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grow-diag-final heuristic to generate
|
symmetric alignments
|
. 5.2 Comparison with GIZA +
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cost matrices " for producing
|
symmetric alignments
|
. Kumar et al. ( 2007 ) describe
|
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combination heuristic to obtain a
|
symmetric alignment
|
. The results of these experiments
|
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demonstrates the results of the
|
symmetric alignment
|
model on both tasks . As the
|
C04-1032 |
graph algorithms to determine the
|
symmetric alignment
|
with minimal total costs ( i.e.
|
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knowledge source . To model a
|
symmetric alignment
|
, a straightforward way is to
|
J10-3002 |
focusing on the features that produce
|
symmetric alignments
|
. In Section 4 , we evaluate
|
J10-3002 |
offeatures that could produce
|
symmetric alignments
|
. Our model is easy to extend
|
C04-1032 |
approach to the task of producing a
|
symmetric alignment
|
. In the experiments with the
|
J10-3002 |
directly . As our goal is to produce
|
symmetric alignments
|
, we calculate the product of
|
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algorithm is not able to produce a
|
symmetric alignment
|
, it operates with symmetrized
|
D15-1210 |
grow-diag-final heuristic to generate
|
symmetric alignments
|
. For BERKELEY , we trained joint
|
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lower F-values than other refined
|
symmetric alignment
|
strategies . Their implementation
|
C04-1032 |
Figure 1 shows an example of a
|
symmetric alignment
|
) . Another important advantage
|
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relationship types characterizes a
|
symmetric alignment
|
that can potentially improve
|
D15-1210 |
links in the intersection of two
|
symmetric alignments
|
or two symmetric models agree
|
J10-3002 |
addition , our approach supports
|
symmetric alignment
|
modeling that allows for an arbitrary
|
J10-3002 |
the asymmetric model can produce
|
symmetric alignments
|
via symmetrization heuristics
|
C04-1032 |
polynomial time . The task is to find a
|
symmetric alignment
|
A , for which the costsc ( A
|
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add features that characterize
|
symmetric alignments
|
. In the following subsections
|