Can anyone help? I am looking for odd numbers n (not necessarily prime), n not divisible by 3, n > 1000 such that both 2^n-1 and 2^n+1 have been completely factorized into primes. The Cunningham tables give 1121 and I have been unable to find any more. However, there has been a lot of recent factorizing activity and my sources may well be out of date. I am also interested to know who found the factors 58142098448088409 and 359071640268582342735956401 of 2^1121+1. Thanks, -- Tony Forbes
- Mersenne: Looking beyond 27^5+84^5+110^5+133^5=144^5 Thomas Womack
- Mersenne: Completely factorized (2^n-1)(2^n+1) Tony Forbes
- Mersenne: Completely factorized (2^n-1)(2^n+1) Will Edgington
