Linguistic impressions on two axiomizations for Categorial Grammar
Abstract
In the present essay, two different but logically equivalent axiomatizations of Categorial Grammar will be compared from an exclusively linguistic perspective: 1) the version of the so called reduction rules, and 2) the version of Lambek calculus. In order to do that, after a first section of introduction, each axiomatization will be separately presented in the second section. In the third section both versions will be commented in relation to the type of linguitic knowledge representation they allow. At the conclusion in the fourth section the reduction rules version is argued to be the best linguistic option. Although the observations are linguistically motivated, their conclusions affect the nature of the linguistic knowledge (especially the lexical one) to be represented in any parser for Categorial Grammar.References
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Bar-Hillel, Y. (1953). A quasi-arithmetical notation for syntactic description. Language, 29:47–58.
Carpenter, B. (1997). Type-Logical Semantics. The MIT Press, Cambridge, Massachusetts.
Cohen, J. M. (1967). The equivalence of two concepts of categorial grammar. Information and Control, 10:475–484.
Moortgat, M. (1988). Categorial Investigations — Logical and Linguistic Aspects of the Lambek Calculus. Foris, Dordrecht.
Morrill, G. V. (1994). Type Logical Grammar — Categorial Logic of Signs. Kluwer, Dordrecht.
Neto, J. B. (1999). Introdução à gramática categorial. UFPR, Curitiba.
Steedman, M. (1988). Combinators and grammars. In Oehrle, R., Bach, E., and Wheeler, D., editors, Categorial Grammars and Natural Language Structures, pages 417–442. Reidel, Dordrecht.
Wood, M. M. (1993). Categorial Grammars. Routledge, London.
Published
2004-07-31
How to Cite
PAGANI, Luiz Arthur.
Linguistic impressions on two axiomizations for Categorial Grammar. In: BRAZILIAN SYMPOSIUM IN INFORMATION AND HUMAN LANGUAGE TECHNOLOGY (STIL), 2. , 2004, Salvador/BA.
Anais [...].
Porto Alegre: Sociedade Brasileira de Computação,
2004
.
p. 65-74.
