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      Categorization by a three-state attractor neural network

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          Abstract

          The categorization properties of an attractor network of three-state neurons which infers three-state concepts from examples are studied. The evolution equations governing the parallel dynamics at zero temperature for the overlap between the state of the network and the examples, the state of the network and the concepts as well as the neuron activity are discussed in the limit of extreme dilution. A transition from a retrieval region to a categorization region is found when the number of examples or their correlations are increased. If the pattern activity is small enough, the examples (concepts) are very well retrieved (categorized) for an appropriate choice of the zero-activity threshold of the neurons.

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          Statistical mechanics of learning from examples

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            An Exactly Solvable Asymmetric Neural Network Model

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              The statistical mechanics of learning a rule

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                Author and article information

                Journal
                18 April 1997
                Article
                10.1103/PhysRevE.56.7306
                cond-mat/9704158
                637cd52b-26e7-4efa-9f59-9fa596ce5915
                History
                Custom metadata
                KUL-TF-97/12
                Phys. Rev. E 56, 7306-7309 (1997)
                17 pages incl. figures, LaTeX, uses epsfig.sty
                cond-mat.dis-nn q-bio

                Quantitative & Systems biology,Theoretical physics
                Quantitative & Systems biology, Theoretical physics

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