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History of information theoryClaude E. Shannon has been called "the father of information theory". His theory for the first time considered communication as a rigorously stated mathematical problem in statistics and gave communications engineers a way to determine the capacity of a communication channel in terms of the common currency of bits. The transmission part of the theory is not concerned with the meaning (semantics) of the message conveyed, though the complementary wing of information theory concerns itself with content through lossy compression of messages subject to a fidelity criterion. These two wings of information theory are joined together and mutually justified by the information transmission theorems, or source-channel separation theorems that justify the use of bits as the universal currency for information in many contexts. It is generally believed that the modern discipline of information theory began with the publication of Shannon's article "The Mathematical Theory of Communication" in the Bell System Technical Journal in July and October of 1948. This work drew on earlier publications by Harry Nyquist and Ralph Hartley. In the process of working out a theory of communications that could be applied by electrical engineers to design better telecommunications systems, Shannon defined a measure of entropy: ![]() Recently however, it has emerged that entropy was defined and used during the Second World War by Alan Turing at Bletchley Park. Turing named it 'weight of evidence' and measured it in units called bans and decibans. This is not to be confused with the weight of evidence defined by I.J. Good and described in the article statistical inference, that Turing also tackled and named "log-odds" or "lods"). Turing and Shannon collaborated during the war but it appears that they independently created the concept. (References are given in Alan Turing: The Enigma by Andrew Hodges.) |