20130827, 01:27  #23 
"W. Byerly"
Aug 2013
1423*2^21790231
107 Posts 
k= 54896985 (nash weight 6669) up to n= 42561, unreserving,
n's: 5, 12, 20, 23, 25, 29, 46, 50, 53, 54, 57, 61, 65, 86, 108, 135, 153, 181, 189, 207, 213, 260, 266, 268, 285, 298, 307, 319, 337, 345, 354, 396, 423, 492, 557, 607, 727, 734, 745, 1008, 1054, 1091, 1130, 1179, 1451, 1761, 1816, 2005, 2141, 2151, 2232, 2275, 2568, 3290, 3394, 4259,4695, 5122, 5165, 5338, 6359, 7046, 8325, 9559, 10167, 12188, 12247, 13703, 17202, 17398, 17890, 18914, 20080, 21643, 22553, 24523, 25096, 28109, 29607, 30977, 33661, 36793, 38657 Last fiddled with by Trilo on 20130827 at 01:33 
20130827, 09:32  #24 
Mar 2006
Germany
37·79 Posts 
Which siever do you use? NewPGen?
You've missed the prime for n=4 here. Please use srsieve, bacause NewPGen loses small primes < ~20. Please check for twins, too. How to? Change the header of the LLRouput file (which contains all primes of Riesel type) from like "283198073:M:1:2:258" to 283198073:P:1:2:257"" and run this as LLRinput again. Thanks. 
20130828, 00:38  #25  
"W. Byerly"
Aug 2013
1423*2^21790231
107 Posts 
Quote:
Quote:


20130911, 19:49  #26  
May 2007
Kansas; USA
2^{3}·5·263 Posts 
Quote:
Did the primes really "stop" coming at n=519716 on a search to n=1M for so many heavy weight k's? Gary Last fiddled with by gd_barnes on 20130911 at 19:52 

20130911, 23:12  #27  
Mar 2006
Germany
101101101011_{2} Posts 
Quote:
The others were done by Beyond alone (prime to about n=640k are listed on my pages) but I've never heard any results or ranges done from him, only the primes in the Top5000 I know about. So as many other kvalues in the 3000er or 9000er range no searched range info is available. It's a hunter, not a collector! Last fiddled with by kar_bon on 20130911 at 23:16 

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