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#45 |
"Curtis"
Feb 2005
Riverside, CA
533210 Posts |
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13_2_923m1 is factored:
Code:
p69 factor: 958959577261450248176339073420611844464818440947887688621623347216757 p187 factor: 2042841048830356376917532357168760497787081561779906992466168163024677619223034454142070803132537901297061129320380021477047471275790381082100576666677691964018732813256002748918756902349 716M unique relations with 33-bit large primes yielded a matrix 27.6M in size (I used TD of 110 in filtering). |
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#46 |
Jul 2003
So Cal
2×11×109 Posts |
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#47 |
"Curtis"
Feb 2005
Riverside, CA
22×31×43 Posts |
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Reserving 13_2_927m1.
I've decided to do some 16f sieving from Q=20-25M locally, so I may as well solve the matrix when ready. |
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#48 |
Jun 2012
2×1,777 Posts |
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Reserving 10p3_262.
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#49 |
Jun 2012
2×1,777 Posts |
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Reserving 10p7_308.
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#50 |
Jul 2003
So Cal
2·11·109 Posts |
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4p3_1419M is done.
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#51 |
Jul 2003
So Cal
2×11×109 Posts |
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So is C251_148_65.
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#52 |
Aug 2020
79*6581e-4;3*2539e-3
3·181 Posts |
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Reserving 5p2_950M
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#53 |
Jun 2012
2×1,777 Posts |
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I’ll take 11p8_257.
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#54 |
"Curtis"
Feb 2005
Riverside, CA
22×31×43 Posts |
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13_2_927m1 is in postprocessing; 645M unique relations yielded a 35M matrix at TD 116.
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#55 |
Jun 2012
2×1,777 Posts |
![]() Code:
prp93 factor: 121779641446166343541376569451177980699081219317964953509785686074880760278524300170241659169 prp97 factor: 8856567386475885421583591744152131111152290788986750229517911051774623079548374754026954344065833 |
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