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#210 |
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Sep 2009
1000001100002 Posts |
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#211 |
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"Serge"
Mar 2008
Phi(4,2^7658614+1)/2
9,497 Posts |
Phi(5,-205*2^771)
Note that N-1 is divisible by 205*2^771 and by 205*2^771-1 which is prime. Similar proofs are possible for Phi7(n) and Phi15(n) (with CHG and some extra factoring). Maybe some Phi11(n)...? Last fiddled with by Batalov on 2015-03-02 at 02:50 |
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#212 |
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Sep 2009
24·131 Posts |
If anyone wants a challenge proving http://factorization.ath.cx/index.ph...00000260577719 (3747 digits) is prime will enable a N+1 proof for http://factorization.ath.cx/index.ph...00000295827426 (17^3564+16) (that's 4386 digits).
Chris |
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#213 | |
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Jun 2009
22×32×19 Posts |
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#214 |
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Sep 2009
24×131 Posts |
Here's an easier case. Proving http://factorization.ath.cx/index.ph...00000762583206 (300 digits) should enable a N-1 proof for http://factorization.ath.cx/index.ph...00000439186872 ((316^1801-1)/315).
Chris PS. What is the practical limit for PRIMO proofs? Last fiddled with by chris2be8 on 2015-03-03 at 21:42 Reason: Added PS. |
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#215 |
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Sep 2002
Database er0rr
2×32×11×19 Posts |
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#216 |
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Sep 2010
Scandinavia
3·5·41 Posts |
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#217 |
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Apr 2013
Germany
311 Posts |
I'm usually downloading the lower PRPs (<= 1000 digits) in batches of 100 and give them to primo using 2 Threads on my 5 year old Athlon II X2 250. The smaller ones are done within seconds the larger ones take around 2 minutes or so. The only limitation here is primo which can't be automated to work with a script. So there is still some manual work required which usually stops me from working on the smaller PRPs.
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#218 | |
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Sep 2002
Database er0rr
376210 Posts |
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#219 |
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Oct 2006
Berlin, Germany
7·89 Posts |
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#220 | |
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Jun 2009
22·32·19 Posts |
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