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#1 |
Nov 2003
2·1,811 Posts |
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Reserving
337 <= n <= 350. |
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#2 |
Nov 2003
2×1,811 Posts |
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Stopping and releasing n=337, checked to 200T.
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#3 |
Nov 2003
2·1,811 Posts |
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Found the new largest OctoProth
1377602248158885 346 with 120 digits in k*2^n+/-1 members and 105 digits in 2^n+/-k ones. Releasing 339-347, all checked to 1.5E15 (1500T). Will work a little bit more on 348-350. |
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#4 |
Jun 2003
Suva, Fiji
37708 Posts |
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Well done Kosmaj, a notable scalp. just one thing, the difference between 2^k+n and 2^+k-n is probably worth noting.
Regards Robert Smith |
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#5 |
Nov 2003
2×1,811 Posts |
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Robert, thanks! I was about to release them at 1300T but I thought I better go to the next "nice" number (1500T).
As for the difference between 2^n+k and 2^n-k it sure is 2k (a 16 digit number) but in comparison to numbers themselves it can /almost/ be ignored since the first 88 digits are the same and only the 17 least-significant digits are different. BTW, since you have moderator rights and Greenbank /kind of/ disappeared, can you edit the first post and enter the latest results. Thanks! |
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#6 |
Jun 2003
Suva, Fiji
23·3·5·17 Posts |
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Kosmaj, I am only an honorary moderator I think, I have no idea on how to massage the threads.
Maybe we should just await Greenbank's return and hope his absence is no more than a vacation. Either that or we will need new moderators Regards Robert Smith |
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#7 |
Nov 2003
1110001001102 Posts |
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Well, celebrities too sometimes have to go under the hood and fix things
![]() It's easy, just scroll to the post you want to change. Under the post you will see the "Edit" button. [Mortals cannot see it! ![]() |
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#8 |
Jun 2003
Suva, Fiji
23·3·5·17 Posts |
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Lads
I have updated everything to here Regards Robert Smith |
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#9 |
Nov 2003
2·1,811 Posts |
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Congrats on new records!
![]() If we use the criterion suggested by Jens Andersen to compare them, then the k=164... one is slightly larger, 2^n+/-k members have 113 digits, k*2^n+/-1 twins have 128 and k*2^(n+1)+/-1 ones have 129 digits. |
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#10 |
Feb 2006
Denmark
2×5×23 Posts |
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Hi. I recently joined the Mersenne forum.
My record page http://hjem.get2net.dk/jka/math/simultprime.htm would compare the 4th of 8 primes. This is 2^(n+1)+k for an octoproth, so the larger k wins. It's a rule for my site (made with other forms in mind) and was not meant as a suggestion for you. By the way, I have increased the record for 12 simultaneous primes from 44 to 58 digits. This makes a dodecaproth record much harder. |
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#11 |
"Jason Goatcher"
Mar 2005
3·7·167 Posts |
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Is this the right place to place reservations for the octoproth search? I'm sitting on my results until someone confirms I'm not doing old work or invading someone else's territory.
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Thread Tools | |
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