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#683 |
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"Curtis"
Feb 2005
Riverside, CA
10010111111012 Posts |
0.31 * GNFS input size. So C150 gets 150 * 0.31 = 46.5 digits of ECM. I treat 47 digits at 2 * t45, 48 as half a t50, etc.
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#684 |
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Sep 2008
Kansas
64608 Posts |
I am reserving the more than a dozen numbers of the form p^37-1 from the MWRB file where 56662 < p < 63824. These are all SNFS-176 & SNFS-177 difficulty. There are still quite a few below SNFS-190 if others want to join in.
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#685 |
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Dec 2017
67 Posts |
I am already doing 63823^37-1. Any chance you can skip that one?
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#686 |
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Sep 2008
Kansas
24×211 Posts |
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#687 |
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Dec 2017
67 Posts |
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#688 |
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Dec 2017
67 Posts |
63823^37-1 factored. Moving on to 1371890521^19-1 as no-one seems to have reserved this yet.
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#689 |
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Sep 2008
Kansas
24·211 Posts |
I still have a few left in my group to finish up but identified another group to work. These are a little tougher (SNFS mid-190s). Reserving:
Code:
49613^41 49789^41 49891^41 51431^41 51973^41 52259^41 |
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#690 |
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Dec 2017
67 Posts |
Reserving 13697^43-1 and 13757^43-1.
According to my calculations those are the last with SNFS difficulty below 180 digits |
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#691 |
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"Nuri, the dragon :P"
Jul 2016
Good old Germany
809 Posts |
Is there any list (on FDB or elsewhere) which lists the following:
-lowest p´s not fully factored for p^11-1 -numbers of form p^11-1 recieved enough ECM to start SNFS A huge amount of numbers from that form is in FDB, i´d like to sort them and prepair them for SNFS. For p<1.000.000.000 all numbers should be FF (1B is 99dd). But what about 1B-10B? I noticed some numbers with that form on 105 digits, they had p=11 digits. Anyway I started on C165, but starting with the lowest p´s without factors make much more sense. |
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#692 | |
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Jan 2018
3·11 Posts |
Quote:
Since you're asking about numbers that are ready for SNFS I thought I should mention that just last week I finished running 45 digit ECM on all of the C130-C139 numbers in this version of the t2100 file. I believe that they are now ready for SNFS. |
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#693 |
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Sep 2008
Kansas
24×211 Posts |
Reserving a few more.
Code:
26251^41-1 52511^41-1 53093^41-1 |
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