A361398 - cp's OEIS frontend

A361398 An infiltration of two words, say x and y, is a shuffle of x and y optionally followed by replacements of pairs of consecutive equal symbols, say two d's, one of which comes from x and the other from y, by a single d (that cannot be part of another replacement); a(n) is the number of distinct infiltrations of the word given by the binary representation of n with itself.

n	a(n)
0	1
1	2
2	5
3	3
4	9
5	12
6	9
7	4
8	14
9	28
10	30
11	21
12	19
13	21
14	14
15	5
16	20
17	53
18	68
19	60
20	55
21	74
22	68
23	32
24	34
25	60
26	55
27	36
28	34
29	32
30	20
31	6
32	27
33	89
34	126
35	134
36	120
37	181
38	196
39	108
40	88
41	181
42	183
43	136
44	151
45	164
46	126
47	45
48	55
49	134
50	151
51	129
52	107
53	136
54	120
55	54
56	69
57	108
58	88
59	54
60	55
61	45
62	27

[1, 2, 5, 3, 9, 12, 9, 4, 14, 28, 30, 21, 19, 21, 14, 5, 20, 53, 68, 60, 55, 74, 68, 32, 34, 60, 55, 36, 34, 32, 20, 6, 27, 89, 126, 134, 120, 181, 196, 108, 88, 181, 183, 136, 151, 164, 126, 45, 55, 134, 151, 129, 107, 136, 120, 54, 69, 108, 88, 54, 55, 45, 27]

cp's OEIS Frontend

Table of values

List of values

n	a(n)
0	1
1	2
2	5
3	3
4	9
5	12
6	9
7	4
8	14
9	28
10	30
11	21
12	19
13	21
14	14
15	5
16	20
17	53
18	68
19	60
20	55
21	74
22	68
23	32
24	34
25	60
26	55
27	36
28	34
29	32
30	20
31	6
32	27
33	89
34	126
35	134
36	120
37	181
38	196
39	108
40	88
41	181
42	183
43	136
44	151
45	164
46	126
47	45
48	55
49	134
50	151
51	129
52	107
53	136
54	120
55	54
56	69
57	108
58	88
59	54
60	55
61	45
62	27

n	a(n)
0	1
1	2
2	5
3	3
4	9
5	12
6	9
7	4
8	14
9	28
10	30
11	21
12	19
13	21
14	14
15	5
16	20
17	53
18	68
19	60
20	55
21	74
22	68
23	32
24	34
25	60
26	55
27	36
28	34
29	32
30	20
31	6
32	27
33	89
34	126
35	134
36	120
37	181
38	196
39	108
40	88
41	181
42	183
43	136
44	151
45	164
46	126
47	45
48	55
49	134
50	151
51	129
52	107
53	136
54	120
55	54
56	69
57	108
58	88
59	54
60	55
61	45
62	27

n	a(n)
0	1
1	2
2	5
3	3
4	9
5	12
6	9
7	4
8	14
9	28
10	30
11	21
12	19
13	21
14	14
15	5
16	20
17	53
18	68
19	60
20	55
21	74
22	68
23	32
24	34
25	60
26	55
27	36
28	34
29	32
30	20
31	6
32	27
33	89
34	126
35	134
36	120
37	181
38	196
39	108
40	88
41	181
42	183
43	136
44	151
45	164
46	126
47	45
48	55
49	134
50	151
51	129
52	107
53	136
54	120
55	54
56	69
57	108
58	88
59	54
60	55
61	45
62	27