A269398 - cp's OEIS frontend

A269398 Permutation of natural numbers: a(1) = 1, a(A179016(1+n)) = A233271(1+a(n)), a(A213713(n)) = A269390(a(n)), where A179016, A233271 are the infinite trunks of binary beanstalk and inverted binary beanstalk and A213713, A269390 are their complements.

n	a(n)
1	1
2	3
3	2
4	7
5	6
6	5
7	4
8	16
9	13
10	11
11	15
12	10
13	9
14	26
15	12
16	8
17	22
18	19
19	49
20	25
21	18
22	17
23	38
24	40
25	20
26	31
27	14
28	35
29	30
30	72
31	46
32	28
33	39
34	29
35	24
36	27
37	57
38	59
39	87
40	33
41	47
42	32
43	23
44	52
45	45
46	21
47	103
48	68
49	71
50	43
51	58
52	44
53	60
54	37
55	41
56	83
57	186
58	85
59	123
60	50
61	69
62	48
63	82
64	56
65	36
66	76
67	53
68	67
69	34
70	144
71	128
72	98
73	101
74	143
75	65
76	84
77	66
78	63
79	86
80	55
81	106
82	61
83	118
84	253
85	42
86	121
87	169

[1, 3, 2, 7, 6, 5, 4, 16, 13, 11, 15, 10, 9, 26, 12, 8, 22, 19, 49, 25, 18, 17, 38, 40, 20, 31, 14, 35, 30, 72, 46, 28, 39, 29, 24, 27, 57, 59, 87, 33, 47, 32, 23, 52, 45, 21, 103, 68, 71, 43, 58, 44, 60, 37, 41, 83, 186, 85, 123, 50, 69, 48, 82, 56, 36, 76, 53, 67, 34, 144, 128, 98, 101, 143, 65, 84, 66, 63, 86, 55, 106, 61, 118, 253, 42, 121, 169]

cp's OEIS Frontend

A269398 Permutation of natural numbers: a(1) = 1, a(A179016(1+n)) = A233271(1+a(n)), a(A213713(n)) = A269390(a(n)), where A179016, A233271 are the infinite trunks of binary beanstalk and inverted binary beanstalk and A213713, A269390 are their complements.

Table of values

List of values

n	a(n)
1	1
2	3
3	2
4	7
5	6
6	5
7	4
8	16
9	13
10	11
11	15
12	10
13	9
14	26
15	12
16	8
17	22
18	19
19	49
20	25
21	18
22	17
23	38
24	40
25	20
26	31
27	14
28	35
29	30
30	72
31	46
32	28
33	39
34	29
35	24
36	27
37	57
38	59
39	87
40	33
41	47
42	32
43	23
44	52
45	45
46	21
47	103
48	68
49	71
50	43
51	58
52	44
53	60
54	37
55	41
56	83
57	186
58	85
59	123
60	50
61	69
62	48
63	82
64	56
65	36
66	76
67	53
68	67
69	34
70	144
71	128
72	98
73	101
74	143
75	65
76	84
77	66
78	63
79	86
80	55
81	106
82	61
83	118
84	253
85	42
86	121
87	169

n	a(n)
1	1
2	3
3	2
4	7
5	6
6	5
7	4
8	16
9	13
10	11
11	15
12	10
13	9
14	26
15	12
16	8
17	22
18	19
19	49
20	25
21	18
22	17
23	38
24	40
25	20
26	31
27	14
28	35
29	30
30	72
31	46
32	28
33	39
34	29
35	24
36	27
37	57
38	59
39	87
40	33
41	47
42	32
43	23
44	52
45	45
46	21
47	103
48	68
49	71
50	43
51	58
52	44
53	60
54	37
55	41
56	83
57	186
58	85
59	123
60	50
61	69
62	48
63	82
64	56
65	36
66	76
67	53
68	67
69	34
70	144
71	128
72	98
73	101
74	143
75	65
76	84
77	66
78	63
79	86
80	55
81	106
82	61
83	118
84	253
85	42
86	121
87	169

n	a(n)
1	1
2	3
3	2
4	7
5	6
6	5
7	4
8	16
9	13
10	11
11	15
12	10
13	9
14	26
15	12
16	8
17	22
18	19
19	49
20	25
21	18
22	17
23	38
24	40
25	20
26	31
27	14
28	35
29	30
30	72
31	46
32	28
33	39
34	29
35	24
36	27
37	57
38	59
39	87
40	33
41	47
42	32
43	23
44	52
45	45
46	21
47	103
48	68
49	71
50	43
51	58
52	44
53	60
54	37
55	41
56	83
57	186
58	85
59	123
60	50
61	69
62	48
63	82
64	56
65	36
66	76
67	53
68	67
69	34
70	144
71	128
72	98
73	101
74	143
75	65
76	84
77	66
78	63
79	86
80	55
81	106
82	61
83	118
84	253
85	42
86	121
87	169