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Old 2013-04-26, 16:28   #67
ValerieVonck
 
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Hey guys, thank you very much for the replys.
I am currently working on Mac, so no newpgn for me.
I am using sr1sieve 1.4.5...

I will see what it gives ;)

Now for a round of P-1 :)
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Old 2014-01-02, 10:34   #68
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Range 1M -> 50M sieved to 60T, continuing to 100T
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Old 2014-01-30, 09:01   #69
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Sieved to 65T (+/-)

regards,
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Old 2015-05-18, 12:45   #70
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Range 1M -> 50M sieved to 115T+, continuing to 200T
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Old 2015-10-13, 08:19   #71
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Sieving in progress for 1M-50M in the 150T - 200T
Eta: March 2016
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Old 2016-04-04, 12:16   #72
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Progress update: range 150t -> 200t almost complete (range 1M -> 50M)
Due date: 11/4/16

Will restart llr'ing in the range: 1.0 M -> 1.1 M
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Old 2016-04-11, 19:30   #73
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Started llr'ing the first batch of 1000 tests (will take about 4,3 days)
Will go for 10.000 tests in the first try (take about 4 à 5 months) with the latest version of llr

Anyone know how to llr on 4 cpu's?
Will be appreciated!

Best regards,
Valerie
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Old 2016-04-11, 19:54   #74
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Quote:
Originally Posted by ValerieVonck View Post

Anyone know how to llr on 4 cpu's?
Will be appreciated!
Multi-threaded LLR does not exist yet, but you could use mprime/Prime95 for that to PRP.

You could set up your own prpnet server using rogue's software for this, and attach clients locally.

Alternatively, create 4 directories and put an LLR64.exe/llr64 in each directory with a sub-list of candidates to be tested.
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Old 2016-04-12, 13:10   #75
ValerieVonck
 
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Quote:
Originally Posted by paulunderwood View Post
Multi-threaded LLR does not exist yet, but you could use mprime/Prime95 for that to PRP.

You could set up your own prpnet server using rogue's software for this, and attach clients locally.

Alternatively, create 4 directories and put an LLR64.exe/llr64 in each directory with a sub-list of candidates to be tested.
Thank you!
I thought something like this ;)
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Old 2016-05-22, 13:33   #76
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Starting Lucas Lehmer Riesel prime test of 13236795*2^1051978-1
Using zero-padded FMA3 FFT length 112K, Pass1=448, Pass2=256
13236795*2^1051978-1 is prime! (316685 decimal digits) Time : 447.419 sec.

Will submit asap on the prime pages

Ps. Primepages reports it as too small to credit :(

Last fiddled with by ValerieVonck on 2016-05-22 at 13:36
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Old 2016-05-22, 13:51   #77
pinhodecarlos
 
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Minimum is 388341 decimal digits.
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