Transforming Linear Context-Free Rewriting Systems into Minimalist Grammars
Identifieur interne : 009257 ( Main/Exploration ); précédent : 009256; suivant : 009258Transforming Linear Context-Free Rewriting Systems into Minimalist Grammars
Auteurs : Jens Michaelis [Allemagne]Source :
- Lecture Notes in Computer Science [ 0302-9743 ]
Abstract
Abstract: The type of a minimalist grammar (MG) as introduced by Stabler [11,12] provides an attempt of a rigorous algebraic formalization of the new perspectives adopted within the linguistic framework of transformational grammar due to the change from GB-theory to minimalism. Michaelis [6] has shown that MGs constitute a subclass of mildly context-sensitive grammars in the sense that for each MG there is a weakly equivalent linear context-free rewriting system (LCFRS). However, it has been left open in [6], whether the respective classes of string languages derivable by MGs and LCFRSs coincide. This paper completes the picture by showing that MGs in the sense of [11] and LCFRSs give in fact rise to the same class of derivable string languages.
Url:
DOI: 10.1007/3-540-48199-0_14
Affiliations:
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<front><div type="abstract" xml:lang="en">Abstract: The type of a minimalist grammar (MG) as introduced by Stabler [11,12] provides an attempt of a rigorous algebraic formalization of the new perspectives adopted within the linguistic framework of transformational grammar due to the change from GB-theory to minimalism. Michaelis [6] has shown that MGs constitute a subclass of mildly context-sensitive grammars in the sense that for each MG there is a weakly equivalent linear context-free rewriting system (LCFRS). However, it has been left open in [6], whether the respective classes of string languages derivable by MGs and LCFRSs coincide. This paper completes the picture by showing that MGs in the sense of [11] and LCFRSs give in fact rise to the same class of derivable string languages.</div>
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