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Yet, another query - re: vastly different sieve returns
[strike]I have a machine that is returning only ~12% as many relations as others. I'm curious as to why and whether I can do anything about it. I tried it and another machine with identical poly files several times with the same results each time. I have the poly and one of the runs from each machine below:[/strike]
For some reason, I incorrectly believed that B[SUP]2[/SUP]'s sievers did not run on AMD. This erroneous idea must have been from an earlier experience with one of my antiques.:sad: B[SUP]2[/SUP]'s sievers are, indeed, returning many more relations in a speedier manner.:smile: |
Rels number for lpba != lpbr
[SIZE=3][FONT=Calibri]Roughly speaking, I need 40M (unique) relations for lpba=lpbr=29 and 80M relations for lpba=lpbr=30. (More exact estimations are out of interest now.)[/FONT][/SIZE]
[SIZE=3][FONT=Calibri]My question is, How many relations I need for lpba != lpbr, i.e.[/FONT][/SIZE] [SIZE=3][FONT=Calibri]1) lpbr=29, lpba=30[/FONT][/SIZE] [SIZE=3][FONT=Calibri]2) lpbr=30, lpba=29 ?[/FONT][/SIZE] [SIZE=3][FONT=Calibri]Does the answer depend on a side of sieving, i.e.[/FONT][/SIZE] [SIZE=3][FONT=Calibri]r) rational side[/FONT][/SIZE] [SIZE=3][FONT=Calibri]a) algebraic side[/FONT][/SIZE] [SIZE=3][FONT=Calibri]b) both sides.[/FONT][/SIZE] [SIZE=3][FONT=Calibri]It seems to me, I need the maximal number in any case, i.e.[/FONT][/SIZE] [SIZE=3][FONT=Calibri]1r) 80M[/FONT][/SIZE] [SIZE=3][FONT=Calibri]1a) 80M[/FONT][/SIZE] [SIZE=3][FONT=Calibri]1b) 80M[/FONT][/SIZE] [SIZE=3][FONT=Calibri]2r) 80M[/FONT][/SIZE] [SIZE=3][FONT=Calibri]2a) 80M[/FONT][/SIZE] [SIZE=3][FONT=Calibri]2b) 80M[/FONT][/SIZE] [SIZE=3][FONT=Calibri]Is it correct? Otherwise, give your variants, please.[/FONT][/SIZE] [FONT=Calibri][SIZE=3]Thank you in advance.[/SIZE][/FONT] |
Split the difference. Let's say, 60M.
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I've done a few like that. 57^145-1 with LPBA=29 and LPBR=30 needed 56385091 relations after removing duplicates (53556727 relations was too few).
I don't think it would vary with which side has the larger LPB. But I've not done one with larger LPBA. Chris |
If raising both sides one bit doubles the relations needed, raising one side should scale relations by sqrt2. Chris' 56M fits this exactly.
I do not think it matters which side is up one bit, though I imagine 29/30 vs 30/29 would sieve with different efficiencies. |
LPBR>LPBA is appropriate for SNFS polys with lower degree than optimal. That was a quartic at about 200 digits SNFS difficulty.
LPBA>LPBR would be appropriate if the degree is too high. Eg degree 7 or 8. But I've not done any such. Chris |
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