20211108, 05:43  #298  
"Jiahao He"
May 2018
China
2×31 Posts 
Testing n=9697.
(970^38991)^22 is proven prime. Quote:


20211108, 08:33  #299 
"Jiahao He"
May 2018
China
2·31 Posts 

20211110, 06:17  #300 
"Jiahao He"
May 2018
China
2·31 Posts 

20211112, 09:12  #301  
"Jiahao He"
May 2018
China
2×31 Posts 
Quote:
Only 1 prime: (1484^9606+1)^22 Quote:


20211112, 09:13  #302 
"Jiahao He"
May 2018
China
2·31 Posts 
Release base 1484.
Reserve base 1992 to n=10k. 
20211123, 07:15  #303 
"Jiahao He"
May 2018
China
76_{8} Posts 

20220113, 15:40  #304 
"Dylan"
Mar 2017
1001010000_{2} Posts 
Base 10 is at n = 208.2 k, no primes found, continuing...

20220214, 13:53  #305 
"Dylan"
Mar 2017
2^{4}×37 Posts 
2/14 update
Base 10 is at n = 223.2 k, no primes found, continuing. Tests are taking just under 35 minutes to complete on 3 cores of a i56400.

20220313, 03:45  #306 
Jun 2021
2^{3}·3·5 Posts 
Any ranges open?

20220313, 04:13  #307 
May 2007
Kansas; USA
29F7_{16} Posts 
Almost all of them. See here:
https://www.rieselprime.de/ziki/CarolKynea_table 
20220313, 09:49  #308 
Jun 2021
2^{3}×3×5 Posts 
Reserve base 146 to n=20k
What seiving application supports Carol and Kyena numbers, the +2s make it impossible to sieve on NewPgen. Edit 2: gonna use probable prime testing for the numbers with yafu instead Last fiddled with by birtwistlecaleb on 20220313 at 10:34 
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