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Old 2011-01-06, 20:57   #155
bchaffin
 
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Done with all the 137Ks:

137106: added 51 terms (min 104 digits): i820 (size 113) = 2^4 * 29 * 31 * 2141 * c105
137120: added 51 terms (min 103 digits): i837 (size 110) = 2^2 * 3 * 7 * 2213 * 3797 * c101
137184: added 80 terms (min 101 digits): i1295 (size 110) = 2^2 * 3^2 * 7 * 337 * 9811 * c101
137232: added 71 terms (min 105 digits): i1008 (size 114) = 2^4 * 3 * 7^2 * 53 * 9391 * c105
137394: added 49 terms (min 101 digits): i2409 (size 118) = 2^3 * 3 * 5 * 13 * 401 * 1873493579 * c103
137478: added 30 terms (min 105 digits): i1213 (size 112) = 2^4 * 3 * 7 * 31 * 37 * 13441 * c103
137820: added 116 terms (min 100 digits): i695 (size 112) = 2 * 3 * 5 * c111
137940: added 38 terms (min 104 digits): i2397 (size 116) = 2^3 * 3 * 5^4 * 251 * c110


Taking 138K and 139K: 138144, 138426, 139056, 139386, 139650, 139854, 139992.
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Old 2011-01-07, 11:04   #156
RobertS
 
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Done with (all currently reserved ones):
125514: i1403, sz110, 2^2 ! (C107, fully ECMed)
125928: i1254, sz110, 2^2*7
128136: i346, sz114, 2^3*3*5^2
128928: i1291, sz111, 2^3*3
128952: i933, sz115, 2^5*3*7
129168: i2357, sz110, 2*3
129540: i1161, sz110, 2^4*31
129696: i633, sz111, 2^4**3*5
129924: i2598, sz112, 2*3^4
133938:
i2962, sz110, 2^5*7^2*19

Reserving rest of 13xxxx:
133248, 133560, 133728, 133992,
134832,
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Old 2011-01-07, 15:48   #157
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reserving 140742, 141540
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Old 2011-01-07, 17:28   #158
bchaffin
 
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Done with all of 136K:

136020: added 38 terms (min 103 digits): i1489 (size 111) = 2^2 * 7 * c109
136062: added 51 terms (min 104 digits): i1141 (size 110) = 2^2 * 3 * 7 * c108
136356: added 54 terms (min 100 digits): i1042 (size 113) = 2^6 * 3 * 59 * c109
136416: added 107 terms (min 100 digits): i1322 (size 110) = 2 * 3 * 5 * 7 * 11 * 41 * 185993 * c100
136464: added 137 terms (min 101 digits): i714 (size 113) = 2 * 3 * 89 * c111
136500: added 237 terms (min 103 digits): i1361 (size 118) = 2^5 * 3^2 * 7 * 35917067 * c107
136584: added 59 terms (min 103 digits): i1491 (size 110) = 2^4 * 5 * 31 * 359 * c104
136776: added 112 terms (min 102 digits): i668 (size 112) = 2^3 * 5 * c110
136780: added 17 terms (min 105 digits): i540 (size 112) = 2^3 * 3^3 * 5 * 707191 * c103

Next I'll take all of 141K: 141008, 141036, 141102, 141408, 141444, 141480, 141486, 141720, 141816, 141822, 141864, 141930, 141966.
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Old 2011-01-08, 05:01   #159
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138738 is finished: size 113, i1426, 24 * 32 * 52 * 31 * 881 * 229954753780051 * c90
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Old 2011-01-08, 21:21   #160
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134310 is finished: size 110, i1439, 24 * 31 * 173 * c105

138960 is finished: size 114, i2009, 25 * 3 * 72 * 271 * 281 * 3539 * 1578223427747 * c90

139830 is finished: size 110, i3409, 22 * 3 * 7 * 61 * 14975717 * c99


The db is again refusing to accept factors reported via Aliqueit!


reserving 142764
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Old 2011-01-09, 00:53   #161
bchaffin
 
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Done with 138K and 139K:

138144: added 564 terms (min 65 digits): i1943 (size 111) = 2^2 * 3 * 5 * 7 * 23 * 109 * 463 * c102
138426: added 37 terms (min 103 digits): i2074 (size 115) = 2^3 * 3 * 5 * 19 * 83 * 227 * c108
139056: added 484 terms (min 99 digits): i2248 (size 116) = 2^2 * 3 * 5 * 23 * 6941749 * c106
139386: added 25 terms (min 105 digits): i932 (size 113) = 2^3 * 3 * 5 * 37 * 307 * 8737 * c103
139650: added 48 terms (min 104 digits): i883 (size 111) = 2^2 * 3 * 7 * 13 * 43797703 * c100
139854: added 130 terms (min 100 digits): i1419 (size 110) = 2 * 3 * 7 * 11 * c108
139992: added 92 terms (min 100 digits): i927 (size 110) = 2^3 * 3 * 7 * 43 * c106

I'll take all the 142Ks and 143Ks:

142050, 142080, 142092, 142140, 142248, 142302, 142362, 142446, 142452, 142584
143160, 143268, 143310, 143332, 143676, 143850

Last fiddled with by bchaffin on 2011-01-09 at 01:05
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Old 2011-01-09, 04:10   #162
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138372 is finished: size 111, i899, 2 * 32 * 5 * 509 * c106

reserving 144078
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Old 2011-01-10, 04:24   #163
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140742 is finished: size 110, i596, 26 * 32 * 17 * 19 * 2399974411 * c95

141540 is finished: size 110, i1468, 23 * 32 * 52 * 331 * 773 * c101


reserving 140832 and 144522

Last fiddled with by EdH on 2011-01-10 at 04:35
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Old 2011-01-10, 17:04   #164
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125376 is "finally" finished: size 110, i3437, 23 * 3 * 86209 * c103

I had to add over 1350 lines to get it from 100 to 110 digits. It had several downdriver runs; the most recent, as low as 28 digits. But, it finally gave in to the goal of this subproject...

reserving 140688

Last fiddled with by EdH on 2011-01-10 at 17:13 Reason: added reservation
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Old 2011-01-11, 07:23   #165
bchaffin
 
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Everything finished at once: done with all 141K, 142K, and 143K.

141008: added 73 terms (min 101 digits): i1088 (size 110) = 2^2 * 7 * 17 * c108
141036: added 140 terms (min 100 digits): i616 (size 110) = 2^2 * 5 * 7 * c108
141102: added 32 terms (min 101 digits): i1265 (size 111) = 2^3 * 3 * 5^2 * 17 * 284201 * c102
141408: added 40 terms (min 100 digits): i1372 (size 111) = 2^3 * 3 * 7 * 857 * c105
141444: added 32 terms (min 101 digits): i907 (size 110) = 2^4 * 3 * 31 * c107
141480: added 138 terms (min 101 digits): i1214 (size 113) = 2 * 3^3 * 5 * 1093728539 * c102
141486: added 151 terms (min 100 digits): i922 (size 112) = 2^2 * 3^2 * 5 * 7 * 28201 * c105
141720: added 63 terms (min 103 digits): i2130 (size 110) = 2 * 3 * 7 * 863 * 1259 * c103
141816: added 105 terms (min 100 digits): i1854 (size 111) = 2 * 3 * 7 * c109
141822: added 44 terms (min 103 digits): i708 (size 114) = 2^4 * 3 * 31 * 101 * 531631 * c103
141864: added 68 terms (min 101 digits): i1071 (size 114) = 2^3 * 3 * 5 * 30119 * c108
141930: added 121 terms (min 101 digits): i1464 (size 115) = 2^2 * 3 * 5 * 7^2 * 11 * 13^2 * 43 * 19079969 * c100
141966: added 42 terms (min 104 digits): i1074 (size 112) = 2^6 * 127 * c108

142050: added 42 terms (min 102 digits): i1208 (size 116) = 2^3 * 3 * 5 * 29 * 647 * 3041 * 617293 * c101
142080: added 73 terms (min 103 digits): i725 (size 111) = 2 * 3 * 13 * c109
142092: added 24 terms (min 103 digits): i1690 (size 110) = 2^4 * 31 * 38121929 * c100
142140: added 34 terms (min 103 digits): i632 (size 115) = 2^3 * 3 * 5 * 17 * 37 * 5087 * c106
142248: added 47 terms (min 103 digits): i547 (size 111) = 2^2 * 3 * 7 * 47 * 59 * 353 * c103
142302: added 34 terms (min 103 digits): i1962 (size 112) = 2^2 * 3^3 * 5^2 * 7 * c108
142362: added 79 terms (min 103 digits): i555 (size 110) = 2^2 * 7 * 11 * 23 * 15683 * c102
142446: added 31 terms (min 107 digits): i840 (size 118) = 2^5 * 3 * 7 * 11 * 829 * c112
142452: added 47 terms (min 104 digits): i1500 (size 113) = 2^2 * 3 * 7 * c111
142584: added 61 terms (min 102 digits): i1683 (size 119) = 2^2 * 3^2 * 5 * 7 * 11 * 6199 * 2741597 * c104

143160: added 60 terms (min 104 digits): i1078 (size 110) = 2 * 3 * 7 * 4549 * 52889 * c100
143268: added 77 terms (min 103 digits): i1254 (size 114) = 2^4 * 3^2 * 7 * 31 * 59 * 13043 * c104
143310: added 86 terms (min 104 digits): i608 (size 112) = 2^2 * 7 * c110
143332: added 91 terms (min 100 digits): i1133 (size 115) = 2^4 * 3 * 31 * 401 * 15887 * c105
143676: added 144 terms (min 101 digits): i1389 (size 115) = 2^3 * 11^2 * 191 * 102461 * c104
143850: added 69 terms (min 103 digits): i759 (size 113) = 2^4 * 31 * 2353934831 * c101

I'll take the remaining 144Ks next:

144180, 144336, 144408, 144540, 144570, 144612, 144648, 144780, 144846, 144894
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