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2022-03-26, 05:31
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#12 |
"Serge"
Mar 2008
Phi(4,2^7658614+1)/2
985710 Posts |
I can LA C237_139_126.
It is a 33/32 so data size looks adequate. |
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2022-03-26, 11:01
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#13 | |
Jun 2012
2×32×197 Posts |
Quote:
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2022-03-28, 02:54
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#14 |
"Serge"
Mar 2008
Phi(4,2^7658614+1)/2
9,857 Posts |
C237_139_126 can be moved to "post processing" section.
Matrix is a bit marginal but acceptable for this difficulty (37M); running it now, ~ 2-3 weeks to finish. |
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2022-03-29, 06:54
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#15 |
Jul 2003
So Cal
45338 Posts |
71111_329 is factored.
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2022-03-29, 17:44
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#16 |
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Jun 2012
DDA16 Posts |
Results for 71111_329 submitted to Kamada’s site.
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2022-04-09, 08:38
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#17 |
"Serge"
Mar 2008
Phi(4,2^7658614+1)/2
232018 Posts |
C237_139_126
126^139+139^126 is done
p74 factor: 62487372769664724283199514371990544312681464002829263983074643135729954533 p163 cofactor |
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2022-04-16, 20:02
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#18 |
"Serge"
Mar 2008
Phi(4,2^7658614+1)/2
232018 Posts |
2_2622L SNFS(263 (octic)) can be moved to "post processing" section.
Matrix is better than in the 1st pass (was >50M, now 43.5M); running it now, ~ 3-4 weeks to finish. |
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2022-05-05, 19:54
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#19 |
"Serge"
Mar 2008
Phi(4,2^7658614+1)/2
9,857 Posts |
2_2622L is complete
2_2622L SNFS(263 (octic)) demonstrates that we can now approach quite large quartics after redressing them as octics. Octics work! (they require a rather brute-force initial root using very small primes, e.g. 17; this leads to many attempts, but it finally works giver >30 deps)
Code:
2_2622L cofactor = Thu May 5 06:02:33 2022 p104 factor: 11265777563514767865853254316617429117919811746824935014068795537133622819334848754524633065197893309161 p126 factor: 311206019064650179059667509806289039736226719724071256153782325806023232252583642396552440856980547334614894533796100981166729 |
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2022-05-08, 05:43
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#20 |
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Jul 2003
So Cal
5·479 Posts |
C203_145_119 is done.
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2022-05-24, 03:36
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#21 |
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Jul 2003
So Cal
5×479 Posts |
2_2822M has a nice split! p101 * p102
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