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Variable selection, or the process of identifying input variables that are relevant to a particular learning problem, has recently received much attention in the learning community. Methods that employ the learning algorithm as a part of the selection process (wrappers) have been shown to outperform methods that select variables independent of the learning algorithm (filters), but only at great computational expense. We present a randomized wrapper algorithm for variable elimination that runs in time only a constant factor greater than that of simply learning in the presence of all input variables, provided that the cost of learning grows at least polynomially with the number of inputs.
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Stracuzzi et al. (2002) studied this question.
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