N09-2066 |
to a better accuracy than the
|
MST algorithm
|
. The somewhat surprising result
|
D12-1028 |
However , the general non-projective
|
MST algorithm
|
enable non-projective edges ,
|
D10-1125 |
can be found efficiently using
|
MST algorithms
|
( McDonald et al. , 2005 ) .
|
D10-1125 |
existing dynamic programming and
|
MST algorithms
|
. There are a number of possible
|
P14-1003 |
algorithm , the Eisner algorithm and
|
MST algorithm
|
are used to parse the test documents
|
P13-1028 |
is important to note that the
|
MST algorithm
|
may produce non-projective trees
|
P14-1003 |
. The Eisner algorithm and the
|
MST algorithm
|
are applied to parse the optimal
|
P14-1003 |
non-projective dependencies produced by the
|
MST algorithm
|
are even reasonable than what
|
W06-2934 |
Decoding Instead of using the
|
MST algorithm
|
( McDonald et al. , 2005b ) to
|
P14-1003 |
i.e. the Eisner algorithm and
|
MST algorithm
|
, are presented to parse the
|
D11-1138 |
use the non-projective k-best
|
MST algorithm
|
to generate k-best lists ( Hall
|
P14-1003 |
Es - pecially , when applying
|
MST algorithm
|
on discourse parsing , unlabeled
|
W06-2936 |
we will be forced to modify the
|
MST algorithm
|
in some ways . 5.2 Swedish Due
|
Q13-1004 |
parsing , as well as the k best
|
MST algorithm
|
( Hall , 2007 ) to find the k
|
P14-2106 |
using the Chu-Liu/Edmonds directed
|
MST algorithm
|
. After several tests we noticed
|
W06-2934 |
, even when using the original
|
MST algorithm
|
. 4.1 Chinese For Chinese the
|
P14-1003 |
labeled accuracy around 0.26 , while
|
MST algorithm
|
achieves unlabeled accuracy around
|
P09-1041 |
tree constraint imposed by the
|
MST algorithm
|
helps information propagate across
|
N06-2033 |
using the Chu-Liu/Edmonds directed
|
MST algorithm
|
( Chu & Liu , 1965 ; Edmonds
|
P14-1003 |
trees and somewhat suppresses the
|
MST algorithm
|
to exhibit its advantage of parsing
|