2^p-1
Internet PrimeNet Server
Parallel Technology for the Great Internet Mersenne Prime Search
This Page Updated Every Hour
Serious research. Totally for fun.
Join a search of mathematical discovery and become a part of Internet history.[ USD $100,000.00 Research Discovery Contest ]
[ About PrimeNet | Free Research Contest Software | GIMPS PrimeNet News ]
[ Tuning Your Software for Peak Performance | PrimeNet Project Credits ]
[ Newsletter Registration ]
Great Internet Mersenne Prime Search
PrimeNet is a world-wide, distributed Internet research computing system created in 1997 for the Great Internet Mersenne Prime Search (GIMPS). For further information, please email primenet@mersenne.org.
The virtual machine's sustained throughput* is currently 29655 billion floating point operations per second (gigaflops), or 2463.5 CPU years (Pentium 90Mhz) computing time per day. For the testing of Mersenne numbers, this is equivalent to 1059 Cray T916 supercomputers, or 529.5 of Cray's most powerful T932 supercomputers, at peak power. As such, PrimeNet ranks among the most powerful computers in the world. (*Measured in calibrated P5 90Mhz, 32.98 MFLOP units: 25658999 FPO / 0.778s using 256k FFT.)
For more information, please see the GIMPS home page, the PrimeNet Statistics or the PrimeNet Project Credits.
Current PrimeNet Atomic Clock UTC Time is Friday 16 May 2008, 11:18:44
Current Internet PrimeNet Server World Test Status
All Times are in Coordinated Universal Time (UTC)These reports indicate the virtual supercomputer's operating status, automatically updated by the server every hour, on the hour. A complete table of the GIMPS overall project status is also available.
They consist of three sections: (1) system performance information and active exponent test ranges, (2) current assignments issued to GIMPS test clients, (3) exponents that have been eliminated as Mersenne prime candidates since the last master database synchronization. Section (1) does not include exponents in progress received from clients outside active IPS test ranges.
Mersenne PrimeNet Server 4.0 (Build 4.0.101) Status Summary Report 16 May 2008 11:00 (16 May 2008 04:00 Pacific) This report is updated every 60 minutes All dates and times are Coordinated Universal Time (UTC) Assignment overdue check-in is set at 60.0 days (0.0 days to expire) ------- Aggregate CPU Statistics, P90 Units* ------- Last 7 Days Average Cumulative Today from 10 May 2008 06h from 16 May 2008 06h ---------------------- ---------------------------------- Test Type CPU yr/day GFLOP/s CPU years CPU yr/day GFLOP/s ------------ ---------- ---------- ---------- ---------- ---------- Lucas-Lehmer 2394.382 28822.848 593.716 2901.743 34930.316 Factoring 89.708 1079.879 22.942 112.128 1349.759 ---------- ---------- ---------- ---------- ---------- TOTALS 2484.090 29902.727 616.658 3013.871 36280.074 ------- Internet CPU and Server Resources ------- Machines Applied on 50918 Accounts Server Synchronization 15 May 2008 03:47 Intel Pentium 4 : 45775 Total exponents merged : 780459 AMD Athlon : 20088 Updated only : 765655 Intel Pentium III : 1262 Added for testing : 0 Intel Pentium II : 178 Retained in cleared list : 4880 Intel Celeron : 4010 Cleared tests removed : 9924 Intel Pentium Pro : 10 Manual tests removed / purged: 0 Intel Pentium : 54 AMD K6 : 51 Total Cleared by PrimeNet : 1290271 Intel 486 : 3 Cyrix : 639 Unspecified type : 109 ---------------------- ------- TOTAL : 72179 ------- Mersenne Exponent Test State ------- Assigned in Tests Cleared Since Last Synchronization Factoring only : 9212 Factored composite : 584 Lucas-Lehmer testing : 84359 Lucas-Lehmer composite: 3504 Double-checking LL : 11907 Double-checked LL : 1283 ---------------------- ------- ---------------------- ------- TOTAL : 105478 TOTAL : 5371 ------- Mersenne Exponent Test Distribution Map ------- Exponent Range Trial Factoring Lucas-Lehmer Double Checking Avail Out Factd Avail Out Done Avail Out Done -------------------- -----=-----=----- -----=-----=----- -----=-----=----- 16300000 16399999 1 16800000 16899999 1 16900000 16999999 1 17000000 17099999 1 3 2 17100000 17199999 2 9 1 1 17200000 17299999 1 3 17300000 17399999 8 2 3 2 17400000 17499999 5 2 9 2 17500000 17599999 43 17 18 6 17600000 17699999 182 21 22 17700000 17799999 90 10 30 17800000 17899999 64 7 18 3 17900000 17999999 96 3 30 4 18000000 18099999 1 44 3 18100000 18199999 4 38 3 18200000 18299999 42 2 18300000 18399999 1 43 18400000 18499999 51 3 18500000 18599999 1 59 2 18600000 18699999 64 1 18700000 18799999 75 5 18800000 18899999 2 74 5 18900000 18999999 72 5 19000000 19099999 1 40 8 19100000 19199999 80 4 19200000 19299999 1 104 16 19300000 19399999 130 12 19400000 19499999 1 145 14 19500000 19599999 162 16 19600000 19699999 233 20 19700000 19799999 1 204 30 19800000 19899999 288 14 19900000 19999999 1 326 30 20000000 20099999 379 59 20100000 20199999 1 576 67 20200000 20299999 41 591 56 20300000 20399999 39 566 40 20400000 20499999 1 2 22 804 111 20500000 20599999 1 221 912 76 20600000 20699999 121 1156 91 20700000 20799999 7 1308 198 20800000 20899999 1 1 1673 359 20900000 20999999 573 1523 15 21000000 21099999 2186 1 21100000 21199999 1 2091 21200000 21299999 1 2166 21300000 21399999 2 2156 21400000 21499999 13 4 2143 1 21500000 21599999 3 1 2089 21600000 21699999 3 2151 21700000 21799999 2 2 2180 1 21800000 21899999 3 2155 1 21900000 21999999 2 2200 2 22000000 22099999 8 22100000 22199999 2 22200000 22299999 1 22300000 22399999 2 22400000 22499999 3 22500000 22599999 6 22600000 22699999 3 22700000 22799999 2 22900000 22999999 3 1 23000000 23099999 3 23100000 23199999 2 23200000 23299999 7 23300000 23399999 8 23400000 23499999 4 23500000 23599999 8 23600000 23699999 11 23700000 23799999 12 23800000 23899999 5 23900000 23999999 7 24000000 24099999 3 24100000 24199999 6 24200000 24299999 9 1 24300000 24399999 5 24400000 24499999 4 24500000 24599999 2 24600000 24699999 10 24700000 24799999 11 24800000 24899999 10 24900000 24999999 14 1 25000000 25099999 10 2 25100000 25199999 9 1 25200000 25299999 11 1 25300000 25399999 11 25400000 25499999 9 25500000 25599999 31 1 25600000 25699999 9 25700000 25799999 6 25800000 25899999 9 25900000 25999999 6 26000000 26099999 14 1 26100000 26199999 22 26200000 26299999 18 26300000 26399999 21 26400000 26499999 11 1 26500000 26599999 16 26600000 26699999 19 1 26700000 26799999 17 3 26800000 26899999 25 26900000 26999999 15 2 27000000 27099999 17 3 27100000 27199999 29 1 27200000 27299999 19 2 27300000 27399999 32 3 27400000 27499999 22 2 27500000 27599999 21 1 27600000 27699999 1 23 2 27700000 27799999 27 2 27800000 27899999 29 27900000 27999999 33 2 28000000 28099999 95 4 28100000 28199999 47 2 28200000 28299999 1 50 6 28300000 28399999 48 3 28400000 28499999 88 3 28500000 28599999 1 1 88 5 28600000 28699999 1 115 2 28700000 28799999 1 79 3 28800000 28899999 66 1 28900000 28999999 67 6 29000000 29099999 42 3 29100000 29199999 36 1 29200000 29299999 34 3 29300000 29399999 37 1 29400000 29499999 32 1 29500000 29599999 1 60 1 29600000 29699999 186 10 29700000 29799999 66 4 29800000 29899999 93 4 29900000 29999999 67 30000000 30099999 87 5 30100000 30199999 89 1 30200000 30299999 1 101 8 30300000 30399999 81 2 30400000 30499999 117 4 30500000 30599999 107 6 30600000 30699999 1 111 2 30700000 30799999 1 183 9 30800000 30899999 130 6 30900000 30999999 165 4 31000000 31099999 3 183 6 31100000 31199999 1 177 6 31200000 31299999 1 146 5 31300000 31399999 183 5 31400000 31499999 215 5 31500000 31599999 197 4 31600000 31699999 212 3 31700000 31799999 260 11 31800000 31899999 5 227 11 31900000 31999999 1 243 4 32000000 32099999 203 8 32100000 32199999 202 11 32200000 32299999 203 8 32300000 32399999 215 9 32400000 32499999 238 6 32500000 32599999 3 207 5 32600000 32699999 1 206 4 32700000 32799999 1 250 7 32800000 32899999 224 7 32900000 32999999 306 9 33000000 33099999 1 269 13 33100000 33199999 298 12 33200000 33299999 53 2 33300000 33399999 1 33600000 33699999 3 33800000 33899999 1 33900000 33999999 1 34000000 34099999 6 34100000 34199999 2 34200000 34299999 4 34300000 34399999 7 1 34400000 34499999 13 1 34500000 34599999 6 34600000 34699999 5 1 34700000 34799999 10 1 34800000 34899999 1 13 34900000 34999999 12 1 35000000 35099999 21 35100000 35199999 27 2 35200000 35299999 40 4 35300000 35399999 47 3 35400000 35499999 31 5 35500000 35599999 45 4 35600000 35699999 65 2 35700000 35799999 1 48 4 35800000 35899999 75 2 35900000 35999999 128 11 36000000 36099999 89 10 36100000 36199999 1 137 7 36200000 36299999 1 141 15 36300000 36399999 1 176 19 36400000 36499999 1 179 14 36500000 36599999 1 201 23 36600000 36699999 2 279 13 36700000 36799999 261 23 36800000 36899999 245 16 36900000 36999999 1 280 12 37000000 37099999 1 1 248 11 37100000 37199999 348 11 37200000 37299999 1 1 310 15 37300000 37399999 1 330 10 37400000 37499999 1 337 8 37500000 37599999 412 26 37600000 37699999 1 456 24 37700000 37799999 427 28 37800000 37899999 2 435 20 37900000 37999999 1 582 23 38000000 38099999 1 480 21 38100000 38199999 2 510 35 38200000 38299999 1 454 20 38300000 38399999 4 527 34 38400000 38499999 545 25 38500000 38599999 1 634 29 38600000 38699999 4 655 29 38700000 38799999 645 26 38800000 38899999 655 31 38900000 38999999 1 697 31 39000000 39099999 1 1 617 34 39100000 39199999 2 1 792 28 39200000 39299999 1 808 34 39300000 39399999 1 3 907 48 39400000 39499999 843 31 39500000 39599999 2 2 935 38 39600000 39699999 2 7 971 33 39700000 39799999 1 123 867 32 39800000 39899999 1 161 891 35 39900000 39999999 2 1 174 952 38 40000000 40099999 1 1 166 769 48 40100000 40199999 2 99 1171 56 40200000 40299999 1 2 144 1104 35 40300000 40399999 1 13 1 178 1022 59 40400000 40499999 1 135 1018 61 40500000 40599999 1 22 1164 64 40600000 40699999 1 2 28 1123 58 40700000 40799999 1 4 28 1319 56 40800000 40899999 1 1 27 1330 53 40900000 40999999 1 231 1153 57 41000000 41099999 1 2 265 1165 60 41100000 41199999 6 103 1376 46 41200000 41299999 1 3 55 1312 56 41300000 41399999 3 2 4 180 1285 51 41400000 41499999 108 1243 83 41500000 41599999 1 20 1402 80 41600000 41699999 3 15 1547 83 41700000 41799999 1 2 21 1550 70 41800000 41899999 4 11 7 26 1627 58 41900000 41999999 2 7 23 1724 38 42000000 42099999 20 3 7 25 1799 55 42100000 42199999 6 6 8 1836 77 42200000 42299999 42 4 4 47 1851 89 42300000 42399999 662 1 725 1259 107 42400000 42499999 639 2 692 1191 190 42500000 42599999 457 1 1 492 1363 169 42600000 42699999 10 1 2152 103 42700000 42799999 8 1 2110 80 42800000 42899999 3 1 2103 54 42900000 42999999 3 1 2190 9 43000000 43099999 3 3 2284 2 43100000 43199999 6 6 2202 1 43200000 43299999 3 23 1 2228 43300000 43399999 2 20 1 2270 43400000 43499999 4 63 2209 43500000 43599999 2 1939 232 43600000 43699999 1 2201 43700000 43799999 4 2209 1 43800000 43899999 3 2240 43900000 43999999 1 2230 6 44000000 44099999 2025 10 44100000 44199999 2039 6 1 44200000 44299999 2103 15 44300000 44399999 2029 8 5 44400000 44499999 2084 5 2 44500000 44599999 2042 3 44600000 44699999 2194 10 44700000 44799999 2139 16 3 44800000 44899999 2040 38 1 44900000 44999999 2084 45 2 1 45000000 45099999 2123 20 2 45100000 45199999 2059 27 45200000 45299999 2120 38 45300000 45399999 2106 77 1 45400000 45499999 2038 56 1 45500000 45599999 2154 24 9 45600000 45699999 2116 26 45700000 45799999 2072 30 1 45800000 45899999 2119 52 45900000 45999999 2057 36 1 46000000 46099999 2113 36 1 46100000 46199999 2078 32 46200000 46299999 2092 36 1 1 46300000 46399999 2147 36 5 46400000 46499999 1999 41 2 46500000 46599999 2113 49 1 46600000 46699999 2082 54 5 6 46700000 46799999 2032 66 2 46800000 46899999 2061 72 6 5 46900000 46999999 2019 63 1 14 47000000 47099999 2023 81 3 2 47100000 47199999 2115 73 1 47200000 47299999 2060 101 1 47300000 47399999 1972 137 1 1 47400000 47499999 1917 175 2 1 47500000 47599999 1817 316 2 47600000 47699999 1712 379 5 47700000 47799999 1598 504 10 2 47800000 47899999 1630 501 10 47900000 47999999 1543 502 17 48000000 48099999 1548 612 22 48100000 48199999 1487 585 35 1 48200000 48299999 1374 785 97 48300000 48399999 1152 1037 124 48400000 48499999 929 1438 83 48500000 48599999 1522 808 8 48600000 48699999 2360 48700000 48799999 2406 48800000 48899999 2405 48900000 48999999 2389 ------------------ -----=-----=----- -----=-----=----- -----=-----=----- Exponent Range Trial Factoring Lucas-Lehmer Double Checking Avail Out Factd Avail Out Done Avail Out Done -------------------- -----=-----=----- -----=-----=----- -----=-----=----- TOTALS ***** 9215 584 15217 84358 3504 22542 11907 1283 --------------------------------------------------------------------------------- *P90 CPU time according to Woltman/Kurowski formulation. Calibrated by benchmark P5 90Mhz, 32.98 MFLOP units: 25658999 FLOP/0.778s (256k FFT). (c)1997-2008 Entropia, Inc.Refer to the PrimeNet statistics charts for more information.
Web support, contact webmaster@entropia.com.
© 1997-2000 Entropia
