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Enhancement of Class Prediction by Ensemble Voting Methods

5 ENHANCEMENT OF CLASS PREDICTION BY ENSEMBLE VOTING METHODS [Pg.145]

We introduced several classification methods based on ensemble voting in Section 6.2. In Section 6.6, we will see that these methods tend to perform well compared to methods based on a single classifier. In this section we demonstrate why and how the ensemble approach enhances the class prediction. [Pg.145]

A motivation for ensembles is that a combination of the outputs of many weak classifiers produces a powerful committee (Hastie et al., 2001). We assume independence among the n classifiers, where n is odd. We note that making n odd prevents ties. [Pg.145]

Let Xi denote a random variable indicating a correct classification by the ith classifier. If the prediction accuracy of each classifier is p, then X, BemouUi(p). The number of accurate classifications by ensemble majority voting is Y = Xi binomial(n, p). We letn = 2k+ 1, where fe is a normegative integer and define A = P(Y k + 1). Then the prediction accuracy of the ensemble classification by a majority voting is [Pg.145]

If the classifiers in the ensemble are correlated, then we can use the beta-binomial model (Williams, 1975). This model allows only positive correlafion p in order to satisfy Var(p) 0. Prentice (1988) showed that the beta-binomial model [Pg.145]




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