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#1772 | |
"James Heinrich"
May 2004
ex-Northern Ontario
2·3·5·109 Posts |
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![]() Last fiddled with by James Heinrich on 2021-01-22 at 13:26 |
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#1773 | |
Romulan Interpreter
Jun 2011
Thailand
52·7·53 Posts |
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#1774 |
Sep 2002
5×157 Posts |
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P-1 found a factor in stage #2, B1=737000, B2=19917000.
UID: Jwb52z/Clay, M102307399 has a factor: 376759813552401417250697953 (P-1, B1=737000, B2=19917000), 88.284 bits. |
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#1776 |
Sep 2002
5×157 Posts |
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P-1 found a factor in stage #2, B1=738000, B2=19926000.
UID: Jwb52z/Clay, M102357631 has a factor: 321965205924875189306321369 (P-1, B1=738000, B2=19926000), 88.057 bits. |
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#1777 |
Nov 2014
23·3 Posts |
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I found a very easy one (randomly selected a nice number and spent <1 GhzD effort) in M3331331 yesterday, but the number was factored previously: mersenne.ca, Primenet Details. What bothers me is that the same PRP residue is identical for the PRP test with 1 factor and the PRP test with 2 factors? This is a bug, isn't it?
The factor I'm most proud of is this lucky 118bit one in M70553939 which I found in normal LL/PRP testing. |
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#1778 |
Romulan Interpreter
Jun 2011
Thailand
52×7×53 Posts |
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Yep. Bug for sure, unless you used gpuowl, which totally ignores the factors, and does prp for the whole Mxx, in which case both residues (and the semantic result, like the cofactor being PRP or not) are wrong. Right now, only P95/mprime can be used for PRP-CF and PRP-CF-DC. If you use gpuowl, it will not signal an error, but it will PRP the wrong number. I assume Mihai is working on this, either to include the PRP-CF option, or to give and error when worktodo line contains factors.
Last fiddled with by LaurV on 2021-01-27 at 08:01 |
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#1779 |
Nov 2014
308 Posts |
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I used mprime and the residue B786DF1732AE7343 is the one which mprime reported in the results.json.txt. I filed a bug in the Primenet section.
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#1780 |
Jun 2003
23·607 Posts |
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#1782 |
"James Heinrich"
May 2004
ex-Northern Ontario
2×3×5×109 Posts |
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Does this mean one could fake the residue for a PRP test with a different number of cofactors (trivial, it's always the same), but one would not be able to (so easily) fake the proof?
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