A331107 - cp's OEIS frontend

A331107 The sum of Zeckendorf-infinitary divisors of n = Product_{i} p(i)^r(i): divisors d = Product_{i} p(i)^s(i), such that the Zeckendorf expansion (A014417) of each s(i) contains only terms that are in the Zeckendorf expansion of r(i).

n	a(n)
1	1
2	3
3	4
4	5
5	6
6	12
7	8
8	9
9	10
10	18
11	12
12	20
13	14
14	24
15	24
16	27
17	18
18	30
19	20
20	30
21	32
22	36
23	24
24	36
25	26
26	42
27	28
28	40
29	30
30	72
31	32
32	33
33	48
34	54
35	48
36	50
37	38
38	60
39	56
40	54
41	42
42	96
43	44
44	60
45	60
46	72
47	48
48	108
49	50
50	78
51	72
52	70
53	54
54	84
55	72
56	72
57	80
58	90
59	60
60	120
61	62
62	96
63	80
64	99
65	84
66	144
67	68

[1, 3, 4, 5, 6, 12, 8, 9, 10, 18, 12, 20, 14, 24, 24, 27, 18, 30, 20, 30, 32, 36, 24, 36, 26, 42, 28, 40, 30, 72, 32, 33, 48, 54, 48, 50, 38, 60, 56, 54, 42, 96, 44, 60, 60, 72, 48, 108, 50, 78, 72, 70, 54, 84, 72, 72, 80, 90, 60, 120, 62, 96, 80, 99, 84, 144, 68]

cp's OEIS Frontend

A331107 The sum of Zeckendorf-infinitary divisors of n = Product_{i} p(i)^r(i): divisors d = Product_{i} p(i)^s(i), such that the Zeckendorf expansion (A014417) of each s(i) contains only terms that are in the Zeckendorf expansion of r(i).

Table of values

List of values

n	a(n)
1	1
2	3
3	4
4	5
5	6
6	12
7	8
8	9
9	10
10	18
11	12
12	20
13	14
14	24
15	24
16	27
17	18
18	30
19	20
20	30
21	32
22	36
23	24
24	36
25	26
26	42
27	28
28	40
29	30
30	72
31	32
32	33
33	48
34	54
35	48
36	50
37	38
38	60
39	56
40	54
41	42
42	96
43	44
44	60
45	60
46	72
47	48
48	108
49	50
50	78
51	72
52	70
53	54
54	84
55	72
56	72
57	80
58	90
59	60
60	120
61	62
62	96
63	80
64	99
65	84
66	144
67	68

n	a(n)
1	1
2	3
3	4
4	5
5	6
6	12
7	8
8	9
9	10
10	18
11	12
12	20
13	14
14	24
15	24
16	27
17	18
18	30
19	20
20	30
21	32
22	36
23	24
24	36
25	26
26	42
27	28
28	40
29	30
30	72
31	32
32	33
33	48
34	54
35	48
36	50
37	38
38	60
39	56
40	54
41	42
42	96
43	44
44	60
45	60
46	72
47	48
48	108
49	50
50	78
51	72
52	70
53	54
54	84
55	72
56	72
57	80
58	90
59	60
60	120
61	62
62	96
63	80
64	99
65	84
66	144
67	68

n	a(n)
1	1
2	3
3	4
4	5
5	6
6	12
7	8
8	9
9	10
10	18
11	12
12	20
13	14
14	24
15	24
16	27
17	18
18	30
19	20
20	30
21	32
22	36
23	24
24	36
25	26
26	42
27	28
28	40
29	30
30	72
31	32
32	33
33	48
34	54
35	48
36	50
37	38
38	60
39	56
40	54
41	42
42	96
43	44
44	60
45	60
46	72
47	48
48	108
49	50
50	78
51	72
52	70
53	54
54	84
55	72
56	72
57	80
58	90
59	60
60	120
61	62
62	96
63	80
64	99
65	84
66	144
67	68