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Old 2008-10-22, 14:01   #67
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Quote:
Originally Posted by gd_barnes View Post
?? You're doing it again KEP, stating different things on different days on huge efforts. On one hand, you want to reserve something to PrimeGrid level, which will be a multi-year CPU effort, and then on the other hand, you allow the fact that you have a few weeks on your current efforts to stop you? That is, to put it mildly, quite confusing.

Let me see if I have you down correctly now:
Sierp base 252 k=27 up to n=100K. (No status since Sept. 14th)

If you need some filler work to keep your machines busy, please take something smaller; perhaps some files from the Riesel and Sierp base 3 mini-drives.


Thanks,
Gary
If it wasn't clear, I'm sorry, it all refers to some of the reasons earlier e-mailed to you. I suffered a setback this week, and also I forgot how much more work I've left. You've put my reservations right. Some status:

Sierp base 252 no movement since september 14th.

Again I ask you to accept my appologize, it all refers to private reasons, and a matter of concentration aswell memory. Expect no more reservations (or at least just ignore them) within the next 6 months, since my intention is to wrap what is now reserved and then leave for at least a while.

Thanks for understanding, and good luck on your own challenges

Last fiddled with by gd_barnes on 2010-01-18 at 09:07 Reason: remove bases <= 250
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Old 2008-10-31, 08:18   #68
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Riesel base 256 is at n=63K. No new primes to report.

This has turned out to be an annoyingly primeless stretch for this base. With top-5000 primes starting at n=~42.3K, the last 2 primes on the base were just below that with none since then in an n=20K+ stretch for the 36 k's being tested.

Continuing on to n=75K. With so many k's being tested, it's somewhat slow going but with a full quad on it, it should be done in < 2 weeks.


Gary

Last fiddled with by gd_barnes on 2008-10-31 at 08:28
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Old 2008-11-26, 07:12   #69
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Riesel base 256 now at n=70K.

Nothing new to report; continuing on...

Last fiddled with by gd_barnes on 2010-05-11 at 04:59 Reason: remove base <= 250
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Old 2008-12-02, 21:33   #70
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Riesel base 256 is complete to n=75K and now unreserved.

Only one prime was found for n=50K-75K...very disappointing. There are still 39 k's remaining.


Gary
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Old 2008-12-02, 22:09   #71
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Reserving the 2 k's on Sierp base 256 to get them to n=75K by year end.
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Old 2008-12-10, 05:42   #72
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Quote:
Originally Posted by gd_barnes View Post
Reserving the 2 k's on Sierp base 256 to get them to n=75K by year end.

The two Sierp base 256 k's are now at n=72K. I started them at n=40K and hence did some overlap double-checking.

I'm going to take these to n=100K instead. (n=800K base 2) I went ahead and sieved the entire n=40K-100K range and will just keep it going.

With only 2 k's remaining, this may be the most promising power-of-2 base to prove in the forseeable future.


Gary
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Old 2008-12-14, 04:36   #73
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The 2 k's for Sierp base 256 are now at n=85K (n=680K base 2). Nothing to report. Still going to n=100K.

All powers-of-2 bases are now officially complete to n=600K base 2!
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Old 2008-12-20, 12:00   #74
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The 2 k's on Sierp base 256 are complete to n=100K. No primes.

This base is now unreserved.
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Old 2008-12-31, 09:36   #75
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Reserving Sierp base 255 to n=5K to knock out some k's. KEP had previously tested it to n=2.5K and 732 k's remainined. I'm currently at n=3K with 47 primes found so 685 k's remain. Depending on resource availability in a couple of weeks, I may continue on to n=10K.

Reserving Sierp base 33 to n=25K. I'm currently at n=8K with 6 k's remaining. This one may be provable!

It will be slow going on one slower core each but they should complete in a couple of weeks.


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Old 2009-01-08, 04:17   #76
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KEP has completed testing k=27 on Sierp base 252 to n=100K and has released it.
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Old 2009-01-16, 11:16   #77
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Sierp base 255 is complete to n=5100 and now unreserved.

For n=2500-5100, 185 primes were found, which reduced the k's remaining from 732 to 547. Info. on the web pages.

Kenneth, the k's remaining dropped from 732 to 551 from n=2500 to 5000; a 25% reduction...very high for such a high base but close to the 20% that I had expected for a high-prime 2^q-1 base.

I expect that base 127 will come in somewhere near 30%.


Gary
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