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#133 |
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May 2007
Kansas; USA
28A316 Posts |
Riesel base 2 odd-n k=39687, 133977, and 155877 are now complete to n=800K; no primes. I am now unreserving these.
Sierp base 2 odd-n k=53133, 60357, 84363, and 85287 are now at n=735K; no primes. Continuing on to n=800K. Very stubborn k's! Gary |
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#134 |
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May 2007
Kansas; USA
1040310 Posts |
Riesel base 4 k=19464 is at n=490K; no primes; continuing on to n=500K.
Sierp base 12 k=404 is at n=158K; no primes; continuing on to n=250K. Gary Last fiddled with by gd_barnes on 2008-06-27 at 04:35 |
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#135 |
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May 2007
Kansas; USA
28A316 Posts |
Riesel base 4 k=19464 complete to n=500K (n=1M base 2). No primes. This one promises to be a huge challenge to find a prime on. It is the only k-value remaining for this base that is a multiple of the base and it is extremely low-weight. k=19464/4=4866 had a prime at n=1 but unfortunately the prime for k=19464 at n=0 doesn't count.
I'm now releasing this k and adding a 2nd core to my new Riesel base 256 effort. Gary |
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#136 |
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May 2007
Kansas; USA
28A316 Posts |
Sierp base 2 odd-n k=53133, 60357, 84363, and 85287 are at n=772K; no primes. Continuing to n=800K.
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#137 |
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May 2007
Kansas; USA
101×103 Posts |
Sierp base 2 odd-n k=53133, 60357, 84363, and 85287 are complete to n=800K; no primes.
I'm now unreserving these stubborn k's. |
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#138 |
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May 2004
FRANCE
24416 Posts |
Hi,
Riesel even n's : k = 9519 is up to n = 1138936, no prime, continuing... Riesel odd n's : k = 148323 is up to n = 1023383, no prime, continuing... These k's are stubborn, so, I will probably give up on them if no prime found at end of summer time... I updated to-day the presieved files on my site : http://jpenne.free.fr/ConjRus/ Active Riesel files are sieved up to 4187.03 billions. Active Sierpinski files are sieved up to 2007.69 billions. Regards, Jean |
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#139 | |
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May 2007
Kansas; USA
101·103 Posts |
Quote:
Thanks for the great sieving Jean! Very helpful! ![]() If there is one thing that I have found with all bases that are powers of 2: The k's are tough to find primes for! Bases like 3, 6, 7, 9, and 31 are easy to find primes but not bases 2, 4, 8, 16, 32, etc. Many factors for the various n-values make for few candidates to search. Gary |
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#140 |
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Mar 2006
Germany
32×17×19 Posts |
even Riesel:
k=175567 to 763k, no prime k=239107 to 1.103M, no prime Liskovets, Riesel even n: 3 k's at 444k, no prime Liskovets, Riesel odd n: 6 k's at 443k, no prime continuing all. will give the Liskovets-k's a boost on my Quad the next days! |
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#141 |
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May 2004
FRANCE
11048 Posts |
Hi,
Riesel even n's : k = 9519 is up to n = 1255696, no prime, continuing... Riesel odd n's : k = 148323 is up to n = 1134543, no prime, continuing... I updated to-day the presieved files on my site : http://jpenne.free.fr/ConjRus/ Active Riesel files are sieved up to 5644.99 billions. Active Sierpinski files are sieved up to 2903.66 billions. Regards, Jean |
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#142 |
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May 2004
FRANCE
22×5×29 Posts |
Hi,
Riesel even n's : k = 9519 is up to n = 1397376, no prime, continuing... Riesel odd n's : k = 148323 is up to n = 1166271, no prime, continuing... I updated to-day (04/11/2008) the presieved files on my site : http://jpenne.free.fr/ConjRus/ Active Riesel files are sieved up to 7211.34 billions. Active Sierpinski files are sieved up to 4020.12 billions. Regards, Jean |
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#143 |
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Mar 2006
Germany
32·17·19 Posts |
another k less to prove the conjecture:
Riesel odd n: 106377*2^475569-1 is prime all (now 5) odd k's reserved by me at n=490k! |
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