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On shape of pattern error function, initializations and intrinsic dimensionality in ANN classifier design
Volume 4, Issues 3-4 (1993), pp. 360–383
Šarūnas Raudys  

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https://doi.org/10.3233/INF-1993-43-410
Pub. online: 1 January 1993      Type: Research Article     

Published
1 January 1993

Abstract

An analytical equation for a generalization error of minimum empirical error classifier is derived for a case when true classes are spherically Gaussian. It is compared with the generalization error of a mean squared error classifier – a standard Fisher linear discriminant function. In a case of spherically distributed classes the generalization error depends on a distance between the classes and a number of training samples. It depends on an intrinsic dimensionality of a data only via initialization of a weight vector. If initialization is successful the dimensionality does not effect the generalization error. It is concluded advantageous conditions to use artificial neural nets are to classify patterns in a changing environment, when intrinsic dimensionality of the data is low or when the number of training sample vectors is really large.

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Keywords
feed forward neural nets training sample size generalization intrinsic dimensionality initialization insufficient learning

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INFORMATICA

  • Online ISSN: 1822-8844
  • Print ISSN: 0868-4952
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