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Old 2010-11-06, 20:49   #23
Greebley
 
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Done with 104160, 110 Digits, 2*3
Done with 104202, 112 Digits, 2^2*3*7

Reserving 108078, 108556, 108654, 108696, 108792, 108966
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Old 2010-11-07, 04:38   #24
EdH
 
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102936 is finished: size 110, i1134, 25 * 3 * 7 * 13 * 1133501 * c100
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Old 2010-11-07, 16:37   #25
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reserving 107352
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Old 2010-11-08, 19:11   #26
bchaffin
 
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I'll take 107082, 107096, 107400, 107592, 107716.
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Old 2010-11-09, 17:42   #27
bchaffin
 
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Done with:
107082: i354 (size 113) = 2^3 · 3 · 5 · 1523 · c108
107096: i1077 (size 114) = 2^2 · 3^2 · 7 · c107
107400: i683 (size 111) = 2^2 · 7 · 37 · c108
107592: i816 (size 112) = 2^2 · 7 · 11 · 5011 · c106
107716: i813 (size 112) = 2^2 · 3 · 7 · 277 · 521 · 11863 · c101

Reserving 109134, 109320, 109464, 109560, 109710, 109944.
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Old 2010-11-09, 20:54   #28
unconnected
 
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Done with 103512 (1000+ indexes added), 108720 and 103782 (2^2*3*5, c108 ready for gnfs).
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Old 2010-11-09, 21:38   #29
unconnected
 
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Taking 112350 and 112500.

Last fiddled with by unconnected on 2010-11-09 at 21:40
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Old 2010-11-10, 08:06   #30
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reserving 107730
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Old 2010-11-10, 19:21   #31
EdH
 
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reserving 110304 and 110676
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Old 2010-11-10, 23:21   #32
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reserving 114912
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Old 2010-11-11, 03:03   #33
bchaffin
 
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Done with:
109134: added 23 terms: i984 (size 110) = 2^4 * 3^2 * 31 * c107
109320: added 1350 terms: i2976 (size 121) = 2^5 * 3 * 5 * 7 * 23 * 11927 * 102923165291 * c101
109464: added 68 terms: i745 (size 110) = 2^2 * 5 * 7 * c108
109560: added 48 terms: i735 (size 115) = 2^6 * 5 * 127 * 71184425401 * c100
109710: added 54 terms: i1601 (size 115) = 2^2 * 3 * 7 * 4453859 * c107
109944: added 24 terms: i720 (size 113) = 2^3 * 3 * 5 * c111

Reserving 107748, 107880, 107928, 110208, 110432, 110478, 110784.
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