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#1 |
11·331 Posts |
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paul, could you give us a table with
range of 1000 | remaining candidates 700 | 75 701 | 69 .... 999 | 81 you knpw what i mean? the more remaining candidates in a range, the bigger the chance of a prime! thommy |
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#3 |
22·3·149 Posts |
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the tops are:
707 89 748 83 849 81 934 80 the bottoms: 852 45 860 45 749 46 901 47 i bet there is a prime in at least one block of the top 4. no doubt about it. |
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#4 |
Sep 2002
Database er0rr
22×3×73 Posts |
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I have some doubt! I just hope we find another prime before n=1,000,000. Even two!
Everyone is free to "cherry pick" ranges. The time taken to test the smaller numbers is less. ![]() |
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#5 |
Sep 2002
Database er0rr
22·3·73 Posts |
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I will be releasing all remaining candidate prime numbers in blocks of a 1000 range.
At n=700,000 a block of a 1000 range will take about 4-5 days on a P4 @ 2.4GHz -- take into consideration the above table. I will try out a high block after I have finshed my current block. I will maintain the above table so that it reflects what is left ![]() |
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#6 |
Jun 2003
3×232 Posts |
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Once some of the lower candidates have been removed sieving again can reduce few more candidates. Also other methods should be tried to factor these numbers like P-1 and ECM.
Good Luck with the project! I also hope you find 2 primes! Citrix ![]() ![]() ![]() |
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#7 | ||
Sep 2002
Database er0rr
22·3·73 Posts |
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#8 |
Jun 2003
158710 Posts |
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Paul,
You will have to write one for yourself. The algorithm of p-1 is really simple but to optimize it for large numbers is the tricky part. The GIPMS and the SOB project use this code, you could ask them to share their source with you or modify their p-1 client for you. Good luck! Citrix ![]() ![]() ![]() |
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#9 | |
"William"
May 2003
New Haven
237110 Posts |
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#10 |
Jun 2003
30638 Posts |
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wblipp,
Is the code optamized for such large numbers? Specially for numbers base 2. Citrix ![]() ![]() ![]() |
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#11 |
Sep 2002
Database er0rr
100248 Posts |
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How do I perform p-1 only with ecm?
wblipp, how did you run your run? I want to input a file of numbers. |
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