A057063 - cp's OEIS frontend

A057063 Let P(n) of a sequence s(1),s(2),s(3),... be obtained by leaving s(1),...,s(n) fixed and reverse-cyclically permuting every n consecutive terms thereafter; apply P(2) to 1,2,3,... to get PS(2), then apply P(3) to PS(2) to get PS(3), then apply P(4) to PS(3), etc. The limit of PS(n) is A057063.

n	a(n)
1	1
2	2
3	4
4	6
5	3
6	10
7	12
8	7
9	16
10	18
11	11
12	22
13	13
14	5
15	28
16	30
17	19
18	20
19	36
20	23
21	40
22	42
23	9
24	46
25	29
26	31
27	52
28	37
29	35
30	58
31	60
32	15
33	44
34	66
35	43
36	70
37	72
38	25
39	54
40	78
41	8
42	82
43	61
44	55
45	88
46	65
47	59
48	68
49	96
50	27
51	100
52	102
53	38
54	106
55	108
56	71
57	112
58	85
59	33
60	89
61	94
62	79
63	48
64	126
65	83
66	130

[1, 2, 4, 6, 3, 10, 12, 7, 16, 18, 11, 22, 13, 5, 28, 30, 19, 20, 36, 23, 40, 42, 9, 46, 29, 31, 52, 37, 35, 58, 60, 15, 44, 66, 43, 70, 72, 25, 54, 78, 8, 82, 61, 55, 88, 65, 59, 68, 96, 27, 100, 102, 38, 106, 108, 71, 112, 85, 33, 89, 94, 79, 48, 126, 83, 130]

cp's OEIS Frontend

Table of values

List of values

n	a(n)
1	1
2	2
3	4
4	6
5	3
6	10
7	12
8	7
9	16
10	18
11	11
12	22
13	13
14	5
15	28
16	30
17	19
18	20
19	36
20	23
21	40
22	42
23	9
24	46
25	29
26	31
27	52
28	37
29	35
30	58
31	60
32	15
33	44
34	66
35	43
36	70
37	72
38	25
39	54
40	78
41	8
42	82
43	61
44	55
45	88
46	65
47	59
48	68
49	96
50	27
51	100
52	102
53	38
54	106
55	108
56	71
57	112
58	85
59	33
60	89
61	94
62	79
63	48
64	126
65	83
66	130

n	a(n)
1	1
2	2
3	4
4	6
5	3
6	10
7	12
8	7
9	16
10	18
11	11
12	22
13	13
14	5
15	28
16	30
17	19
18	20
19	36
20	23
21	40
22	42
23	9
24	46
25	29
26	31
27	52
28	37
29	35
30	58
31	60
32	15
33	44
34	66
35	43
36	70
37	72
38	25
39	54
40	78
41	8
42	82
43	61
44	55
45	88
46	65
47	59
48	68
49	96
50	27
51	100
52	102
53	38
54	106
55	108
56	71
57	112
58	85
59	33
60	89
61	94
62	79
63	48
64	126
65	83
66	130

n	a(n)
1	1
2	2
3	4
4	6
5	3
6	10
7	12
8	7
9	16
10	18
11	11
12	22
13	13
14	5
15	28
16	30
17	19
18	20
19	36
20	23
21	40
22	42
23	9
24	46
25	29
26	31
27	52
28	37
29	35
30	58
31	60
32	15
33	44
34	66
35	43
36	70
37	72
38	25
39	54
40	78
41	8
42	82
43	61
44	55
45	88
46	65
47	59
48	68
49	96
50	27
51	100
52	102
53	38
54	106
55	108
56	71
57	112
58	85
59	33
60	89
61	94
62	79
63	48
64	126
65	83
66	130