Describing syntax with star-free regular expressions

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    Abstract

    Syntactic constraints in Koskenniemi’s Finite-State Intersection Grammar (FSIG) are logically less complex than their formalism (Koskenniemi et al., 1992) would suggest: It turns out that although the constraints in Voutilainen’s (1994) FSIG description of English make use of several extensions to regular expressions, the description as a whole reduces to a finite combination of union, complement and concatenation. This is an essential improvement to the descriptive complexity of ENGFSIG. The result opens a door for further analysis of logical properties and possible optimizations in the FSIG descriptions. The proof contains a new formula for compiling Koskenniemi’s restriction operation without any marker symbols.
    Translated title of the contributionSyntaksin kuvaaminen käyttäen tähdettömiä säännöllisiä lausekkeita
    Original languageEnglish
    Title of host publicationProceedings of the EACL 2003
    EditorsAnn Copestake, Jan Hajic
    Number of pages8
    Volume10
    Publication date2003
    Pages379-386
    Publication statusPublished - 2003
    MoE publication typeA4 Article in conference proceedings
    EventEACL, Conference of the European Chapter of the Association for Computational Linguistics - Budapest, Hungary
    Duration: 12 Apr 200317 Apr 2003
    Conference number: 10

    Bibliographical note

    Has been cited by:
    1. Nathan Vaillette. Dissertation. 2004
    2. András Kornai. Mathematical Linguistics. Springer Verlag. 2008.
    3. Mans Hulden, Regular Expressions and Predicate Logic in Finite-State Language
    Processing, Proceeding of the 2009 conference on Finite-State Methods and Natural Language Processing: Post-proceedings of the 7th International Workshop FSMNLP 2008, p.82-97, July 11, 2009
    Proceeding volume: 10

    Fields of Science

    • 612 Languages and Literature
    • surface syntax
    • constraints
    • grammar
    • 113 Computer and information sciences
    • regular expressions
    • Kleene closure
    • 111 Mathematics
    • descriptive complexity
    • first-order logic

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