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S940
Sierp Base 940
Conjectured k = 5557 Covering Set = 7, 73, 577 Trivial Factors k == 2 mod 3(3) and k == 312 mod 313(313) Found Primes: 3628k's - File emailed Remaining: 61k's - Tested to n=25K - File emailed Trivial Factor Eliminations: 1864k's MOB Eliminations: 1k - File emailed 2820 GFN Eliminations: 1k - File emailed 940 Base Released |
S625
1 Attachment(s)
S625 is done to 25K and released. 55 k remaining (of them 8 are common with S25 and S5 and one is a MOB).
Control files are attached, the residues are in the mail. |
S996
Reserving S996 as new to n=25K
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1 Attachment(s)
R998 tested n=25k to 100k, nothing found.
Base released. |
S543 S693
S543 & S693 reserved as new to n=25K
All conjectures with ck < 10K should now at least be reserved to n=25K - Riesel & Sierp |
S543 is a nasty one for an odd base, isn't it?
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[QUOTE]S543 is a nasty one for an odd base, isn't it? [/QUOTE]
Yes it is, With a ck of 6478, I have 230k's remaining @ n=2.5K. There's a lot of low weight k's in that one. |
R971
1 Attachment(s)
R971 tested to n=25k
Scripting to n=2000 left 164 k's 56 k's found prime from n=2000 to n=25000 108k's left at n=25k |
S928
Sierpinski 928 is complete to n=25k. This has been a very long slog, and I'm stopping here.
23 more primes. [code]2001*928^20357+1 8928*928^20695+1 8964*928^21214+1 6081*928^22251+1 2928*928^22311+1 481*928^22383+1 3628*928^22828+1 277*928^23898+1 16678*928^20015+1 15874*928^20861+1 14796*928^20996+1 16260*928^21116+1 14605*928^21378+1 9583*928^21695+1 17272*928^22600+1 15930*928^22914+1 13747*928^23392+1 11722*928^24808+1 24888*928^20284+1 24648*928^21500+1 21061*928^22515+1 18828*928^23051+1 19512*928^24114+1 [/code] Base is most definitely released. |
[QUOTE=paleseptember;264723]Sierpinski 928 is complete to n=25k. This has been a very long slog, and I'm stopping here.
23 more primes. Base is most definitely released.[/QUOTE] I know how you feel considering I did R928, which was slightly harder. |
R823
Riesel Base 823
Conjectured k = 8262 Covering Set = 7, 43, 751 Trivial Factors k == 1 mod 2(2) and k == 1 mod 3(3) and k == 1 mod 137(137) Found Primes: 2638k's - File emailed Remaining: 93k's - Tested to n=25K - File emailed Trivial Factor Eliminations: 1397k's MOB Eliminations:m 2k's - File emailed Base Released |
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