A334974 - cp's OEIS frontend

A334974 Infinitary admirable numbers: numbers k such that there is a proper infinitary divisor d of k such that isigma(k) - 2d = 2k, where isigma is the sum of infinitary divisors function (A049417).

n	a(n)
1	24
2	30
3	40
4	42
5	54
6	56
7	66
8	70
9	78
10	88
11	96
12	102
13	104
14	114
15	120
16	138
17	150
18	174
19	186
20	222
21	246
22	258
23	270
24	282
25	294
26	318
27	354
28	360
29	366
30	402
31	420
32	426
33	438
34	474
35	486
36	498
37	534
38	540
39	582
40	606
41	618
42	630
43	642
44	654
45	660
46	678
47	726
48	762
49	780
50	786
51	822
52	834
53	894
54	906
55	942

[24, 30, 40, 42, 54, 56, 66, 70, 78, 88, 96, 102, 104, 114, 120, 138, 150, 174, 186, 222, 246, 258, 270, 282, 294, 318, 354, 360, 366, 402, 420, 426, 438, 474, 486, 498, 534, 540, 582, 606, 618, 630, 642, 654, 660, 678, 726, 762, 780, 786, 822, 834, 894, 906, 942]

cp's OEIS Frontend

A334974 Infinitary admirable numbers: numbers k such that there is a proper infinitary divisor d of k such that isigma(k) - 2d = 2k, where isigma is the sum of infinitary divisors function (A049417).

Table of values

List of values

n	a(n)
1	24
2	30
3	40
4	42
5	54
6	56
7	66
8	70
9	78
10	88
11	96
12	102
13	104
14	114
15	120
16	138
17	150
18	174
19	186
20	222
21	246
22	258
23	270
24	282
25	294
26	318
27	354
28	360
29	366
30	402
31	420
32	426
33	438
34	474
35	486
36	498
37	534
38	540
39	582
40	606
41	618
42	630
43	642
44	654
45	660
46	678
47	726
48	762
49	780
50	786
51	822
52	834
53	894
54	906
55	942

n	a(n)
1	24
2	30
3	40
4	42
5	54
6	56
7	66
8	70
9	78
10	88
11	96
12	102
13	104
14	114
15	120
16	138
17	150
18	174
19	186
20	222
21	246
22	258
23	270
24	282
25	294
26	318
27	354
28	360
29	366
30	402
31	420
32	426
33	438
34	474
35	486
36	498
37	534
38	540
39	582
40	606
41	618
42	630
43	642
44	654
45	660
46	678
47	726
48	762
49	780
50	786
51	822
52	834
53	894
54	906
55	942

cp's OEIS Frontend

A334974 Infinitary admirable numbers: numbers k such that there is a proper infinitary divisor d of k such that isigma(k) - 2*d = 2*k, where isigma is the sum of infinitary divisors function (A049417).

Table of values

List of values

A334974 Infinitary admirable numbers: numbers k such that there is a proper infinitary divisor d of k such that isigma(k) - 2d = 2k, where isigma is the sum of infinitary divisors function (A049417).

n	a(n)
1	24
2	30
3	40
4	42
5	54
6	56
7	66
8	70
9	78
10	88
11	96
12	102
13	104
14	114
15	120
16	138
17	150
18	174
19	186
20	222
21	246
22	258
23	270
24	282
25	294
26	318
27	354
28	360
29	366
30	402
31	420
32	426
33	438
34	474
35	486
36	498
37	534
38	540
39	582
40	606
41	618
42	630
43	642
44	654
45	660
46	678
47	726
48	762
49	780
50	786
51	822
52	834
53	894
54	906
55	942