A335181 - cp's OEIS frontend

A335181 Define b(n) by 1/cm(w) = Sum_{n >= 0} b(3n)w^(3n), where cm(w) is the elliptic function defined in A104134; a(n) = denominator of b(3n).

n	a(n)
0	1
1	3
2	18
3	2268
4	13608
5	1857492
6	133739424
7	53362030176
8	640344362112
9	561902177753280
10	23599891465637760
11	17558319250434493440
12	442469645110949234688
13	6065595130003447583720448
14	2547549954601447985162588160
15	985901832430760370257921617920
16	23661643978338248886190118830080

[1, 3, 18, 2268, 13608, 1857492, 133739424, 53362030176, 640344362112, 561902177753280, 23599891465637760, 17558319250434493440, 442469645110949234688, 6065595130003447583720448, 2547549954601447985162588160, 985901832430760370257921617920, 23661643978338248886190118830080]

cp's OEIS Frontend

A335181 Define b(n) by 1/cm(w) = Sum_{n >= 0} b(3n)w^(3n), where cm(w) is the elliptic function defined in A104134; a(n) = denominator of b(3n).

Table of values

List of values

cp's OEIS Frontend

A335181 Define b(n) by 1/cm(w) = Sum_{n >= 0} b(3*n)*w^(3*n), where cm(w) is the elliptic function defined in A104134; a(n) = denominator of b(3*n).

Table of values

List of values

A335181 Define b(n) by 1/cm(w) = Sum_{n >= 0} b(3n)w^(3n), where cm(w) is the elliptic function defined in A104134; a(n) = denominator of b(3n).