Tractable Lexical-Functional Grammar

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Tractable Lexical-Functional Grammar. / Wedekind, Jürgen; Kaplan, Ronald M.

I: Computational Linguistics, Bind 46, Nr. 3, 09.2020, s. 515-569.

Publikation: Bidrag til tidsskriftTidsskriftartikelForskningfagfællebedømt

Harvard

Wedekind, J & Kaplan, RM 2020, 'Tractable Lexical-Functional Grammar', Computational Linguistics, bind 46, nr. 3, s. 515-569. <https://www.mitpressjournals.org/doi/pdf/10.1162/coli_a_00384>

APA

Wedekind, J., & Kaplan, R. M. (2020). Tractable Lexical-Functional Grammar. Computational Linguistics, 46(3), 515-569. https://www.mitpressjournals.org/doi/pdf/10.1162/coli_a_00384

Vancouver

Wedekind J, Kaplan RM. Tractable Lexical-Functional Grammar. Computational Linguistics. 2020 sep.;46(3):515-569.

Author

Wedekind, Jürgen ; Kaplan, Ronald M. / Tractable Lexical-Functional Grammar. I: Computational Linguistics. 2020 ; Bind 46, Nr. 3. s. 515-569.

Bibtex

@article{620b3c2390774ec4b8331a466c5c8235,
title = "Tractable Lexical-Functional Grammar",
abstract = "The formalism for Lexical-Functional Grammar (LFG) was introduced in the 1980s as one of the first constraint-based grammatical formalisms for natural language. It has led to substantial contributions to the linguistic literature and to the construction of large-scale descriptions of particular languages. Investigations of its mathematical properties have shown that, without further restrictions, the recognition, emptiness, and generation problems are undecidable, and that they are intractable in the worst case even with commonly applied restrictions. However, grammars of real languages appear not to invoke the full expressive power of the formalism, as indicated by the fact that algorithms and implementations for recognition and generation have been developed that run—even for broad-coverage grammars—in typically polynomial time. This paper formalizes some restrictions on the notation and its interpretation that are compatible with conventions and principles that have been implicit or informally stated in linguistic theory. We show that LFG grammars that respect these restrictions, while still suitable for the description of natural languages, are equivalent to linear context-free rewriting systems and allow for tractable computation.",
author = "J{\"u}rgen Wedekind and Kaplan, {Ronald M.}",
year = "2020",
month = sep,
language = "English",
volume = "46",
pages = "515--569",
journal = "Computational Linguistics",
issn = "1530-9312",
publisher = "MIT Press",
number = "3",

}

RIS

TY - JOUR

T1 - Tractable Lexical-Functional Grammar

AU - Wedekind, Jürgen

AU - Kaplan, Ronald M.

PY - 2020/9

Y1 - 2020/9

N2 - The formalism for Lexical-Functional Grammar (LFG) was introduced in the 1980s as one of the first constraint-based grammatical formalisms for natural language. It has led to substantial contributions to the linguistic literature and to the construction of large-scale descriptions of particular languages. Investigations of its mathematical properties have shown that, without further restrictions, the recognition, emptiness, and generation problems are undecidable, and that they are intractable in the worst case even with commonly applied restrictions. However, grammars of real languages appear not to invoke the full expressive power of the formalism, as indicated by the fact that algorithms and implementations for recognition and generation have been developed that run—even for broad-coverage grammars—in typically polynomial time. This paper formalizes some restrictions on the notation and its interpretation that are compatible with conventions and principles that have been implicit or informally stated in linguistic theory. We show that LFG grammars that respect these restrictions, while still suitable for the description of natural languages, are equivalent to linear context-free rewriting systems and allow for tractable computation.

AB - The formalism for Lexical-Functional Grammar (LFG) was introduced in the 1980s as one of the first constraint-based grammatical formalisms for natural language. It has led to substantial contributions to the linguistic literature and to the construction of large-scale descriptions of particular languages. Investigations of its mathematical properties have shown that, without further restrictions, the recognition, emptiness, and generation problems are undecidable, and that they are intractable in the worst case even with commonly applied restrictions. However, grammars of real languages appear not to invoke the full expressive power of the formalism, as indicated by the fact that algorithms and implementations for recognition and generation have been developed that run—even for broad-coverage grammars—in typically polynomial time. This paper formalizes some restrictions on the notation and its interpretation that are compatible with conventions and principles that have been implicit or informally stated in linguistic theory. We show that LFG grammars that respect these restrictions, while still suitable for the description of natural languages, are equivalent to linear context-free rewriting systems and allow for tractable computation.

M3 - Journal article

VL - 46

SP - 515

EP - 569

JO - Computational Linguistics

JF - Computational Linguistics

SN - 1530-9312

IS - 3

ER -

ID: 210200397