The Rate Distortion Theory is a branch of the Information Theory applicable to the case when the entropy of the source exceeds the capacity of the Channel. A rate distortion function R(D) is defined between the input and output alphabets X, Y of a channel. It can be shown that it is possible to design a communication system which achieves a fidelity D when the capacity of the channel C is greater than R(D). In this paper, the formulation of the Rate Distortion Theory is used for the problem of derived probability models. The variables X, Y and the Channel are given new interpretations, and the result is an ability to pick a derived probability model for Y when X is of a known probability structure. The fidelity criterion assumes the rle of an error function in this terminology. Two specific cases are discussed.
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1 April 1976
Review Article|
April 01 1976
THE RATE DISTORTION THEORY AND PROBABILITY MODELS Available to Purchase
NICOLAOS S. TZANNES
NICOLAOS S. TZANNES
Chair of Information Theory, University of Patras, Patras (Greece)
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Publisher: Emerald Publishing
Online ISSN: 1758-7883
Print ISSN: 0368-492X
© MCB UP Limited
1976
Kybernetes (1976) 5 (4): 237–242.
Citation
TZANNES NS (1976), "THE RATE DISTORTION THEORY AND PROBABILITY MODELS". Kybernetes, Vol. 5 No. 4 pp. 237–242, doi: https://doi.org/10.1108/eb005433
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