Optimal $k$-arization of Synchronous Tree-Adjoining Grammar
Nesson, Rebecca and Satta, Giorgio and Shieber, Stuart M.

Article Structure

Abstract

Synchronous Tree—Adjoining Grammar (STAG) is a promising formalism for syntax—aware machine translation and simultaneous computation of natural-language syntax and semantics.

Introduction

Tree-adjoining grammar is a widely used formalism in natural-language processing due to its mildly-context-sensitive expressivity, its ability to naturally capture natural-language argument substitution (via its substitution operation) and optional modification (via its adjunction operation), and the existence of efficient algorithms for processing it.

Synchronous Tree-Adjoining Grammar

A tree-adj oining grammar (TAG) consists of a set of elementary tree structures of arbitrary depth, which are combined by substitution, familiar from context-free grammars, or an operation of adjunction that is particular to the TAG formalism.

Topics

machine translation

Appears in 4 sentences as: machine translation (4)
In Optimal $k$-arization of Synchronous Tree-Adjoining Grammar
  1. Synchronous Tree—Adjoining Grammar (STAG) is a promising formalism for syntax—aware machine translation and simultaneous computation of natural-language syntax and semantics.
    Page 1, “Abstract”
  2. Recently, the desire to incorporate syntax-awareness into machine translation systems has generated interest in
    Page 1, “Introduction”
  3. Without efficient algorithms for processing it, its potential for use in machine translation and TAG semantics systems is limited.
    Page 1, “Introduction”
  4. In order for STAG to be used in machine translation and other natural-language processing tasks it must be possible to process it efficiently.
    Page 8, “Synchronous Tree-Adjoining Grammar”

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parsing algorithms

Appears in 3 sentences as: parsing algorithms (3)
In Optimal $k$-arization of Synchronous Tree-Adjoining Grammar
  1. Given a particular grammar, the polynomial degree of efficient STAG parsing algorithms depends directly on the rank of the grammar: the maximum number of correspondences that appear within a single elementary structure.
    Page 1, “Abstract”
  2. Given a particular grammar, the polynomial degree of efficient STAG parsing algorithms depends directly on the rank of the grammar: the maximum number of correspondences that appear within a single elementary structure.
    Page 1, “Introduction”
  3. This is a critical minimization because k is the feature of the grammar that appears in the exponent of the complexity of parsing algorithms for STAG.
    Page 2, “Introduction”

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