1986

Distributed Representations

Geoffrey E. Hinton, J. L. Mcclelland, D. E. Rumelhart

citations

Cite Score

56

AI summary

This paper presents distributed representations as an efficient alternative to local representations in neural networks, allowing for content-addressable memory, automatic generalization, and the creation of new concepts without allocating new hardware. It also uses coarse coding to accurately encode features using fewer units.

Main Contributions

  • Introduces distributed representations as an alternative to local representations.
  • Shows how distributed representations allow for content-addressable memory and automatic generalization.
  • Demonstrates how new concepts can be created without allocating new hardware in distributed representations.
  • Explains that coarse coding is a form of distributed representation that accurately encodes features using fewer units.
  • Discusses structured representations and processes in the context of distributed representations.

Abstract

Given a network of simple computing elements and some entities to be represented, the most straightforward scheme is to use one computing element for each entity. This is called a local representation. It is easy to understand and easy to implement because the structure of the physical network mirrors the structure of the knowledge it contains. The naturalness and simplicity of this relationship between the knowledge and the hardware that implements it have led many people to simply assume that local representations are the best way to use parallel hardware. There are, of course, a wide variety of more complicated implementations in which there is no one-to-one correspondence between concepts and hardware units, but these implementations are only worth considering if they lead to increased efficiency or to interesting emergent properties that cannot be conveniently achieved using local representations. This chapter describes one type of representation that is less familiar and harder to think about than local representations. Each entity is represented by a pattern of activity distributed over many computing elements, and each computing element is involved in representing many different entities. The strength of this more complicated kind of representation does not lie in its notational convenience or its ease of implementation in a conventional computer, but rather in the efficiency with which it makes use of the processing abilities of networks of simple, neuron-like computing elements.

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References [16]

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