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Detailed status of lasievee NFS@Home currently is sieving the following numbers using the lasievee app. When you participate in NFS@Home, work for one or more of these numbers will be assigned to your computer. The parameters defining the number will be downloaded to your computer, and the computed 'relations' needed for the post processing step will be uploaded to the main server. This happens automatically; you don't have to do anything. See the bottom of the page for the meaning of each column.

Now sieving

These numbers are being distributed to the clients right now. You can notice them because the workunits you get starts with these names.

#NameProjectTypeBitsQ rangePushedUnsentPendingReceivedRelationsEst. Pending RelsPost processing / Comments
1 C196_4788_12534AliquotGNFS(196)3350-560 M100 %00127440964,428,511454,062Mike Curtis
2 Lucas(1444)LucasGNFS(192.62)3375-400 M100 %0081250868,716,1250Tom Womack
3 Lucas(1810)LucasGNFS(193.11)3360-500 M100 %001100001,057,980,6450Serge Batalov
4 Fibonacci(1465)FibonacciSNFS(244.65)3250-600 M100 %43204134296548,127,81813,060,768Serge Batalov
5 Lucas(1526)LucasSNFS(273.36)3210-250 M62.48 %8873664021929175,752,74453,601,821Tom Womack
6 9859_67m1OddPerfectSNFS(267.59)3220-300 M12.88 %9019000...

Total size of result files: 230.88 GB

Queued

These numbers are planned, they are currently reviewed or waiting for space on the server disk, and will soon be processed.

#NameProjectTypeBitsPost processing / Comments
1 Fibonacci(1417)FibonacciSNFS(273.03)32
2 L3205BLucasGNFS(193.19)32Tom Womack
3 Fibonacci(1865)FibonacciGNFS(193.53)33Tom Womack

Queued for post processing

These numbers have been successfully sieved, and are waiting for someone to post process them. We're still receiving pending results, but no work is generated because we have sufficient relations.

#NameProjectTypeBitsQ rangePushedUnsentPendingReceivedRelationsEst. Pending RelsPost processing / Comments

Total size of MANAGED pending files: 0 GB

Post processing

These numbers have been successfully sieved, and are being post processed

#NameProjectTypeBitsPost processing / Comments
1 L4485B (quartic, 32/31 aim for 320M)LucasSNFS(249.95)32Sean Wellman
2 C238_142_132XYYXFSNFS(265.63)32Sean Wellman
3 Fibonacci(2295) aim for 600MFibonacciGNFS(190.05)33Tom Womack

Completed

These numbers have been successfully factored

#NameProjectTypeBitsPost processing / Comments
1 11,301+CunninghamSNFS(268.7)31G. Childers: P104 * P107
2 11,301-CunninghamSNFS(268.7)31G. Childers: P106 * P156
3 3,637-CunninghamSNFS(260.5)31M. Vang: P85 * P127
4 3,637+CunninghamSNFS(260.5)31M. Vang: P63 * P66 * P109
5 3,725+CunninghamGNFS(179.4)32M. Vang: P79 * P102
6 1723,83-OddPerfectSNFS(271.8)31G. Childers: P87 * P180
7 3617523089023,19-OddPerfectSNFS(238.6)31Thomas Womack: P84 * P143
8 5233,71-OddPerfectSNFS(267.8)31G. Childers: P93 * P169
9 F1797FibonacciSNFS(250.4)31G. Childers: P112 * P136
10 F1821FibonacciSNFS(253.7)31Thomas Womack: P66 * P73 * P80
11 F1839FibonacciSNFS(256.2)31G. Childers: P66 * P90 * P98
12 F1229FibonacciSNFS(256.5)31Carlos Pinho: P79 * P82 * P82
13 L1797LucasSNFS(250.4)31G. Childers: P72 * P115
14 L1201LucasSNFS(251.0)31Carlos Pinho: P81 * P138
15 L1803LucasSNFS(251.2)31Carlos Pinho: P96 * P120
16 L1809LucasSNFS(252.0)31Thomas Womack: P88 * P124
17 L1812LucasSNFS(252.5)31Thomas Womack: P71 * P180
18 L1213LucasSNFS(253.5)31Jarod McClintock: P61 * P185
19 L1821LucasSNFS(253.7)31Thomas Womack: P57 * P60 * P103
20 L1217LucasSNFS(254.3)31Thomas Womack P99 * P100
21 L1421LucasSNFS(254.5)31Thomas Womack: P66 * P147
22 L1827LucasSNFS(254.5)31Thomas Womack: P94 * P102
23 L1342LucasSNFS(255.0 (quintic))31Thomas Womack: P55 * P56 * P96
24 L1833LucasSNFS(255.4)31Thomas Womack: P85 * P97
25 C176_3270_677AliquotGNFS(176)31Thomas Womack: P83 * P93
26 L1839LucasSNFS(256.2)31Thomas Womack: P71 * P128
27 L1228LucasSNFS(256.6)31G. Childers: P97 * P108
28 L1229LucasSNFS(256.8)31G. Childers: P80 * P115
29 L1851LucasSNFS(257.9)31G. Childers: P56 * P132
30 L1237LucasSNFS(258.5)31G. Childers: P61 * P176
31 L1364LucasSNFS(259.1 (quintic))31Thomas Womack: P93 * P159
32 C178_8352_1755AliquotGNFS(178)31Thomas Womack: P71 * P107
33 F1231FibonacciSNFS(256.9)31G. Childers: P88 * P123
34 F1237FibonacciSNFS(258.2)31Thomas Womack: P61 * P128
35 F1241FibonacciSNFS(259)31Thomas Womack: P86 * P145
36 F1259FibonacciSNFS(262.8)31Thomas Womack: P83 * P148
37 F1463FibonacciSNFS(262.1)31Thomas Womack: P78 * P111
38 F1881FibonacciSNFS(262.1)31Thomas Womack: P60 * P119
39 F1893FibonacciSNFS(263.7)31Thomas Womack: P82 * P157
40 C178_3270_687AliquotGNFS(178)31Thomas Womack: P70 * P108
41 C169_2340_723AliquotGNFS(169)31Thomas Womack: P68 * P101
42 C176_118_93XYYXFSNFS(236.2)31Sean Wellman: P86 * P90
43 L1860LucasSNFS(259.1)31Thomas Womack: P85 * P117
44 L1247LucasSNFS(260.6)31Carlos Pinho: P90 * P129
45 L1872LucasSNFS(260.8)31Thomas Womack: P74 * P168
46 L1252LucasSNFS(261.7)31Thomas Womack: P85 * P100
47 L1878LucasSNFS(261.7)31Thomas Womack: P93 * P143
48 L1264LucasSNFS(264.2)31Thomas Womack: P87 * P130
49 L1902LucasSNFS(265.0)31Tim Sorbera: P69 * P163
50 C175_5748_1526AliquotGNFS(175)31Thomas Womack: P78 * P97
51 C176_3270_692AliquotGNFS(176)32Thomas Womack: P65 * P111
52 C179_2340_732AliquotGNFS(179)32Thomas Womack: P66 * P113
53 C169_123_109XYYXFGNFS(169)31Sean Wellman: P73 * P96
54 C169_141_71XYYXFGNFS(169)31Sean Wellman: P73 * P96
55 L1908LucasSNFS(265.8)31Thomas Womack: P119 * P143
56 L1277LucasSNFS(267)31Thomas Womack: P133 * P135
57 L1279LucasSNFS(268)31Thomas Womack: P68 * P201
58 L1282LucasSNFS(268)31Victor de Hollander: P118 * P127
59 L1286LucasSNFS(269)31Victor de Hollander: P107 * P124
60 L1289LucasSNFS(269)31Victor de Hollander: P72 * P188
61 L1291LucasSNFS(270)31Youcef Lemsafer: P106 * P154
62 L1923LucasSNFS(268)31Victor de Hollander: p64 * p174
63 L1926LucasSNFS(269)31Victor de Hollander: P100 * P107
64 F1271FibonacciSNFS(265.3)31Victor de Hollander: p67 * p162
65 F1277FibonacciSNFS(266.5)31Victor de Hollander: p96 * p150
66 C170_5748_1537AliquotGNFS(170)32Tom Womack: p76 * p95
67 C178_8352_1764AliquotGNFS(177.1)32Tom Womack: p56 * p122 (16/04/2015)
68 78887_250Near-repdigitSNFS(250.9)31Tom Womack: p75 * p177 (15 Feb 2015)
69 C176_2340_736AliquotGNFS(175.3)32Tom Womack: p83 * p94 (15/2/15)
70 C253_137_80XYYXFSNFS(262.6)32Sean Wellman: p64 * p93 * p97
71 F1273FibonacciSNFS(266)31Victor de Hollander: p110 * p112
72 F1289FibonacciSNFS(269)31Victor de Hollander: p56 * p180
73 F1917FibonacciSNFS(267)31Tom Womack: p97 * p112
74 F1391FibonacciSNFS(269)31Victor de Hollander: p104 * p140
75 F1929FibonacciSNFS(269)31Victor de Hollander: p82 * p100
76 C223_138_124XYYXFSNFS(255.2)32Sean Wellman: p111 * p113
77 114!+1FactorialGNFS(186.4)32Tom Womack: p92 * p96 (sieved on rational side)
78 C174_139_129XYYXFGNFS(173.3)32Sean Wellman: p78 * p96
79 146^106+106^146XYYXFGNFS(169.5)32Tom Womack: p79 * p91 (10 May 2015)
80 C178_HP2_4496_270HomePrimesGNFS(178)31Ben Meekins: p63 * p115
81 139^137+137^139 cofactorXYYXFGNFS(179)32Tom Womack: p87 * p92 (19/06/2015)
82 C193_2340_742AliquotGNFS(192.3)32Tom Womack: p64 * p129 17/8/2015
83 P58^5-1OddPerfectSNFS(231)32Tom Womack: P101 * P129 28-07-2015
84 C190_3270_698AliquotGNFS(189.97)32Tom Womack: P82 * P109 31/8/15
85 147^125+125^147XYYXFGNFS(181.1)32Tom Womack: P79 * P103 (ChristianB polsel) 23/08/15
86 132^101+101^132XYYXFSNFS(266.7)32Youcef Lemsafer: p86 * p176
87 135^82+82^135XYYXFSNFS(257)32Tom Womack: P123 * P135
88 139^75+75^139XYYXFSNFS(261)32Tom Womack: P103*P158 (24/9/2015)
89 C194 from 4788 term 5236AliquotGNFS(194)33Tom Womack: P95 * P99 8-Nov-2015
90 F1405FibonacciSNFS(235)32Tom Womack: P58 * P63 * P115 (16/Oct/2015)
91 F1415FibonacciSNFS(236)32M. Vang: P63 * P174
92 115!+1FactorialGNFS(188.47)32M. Vang: p86 * p103
93 Euclid-Mullin C188Euclid-MullinGNFS(187.94)32Tom Womack: P91 * P98
94 C184_HP2_4496_294 HomePrimesGNFS(183.22)32Ben Meekins: p83 * p101
95 L1397LucasSNFS(265.4)32M. Vang: p56 * p204
96 142^141+141^142XYYXFGNFS(184.2)32Sean Wellman: p80 * p105
97 F1297FibonacciSNFS(270.7)32Tom Womack: P119 * P127
98 131^97+97^131XYYXFSNFS(260.3)32Tom Womack: p63 * p83 * p114
99 C175 from aliquot sequence 4788 term 5241AliquotGNFS(174.2)32Bill Winslow: p87 * p88
100 128^95+95^128 cofactorXYYXFSNFS(257.4)32Sean Wellman: p68 * p71 * p72
101 4051^71-1OddPerfectSNFS(259.74)32Dmitry Domanov: p75 * p179
102 4091^71-1OddPerfectSNFS(261)32Tom Womack: P95 * P159
103 Euclid-Mullin C198Euclid-MullinGNFS(197.2)33G. Childers: P83 * P115
104 149^47+47^149XYYXFSNFS(254.5)31Sean Wellman: p87 * p113
105 146^61+61^146XYYXFSNFS(266.7)32Sean Wellman: P99 * P101
106 150^148+148^150XYYXFSNFS(284.7)32Tom Womack: P62 * P138
107 C181 from aliquot sequence 3366:2124AliquotGNFS(180.19)32Tom Womack: P80 * P101
108 C219 from 145^66+66^145XYYXFSNFS(263.8)32Tom Womack: p90 * p130
109 HomePrimes base 2 (start 4496, step 296)HomePrimesGNFS(189.4)32Ben Meekins: p63 * p128
110 C173 from aliquot sequence 933436:12507AliquotGNFS(173)31Dmitry Domanov: p85 * p89 (enough ECM by Dmitry Domanov)
111 251101831^29-1OddPerfectSNFS(252.0)32Tom Womack: p105 * p125
112 118^109+109^118XYYXFSNFS(240.4)32Dmitry Domanov: P74 * P152
113 119^103+103^119XYYXFSNFS(239.5)32Sean Wellman: p89 * p125
114 148^94+94^148XYYXFGNFS(176.7)32Dmitry Domanov: p87 * p91
115 C167 from aliquot 3366:2132AliquotGNFS(166.9)32Dmitry Domanov: P53 * P115
116 125^111+111^125XYYXFSNFS(257.7)32Dmitry Domanov: p79 * p175
117 C237 from 142^49+49^142XYYXFSNFS(240.0)31Dmitry Domanov: p111 * p127
118 C182 from Aliquot sequence 933436:12513AliquotGNFS(182)32Dmitry Domanov: p89 * p93 (ECM to nearly t60 by Dmitry Domanov)
119 227_125_minus1OddPerfectSNFS(235.6 (quartic))32Tom Womack: p82 * p145 (ECM to ? by ?)
120 140^113+113^140 C188 cofactorXYYXFGNFS(187.7)32Tom Womack: p74 * p115
121 C173_139_59XYYXFGNFS(173)31Sean Wellman: p65 * p109 (ECM to t55 by yoyo@home ?)
122 P55 (139803...)^5-1OddPerfectSNFS(216.6)31Tom Womack: P16 * P94 * P99
123 6^347+5^347HomCunSNFS(271.5)32Sean Wellman: p91 * p92
124 132^125+125^132 (corrected parameters)XYYXFGNFS(187.7)32Tom Womack: p79 * p110 (ECM to t60 by yoyo@home mainly)
125 Cofactor of 241^125-1OddPerfectSNFS(238.2 (quartic))31Tom Womack: p53 * p80 * p92
126 149^78+78^149XYYXFGNFS(187.13)33Tom Womack: p75 * p113
127 130^87+87^130XYYXFsnfs(256)32Tom Womack: P85 * P161
128 133^82+82^133XYYXFsnfs(258.78)32Dmitry Domanov: p102 * p148
129 142^98+98^142XYYXFSNFS(253.86)32Sean Wellman: p71 * p179
130 146^80+80^146XYYXFSNFS(253.77)32Tom Womack: p61 * p77 * p113
131 121^118+118^121XYYXFSNFS(250.7)31Tom Womack: p63 * p150
132 140^81+81^140XYYXFSNFS(267.19)32Dmitry Domanov: p100 * p161
133 149^61+61^149XYYXFSNFS(267.80)32Tom Womack: P50 * P208
134 133^99+99^133XYYXFSNFS(265.42)32Tom Womack: p54 * p91 * p115
135 HomePrimes base 2 (start 4496, step 296)HomePrimesGNFS(187.65)32Ben Meekins: p80 * p108
136 133^103+103^133 cofactorXYYXFGNFS(180.15)32Sean Wellman: p62 * p119
137 C269_140_83XYYXFSNFS(270.82)32 Tom Womack: P57 * P212
138 131^81+81^131 cofactorXYYXFGNFS(177.99)32Dmitry Domanov: p78 * p101
139 Cofactor from 136^69+69^136XYYXFGNFS(173.40)32Tom Womack: p71 * p104
140 135^109+109^135 cofactorXYYXFGNFS(180.46)32Sean Wellman: p72 * p109
141 136^109+109^136 cofactorXYYXFGNFS(181.50)32Tom Womack: p70 * p113
142 133^71+71^133 cofactorXYYXFGNFS(177.6)32Tom Womack: p86 * p92
143 150^116+116^150XYYXFSNFS(276.15)32Tom Womack: P78 * P198
144 136^105+105^136 cofactorXYYXFSNFS(278.92)33Tom Womack: P133 * P139
145 150^122+122^150 cofactorXYYXFSNFS(277.63)32 Tom Womack: P137 * P141
146 127^118+118^127 cofactorXYYXFGNFS(182.7)32Tom Womack: p70 * p114
147 142^59+59^142 cofactorXYYXFSNFS(255.0)32Tom Womack: P61 * P127
148 122^99+99^122 cofactorXYYXFSNFS(250.17)32Carlos Pinho: p56 * p169
149 124^91+91^124 cofactorXYYXFSNFS(248.59)32Tom Womack: p111 * p120
150 124^89+89^124 cofactorXYYXFSNFS(248.85)32Dmitry Domanov: p63 * p175
151 121^116+116^121 cofactorXYYXFSNFS(251.36)32Tom Womack: P84 * P157
152 130^83+83^130 cofactorXYYXFSNFS(253.11)32Tom Womack: p58 * p186
153 Aliquot sequence 3270:720AliquotGNFS(177.54)32Tom Womack: p82 * p96
154 127^92+92^127 cofactorXYYXFSNFS(252.64)31Jon Becker: p98 * p141
155 127^93+93^127 cofactorXYYXFSNFS(253.05)31Jon Becker: p51 * p186
156 128^105+105^128 cofactorXYYXFSNFS(264.06)32Tom Womack: P87 * P163
157 128^111+111^128 cofactorXYYXFSNFS(267.28)32Tom Womack: P97 * P160
158 129^110+110^129 cofactorXYYXFSNFS(270.78)32Tom Womack: P67 * P87 * P108
159 130^107+107^130 cofactorXYYXFSNFS(268.14)32Tom Womack: p58 * p202
160 126^125+125^126 cofactorXYYXFSNFS(268.00)32Youcef Lemsafer: p72 * p188
161 C177_HP2_4496_300HomePrimesGNFS(177)31Ben Meekins: p77 * p101
162 141^86+86^141 cofactorXYYXFSNFS(272.76)33Tom Womack: P87 * P110
163 145^72+72^145 cofactorXYYXFSNFS(274)32Youcef Lemsafer: p86 * p100
164 127^88+88^127 cofactor (repeat)XYYXFSNFS(248.3)31Tom Womack: p103 * p128
165 142^67+67^142 cofactorXYYXFGNFS(186.9)32Tom Womack: p74 * p114
166 125! + 1FactorialGNFS(184)32Youcef Lemsafer: p65 * p120
167 13*2^905-1Near-CunninghamGNFS(172)31Mike Curtis: p62 * p110
168 147^47+47^147XYYXFSNFS(245.80)31Sean Wellman: p64 * p181
169 208097431^29 - 1OddPerfectSNFS(249.55)32Sean Wellman: p72 * p157
170 9+5_295Homogeneous CunninghamSNFS(225.20 (quartic))31Sean Wellman: p87 * p95
171 126^113+113^126XYYXFSNFS(260.7)31Sean Wellman: p95 * p96
172 C187 from 141^61+61^141XYYXFSNFS(255.1)31Mike Curtis: p51 * p93 * p95
173 143^93+93^143XYYXFGNFS(192.3)33Tom Womack: p65 * p129
174 134^87+87^134 cofactorXYYXFSNFS(259.9)32Tom Womack (p87 * p115)
175 C198 cofactor of 149^50+50^149XYYXFSNFS(256.3)32Tom Womack: p63 * p135
176 C191 from aliquot sequence 3408 step 1668AliquotGNFS(190.47)32Sean Wellman: p86 * p105
177 131^69+69^131 C202 cofactorXYYXFSNFS(243.0)31Sean Wellman: p96 * p107
178 144^91+91^144XYYXFSNFS(285.4)32Mike Curtis: p92 * p103
179 148^83 + 83^148 cofactorXYYXFGNFS(194.58)33Sean Wellman: p83 * p112
180 130^121+121^130 cofactorXYYXFSNFS(277.0)32G. Childers: P81 * P114
181 C196 cofactor from 135^124+124^135XYYXFGNFS(195.68)33Tom Womack: p75 * p121
182 131^102+102^131 cofactorXYYXFSNFS(267.3)31Tom Womack: p57 * p67 * p69
183 135^128+128^135 cofactorXYYXFSNFS(289.1)33G. Childers: P69 * P209
184 C208_127_105XYYXFSNFS(260.79)31Tom Womack: p72 * p137
185 C208_124_107XYYXFSNFS(257.46)31Rich Dickerson: p72 * p137
186 C228 from 150^142+142^150XYYXFSNFS(283.36)33G. Childers: p65 * p163
187 Fib(1301)FibonacciSNFS(271.54)32Sean Wellman: P63 * P175
188 Lucas(1307)LucasSNFS(273.15)32Tom Womack: p103 * p166
189 Lucas(1321)LucasSNFS(276.07)32Tom Womack: p67 * p85 * p99
190 Fibonacci(1321)FibonacciSNFS(275.72)32G. Childers: p83 * p142
191 Lucas(3795) second Aurifeuillian cofactorLucasGNFS(178.05)32G. Childers: p60 * p119
192 HP2(4496) step 313 cofactorHomePrimesGNFS(180.09)32Ben Meekins: P72 * P109
193 C226_141_59XYYXFSNFS(250.91)32G. Childers: p84 * p142
194 141^62+62^141 cofactorXYYXFSNFS(258.28)31Sean Wellman: p63 * p160
195 147^53+53^147 cofactorXYYXFSNFS(254.81)32Sean Wellman: p70 * p145
196 C226_127_106XYYXFSNFS(258.82)32G. Childers: p79 * p148
197 C200_140_73XYYXFSNFS(265.02)32G. Childers: p72 * p129
198 C219_129_92XYYXFSNFS(259.69)32G. Childers: p69 * p151
199 Aliquot 3408 term 1671 180-digit cofactorAliquotGNFS(179.31)32Mike Curtis: P88 * P93
200 8081^67-1OddPerfectSNFS(261.80)31Rich Dickerson: p71 * p188
201 phi_5(phi_13(43609))OddPerfectSNFS(222.70)32Sean Wellman: P47 * P175
202 phi_7(phi_7(phi_3(3137)))OddPerfectSNFS(251.75)32G. Childers: p62 * p190
203 149^70+70^149XYYXFSNFS(280.04)33Tom Womack: P77 * P121
204 6863^67-1OddPerfectSNFS(257.05)31Rich Dickerson: p111 * p143
205 127^99+99^127 C225 cofactorXYYXFSNFS(256.03)32Tom Womack: p83 * p143
206 C200 from 135^88+88^135XYYXFSNFS(265.16)32Sean Wellman: p70 * p131
207 130^99+99^135 C215 cofactorXYYXFSNFS(264.99)32Rich Dickerson: p72 * p144
208 C202 from 148^51+51^148XYYXFSNFS(258.25)32Tom Womack: p95 * p108
209 C208 from 146^108+108^146XYYXFSNFS(268.45)32Tom Womack: p90 * p119
210 C258 from 107^128+1GenFermatSNFS(259.76)32Rich Dickerson: p61 * p197
211 54441_249Near-repdigitSNFS(249.69)31Sean Wellman: p53 * p70 * p127
212 Fibonacci(1349)FibonacciSNFS(281.57)32Tom Womack: p75 * p162
213 Fibonacci(1327)FibonacciSNFS(276.98)32Mike Curtis: p77 * p115
214 Lucas(1324)LucasSNFS(276.70)32Sean Wellman: p62 * p184
215 C210 from 129^103+103^129XYYXFSNFS(263.14)32Sean Wellman: p70 * p141
216 C246 from 143^58+58^143XYYXFSNFS(260.64)32Rich Dickerson: p55 * p191
217 C175 from term 10071 of aliquot sequence 11040 AliquotGNFS(174.81)31Dmitry Domanov: p82 * p94
218 Fib(1469)FibonacciGNFS(182.26)32Mike Curtis: p77 * p107
219 Fibonacci(1361)FibonacciSNFS(284.08)32Tom Womack: p113 * p145
220 127^109+109^127 C220 cofactor (file is C220_129_109 - typo)XYYXFSNFS(262.53)32Rich Dickerson: p67 * p153
221 147^55+55^147 C245 cofactorXYYXFSNFS(262.45)32Sean Wellman: p83 * p162
222 5393^71-1OddPerfectSNFS(268.69)31Rich Dickerson: p123 * p140
223 C184 from Lucas(3865) second Aurifeuillian factorLucasGNFS(183.10)32 Sean Wellman: p56 * p129
224 265*(9^265+1).C232GCWSNFS(255.3)32Carlos Pinho: P85 * P148
225 XY_C230_130_77 (137^77+77^137; note typo)XYYXFSNFS(264.07)32Tom Womack: P115 * P116
226 Lucas(1384) second tryLucasGNFS(185.87)32Tom Womack: p77 * p110
227 C189 from Lucas(3095) Aurifeuillian factorLucasGNFS(188.55)32Tom Womack: P69 * P121
228 124^109+109^124 C236 cofactorXYYXFSNFS(260.22)31Rich Dickerson: p82 * p154
229 124^115+115^124 C233 cofactorXYYXFSNFS(261.92)31Tom Womack: p61 * p64 * p108
230 5869^71-1OddPerfectSNFS(271.34)32Rich Dickerson: p71 * p194
231 140^67 + 67^140 C234 cofactorXYYXFSNFS(259.28)31Sean Wellman: p100 * p134
232 134^85+85^134 C249 cofactorXYYXFSNFS(262.22)31Rich Dickerson: p89 * p160
233 Lucas(2088) C187 cofactorLucasGNFS(186.93)32Tom Womack: p64 * p124
234 C195 from aliquot sequence 3366 term 2180AliquotGNFS(194.43)33Tom Womack: p73 * p123
235 L1474_1 (Lucas(1474) cofactor)LucasGNFS(184.42)32Mike Curtis: p69 * p116
236 C178 from 142^120+120^142XYYXFSNFS(264.66)31Rich Dickerson: p61 * p117
237 C175 from 142^130+130^142XYYXFGNFS(174.50)31Tom Womack: p74 * p102
238 134^73+73^134 C177 cofactor (corrected run)XYYXFGNFS(176.26)31Sean Wellman: p76 * p101
239 Lucas(1394) cofactorLucasGNFS(185.04)33Tom Womack: p67 * p119
240 Cofactor of Lucas(2705) larger Aurifeullian factorLucasSNFS(226.47)32Tom Womack: p65 * p71 * p91
241 C253_131_98b 131^98+98^131 C253 cofactor second attemptXYYXFSNFS(264.49)32Sean Wellman: p103 * p151
242 C186_134_77XYYXFSNFS(254.25)32Sean Wellman: p88 * p98
243 C240_127_111XYYXFSNFS(263.15)32Tom Womack: p76 * p165
244 Fib(1369)FibonacciSNFS(285.75)32Tom Womack: p84 * p187
245 Cofactor of Lucas(2735) larger Aurifeullian factorLucasSNFS(228.63)32Tom Womack: p56 * p61 * p72
246 Lucas(1968) cofactorLucasSNFS(273.89)32Tom Womack: P103 * P125
247 Fib(1547) C184 cofactorFibonacciGNFS(183.58)32Tom Womack: p89 * p95
248 C241 from 133^83+83^133XYYXFSNFS(256.94)31Tom Womack: p66 * p70 * p106
249 131^94+94^131 C253 cofactorXYYXFSNFS(263.40)31Rich Dickerson: p125 * p129
250 C196 from 146^83+83^146XYYXFSNFS(283.77)33Tom Womack: p76 * p121
251 L3265B cofactorLucasGNFS(185.15)32Tom Womack: p82 * p104
252 C197 cofactor of 4788 term 12515AliquotGNFS(196.32)33Tom Womack: p90 * p108
253 C181_127_116XYYXFSNFS(265.87)31Rich Dickerson: p68 * p114
254 C263_150_94XYYXFSNFS(270.86)32Rich Dickerson: p54 * p209
255 C182 from 134^107+107^134XYYXFSNFS(273.9)32Sean Wellman: p55 * p55 * p72
256 C226 from 92^131+131^92XYYXFSNFS(260.77)32Victor de Hollander: p89 * p137
257 polcyclo(11,2^89-1)kostaSNFS(267.92)32Tom Womack: p106 * p133
258 130^101+101^130 C242 cofactorXYYXFSNFS(264.99)31Sean Wellman: p79 * p164
259 92^135+135^92 C219 cofactorXYYXFSNFS(269.19)32Rich Dickerson: p70 * p150
260 83^138+138^83 C234 cofactorXYYXFSNFS(266.99)31Tom Womack: p79 * p155
261 Lucas(1328)LucasSNFS(277.54)32Tom Womack: p77 * p113
262 98^129+129^98 C226 cofactorXYYXFSNFS(261.89)31Victor de Hollander: p75 * p151
263 Lucas(1568) cofactorLucasGNFS(185.41)32Mike Curtis: p77 * p 110
264 Lucas(5355) larger Aurifeuillian factorLucasGNFS(190.78)32Tom Womack: p77 * p115
265 Fibonacci(1971) cofactorFibonacciSNFS(274.61)32Tom Womack: p111 * p146
266 Fibonacci(1445)FibonacciSNFS(240.89)32Victor de Hollander: p86 * p142
267 L2785ALucasSNFS(232.81)31Sean Wellman: p63 * p75 * p86
268 L2785BLucasSNFS(232.81)31Victor de Hollander: p101 * p132
269 L3655ALucasGNFS(191.09)32Tom Womack: p92 * p100
270 L2995BLucasGNFS(188.10)32Mike Curtis: p93 * p96
271 Lucas(1334)LucasSNFS(278.79)32Mike Curtis: p90 * p113
272 Fib(1381)FibonacciSNFS(288.26)32Tom Womack: p101 * p144
273 Fibonacci(2247)FibonacciSNFS(268.34)32Sean Wellman: p62 * p167
274 13*2^854-1Near-CunninghamSNFS(258.19)32Mike Curtis: p73 * p137
275 145^89_89^145 cofactorXYYXFGNFS(180.14)32Mike Curtis: p68 * p113
276 4703^73-1OddPerfectSNFS(268.08)32Tom Womack: p72 * p193
277 137^92+92^137XYYXFGNFS(184.00)32Mike Curtis: p82 * p103
278 149^53+53^149 cofactorXYYXFSNFS(260.37)32Rich Dickerson: p62 * p182
279 Lucas(2040)LucasSNFS(227.38)31Rich Dickerson: p80 * p130
280 Lucas(4035) larger Aurifeuillian factorLucasSNFS(224.87)31Rich Dickerson: p73 * p131
281 139^70+70^139XYYXFSNFS(258.07)32Sean Wellman: p115 * p128
282 129^104+104^129 cofactorXYYXFSNFS(266.68)32Tom Womack: p59 * p155
283 Lucas(4185) smaller AurifeuillianLucasGNFS(174.95)32Tom Womack: p49 * p127
284 C208_129_112XYYXFSNFS(268.62)32Rich Dickerson: p86 * p123
285 142^140+140^142 C207 cofactorXYYXFSNFS(267.34)32Tom Womack: p71 * p137
286 L3655A further top-up sievingLucasGNFS(191.09)32Tom Womack: p92 * p100
287 139^76+76^139 cofactorXYYXFSNFS(264.14)32Tom Womack: p105 * p109
288 C226_150_82XYYXFSNFS(263.59)32Tom Womack: p76 * p150
289 C257_143_67XYYXFSNFS(262.95)32Tom Womack: P98 * P159
290 C255_146_67XYYXFSNFS(268.77)32Tom Womack: p117 * p139
291 C262_135_91XYYXFSNFS(264.47 (quintic))32Mike Curtis: p75 * p187
292 C248_150_88XYYXFSNFS(265.98)32Tom Womack: p97 * p151
293 C249_134_91XYYXFSNFS(264.64)32Tom Womack: p53 * p96 * p101
294 C220_131_101XYYXFSNFS(266.57)32Serge Batalov: p55 * p166
295 C235_150_92XYYXFSNFS(268.87)32Tom Womack: p84 * p151
296 C245_150_76XYYXFSNFS(260.45)32Tom Womack: p73 * p173
297 C241_148_110XYYXFSNFS(261.05)32Tom Womack: p85 * p156
298 C242_139_72XYYXFSNFS(260.58)31Tom Womack: p85 * p157
299 5009^73-1OddPerfectSNFS(270.08)32Tom Womack: p123 * p145
300 C250_137_86XYYXFSNFS(266.96)32Tom Womack: p120 * p130
301 C188_150_83XYYXFGNFS(188)32Mike Curtis: p77 * p111
302 C242_136_81XYYXFSNFS(261.46)32Thomas Womack: p78 * p165
303 C220_142_118XYYXFSNFS(268.61)32Tom Womack: p99 * p121
304 C242_131_99XYYXFSNFS(261.43 (quintic))32Tom Womack: p107 * p135
305 C250_131_109XYYXFSNFS(268.94)32Rich Dickerson: p94 * p157
306 L4155B = Lucas(4155) larger AurifeuillianLucasSNFS(231.56)32Tom Womack: p72 * p145
307 C244_131_108XYYXFSNFS(268.54)32Tom Womack: p67 * p178
308 C242_138_89XYYXFSNFS(269.02)32Tom Womack: p56 * p187
309 C246_129_115XYYXFSNFS(267.94)32Rich Dickerson: p122 * p125
310 Fib(2085)FibonacciSNFS(232.21)32Serge Batalov: p74 * p147
311 L4215B = Lucas(4215) larger AurifeullianLucasSNFS(234.90)32Serge Batalov: p87 * p122
312 C220_139_83XYYXFSNFS(266.75)32Tom Womack: p98 * p122
313 C189_149_128XYYXFGNFS(189)32Mike Curtis: p71 * p118
314 Fibonacci(1519)FibonacciSNFS(271.80)32Mike Curtis: p109 * p146
315 C221_146_104XYYXFSNFS(266.61)32Tom Womack: p70 * p151
316 C224_128_123XYYXFSNFS(272.64)32Sean Wellman: p77 * p147
317 C249_127_117XYYXFSNFS(264.73)32Sean Wellman: p73 * p177
318 C252_127_119XYYXFSNFS(263)32Tom Womack: p118 * p135
319 C250_142_122XYYXFSNFS(263.11)32Tom Womack: p64 * p77 * p111
320 C253_133_100XYYXFSNFS(267.40)32Sean Wellman: p98 * p156
321 5039_73m1OddPerfectSNFS(270.27)32Tom Womack: p71 * p80 * p117
322 Lucas(2043)LucasSNFS(284.64)32Tom Womack: p77 * p152
323 Lucas(2875) larger AurifeuillianLucasSNFS(240.34)32Serge Batalov: p98 * p127
324 Lucas(2815) smaller AurifeuillianLucasSNFS(235.32)32Serge Batalov: p81 * p154
325 Lucas(2268) cofactorLucasSNFS(270.85)32Serge Batalov: p115 * p152
326 13_2_870m1Near-CunninghamSNFS(265)32Mike Curtis: p84 * p140
327 C214_150_59XYYXFSNFS(267.80)32Sean Wellman: p92 * p122
328 C217_133_94XYYXFSNFS(264.18)32Tom Womack: p104 * p114
329 C255_141_76XYYXFSNFS(267.74)32Tom Womack: p52 * p203
330 Lucas(1438) aim for 600MrelLucasGNFS(191.62)32Tom Womack: p60 * p133
331 Lucas(1357) cofactor aim for 600MrelLucasSNFS(283.59)32Serge Batalov: p63 * p131
332 C234_131_110XYYXFSNFS(269.46)32Rich Dickerson: p87 * p148
333 C235_131_107XYYXFSNFS(269.91)32Tom Womack: p71 * p164
334 L4245A (32/30, aim for 250M relations)LucasSNFS(236.57)32Tom Womack: p57 * p148
335 L4245B (32/30, aim for 300M relations)LucasSNFS(236.57)32Tom Womack: p80 * p134
336 Fibonacci(1983)FibonacciSNFS(276.05)32Serge Batalov: p61 * p87 * p130
337 L5895B (aim for 550M relations)LucasGNFS(192.91)32Tom Womack: p80 * p114
338 C211_149_66XYYXFSNFS(272.93)32Tom Womack: p98 * p113
339 C244_146_144XYYXFSNFS(272.99)32Tom Womack: p90 * p155
340 C216_133_113XYYXFSNFS(273.06)32Tom Womack: p101 * p115
341 C249_127_115XYYXFSNFS(263.77)32Sean Wellman: p107 * p142
342 C214_127_122XYYXFSNFS(267.05)32Tom Womack: p56 * p159
343 C258_141_73XYYXFSNFS(264.88)32Serge Batalov: p87 * p171
344 C190_144_125XYYXFGNFS(190)32Mike Curtis: p79 * p112
345 C240_128_119XYYXFSNFS(265.67)32Rich Dickerson: p69 * p172
346 Lucas(1947) cofactor (aim for 450M)LucasSNFS(271.27)32Tom Womack: P96 * P129
347 L2845A (aim for 250M)LucasSNFS(237.83)32Tom Womack: p51 * p90 * p91
348 Lucas(5145) small Aurifeuillian cofactor aim for 900MLucasGNFS(194.73)33Mike Curtis: p63 * p133
349 L2845B - aim for 250M relationsLucasSNFS(237.83)32Tom Womack: p81 * p135
350 C240_140_79XYYXFSNFS(267.81)32Tom Womack: p117 * p123
351 C225_139_78XYYXFSNFS(263.00)31Sean Wellman: p97 * p128
352 L4275B (32/30, aim for 250M)LucasSNFS(238.25)32Tom Womack: p63 * p150
353 C196_3366_2183AliquotGNFS(196)33Mike Curtis: p90 * p107
354 Lucas(1460) cofactor aim for 400MLucasSNFS(244.10)32Tom Womack: p74 * p135
355 C240_151_52XYYXFSNFS(259.12)32 Sean Wellman: p95 * p145
356 Fibonacci(1441) aim for 450MFibonacciSNFS(273.77)32Serge Batalov: p64 * p64 * p66 * p80
357 Fibonacci(2331) cofactor (aim for 500M)FibonacciSNFS(278.17)32Tom Womack: p61 * p192
358 Fibonacci(2373) cofactor, aim for 550MrFibonacciSNFS(283.19)32Tom Womack: p93 * p180
359 Fibonacci(2157)FibonacciGNFS(189.53)32Tom Womack: p77 * p113
360 C227_142_106XYYXFSNFS(263.79)32Sean Wellman: p73 * p154
361 C231_148_122XYYXFSNFS(267.8)32Tom Womack: p67 * p165
362 C239_137_82XYYXFSNFS(265.42)32Sean Wellman: p57 * p67 * p115
363 Lucas(1977) cofactor aim for 450MLucasSNFS(275.45)32Tom Womack: p85 * p143
364 L1343 (aim for 500M)LucasSNFS(280.67)32Tom Womack: p78 * p133
365 Fibonacci(2583) aim for 500MrFibonacciGNFS(191.09)32Tom Womack: P74 * P119
366 13_2_877m1Near_CunninghamSNFS(265)32Mike Curtis: p64 * p133
367 Lucas(4335) larger Aurifeuillian aim for 300MLucasSNFS(241.59)32Tom Womack: p57 * p160
368 C237_143_70XYYXFSNFS(267.54)32Tom Womack: p65 * p85 * p88
369 C226_133_93XYYXFSNFS(263.78)32Tom Womack: p113 * p114
370 2_2158MCunninghamGNFS(193)32Serge Batalov: p65 * p129
371 C233_134_95XYYXFSNFS(265.01)32Tom Womack: p75 * p159
372 Lucas(1582) aim for 550-600MrLucasSNFS(283.39)32Serge Batalov: p118 * p161
373 Lucas(1519) aim for 450MrLucasSNFS(272.1)32Tom Womack: p57 * p64 * p145
374 F2235FibonacciSNFS(248.93)32Tom Womack: p86 * p134
375 Lucas(1532) aim for 500MrLucasGNFS(191.34)32Tom Womack: p71 * p121

Explanations

Name: The name identifying the number (Cnnn=composite, etc, project dependent) - probably the workunits name prefix

Project: The factoring project for which this number is sieved

Type: Factoring algorithm and relative calculation difficulty

Bits: Another measure of difficulty, indicating how much relations are required

Q range: Sieving range, indicating the total number of workunits, each one managing 4k Q values

Pushed: Fraction of the Q range for which workunits have been generated

Unsent: Workunits that have been generated but not sent to anyone yet

Pending: Workunits that have been sent to clients for computation

Received: Workunits that have been processed by clients, and that we have received and accumulated

Relations: Cumulated number of NFS relations in all the received results

Est. Pending Rels: Estimated number of relations in the pending result, calculated from the number of received relations and results




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