A361419 - cp's OEIS frontend

A361419 Numbers k such that there is a unique number m for which the sum of the aliquot infinitary divisors of m (A126168) is k.

n	a(n)
1	0
2	6
3	7
4	9
5	11
6	18
7	32
8	44
9	56
10	62
11	72
12	82
13	94
14	96
15	98
16	102
17	104
18	110
19	116
20	122
21	132
22	136
23	138
24	146
25	150
26	152
27	178
28	180
29	182
30	210
31	222
32	226
33	230
34	236
35	238
36	242
37	248
38	252
39	264
40	272
41	284
42	292
43	296
44	304
45	322
46	332
47	338
48	342
49	350
50	356
51	360
52	374
53	382
54	390
55	392
56	404

[0, 6, 7, 9, 11, 18, 32, 44, 56, 62, 72, 82, 94, 96, 98, 102, 104, 110, 116, 122, 132, 136, 138, 146, 150, 152, 178, 180, 182, 210, 222, 226, 230, 236, 238, 242, 248, 252, 264, 272, 284, 292, 296, 304, 322, 332, 338, 342, 350, 356, 360, 374, 382, 390, 392, 404]

cp's OEIS Frontend

A361419 Numbers k such that there is a unique number m for which the sum of the aliquot infinitary divisors of m (A126168) is k.

Table of values

List of values

n	a(n)
1	0
2	6
3	7
4	9
5	11
6	18
7	32
8	44
9	56
10	62
11	72
12	82
13	94
14	96
15	98
16	102
17	104
18	110
19	116
20	122
21	132
22	136
23	138
24	146
25	150
26	152
27	178
28	180
29	182
30	210
31	222
32	226
33	230
34	236
35	238
36	242
37	248
38	252
39	264
40	272
41	284
42	292
43	296
44	304
45	322
46	332
47	338
48	342
49	350
50	356
51	360
52	374
53	382
54	390
55	392
56	404

n	a(n)
1	0
2	6
3	7
4	9
5	11
6	18
7	32
8	44
9	56
10	62
11	72
12	82
13	94
14	96
15	98
16	102
17	104
18	110
19	116
20	122
21	132
22	136
23	138
24	146
25	150
26	152
27	178
28	180
29	182
30	210
31	222
32	226
33	230
34	236
35	238
36	242
37	248
38	252
39	264
40	272
41	284
42	292
43	296
44	304
45	322
46	332
47	338
48	342
49	350
50	356
51	360
52	374
53	382
54	390
55	392
56	404

n	a(n)
1	0
2	6
3	7
4	9
5	11
6	18
7	32
8	44
9	56
10	62
11	72
12	82
13	94
14	96
15	98
16	102
17	104
18	110
19	116
20	122
21	132
22	136
23	138
24	146
25	150
26	152
27	178
28	180
29	182
30	210
31	222
32	226
33	230
34	236
35	238
36	242
37	248
38	252
39	264
40	272
41	284
42	292
43	296
44	304
45	322
46	332
47	338
48	342
49	350
50	356
51	360
52	374
53	382
54	390
55	392
56	404