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discriminative ranking approach to lexical
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stress prediction
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, which clearly outperforms previously
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D13-1088 |
ranking-based approach to Russian
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stress prediction
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. The approach is similar in
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P09-1014 |
evaluate various methods of combining
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stress prediction
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with phoneme gener - ation .
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E14-4013 |
important and helps the task of
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stress prediction
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. The cascaded sequential model
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P09-1014 |
5.1 The L2P system We combine
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stress prediction
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with a state-of-theart L2P system
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E14-4013 |
CRFsuite ( Okazaki , 2007 ) . For the
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stress prediction
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model we optimize hyperparameters
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A83-1032 |
achieve this improvement , a set of
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stress prediction
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rules amenable to computer implementation
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P09-1014 |
long history of computational
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stress prediction
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systems ( Fudge , 1984 ; Church
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D13-1088 |
et al. ( 2009 ) , we frame the
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stress prediction
|
problem as a ranking problem
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P09-1014 |
then discuss the different ways
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stress prediction
|
can be integrated with L2P ,
|
E14-4013 |
Approach We address the task of
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stress prediction
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for Romanian words ( out-of-context
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A83-1032 |
) . It applies the theory for
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stress prediction
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proposed by linguists Mark Liberman
|
D13-1088 |
for the primary plus secondary
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stress predictions
|
, were highly significant in
|
D13-1088 |
Abstract We explore a model of
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stress prediction
|
in Russian using a combination
|
E14-4013 |
is interesting to notice that
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stress prediction
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accuracy is almost equal for
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P09-1014 |
vs. be-at-i-fy ) . 3 Automatic
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Stress Prediction
|
Our stress assignment system
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P09-1014 |
evaluate our ranking approach to
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stress prediction
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by assigning stress to spoken
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D13-1088 |
further . For primary and secondary
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stress prediction
|
( column 3 in the table ) , the
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P09-1014 |
<title> A Ranking Approach to
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Stress Prediction
|
for Letter-to-Phoneme Conversion
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D13-1088 |
homophonic cipher . <title> Russian
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Stress Prediction
|
using Maximum Entropy Ranking
|