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Old 2020-03-11, 23:05   #2069
gd_barnes
 
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May 2007
Kansas; USA

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Ian and I have completed S288 to n=200K; 1 prime was found for n=100K-200K shown below; 9 k's remain; base released.


Prime:
2437*288^120654+1
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Old 2020-03-15, 13:24   #2070
Dylan14
 
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"Dylan"
Mar 2017

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Default S306 update

S306 at n = 5133, 1318 primes found so far, will report when I reach n = 10k.
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Old 2020-03-23, 14:48   #2071
KEP
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May 2005

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Default Status update SR383

From the range n=200,001 to n=1,000,000 there is a total of:

383,166 Sierpinski tests remaining
51,373 Riesel tests remaining

There is 0 new primes

All Riesel k's is tested to n=439000

The test depth of the remaining k's on the Sierpinski side is:

2 (709K)
32 (595K)
44 (552K)
50 (395K)
94 (434K)
98 (417K)
104 (337K)
118 (384K)
128 (537K)
158 (368K)
186 (336K)
226 (358K)
338 (353K)
368 (337K)
376 (338K)
388 (336K)
406 (337K)
428 (336K)
434 (336K)
454 (336K)
470 (336K)
526 (336K)
556 (336K)
574 (336K)
580 (336K)
634 (336K)
638 (336K)
706 (336K)
716 (332K)
724 (293K)
754 (292K)
788 (292K)
796 (292K)
844 (292K)
850 (292K)
902 (292K)
932 (292K)
970 (292K)
974 (292K)
998 (292K)

Take care and stay safe
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Old 2020-04-04, 06:57   #2072
rebirther
 
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Sep 2011
Germany

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Reserving R342 to n=300k (100-300k) for BOINC
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Old 2020-04-10, 07:41   #2073
rebirther
 
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Reserving R361 to n=300k (100-300k) for BOINC
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Old 2020-04-15, 14:14   #2074
rebirther
 
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Reserving R378 to n=300k (100-300k) for BOINC
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Old 2020-04-18, 07:42   #2075
rebirther
 
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R313 tested to n=300k (100-300k)

7 primes found, 9 remain

Results emailed - Base released
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Old 2020-04-18, 07:44   #2076
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S253 tested to n=300k (100-300k)

5 primes found, 10 remain

Results emailed - Base released
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Old 2020-04-18, 08:37   #2077
rebirther
 
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Sep 2011
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Reserving R391 as new base using the new-base script up to 2.5k and sieving to 10k (1G) with srsieve2
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Old 2020-04-19, 07:40   #2078
rebirther
 
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Reserving R427 as new base using the new-base script up to 2.5k and sieving to 10k (1G) with srsieve2
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Old 2020-04-19, 08:30   #2079
rebirther
 
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Sep 2011
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R391 tested to n=2.5k + sieved to 1G (2.5-10k)

8707 remain

Results emailed - Base released
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