Associative Grammar Combination Operators for Tree-Based Grammars
Identifieur interne : 003A01 ( Main/Exploration ); précédent : 003A00; suivant : 003A02Associative Grammar Combination Operators for Tree-Based Grammars
Auteurs : Yael Sygal [Israël] ; Shuly Wintner [Israël]Source :
- Journal of Logic, Language and Information [ 0925-8531 ] ; 2009-07-01.
English descriptors
Abstract
Abstract: Polarized unification grammar (PUG) is a linguistic formalism which uses polarities to better control the way grammar fragments interact. The grammar combination operation of PUG was conjectured to be associative. We show that PUG grammar combination is not associative, and even attaching polarities to objects does not make it order-independent. Moreover, we prove that no non-trivial polarity system exists for which grammar combination is associative. We then redefine the grammar combination operator, moving to the powerset domain, in a way that guarantees associativity. The method we propose is general and is applicable to a variety of tree-based grammar formalisms.
Url:
DOI: 10.1007/s10849-009-9081-1
Affiliations:
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<front><div type="abstract" xml:lang="en">Abstract: Polarized unification grammar (PUG) is a linguistic formalism which uses polarities to better control the way grammar fragments interact. The grammar combination operation of PUG was conjectured to be associative. We show that PUG grammar combination is not associative, and even attaching polarities to objects does not make it order-independent. Moreover, we prove that no non-trivial polarity system exists for which grammar combination is associative. We then redefine the grammar combination operator, moving to the powerset domain, in a way that guarantees associativity. The method we propose is general and is applicable to a variety of tree-based grammar formalisms.</div>
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