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The Mathematical Theory of Communication (1949)

por Claude E Shannon

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Scientific knowledge grows at a phenomenal pace--but few books have had as lasting an impact or played as important a role in our modern world as The Mathematical Theory of Communication, published originally as a paper on communication theory more than fifty years ago. Republished in book form shortly thereafter, it has since gone through four hardcover and sixteen paperback printings. It is a revolutionary work, astounding in its foresight and contemporaneity. The University of Illinois Press is pleased and honored to issue this commemorative reprinting of a classic.… (mais)
Adicionado recentemente porGYelbid, fwilhelm, louisbirla, Crooper, Retronaut, ThomasEgger, Markober, avoidbeing, Eiger
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Mostrando 1-5 de 13 (seguinte | mostrar todos)
I've read this book a long time ago, primarily to understand better complex adaptive systems in light of social interaction information processing. The models contained herein may be applied sufficiently in theories on how information is reaching "liminal crititical thresholds" in a cognitive setting, depending on how the message is distributed. It is useful also in media studies, cognitive science, neural networks, general semantics, NLP and day-to-day "raw" communication, to see how the signal loaded with a message interacts with a given audience and what is the probability that a given piece of information will influence a given group or individual, or the message will be "voided" either by cognitive resilience, critical inspection, detachment, flood of other messages, conflicting info (cognitive dissonance), information deflation (as in information treated as a tool of "small-talk" interaction with no rhetorical influence whatsoever, as in modern day social networking sites). Excellent read. ( )
  Saturnin.Ksawery | Jan 12, 2024 |
A bit too technical for my abilities ( )
  martialalex92 | Dec 10, 2022 |
I've read this book a long time ago, primarily to understand better complex adaptive systems in light of social interaction information processing. The models contained herein may be applied sufficiently in theories on how information is reaching "liminal crititical thresholds" in a cognitive setting, depending on how the message is distributed. It is useful also in media studies, cognitive science, neural networks, general semantics, NLP and day-to-day "raw" communication, to see how the signal loaded with a message interacts with a given audience and what is the probability that a given piece of information will influence a given group or individual, or the message will be "voided" either by cognitive resilience, critical inspection, detachment, flood of other messages, conflicting info (cognitive dissonance), information deflation (as in information treated as a tool of "small-talk" interaction with no rhetorical influence whatsoever, as in modern day social networking sites). Excellent read. ( )
  SaturninCorax | Sep 27, 2021 |
This book contains the landmark paper called "The Mathematical Theory of Communication" written by Claude E. Shannon back in 1948. In it are the equations that define channel capacity and other such things. It is quite interesting, since the first part contains some additional information written by Warren Weaver. The book itself contains some mathematics, as you might be able to tell from the title of the book. There are some logarithms in there and some Calculus, so it isn't for those that despise math. However, as I said, the initial part by Weaver does explain some of the implications of Shannon's findings without going into the math part of it.

Would definitely read again if given the time. ( )
1 vote Floyd3345 | Jun 15, 2019 |
I did pretty well on the discrete signal part, but was not up to speed for the continuous signal part. I give it high marks though for being mostly readable with a good descriptions of the fundamental ideas. ( )
  ndpmcIntosh | Mar 21, 2016 |
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Scientific knowledge grows at a phenomenal pace--but few books have had as lasting an impact or played as important a role in our modern world as The Mathematical Theory of Communication, published originally as a paper on communication theory more than fifty years ago. Republished in book form shortly thereafter, it has since gone through four hardcover and sixteen paperback printings. It is a revolutionary work, astounding in its foresight and contemporaneity. The University of Illinois Press is pleased and honored to issue this commemorative reprinting of a classic.

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