A293447 - cp's OEIS frontend

A293447 Fully additive with a(p^e) = e * A000225(PrimePi(p)), where PrimePi(n) = A000720(n) and A000225(n) = (2^n)-1.

n	a(n)
1	0
2	1
3	3
4	2
5	7
6	4
7	15
8	3
9	6
10	8
11	31
12	5
13	63
14	16
15	10
16	4
17	127
18	7
19	255
20	9
21	18
22	32
23	511
24	6
25	14
26	64
27	9
28	17
29	1023
30	11
31	2047
32	5
33	34
34	128
35	22
36	8
37	4095
38	256
39	66
40	10
41	8191
42	19
43	16383
44	33
45	13
46	512
47	32767
48	7
49	30
50	15
51	130
52	65
53	65535
54	10
55	38
56	18
57	258
58	1024
59	131071
60	12
61	262143
62	2048
63	21
64	6
65	70
66	35
67	524287
68	129
69	514
70	23
71	1048575
72	9
73	2097151
74	4096
75	17
76	257
77	46
78	67
79	4194303
80	11
81	12

[0, 1, 3, 2, 7, 4, 15, 3, 6, 8, 31, 5, 63, 16, 10, 4, 127, 7, 255, 9, 18, 32, 511, 6, 14, 64, 9, 17, 1023, 11, 2047, 5, 34, 128, 22, 8, 4095, 256, 66, 10, 8191, 19, 16383, 33, 13, 512, 32767, 7, 30, 15, 130, 65, 65535, 10, 38, 18, 258, 1024, 131071, 12, 262143, 2048, 21, 6, 70, 35, 524287, 129, 514, 23, 1048575, 9, 2097151, 4096, 17, 257, 46, 67, 4194303, 11, 12]

cp's OEIS Frontend

A293447 Fully additive with a(p^e) = e * A000225(PrimePi(p)), where PrimePi(n) = A000720(n) and A000225(n) = (2^n)-1.

Table of values

List of values