A246053 - cp's OEIS frontend

A246053 The denominator of h(n-k)h(k)/h(n) where h(x) = zeta(2x)*(4^x-2) and k = floor(n/2).

n	a(n)
0	2
1	2
2	7
3	62
4	381
5	365
6	1414477
7	573370
8	118518239
9	5749691557
10	274638832071
11	768018339627
12	29741482024668555
13	860983513348179
14	65053034220152267
15	1850237821952082716222
16	16555640865486520478399
17	962703047799452264039
18	29167285342563717499865628061

[2, 2, 7, 62, 381, 365, 1414477, 573370, 118518239, 5749691557, 274638832071, 768018339627, 29741482024668555, 860983513348179, 65053034220152267, 1850237821952082716222, 16555640865486520478399, 962703047799452264039, 29167285342563717499865628061]

cp's OEIS Frontend

A246053 The denominator of h(n-k)h(k)/h(n) where h(x) = zeta(2x)*(4^x-2) and k = floor(n/2).

Table of values

List of values

cp's OEIS Frontend

A246053 The denominator of h(n-k)*h(k)/h(n) where h(x) = zeta(2*x)*(4^x-2) and k = floor(n/2).

Table of values

List of values

A246053 The denominator of h(n-k)h(k)/h(n) where h(x) = zeta(2x)*(4^x-2) and k = floor(n/2).