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#540 |
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Oct 2004
Austria
9B216 Posts |
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#541 |
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"Frank <^>"
Dec 2004
CDP Janesville
2×1,061 Posts |
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#542 |
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Oct 2004
Austria
2·17·73 Posts |
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#543 | |
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May 2008
3·5·73 Posts |
Quote:
My best poly so far is 9.198e-12. I will do some testing to find the right parameters and post it later. |
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#544 |
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May 2008
21078 Posts |
This is the best from today but I will do another day of searching.
Code:
n: 34128802065277683324940497060114456028128085387534241677541889565653711918779403288707008461679255695847408643283266931540024693124361473714544539 # norm 3.792523e-14 alpha -7.832101 e 9.198e-12 skew: 3154674.50 c0: 6160701223310457747430798454115232525 c1: -5353471580850156751287280021324 c2: -5703088353790837679214303 c3: 44415752942820154 c4: 1079694510848 c5: 53760 Y0: -14472016831258149683092208646 Y1: 27360769963746067 lpbr: 28 lpba: 28 mfbr: 56 mfba: 56 alambda: 2.6 rlambda: 2.6 alim: 20000000 rlim: 20000000 |
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#545 |
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May 2008
3·5·73 Posts |
I had a 9.589e-12 poly but it test-sieved slower than the 9.198e-12 one.
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#546 | |
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Just call me Henry
"David"
Sep 2007
Cambridge (GMT/BST)
10110111111112 Posts |
Quote:
from memory someone said a while back that higher alpha means a higher chance of smaller factors and lower norms means the numbers to be factored are smaller the e value attempts to get the mix right but doesnt always |
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#547 | |
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Nov 2008
2·33·43 Posts |
Quote:
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#548 |
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Just call me Henry
"David"
Sep 2007
Cambridge (GMT/BST)
7×292 Posts |
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#549 |
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Oct 2004
Austria
248210 Posts |
...I found this factor by ECM:
Code:
Run 226 out of 2000: Using B1=43000000, B2=240490660426, polynomial Dickson(12), sigma=1163832276 Step 1 took 774079ms Step 2 took 165421ms ********** Factor found in step 2: 1590362231581241185334390845152913218796531 Found probable prime factor of 43 digits: 1590362231581241185334390845152913218796531 Probable prime cofactor 21459766452919733123897504849837291094001756254327858522371153821180836119029805033757220337331923926969 has 104 digits Code:
2470. 116139550403454963217308225651624963448867441989096972645425812805257941827791127060931251649177260779207291173182882743273752673953845861192804201869628446785478569115056 = 2^4 * 3^2 * 7 * 115217807939935479382250223860739051040543097211405726830779576195692402606935641925527035366247282519054852354348097959596976859081196290865877184394472665461784294757 2471. 255322662394897022311066496075397737105843503420475090657007540849654364176969382506967910371603978062225552817235385078466900719723930980558783840618151426663313997184736 = 2^5 * 311 * 5867 * 1736734882092577 * c148 The 3 is gone!!
Last fiddled with by Andi47 on 2009-11-23 at 07:56 |
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#550 |
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May 2008
3×5×73 Posts |
Code:
Using B1=43000000, B2=388112953420, polynomial Dickson(30), sigma=1033163144 Step 1 took 138254ms Step 2 took 77893ms ********** Factor found in step 2: 314401460320696602393783174941 Found probable prime factor of 30 digits: 314401460320696602393783174941 Probable prime cofactor 8008382854566027043204017961675695251441834519040939952694150641178698834997735974059700130106717640670945550858659647 has 118 digits |
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