A254070 - cp's OEIS frontend

A254070 a(n) = -1 + (3/2)^(-1 + v(1 + F(4n - 3)))(1 + F(4n - 3)), where v(y) is the 2-adic valuation of y, F(x) = (3x + 1)/2^v(3*x + 1), and x == 1 (mod 2).

n	a(n)
1	1
2	1
3	17
4	5
5	13
6	1
7	29
8	17
9	25
10	17
11	161
12	17
13	37
14	5
15	65
16	53
17	49
18	13
19	125
20	29
21	61
22	1
23	101
24	53
25	73
26	29
27	269
28	41
29	85
30	17
31	137
32	161
33	97
34	25
35	233
36	53
37	109
38	17
39	173
40	89
41	121
42	161
43	1457
44	65
45	133
46	17
47	209
48	161
49	145
50	37
51	341
52	77
53	157
54	5
55	245
56	125
57	169
58	65
59	593
60	89
61	181
62	53
63	281
64	485
65	193
66	49
67	449
68	101
69	205
70	13

[1, 1, 17, 5, 13, 1, 29, 17, 25, 17, 161, 17, 37, 5, 65, 53, 49, 13, 125, 29, 61, 1, 101, 53, 73, 29, 269, 41, 85, 17, 137, 161, 97, 25, 233, 53, 109, 17, 173, 89, 121, 161, 1457, 65, 133, 17, 209, 161, 145, 37, 341, 77, 157, 5, 245, 125, 169, 65, 593, 89, 181, 53, 281, 485, 193, 49, 449, 101, 205, 13]

cp's OEIS Frontend

A254070 a(n) = -1 + (3/2)^(-1 + v(1 + F(4n - 3)))(1 + F(4n - 3)), where v(y) is the 2-adic valuation of y, F(x) = (3x + 1)/2^v(3*x + 1), and x == 1 (mod 2).

Table of values

List of values

cp's OEIS Frontend

A254070 a(n) = -1 + (3/2)^(-1 + v(1 + F(4*n - 3)))*(1 + F(4*n - 3)), where v(y) is the 2-adic valuation of y, F(x) = (3*x + 1)/2^v(3*x + 1), and x == 1 (mod 2).

Table of values

List of values

A254070 a(n) = -1 + (3/2)^(-1 + v(1 + F(4n - 3)))(1 + F(4n - 3)), where v(y) is the 2-adic valuation of y, F(x) = (3x + 1)/2^v(3*x + 1), and x == 1 (mod 2).