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#430 | |
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Oct 2009
Korea
416 Posts |
62 digits factor with B1=11M
Quote:
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#431 |
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Basketry That Evening!
"Bunslow the Bold"
Jun 2011
40<A<43 -89<O<-88
3·29·83 Posts |
Wow, that's a pretty incredible find right there. Nice going
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#432 | |
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Mar 2015
Australia
2×41 Posts |
Quote:
Andrew |
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#433 | |
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Aug 2004
New Zealand
32×52 Posts |
Quote:
You're likely to be somewhat underwhelmed by the progress in the last 10 years. I think back then there were a few outstanding in the n=100 to 110 range, we've moved as far as the 130s. Some of the more recent factorizations have been completed by Womack, others at NFS@Home, and myself. Paul (xilman) is active in this community, but I don't think he works or maintains up to date lists on these numbers. Here's what I have as current status: Code:
Smallest composites: -: 167!-1 C181, 145!-1 C185, 176!-1 C205, 136!-1 C214, 179!-1 C220 +: 169!+1 C193, 139!+1 C202, 165!+1 C202, 172!+1 C205, 150!+1 C213 First holes: -: 136!-1 C214, 139!-1 C222, 141!-1 C235, 142!-1 C232, 145!-1 C185 +: 139!+1 C202, 140!+1 C242, 146!+1 C223, 148!+1 C239, 150!+1 C213 |
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#434 |
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(loop (#_fork))
Feb 2006
Cambridge, England
23×11×73 Posts |
139!+1 is sieving now, about 1% progress on the sieving per day so I expect to have some factors by the middle of Spring.
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#435 |
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Sep 2010
Scandinavia
3×5×41 Posts |
This was moderately surprising;
Code:
GMP-ECM 7.0.4-dev [configured with GMP 6.1.1, --enable-asm-redc] [ECM] Input number is (3761^197-1)/((3761-1)) (701 digits) Using B1=4561, B2=5900000, polynomial x^1, sigma=2:5488031021996423492 Step 1 took 234ms Step 2 took 531ms ********** Factor found in step 2: 562895925799601989596986963845579 Found prime factor of 33 digits: 562895925799601989596986963845579 Composite cofactor ((3761^197-1)/((3761-1)))/562895925799601989596986963845579 has 669 digits |
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#436 |
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Basketry That Evening!
"Bunslow the Bold"
Jun 2011
40<A<43 -89<O<-88
3·29·83 Posts |
Just saw this nice aliquot GNFS split, where the factors are within a factor-of-5 of each other
Code:
P53 = 14217452470664756386193874192650652909587358452024711 P53 = 68258578113070612746045366396559681840264538845755689 |
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#437 |
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May 2009
Russia, Moscow
50418 Posts |
From 355950:i3100:
Code:
GMP-ECM 6.4.3 [configured with GMP 5.0.5, --enable-asm-redc] [ECM] Input number is 411957627119775385989446575095474922185011137757112191784280518543958234873694230248024231153654496440498346403470812602522290113950341 (135 digits) Using B1=1000000, B2=1045563762, polynomial Dickson(6), sigma=559213464 Step 1 took 3503ms Step 2 took 2204ms ********** Factor found in step 2: 10569114423707394666840460729453391212643716992655339366569371941409 Found composite factor of 68 digits: 10569114423707394666840460729453391212643716992655339366569371941409 Probable prime cofactor 38977497130291302211279801679050238712241241117209766296388154315749 has 68 digits |
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#438 |
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May 2013
Germany
5·17 Posts |
Code:
c279 = (10^279-31)/3 p126 = 683879988020855531843693974570809301443699094596561661475690616530795260027595121999433189270322605879651156172622984209245483 p153 = 487414954629682825615832070972614806528916687946252096353904135012248024359341728973161931019907828745530880376748837466333831896764672674769452527632481 |
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#439 |
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May 2009
Russia, Moscow
2,593 Posts |
Alfred, congratulations for two new records for near-repdigit project - for largest snfs factorization and biggest factor!
![]() What hardware were used for sieving and LA and how many cpu-days are spent? |
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#440 |
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May 2013
Germany
5×17 Posts |
Thank you.
My hardware was a 32-core Xeon E5 v2 @ 3.4 GHz and a mix with the equivalent of 64 cores @ 2.8 GHz. Collecting ~520e6 unique relations took about 520e6 sec (taking into account the duplicates), ~ 6000 cpu-days, This is a roughly estimation, not an accurate measuring. LA was done with the real existing 32-core Xeon and took nearly 500hrs. timestamps in the log-file do not reflect my breaks in the LA phase. |
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