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Old 2010-10-08, 16:50   #771
KEP
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Finally S60 revealed another prime. So S60 is now down to 27 k's remaining and testing around n=78K. The prime is as follows:

10405*60^77541+1 (137885 digits)

or in top10 form: 10405 (77541)

Another sidenote is that this prime is the largest I have ever found

Regards

KEP
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Old 2010-10-10, 08:15   #772
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S35 status at n=35K.
66 k's removed, 496 k's remaining.

Primes for the last range are attached. Continuing.


S55 status at n=130K.
No primes, continuing.
Attached Files
File Type: zip primes_S35_25K-35K.zip (1.2 KB, 77 views)
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Old 2010-10-12, 12:46   #773
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Default S82

Reserving S82, all k's (91), from n=25K-50K

Last fiddled with by MyDogBuster on 2010-10-12 at 12:47
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Old 2010-10-21, 11:20   #774
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R61 is complete to 100K

No primes

Attached are the results for the remaining 2 k's
Attached Files
File Type: zip R61.zip (18.5 KB, 82 views)
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Old 2010-10-21, 19:28   #775
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Quote:
Originally Posted by Mathew Steine View Post
R61 is complete to 100K

No primes

Attached are the results for the remaining 2 k's
Mathew,

Do you have results for n=81K-88.3K for k=10572 and n=81.1K-89.2K for k=10968? Thanks.
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Old 2010-10-21, 20:56   #776
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Hmm,

I do not know what happened. Here are the missing ranges
Attached Files
File Type: zip More R61.zip (11.4 KB, 77 views)
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Old 2010-10-31, 21:16   #777
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R39 is to n=21K

23 primes found

Attached are the primes and the remaining k's
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File Type: zip R39to21K.zip (2.6 KB, 66 views)
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Old 2010-11-05, 02:15   #778
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Sierp 82 tested n=25K-50K

15 primes found - 76 remain

6211*82^25173+1
17254*82^25346+1
13266*82^25576+1
11826*82^28764+1
12231*82^31017+1
4944*82^32730+1
7303*82^32937+1
9864*82^33709+1
12643*82^34404+1
4737*82^35463+1
14757*82^39907+1
601*82^39909+1
7614*82^39990+1
9610*82^43508+1
18607*82^44706+1


Base released - Results emailed
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Old 2010-11-05, 13:24   #779
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"Tim Sorbera"
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Reserving S49 (5 k's) from 40K to 100K. (this was a recommended base)
The sieve depth is already just right for my machine. Beginning testing right now. Rough time estimate is 3 weeks (end of November). At n=100k, the primes would be just barely off the top 5000 list.

Last fiddled with by Mini-Geek on 2010-11-05 at 13:35
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Old 2010-11-06, 01:50   #780
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2746*49^49438+1 is prime! (83564 digits)
S49 complete to n=56.6K, one prime so far (4 k's remain).
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Old 2010-11-06, 12:07   #781
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2694*49^60523+1 (102300 digits) is prime!
1134*49^66183+1 (111866 digits) is prime!
Complete to n=75K, 2 k's remaining. As I originally expected a little over 1 prime, I've been very lucky. Estimated completion time is now about 16 hours (my original included all 5 k's the whole way and forgot to account for my 4 cores).
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