20170422, 18:44  #89 
"Mark"
Apr 2003
Between here and the
7·23·41 Posts 
sweety439, what range of n are you searching?

20170423, 14:04  #90 
"99(4^34019)99 palind"
Nov 2016
(P^81993)SZ base 36
3389_{10} Posts 
I tested to about n=2000 and found only these primes. At beginning, I decided to search to n=10K, but it will take too much time, so I released it.

20170423, 15:47  #91 
"Mark"
Apr 2003
Between here and the
7·23·41 Posts 

20170424, 08:55  #92 
Mar 2006
Germany
2^{3}·3^{2}·41 Posts 
Primes for CK Base 44, tested up to n=25K:
(44^8210+1)^22 (44^129091)^22 (44^20502+1)^22 
20170428, 08:31  #93 
"Vasiliy"
Apr 2017
Ukraine
3^{2}×7 Posts 
base 252 up to n=2000
(252^881)^22 (252^177+1)^22 (252^3371)^22 (252^7171)^22 is 3PRP! (0.3107s+0.0002s) (252^13301)^22 is 3PRP! (0.9531s+0.0002s) (252^1468+1)^22 is 3PRP! (1.6530s+0.0002s) (252^19961)^22 is 3PRP! (2.4196s+0.0003s) please explain if program write ''(252^19961)^22 is 3PRP!'' it means that this number really prime or 50/50? Prethanks P.S first three really primes. 
20170428, 09:02  #94 
Mar 2006
Germany
101110001000_{2} Posts 
With pfgw use the "tp" option to prove prime.
So pfgw q"(252^7171)^22" will show (252^7171)^22 is 3PRP! but pfgw64 tp q"(252^7171)^22" will show Primality testing (252^7171)^22 [N+1, BrillhartLehmerSelfridge] Running N+1 test using discriminant 17, base 1+sqrt(17) (252^7171)^22 is prime! (0.6952s+0.0011s) 
20170428, 14:26  #95 
"Mark"
Apr 2003
Between here and the
7×23×41 Posts 
FYI, you only need to report in increments of 10,000. It will save me time.

20170429, 14:48  #96  
"Vasiliy"
Apr 2017
Ukraine
3^{2}×7 Posts 
Quote:
Finally for base 252 from n=1 to n=10000 i find 9 primes(7 Carol primes and 2 Kynea primes). (252^881)^22 is prime! (0.0380s+0.0005s) (252^177+1)^22 is prime! (0.0915s+0.0009s) (252^3371)^22 is prime! (0.2384s+0.0009s) (252^7171)^22 is prime! (1.2084s+0.0009s) (252^13301)^22 is prime! (8.1088s+0.0236s) (252^1468+1)^22 is prime! (8.6567s+0.0053s) (252^19961)^22 is prime! (16.5803s+0.0061s) (252^30951)^22 is prime! (37.3119s+0.0015s) (252^65481)^22 is prime! (159.6788s+0.0013s) 

20170627, 16:04  #97 
"Dylan"
Mar 2017
2^{4}×37 Posts 
For base 50, 50001 <= n <= 100000, the following primes were found:
Code:
(50^533511)^22 (50^690331)^22 (50^691571)^22 
20170627, 16:24  #98 
"Mark"
Apr 2003
Between here and the
7·23·41 Posts 
Thanks. I've been neglecting to post an updated page. I'll try to remind myself to do that tonight.

20170627, 23:41  #99 
"Mark"
Apr 2003
Between here and the
19C9_{16} Posts 
My Carol/Kynea webpage has been updated!

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