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The National Cipher Challenge

The Library

Viewing 6 posts - 16 through 21 (of 21 total)
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  • #98476
    Kingballer
    Participant

    May I recommend a very good action ciphering book ALEX RIDER its a 0good book in general and has a lot of problem solving things which I personally enjoy

     

    Anthony Horowitz is a friend of the National Cipher Challenge, so he will appreciate this recommendation. Harry

    #98564
    RickOShea
    Participant

    Reading “The Codebreakers”, mentioned in post #98506, Chapter 12 describes the work of William F. Friedman. Friedman did most of the teaching of class of Army officers, sent in the fall of 1917 to Riverbank’s Department of Ciphers to learn cryptology. The collection of his technical monographs, known as the Riverbank Publications,produced to support the course, are available at the following link:

    William F. friedman Collection

    This site includes the following classic publications; “The Index of Coincidence and Its Applications In Cryptanalysis” and “A Method for Reconstructing a Primary Alphabet from any One of the Secondary Alphabets” plus many other fascinating documents.

    #98573
    waffles
    Participant

    Does anyone know what the Copperfield Disclosures are?

    #98978
    knight
    Participant

    Regarding Choose Your Own Adventures Books, I know that the same people who created this book have released four more of similar style. Also, books from James Hamer Morton are good for beginners to cryptography. Lastly, there’s popular titles such as Murdle and such which are also useful.

    #99493
    RickOShea
    Participant

    Pages 339 – 345 of “The Codebreakers” describes the work of Georges Painvin, of the Bureau du Chiffre, and his work on the notorious ‘ADFGVX’ cipher.

    Georges Painvin

    #99556
    _madness_
    Participant

    Found an error in Yuli Billig’s book (the book posted in Harry’s Christmas stuff):

    p 36: “This is the most economical proof of these important formulas.”

    Wrong! The most economical proof uses Euler’s formula e^(iθ) = cos θ + i sin θ.

Viewing 6 posts - 16 through 21 (of 21 total)
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