tables > repunit > base5

Base 5 Repunits

Table

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(available: 0-999)

Format: small prime × proven prime<size> × (probable prime)<size> × [composite]<size> × {unknown}<size>

0: \[{5^{0}-1\over4}\] 0
1: \[{5^{1}-1\over4}\] 1
2: \[{5^{2}-1\over4}\] 2 × 3
3: \[{5^{3}-1\over4}\] 31
4: \[{5^{4}-1\over4}\] 22 × 3 × 13
5: \[{5^{5}-1\over4}\] 11 × 71
6: \[{5^{6}-1\over4}\] 2 × 32 × 7 × 31
7: \[{5^{7}-1\over4}\] 19531
8: \[{5^{8}-1\over4}\] 23 × 3 × 13 × 313
9: \[{5^{9}-1\over4}\] 19 × 31 × 829
10: \[{5^{10}-1\over4}\] 2 × 3 × 11 × 71 × 521
11: \[{5^{11}-1\over4}\] 12207031
12: \[{5^{12}-1\over4}\] 22 × 32 × 7 × 13 × 31 × 601
13: \[{5^{13}-1\over4}\] 305175781
14: \[{5^{14}-1\over4}\] 2 × 3 × 29 × 449 × 19531
15: \[{5^{15}-1\over4}\] 11 × 31 × 71 × 181 × 1741
16: \[{5^{16}-1\over4}\] 24 × 3 × 13 × 17 × 313 × 11489
17: \[{5^{17}-1\over4}\] 409 × 466344409
18: \[{5^{18}-1\over4}\] 2 × 33 × 7 × 19 × 31 × 829 × 5167
19: \[{5^{19}-1\over4}\] 191 × 6271 × 3981071
20: \[{5^{20}-1\over4}\] 22 × 3 × 11 × 13 × 41 × 71 × 521 × 9161
21: \[{5^{21}-1\over4}\] 31 × 379 × 19531 × 519499
22: \[{5^{22}-1\over4}\] 2 × 3 × 23 × 67 × 5281 × 12207031
23: \[{5^{23}-1\over4}\] 8971 × 332207361361<12>
24: \[{5^{24}-1\over4}\] 23 × 32 × 7 × 13 × 31 × 313 × 601 × 390001
25: \[{5^{25}-1\over4}\] 11 × 71 × 101 × 251 × 401 × 9384251
26: \[{5^{26}-1\over4}\] 2 × 3 × 5227 × 38923 × 305175781
27: \[{5^{27}-1\over4}\] 19 × 31 × 109 × 271 × 829 × 4159 × 31051
28: \[{5^{28}-1\over4}\] 22 × 3 × 13 × 29 × 449 × 19531 × 234750601
29: \[{5^{29}-1\over4}\] 59 × 35671 × 22125996444329<14>
30: \[{5^{30}-1\over4}\] 2 × 32 × 7 × 11 × 31 × 61 × 71 × 181 × 521 × 1741 × 7621
31: \[{5^{31}-1\over4}\] 1861 × 625552508473588471<18>
32: \[{5^{32}-1\over4}\] 25 × 3 × 13 × 17 × 313 × 2593 × 11489 × 29423041
33: \[{5^{33}-1\over4}\] 31 × 199 × 12207031 × 386478495679<12>
34: \[{5^{34}-1\over4}\] 2 × 3 × 409 × 3061 × 41540861 × 466344409
35: \[{5^{35}-1\over4}\] 11 × 71 × 211 × 631 × 4201 × 19531 × 85280581
36: \[{5^{36}-1\over4}\] 22 × 33 × 7 × 13 × 19 × 31 × 37 × 601 × 829 × 5167 × 6597973
37: \[{5^{37}-1\over4}\] 149 × 13971969971<11> × 8737481256739<13>
38: \[{5^{38}-1\over4}\] 2 × 3 × 191 × 761 × 6271 × 19609 × 213029 × 3981071
39: \[{5^{39}-1\over4}\] 31 × 79 × 305175781 × 608459012088799<15>
40: \[{5^{40}-1\over4}\] 23 × 3 × 11 × 13 × 41 × 71 × 241 × 313 × 521 × 9161 × 632133361
41: \[{5^{41}-1\over4}\] 2238236249 × 5079304643216687969<19>
42: \[{5^{42}-1\over4}\] 2 × 32 × 72 × 29 × 31 × 43 × 127 × 379 × 449 × 7603 × 19531 × 519499
43: \[{5^{43}-1\over4}\] 1644512641 × 172827552198815888791<21>
44: \[{5^{44}-1\over4}\] 22 × 3 × 13 × 23 × 67 × 89 × 5281 × 12207031 × 1030330938209<13>
45: \[{5^{45}-1\over4}\] 11 × 19 × 31 × 71 × 181 × 829 × 1171 × 1741 × 169831 × 297315901
46: \[{5^{46}-1\over4}\] 2 × 3 × 47 × 8971 × 332207361361<12> × 42272797713043<14>
47: \[{5^{47}-1\over4}\] 177635683940025046467781066894531<33>
48: \[{5^{48}-1\over4}\] 24 × 32 × 7 × 13 × 17 × 31 × 313 × 601 × 11489 × 390001 × 152587500001<12>
49: \[{5^{49}-1\over4}\] 19531 × 227376585863531112677002031251<30>
50: \[{5^{50}-1\over4}\] 2 × 3 × 11 × 71 × 101 × 251 × 401 × 521 × 1901 × 9384251 × 50150933101<11>
51: \[{5^{51}-1\over4}\] 31 × 409 × 90271 × 317731 × 466344409 × 654652168021<12>
52: \[{5^{52}-1\over4}\] 22 × 3 × 132 × 53 × 5227 × 38923 × 305175781 × 83181652304609<14>
53: \[{5^{53}-1\over4}\] 5960555749<10> × 17154094481<11> × 27145365052629449<17>
54: \[{5^{54}-1\over4}\] 2 × 34 × 7 × 19 × 31 × 109 × 163 × 271 × 487 × 829 × 4159 × 5167 × 31051 × 16018507
55: \[{5^{55}-1\over4}\] 112 × 71 × 103511 × 511831 × 12207031 × 65628751 × 190295821
56: \[{5^{56}-1\over4}\] 23 × 3 × 13 × 29 × 313 × 449 × 19531 × 234750601 × 59509429687890001<17>
57: \[{5^{57}-1\over4}\] 31 × 191 × 6271 × 3981071 × 11735415506748076408140121<26>
58: \[{5^{58}-1\over4}\] 2 × 3 × 59 × 35671 × 5096867 × 6090817323763<13> × 22125996444329<14>
59: \[{5^{59}-1\over4}\] 21180247636732981<17> × 2047572230657338751575051<25>
60: \[{5^{60}-1\over4}\] 22 × 32 × 7 × 11 × 13 × 31 × 41 × 61 × 71 × 181 × 521 × 601 × 1741 × 2281 × 7621 × 9161 × 69566521
61: \[{5^{61}-1\over4}\] 8419 × 918585913061<12> × 140194179307171898833699259<27>
62: \[{5^{62}-1\over4}\] 2 × 3 × 1303 × 1861 × 21207101 × 28086211607<11> × 625552508473588471<18>
63: \[{5^{63}-1\over4}\] 19 × 31 × 379 × 829 × 19531 × 280729 × 519499 × 2161279 × 23792163643711<14>
64: \[{5^{64}-1\over4}\] 26 × 3 × 13 × 17 × 313 × 641 × 2593 × 11489 × 29423041 × 75068993 × 241931001601<12>
65: \[{5^{65}-1\over4}\] 11 × 71 × 131 × 305175781 × 1034150930241911<16> × 20986207825565581<17>
66: \[{5^{66}-1\over4}\] 2 × 32 × 7 × 23 × 31 × 67 × 199 × 5281 × 595123 × 12207031 × 190771747 × 386478495679<12>
67: \[{5^{67}-1\over4}\] 269 × 1609 × 26399 × 2454335007529<13> × 604088623657497125653141<24>
68: \[{5^{68}-1\over4}\] 22 × 3 × 13 × 409 × 1973 × 3061 × 20129 × 45289 × 41540861 × 466344409 × 12447002677<11>
69: \[{5^{69}-1\over4}\] 31 × 139 × 6211 × 8971 × 332207361361<12> × 598761682261<12> × 8868050880709<13>
70: \[{5^{70}-1\over4}\] 2 × 3 × 11 × 29 × 71 × 211 × 449 × 521 × 631 × 4201 × 19531 × 15216601 × 85280581 × 4698932281<10>
71: \[{5^{71}-1\over4}\] 569 × 18607929421228039083223253529869111644362732899<47>
72: \[{5^{72}-1\over4}\] 23 × 33 × 7 × 13 × 19 × 31 × 37 × 73 × 313 × 601 × 829 × 5167 × 390001 × 543097 × 6597973 × 1503418321
73: \[{5^{73}-1\over4}\] 4853479 × 5729041 × 9519524151770349914726200576714027279<37>
74: \[{5^{74}-1\over4}\] 2 × 3 × 149 × 9103 × 29010221 × 13971969971<11> × 8737481256739<13> × 45920153384867<14>
75: \[{5^{75}-1\over4}\] 11 × 31 × 71 × 101 × 151 × 181 × 251 × 401 × 1741 × 3301 × 1989151 × 9384251 × 49892851 × 183794551
76: \[{5^{76}-1\over4}\] 22 × 3 × 13 × 191 × 761 × 6271 × 19609 × 213029 × 3981071 × 4885168129<10> × 2864226125209369<16>
77: \[{5^{77}-1\over4}\] 19531 × 12207031 × 527093491 × 8090594434231<13> × 162715052426691233701<21>
78: \[{5^{78}-1\over4}\] 2 × 32 × 7 × 31 × 79 × 3121 × 5227 × 38923 × 305175781 × 22735632934561<14> × 608459012088799<15>
79: \[{5^{79}-1\over4}\] 205367807127911<15> × 58523123221688392679<20> × 344120456368919234899<21>
80: \[{5^{80}-1\over4}\] 24 × 3 × 11 × 13 × 17 × 41 × 71 × 241 × 313 × 521 × 9161 × 11489 × 25601 × 632133361 × 909456847814334401<18>
81: \[{5^{81}-1\over4}\] 19 × 31 × 109 × 271 × 829 × 4159 × 4861 × 31051 × 11419697846380955982026777206637491<35>
82: \[{5^{82}-1\over4}\] 2 × 3 × 83 × 43543 × 221401 × 2238236249 × 9472026608675509<16> × 5079304643216687969<19>
83: \[{5^{83}-1\over4}\] 20515111 × 1431185706701868962383741<25> × 88040095945103834627376781<26>
84: \[{5^{84}-1\over4}\] 22 × 32 × 72 × 13 × 29 × 31 × 43 × 127 × 379 × 449 × 601 × 2521 × 7603 × 19531 × 519499 × 234750601 × 24587411156281<14>
85: \[{5^{85}-1\over4}\] 11 × 71 × 409 × 1531 × 466344409 × 34563155350221618511<20> × 8198241112969626815581<22>
86: \[{5^{86}-1\over4}\] 2 × 3 × 1549 × 9547 × 1644512641 × 7866608083<10> × 1628744948329<13> × 172827552198815888791<21>
87: \[{5^{87}-1\over4}\] 31 × 59 × 5569 × 6961 × 35671 × 22125996444329<14> × 28870194250662203210437116612769<32>
88: \[{5^{88}-1\over4}\] 23 × 3 × 13 × 23 × 67 × 89 × 313 × 5281 × 12207031 × 1030330938209<13> × 9080418348371887359375390001<28>
89: \[{5^{89}-1\over4}\] 179 × 9807089 × 14597959 × 834019001 × 8157179360521<13> × 231669654363683130095909<24>
90: \[{5^{90}-1\over4}\] 2 × 33 × 7 × 11 × 19 × 31 × 61 × 71 × 181 × 521 × 829 × 1171 × 1741 × 5167 × 7621 × 169831 × 297315901 × 60081451169922001<17>
91: \[{5^{91}-1\over4}\] 19531 × 305175781 × 9680647790568589086355559<25> × 17499733663152976533452519<26>
92: \[{5^{92}-1\over4}\] 22 × 3 × 13 × 47 × 8971 × 332207361361<12> × 42272797713043<14> × 5465713352000770660547109750601<31>
93: \[{5^{93}-1\over4}\] 312 × 1861 × 148429 × 878851 × 625552508473588471<18> × 172974812463239310024750410929<30>
94: \[{5^{94}-1\over4}\] 2 × 3 × 2069 × 15888756269<11> × 3602372010909260861<19> × 177635683940025046467781066894531<33>
95: \[{5^{95}-1\over4}\] 11 × 71 × 191 × 2851 × 6271 × 3981071 × 4113691 × 1245576402371959291<19> × 11600321878916922053491<23>
96: \[{5^{96}-1\over4}\] 25 × 32 × 7 × 13 × 17 × 31 × 97 × 313 × 601 × 2593 × 11489 × 390001 × 29423041 × 152587500001<12> × 240031591394168814433<21>
97: \[{5^{97}-1\over4}\] 389 × 264811 × 153159805660301568024613754993807288151489686913246436306439<60>
98: \[{5^{98}-1\over4}\] 2 × 3 × 29 × 449 × 19531 × 49105547 × 1866013003 × 2481357870461<13> × 227376585863531112677002031251<30>
99: \[{5^{99}-1\over4}\] 19 × 31 × 199 × 829 × 143551 × 1731511 × 12207031 × 386478495679<12> × 22542470482159<14> × 153560376376050799<18>

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