Epstein Secrets

t. Because each key is only used once you can't use any sort of statistical method to work out the message, making the one-time pad perfectly secure. Claude Shannon proved this in 1945 while working for Bell Corporation but, due to wartime secrecy, his proof was not published until 1948. HOUSE_OVERSIGHT_015906

d rules often part company. Yet, we all assume math- ematics is free of such uncertainty. Let me tell you this is not so. The brilliant mathematician Kurt Gédel proved see eee this when he was just 22, and his proof a es says something fundamental about the 4 rs /, : nature of knowledge. a has The story of h

tted is useless as it is, in effect, encrypted using a one-time pad. The only person in possession of a copy of this one-time pad is me: the sender. Claude Shannon proved a one-time pad is unbreakable during the Second World War. Yet the British succeeded in breaking it. How was this possible? The fatal weaknes

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arguments in Zhe Human Use of Human Beings seem closer to the 19th century than the 21st. In particular, although Wiener made reference throughout to Claude Shannon’s then-new work on information theory, he seems not to have fully embraced Shannon’s notion of information as consisting of irreducible, meaning-free

g to it. What was constraining to cybernetics was the presumption of an analogy of structure between the controller and the controlled. By the 1930s, Kurt Gédel, Alonzo Church, and Alan Turing had all described universal systems of computation, in which the computation required no structural analogy to functi

arguments in Zhe Human Use of Human Beings seem closer to the 19th century than the 21st. In particular, although Wiener made reference throughout to Claude Shannon’s then-new work on information theory, he seems not to have fully embraced Shannon’s notion of information as consisting of irreducible, meaning-free

g to it. What was constraining to cybernetics was the presumption of an analogy of structure between the controller and the controlled. By the 1930s, Kurt Gédel, Alonzo Church, and Alan Turing had all described universal systems of computation, in which the computation required no structural analogy to functi