tables

0:

\frac{18^{0} - 1}{17}

0

1:

\frac{18^{1} - 1}{17}

1

2:

\frac{18^{2} - 1}{17}

19

3:

\frac{18^{3} - 1}{17}

7³

4:

\frac{18^{4} - 1}{17}

5² × 13 × 19

5:

\frac{18^{5} - 1}{17}

41 × 2711

6:

\frac{18^{6} - 1}{17}

7³ × 19 × 307

7:

\frac{18^{7} - 1}{17}

449 × 80207

8:

\frac{18^{8} - 1}{17}

5² × 13 × 19 × 113 × 929

9:

\frac{18^{9} - 1}{17}

7³ × 991 × 34327

10:

\frac{18^{10} - 1}{17}

11 × 19 × 41 × 2711 × 9041

11:

\frac{18^{11} - 1}{17}

23 × 199 × 16127 × 51217

12:

\frac{18^{12} - 1}{17}

5² × 7³ × 13 × 19 × 229 × 307 × 457

13:

\frac{18^{13} - 1}{17}

79 × 521 × 29759719289_<11>

14:

\frac{18^{14} - 1}{17}

19 × 449 × 80207 × 32222107

15:

\frac{18^{15} - 1}{17}

7³ × 31 × 41 × 601 × 2711 × 558721

16:

\frac{18^{16} - 1}{17}

5² × 13 × 19 × 97 × 113 × 929 × 113607841

17:

\frac{18^{17} - 1}{17}

17 × 7563707819165039903_<19>

18:

\frac{18^{18} - 1}{17}

7³ × 19 × 73 × 307 × 991 × 34327 × 465841

19:

\frac{18^{19} - 1}{17}

6841 × 6089884909802812423_<19>

20:

\frac{18^{20} - 1}{17}

5³ × 11 × 13 × 19 × 41 × 2711 × 9041 × 15101 × 145501

21:

\frac{18^{21} - 1}{17}

7⁴ × 449 × 80207 × 156107192084257_<15>

22:

\frac{18^{22} - 1}{17}

19 × 23 × 199 × 16127 × 51217 × 536801 × 6301307

23:

\frac{18^{23} - 1}{17}

47 × 599 × 7468009 × 20801237997245359_<17>

24:

\frac{18^{24} - 1}{17}

5² × 7³ × 13 × 19 × 113 × 229 × 307 × 457 × 929 × 11019855601_<11>

25:

\frac{18^{25} - 1}{17}

41 × 2711 × 602401 × 21162386787273369601_<20>

26:

\frac{18^{26} - 1}{17}

19 × 79 × 131 × 521 × 2081 × 4020180841 × 29759719289_<11>

27:

\frac{18^{27} - 1}{17}

7³ × 991 × 23761 × 34327 × 253369 × 1464049 × 4464073

28:

\frac{18^{28} - 1}{17}

5² × 13 × 19 × 29 × 449 × 1373 × 17837 × 80207 × 1623833 × 32222107

29:

\frac{18^{29} - 1}{17}

1505548068007783_<16> × 98800490511312118297_<20>

30:

\frac{18^{30} - 1}{17}

7³ × 11 × 19 × 31 × 41 × 307 × 601 × 2711 × 9041 × 558721 × 11630180251_<11>

31:

\frac{18^{31} - 1}{17}

311 × 12959 × 1276827537047_<13> × 9365578696924149281_<19>

32:

\frac{18^{32} - 1}{17}

5² × 13 × 19 × 97 × 113 × 929 × 113607841 × 3930785153 × 30894471809_<11>

33:

\frac{18^{33} - 1}{17}

7³ × 23 × 199 × 16127 × 51217 × 12042065697120681040605799_<26>

34:

\frac{18^{34} - 1}{17}

17 × 19 × 137 × 443 × 1895634885375961_<16> × 7563707819165039903_<19>

35:

\frac{18^{35} - 1}{17}

41 × 71 × 449 × 2711 × 80207 × 4274201 × 4164889456901862302881_<22>

36:

\frac{18^{36} - 1}{17}

5² × 7³ × 13 × 19 × 37² × 73 × 229 × 307 × 457 × 991 × 25309 × 34327 × 465841 × 33388093

37:

\frac{18^{37} - 1}{17}

157991 × 10375318069755905859690041706382489471961_<41>

38:

\frac{18^{38} - 1}{17}

19² × 6841 × 6089884909802812423_<19> × 1961870762757168078553_<22>

39:

\frac{18^{39} - 1}{17}

7³ × 79 × 521 × 7424759473_<10> × 29759719289_<11> × 170258429679493134487_<21>

40:

\frac{18^{40} - 1}{17}

5³ × 11 × 13 × 19 × 41 × 113 × 881 × 929 × 2711 × 9041 × 15101 × 145501 × 137841514501966721_<18>

41:

\frac{18^{41} - 1}{17}

3811279 × 114341047 × 394867037344695962525971723264825927_<36>

42:

\frac{18^{42} - 1}{17}

7⁴ × 19 × 43 × 307 × 449 × 46747 × 80207 × 32222107 × 607371619 × 156107192084257_<15>

43:

\frac{18^{43} - 1}{17}

431 × 4464951753212028068412713_<25> × 28971751902509263440682681_<26>

44:

\frac{18^{44} - 1}{17}

5² × 13 × 19 × 23 × 89 × 199 × 16127 × 51217 × 536801 × 6301307 × 55547468813_<11> × 2570735949673_<13>

45:

\frac{18^{45} - 1}{17}

7³ × 31 × 41 × 601 × 991 × 2711 × 34327 × 558721 × 1338029376807245057016053427001_<31>

46:

\frac{18^{46} - 1}{17}

19 × 47 × 599 × 7468009 × 20801237997245359_<17> × 3913037558632733048069409307_<28>

47:

\frac{18^{47} - 1}{17}

20681 × 283000552804612324998031105442040281801013193565594903_<54>

48:

\frac{18^{48} - 1}{17}

5² × 7³ × 13 × 19 × 97 × 113 × 229 × 307 × 457 × 929 × 1153 × 2474209 × 113607841 × 11019855601_<11> × 42569092513_<11>

49:

\frac{18^{49} - 1}{17}

449 × 80207 × 101921 × 32401295018849_<14> × 15944803462923633762605952120076033_<35>

50:

\frac{18^{50} - 1}{17}

11 × 19 × 41 × 2711 × 9041 × 602401 × 738851 × 17254127651933924651_<20> × 21162386787273369601_<20>

51:

\frac{18^{51} - 1}{17}

7³ × 17 × 103 × 10413571416962911_<17> × 7563707819165039903_<19> × 12987756239101305138847_<23>

52:

\frac{18^{52} - 1}{17}

5² × 13² × 19 × 53 × 79 × 131 × 521 × 2081 × 21997 × 4020180841 × 5601346141_<10> × 29759719289_<11> × 15715445027621_<14>

53:

\frac{18^{53} - 1}{17}

4239894319 × 46950348182128332126379933709499018110168129345669111329_<56>

54:

\frac{18^{54} - 1}{17}

7³ × 19 × 73 × 307 × 991 × 23761 × 34327 × 253369 × 465841 × 1464049 × 4464073 × 31865908033_<11> × 1234749313729_<13>

55:

\frac{18^{55} - 1}{17}

23 × 41 × 199 × 2711 × 16127 × 51217 × 50790191 × 125500908706801_<15> × 24079647987394646183428194161_<29>

56:

\frac{18^{56} - 1}{17}

5² × 13 × 19 × 29 × 113 × 449 × 929 × 1373 × 3697 × 17837 × 80207 × 1623833 × 32222107 × 361981632928757554946658433_<27>

57:

\frac{18^{57} - 1}{17}

7³ × 6841 × 1288363483639_<13> × 6089884909802812423_<19> × 1135070056132121343004681823047441_<34>

58:

\frac{18^{58} - 1}{17}

19 × 59 × 1505548068007783_<16> × 98800490511312118297_<20> × 2255781524824231358697279947382689_<34>

59:

\frac{18^{59} - 1}{17}

4295428888967_<13> × 128998224914431_<15> × 312278175742409_<15> × 39128840454084865858255640571151_<32>

60:

\frac{18^{60} - 1}{17}

5³ × 7³ × 11 × 13 × 19 × 31 × 41 × 61 × 229 × 307 × 457 × 601 × 2711 × 9041 × 15101 × 15121 × 16921 × 145501 × 558721 × 7804804801_<10> × 11630180251_<11>

61:

\frac{18^{61} - 1}{17}

367831 × 4110876980385153863_<19> × 1450744996988333189921892673782384233809551686747567_<52>

62:

\frac{18^{62} - 1}{17}

19 × 311 × 1427 × 12959 × 70619 × 1276827537047_<13> × 9365578696924149281_<19> × 427906142457974033788659934939_<30>

63:

\frac{18^{63} - 1}{17}

7⁴ × 127 × 449 × 631 × 991 × 2143 × 34327 × 80207 × 1292257 × 156107192084257_<15> × 6974796889885559915764172408527_<31>

64:

\frac{18^{64} - 1}{17}

5² × 13 × 19 × 97 × 113 × 929 × 254209 × 475777 × 113607841 × 3930785153 × 30894471809_<11> × 121934274199167596917341199489_<30>

65:

\frac{18^{65} - 1}{17}

41 × 79 × 521 × 911 × 2711 × 29759719289_<11> × 260674349667764744544365521_<27> × 7122627224638909118690351246321_<31>

66:

\frac{18^{66} - 1}{17}

7³ × 19 × 23 × 67 × 199 × 307 × 16127 × 25939 × 51217 × 536801 × 6301307 × 7741563936876515923_<19> × 12042065697120681040605799_<26>

67:

\frac{18^{67} - 1}{17}

864167 × 14184594510552113_<17> × 562081533912939823_<18> × 10829165718047954727946216809876203820917671_<44>

68:

\frac{18^{68} - 1}{17}

5² × 13 × 17 × 19 × 137 × 443 × 1429 × 6257 × 20786377 × 1292838509 × 1895634885375961_<16> × 61187167524277573_<17> × 7563707819165039903_<19>

69:

\frac{18^{69} - 1}{17}

7³ × 47 × 599 × 4831 × 7468009 × 20801237997245359_<17> × 3335831283765997129468848570484932171598514072932729_<52>

70:

\frac{18^{70} - 1}{17}

11 × 19 × 41 × 71 × 211 × 449 × 2711 × 9041 × 80207 × 117251 × 3052211 × 4179001 × 4274201 × 32222107 × 4476462481_<10> × 4164889456901862302881_<22>

71:

\frac{18^{71} - 1}{17}

569 × 171677613761_<12> × 23821298356519_<14> × 8313279867213693856690162577_<28> × 404888252726379587195529885794129_<33>

72:

\frac{18^{72} - 1}{17}

5² × 7³ × 13 × 19 × 37² × 73 × 113 × 229 × 307 × 457 × 929 × 991 × 25309 × 34327 × 465841 × 33388093 × 11019855601_<11> × 1338258845052393545608356556801_<31>

73:

\frac{18^{73} - 1}{17}

439 × 239879 × 846217 × 118874953 × 239560437299594270561494729006400795838750182585371182921815375952671_<69>

74:

\frac{18^{74} - 1}{17}

19 × 1259 × 157991 × 10375318069755905859690041706382489471961_<41> × 1164939463722239475169554761379636729267089_<43>

75:

\frac{18^{75} - 1}{17}

7³ × 31 × 41 × 151 × 601 × 2711 × 558721 × 602401 × 106487551 × 78180455401_<11> × 21162386787273369601_<20> × 129278406971133461403718040401_<30>

76:

\frac{18^{76} - 1}{17}

5² × 13 × 19² × 6841 × 60497 × 269117 × 74792209 × 6261053129_<10> × 202438500542522921_<18> × 6089884909802812423_<19> × 1961870762757168078553_<22>

77:

\frac{18^{77} - 1}{17}

23 × 199 × 449 × 463 × 16127 × 51217 × 80207 × 4226158024555207354137717207823767090063569445942721682870403141495192673_<73>

78:

\frac{18^{78} - 1}{17}

7³ × 19 × 79 × 131 × 307 × 521 × 2081 × 4020180841 × 7424759473_<10> × 29759719289_<11> × 170258429679493134487_<21> × 1412364383703504438982118048251_<31>

79:

\frac{18^{79} - 1}{17}

338279 × 1104737 × 12802037494726063_<17> × 9886837665707422272737_<22> × 1824771736962009962008821260930608362080770046711_<49>

80:

\frac{18^{80} - 1}{17}

5³ × 11 × 13 × 19 × 41 × 97 × 113 × 641 × 881 × 929 × 2711 × 9041 × 15101 × 145501 × 113607841 × 137841514501966721_<18> × 23007113434668367286031526391280991361_<38>

81:

\frac{18^{81} - 1}{17}

7³ × 487 × 991 × 23761 × 34327 × 253369 × 1464049 × 4464073 × 27470503 × 1964508729666289645801020967_<28> × 2317745463335260122632425120711_<31>

82:

\frac{18^{82} - 1}{17}

19 × 83 × 168347 × 3811279 × 114341047 × 4354359491_<10> × 24997711153_<11> × 101230436110007637061337_<24> × 394867037344695962525971723264825927_<36>

83:

\frac{18^{83} - 1}{17}

167 × 59263 × 86802964875867109109279559751944809_<35> × 10547130976787567739760741415960485703934860841255807268617487_<62>

84:

\frac{18^{84} - 1}{17}

5² × 7⁴ × 13 × 19 × 29 × 43 × 229 × 307 × 337 × 449 × 457 × 1373 × 17837 × 46747 × 80207 × 153133 × 1623833 × 31714369 × 32222107 × 607371619 × 156107192084257_<15> × 820207420126249_<15>

85:

\frac{18^{85} - 1}{17}

17 × 41 × 1361 × 2711 × 3911 × 3462391 × 5124991 × 10275311 × 23718627631_<11> × 7563707819165039903_<19> × 8923131267608947348958760704450309227970561_<43>

86:

\frac{18^{86} - 1}{17}

19 × 431 × 5129762401_<10> × 597455435179_<12> × 4464951753212028068412713_<25> × 28971751902509263440682681_<26> × 16276512351314787405765413256433_<32>

87:

\frac{18^{87} - 1}{17}

7³ × 38281 × 1505548068007783_<16> × 98800490511312118297_<20> × 20423794322970766662747461449_<29> × 23844678628322370113260816873780684279_<38>

88:

\frac{18^{88} - 1}{17}

5² × 13 × 19 × 23 × 89 × 113 × 199 × 929 × 16127 × 21649 × 51217 × 536801 × 6301307 × 36309857 × 55547468813_<11> × 2570735949673_<13> × 206744368238633749680237203768363213057_<39>

89:

\frac{18^{89} - 1}{17}

2671 × 1412957489047649_<16> × 36037321554594103_<17> × 2373467556415439369_<19> × 17280008471529631881887_<23> × 55248602049369094679202144729777041_<35>

90:

\frac{18^{90} - 1}{17}

7³ × 11 × 19 × 31 × 41 × 73 × 307 × 601 × 991 × 2711 × 9041 × 34327 × 465841 × 558721 × 828811 × 11630180251_<11> × 1614949986544027569856891_<25> × 1338029376807245057016053427001_<31>

91:

\frac{18^{91} - 1}{17}

79 × 449 × 521 × 8009 × 21841 × 80207 × 29759719289_<11> × 107888439023_<12> × 119941938141663914560035192594531172177434180409487272285332931752751273_<72>

92:

\frac{18^{92} - 1}{17}

5² × 13 × 19 × 47 × 599 × 1381 × 415381 × 7468009 × 25753561 × 20801237997245359_<17> × 5184266309231761249_<19> × 222068509026238060237_<21> × 3913037558632733048069409307_<28>

93:

\frac{18^{93} - 1}{17}

7³ × 311 × 12959 × 52081 × 1276827537047_<13> × 9365578696924149281_<19> × 2031563183945918294071_<22> × 361794341647699905505399_<24> × 51124582874452705456885351_<26>

94:

\frac{18^{94} - 1}{17}

19 × 20681 × 468121 × 1286609209 × 8694595042987947457948937711495049931245163_<43> × 283000552804612324998031105442040281801013193565594903_<54>

95:

\frac{18^{95} - 1}{17}

41 × 191 × 2711 × 6841 × 13828961 × 6089884909802812423_<19> × 460137572778371557785054623257871_<33> × 1862457611364175487570409238012726994823669889631_<49>

96:

\frac{18^{96} - 1}{17}

5² × 7³ × 13 × 19 × 97 × 113 × 193 × 229 × 307 × 457 × 929 × 1153 × 2474209 × 113607841 × 3930785153 × 11019855601_<11> × 30894471809_<11> × 41448704449_<11> × 42569092513_<11> × 1843537150504780075063108993_<28>

97:

\frac{18^{97} - 1}{17}

3881 × 130958018700810567361260919261914712849_<39> × 6682028674792021850499658634432979974620281094975260236296555044282940787318279_<79>

98:

\frac{18^{98} - 1}{17}

19 × 449 × 883 × 29009 × 80207 × 101921 × 170227 × 32222107 × 32401295018849_<14> × 86651455669280587_<17> × 139362986236635048339131_<24> × 15944803462923633762605952120076033_<35>

99:

\frac{18^{99} - 1}{17}

7³ × 23 × 199 × 991 × 16127 × 34327 × 51217 × 3611719 × 4893407785654797223_<19> × 12042065697120681040605799_<26> × 117206168731902676796790484884706056816111011068777_<51>

Base 18 Repunits

Table

0:	$\frac{18^{0} - 1}{17}$	0
1:	$\frac{18^{1} - 1}{17}$	1
2:	$\frac{18^{2} - 1}{17}$	19
3:	$\frac{18^{3} - 1}{17}$	7³
4:	$\frac{18^{4} - 1}{17}$	5² × 13 × 19
5:	$\frac{18^{5} - 1}{17}$	41 × 2711
6:	$\frac{18^{6} - 1}{17}$	7³ × 19 × 307
7:	$\frac{18^{7} - 1}{17}$	449 × 80207
8:	$\frac{18^{8} - 1}{17}$	5² × 13 × 19 × 113 × 929
9:	$\frac{18^{9} - 1}{17}$	7³ × 991 × 34327
10:	$\frac{18^{10} - 1}{17}$	11 × 19 × 41 × 2711 × 9041
11:	$\frac{18^{11} - 1}{17}$	23 × 199 × 16127 × 51217
12:	$\frac{18^{12} - 1}{17}$	5² × 7³ × 13 × 19 × 229 × 307 × 457
13:	$\frac{18^{13} - 1}{17}$	79 × 521 × 29759719289_<11>
14:	$\frac{18^{14} - 1}{17}$	19 × 449 × 80207 × 32222107
15:	$\frac{18^{15} - 1}{17}$	7³ × 31 × 41 × 601 × 2711 × 558721
16:	$\frac{18^{16} - 1}{17}$	5² × 13 × 19 × 97 × 113 × 929 × 113607841
17:	$\frac{18^{17} - 1}{17}$	17 × 7563707819165039903_<19>
18:	$\frac{18^{18} - 1}{17}$	7³ × 19 × 73 × 307 × 991 × 34327 × 465841
19:	$\frac{18^{19} - 1}{17}$	6841 × 6089884909802812423_<19>
20:	$\frac{18^{20} - 1}{17}$	5³ × 11 × 13 × 19 × 41 × 2711 × 9041 × 15101 × 145501
21:	$\frac{18^{21} - 1}{17}$	7⁴ × 449 × 80207 × 156107192084257_<15>
22:	$\frac{18^{22} - 1}{17}$	19 × 23 × 199 × 16127 × 51217 × 536801 × 6301307
23:	$\frac{18^{23} - 1}{17}$	47 × 599 × 7468009 × 20801237997245359_<17>
24:	$\frac{18^{24} - 1}{17}$	5² × 7³ × 13 × 19 × 113 × 229 × 307 × 457 × 929 × 11019855601_<11>
25:	$\frac{18^{25} - 1}{17}$	41 × 2711 × 602401 × 21162386787273369601_<20>
26:	$\frac{18^{26} - 1}{17}$	19 × 79 × 131 × 521 × 2081 × 4020180841 × 29759719289_<11>
27:	$\frac{18^{27} - 1}{17}$	7³ × 991 × 23761 × 34327 × 253369 × 1464049 × 4464073
28:	$\frac{18^{28} - 1}{17}$	5² × 13 × 19 × 29 × 449 × 1373 × 17837 × 80207 × 1623833 × 32222107
29:	$\frac{18^{29} - 1}{17}$	1505548068007783_<16> × 98800490511312118297_<20>
30:	$\frac{18^{30} - 1}{17}$	7³ × 11 × 19 × 31 × 41 × 307 × 601 × 2711 × 9041 × 558721 × 11630180251_<11>
31:	$\frac{18^{31} - 1}{17}$	311 × 12959 × 1276827537047_<13> × 9365578696924149281_<19>
32:	$\frac{18^{32} - 1}{17}$	5² × 13 × 19 × 97 × 113 × 929 × 113607841 × 3930785153 × 30894471809_<11>
33:	$\frac{18^{33} - 1}{17}$	7³ × 23 × 199 × 16127 × 51217 × 12042065697120681040605799_<26>
34:	$\frac{18^{34} - 1}{17}$	17 × 19 × 137 × 443 × 1895634885375961_<16> × 7563707819165039903_<19>
35:	$\frac{18^{35} - 1}{17}$	41 × 71 × 449 × 2711 × 80207 × 4274201 × 4164889456901862302881_<22>
36:	$\frac{18^{36} - 1}{17}$	5² × 7³ × 13 × 19 × 37² × 73 × 229 × 307 × 457 × 991 × 25309 × 34327 × 465841 × 33388093
37:	$\frac{18^{37} - 1}{17}$	157991 × 10375318069755905859690041706382489471961_<41>
38:	$\frac{18^{38} - 1}{17}$	19² × 6841 × 6089884909802812423_<19> × 1961870762757168078553_<22>
39:	$\frac{18^{39} - 1}{17}$	7³ × 79 × 521 × 7424759473_<10> × 29759719289_<11> × 170258429679493134487_<21>
40:	$\frac{18^{40} - 1}{17}$	5³ × 11 × 13 × 19 × 41 × 113 × 881 × 929 × 2711 × 9041 × 15101 × 145501 × 137841514501966721_<18>
41:	$\frac{18^{41} - 1}{17}$	3811279 × 114341047 × 394867037344695962525971723264825927_<36>
42:	$\frac{18^{42} - 1}{17}$	7⁴ × 19 × 43 × 307 × 449 × 46747 × 80207 × 32222107 × 607371619 × 156107192084257_<15>
43:	$\frac{18^{43} - 1}{17}$	431 × 4464951753212028068412713_<25> × 28971751902509263440682681_<26>
44:	$\frac{18^{44} - 1}{17}$	5² × 13 × 19 × 23 × 89 × 199 × 16127 × 51217 × 536801 × 6301307 × 55547468813_<11> × 2570735949673_<13>
45:	$\frac{18^{45} - 1}{17}$	7³ × 31 × 41 × 601 × 991 × 2711 × 34327 × 558721 × 1338029376807245057016053427001_<31>
46:	$\frac{18^{46} - 1}{17}$	19 × 47 × 599 × 7468009 × 20801237997245359_<17> × 3913037558632733048069409307_<28>
47:	$\frac{18^{47} - 1}{17}$	20681 × 283000552804612324998031105442040281801013193565594903_<54>
48:	$\frac{18^{48} - 1}{17}$	5² × 7³ × 13 × 19 × 97 × 113 × 229 × 307 × 457 × 929 × 1153 × 2474209 × 113607841 × 11019855601_<11> × 42569092513_<11>
49:	$\frac{18^{49} - 1}{17}$	449 × 80207 × 101921 × 32401295018849_<14> × 15944803462923633762605952120076033_<35>
50:	$\frac{18^{50} - 1}{17}$	11 × 19 × 41 × 2711 × 9041 × 602401 × 738851 × 17254127651933924651_<20> × 21162386787273369601_<20>
51:	$\frac{18^{51} - 1}{17}$	7³ × 17 × 103 × 10413571416962911_<17> × 7563707819165039903_<19> × 12987756239101305138847_<23>
52:	$\frac{18^{52} - 1}{17}$	5² × 13² × 19 × 53 × 79 × 131 × 521 × 2081 × 21997 × 4020180841 × 5601346141_<10> × 29759719289_<11> × 15715445027621_<14>
53:	$\frac{18^{53} - 1}{17}$	4239894319 × 46950348182128332126379933709499018110168129345669111329_<56>
54:	$\frac{18^{54} - 1}{17}$	7³ × 19 × 73 × 307 × 991 × 23761 × 34327 × 253369 × 465841 × 1464049 × 4464073 × 31865908033_<11> × 1234749313729_<13>
55:	$\frac{18^{55} - 1}{17}$	23 × 41 × 199 × 2711 × 16127 × 51217 × 50790191 × 125500908706801_<15> × 24079647987394646183428194161_<29>
56:	$\frac{18^{56} - 1}{17}$	5² × 13 × 19 × 29 × 113 × 449 × 929 × 1373 × 3697 × 17837 × 80207 × 1623833 × 32222107 × 361981632928757554946658433_<27>
57:	$\frac{18^{57} - 1}{17}$	7³ × 6841 × 1288363483639_<13> × 6089884909802812423_<19> × 1135070056132121343004681823047441_<34>
58:	$\frac{18^{58} - 1}{17}$	19 × 59 × 1505548068007783_<16> × 98800490511312118297_<20> × 2255781524824231358697279947382689_<34>
59:	$\frac{18^{59} - 1}{17}$	4295428888967_<13> × 128998224914431_<15> × 312278175742409_<15> × 39128840454084865858255640571151_<32>
60:	$\frac{18^{60} - 1}{17}$	5³ × 7³ × 11 × 13 × 19 × 31 × 41 × 61 × 229 × 307 × 457 × 601 × 2711 × 9041 × 15101 × 15121 × 16921 × 145501 × 558721 × 7804804801_<10> × 11630180251_<11>
61:	$\frac{18^{61} - 1}{17}$	367831 × 4110876980385153863_<19> × 1450744996988333189921892673782384233809551686747567_<52>
62:	$\frac{18^{62} - 1}{17}$	19 × 311 × 1427 × 12959 × 70619 × 1276827537047_<13> × 9365578696924149281_<19> × 427906142457974033788659934939_<30>
63:	$\frac{18^{63} - 1}{17}$	7⁴ × 127 × 449 × 631 × 991 × 2143 × 34327 × 80207 × 1292257 × 156107192084257_<15> × 6974796889885559915764172408527_<31>
64:	$\frac{18^{64} - 1}{17}$	5² × 13 × 19 × 97 × 113 × 929 × 254209 × 475777 × 113607841 × 3930785153 × 30894471809_<11> × 121934274199167596917341199489_<30>
65:	$\frac{18^{65} - 1}{17}$	41 × 79 × 521 × 911 × 2711 × 29759719289_<11> × 260674349667764744544365521_<27> × 7122627224638909118690351246321_<31>
66:	$\frac{18^{66} - 1}{17}$	7³ × 19 × 23 × 67 × 199 × 307 × 16127 × 25939 × 51217 × 536801 × 6301307 × 7741563936876515923_<19> × 12042065697120681040605799_<26>
67:	$\frac{18^{67} - 1}{17}$	864167 × 14184594510552113_<17> × 562081533912939823_<18> × 10829165718047954727946216809876203820917671_<44>
68:	$\frac{18^{68} - 1}{17}$	5² × 13 × 17 × 19 × 137 × 443 × 1429 × 6257 × 20786377 × 1292838509 × 1895634885375961_<16> × 61187167524277573_<17> × 7563707819165039903_<19>
69:	$\frac{18^{69} - 1}{17}$	7³ × 47 × 599 × 4831 × 7468009 × 20801237997245359_<17> × 3335831283765997129468848570484932171598514072932729_<52>
70:	$\frac{18^{70} - 1}{17}$	11 × 19 × 41 × 71 × 211 × 449 × 2711 × 9041 × 80207 × 117251 × 3052211 × 4179001 × 4274201 × 32222107 × 4476462481_<10> × 4164889456901862302881_<22>
71:	$\frac{18^{71} - 1}{17}$	569 × 171677613761_<12> × 23821298356519_<14> × 8313279867213693856690162577_<28> × 404888252726379587195529885794129_<33>
72:	$\frac{18^{72} - 1}{17}$	5² × 7³ × 13 × 19 × 37² × 73 × 113 × 229 × 307 × 457 × 929 × 991 × 25309 × 34327 × 465841 × 33388093 × 11019855601_<11> × 1338258845052393545608356556801_<31>
73:	$\frac{18^{73} - 1}{17}$	439 × 239879 × 846217 × 118874953 × 239560437299594270561494729006400795838750182585371182921815375952671_<69>
74:	$\frac{18^{74} - 1}{17}$	19 × 1259 × 157991 × 10375318069755905859690041706382489471961_<41> × 1164939463722239475169554761379636729267089_<43>
75:	$\frac{18^{75} - 1}{17}$	7³ × 31 × 41 × 151 × 601 × 2711 × 558721 × 602401 × 106487551 × 78180455401_<11> × 21162386787273369601_<20> × 129278406971133461403718040401_<30>
76:	$\frac{18^{76} - 1}{17}$	5² × 13 × 19² × 6841 × 60497 × 269117 × 74792209 × 6261053129_<10> × 202438500542522921_<18> × 6089884909802812423_<19> × 1961870762757168078553_<22>
77:	$\frac{18^{77} - 1}{17}$	23 × 199 × 449 × 463 × 16127 × 51217 × 80207 × 4226158024555207354137717207823767090063569445942721682870403141495192673_<73>
78:	$\frac{18^{78} - 1}{17}$	7³ × 19 × 79 × 131 × 307 × 521 × 2081 × 4020180841 × 7424759473_<10> × 29759719289_<11> × 170258429679493134487_<21> × 1412364383703504438982118048251_<31>
79:	$\frac{18^{79} - 1}{17}$	338279 × 1104737 × 12802037494726063_<17> × 9886837665707422272737_<22> × 1824771736962009962008821260930608362080770046711_<49>
80:	$\frac{18^{80} - 1}{17}$	5³ × 11 × 13 × 19 × 41 × 97 × 113 × 641 × 881 × 929 × 2711 × 9041 × 15101 × 145501 × 113607841 × 137841514501966721_<18> × 23007113434668367286031526391280991361_<38>
81:	$\frac{18^{81} - 1}{17}$	7³ × 487 × 991 × 23761 × 34327 × 253369 × 1464049 × 4464073 × 27470503 × 1964508729666289645801020967_<28> × 2317745463335260122632425120711_<31>
82:	$\frac{18^{82} - 1}{17}$	19 × 83 × 168347 × 3811279 × 114341047 × 4354359491_<10> × 24997711153_<11> × 101230436110007637061337_<24> × 394867037344695962525971723264825927_<36>
83:	$\frac{18^{83} - 1}{17}$	167 × 59263 × 86802964875867109109279559751944809_<35> × 10547130976787567739760741415960485703934860841255807268617487_<62>
84:	$\frac{18^{84} - 1}{17}$	5² × 7⁴ × 13 × 19 × 29 × 43 × 229 × 307 × 337 × 449 × 457 × 1373 × 17837 × 46747 × 80207 × 153133 × 1623833 × 31714369 × 32222107 × 607371619 × 156107192084257_<15> × 820207420126249_<15>
85:	$\frac{18^{85} - 1}{17}$	17 × 41 × 1361 × 2711 × 3911 × 3462391 × 5124991 × 10275311 × 23718627631_<11> × 7563707819165039903_<19> × 8923131267608947348958760704450309227970561_<43>
86:	$\frac{18^{86} - 1}{17}$	19 × 431 × 5129762401_<10> × 597455435179_<12> × 4464951753212028068412713_<25> × 28971751902509263440682681_<26> × 16276512351314787405765413256433_<32>
87:	$\frac{18^{87} - 1}{17}$	7³ × 38281 × 1505548068007783_<16> × 98800490511312118297_<20> × 20423794322970766662747461449_<29> × 23844678628322370113260816873780684279_<38>
88:	$\frac{18^{88} - 1}{17}$	5² × 13 × 19 × 23 × 89 × 113 × 199 × 929 × 16127 × 21649 × 51217 × 536801 × 6301307 × 36309857 × 55547468813_<11> × 2570735949673_<13> × 206744368238633749680237203768363213057_<39>
89:	$\frac{18^{89} - 1}{17}$	2671 × 1412957489047649_<16> × 36037321554594103_<17> × 2373467556415439369_<19> × 17280008471529631881887_<23> × 55248602049369094679202144729777041_<35>
90:	$\frac{18^{90} - 1}{17}$	7³ × 11 × 19 × 31 × 41 × 73 × 307 × 601 × 991 × 2711 × 9041 × 34327 × 465841 × 558721 × 828811 × 11630180251_<11> × 1614949986544027569856891_<25> × 1338029376807245057016053427001_<31>
91:	$\frac{18^{91} - 1}{17}$	79 × 449 × 521 × 8009 × 21841 × 80207 × 29759719289_<11> × 107888439023_<12> × 119941938141663914560035192594531172177434180409487272285332931752751273_<72>
92:	$\frac{18^{92} - 1}{17}$	5² × 13 × 19 × 47 × 599 × 1381 × 415381 × 7468009 × 25753561 × 20801237997245359_<17> × 5184266309231761249_<19> × 222068509026238060237_<21> × 3913037558632733048069409307_<28>
93:	$\frac{18^{93} - 1}{17}$	7³ × 311 × 12959 × 52081 × 1276827537047_<13> × 9365578696924149281_<19> × 2031563183945918294071_<22> × 361794341647699905505399_<24> × 51124582874452705456885351_<26>
94:	$\frac{18^{94} - 1}{17}$	19 × 20681 × 468121 × 1286609209 × 8694595042987947457948937711495049931245163_<43> × 283000552804612324998031105442040281801013193565594903_<54>
95:	$\frac{18^{95} - 1}{17}$	41 × 191 × 2711 × 6841 × 13828961 × 6089884909802812423_<19> × 460137572778371557785054623257871_<33> × 1862457611364175487570409238012726994823669889631_<49>
96:	$\frac{18^{96} - 1}{17}$	5² × 7³ × 13 × 19 × 97 × 113 × 193 × 229 × 307 × 457 × 929 × 1153 × 2474209 × 113607841 × 3930785153 × 11019855601_<11> × 30894471809_<11> × 41448704449_<11> × 42569092513_<11> × 1843537150504780075063108993_<28>
97:	$\frac{18^{97} - 1}{17}$	3881 × 130958018700810567361260919261914712849_<39> × 6682028674792021850499658634432979974620281094975260236296555044282940787318279_<79>
98:	$\frac{18^{98} - 1}{17}$	19 × 449 × 883 × 29009 × 80207 × 101921 × 170227 × 32222107 × 32401295018849_<14> × 86651455669280587_<17> × 139362986236635048339131_<24> × 15944803462923633762605952120076033_<35>
99:	$\frac{18^{99} - 1}{17}$	7³ × 23 × 199 × 991 × 16127 × 34327 × 51217 × 3611719 × 4893407785654797223_<19> × 12042065697120681040605799_<26> × 117206168731902676796790484884706056816111011068777_<51>