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Old 2015-06-30, 09:34   #12
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So the only one with less than 170 digits is
Quote:
Originally Posted by XYYXF View Post
C162_144_37, 7600 curves at B1=43M, perhaps needs some curves at B1=110M
Sextic (difficulty 226): (3724)6 + 144*(1212)6 = 18503369959822517532081459390273377279584717590723349144530544225 * C162
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Old 2015-06-30, 13:42   #13
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I ran some polynomial selection on C162_144_37 and am content that it's an SNFS-number
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Old 2015-07-15, 13:43   #14
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(factored) C208_143_36, 7600 curves at B1=43M
Sextic (difficulty 223): 1296*(647)6 + (1436)6 = 401804778797809 * C208
Sextic (difficulty 224): 81*(647*2)6 + 4*(1436)6 = 1607219115191236 * C208
Sextic (difficulty 224): 16*(647*3)6 + 9*(1436)6 = 3616243009180281 * C208
Sextic (difficulty 225): (648)6 + 36*(1436)6 = 14464972036721124 * C208

Not sure which one is the best :)
Last fiddled with by XYYXF on 2016-04-24 at 12:09
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Old 2016-02-15, 01:25   #15
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C179_140_37, 7600 curves at B1=43M
Sextic (difficulty 220): 140*(1406)6 + 1369*(3723)6 = 94286816387009566367236893944925795436929 * C179
Quintic (difficulty 220): 1225*(215*357)5 + 2*(3728)5 = 188573632774019132734473787889851590873858 * C179

C171_142_35, 7600 curves at B1=43M
Sextic (difficulty 220): 57735339232*(1425)6 + 1500625*(3523)6 = 13611610094557608254588580377605245199501616602433 * C171
Sextic (difficulty 222): (1426)6 + 213088750*(3523)6 = 1932848633427180372151578413619944818329229557545486 * C171
Sextic (difficulty 225): 1225*(1426)6 + 142*(3524)6 = 2367739575948295955885683556684432402453306207993220350 * C171

C186_145_34, 7600 curves at B1=43M
Sextic (difficulty 222): 442050625*(1455)6 + 34*(3424)6 = 3760057645833683105579104925631754049 * C186

C172_145_36, 7600 curves at B1=43M
Sextic (difficulty 226): (1456)6 + 36*(648)6 = 4407612197603657835372217347030574421197174031327075617 * C172

C184_147_32, 7600 curves at B1=43M
Sextic (difficulty 222): 21609*(1475)6 + 8*(2122)6 = 19530637127037517416463039485027302737 * C184
Sextic (difficulty 223): 9*(35*711)6 + 392*(2122)6 = 957001219224838353406688934766337834113 * C184

C213_150_38, 7600 curves at B1=43M
Sextic (difficulty 226): 5625*(756)6 + 16*(218*1925)6 = 15732718408061 * C213
Last fiddled with by XYYXF on 2016-04-24 at 12:09
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Old 2016-04-24, 12:10   #16
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All the numbers mentioned are factored :-)
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Old 2016-05-04, 20:26   #17
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(reserved) C215_121_81, 7600 curves at B1=43M
Sextic (difficulty 231): (1127)6 + 81*(380)6 = 40315157318203874 * C215
Last fiddled with by XYYXF on 2016-05-19 at 01:06
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Old 2016-06-13, 08:24   #18
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Hi,

Where on the project webpage can be seen a list SNFS composites ready to be added to NFS@Home sieve?

Kind regards,

Carlos
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Old 2016-06-21, 22:05   #19
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I hope there: http://www.primefan.ru/xyyxf/status.html#reserved
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Old 2016-07-04, 12:13   #20
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Quote:
Originally Posted by XYYXF View Post
I don't think that's quite what he's asking for; he would like SNFS numbers where the ECM has been completed, which appear on this thread but immediately get snapped up.

So I think the suggestion is to go to http://mersenneforum.org/showpost.ph...08&postcount=1 and run the prescribed ECM, and then factor the numbers.

It might be wise to wait until I've got my Bayesian how-much-ECM-to-do tool working properly; it depends on the relative values you place on avoiding ECM misses and avoiding having an empty queue.
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Old 2016-08-24, 02:51   #21
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C284_135_127 survived 20k+ curves at B1=300M. Maybe that's enough?
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Old 2016-11-03, 08:53   #22
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C242_129_101

is ready for SNFS :)
Last fiddled with by XYYXF on 2016-11-03 at 09:13
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