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P-1 found a factor in stage #2, B1=555000, B2=10406250.
UID: Jwb52z/Clay, M59636569 has a factor: 142805156199906713570257 76.918 bits. |
1 Attachment(s)
A couple of factors in the 334M range.
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P-1 found a factor in stage #1, B1=555000.
UID: Jwb52z/Clay, M59835911 has a factor: 75271232967983331326401 75.995 bits. |
P-1 found a factor in stage #2, B1=560000, B2=10640000.
UID: Jwb52z/Clay, M60030521 has a factor: 56376288867390220894969 75.758 bits. |
P-1 found a factor in stage #1, B1=560000.
UID: Jwb52z/Clay, M60074737 has a factor: 277595962638024974862031 77.877 bits. |
P-1 found a factor in stage #2, B1=560000, B2=10640000.
UID: Jwb52z/Clay, M60165101 has a factor: 16306920507796446029681 73.788 bits. |
P-1 found a factor in stage #2, B1=560000, B2=10640000.
UID: Jwb52z/Clay, M60181259 has a factor: 150985799039081099694123973633 96.930 bits. |
Hi,
found a [B]composite factor[/B] in [B]stage #2[/B] this week. P-1 found a factor in stage #2, [B]B1=565000[/B], B2=11723750, E=12. M59989133 has a factor: 10498651208818561297204833414014330244934487388503659231 (182.8 bits) F[SUB]1[/SUB] = 82258643608965470493798023 (86.1 bits) F[SUB]2[/SUB] = 127629763246841337664420837097 (96.7 bits) k[SUB]1[/SUB] = 71 * 64187 * 161221 * [B]933151[/B] k[SUB]2[/SUB] = 2[SUP]2[/SUP] * 7019 * 37589 * 245789 * [B]4101011[/B] Oliver |
[QUOTE=TheJudger;323876]Hi,
found a [B]composite factor[/B] in [B]stage #2[/B] this week. P-1 found a factor in stage #2, [B]B1=565000[/B], B2=11723750, E=12. M59989133 has a factor: 10498651208818561297204833414014330244934487388503659231 (182.8 bits) F[SUB]1[/SUB] = 82258643608965470493798023 (86.1 bits) F[SUB]2[/SUB] = 127629763246841337664420837097 (96.7 bits) k[SUB]1[/SUB] = 71 * 64187 * 161221 * [B]933151[/B] k[SUB]2[/SUB] = 2[SUP]2[/SUP] * 7019 * 37589 * 245789 * [B]4101011[/B] Oliver[/QUOTE] :huh2::bounce wave: Oh my... Nice. |
[QUOTE=TheJudger;323876]
k[SUB]1[/SUB] = 71 * 64187 * 161221 * [B]933151[/B] k[SUB]2[/SUB] = 2[SUP]2[/SUP] * 7019 * 37589 * 245789 * [B]4101011[/B] [/QUOTE] Hm... This looks like a Brent Suyama hit! (grrr, I was first writing "BS hit" and then realized how that sounds!). Both tailing terms are higher than B1, and their combined product is higher than B2. You can not find the combined (composite) factor with normal B1<933k, B2<5M. You will find them one by one, but not their product, unless P95 computes all the primes between the two values in a gulp. I saw P95 computing 2400 primes in a time for lower exponents, but for this high, no way. Regardless of the fact that there are 216141 primes in between the two values, there is no way P95 gulped all those in a single bite (between two GCD's) in stage 2. [edit: or... is it?] |
P-1 found a factor in stage #2, B1=25000000, B2=1000000000, E=12.
M428899 has a factor: 125121243653506108640827021803878584977256889 45 decimal digits, 147 bits k = 2^2 * 73 * 83 * 3571 * 3923 * 12583 * 13513 * 37691 * 84307 * 795132769 My first reaction was "nice, a composite factor". I was a bit stunned when it wasn't. |
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