C92-1044 |
In Appendix A we show the basic
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classifier algorithm
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. Definition 1 A g-c-hierarchy
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P86-1036 |
> ( C2 X ) ( C1 X ) ) ) If the
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classifier algorithm
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is complete , the reverse is
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H86-1008 |
> ( C2 X ) ( C1 X ) ) ) If the
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classifier algorithm
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is complete , the reverse is
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P97-1056 |
k-nearest neighbor ( k - NN )
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classifier algorithm
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. The instances of a task are
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E97-1056 |
k-nearest neighbor ( k - NN )
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classifier algorithm
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. The instances of a task are
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W13-2220 |
determined by the choice of the
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classifier algorithm
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and input features . 1 Introduction
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W11-1720 |
clustering and rule induction
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classifier algorithms
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. In particular , we want to
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W06-2926 |
pair ; this is used to train a
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classifier Algorithm
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1 Pseudo Code of the dependency
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C04-1088 |
any number of features to the
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classifier algorithm
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and expect it to select relevant
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W01-1615 |
for each subset , the automatic
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classifier algorithm
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produces a decision tree that
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W12-0707 |
investigate this method by exploring
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classifier algorithms
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other than transductive SVM and
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W13-2220 |
on the specific choice of the
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classifier algorithm
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, its hyper-parameters and input
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W03-0201 |
forming the basis for feedback . 4
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Classifier Algorithm
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The present approach ignores
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S15-2130 |
Manning et al. , 2014 ) tool . The
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classifier algorithm
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was Maximum Entropy3 , and the
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J13-3009 |
representations . Currently , three
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classifier algorithms
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are avail - able : Naive Bayes
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W13-3614 |
classifiers that all run the IGTree
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classifier algorithm
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( Daelemans et al. , 1997 ) ,
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S07-1055 |
negex ) to predict best system (
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classifier algorithm
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/ applicable feature set ) for
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C96-1030 |
in the corpus ; and using of a
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classifier algorithm
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to remove redundancy from the
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I05-5002 |
subsequent application of the
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classifier algorithm
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and human evaluation , and 2
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