Factorizations of 588...889
Table of contents
1. About 588...889
First ten terms
59, 589, 5889, 58889, 588889, 5888889, 58888889, 588888889, 5888888889, 58888888889
General term
(53·10n+1)/9
2. Prime numbers of the form 588...889
Last update
Jan 18, 2009
Searched up to
n≤10000
Difficulty of search
16.19%
Results
- (53·101+1)/9 = 59 is prime. (Makoto Kamada / Dec 3, 2004)
- (53·104+1)/9 = 58889 is prime. (Makoto Kamada / Dec 3, 2004)
- (53·108+1)/9 = 588888889 is prime. (Makoto Kamada / Dec 3, 2004)
- (53·1013+1)/9 = 5(8)129<14> is prime. (Makoto Kamada / Dec 3, 2004)
- (53·1016+1)/9 = 5(8)159<17> is prime. (Makoto Kamada / PPSIQS / Dec 3, 2004)
- (53·1044+1)/9 = 5(8)439<45> is prime. (Makoto Kamada / PPSIQS / Dec 3, 2004)
- (53·10439+1)/9 = 5(8)4389<440> is prime. (searched by Makoto Kamada / PFGW / Dec 17, 2004) (certified by Tyler Cadigan / PRIMO 2.2.0 beta 6 / Jun 3, 2006)
- (53·10608+1)/9 = 5(8)6079<609> is prime. (searched by Makoto Kamada / PFGW / Dec 17, 2004) (certified by Tyler Cadigan / PRIMO 2.2.0 beta 6 / May 31, 2006)
- (53·101201+1)/9 = 5(8)12009<1202> is prime. (searched by Makoto Kamada / PFGW / Dec 17, 2004) (certified by Tyler Cadigan / PRIMO 2.2.0 beta 6 / Sep 12, 2006)
- (53·102725+1)/9 = 5(8)27249<2726> is PRP. (Makoto Kamada / PFGW / Dec 17, 2004)
- (53·105210+1)/9 = 5(8)52099<5211> is PRP. (Makoto Kamada / PFGW / Dec 21, 2004)
3. Factorizations of 588...889
Last update
Jul 7, 2009
Completed up to
Range
n≤205
Terms which have not been factored yet
n=175, 177, 178, 181, 182, 184, 186, 188, 189, 191, 192, 194, 196, 198, 200, 201, 203, 205 (18/205)
Results
- (53·101+1)/9 =
- 59
- = definitely prime number
- (53·102+1)/9 =
- 589
- = 19 · 31
- (53·103+1)/9 =
- 5889
- = 3 · 13 · 151
- (53·104+1)/9 =
- 58889
- = definitely prime number
- (53·105+1)/9 =
- 588889
- = 7 · 84127
- (53·106+1)/9 =
- 5888889
- = 33 · 218107
- (53·107+1)/9 =
- 58888889
- = 281 · 209569
- (53·108+1)/9 =
- 588888889
- = definitely prime number
- (53·109+1)/9 =
- 5888888889<10>
- = 3 · 13 · 191 · 197 · 4013
- (53·1010+1)/9 =
- 58888888889<11>
- = 29 · 2030651341<10>
- (53·1011+1)/9 =
- 588888888889<12>
- = 7 · 743 · 113226089
- (53·1012+1)/9 =
- 5888888888889<13>
- = 3 · 23 · 135197 · 631273
- (53·1013+1)/9 =
- 58888888888889<14>
- = definitely prime number
- (53·1014+1)/9 =
- 588888888888889<15>
- = 17 · 83 · 417355697299<12>
- (53·1015+1)/9 =
- 5888888888888889<16>
- = 32 · 13 · 67 · 751229606951<12>
- (53·1016+1)/9 =
- 58888888888888889<17>
- = definitely prime number
- (53·1017+1)/9 =
- 588888888888888889<18>
- = 72 · 31 · 89 · 193 · 22569829103<11>
- (53·1018+1)/9 =
- 5888888888888888889<19>
- = 3 · 329007751 · 5966312213<10>
- (53·1019+1)/9 =
- 58888888888888888889<20>
- = 35153 · 1675216592862313<16>
- (53·1020+1)/9 =
- 588888888888888888889<21>
- = 19 · 953 · 25849 · 167677 · 7503599
- (53·1021+1)/9 =
- 5888888888888888888889<22>
- = 3 · 13 · 47 · 253427327 · 12677028079<11>
- (53·1022+1)/9 =
- 58888888888888888888889<23>
- = 12517 · 4704712701836613317<19>
- (53·1023+1)/9 =
- 588888888888888888888889<24>
- = 7 · 71 · 2124609547<10> · 557696402171<12>
- (53·1024+1)/9 =
- 5888888888888888888888889<25>
- = 32 · 654320987654320987654321<24>
- (53·1025+1)/9 =
- 58888888888888888888888889<26>
- = 349 · 168736071314867876472461<24>
- (53·1026+1)/9 =
- 588888888888888888888888889<27>
- = 5113 · 111360113993<12> · 1034255646521<13>
- (53·1027+1)/9 =
- 5888888888888888888888888889<28>
- = 3 · 132 · 13327 · 90011 · 118411 · 81772140781<11>
- (53·1028+1)/9 =
- 58888888888888888888888888889<29>
- = 2683 · 207457 · 105799738467398271419<21>
- (53·1029+1)/9 =
- 588888888888888888888888888889<30>
- = 7 · 223 · 16561 · 16840969 · 1352623173182761<16>
- (53·1030+1)/9 =
- 5888888888888888888888888888889<31>
- = 3 · 17 · 12841 · 4536807547<10> · 1982047149354257<16>
- (53·1031+1)/9 =
- 58888888888888888888888888888889<32>
- = 120078113 · 61180675733<11> · 8015954369141<13>
- (53·1032+1)/9 =
- 588888888888888888888888888888889<33>
- = 31 · 18996415770609318996415770609319<32>
- (53·1033+1)/9 =
- 5888888888888888888888888888888889<34>
- = 35 · 13 · 3287077 · 567118554870944149877123<24>
- (53·1034+1)/9 =
- 58888888888888888888888888888888889<35>
- = 23 · 97 · 409 · 1601 · 40310589560442874257537191<26>
- (53·1035+1)/9 =
- 588888888888888888888888888888888889<36>
- = 7 · 281 · 293 · 11354969 · 16386399377<11> · 5491511425363<13>
- (53·1036+1)/9 =
- 5888888888888888888888888888888888889<37>
- = 3 · 4957 · 395998176914053452282219681856559<33>
- (53·1037+1)/9 =
- 58888888888888888888888888888888888889<38>
- = 326405309 · 180416455447080025554636088621<30>
- (53·1038+1)/9 =
- 588888888888888888888888888888888888889<39>
- = 19 · 29 · 1068763863682193990723936277475297439<37>
- (53·1039+1)/9 =
- 5888888888888888888888888888888888888889<40>
- = 3 · 13 · 61 · 7329229 · 595871357 · 12029432117<11> · 47117581591<11>
- (53·1040+1)/9 =
- 58888888888888888888888888888888888888889<41>
- = 149 · 3079 · 185267 · 692850179375183056547936753777<30>
- (53·1041+1)/9 =
- 588888888888888888888888888888888888888889<42>
- = 7 · 424001327250702907<18> · 198412077321733576592461<24>
- (53·1042+1)/9 =
- 5888888888888888888888888888888888888888889<43>
- = 32 · 229 · 51748407725491<14> · 55215165353052770459937839<26>
- (53·1043+1)/9 =
- 58888888888888888888888888888888888888888889<44>
- = 4013 · 14674529999723122075476922224991001467453<41>
- (53·1044+1)/9 =
- 588888888888888888888888888888888888888888889<45>
- = definitely prime number
- (53·1045+1)/9 =
- 5888888888888888888888888888888888888888888889<46>
- = 3 · 13 · 4667681 · 32349500961430525597399897507381287871<38>
- (53·1046+1)/9 =
- 58888888888888888888888888888888888888888888889<47>
- = 17 · 3257 · 9281 · 1195673 · 2367931 · 330532363747<12> · 122454980248841<15>
- (53·1047+1)/9 =
- 588888888888888888888888888888888888888888888889<48>
- = 7 · 31 · 317 · 2663 · 2216444129<10> · 1450395385487912148927777280163<31>
- (53·1048+1)/9 =
- 5888888888888888888888888888888888888888888888889<49>
- = 3 · 67 · 501271 · 2507689 · 13773458719<11> · 1692185759629789241610049<25>
- (53·1049+1)/9 =
- 58888888888888888888888888888888888888888888888889<50>
- = 10752283 · 3298799699441195489<19> · 1660262380176485445205147<25>
- (53·1050+1)/9 =
- 588888888888888888888888888888888888888888888888889<51>
- = 739 · 3329 · 239372980092884845924419833288913837876474419<45>
- (53·1051+1)/9 =
- 5888888888888888888888888888888888888888888888888889<52>
- = 32 · 13 · 1459 · 1165527063251<13> · 3765014076529339<16> · 7861460561971407767<19>
- (53·1052+1)/9 =
- 58888888888888888888888888888888888888888888888888889<53>
- = 167 · 14011 · 78134629 · 322109995359186827336502074359471996393<39>
- (53·1053+1)/9 =
- 588888888888888888888888888888888888888888888888888889<54>
- = 7 · 515067336524795608742933<24> · 163332011489208868386559634819<30>
- (53·1054+1)/9 =
- 5888888888888888888888888888888888888888888888888888889<55>
- = 3 · 5387 · 8707635732559824321347<22> · 41847052807226106255642564467<29>
- (53·1055+1)/9 =
- 58888888888888888888888888888888888888888888888888888889<56>
- = 83 · 2659762210397118455939<22> · 266754931187012601304719940252097<33>
- (53·1056+1)/9 =
- 588888888888888888888888888888888888888888888888888888889<57>
- = 19 · 23 · 479 · 10039 · 2541639593<10> · 2591150823447679301<19> · 42551933205159487009<20>
- (53·1057+1)/9 =
- 5888888888888888888888888888888888888888888888888888888889<58>
- = 3 · 13 · 2221 · 1101236552042737127660087<25> · 61736154855446249525095147613<29>
- (53·1058+1)/9 =
- 58888888888888888888888888888888888888888888888888888888889<59>
- = 71 · 499 · 3965856561418753<16> · 913040169703852921<18> · 459036879291487520557<21>
- (53·1059+1)/9 =
- 588888888888888888888888888888888888888888888888888888888889<60>
- = 72 · 592 · 347769748425739267<18> · 9927535658504333494476174160217048443<37>
- (53·1060+1)/9 =
- 5888888888888888888888888888888888888888888888888888888888889<61>
- = 33 · 409156351 · 533065160425124777181914815781771882809595353321157<51>
- (53·1061+1)/9 =
- 58888888888888888888888888888888888888888888888888888888888889<62>
- = 89 · 1866239 · 1103332147509852948581<22> · 321343722490917900971861572396339<33>
- (53·1062+1)/9 =
- 588888888888888888888888888888888888888888888888888888888888889<63>
- = 17 · 31 · 3847 · 172049 · 257305087109999<15> · 6561453166308501629891899557641911631<37>
- (53·1063+1)/9 =
- 5888888888888888888888888888888888888888888888888888888888888889<64>
- = 3 · 13 · 281 · 829 · 148512813557<12> · 21926131499689<14> · 199059066204226788437870936206463<33>
- (53·1064+1)/9 =
- 58888888888888888888888888888888888888888888888888888888888888889<65>
- = 359 · 49019191643784740097637<23> · 3346360816993614953790702346101339322483<40>
- (53·1065+1)/9 =
- 588888888888888888888888888888888888888888888888888888888888888889<66>
- = 7 · 109 · 257 · 5748979083815524879870233019<28> · 522378110656275874065734192259041<33>
- (53·1066+1)/9 =
- 5888888888888888888888888888888888888888888888888888888888888888889<67>
- = 3 · 29 · 728264322721541<15> · 92944794796829466582075448827225219628992044839267<50>
- (53·1067+1)/9 =
- 58888888888888888888888888888888888888888888888888888888888888888889<68>
- = 47 · 12799 · 49282981339841092466869<23> · 1986380718175649059629509064098448911077<40>
- (53·1068+1)/9 =
- 588888888888888888888888888888888888888888888888888888888888888888889<69>
- = 4271 · 29759 · 3730172089977087017722556953<28> · 1242100072305533309985810443475217<34>
- (53·1069+1)/9 =
- 5888888888888888888888888888888888888888888888888888888888888888888889<70>
- = 32 · 13 · 16547659 · 55466237720565729836683461223<29> · 54838078261045641511833984944681<32>
- (53·1070+1)/9 =
- 58888888888888888888888888888888888888888888888888888888888888888888889<71>
- = 1129 · 2741 · 88195945999353907520556011<26> · 215765378670882693727673163957842094791<39>
- (53·1071+1)/9 =
- 588888888888888888888888888888888888888888888888888888888888888888888889<72>
- = 7 · 10949 · 212633 · 26514500951240233781<20> · 1362845863711392305683905690435328510601951<43>
- (53·1072+1)/9 =
- 5888888888888888888888888888888888888888888888888888888888888888888888889<73>
- = 3 · 719 · 2171293 · 92347603165931<14> · 29425049589630370660657<23> · 462723920953204436611363667<27>
- (53·1073+1)/9 =
- 58888888888888888888888888888888888888888888888888888888888888888888888889<74>
- = 9697 · 493408889 · 71486859077<11> · 172172101114549247911098526761304968708170293928429<51>
- (53·1074+1)/9 =
- 588888888888888888888888888888888888888888888888888888888888888888888888889<75>
- = 19 · 2237 · 13147 · 21269 · 49549587224890628757013562795184520972109482524621376411816441<62>
- (53·1075+1)/9 =
- 5888888888888888888888888888888888888888888888888888888888888888888888888889<76>
- = 3 · 13 · 283 · 142117205582990823131<21> · 3754357786990020696302411950707766140279854825165687<52>
- (53·1076+1)/9 =
- 58888888888888888888888888888888888888888888888888888888888888888888888888889<77>
- = 2725732791139691371<19> · 21623846397854740432531045757<29> · 999118805914652301317447479687<30>
- (53·1077+1)/9 =
- 588888888888888888888888888888888888888888888888888888888888888888888888888889<78>
- = 7 · 31 · 233 · 4013 · 2902341725781357583013967727100136759054013957855304987577821344336573<70>
- (53·1078+1)/9 =
- 5888888888888888888888888888888888888888888888888888888888888888888888888888889<79>
- = 32 · 17 · 23 · 151 · 1128667 · 419055457115109314790079851167<30> · 23431485253274463520022226409514083229<38>
- (53·1079+1)/9 =
- 58888888888888888888888888888888888888888888888888888888888888888888888888888889<80>
- = 89209 · 10682802835522217<17> · 562354460792178941012377<24> · 109882702364219365064229799447570369<36>
- (53·1080+1)/9 =
- 588888888888888888888888888888888888888888888888888888888888888888888888888888889<81>
- = 383 · 23433124166539<14> · 111566858321982467377<21> · 588124387864359253689921572029875156845777861<45>
- (53·1081+1)/9 =
- 5888888888888888888888888888888888888888888888888888888888888888888888888888888889<82>
- = 3 · 13 · 67 · 2557 · 31209873851407<14> · 28240423755099153711251387017524961447270896517250076371121047<62>
- (53·1082+1)/9 =
- 58888888888888888888888888888888888888888888888888888888888888888888888888888888889<83>
- = 263 · 2925984664841200192944677627<28> · 76525392543354864447510303840891461792474968064843789<53>
- (53·1083+1)/9 =
- 588888888888888888888888888888888888888888888888888888888888888888888888888888888889<84>
- = 7 · 422309 · 550513 · 380607811 · 950735493016461960237611043590906229478901146570429830821240321<63>
- (53·1084+1)/9 =
- 5888888888888888888888888888888888888888888888888888888888888888888888888888888888889<85>
- = 3 · 9873967 · 1573989528646067483<19> · 126304433483466176985753990087744404042099705449211168778983<60>
- (53·1085+1)/9 =
- 58888888888888888888888888888888888888888888888888888888888888888888888888888888888889<86>
- = 52541 · 175067 · 6402222099829371983420008923940695394643962909226217786208391504574124299287<76>
- (53·1086+1)/9 =
- 588888888888888888888888888888888888888888888888888888888888888888888888888888888888889<87>
- = 443 · 9001 · 36793 · 4013965836196383789993920220979544356972590115738433655970511795097974324411<76>
- (53·1087+1)/9 =
- 5888888888888888888888888888888888888888888888888888888888888888888888888888888888888889<88>
- = 33 · 13 · 811 · 2179 · 10120669987<11> · 938077880397239164142789661345371859926627002252542549894617367045613<69>
- (53·1088+1)/9 =
- 58888888888888888888888888888888888888888888888888888888888888888888888888888888888888889<89>
- = 1567 · 285465042967769505037<21> · 23809057250126505138035549<26> · 5529288246970863313600408377307539544159<40>
- (53·1089+1)/9 =
- 588888888888888888888888888888888888888888888888888888888888888888888888888888888888888889<90>
- = 7 · 60378491 · 1393327039706642005745506030069286212935115985707296444095083199859766733556275597<82>
- (53·1090+1)/9 =
- 5888888888888888888888888888888888888888888888888888888888888888888888888888888888888888889<91>
- = 3 · 5897229313825441449973864698721439<34> · 332861901496860607555339372758486087133691279567835861517<57> (Makoto Kamada / GGNFS-0.70.3 / 0.29 hours)
- (53·1091+1)/9 =
- 58888888888888888888888888888888888888888888888888888888888888888888888888888888888888888889<92>
- = 281 · 4495663 · 17881965103<11> · 30111325271<11> · 69102325406111<14> · 1252839726556988112044594452716952689183542349241<49>
- (53·1092+1)/9 =
- 588888888888888888888888888888888888888888888888888888888888888888888888888888888888888888889<93>
- = 19 · 31 · 113 · 1028141 · 1364427553793<13> · 234565544709592041400347911<27> · 26888850934482632471969033477415652203202039<44>
- (53·1093+1)/9 =
- 5888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888889<94>
- = 3 · 13 · 71 · 1223 · 173350526137<12> · 529702203487223703007275499<27> · 18937690026585875712463325605702669385128109458069<50>
- (53·1094+1)/9 =
- 58888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888889<95>
- = 17 · 29 · 30135484293233944555519<23> · 3963768350951859104542916561001162854839415963409113623861314968382467<70>
- (53·1095+1)/9 =
- 588888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888889<96>
- = 7 · 3560059 · 1568511667109<13> · 1061507705848988696999<22> · 14192771800152499469334783233046528884093250660012871183<56>
- (53·1096+1)/9 =
- 5888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888889<97>
- = 32 · 83 · 3119 · 16822831 · 150244402704356279440314955928916906180494447100966813599707335530296503086087667083<84>
- (53·1097+1)/9 =
- 58888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888889<98>
- = 18859 · 3500039190680569413326057<25> · 892158037428433240908641773985797204502720646531592898996726887174003<69>
- (53·1098+1)/9 =
- 588888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888889<99>
- = 3037 · 162131461 · 17020649343187069<17> · 70265986427052411186864670575727394409480447078165445858328042905680733<71>
- (53·1099+1)/9 =
- 5888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888889<100>
- = 3 · 13 · 61 · 67919261 · 99835297 · 104157208797321413909728207463<30> · 3504874880368197865600562776321431847683421350161921<52> (Makoto Kamada / GGNFS-0.70.8 / 0.40 hours)
- (53·10100+1)/9 =
- 58888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888889<101>
- = 23 · 491 · 120331 · 174533 · 28263217 · 20134338577<11> · 100762164561348650916977<24> · 4330245346732795868373830798852378158636792907<46>
- (53·10101+1)/9 =
- 5(8)1009<102>
- = 72 · 10139 · 12397859 · 89683691 · 48776640113<11> · 21855971169264413030077169549855570868975794347668860944302538475705467<71>
- (53·10102+1)/9 =
- 5(8)1019<103>
- = 3 · 2043971 · 4195297 · 316008998813<12> · 1685837176619620275313<22> · 429694294822034983697840099134670328346957991604291524821<57>
- (53·10103+1)/9 =
- 5(8)1029<104>
- = 17597 · 35327 · 660234879222823531615373589467<30> · 143479384203030468046198093958135532280512482215395035709729983593<66> (Max Dettweiler / GGNFS via factLat.pl snfs / 0.35 hours on Core 2 Duo E4500 (2.2Ghz), 32-bit Windows, Cygwin / Apr 25, 2009)
- (53·10104+1)/9 =
- 5(8)1039<105>
- = 191 · 1013 · 31153 · 1103029 · 3306427 · 234505819 · 139345437839<12> · 2107326162673<13> · 389015285048294938891940291366613890345426904005369<51>
- (53·10105+1)/9 =
- 5(8)1049<106>
- = 32 · 132 · 89 · 3430934531<10> · 52617417479355293<17> · 240975105956071911351886484920661947365374400485205201468003727939096486007<75>
- (53·10106+1)/9 =
- 5(8)1059<107>
- = 2539 · 23399 · 39246889775375307127821459821<29> · 25256206294607461185960920791380183401226405805343740583978930919848369<71>
- (53·10107+1)/9 =
- 5(8)1069<108>
- = 7 · 31 · 197 · 2399 · 1225983469<10> · 4683737401610164689233282572782720186364392224422923334019148477770128316656093515198268831<91>
- (53·10108+1)/9 =
- 5(8)1079<109>
- = 3 · 3919 · 43271 · 5340515626437476280999439<25> · 2167488090490173890462877355606207720161878119853999685328664851990789686133<76>
- (53·10109+1)/9 =
- 5(8)1089<110>
- = 12917 · 14321 · 6102212322648969953669626693<28> · 52168823326169855172881182426610333087041113013430107512982132704223924289<74>
- (53·10110+1)/9 =
- 5(8)1099<111>
- = 17 · 19 · 536777 · 394136903 · 5915033442876753729798779<25> · 1456909700384697444980506942454288599711450922395727730788657014714807<70>
- (53·10111+1)/9 =
- 5(8)1109<112>
- = 3 · 13 · 4013 · 153359 · 15233720632293220949<20> · 16105875532236197082349346401140574946033826688551208176031097491275535009190077697<83>
- (53·10112+1)/9 =
- 5(8)1119<113>
- = 386672227 · 184980971587742311<18> · 24261531333473826408839<23> · 33934786031848053077425615907366054681037300149686444192736313283<65>
- (53·10113+1)/9 =
- 5(8)1129<114>
- = 7 · 47 · 289531175486154600675813449406456787961<39> · 6182186873256482269014449455225313046649108060530092150465438847951149881<73> (Ignacio Santos / GGNFS, Msieve snfs / 1.06 hours / Apr 25, 2009)
- (53·10114+1)/9 =
- 5(8)1139<115>
- = 34 · 67 · 1721 · 1979 · 5221883167<10> · 6805051639168721<16> · 163762338583210367191<21> · 127058407204914243037270087<27> · 430894409767738765705964965437967<33>
- (53·10115+1)/9 =
- 5(8)1149<116>
- = 11558232263<11> · 40510266287<11> · 302477825779<12> · 206358822281429953398125923<27> · 2014931384907428956771142800140968401119017796125464078457<58>
- (53·10116+1)/9 =
- 5(8)1159<117>
- = 22419653 · 17579751683282694343723<23> · 39077826451099586894123<23> · 38235021393388129958999552921046839773637940828761207704376784397<65>
- (53·10117+1)/9 =
- 5(8)1169<118>
- = 3 · 13 · 59 · 131 · 3459575258879<13> · 1672766654677514777<19> · 922970064861157287036355835839364279<36> · 3657629278054723987235307833499770126426083567<46> (Makoto Kamada / Msieve 1.41 for P36 x P46 / Apr 24, 2009)
- (53·10118+1)/9 =
- 5(8)1179<119>
- = 6932155488143<13> · 8495032892671621964812576770049606021008482495810497303719449948733897693297086864008236375458477178231223<106>
- (53·10119+1)/9 =
- 5(8)1189<120>
- = 7 · 281 · 122111145041<12> · 533710242503<12> · 35145772660259616219583<23> · 4113731018789437033473190175627<31> · 31773069460948353816154434410162725919869<41> (Makoto Kamada / GMP-ECM 6.2.1 B1=1e6, sigma=1873602012 for P31 / Apr 22, 2009)
- (53·10120+1)/9 =
- 5(8)1199<121>
- = 3 · 653 · 1218916529<10> · 2466181058729646871397018515478744623642697180962412407297264085551470918726012673572586479243231255930837199<109>
- (53·10121+1)/9 =
- 5(8)1209<122>
- = 7507 · 23914464969103<14> · 328024494814439443050208433302400111249720911942406219339353008265581105497789107040723813075935867904909<105>
- (53·10122+1)/9 =
- 5(8)1219<123>
- = 23 · 29 · 31 · 273932137479115188362599<24> · 4502254408284188192537778277<28> · 23092598999104297688126348950481909095221768607019136768796877913559<68>
- (53·10123+1)/9 =
- 5(8)1229<124>
- = 32 · 13 · 4423 · 11379693345176802860124888913795387531162646092181098587007095560867510524606010324602532003240421357837892618207638179<119>
- (53·10124+1)/9 =
- 5(8)1239<125>
- = 83921329 · 701715399298417794228316962054889393957153477501397635026596026486769399098635448074099123107176828537699741252773641<117>
- (53·10125+1)/9 =
- 5(8)1249<126>
- = 7 · 1433 · 18307 · 208997227 · 259096480001<12> · 59220205689122677232267433479807231450569316879608139454156923439896513496829464464691482884307671<98>
- (53·10126+1)/9 =
- 5(8)1259<127>
- = 3 · 17 · 317 · 2142846283<10> · 169985901877301709594320880512772392533385220857440244277987409689411908709696223955706253512283951867154937537149<114>
- (53·10127+1)/9 =
- 5(8)1269<128>
- = 11597 · 19883711 · 111454369586241493795989262133<30> · 2291359122139660070004532148593740477997269226745862992180785711814881329696447413242999<88> (Makoto Kamada / GMP-ECM 6.2.1 B1=1e6, sigma=2191162748 for P30 / Apr 22, 2009)
- (53·10128+1)/9 =
- 5(8)1279<129>
- = 19 · 71 · 673 · 941 · 5903 · 921784063808351<15> · 12421340045339931728781770009<29> · 10198734659319124820400947026165352095142553000316341381362596248248760401<74> (Ignacio Santos / GGNFS, Msieve snfs / 2.59 hours / Apr 25, 2009)
- (53·10129+1)/9 =
- 5(8)1289<130>
- = 3 · 13 · 14643271666013<14> · 989072199016289802344803962923<30> · 10931462574095153368015708621042439<35> · 953727634216619886094497007674560185474261384299191<51> (Makoto Kamada / GMP-ECM 6.2.1 B1=1e6, sigma=3274009842 for P30 / Apr 22, 2009) (Makoto Kamada / Msieve 1.41 for P35 x P51 / Apr 24, 2009)
- (53·10130+1)/9 =
- 5(8)1299<131>
- = 97 · 3312111581501<13> · 1271121747386539<16> · 98252130102177803<17> · 21238910222340390665954881<26> · 382125981660833345278868179<27> · 180837604891909980515848530736439<33>
- (53·10131+1)/9 =
- 5(8)1309<132>
- = 7 · 97738343 · 17703811623274986542609<23> · 48618725314158859858307753045210207726884844615861587846310076208919212530005063745709509326414258521<101>
- (53·10132+1)/9 =
- 5(8)1319<133>
- = 32 · 4643518973<10> · 79593488079649<14> · 48429621795706069003<20> · 9801800613944284483825203726457<31> · 3729487427193358725267514399562862082318669990920751080263<58> (Makoto Kamada / Msieve 1.41 for P31 x P58 / Apr 24, 2009)
- (53·10133+1)/9 =
- 5(8)1329<134>
- = 262918391 · 6902507297954552900544343980154530186562139765296085565049<58> · 32449313991032259990721014237413613972619180694610646930008757342471<68> (Ignacio Santos / GGNFS, Msieve snfs / 4.06 hours / Apr 25, 2009)
- (53·10134+1)/9 =
- 5(8)1339<135>
- = 379 · 1307 · 27011 · 44012688661595418101936834495679255490917159915500366891612081274224804369901225574876216642282442577338282302175931372354283<125>
- (53·10135+1)/9 =
- 5(8)1349<136>
- = 3 · 13 · 313 · 1549 · 3049 · 74143 · 186300199 · 1309189589<10> · 315255488283846235436795881<27> · 10488199912154755864745774983<29> · 1708307093986891448752835264729085167873848025113<49>
- (53·10136+1)/9 =
- 5(8)1359<137>
- = 896561 · 25627855753<11> · 27385866116897<14> · 93586836099717041427108289838291357933950217423756553739593722078855100436818932695724579721153796926904289<107>
- (53·10137+1)/9 =
- 5(8)1369<138>
- = 7 · 31 · 83 · 563 · 36467916497685454043561178729676819<35> · 1592488069431850510302639201300386274192150371140061427937716746570830122530356070413043274127267<97> (Robert Backstrom / GMP-ECM 6.2.1 B1=2328000, sigma=2561432034 for P35 / Apr 25, 2009)
- (53·10138+1)/9 =
- 5(8)1379<139>
- = 3 · 568606156271<12> · 421748910868721<15> · 633237938276842858605725159374066027361003<42> · 12926461350690842029880554414352022638905256637045133099332495876548231<71> (Ignacio Santos / GGNFS, Msieve snfs / 5.99 hours / Apr 25, 2009)
- (53·10139+1)/9 =
- 5(8)1389<140>
- = 657413 · 20410696260847223<17> · 3823221382006965053370031871<28> · 1147909912481955400864275487581850051490198848660755509554577765803385411796416171962164541<91>
- (53·10140+1)/9 =
- 5(8)1399<141>
- = 577153 · 11923297 · 3492350119576818700587648285417907<34> · 626497419541031597886693211292085596727199999<45> · 39111905731165024668312789845345170825587785659453<50> (Robert Backstrom / GMP-ECM 6.2.1 B1=882000, sigma=3328769994 for P34, GGNFS-0.77.1-20060513-pentium-m gnfs for P45 x P50 / 3.36 hours / Apr 26, 2009)
- (53·10141+1)/9 =
- 5(8)1409<142>
- = 33 · 13 · 349 · 48072954790560648567652706462002864422476011142041068815981264246148041117795972937647563562877157273846226409104473415202482378540958611<137>
- (53·10142+1)/9 =
- 5(8)1419<143>
- = 172 · 6379 · 2008796784103<13> · 24838614894526801<17> · 2068776505732953917580438564404929945073177<43> · 309461026129065613336287718747252395686825797638200927646978423349<66> (Robert Backstrom / GGNFS-0.77.1-20060513-pentium-m, Msieve 1.39 gnfs for P43 x P66 / 9.15 hours, 0.45 hours / Apr 26, 2009)
- (53·10143+1)/9 =
- 5(8)1429<144>
- = 73 · 79473050106862706275240784169605362262487122995225933<53> · 21603263304638811935007782608993962985407454791157017884866832547047245476678698092370731<89> (Serge Batalov / Msieve-1.41 snfs / 6.28 hours on Phenom II X4 940/openSUSE/x86_64 / Apr 25, 2009)
- (53·10144+1)/9 =
- 5(8)1439<145>
- = 3 · 23 · 3347 · 6111936759569<13> · 30640070353597<14> · 70182313997449<14> · 1940136399326423063282783178301205687477619526249111882137772299752626865214823286295311297673328939<100>
- (53·10145+1)/9 =
- 5(8)1449<146>
- = 4013 · 2086472299<10> · 2895230432243<13> · 57968818127543191603945489<26> · 600768533553563816773369126147<30> · 69753630841413122154141893581212807753891601974141248210480679263<65> (Makoto Kamada / GMP-ECM 6.2.1 B1=1e6, sigma=3838722880 for P30 / Apr 23, 2009)
- (53·10146+1)/9 =
- 5(8)1459<147>
- = 19 · 541 · 1172317 · 235060575725579<15> · 9237495928744902899345213964123421<34> · 22506262284520226043638845786993481451478146780791861537970684431898609724245820689195797<89> (Ignacio Santos / GGNFS, Msieve snfs / 8.46 hours / Apr 25, 2009)
- (53·10147+1)/9 =
- 5(8)1469<148>
- = 3 · 13 · 67 · 281 · 8020244914067615507037613586718595482604618420202421902108522387908376116800188611948318752376754182671216718064330535781112081106769586081213<142>
- (53·10148+1)/9 =
- 5(8)1479<149>
- = 5651 · 26801 · 108707012291<12> · 773474143085751735235970207<27> · 4624381918247184898467027790292655461967775554945190578975688734704415260947274004961992156153800781647<103>
- (53·10149+1)/9 =
- 5(8)1489<150>
- = 7 · 89 · 181 · 13860095467<11> · 127907351040860227747<21> · 298749405551037697759977109415955797<36> · 9860477861640212173667954263879056032708182342505378235882532507138565347054351<79> (Ignacio Santos / GGNFS, Msieve snfs / 11.63 hours / Apr 26, 2009)
- (53·10150+1)/9 =
- 5(8)1499<151>
- = 32 · 29 · 1049 · 21508858606039281669054961626978764263315505330341572849489529852875348859482626726745372856063935690947733067759803676878504574284901471165345901<146>
- (53·10151+1)/9 =
- 5(8)1509<152>
- = 11005133755709399739846139646663420523079<41> · 5351037997001869599349449652602850650625326819936478162439626755570976783012160572839424777050332270827075435391<112> (Sinkiti Sibata / Msieve 1.40 snfs / 17.28 hours / Apr 28, 2009)
- (53·10152+1)/9 =
- 5(8)1519<153>
- = 31 · 625913 · 6958847334209<13> · 210814408739207324962612124821<30> · 20688075617540906499953026451261388295816455794590976409066846398452495743997943095566505674959763304867<104> (Makoto Kamada / GMP-ECM 6.2.1 B1=1e6, sigma=2236419490 for P30 / Apr 23, 2009)
- (53·10153+1)/9 =
- 5(8)1529<154>
- = 3 · 13 · 151 · 1104819812890349325391<22> · 5337056004796930905390628567<28> · 7961885334239550480336605084633<31> · 21300150554817246934507773260046199194433393097835926658634652295145801<71> (Makoto Kamada / GMP-ECM 6.2.1 B1=1e6, sigma=1149936533 for P31 / Apr 23, 2009)
- (53·10154+1)/9 =
- 5(8)1539<155>
- = 37971697959006556067063120880293<32> · 26750290160545884056238066771927664782732542089391686301<56> · 57975545719181940975342922884870737353678736928569607670017493537673<68> (Makoto Kamada / GMP-ECM 6.2.1 B1=1e6, sigma=3638990105 for P32 / Apr 23, 2009) (Ignacio Santos / GGNFS, Msieve snfs / 15.78 hours / Apr 27, 2009)
- (53·10155+1)/9 =
- 5(8)1549<156>
- = 7 · 1792927 · 3543577 · 2443577634254454687137637845111973397935401399897115454809979896223<67> · 5418819651805614652357594463326606111851486150836128615586608425053563039831<76> (Robert Backstrom / GGNFS-0.77.1-20060513-pentium-m, Msieve 1.39 snfs / 15.04 hours, 0.56 hours / Apr 27, 2009)
- (53·10156+1)/9 =
- 5(8)1559<157>
- = 3 · 179 · 44685583042943812043<20> · 245409655404229865935923126115924253478108340640902509581247220049249609428727409457446715077100214642440526375334467256534947889875779<135>
- (53·10157+1)/9 =
- 5(8)1569<158>
- = 21817969 · 2699100401549240852294220827286393563437957441817287800202158545962224480605361978875709690892350653211070603725254577494765387598125604124237635908681<151>
- (53·10158+1)/9 =
- 5(8)1579<159>
- = 17 · 89803869709<11> · 19946527811963839934482153629736138114375201<44> · 19338468652164063844346333500613745540736302026055121157305398505959820677361605766269700887682845416813<104> (Erik Branger / GGNFS, Msieve snfs / 49.58 hours / Apr 28, 2009)
- (53·10159+1)/9 =
- 5(8)1589<160>
- = 32 · 13 · 47 · 61 · 543172787 · 146740646009623<15> · 10377904187206720222921982134102753<35> · 21223730306600451520506577284963975239844497432815229537295512873899546101677447590414810139556667<98> (Erik Branger / GGNFS, Msieve snfs / 35.62 hours / Apr 28, 2009)
- (53·10160+1)/9 =
- 5(8)1599<161>
- = 40237 · 51203 · 76558171429<11> · 204704040097<12> · 1823872158981217353941763837536806078314542256882291211623390720958882471141621110941056108695374587342474744601398818839047814323<130>
- (53·10161+1)/9 =
- 5(8)1609<162>
- = 7 · 709718732680925963273434075511<30> · 118535668079661328446835390169781367112696291073297653940264980679589480803529870838577090978612622055485143543597553998658585880057<132> (Makoto Kamada / GMP-ECM 6.2.1 B1=1e6, sigma=275210792 for P30 / Apr 23, 2009)
- (53·10162+1)/9 =
- 5(8)1619<163>
- = 3 · 1723 · 2655315417745817<16> · 171350162476640484283<21> · 26342549352212524177658708353759886900127603649<47> · 95053560209664005393787353568489591164108220293809699182000297998744547765379<77> (Ignacio Santos / GGNFS, Msieve snfs / 35.93 hours / Apr 26, 2009)
- (53·10163+1)/9 =
- 5(8)1629<164>
- = 71 · 125441 · 543667994926069758106471<24> · 141981755621425466912511299686577381546348961449<48> · 85658249428232845412735044023039818341069505361385323720612300437103972695570075959681<86> (Robert Backstrom / GGNFS-0.77.1-20060513-pentium-m, Msieve 1.39 snfs / 34.15 hours, 1.07 hours / May 5, 2009)
- (53·10164+1)/9 =
- 5(8)1639<165>
- = 19 · 7275791921399<13> · 4259900830262339947382269071322731189406204336971245580037338324583558103583280355806356885646210009228050865985198334983490465234779403356022494070869<151>
- (53·10165+1)/9 =
- 5(8)1649<166>
- = 3 · 13 · 150997150997150997150997150997150997150997150997150997150997150997150997150997150997150997150997150997150997150997150997150997150997150997150997150997150997150997151<165>
- (53·10166+1)/9 =
- 5(8)1659<167>
- = 23 · 909518249142631<15> · 101908807772549968092207768219787<33> · 27623734159715430740229212625948447694972356799499723931346911102607938595696028274216199990446929662922041541312235019<119> (Makoto Kamada / GMP-ECM 6.2.1 B1=1e6, sigma=183289767 for P33 / Apr 23, 2009)
- (53·10167+1)/9 =
- 5(8)1669<168>
- = 7 · 31 · 5801 · 2171422861<10> · 135266161385821144300657096869448610669383<42> · 1592711769493037551738175961976900809985538358919210031942464262455167074834538118938696628704611091433213992059<112> (Robert Backstrom / GGNFS-0.77.1-20060513-pentium-m, Msieve 1.39 snfs / 43.70 hours, 1.36 hours / Apr 30, 2009)
- (53·10168+1)/9 =
- 5(8)1679<169>
- = 33 · 97871 · 49048796603<11> · 458386770874262077570867<24> · 15411402341570770700756659<26> · 1367038993699028857971861131191<31> · 45066025056904692418507137599401<32> · 104395751098716970128892501976970215911993<42> (Makoto Kamada / GMP-ECM 6.2.1 B1=1e6, sigma=4041292653 for P31 / Apr 23, 2009) (Makoto Kamada / Msieve 1.41 for P32 x P42 / Apr 24, 2009)
- (53·10169+1)/9 =
- 5(8)1689<170>
- = 9851 · 38047 · 5043595148840315585593<22> · 31152464110448827547829360077099558730718457895031237088310904127147226554013552023052876542623250204039132573785960626801130941041464684909<140>
- (53·10170+1)/9 =
- 5(8)1699<171>
- = 1559 · 2903 · 370723 · 33658580232709090033<20> · 67871489825328151030318753<26> · 15878422731457635314161599067107119872220986892417<50> · 9676095432618857994298840083734799477765342988159463785324899923<64> (Robert Backstrom / GGNFS-0.77.1-20060513-pentium-m, Msieve 1.39 gnfs for P50 x P64 / 18.46 hours, 0.99 hours / Apr 29, 2009)
- (53·10171+1)/9 =
- 5(8)1709<172>
- = 3 · 13 · 12517 · 811991 · 41965866407<11> · 3955013221717<13> · 19945568457173<14> · 194033779430545213<18> · 23128602404611901024778204483779271141862203318066047959981787271320406471696008251310554054505593403523943<107>
- (53·10172+1)/9 =
- 5(8)1719<173>
- = 807379 · 603812754341<12> · 28759572858649<14> · 9993027152629419597904559069<28> · 35301764274656969995635746440541350381<38> · 11906324612627081905737388568432204863860375854067088525617352372196014894391<77> (Robert Backstrom / GMP-ECM 6.2.1 B1=1172000, sigma=1695054277 for P38 / Apr 27, 2009)
- (53·10173+1)/9 =
- 5(8)1729<174>
- = 7 · 109 · 337 · 32117 · 927467459 · 1355939609<10> · 13693646389597<14> · 42233535190407367625899<23> · 98045660498502488205160495288316797455301845182847830077344500910458853238840815853824831792996948758790713699<110>
- (53·10174+1)/9 =
- 5(8)1739<175>
- = 3 · 17 · 24611 · 190335731164766587<18> · 24649811293360697678224251957551845936540585639257504363540365080187932709810863024825847934510206585477348379835972682442952396800510998042158817248627<152>
- (53·10175+1)/9 =
- 5(8)1749<176>
- = 59 · 281 · 66449 · 3359701150017343<16> · [15910577048278467411385507986633203540948093959154523804182326783760550608952787501104566646729864817149219941130893163237869830444887807552273494528413<152>] SUBMIT/RESERVE
- (53·10176+1)/9 =
- 5(8)1759<177>
- = 8294092389637679<16> · 71001004235812960813258179375514456464645755202350212011510956903521007234057290715921210098597922376534195650824807751061401434191307207988132563808390018131991<161>
- (53·10177+1)/9 =
- 5(8)1769<178>
- = 32 · 13 · 1259 · 217157 · 408533 · 155122246988641<15> · [2905003799883877984656057374179141544367479298320894412517867133897079161029270766319934987966963261434935674435333132955707462100515084105799184103<148>] SUBMIT/RESERVE
- (53·10178+1)/9 =
- 5(8)1779<179>
- = 29 · 83 · 56671 · 397302042061058419<18> · 764648480363550491427385880911<30> · [1421064422676721817294303535151760278742043022221943758499295816466638534361724872580455743508352819227160020715265251355093<124>] (Serge Batalov / GMP-ECM 6.2.2 B1=3000000, sigma=3079772143 for P30 / Apr 25, 2009) SUBMIT/RESERVE
- (53·10179+1)/9 =
- 5(8)1789<180>
- = 7 · 4013 · 17839 · 17981 · 65355450688973339109195516472625633024179205179574210025458709602040136358096011438153413550486408411577605057960613680960406007640812179093999545682063307437389801081<167>
- (53·10180+1)/9 =
- 5(8)1799<181>
- = 3 · 67 · 7753 · 467712874948997340147347573908507417<36> · 9277642778843380347719533680822774228073<40> · 870864419203635722315194328196734611935239863623475289867757749407372405846045984600645870268689193<99> (Robert Backstrom / GMP-ECM 6.2.1 B1=746000, sigma=338678068 for P36, B1=2958000, sigma=314658206 for P40 / Jul 6, 2009)
- (53·10181+1)/9 =
- 5(8)1809<182>
- = 293 · 176243 · 1440161363226367<16> · [791849610823099358757686913118964494644673801856029394623714313391101345248769751687543517637359996926542492837870952753690850680615677298342702881941873436633<159>] SUBMIT/RESERVE
- (53·10182+1)/9 =
- 5(8)1819<183>
- = 19 · 31 · 88883 · 48676801 · 1909934179<10> · [120992633924183105093137789214975199449655197397647483781148616801484756653955720780923220091851979854727075388771310428844005326942163671517440132321859373893<159>] SUBMIT/RESERVE
- (53·10183+1)/9 =
- 5(8)1829<184>
- = 3 · 132 · 313525843121228417<18> · 3469107172146883252031<22> · 8038653128004913635470223675890713077591034477<46> · 1328467855967764884021265231529515948155546983268589438361051105440036980079613101480144416458713<97> (Makoto Kamada / GMP-ECM 6.2.1 B1=1e6, sigma=761703653 for P46 / Apr 23, 2009)
- (53·10184+1)/9 =
- 5(8)1839<185>
- = 3570571 · 2272384007<10> · 2393510226170387<16> · [3032345450558956431127553568920836973365573087347210083453157676072103463097915701068772371103832172563856535140066829524545915509134664588518937943463951<154>] SUBMIT/RESERVE
- (53·10185+1)/9 =
- 5(8)1849<186>
- = 72 · 902829978413473489444924337<27> · 13311632175405183534967107570874937014132001247606973952111223566548486506432888017839423416087662945400355395097519522519423359320799623493647770043920548953<158>
- (53·10186+1)/9 =
- 5(8)1859<187>
- = 32 · 12547 · 252766620829<12> · 75886207539634421<17> · [2718744407736152290305287760308645824242705359900385320240293810373725772222938442610218979573429602559497595907443386331827995124996690982684554918664827<154>] SUBMIT/RESERVE
- (53·10187+1)/9 =
- 5(8)1869<188>
- = 7321 · 55786707677<11> · 144189030451384347979850386170617801260861566274931789334515254541198062946517225792597836594847884336650788027040032563064297856759509117447071628707979977133530322145722517<174>
- (53·10188+1)/9 =
- 5(8)1879<189>
- = 23 · 149 · 9133 · 1021637597731<13> · 29078929780665430520713512844261283<35> · [633330658677630357428348768527318821653634753038708389251181720953905597265954465448747588805040851833232202227201717842921321235662823<135>] (Serge Batalov / GMP-ECM 6.2.2 B1=3000000, sigma=1241649351 for P35 / Apr 25, 2009) SUBMIT/RESERVE
- (53·10189+1)/9 =
- 5(8)1889<190>
- = 3 · 13 · 381181 · [396129793974912173353333851889656087661759507942817184358604313953609957345715423898754127700481270045335410608076349548248724755423672735920723097418682980397756317857267274997959371<183>] SUBMIT/RESERVE
- (53·10190+1)/9 =
- 5(8)1899<191>
- = 17 · 9030767258774743<16> · 383583386474261498769543417440237420042364019196560588070819348721018100018451633622859069127957672393253728421618883438420675033513101953792811644738434616583909902273409919<174>
- (53·10191+1)/9 =
- 5(8)1909<192>
- = 7 · 2939 · 9281161402879<13> · [3084135205126312760131263345863245331218286517713099422495892322219441088754524402940086820602974740197982885633690957046688838367902499553297949728250463275751301395298903667<175>] SUBMIT/RESERVE
- (53·10192+1)/9 =
- 5(8)1919<193>
- = 3 · 50917482587<11> · [38551846305617178429319800711123930785367893721688934820688073758617200800594697377491597137018587123633731954576275111693258366527635867996000046689483497165789740479397337471572649<182>] SUBMIT/RESERVE
- (53·10193+1)/9 =
- 5(8)1929<194>
- = 89 · 14243 · 476308962166363018339<21> · 97533346570587085006508626150961498766146271648119052044720528023443950258218246115560813815745124060877141512421934015103219101904577898755107966644562980231512997913<167>
- (53·10194+1)/9 =
- 5(8)1939<195>
- = 285029662361<12> · 237666183667050370931<21> · [8693124695798784065159151433781283044186219833505279851009838489632863523842634509853060414235387864378898747749467080670132761670030544996928698156575321938266779<163>] SUBMIT/RESERVE
- (53·10195+1)/9 =
- 5(8)1949<196>
- = 34 · 13 · 25951 · 6741108811<10> · 798807315484773786106083395471<30> · 40020040194252306342776629924366714161501093035240199502391871405295913297825890367123716177967704294723670730999957297653020507953068707764259704023<149> (Makoto Kamada / GMP-ECM 6.2.1 B1=1e6, sigma=633471676 for P30 / Apr 24, 2009)
- (53·10196+1)/9 =
- 5(8)1959<197>
- = 298128395003<12> · 27913268210687<14> · 62510512638626489<17> · [113205172030379755659593568024387609649424866996011183368408651265972333125813025683597929195149299441821952908594525595902570937016196376291543897222776141<156>] SUBMIT/RESERVE
- (53·10197+1)/9 =
- 5(8)1969<198>
- = 7 · 31 · 877 · 2016361 · 1534637280296163799590453278654487927123068041204484280329882668362634788584617226332569031757358688658838571458412071170780459912630912670375459477293726025265998849320481558438956769661<187>
- (53·10198+1)/9 =
- 5(8)1979<199>
- = 3 · 71 · 87424468960331558703235771<26> · [316242878044584424784187456190270703599607146936860768866682083789405103023217516197369465198491381521874584929389442638130879573775926674167333090938380061855431104980143<171>] SUBMIT/RESERVE
- (53·10199+1)/9 =
- 5(8)1989<200>
- = 191 · 367 · 631 · 2897 · 414154471091467<15> · 1109669680513934529799681542071894844271452656655571319527907875508943470558965243558805636667142101372212113843263294877136457491116914696529779021472899078562221986662281773<175>
- (53·10200+1)/9 =
- 5(8)1999<201>
- = 192 · 134789 · 23765153 · 39853057 · [12778193253757394637520723658539964189119424029466963554418299250333437307117563080851201209178983995445483979135611326517504911372392373391306778679013450506621064173513173929021<179>] SUBMIT/RESERVE
- (53·10201+1)/9 =
- 5(8)2009<202>
- = 3 · 13 · 405683 · [372204778107909370496168562639181324213726360229911031891888866423170300828472356488073192988114244366046881804258869602992970252628655864680051052169183813842328002398796590320514172388665527397<195>] SUBMIT/RESERVE
- (53·10202+1)/9 =
- 5(8)2019<203>
- = 2854678590966455857<19> · 20628903399227148852235095793125856952836972129557823323336715016270506263289839510225646595696540865171744597385238038947781753885158432385498437684708120476762046447638988564475184777<185>
- (53·10203+1)/9 =
- 5(8)2029<204>
- = 7 · 281 · 6991094456219571760445366554492296155281<40> · [42823664738654024146753494596611162996197643707455475080552632365269730895208935483894078392027330205442062850153313457655994824376155448514431058020416853642407<161>] (Dmitry Domanov / ECMNET for P40 / Jul 1, 2009) SUBMIT/RESERVE
- (53·10204+1)/9 =
- 5(8)2039<205>
- = 32 · 113 · 4931 · 106031 · 80522381 · 78406560485739517133849<23> · 1754185578785297999300817145151437432033207222550657121395777868027560331008506157635994381698346431466570274947685892318968021335311623130575438262059108599699713<163>
- (53·10205+1)/9 =
- 5(8)2049<206>
- = 47 · 197 · 317 · 946474730253881<15> · 15947952781883519<17> · 5893032166055217751510000561<28> · [225557482025682395041829487227511886002877394226831482705760203234132362979671048985970167968945122453565017231935691344026266579564593242897<141>] SUBMIT/RESERVE
4. References
- A103024 (On-Line Encyclopedia of Integer Sequences)