When Networks Disagree: Ensemble Methods for Hybrid Neural Networks
Abstract
This paper presents a general theoretical framework for ensemble methods of constructing significantly improved regression estimates. Given a population of regression estimators, the authors construct a hybrid estimator that is as good or better in the mean square error sense than any estimator in the population. They argue that the ensemble method presented has several properties: (1) it efficiently uses all the networks of a population -- none of the networks need to be discarded; (2) it efficiently uses all of the available data for training without over-fitting; (3) it inherently performs regularization by smoothing in functional space, which helps to avoid over-fitting; (4) it utilizes local minima to construct improved estimates whereas other neural network algorithms are hindered by local minima; (5) it is ideally suited for parallel computation; (6) it leads to a very useful and natural measure of the number of distinct estimators in a population; and (7) the optimal parameters of the ensemble estimator are given in closed form. Experimental results show that the ensemble method dramatically improves neural network performance on difficult real-world optical character recognition tasks.
Document Details
- Document Type
- Technical Report
- Publication Date
- Oct 27, 1992
- Accession Number
- ADA260045
Entities
People
- Leon Cooper
- Michael P. Perrone
Organizations
- Brown University