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#771 |
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Aug 2010
Kansas
547 Posts |
Most likely not. http://www.mersenne.ca/exponent.php?...tails=17504141
Seems like a good candidate for that title. 148.257 bits, slightly larger 45 digit prime. (It is largest reported between 10M and 100M) |
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#772 |
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Sep 2002
17·47 Posts |
P-1 found a factor in stage #1, B1=755000.
UID: Jwb52z/Clay, M69601027 has a factor: 1404142018250675959530553 80.216 bits. |
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#773 |
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Sep 2002
14378 Posts |
P-1 found a factor in stage #2, B1=725000, B2=16131250.
UID: Jwb52z/Clay, M67001843 has a factor: 3233475844526407689088897 81.419 bits. |
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#774 |
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"Richard B. Woods"
Aug 2002
Wisconsin USA
1E0C16 Posts |
M13121657 has a factor: 45685540395703619321
k = 22 × 5 × 7 × 13 × 956508209 |
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#775 |
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Sep 2002
17·47 Posts |
P-1 found a factor in stage #2, B1=725000, B2=16131250.
UID: Jwb52z/Clay, M67029509 has a factor: 5347973969691118904158777 82.145 bits. |
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#776 |
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6809 > 6502
"""""""""""""""""""
Aug 2003
101×103 Posts
231358 Posts |
332312179 has a factor of 14210518201851118532927. I ran it from 61 to 64 one day in 2009, came back months later, ran it to 66, a month after that ran it to 67, months after that, took it to 70. After some other folks touched it over the years, I worked on it again and found the factor at 73.6 bits.
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#777 |
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Sep 2002
79910 Posts |
P-1 found a factor in stage #1, B1=725000.
UID: Jwb52z/Clay, M67058449 has a factor: 12003053851265177348924609 83.312 bits. P-1 found a factor in stage #1, B1=550000. UID: Jwb52z/Clay, M62826059 has a factor: 6971119617292915006902751 82.528 bits. |
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#778 |
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Dec 2012
1000101102 Posts |
Not sure if this thread is for this type of work, but I am happy about my 20th factor in this range. If it's not welcome say so and I'll refrain from posting further.
Two months, 2367 exponents, 20 factors. Code:
Type exponent factor date Factor Bits TF M3,961,813 12556174496306564471 23 Jun 2013 63.4450 TF M3,962,759 9261589965653852479 24 Jun 2013 63.0060 TF M3,964,801 9664758239092017583 25 Jun 2013 63.0674 TF M3,977,867 9333734548426688497 4 Jul 2013 63.0172 TF M3,984,611 9727264321022045023 9 Jul 2013 63.0767 TF M3,987,943 15865097197661369353 11 Jul 2013 63.7825 TF M3,993,229 15697820045761779689 15 Jul 2013 63.7672 TF M3,996,281 16232132088556504873 16 Jul 2013 63.8155 TF M4,002,727 15869623269597059671 19 Jul 2013 63.7829 TF M4,010,143 11458024374840134951 24 Jul 2013 63.3130 TF M4,014,767 13876869518095649927 27 Jul 2013 63.5893 TF M4,019,083 13905515972585089847 30 Jul 2013 63.5923 TF M4,023,749 13310358497560331287 3 Aug 2013 63.5292 TF M4,036,391 11119405417589098039 9 Aug 2013 63.2697 TF M4,048,481 17741041830373275551 15 Aug 2013 63.9437 TF M4,051,057 16801786620416341871 16 Aug 2013 63.8652 TF M4,060,663 15346636721256778151 20 Aug 2013 63.7346 TF M4,065,203 18383033151647681551 21 Aug 2013 63.9950 TF M4,066,597 16230472112019316703 21 Aug 2013 63.8153 TF M4,067,831 11349032901921126673 22 Aug 2013 63.2992 Last fiddled with by Jayder on 2013-08-22 at 17:04 |
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#779 | |
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Aug 2010
Kansas
547 Posts |
Quote:
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#780 |
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Romulan Interpreter
Jun 2011
Thailand
32·29·37 Posts |
Full of envy
, and channeling my inner RDS: if that was CPU work, then it is a big CPU resources waste... Except if they were done on very (but I mean VERY) old hardware that can't do LL nor DC and neither it has enough RAM to do P-1. Which I don't believe, given the (very) short time it took, two months for 2k assignments, at such low exponent, "mid to top" range CPU was used. Or more small machines, but with just a cheap stick of RAM (novadays) you can use that old hardware more efficient (doing P-1 or factoring aliquots). From the time spent, you may have a mid-top-range GPU and you used normal mfaktc/o, in which case I congratulate you! (@clocker: please be advised that those are exponents over 1 million, therefore in the range of normal mfaktX programs). OTOH, if you like to do quite low-expo assignments, you can ask Oliver for the "bcp" version, which can TF expos from 2k to 1M (most of them at 61-62 bits right now). Actually, that would also be a a waste, due to the huge amount of ECM done to such exponents, theoretically they won't have any factors below 150 bits or so (50 decimal digits). Last fiddled with by LaurV on 2013-08-23 at 03:22 |
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#781 | |
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Aug 2010
Kansas
10001000112 Posts |
Quote:
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