We extend our previous solution of a network with deterministic parallel dynamics to stochastic dynamics. Stochasticity is controlled by a "temperature" variable. An exact solution for the dynamics of the network at any temperature is presented. A region of good recall is found, separated from a region of no recall by a first-order line terminating at a critical point. The exact time-evolution of mixtures of patterns is given as well.
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Meir et al. (1987) studied this question.
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