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25! = 2^84

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Q: How many possible keys does the Playfair cipher have?
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How many effectively unique keys does the playfair cipher have?

Hi, I would say it is more than 120 It is. If my reasoning is correct, there are 360,000 unique ciphers. My reasoning is this: when i/j is counted as one letter and repetition is not allowed (as in Playfair), there are 25*24 = 600 possible digrams. Since each digram corresponds to one of those unique digrams, there are 600^2 = 360,000 unique Playfair ciphers (one should probably actually use 359,999 because one of the "ciphers" maps each digram to itself).


How many pages does Tom Playfair have?

Tom Playfair has 255 pages.


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How many different keys are possible in the DES scheme?

i also confused about that! but I search the answer on google. it shows that "DES uses a 56-bit key, so there are 256 possible keys"


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n(n-1)/2 is the answer. Hence; 10(10-1)/2= 45 shared pairs. but this applies to symmetric only.


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