Abstract

We exhibit a family of neural networks of McCulloch and Pitts of size 2nk+22nk+2 which can be simulated by a neural networks of Caianiello of size 2n+22n+2 and memory length kk. This simulation allows us to find again one of the result of the following article: [Cycles exponentiels des réseaux de Caianiello et compteurs en arithmétique redondante, Technique et Science Informatiques Vol. 19, pages 985-1008] on the existence of neural networks of Caianiello of size 2n+22n+2 and memory length kk which describes a cycle of length k×2nkk \times 2^{nk}.

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