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#133 |
"Oliver"
Sep 2017
Porta Westfalica, DE
2×3×223 Posts |
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If you had sieved a larger Q range with the high yield, duplicates still would have occurred more often, but of course this means it would have been greatly oversieved.
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#134 | |
"Curtis"
Feb 2005
Riverside, CA
130138 Posts |
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In this case, your outcome suggests you left a little speed on the table by starting with Q a bit too high- lower Q are faster to sieve, but will produce more duplicates. I didn't look up the params and q-range you used, so I can't be more precise. |
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#135 |
Sep 2009
22·607 Posts |
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You said to sieve from 25M to 100M, with lims of 134M. Sieving from about 100M to 175M should have got enough relations with a lower duplicate rate. (Of course you would have to have test sieved up to 175M first.)
Sieving below the lims (factor base sizes) produces a higher yield, but more of them will be duplicates the lower you go. So sieving about half each side of the lims usually works best. Obviously if the yield drops fast with higher Q then sieve as low as necessary to get enough relations. |
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#136 |
"Curtis"
Feb 2005
Riverside, CA
564310 Posts |
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Another way to phrase Chris' advice is that if your highest Q is below lim, your lim is too big.
Sieving from 25M to 100M means lim should be 67M on the sieve side. 67/100 or 67/134 with the smaller lim on sieve side would likely have been faster for this job, and Q from 20-95M hits both my rule-of-thumb for Q-max to be 5x to 6x Q-min and Chris' guidance to have sieve-side lim about in the middle of the Q range. SNFS jobs work fine with Q-max a higher multiple of Q-min, so Q=15-95M is fine for SNFS. Note that GGNFS slows down a bit when lim's grow above a power of two, which is why specifically 67M and 134M are such common lim choices; in general, 67M will always be faster than 80M because 80M is barely above a power of two. I never use lim's between 33M-45M, 67M-95M, and 134-180M for this reason. Last fiddled with by VBCurtis on 2022-09-13 at 20:52 |
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#137 | |
Aug 2020
79*6581e-4;3*2539e-3
659 Posts |
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Ok, thanks, that's unfortunate, but very good advice. I was wondering how to estimate the q-range without doing a full sieve and look at the duplicate ratio.
Quote:
Code:
MQ norm_yield 25 3647 50 3791 75 3759 100 3498 125 3366 I took the params for this specific number straight from CADO but the Q-range from general nfs@home experience for numbers that size. Apparently it didn't match. Last fiddled with by bur on 2022-09-15 at 05:58 |
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#138 |
Aug 2020
79*6581e-4;3*2539e-3
29316 Posts |
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Results for aliquot C174_1992_1695 (didn't loose the 7):
Code:
p82 factor: 3624621364325232093251368039886141925793212945379537167589424077672470583327124917 p93 factor: 129831914655437243002636324508831589681241737727491941396935308448015013059011667938456214033 Last fiddled with by bur on 2022-09-15 at 06:05 |
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#139 |
"Oliver"
Sep 2017
Porta Westfalica, DE
2×3×223 Posts |
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4_430m is done! It splits as:
Code:
p68 factor: 60460248666934940458806521783893530240379067017235037404134666098433 p189 factor: 114036829378480016981222258595031044238787130701816847117534396072226125060455954819230028534439203604683952601623241750062475969768637379406861448640753325928202256154633651815331944481759 This was the first one where I used the new OpenMP branch of msieve, it rocks! Not yet in FactorDB because of their power outage; please remind me to put the factors there if I forget. |
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#140 |
"Curtis"
Feb 2005
Riverside, CA
130138 Posts |
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We cannot know the duplicate range in advance. However, GNFS jobs all behave very similarly, so a bit of experience (ok, a lot of experience) guides us to the right number of raw relations to target that will give us a decent matrix. Sometimes we get more uniques than we expected, and the matrix comes out smaller / nicer. Other times it's the opposite, and we have to go back and sieve another 10 million Q.
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#141 |
Jul 2003
So Cal
19×137 Posts |
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8m7_293 is done.
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#142 |
Jul 2003
So Cal
19×137 Posts |
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As is 8p7_293.
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#143 |
Sep 2008
Kansas
25×7×17 Posts |
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Taking 177__227_5m1_2. It can be moved to Queued for Post-Processing because it appears it may be over-sieved.
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