© 1990

Relative Information

Theories and Applications


Part of the Springer Series in Synergetics book series (SSSYN, volume 47)

Table of contents

  1. Front Matter
    Pages I-XXII
  2. Guy Jumarie
    Pages 1-11
  3. Guy Jumarie
    Pages 66-99
  4. Guy Jumarie
    Pages 100-127
  5. Guy Jumarie
    Pages 180-220
  6. Guy Jumarie
    Pages 221-248
  7. Guy Jumarie
    Pages 249-250
  8. Back Matter
    Pages 251-259

About this book


For four decades, information theory has been viewed almost exclusively as a theory based upon the Shannon measure of uncertainty and information, usually referred to as Shannon entropy. Since the publication of Shannon's seminal paper in 1948, the theory has grown extremely rapidly and has been applied with varied success in almost all areas of human endeavor. At this time, the Shannon information theory is a well established and developed body of knowledge. Among its most significant recent contributions have been the use of the complementary principles of minimum and maximum entropy in dealing with a variety of fundamental systems problems such as predic­ tive systems modelling, pattern recognition, image reconstruction, and the like. Since its inception in 1948, the Shannon theory has been viewed as a restricted information theory. It has often been argued that the theory is capable of dealing only with syntactic aspects of information, but not with its semantic and pragmatic aspects. This restriction was considered a v~rtue by some experts and a vice by others. More recently, however, various arguments have been made that the theory can be appropriately modified to account for semantic aspects of in­ formation as well. Some of the most convincing arguments in this regard are in­ cluded in Fred Dretske's Know/edge & Flow of Information (The M.LT. Press, Cambridge, Mass., 1981) and in this book by Guy lumarie.


Communication Theory Decision Theory Shannon Structure and Complexity Transinformation classification coding communication entropy filtering information information theory symmetry

Authors and affiliations

  1. 1.Department of Mathematics and Computer ScienceUniversity of Québec at MontréalMontréalCanada

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