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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).

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Q: How many effectively unique keys does the playfair cipher have?
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Related questions

How many possible keys does the Playfair cipher have?

25! = 2^84


What actors and actresses appeared in Judged by Appearances - 1916?

The cast of Judged by Appearances - 1916 includes: Nelson Keys Arthur Playfair


What is the diffie-hellman cipher?

Diffie-Hellman is not as much a cipher as a means of securing exchanging keys. You would use it to securely notify someone else of a symmetric shared key that you both would use for encrypting data. Think of it as more a key exchange method utilizing public and private keys than an actual cipher methodology.


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A table can have only one primary key. But, it can have multiple unique keys.


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The Caesar cipher is far more easier to break, as it consists of a single shift operation with a total number of 25 keys. Caeser can be cracked within less than a second by brute force (trying all possible keys). For the enigma machine you have to know which rotors are being used in which order, the initial rotor position, the ring position and the plugboard configuration. With cryptoanalytic approaches Enigma can be cracked as well in decent time. Nevertheless the key space (amount of possible keys) is so large, that simple brute forcing will take a while.


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