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Old 2010-05-30, 22:42   #265
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done with 43980, 111 digits, 2^6*3 driver
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Old 2010-05-31, 08:44   #266
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taking 40872
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Old 2010-05-31, 10:39   #267
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41784: i889, size 111, 2^5*3*7
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Old 2010-05-31, 11:03   #268
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Releasing 40500 and 40722

Reserving 40518, 40866
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Old 2010-06-01, 11:24   #269
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Unreserving 40096 at i=2421, size 116, 2^3*3. (the driver had changed from 2^4*3*31 directly to 2^3*3 in line 2373.)

Reserving 40224.
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Old 2010-06-01, 19:04   #270
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done with 40872, 2^6*5 driver
taking 42312
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Old 2010-06-01, 19:49   #271
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Quote:
Originally Posted by firejuggler View Post
done with 40872, 2^6*5 driver
Actually it's 2^6*127, which is a very nasty driver.

Last fiddled with by 10metreh on 2010-06-01 at 19:49
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Old 2010-06-01, 19:57   #272
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871 say 2^6*5*127... i suppose you ommit 5 cause 2^6>5?
or because 870 is 2^6*127...
(sorry for all the question i'm still learning)
and now 2^6*5^2*127 for 875
(at the time of first post was finishing 871)

Last fiddled with by firejuggler on 2010-06-01 at 20:50
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Old 2010-06-01, 20:57   #273
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Quote:
Originally Posted by firejuggler View Post
871 say 2^6*5*127... i suppose you ommit 5 cause 2^6>5?
or because 870 is 2^6*127...
(sorry for all the question i'm still learning)
and now 2^6*5^2*127 for 875
(at the time of first post was finishing 871)
The driver isn't always just the smallest factors, especially when dealing with 2^6*127. The driver in these cases is still 2^6*127, even though it also has a 5^2 factor. The 5^2 factor isn't part of the driver, it just makes the sequence grow quicker as long as it's in there.
A list of drivers is at:
http://mersennewiki.org/index.php/Aliquot_Sequences

Last fiddled with by Mini-Geek on 2010-06-01 at 20:57
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Old 2010-06-01, 21:17   #274
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so, not only does it have a 'perfect' driver (the worst of them), but the 5^2 make it even worse?

Last fiddled with by firejuggler on 2010-06-01 at 21:18
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Old 2010-06-01, 21:22   #275
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Quote:
Originally Posted by firejuggler View Post
so, not only does it have a 'perfect' driver (the worst of them), but the 5^2 make it even worse?
Yep. Fortunately, since it's not part of the driver, the 5^2 is unstable (i.e. it's likely to go away at any time).
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