Divisive Normalization, Line Attractor Networks and Ideal Observers

Denève, Sophie, Pouget, Alexandre, Latham, Peter E.

Neural Information Processing Systems 

Using simulations, we show that divisive normalization is a close approximation to a maximum likelihood estimator, which, in the context of population coding, is the same as an ideal observer. We also demonstrate analytically thatthis is a general property of a large class of nonlinear recurrent networks with line attractors. Our work suggests that divisive normalization plays a critical role in noise filtering, and that every cortical layer may be an ideal observer of the activity in the preceding layer. Information processing in the cortex is often formalized as a sequence of a linear stages followed by a nonlinearity. In the visual cortex, the nonlinearity is best described bysquaring combined with a divisive pooling of local activities.

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