A190665 - cp's OEIS frontend

A190665 Numbers k such that sum of aliquot parts of k is a nontrivial power: sigma(k) - k = a^b for integers a>1, b>1.

n	a(n)
1	9
2	10
3	12
4	15
5	24
6	26
7	49
8	56
9	58
10	69
11	75
12	76
13	90
14	95
15	119
16	122
17	124
18	133
19	140
20	143
21	147
22	153
23	176
24	194
25	215
26	243
27	287
28	332
29	363
30	386
31	407
32	429
33	477
34	495
35	507
36	511
37	524
38	527
39	536
40	551
41	568
42	575
43	578
44	688
45	717
46	738
47	791
48	794
49	815
50	867
51	871
52	892
53	924
54	935
55	961
56	963
57	992
58	1001
59	1018
60	1075
61	1083
62	1159
63	1196
64	1199
65	1243
66	1295
67	1304
68	1324
69	1346
70	1391
71	1415
72	1421
73	1431
74	1532
75	1573
76	1587

[9, 10, 12, 15, 24, 26, 49, 56, 58, 69, 75, 76, 90, 95, 119, 122, 124, 133, 140, 143, 147, 153, 176, 194, 215, 243, 287, 332, 363, 386, 407, 429, 477, 495, 507, 511, 524, 527, 536, 551, 568, 575, 578, 688, 717, 738, 791, 794, 815, 867, 871, 892, 924, 935, 961, 963, 992, 1001, 1018, 1075, 1083, 1159, 1196, 1199, 1243, 1295, 1304, 1324, 1346, 1391, 1415, 1421, 1431, 1532, 1573, 1587]

cp's OEIS Frontend

A190665 Numbers k such that sum of aliquot parts of k is a nontrivial power: sigma(k) - k = a^b for integers a>1, b>1.

Table of values

List of values