A335180 - cp's OEIS frontend

A335180 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) = numerator of b(3n).

n	a(n)
0	1
1	1
2	1
3	23
4	25
5	619
6	8083
7	584929
8	1273037
9	202602551
10	1543302079
11	208247895067
12	951782914315
13	2366380533924005
14	180256368687985157
15	12651975031966998901
16	55071424621489369589
17	3670628209891560101791
18	93468279611939477215967
19	67638487586433857706623771

[1, 1, 1, 23, 25, 619, 8083, 584929, 1273037, 202602551, 1543302079, 208247895067, 951782914315, 2366380533924005, 180256368687985157, 12651975031966998901, 55071424621489369589, 3670628209891560101791, 93468279611939477215967, 67638487586433857706623771]

cp's OEIS Frontend

A335180 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) = numerator of b(3n).

Table of values

List of values

cp's OEIS Frontend

A335180 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) = numerator of b(3*n).

Table of values

List of values

A335180 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) = numerator of b(3n).