hi, Keep K =Original Key P =Original Plain Text C =Original cipher text D=Dummy plain text C'=Dummy cipher text K'=Dummy key use a symmetric key encryption algorithm with a secret key 'k' over plain text 'P' to obtain cipher text 'C' Then we find k'= C (xor) D Preferably D is atleast as long as C. Now we can claim we used k' as one time pad to encrypt. When the police decrypts they obtain D= C (xor) k', the dummy plain text. This is not an efficient algorithm but even if you did have one, this is not a very good idea because the secret police will first get the dummy key and when they see there is nothing of significance in the plain text, they will beat the original key out of us and I dont suppose any democracy in the world prevents this from happening :-) Regards Sarath. --- "James A. Donald" <jamesd@echeque.com> wrote:
I want to store information deniably.
So there would be a fixed sized block of data, say one megabyte, increasing by multiples of 8 as needed.
This would contain various items of information that one could extract by supplyin a secret, symmetric, key. A random key would extract a block of gibberish of random length There would be no indication as to how many bits of meaningful data were stored in the block, though obviously they would have to add up to less than the size of the block.
So one could store one's password list under one key, and the location of the dead bodies under another key, and absent that key, there would be no evidence that they key, or information hidden under that key, existed.
What is a good algorithm for this?
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