A377834 - cp's OEIS frontend

A377834 a(1) = 0, and for n > 0, if A055932(n) = 2^r(1) * 3^r(2) * ... * prime(k)^r(k) with r(k) > 0 (where prime(k) denotes the k-th prime number), then the run lengths of the binary expansion of a(n) are (r(1), r(2), ..., r(k)).

n	a(n)
1	0
2	1
3	3
4	2
5	7
6	6
7	15
8	4
9	14
10	5
11	31
12	12
13	30
14	8
15	13
16	63
17	28
18	9
19	62
20	24
21	29
22	127
23	60
24	11
25	16
26	25
27	126
28	10
29	56
30	61
31	255
32	17
33	124
34	27
35	48
36	57
37	254
38	26
39	120
40	19
41	125
42	32
43	511
44	49
45	252
46	59
47	18
48	112
49	121
50	23
51	510
52	33
53	58
54	248
55	51
56	253
57	96
58	1023
59	22
60	113
61	508
62	123
63	50

[0, 1, 3, 2, 7, 6, 15, 4, 14, 5, 31, 12, 30, 8, 13, 63, 28, 9, 62, 24, 29, 127, 60, 11, 16, 25, 126, 10, 56, 61, 255, 17, 124, 27, 48, 57, 254, 26, 120, 19, 125, 32, 511, 49, 252, 59, 18, 112, 121, 23, 510, 33, 58, 248, 51, 253, 96, 1023, 22, 113, 508, 123, 50]

cp's OEIS Frontend

A377834 a(1) = 0, and for n > 0, if A055932(n) = 2^r(1) * 3^r(2) * ... * prime(k)^r(k) with r(k) > 0 (where prime(k) denotes the k-th prime number), then the run lengths of the binary expansion of a(n) are (r(1), r(2), ..., r(k)).

Table of values

List of values