|
|
||||||||
Neural Computation, Vol 9, 1781-1803, Copyright © 1997 by The MIT Press
LETTERS |
Radford M. Neal and Peter Dayan
We describe a linear network that models correlations between real-valued visible variables using one or more real-valued hidden variables -- a factor analysis model. This model can be seen as a linear version of the Helmholtz machine, and its parameters can be learned using the wake-sleep method, in which learning of the primary generative model is assisted by a recognition model, whose role is to fill in the values of hidden variables based on the values of visible variables. The generative and recognition models are jointly learned in wake and sleep phases, using just the delta rule. This learning procedure is comparable in simplicity to Hebbian learning, which produces a somewhat different representation of correlations in terms of principal components. We argue that the simplicity of wake-sleep learning makes factor analysis a plausible alternative to Hebbian learning as a model of activity-dependent cortical plasticity.
This article has been cited by other articles:
![]() |
G. de A. Barreto, A. F. R. Araujo, and S. C. Kremer A Taxonomy for Spatiotemporal Connectionist Networks Revisited: The Unsupervised Case Neural Comput., June 1, 2003; 15(6): 1255 - 1320. [Abstract] [Full Text] [PDF] |
||||
| HOME | HELP | FEEDBACK | SUBSCRIPTIONS | ARCHIVE | SEARCH | TABLE OF CONTENTS |
| J COGNITIVE NEUROSCIENCE | NEURAL COMPUTATION | MIT PRESS JOURNALS |