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Old 2009-11-04, 15:32   #166
BigBrother
 
Feb 2005
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716664 is done.
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Old 2009-11-04, 15:58   #167
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Done with 719712, 101 digits, 2^6*127
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Old 2009-11-04, 22:10   #168
rodac
 
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Done with 714384, has reached 100 digits at index 507 - 2^2 * 3 * 7
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Old 2009-11-05, 00:04   #169
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done with 717312
reserving 722352
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Old 2009-11-05, 12:39   #170
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Continuing with 707430, that acquires a downdriver 11 steps after reaching 100 digits !
Now getting down below 100 digits...
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Old 2009-11-05, 16:16   #171
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717240 done for the subproject, but I'll keep it running
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Old 2009-11-05, 16:51   #172
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done with 722352
this was a rather strange sequence. i picked it because it had 2^2 driver and it still has it now but it only went up. did i get something mixed up?

reserving 717480
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Old 2009-11-05, 17:30   #173
rodac
 
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718080 has reached 100 digits at index 403, but I keep it (2^8 * 3^4 * 7 * 11)

Taking 720270 720996 723120.

Last fiddled with by rodac on 2009-11-05 at 18:10
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Old 2009-11-05, 17:41   #174
Mini-Geek
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"Tim Sorbera"
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Quote:
Originally Posted by Buzzo View Post
done with 722352
this was a rather strange sequence. i picked it because it had 2^2 driver and it still has it now but it only went up. did i get something mixed up?
I guess you didn't notice that it also has a factor of 7. So it's not the 2^2 downguide, it's the 2^2*7 perfect number driver. The extra (though quite unstable) factors of 3, 5, and 7 also make it grow much quicker than it otherwise would.
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Old 2009-11-05, 22:14   #175
Batalov
 
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Will take 720126 722708 723192 724626
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Old 2009-11-06, 12:54   #176
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reserving 724014, 724032, 724200, 724248, 724410, 724578, 724650, 724896
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