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Old 2011-01-01, 20:31   #144
bchaffin
 
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I'll take 130160, 130332, 130368, 130494, 130530, 130662.

Edit: I'll also take 131040, 131124, 131256, 131400, 131490, 131568, 131652.

Last fiddled with by bchaffin on 2011-01-01 at 21:01
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Old 2011-01-02, 05:43   #145
EdH
 
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"Ed Hall"
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129492 is finished: size 110, i851, 22 * 5 * 72 * 11 * 277531 * c101

132312 is finished: size 115, i417, 23 * 3 * 5 * 7 * 29 * 233 * 643 * 883 * 317371 * c97

134250 is finished: size 110, i2591, 23 * 33 * 83 * c106

134520 is finished: size 111, i2695, 22 * 3 * 7 * 11 * 15467 * c104

reserving 133500 and 134646
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Old 2011-01-03, 04:32   #146
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131010 is finished: size 111, i1404, 23 · 32 · 2143 · 24173291 · c98

134520 is finished: size 111, i2695, 22 · 3 · 7 · 11 · 15467 · c104

132048 is finished: size 112, i2885, 25 · 3 · 191 · 1889 · 37493 · c100

130080 is finished: size 110, i3732, 22 · 3 · 7 · 109 · 193 · c104

Annoyingly, the db is no longer accepting automatic reporting via Aliqueit from any of my machines. I had to manually report these. New feature? The link establishes. It just doesn't accept the factors. I'll see if it accepts those I have left...
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Old 2011-01-03, 05:59   #147
bchaffin
 
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Done with:

130160: added 27 terms (min 104 digits): i1713 (size 110) = 2^4 * 17 * 31 * 127 * 10691 * c100
130332: added 27 terms (min 103 digits): i661 (size 110) = 2^2 * 3^2 * 7 * 11 * 151 * 181 * c102
130368: added 83 terms (min 100 digits): i712 (size 114) = 2^4 * 3^3 * 31 * c110
130494: added 134 terms (min 100 digits): i1063 (size 114) = 2 * 3 * 47 * c111
130530: added 1343 terms (min 40 digits): i2843 (size 112) = 2 * 3^2 * 7^2 * c109
130662: added 62 terms (min 101 digits): i1289 (size 112) = 2^2 * 3 * 7 * 19 * 181 * c107
131040: added 46 terms (min 101 digits): i787 (size 116) = 2^3 * 3 * 5 * c114
131124: added 131 terms (min 100 digits): i961 (size 113) = 2 * 3^4 * 101 * 587 * c106
131256: added 43 terms (min 103 digits): i970 (size 112) = 2^4 * 3^4 * 11 * 1531 * c105
131400: added 43 terms (min 105 digits): i674 (size 112) = 2^2 * 7 * 8087 * c107

Taking 132000, 132210, 132258, 132270, 132408, 132552, 132600.
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Old 2011-01-03, 16:05   #148
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Well, my report for 134520 was in error, due to the db not accepting some lines (as mentioned). After a manual entry, it's now:

134520: size 112, i2708, 22 * 7 * 7727 * 21893 * c103


reserving 1335536 and 134310

Last fiddled with by EdH on 2011-01-03 at 16:51 Reason: added reservations
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Old 2011-01-03, 17:55   #149
bchaffin
 
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Done with:

131490: added 270 terms (min 101 digits): i1068 (size 112) = 2^2 * 3^2 * 7 * 19 * 211 * 728293 * c101
131568: added 90 terms (min 102 digits): i2478 (size 110) = 2 * 3 * 7 * c108
131652: added 58 terms (min 104 digits): i870 (size 112) = 2^6 * 127 * c108


Taking 135000, 135072, 135294, 135612, 135720, 135780, 135810, 135954, 135960.
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Old 2011-01-03, 23:24   #150
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134646 is finished: size 116, i948, 23 * 3 * 5 * 17 * 556436053 * 716886999317 * c92

reserving 138108, 138960

Last fiddled with by EdH on 2011-01-03 at 23:28 Reason: added completed sequence
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Old 2011-01-04, 21:54   #151
bchaffin
 
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Done with:

132000: added 841 terms (min 64 digits): i1576 (size 113) = 2^2 * 3^2 * 7 * 2621 * 31496809 * c100
132210: added 118 terms (min 101 digits): i2247 (size 115) = 2^5 * 3 * 5 * 463 * 1033 * c106
132258: added 75 terms (min 100 digits): i2506 (size 112) = 2 * 3^3 * 5 * c110
132270: added 81 terms (min 102 digits): i727 (size 117) = 2^2 * 3^5 * 7 * 47 * c112
132408: added 79 terms (min 100 digits): i1707 (size 111) = 2^2 * 7 * 192853 * c104
132552: added 74 terms (min 103 digits): i3843 (size 112) = 2^2 * 5^4 * 7 * 818473 * c102
132600: added 82 terms (min 100 digits): i565 (size 113) = 2^2 * 7 * 13 * 683 * 494023 * c101

Taking 136020, 136062, 136356, 136416, 136464, 136500, 136584, 136776, 136780.
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Old 2011-01-05, 00:45   #152
bchaffin
 
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Done with:

135000: added 115 terms (min 102 digits): i1546 (size 110) = 2^4 * 31 * c107
135072: added 27 terms (min 108 digits): i2113 (size 117) = 2^5 * 3 * 7 * 233 * c112
135294: added 23 terms (min 104 digits): i842 (size 112) = 2^4 * 3 * 5^2 * 31 * c107
135612: added 23 terms (min 108 digits): i1318 (size 113) = 2^2 * 3 * 5 * 7 * 329436427 * c102
135720: added 24 terms (min 107 digits): i714 (size 113) = 2^4 * 3^4 * 31 * 433 * c105
135780: added 115 terms (min 103 digits): i996 (size 110) = 2 * 3 * 977 * c107
135810: added 34 terms (min 109 digits): i904 (size 115) = 2^2 * 3^3 * 7 * 1810063 * c106
135954: added 40 terms (min 100 digits): i760 (size 115) = 2^3 * 3^4 * 5^3 * 11 * 14633 * c104
135960: added 34 terms (min 104 digits): i2307 (size 114) = 2^3 * 3 * 5 * 7 * c111

Taking 137106, 137120, 137184, 137232, 137394, 137478, 137820, 137940.

Last fiddled with by bchaffin on 2011-01-05 at 00:45
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Old 2011-01-05, 02:20   #153
Mini-Geek
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"Tim Sorbera"
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To all who like to reserve and finish in large chunks, like bchaffin:
It'd make it a bit easier for my administration of the first post if you'd note when you're reserving or unreserving all, or all remaining, in a 1k block. e.g. you could say:
Quote:
Taking 137xxx: 137106, 137120, 137184, 137232, 137394, 137478, 137820, 137940.
or:
Quote:
Done with 135K:

135000: added 115 terms (min 102 digits): i1546 (size 110) = 2^4 * 31 * c107
135072: added 27 terms (min 108 digits): i2113 (size 117) = 2^5 * 3 * 7 * 233 * c112
...
(135K, 135xxx, etc. I'm not picky) But it's not a big deal either way. Thanks.

Last fiddled with by Mini-Geek on 2011-01-05 at 02:20
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Old 2011-01-05, 16:25   #154
EdH
 
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"Ed Hall"
Dec 2009
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129990 is finished: size 113, i2372, 23 * 3 * 5 * 37 * c109

133500 is finished: size 120, i1248, 2 * 32 * c118

133536 is finished: size 112, i2187, 22 * 32 * 7 * 83826493 * c102

138108 is finished: size 111, i1780, 22 * 3 * 17 * 79 * c107


reserving 138372, 138738, 139830
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