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A frame-theory pair is consistent if the theory only contains pairs of encrypted messages that the environment cannot decrypt.
A hedge is consistent if the hedge only contains pairs of names and pairs of encrypted messages that cannot be decrypted by the environment.
In this paper, we work with this alternative characterisation, stating that a pair of substitutions is consistent if they allow us to decrypt corresponding messages in precisely corresponding ways.
These are intuitively hedges that are reduced as far as possible, in the sense that no pair of messages in them can be decrypted using the information in the hedge.
Symmetric cryptosystems use the same key (the secret key) to encrypt and decrypt a message.
How will we be able to decrypt that information?
No doubt a penalty is available if someone refuses to decrypt the information.
Then, if he is investigated by the police, he will simply refuse to hand over the key to decrypt the files.
It is unreasonable to force someone to give away the key so that some other person can decrypt.
One can take a better route to ensure that people can decrypt as much as possible.
What does he have to say about e-mails that are encrypted and decrypted by drug dealers?
Even this—the power to demand that data be decrypted—is simply a necessary response to new technologies.
Well, some police officers came in and asked me to get the cryptographic keys, so that we could decrypt something.
The choice of which key to disclose, if there is more than one which can decrypt the relevant information, is very much left to the recipient of the notice.
How much information can be decrypted?
