A181612 - cp's OEIS frontend

A181612 Triangle T(n,m) of the coefficients JacobiDC(x,y) = sum_{n>=0} sum_{m=0..n} (-1)^m* T(n,m) x^(2n) y^(2m)/(2*n)!.

n	a(n)
0	1
1	1
2	1
3	5
4	6
5	1
6	61
7	107
8	47
9	1
10	1385
11	3116
12	2142
13	412
14	1
15	50521
16	138933
17	130250
18	45530
19	3693
20	1
21	2702765
22	8783986
23	10430983
24	5353260
25	1036715
26	33218
27	1
28	199360981
29	747603679
30	1074680289
31	728130163
32	226132303

[1, 1, 1, 5, 6, 1, 61, 107, 47, 1, 1385, 3116, 2142, 412, 1, 50521, 138933, 130250, 45530, 3693, 1, 2702765, 8783986, 10430983, 5353260, 1036715, 33218, 1, 199360981, 747603679, 1074680289, 728130163, 226132303]

cp's OEIS Frontend

A181612 Triangle T(n,m) of the coefficients JacobiDC(x,y) = sum_{n>=0} sum_{m=0..n} (-1)^m* T(n,m) x^(2n) y^(2m)/(2*n)!.

Table of values

List of values

cp's OEIS Frontend

A181612 Triangle T(n,m) of the coefficients JacobiDC(x,y) = sum_{n>=0} sum_{m=0..n} (-1)^m* T(n,m) *x^(2*n) *y^(2*m)/(2*n)!.

Table of values

List of values

A181612 Triangle T(n,m) of the coefficients JacobiDC(x,y) = sum_{n>=0} sum_{m=0..n} (-1)^m* T(n,m) x^(2n) y^(2m)/(2*n)!.