[ Skip to the content ]

Institute of Formal and Applied Linguistics Wiki


[ Back to the navigation ]

Differences

This shows you the differences between two versions of the page.

Link to this comparison view

Both sides previous revision Previous revision
courses:rg:non-projective-dependency-parsing-using-spanning-tree-algorithms [2011/04/19 10:00]
popel
courses:rg:non-projective-dependency-parsing-using-spanning-tree-algorithms [2011/04/19 12:09]
abzianidze
Line 14: Line 14:
   * In the paper, a non-projective parser is understood as a parser allowing non-projective dependency parse trees along with projective dependency parse trees, in contrast to a projective parser, which forbids non-projective dependency parse trees. Also under the space of non-projective trees, authors mean the union space of both non-projective and projective trees.   * In the paper, a non-projective parser is understood as a parser allowing non-projective dependency parse trees along with projective dependency parse trees, in contrast to a projective parser, which forbids non-projective dependency parse trees. Also under the space of non-projective trees, authors mean the union space of both non-projective and projective trees.
   * The score of dependency trees are commonly represented as the sum of the scores of all edges in the tree, and the score of an edge is a dot product weight vector and feature vector (containing information about nodes - words).   * The score of dependency trees are commonly represented as the sum of the scores of all edges in the tree, and the score of an edge is a dot product weight vector and feature vector (containing information about nodes - words).
-  * Chu-Liu-Edmonds algorithm for finding maximum spanning trees takes in general <latex>O(n^3)</latex> time but for dense graphs Tarjan (1997) gave an efficient implementation of the algorithm with <latex>O(n^2)</latex>. The former implementation is used by authors.          +  * Chu-Liu-Edmonds algorithm for finding maximum spanning trees takes in general <latex>O(n^3)</latex> time but for dense graphs Tarjan (1997) gave an efficient implementation of the algorithm with <latex>O(n^2)</latex>. The latter implementation is used by authors.          
   * In the training phase, two modified versions of the Margin Infused relaxed Algorithm (MIRA) are used: Single-best MIRA and Factored MIRA. The reason of the modifications is to lower the time complexity of the training.   * In the training phase, two modified versions of the Margin Infused relaxed Algorithm (MIRA) are used: Single-best MIRA and Factored MIRA. The reason of the modifications is to lower the time complexity of the training.
   * Experiments are done on the Czech PDT. In particular, on entire PDT (Czech-A) and on 23% portion of PDT including only non-projective dependency trees (Czech-B). The introduced algorithm is competing to other 3 dependency parsers (2 projective and 1 pseudo-projective).         * Experiments are done on the Czech PDT. In particular, on entire PDT (Czech-A) and on 23% portion of PDT including only non-projective dependency trees (Czech-B). The introduced algorithm is competing to other 3 dependency parsers (2 projective and 1 pseudo-projective).      

[ Back to the navigation ] [ Back to the content ]