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  • https://doi.org/10.1088/0305-4470/23/5/007Copy DOI Icon

Convergence of an iterative neural network learning algorithm for linearly dependent patterns

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Abstract

The authors show that a local iterative learning algorithm of Diederich and Opper (1987) converges for any set of patterns, including linearly dependent sets, and that the resulting coupling constants for a given set of patterns are the same as those given by the pseudoinverse rule for any maximal linearly independent subset of the given set. Thus, the matrix of couplings produced by the algorithm is the desired projection matrix onto the subspace spanned by the training set.

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