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3607 is down
I thought that sub 10K are impossible to factor, but here it is:
"M3607 has a factor 162160065980366340636967897279169391509046358190713" (~167 bits). Unfortunately, the cofactor is not PRP :smile:. |
Great shot!
Funny enough, in the "history" section of the report, there´s no reference to the bounds used nor the number of curves run. Did you use a B1=1.1e8? |
[QUOTE=lycorn;438666]Great shot!
Funny enough, in the "history" section of the report, there´s no reference to the bounds used nor the number of curves run. Did you use a B1=1.1e8?[/QUOTE] Stock bounds for sure (B1=1.1e8). I do not have access to the machine right now (to pull out the log), but it is probably couple of thousand curves. |
[QUOTE=bloodIce;438665]I thought that sub 10K are impossible to factor, but here it is:
"M3607 has a factor 162160065980366340636967897279169391509046358190713" (~167 bits). Unfortunately, the cofactor is not PRP :smile:.[/QUOTE] Fantastic result :bow: I'm trying my luck down in the 4k range, you never know.... |
Also digging that area, just slightly higher - 6 and 8k. Something is lurking up there... :rolleyes:
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Nice find! You don't get those every day!
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Whoaaa! Great one! 167 bits, hey don't come easy..
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[QUOTE=bloodIce;438665]I thought that sub 10K are impossible to factor, but here it is:
"M3607 has a factor 162160065980366340636967897279169391509046358190713" (~167 bits). Unfortunately, the cofactor is not PRP :smile:.[/QUOTE]Undoubtedly [b]not[/b] impossible but equally undoubtedly not entirely trivial. Nice work. :bow: |
[code]
UID: UBR47K/5820K-factoring, M1187803 has a factor: 180153864303424969999558424827024324050497 (P-1, B1=2500000) [/code] [code] k = 2^5 × 7 × 17 × 83 × 149 × 2087 × 2689 × 4999 × 36343 × 1254971 × 1258511 [/code] 42 digits, 137 bits |
P-1 found a factor in stage #2, B1=665000, B2=12635000.
UID: Jwb52z/Clay, M79197037 has a factor: 370961634783541317383089 (P-1, B1=665000, B2=12635000) 78.269 bits. |
P-1 found a factor in stage #1, B1=665000.
UID: Jwb52z/Clay, M79051543 has a factor: 299298328540123820149321 (P-1, B1=665000) 77.986 bits |
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