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The Helmholtz Machine

Neural Computation · 1995 · Vol. 7(5) · pp. 889–904
Peter DayanGeoffrey E. HintonRadford M. NealRichard S. Zemel

Abstract

Discovering the structure inherent in a set of patterns is a fundamental aim of statistical inference or learning. One fruitful approach is to build a parameterized stochastic generative model, independent draws from which are likely to produce the patterns. For all but the simplest generative models, each pattern can be generated in exponentially many ways. It is thus intractable to adjust the parameters to maximize the probability of the observed patterns. We describe a way of finessing this combinatorial explosion by maximizing an easily computed lower bound on the probability of the observations. Our method can be viewed as a form of hierarchical self-supervised learning that may relate to the function of bottom-up and top-down cortical processing pathways.

Neural Networks and ApplicationsEvolutionary Algorithms and ApplicationsNeural dynamics and brain functionGenerative grammarParameterized complexityGenerative modelComputer scienceSet (abstract data type)InferenceArtificial intelligenceMachine learningStatistical inferenceFunction (biology)

MeSH terms

AlgorithmsFeedbackHumansModels, PsychologicalPattern Recognition, AutomatedPattern Recognition, VisualPerceptionStochastic Processes
Citations
1,207
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References
Maximum Likelihood from Incomplete Data Via the <i>EM</i> Algorithm
Journal of the Royal Statistical Society Series B (Statistical Methodology) · 1977 · 49,286 citations
Information theory and statistics
Journal of the Franklin Institute · 1959 · 7,216 citations
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