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Old 2013-11-26, 21:31   #826
TheJudger
 
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Quote:
Originally Posted by flashjh View Post
But, it's nothing compared to markr's Brent-Suyama find on 18 Nov 13:

575,00010,350,000
M64369951
B1: 575,000
B2: 10,350,000
k = 2 × 154429598075412
Even more sensational: we've found a second even prime number! (SCNR)

Oliver
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Old 2013-11-26, 21:56   #827
flashjh
 
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Quote:
Originally Posted by TheJudger View Post
Even more sensational: we've found a second even prime number! (SCNR)

Oliver
(I definitely missed that)

Code:
 
k = 308859196150824 = 23 × 3 × 11 × 17 × 63607 × 1081939
Now that changes everything.

Last fiddled with by flashjh on 2013-11-26 at 21:58
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Old 2013-11-27, 00:26   #828
Uncwilly
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Quote:
Originally Posted by flashjh View Post
You are on a roll. What memory settings do you use on those systems?
Most are around 1.5GB. All have MaxHighMemWorkers=1 with 2 cores set to do P-1. (5 machines, 10 cores total devoted to P-1.)
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Old 2013-12-03, 21:48   #829
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P-1 found a factor in stage #1, B1=615000.
UID: Jwb52z/Clay, M68988589 has a factor: 1942414686951074496166120411317991

110.581 bits.

This is the second largest factor I've ever found in all the years I've tried to help with the GIMPS project and for this range, it seems like a large factor to find that is not composite.
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Old 2013-12-03, 22:56   #830
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It is large! Nice find!
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Old 2013-12-08, 04:27   #831
Jwb52z
 
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P-1 found a factor in stage #1, B1=750000.
UID: Jwb52z/Clay, M69263003 has a factor: 32482532468448662230681

74.782 bits.
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Old 2013-12-09, 12:21   #832
lycorn
 
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This one was begging to be found by TF, but...

ECM found a factor in curve #3, stage #2
Sigma=5161819488172506, B1=50000, B2=5000000.
UID: lycorn/asteroid, M721291 has a factor: 2993117629186363967

61.376 bits.

There are still some low hanging fruits in the < 1M range.
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Old 2013-12-14, 03:26   #833
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P-1 found a factor in stage #2, B1=615000, B2=11070000.
UID: Jwb52z/Clay, M68952557 has a factor: 10830722799622637276915875201

93.129 bits.
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Old 2013-12-16, 06:12   #834
LaurV
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Hey Kracker, that computer of yours is a lucky son of the gun! Aren't you thinking to sell it?

Code:
gp> a=7912085265544058288516871389169907393;
gp > #binary(a)
%1 = 123
gp > factorint(a-1)
%2 =
[2 6]
[3 1]
[31 1]
[47 1]
[1657 1]
[6221 1]
[116791 1]
[301237 1]
[1206169 1]
[64657903 1]
gp >
(I didn't want to pollute the other thread - and upset Batalov even more :P - as the discussion there already changed to a more thematic and theoretic path)

Last fiddled with by LaurV on 2013-12-16 at 06:13
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Old 2013-12-17, 03:31   #835
kracker
 
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Old 2013-12-18, 09:18   #836
cheesehead
 
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Speaking of the <1M range:

Eleven ECM curves at B1=50000,B2=5000000 found three factors of M298691:
110218037145723511, 586220733693722359 and 137619491689490903327
(to go with the smaller three factors previously known).

Last fiddled with by cheesehead on 2013-12-18 at 09:24
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