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#1607 |
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"Curtis"
Feb 2005
Riverside, CA
28×19 Posts |
R36:
102088*6^759012-1 is prime! (590632 digits) 30 k's remaining. Work continues. |
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#1608 |
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Sep 2011
Germany
1011001001102 Posts |
Reserving S46 to n=500k (250-500k) for BOINC
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#1609 |
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Sep 2011
Germany
1011001001102 Posts |
S61 tested to n=500k (300-500k)
nothing found, 9 remain Results emailed - Base released |
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#1610 |
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Sep 2011
Germany
2×1,427 Posts |
Reserving S48 to n=500k (250-500k) for BOINC
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#1611 |
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Sep 2011
Germany
54468 Posts |
S60 tested to n=500k (400-500k)
nothing found, 19 remain Results emailed - Base released |
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#1612 |
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Sep 2011
Germany
2×1,427 Posts |
S48 tested to n=500k (250-500k)
2 primes found, 7 remain Results emailed - Base released |
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#1613 |
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Sep 2011
Germany
B2616 Posts |
S46 tested to n=500k (250-500k)
5 primes found, 13 remain Results emailed - Base released |
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#1614 |
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Sep 2011
Germany
B2616 Posts |
Reserving S42 to n=600k (400-600k) for BOINC
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#1615 |
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"Mark"
Apr 2003
Between here and the
635210 Posts |
I attached some of the primes for R66. Not all of these were found by me. I just wanted to report them so that I don't lose track of them.
In one file are primes for k < 243278. Those k have been tested to n=25000. The other file is a list of primes for all where n < 11000. Putting it simply, all k have been tested to n=11000 and those under 243278 have been tested to n=25000. I have to update my estimate. Because the range isn't turning up as many primes as I had expected, my estimate for the range is about 18 core years. I only have 12 cores working on it and some are not full time. If anyone wants to take a bite of about 2 million candidates (out of nearly 78 million), please reach out to me. |
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#1616 | |
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May 2007
Kansas; USA
101·103 Posts |
Quote:
The primes file for n=10K-11K is incomplete. It only contains the primes for n=10300-10650 and n=10800-10838. Only 39% of the n-range. n=10001-10299, 10651-10799, and 10839-11000 are missing. In the future I suggest sorting all primes files in 2 ways to check your work: 1. By k-value to make sure all k-ranges are there. 2. By n-value to make sure all n-ranges are there. The current left-to-right simple alphanumeric sort where k=101,000,000 is before k=99,999 in the file will not catch such errors. 2102 primes for all n=10K-11K with over 100,000 k remaining on the base is simply too few to be reasonable. There were 6511 primes for n=9K-10K. There should be > 5000 primes for n=10K-11K. The primes file for k<243278 and n=11K-25K looks good. If you have it, please send me the corrected n=10K-11K file and I will update the pages accordingly. Last fiddled with by gd_barnes on 2019-12-09 at 07:05 |
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#1617 | |
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"Mark"
Apr 2003
Between here and the
24·397 Posts |
Quote:
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