Re: whoops (residues in a finite field)

2005-12-21 Thread Alexander Klimov
On Mon, 19 Dec 2005, Travis H. wrote: > He says no mpi/modular arithmetic libraries that he knows of use > this technique I guess the main reason is that the environments where these libraries are supposed to be used are believed to be immune to the attacks these checks are trying to prevent: the

whoops (residues in a finite field)

2005-12-19 Thread Travis H.
Schneier mentions whooping values (whoops? I don't know the precise term) in doing modular arithmetic. I was wondering what people thought of this. Basically if you've got a huge finite field, and do arithmetic on it, the whoop values are the residues in a much smaller field that is unknown to t