A335158 - cp's OEIS frontend

A335158 Define b(n) by 1/sm(w) = Sum_{n >= 0} b(3n-1)w^(3n-1), where sm(w) is the elliptic function defined in A104133; a(n) = denominator of b(3n-1).

n	a(n)
0	1
1	6
2	252
3	4536
4	2476656
5	3714984
6	35574686784
7	15246294336
8	582713369521920
9	1123804355506560
10	2048470579217357568
11	35116638500868986880
12	283061106066827553906954240
13	4665842407694959679784960
14	1533625072670071687067878072320
15	394360732972304148103168647168

[1, 6, 252, 4536, 2476656, 3714984, 35574686784, 15246294336, 582713369521920, 1123804355506560, 2048470579217357568, 35116638500868986880, 283061106066827553906954240, 4665842407694959679784960, 1533625072670071687067878072320, 394360732972304148103168647168]

cp's OEIS Frontend

A335158 Define b(n) by 1/sm(w) = Sum_{n >= 0} b(3n-1)w^(3n-1), where sm(w) is the elliptic function defined in A104133; a(n) = denominator of b(3n-1).

Table of values

List of values

cp's OEIS Frontend

A335158 Define b(n) by 1/sm(w) = Sum_{n >= 0} b(3*n-1)*w^(3*n-1), where sm(w) is the elliptic function defined in A104133; a(n) = denominator of b(3*n-1).

Table of values

List of values

A335158 Define b(n) by 1/sm(w) = Sum_{n >= 0} b(3n-1)w^(3n-1), where sm(w) is the elliptic function defined in A104133; a(n) = denominator of b(3n-1).