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2014-05-12, 21:07
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#1 |
"Serge"
Mar 2008
Phi(4,2^7658614+1)/2
36·13 Posts |
Leyland Primes: ECPP proofs
Placeholder for xy+yx prime proofs.
http://www.primefan.ru/xyyxf/primes.html#0 There are some PRPs available starting from ~6600 digit size. Contact XYYXF to reserve. Last fiddled with by XYYXF on 2015-02-02 at 15:03 Reason: added an URL to the list of primes and PRPs |
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2014-05-12, 21:17
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#2 |
"Serge"
Mar 2008
Phi(4,2^7658614+1)/2
36×13 Posts |
There are a few existing reservations that make one very curious:
222748^3+3^222748 (a 106278 decimal digits PRP by Anatoly Selevich) is reserved by Jens Franke. Is it that the low value of y=3 makes for a very special case for a ECPP proof? |
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2014-05-13, 08:01
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#3 |
Jan 2005
Minsk, Belarus
24×52 Posts |
AFAIK, they're going to make a CIDE proof, as it was done for 8656^2929+2929^8656:
http://www.mersenneforum.org/showthread.php?t=17554 |
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2014-05-13, 10:00
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#4 | |
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Just call me Henry
"David"
Sep 2007
Cambridge (GMT/BST)
23×3×5×72 Posts |
Quote:
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2015-01-20, 22:40
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#5 |
Sep 2008
Kansas
24·211 Posts |
PRP Now Proven Prime
I completed several Primo proofs:
2284^1985+1985^2284 2305^1374+1374^2305 2317^1354+1354^2317 2328^923+923^2328 2343^962+962^2343 2383^1710+1710^2383 Two more will be completed this week. 2349^1772+1772^2349 2408^975+975^2408 |
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2015-01-24, 14:31
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#6 | |
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Sep 2008
Kansas
24×211 Posts |
Quote:
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2015-02-02, 15:10
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#7 |
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Jan 2005
Minsk, Belarus
24·52 Posts |
Thanks for the proofs :)
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2015-06-04, 09:50
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#8 |
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Sep 2008
Kansas
24·211 Posts |
A few more Primo proofs:
2613^2348+2348^2613 2665^1702+1702^2665 2685^1904+1904^2685 2696^2451+2451^2696 |
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2016-01-08, 04:12
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#9 |
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Sep 2008
Kansas
24·211 Posts |
A few more Primo proofs:
2596^1867+1867^2596 2622^2129+2129^2622 2625^1094+1094^2625 2680^2053+2053^2680 2722^2445+2445^2722 2759^2200+2200^2759 |
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2016-01-08, 17:02
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#10 | |
Aug 2006
3·1,993 Posts |
Quote:
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2016-01-10, 20:27
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#11 |
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Jan 2005
Minsk, Belarus
24×52 Posts |
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