004, Revised Selected and

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For instance this lexical entry is meant to express that love is used transitively as in John loves Mary but not intransitively such as in John loves or John loves to Mary. patrii offers two devices to facilitate lexical description: templates and lexical rules. Templates are described by [3] as macros, and permit us to easily state that that love and write are transitive verbs by writing: love : transitiveVerb write : transitiveVerb transitiveVerb : = v = np = np where transitiveVerb is a macro called in the descriptions of love and write.

Gelbukh (ed), Intelligent Text Processing and Computational Linguistics, Lecture Notes in Computer Science. Springer-Verlag, Berlin Heidelberg New York (2002) 220–229 4. B`es G. and Blache, P. Propri´et´es et analyse d’un langage. In Proceedings of TALN’99 (1999) 5. , and Hag`ege, C. The 5P Paradigm. Research report, GRIL/LPL (1999) 30 V. Dahl 6. Christiansen, H. and Dahl, V. Logic Grammars for Diagnosis and Repair. In International Journal on Artificial Intelligence Tools, 2, no. 3 (2003) 227-248 7.

A description φ has the following abstract syntax: φ ::= xRy | x y | x≺y | x: | φ∧φ (20) where R ⊆ {=, + , + , ≺+ , + } is a set of relation symbols whose intended interpretation is disjunctive; thus x {=, + } y is more conventionally written x ∗ y. In [14], the abstract syntax permitted a literal of the form x : (x1 , . . , xn ) that combined (1) an assignment of the label to x, (2) immediate dominance literals x xi , (3) immediate precedence literals xi ≺ xi+1 , (4) an arity constraint stipulating that x has exactly n children.

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