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Old 2018-01-23, 09:20   #1772
pepi37
 
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After milion nines:)

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Default Progress update

S 332
K16 at 350K
K31 at 350K
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Old 2018-01-23, 19:15   #1773
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S392 tested to n=250k (100-250k)

nothing found, 4 remain

Results emailed - Base released
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Old 2018-01-24, 21:14   #1774
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S263 tested to n=1M (500k-1M)

nothing found, 1 remain

Results emailed - Base released
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Old 2018-01-25, 10:46   #1775
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R495 is complete to n=10K; 210 primes were found for n=2500-10K; 273 k's remain; continuing to n=25K.

With a conjecture of k=117150 this is a very high weight base. :-)
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Old 2018-01-26, 00:05   #1776
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MisterBitcoin,

R411 will be complete to n=25K in about 5-6 days. There will likely be ~170-175 k's remaining. At that point it will have the fewest k's remaining of any base at n=25K. You could then make it a priority to have Yoyo sieve it for n=25K-100K for BOINC.

R495 will be in almost the same situation but it will be a little while before I finish it to n=25K since it will have to wait behind R411 and another reservation.


Gary

Last fiddled with by gd_barnes on 2018-01-26 at 00:28
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Old 2018-01-29, 07:22   #1777
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R411 is complete to n=25K; 79 primes were found for n=10K-25K shown below; 182 k's remain; base released.

Code:
40854*411^10053-1
45622*411^10200-1
33458*411^10264-1
54024*411^10318-1
32508*411^10422-1
274*411^10437-1
15778*411^10488-1
4040*411^10743-1
59032*411^10960-1
14062*411^10981-1
13604*411^11050-1
47112*411^11058-1
17812*411^11097-1
59288*411^11178-1
40364*411^11229-1
26298*411^11441-1
13272*411^11504-1
18368*411^11616-1
46764*411^11685-1
30864*411^11775-1
740*411^11868-1
40668*411^11877-1
39842*411^11914-1
40344*411^12298-1
58102*411^12463-1
34792*411^12558-1
26532*411^12635-1
36404*411^12954-1
39242*411^13092-1
1158*411^13222-1
29790*411^13284-1
38784*411^13706-1
48970*411^13828-1
26164*411^13880-1
35238*411^13905-1
15760*411^14001-1
7472*411^14058-1
5410*411^14306-1
52372*411^14446-1
1430*411^14509-1
47228*411^14591-1
50572*411^14756-1
5184*411^14899-1
47404*411^15192-1
51492*411^15252-1
14292*411^15362-1
26222*411^15419-1
21620*411^15690-1
23042*411^15896-1
37922*411^16230-1
32554*411^16884-1
11994*411^16898-1
20552*411^17795-1
50162*411^17949-1
47000*411^18252-1
52992*411^18585-1
17548*411^18629-1
37038*411^18634-1
39042*411^18857-1
57160*411^19053-1
31894*411^19140-1
5872*411^19241-1
37718*411^19528-1
15774*411^19763-1
60204*411^19821-1
48192*411^19857-1
5622*411^19966-1
57894*411^20199-1
56692*411^21313-1
33392*411^21845-1
1752*411^22703-1
32960*411^22920-1
42598*411^23289-1
6540*411^23681-1
53288*411^24302-1
56430*411^24426-1
12624*411^24489-1
26294*411^24696-1
6202*411^24945-1
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Old 2018-01-30, 18:12   #1778
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I have turned over my R495 reservation to Ian.
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Old 2018-02-02, 20:56   #1779
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Reserving R381 to n=25K.
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Old 2018-02-03, 10:13   #1780
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S348 tested to n=100k (25-100k)

144 primes found, 257 remain

Results emailed - Base released
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Old 2018-02-03, 19:36   #1781
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Reserving S335 to n=1M (600k-1M) for BOINC

Reserving S366 to n=100k (25-100k) for BOINC
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Old 2018-02-04, 18:56   #1782
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Quote:
Originally Posted by rebirther View Post
Reserving S335 to n=1M (600k-1M) for BOINC

Reserving S366 to n=100k (25-100k) for BOINC
You can remove nearly 10% of sieve file ( S335) because algebraic factors are not removed
Attached Files
File Type: txt algebraic.txt (33.1 KB, 58 views)
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