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#199 |
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Sep 2009
977 Posts |
Thanks
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#200 |
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"William"
May 2003
New Haven
93E16 Posts |
Here's a sweet one! NFS@Home has finished 197^113-1. This was #36 on the MostWanted list, and is also a Brent Composite. ECM Prep work was done by yoyo@home.
Code:
197^113-1 P117: 654193042124933231729705819315964079079391693299068443398052654744392074475272108852801736929485096089372825217556787 P141: 146798481822028209687892643459179652118308925219381677435287030005797913691721474110569120527062218083794485017934524652073172367972456022763 |
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#201 |
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May 2008
3×5×73 Posts |
GNFS sieving by RSALS
Postprocessing by jrk Code:
577^89-1 prp56 factor: 49295631504904073070096216816282669955307719136255631817 prp94 factor: 4308802005578606703821714427987260991801379590784300069258774536768919968639250281106839393629 |
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#202 |
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May 2008
21078 Posts |
SNFS sieving by RSALS
Postprocessing by jrk Code:
4873051^31-1 prp56 factor: 48119378019502750760724612704471032147324636591451363641 prp60 factor: 519462257165232800885052000166910044247275405938465294043901 prp86 factor: 17224823642474512305964705161924455416968067258276145408690942039175421034001438771641 |
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#203 |
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Sep 2009
977 Posts |
Thanks
![]() This morning, I seem to have typed "31000000" instead of "21000000" when queuing 44371_43_minus1 (28-bit LPs). The latter would have provided some oversieving, the former is going to produce large oversieving, probably over 50M raw relations. You might want to save the dataset for exercising the filtering code and playing with higher target densities than usual for a task of this size ^^ |
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#204 |
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May 2008
100010001112 Posts |
SNFS sieving by RSALS
Postprocessing by jrk Code:
44371^43-1 prp71 factor: 47812678760189581349878685545013719738831351916216583222119406666513053 prp123 factor: 182216502687243221702917343811320172481188910515943939113452316347971130774402778682770251580796421885633073450550808557237 |
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#205 |
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Jun 2003
Ottawa, Canada
3×17×23 Posts |
I think I posted the original in the wrong thread, but factors for 677_91_minus1 are available here with log:
http://www.mersenneforum.org/showpos...&postcount=508 |
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#206 |
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"Carlos Pinho"
Oct 2011
Milton Keynes, UK
494710 Posts |
SNFS sieving by NFS@Home
Postprocessing by Carlos Pinho Nice split! Code:
prp104 factor: 18344715996075965932129024809458502930590215696581457295863190169248929970537258248238193556864249413121 prp104 factor: 28373516234480422185006116264076049875756547418315623293236155608262057536670587771901480634249274246871 |
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#207 |
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Romulan Interpreter
Jun 2011
Thailand
7·1,373 Posts |
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#208 |
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"Carlos Pinho"
Oct 2011
Milton Keynes, UK
3×17×97 Posts |
SNFS sieving by NFS@Home
Postprocessing by Carlos Pinho Code:
1583^71-1 prp88 factor: 1636593409189488379772818401638939729963566399189945302300479482846392701082290749706563 prp137 factor: 56233831883131716478896840379651264442696643524365615058441074120751674946123043467445594763768418176995925089960609165077543971511163451 |
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#209 |
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"William"
May 2003
New Haven
2·7·132 Posts |
Pascal has asked for help removing 10 deeply nested roadblocks. The roadblocks are SNFS ready. They range from 157 to 198 digits. These are too small for RSALS/NFS@Home, but they make interesting individual factoring projects. To reserve, post in this thread and I will update this message. C157 added Sept 25.
Status: All 11 are factored The Composites: Code:
(5281^43-1)/(5281-1) C157 Dubslow factored (5011^47-1)/(5011-1) C171 Dubslow factored (6143^47-1)/(6143-1) C175 Dubslow factored (2917^53-1)/(2917-1) C181 Mathew factored (2957^53-1)/(2957-1) C181 Dubslow factored (3323^53-1)/(3323-1) C184 RichD factored (1487539^31-1)/(1487539-1) C186 jcrombie factored (1583653^31-1)/(1583653-1) C186 jcrombie factored (5087^53-1)/(5087-1) C193 chris2be8 factored (6269^53-1)/(6269-1) C198 chris2be8 fatored (2403293005054398937076590802836226619421^5-1)/(5*2403293005054398937076590802836226619420) C157 Dubslow factored Code:
19^238 / 7^4 2801^82 / 97^1 / 61^2 13^2 3^2 / 653^2 / 2819^2 / 2917^52 19^238 / 7^4 2801^82 / 97^1 / 61^2 13^2 3^2 / 653^2 / 2819^2 / 2957^52 19^238 / 7^4 2801^82 / 97^1 / 61^2 13^2 3^2 / 653^2 / 2819^2 / 3323^52 19^238 / 7^4 2801^82 / 97^1 / 61^2 13^2 3^2 / 653^2 / 2819^2 / 3329^2 / 1583653^30 19^238 / 7^4 2801^82 / 97^1 / 61^2 13^2 3^2 / 653^2 / 2819^2 / 4397^2 / 1487539^30 19^238 / 7^4 2801^82 / 97^1 / 61^2 13^2 3^2 / 653^2 / 2819^2 / 5011^46 19^238 / 7^4 2801^82 / 97^1 / 61^2 13^2 3^2 / 653^2 / 2819^2 / 5087^52 19^238 / 7^4 2801^82 / 97^1 / 61^2 13^2 3^2 / 653^2 / 2819^2 / 5281^42 19^238 / 7^4 2801^82 / 97^1 / 61^2 13^2 3^2 / 653^2 / 2819^2 / 6143^46 19^238 / 7^4 2801^82 / 97^1 / 61^2 13^2 3^2 / 653^2 / 2819^2 / 6269^52 19^256 / 7^4 2801^82 / 97^1 / 61^2 13^2 3^2 / 653^2 / 2819^2 / 5011^46 19^256 / 7^4 2801^82 / 97^1 / 61^2 13^2 3^2 / 653^2 / 2819^2 / 5281^42 3^4 11^18 6115909044841454629^16 / 5^1 / 1913^12 2403293005054398937076590802836226619421^4 Last fiddled with by wblipp on 2012-10-02 at 19:28 |
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