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#67 | |
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"Michael Kwok"
Mar 2006
1,181 Posts |
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- the "join" section should be updated (copy/paste the first post of the stickied "project instructions" thread). The main reason for this update is that new users should download pre-sieved ranges, so they don't need NewPGen. - range 29M-30M (reserved by Zeus) is missing - All ranges below 30M have been completed, and there is one prime in the 10M-15M range (found by victor) Other than that, the website is excellent I'm also looking forward to having the project on Kirk Pearson's DC site.
Last fiddled with by MooMoo2 on 2006-05-11 at 05:56 |
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#68 |
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Oct 2005
Italy
3×113 Posts |
Ok, victor has confirmed me that email redirecting works. SO if you want some account of the form:
NAME@twinprimesearch.org tell me I sent to mr. Pearson the request to appear in his site. Now I started to work to dinamic version of the site. |
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#69 |
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Oct 2005
Italy
3·113 Posts |
I send the link to our site to some search engines.
If you know forums, sites , blog , please try to publicize our site (and forum). |
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#70 | |
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"Michael Kwok"
Mar 2006
1,181 Posts |
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Last fiddled with by MooMoo2 on 2006-05-18 at 23:37 |
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#71 |
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Oct 2005
Italy
3·113 Posts |
Kirk Pearson has added our project to his site:
http://distributedcomputing.info which is the best site about distributed computing.
Last fiddled with by pacionet on 2006-05-25 at 08:02 |
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#72 |
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Oct 2005
Italy
3·113 Posts |
I found the page of the Hungarians researchers which holds the current record for the largest twin primes:
http://compalg.inf.elte.hu/~wizo/?kutatas&en I hope we can beat them ! |
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#73 | |
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"Robert Gerbicz"
Oct 2005
Hungary
3×547 Posts |
Quote:
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#74 |
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Mar 2004
3·127 Posts |
Did someone of you already take a close look at the FFT lengths?
On my P4 (SSE2) the exponent 195000 has a 20k FFT. Is that the same with non SSE2 machines or do they use 16k FFT? The last record Twin has the exponent 171960. That is a 16k FFT. That FFT lengt is enough for exponents up to 172500 (I tested with a mantissa of k= 1T). The probability of a number of that size being prime is larger than 195000. Hence the expected time of finding a twin is only 54% compared to 195000. ---- I also noticed that testing +1 first is slightly faster on a P4 (besides the chance of finding a fermat divisor). So I recommend to replace the first line of the range file with [givenfactoringlimit]:P:0:2:1 running a notmal +1 test with LLR All Primes are written into the output file. In that file you cann add the first line [givenfactoringlimit]:M:0:2:2 The primes that are remaining now are the twins. So it is more unlike to miss a prime. ---- Calculation Times considering FFT lengths Again a Table... Sieving limit: 35T (CPU P4 3.4GHz) Exp____FFT__Tests___iter___Twinevery__Twintime 172500__16k__4.6M__0.379ms__10.6G___9.5 CPUyears 195000__20k__5.9M__0.490ms__13.5G___17.8 CPUyears 250000__24k__9.7M__0.597ms__22.2G___45.9 CPUyears 280000__28k_12.2M__0.719ms__27.8G___77.9 CPUyears 333000__32k_17.3M__0.800ms__39.5G___146 CPUyears
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#75 |
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"Michael Kwok"
Mar 2006
1,181 Posts |
biwema,
I disagree that testing +1 first is slightly faster on a P4. While finding a recent prime, this is what I got: 168367377*2^195000-1 is prime! Time : 95.454 sec. 168367377*2^195000+1 is not prime. Proth RES64: 2A409B23B3D7987E Time: 95.728 sec. edit: I forgot to mention that it's almost impossible to find Fermat divisors for large k. Last fiddled with by MooMoo2 on 2006-05-28 at 07:44 |
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#76 |
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Oct 2005
Italy
15316 Posts |
Also on my Pentium 4, 3.2 Ghz testing -1 k's is faster:
186002877*2^195000-1 is prime! Time : 104.031 sec. 186002877*2^195000+1 is not prime. Proth RES64: 29FD50C0848E4FEE Time: 104.398 sec. |
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#77 |
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Mar 2004
38110 Posts |
I see.
I did not a whole test, but just some 10000 iterations on different fft length. I set the output every 2000 iterations. Here +1 was 0.2% - 0.5% faster. Maybe it is dependant on the memory and cache. I also noticed that the iteration times increases 1% every 8000 - 12000 iterations. I don't know why. |
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