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#1 |
May 2005
22·11·37 Posts |
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Are there any plans to implement Gwnums 24.13 in LLR? Latest LLR v.3.6 is based on 24.11
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#2 | |
110001011112 Posts |
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![]() I'm not sure it is nessesary, without knowing the exact difference. |
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#3 | |
May 2005
162810 Posts |
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#4 | |
23·3·283 Posts |
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Usually speed increases, translate to errors. Since George and Jean know exactly what they are doing, maybe that is why it hasn't been done yet. Or otherwise pesonal time is a factor. It is a valid question though. TTn |
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#5 |
Nov 2003
2×1,811 Posts |
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Jean mentioned that he is testing the new gwnum version, have a look here post #6 (and subsequent posts about the performance on HT cpu's). The new PRP based on 24.13 has been just released but note that brand new versions are risky without proper testing. LLR-3.6 is very well tested and unless any new versions are more than 10% faster, IMO it's not worth the trouble to migrate.
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#6 |
May 2005
22·11·37 Posts |
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Am I the only one to notice new 3.6.2 version of LLR? I will give it a try later today... but perhaps somebody is already using it?
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#7 | |
May 2004
FRANCE
2×3×103 Posts |
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LLR Version 3.6.2 is identical to LLR Version 3.6 about the features, but with two advantages : 1) It is linked with very last gwnum version : V24.14 2) I tested it on all the verified Riesel an Proth primes from the Chris Caldwell database, and found neither false negative result nor error message of any kind. So, I think all LLR users have better to use this version now! Happy hunting and Best Regards, Jean |
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#8 |
Jun 2004
5·11 Posts |
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If i use llrnet, can i just replace llr.exe?
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#9 | |
May 2004
FRANCE
10011010102 Posts |
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on llr version 3.5, I will ask to Vincent for upgrading it, but actually, I think he is too much busy... |
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#10 |
Jun 2003
162110 Posts |
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Jean,
Is multiplying number mod a^a-1 as fast as multiplying numbers mod k*2^n+1. Which one is faster? Secondly can LLR support a^a-1/a-1 and a^a+1/a+1? Citrix |
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#11 | |
May 2004
FRANCE
2·3·103 Posts |
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Its speed performances are mainly due to the using of the gwnum library code, so, they are the best for calculus modulo k*2^n+b or k*2^n-b, with k and b not larger than 2^20, either for primality proving or PRP tests. Jean |
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Thread Tools | |
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Thread | Thread Starter | Forum | Replies | Last Post |
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