In article <[EMAIL PROTECTED]>, Bram Cohen <[EMAIL PROTECTED]> wrote: >it's not hard to figure it out just from the slides - there are actually >two methods given, one which requires an extra lg(n) encryptions and one >which requires two extra encryptions but has a bunch of modular >arithmetic. Rijndael is so fast I suspect the second one might not prove >all that useful. But in his examples, addition mod 2^128 - 159 can be implemented rather quickly: S_i = S_{i-1} + b [regular 128-bit addition] if (b > S_i) S_i += 159 - Nikita
- IBM press release - encryption and authentication P.J. Ponder
- Re: IBM press release - encryption and authent... Bram Cohen
- Re: IBM press release - encryption and aut... Paulo S. L. M. Barreto
- Re: IBM press release - encryption and... Bram Cohen
- Re: IBM press release - encryption... David Honig
- Re: IBM press release - encryption and aut... Rodney Thayer
- Re: IBM press release - encryption and... Bram Cohen
- Re: IBM press release - encryption... Nikita Borisov
- Re: IBM press release - encry... Greg Rose
- Re: IBM press release - e... Nikita Borisov
- Re: IBM press release - encryption and aut... Rich Salz
- Re: IBM press release - encryption and... Bram Cohen
- Re: IBM press release - encryption and... Paul Crowley
- Re: IBM press release - encryption and authent... Steven M. Bellovin
- Re: IBM press release - encryption and aut... Enzo Michelangeli
- Re: IBM press release - encryption and... Nikita Borisov
- Re: IBM press release - encryption... Bram Cohen
- Re: IBM press release - encryption... Enzo Michelangeli