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#45 |
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"Serge"
Mar 2008
Phi(4,2^7658614+1)/2
947710 Posts |
No primes between n=70k and 102k, running up to
Last fiddled with by Batalov on 2015-12-28 at 21:48 Reason: ( limit adjusted after finding a(12) ) |
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#46 |
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"Serge"
Mar 2008
Phi(4,2^7658614+1)/2
100101000001012 Posts |
There it is: 10^217218-10^108609-1 is prime.
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#47 |
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Sep 2002
Database er0rr
3,739 Posts |
Congrats, Serge and others who have helped. Will there be a "follow-up" video on Numberphile?
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#48 |
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I moo ablest echo power!
May 2013
110111010012 Posts |
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#49 |
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Oct 2007
Manchester, UK
101010010112 Posts |
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#50 |
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Sep 2002
Database er0rr
3,739 Posts |
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#51 |
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Oct 2007
Manchester, UK
5×271 Posts |
The sieve from 20 to 100G is still running, but in the mean time I've run 100G to 128G on other CPUs. I have uploaded those factors here.
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#52 |
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"Serge"
Mar 2008
Phi(4,2^7658614+1)/2
250516 Posts |
If anybody is interested to search for a(13), the region n>110,000 is free.
The note in OEIS is added. |
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#53 |
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I moo ablest echo power!
May 2013
176910 Posts |
I'll do n=110k to 120k (at least). Will keep going if nobody else takes a range.
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#54 |
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Oct 2007
Manchester, UK
5·271 Posts |
Here is the list of candidates for n<=10^6 sieved completely to 128*10^9.
10,226 additional candidates were removed between 20 and 128G. 131,029 candidates remain. I do plan to do some more sieving in future, but do not have anything running at the moment. |
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#55 |
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I moo ablest echo power!
May 2013
29×61 Posts |
I am pleased to report that n=132574 produces the 13th prime in the OEIS sequence for 10^(2n) - 10^n - 1!
![]() Code:
Running N+1 test using discriminant 7, base 1+sqrt(7) 10^(2*132574)-10^132574-1 is prime! (6350.5180s+0.0065s) |
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