![]() |
![]() |
#1 |
Oct 2007
316 Posts |
![]()
Hi,
I'd like to know if there's a class of prime numbers where the discrete log can be computed more efficiently, or if there's an algorithm(besides brute force) that can speed up the computation of discrete log when knowing an upper bound |
![]() |
![]() |
![]() |
#2 |
Feb 2005
22×32×7 Posts |
![]()
time to compute discrete logs modulo prime p is very sensitive to prime factorization of p-1. in particular, it becomes easy if all prime factors of p-1 are small, and hard if p-1 has a large prime factor.
as of algorithms - take a look at http://www.cs.toronto.edu/~cvs/dlog/ |
![]() |
![]() |
![]() |
Thread Tools | |
![]() |
||||
Thread | Thread Starter | Forum | Replies | Last Post |
NFS@Home msieve logs for pastebin url | pinhodecarlos | NFS@Home | 316 | 2021-02-15 12:49 |
Der Geoibils now require logs+nuts(to be pronounced with New Joisey accent) | c10ck3r | Lounge | 8 | 2013-11-18 22:57 |
Didn't get the credits and no server logs | joblack | PrimeNet | 5 | 2010-07-02 22:31 |
llrnet Server Date/Time stamps in logs | IronBits | No Prime Left Behind | 30 | 2008-11-20 14:59 |
Converting Logs | Numbers | Math | 5 | 2005-08-14 06:29 |