20190629, 17:54  #221 
Jul 2003
2^{3}·73 Posts 
hi,
from where can i download cksieve ? The requested URL /rogue/cksieve_1.1.4.7z was not found on this server 
20190629, 19:00  #222  
"Dylan"
Mar 2017
498_{10} Posts 
Quote:


20190714, 20:47  #224 
Mar 2006
Germany
5427_{8} Posts 
There seems a new Kynea: (2^852770+1)^22 found by Ryan Propper.

20190715, 12:50  #225 
"Mark"
Apr 2003
Between here and the
2×3^{2}×5^{2}×13 Posts 
(22^42356+1)^22
(22^52147+1)^22 (22^82020+1)^22 (22^925391)^22 Base 22 completed to n=100000 and released. 
20190717, 19:01  #226 
"Dylan"
Mar 2017
2×3×83 Posts 
Base 40320 is complete to n = 10k. Ten primes found:
Code:
(40320^1+1)^22 (40320^21)^22 (40320^31)^22 (40320^61)^22 (40320^22+1)^22 (40320^28+1)^22 (40320^241+1)^22 (40320^260+1)^22 (40320^65821)^22 (40320^94921)^22 
20190806, 21:22  #227 
"Mark"
Apr 2003
Between here and the
2·3^{2}·5^{2}·13 Posts 
Both are prime. The base is completed to n=100000 and released.
(24^557161)^22 (24^463091)^22 
20190808, 15:02  #228 
"Mark"
Apr 2003
Between here and the
2·3^{2}·5^{2}·13 Posts 
Base 26 completed to n=100000. No new primes. The base is released.

20191008, 12:34  #229 
Mar 2006
Germany
17×167 Posts 
Base 394:
Found this today: (394^495001)^22 is prime, 256955 digits Used pfgw64 4.0.0 pfgw64 tc q"(394^495001)^22" PFGW Version 4.0.0.64BIT.20190528.Win_Dev [GWNUM 29.8] Primality testing (394^495001)^22 [N1/N+1, BrillhartLehmerSelfridge] Running N1 test using base 3 Running N+1 test using discriminant 11, base 2+sqrt(11) Running N+1 test using discriminant 11, base 3+sqrt(11) (394^495001)^22 is prime! (9432.4430s+0.0303s) This was the 2nd lowest base without any CarolPrime. I will continue to n=50k. 
20191009, 04:53  #230  
May 2007
Kansas; USA
5^{2}×11×37 Posts 
Quote:
Congrats! :) I don't see a reservation for this. Are you testing both the Carol and Kynea sides to n=50K ? Were there any Kynea primes for n>198 ? Last fiddled with by gd_barnes on 20191009 at 05:09 

20200107, 13:42  #231 
Mar 2006
Germany
B17_{16} Posts 
I'm always testing both sides, and there was no other prime than that.
Here's another one: (1442^40757+1)^22 is prime, 257500 digits tested up to n=41k with only n= 1, 5 & 66 for Kyneaside. 
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