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#23 |
Mar 2006
Germany
24·5·37 Posts |
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I've included a new page:
First odd k, for which k*2^n-1 is prime, n<=10000 Maximum k-value so far: k=55999 for n=8867. A graph presents all values. I plan to continue this table and add such page for k*2^n+1, too. |
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#24 |
Just call me Henry
"David"
Sep 2007
Liverpool (GMT/BST)
10111011001102 Posts |
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Are you using ppsieve for this? I suspect for sieving a large range of starting k from 1 it would be faster.
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#25 | |
Mar 2006
Germany
24·5·37 Posts |
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Most of the values are already known in my database (where k<10000), so only the k-values >10000 were done new. |
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#26 |
Mar 2006
Germany
1011100100002 Posts |
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Riesel:
8062 k-values (7+) 164378 primes (1436+) 3462 twins (5+) 10565 Top5000-links (1033+) Proth: 5000 k-values 149539 primes 2271 twins 21819 Top5000-links - Changes since last Status (3rd Quarter 2010) - Proth-side still only k-values < 10000 - Stats-page, Prime- and Twin-lists (for download) will be updated later today |
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#27 |
Mar 2006
Germany
24×5×37 Posts |
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I've included a 'new' page with my first version of these pages online in 2007 at RPS to see, how much the data and lookalike changed since then.
There's also a link to the thread in this forum, where I announced that page and the development is shown. You can find these updates in the Menu 'General' -> 'History'. |
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#28 |
Mar 2006
Germany
24×5×37 Posts |
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I've included a new page for the first odd k, for which k*2^n+1 is prime, n<=10000.
A graph is shown, too. |
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#29 |
Dec 2010
Monticello
111000000112 Posts |
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I need to ask if you are interested in having CUDA TF available...
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#30 |
Mar 2006
Germany
24·5·37 Posts |
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#31 |
Dec 2010
Monticello
5·359 Posts |
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At least with Mersennes, TF on CUDA can be ~100x faster than TF on CPUs...moving up the optimum sieving by half a dozen bits.
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#32 |
"Lucan"
Dec 2006
England
11001010010102 Posts |
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#33 |
Dec 2010
Monticello
111000000112 Posts |
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By optimum I mean minimizing the total expected effort expended against a given set of interesting expressions/numbers to classify them all. For mersenne numbers, that means showing that a factor exists and once in a long while showing that it doesn't. For these, it might be getting to a known factor or knowing the expression is prime.
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