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#991 |
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"Mark"
Apr 2003
Between here and the
24·397 Posts |
Wow, S938 has 49 remaining k at n = 1000. With a conjectured k of 314, this is absolutely nasty. We'll see what remains once I get to n = 25000.
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#992 | |
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May 2007
Kansas; USA
1040310 Posts |
Quote:
The 2nd worst (and worst still open for reservation) is R878 with a CK=292. It has 56 k's remaining at n=5K. There is nothing else even remotely close to these 2 bases for any CK < 1000; and that includes bases that have already been reserved and/or tested to n=25K. They are why I choose to test upward by # of k's remaining at n=5K instead of CK. Most of the low-lying fruit has now been tested or reserved. |
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#993 |
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"Mark"
Apr 2003
Between here and the
24×397 Posts |
8 k remain at n=25000. Released.
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#994 |
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"Mark"
Apr 2003
Between here and the
24·397 Posts |
18 k remain at n=25000. Released.
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#995 |
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May 2008
Wilmington, DE
22·23·31 Posts |
Riesel 694, a 2ker, tested n=25K-100K. Nothing found
Base released - Results emailed |
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#996 |
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May 2008
Wilmington, DE
22×23×31 Posts |
Riesel 634, a 2ker, tested n=25K-100K. Nothing found
Base released - Results emailed |
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#997 | |
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May 2007
Kansas; USA
101×103 Posts |
Quote:
Ian has already tested S628 to n=25K. See http://www.mersenneforum.org/showpos...&postcount=955. Sorry...I guess we didn't get it removed from the bases remaining to be tested list when it was reserved previously. Edit: One thing that I thought was strange on this that I just now noticed: You said that these 4 bases take care of all Sierp CK bases < 1000. S628 has a CK = 1072. Did you mean some other base? Gary Last fiddled with by gd_barnes on 2011-01-16 at 09:38 Reason: edit |
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#998 | |
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"Mark"
Apr 2003
Between here and the
24·397 Posts |
Quote:
I had four cores, so I chose four bases. It was just easier that they were all Sierpinski. |
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#999 |
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May 2008
Wilmington, DE
285210 Posts |
Sierp 684, a 2ker, tested n=25K-100K. Nothing found
Base released - Results emailed |
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#1000 |
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May 2008
Wilmington, DE
22·23·31 Posts |
Sierp Base 613
Conjectured k = 1536 Covering Set = 5, 53, 307 Trivial Factors k == 1 mod 2(2) and k == 2 mod 3(3) and k == 16 mod 17(17) Found Primes: 472k's - File emailed Remaining: 9k's - Tested to n=25K - File emailed Trivial Factor Eliminations: 286k's Base Released |
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#1001 |
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May 2008
Wilmington, DE
54448 Posts |
S695 tested n=25K-100K
Primes found: 8*695^39625+1 is prime http://primes.utm.edu/primes/page.php?id=97516 2*695^94625+1 is prime Conjecture proven - Results emailed |
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