A269397 - cp's OEIS frontend

A269397 Permutation of natural numbers: a(1) = 1, a(A233271(1+n)) = A179016(1+a(n)), a(A269390(n)) = A213713(a(n)), where A179016, A233271 are the infinite trunks of binary beanstalk and inverted binary beanstalk and A213713, A269390 their complements.

n	a(n)
1	1
2	3
3	2
4	7
5	6
6	5
7	4
8	16
9	13
10	12
11	10
12	15
13	9
14	27
15	11
16	8
17	22
18	21
19	18
20	25
21	46
22	17
23	43
24	35
25	20
26	14
27	36
28	32
29	34
30	29
31	26
32	42
33	40
34	69
35	28
36	65
37	54
38	23
39	33
40	24
41	55
42	85
43	50
44	52
45	45
46	31
47	41
48	62
49	19
50	60
51	100
52	44
53	67
54	95
55	80
56	64
57	37
58	51
59	38
60	53
61	82
62	122
63	78
64	158
65	75
66	77
67	68
68	48
69	61
70	91
71	49
72	30
73	88
74	143
75	145
76	66
77	98
78	136
79	116
80	115
81	93
82	63
83	56
84	76
85	58
86	79
87	39

[1, 3, 2, 7, 6, 5, 4, 16, 13, 12, 10, 15, 9, 27, 11, 8, 22, 21, 18, 25, 46, 17, 43, 35, 20, 14, 36, 32, 34, 29, 26, 42, 40, 69, 28, 65, 54, 23, 33, 24, 55, 85, 50, 52, 45, 31, 41, 62, 19, 60, 100, 44, 67, 95, 80, 64, 37, 51, 38, 53, 82, 122, 78, 158, 75, 77, 68, 48, 61, 91, 49, 30, 88, 143, 145, 66, 98, 136, 116, 115, 93, 63, 56, 76, 58, 79, 39]

cp's OEIS Frontend

A269397 Permutation of natural numbers: a(1) = 1, a(A233271(1+n)) = A179016(1+a(n)), a(A269390(n)) = A213713(a(n)), where A179016, A233271 are the infinite trunks of binary beanstalk and inverted binary beanstalk and A213713, A269390 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	12
11	10
12	15
13	9
14	27
15	11
16	8
17	22
18	21
19	18
20	25
21	46
22	17
23	43
24	35
25	20
26	14
27	36
28	32
29	34
30	29
31	26
32	42
33	40
34	69
35	28
36	65
37	54
38	23
39	33
40	24
41	55
42	85
43	50
44	52
45	45
46	31
47	41
48	62
49	19
50	60
51	100
52	44
53	67
54	95
55	80
56	64
57	37
58	51
59	38
60	53
61	82
62	122
63	78
64	158
65	75
66	77
67	68
68	48
69	61
70	91
71	49
72	30
73	88
74	143
75	145
76	66
77	98
78	136
79	116
80	115
81	93
82	63
83	56
84	76
85	58
86	79
87	39

n	a(n)
1	1
2	3
3	2
4	7
5	6
6	5
7	4
8	16
9	13
10	12
11	10
12	15
13	9
14	27
15	11
16	8
17	22
18	21
19	18
20	25
21	46
22	17
23	43
24	35
25	20
26	14
27	36
28	32
29	34
30	29
31	26
32	42
33	40
34	69
35	28
36	65
37	54
38	23
39	33
40	24
41	55
42	85
43	50
44	52
45	45
46	31
47	41
48	62
49	19
50	60
51	100
52	44
53	67
54	95
55	80
56	64
57	37
58	51
59	38
60	53
61	82
62	122
63	78
64	158
65	75
66	77
67	68
68	48
69	61
70	91
71	49
72	30
73	88
74	143
75	145
76	66
77	98
78	136
79	116
80	115
81	93
82	63
83	56
84	76
85	58
86	79
87	39

n	a(n)
1	1
2	3
3	2
4	7
5	6
6	5
7	4
8	16
9	13
10	12
11	10
12	15
13	9
14	27
15	11
16	8
17	22
18	21
19	18
20	25
21	46
22	17
23	43
24	35
25	20
26	14
27	36
28	32
29	34
30	29
31	26
32	42
33	40
34	69
35	28
36	65
37	54
38	23
39	33
40	24
41	55
42	85
43	50
44	52
45	45
46	31
47	41
48	62
49	19
50	60
51	100
52	44
53	67
54	95
55	80
56	64
57	37
58	51
59	38
60	53
61	82
62	122
63	78
64	158
65	75
66	77
67	68
68	48
69	61
70	91
71	49
72	30
73	88
74	143
75	145
76	66
77	98
78	136
79	116
80	115
81	93
82	63
83	56
84	76
85	58
86	79
87	39