A187056 - cp's OEIS frontend

A187056 G.f.: A(x,y,z) = Sum_{n>=0} ((2n)!/n!^2)[Sum_{k=0..2n} T(n,k)z^k]x^(2n)y^n/(1-x-xy)^(4n+1) where A(x,y,x+xy) = Sum_{n>=0, k=0..n} C(n,k)^4x^ny^k at z = x+xy; this is the triangle of coefficients T(n,k), read by rows.

n	a(n)
0	1
1	7
2	4
3	1
4	131
5	176
6	96
7	16
8	1
9	3067
10	6588
11	5895
12	2416
13	477
14	36
15	1
16	79459
17	235456
18	298816
19	197824
20	73120
21	14656
22	1504
23	64
24	1
25	2181257
26	8252300
27	13668975
28	12563200
29	6966400
30	2373504
31	490700
32	58400
33	3675
34	100
35	1
36	62165039
37	286326288
38	587324232
39	692965040
40	516541455
41	252283968
42	81432456
43	17138304
44	2276145
45	179440
46	7632
47	144
48	1

[1, 7, 4, 1, 131, 176, 96, 16, 1, 3067, 6588, 5895, 2416, 477, 36, 1, 79459, 235456, 298816, 197824, 73120, 14656, 1504, 64, 1, 2181257, 8252300, 13668975, 12563200, 6966400, 2373504, 490700, 58400, 3675, 100, 1, 62165039, 286326288, 587324232, 692965040, 516541455, 252283968, 81432456, 17138304, 2276145, 179440, 7632, 144, 1]

cp's OEIS Frontend

A187056 G.f.: A(x,y,z) = Sum_{n>=0} ((2n)!/n!^2)[Sum_{k=0..2n} T(n,k)z^k]x^(2n)y^n/(1-x-xy)^(4n+1) where A(x,y,x+xy) = Sum_{n>=0, k=0..n} C(n,k)^4x^ny^k at z = x+xy; this is the triangle of coefficients T(n,k), read by rows.

Table of values

List of values

cp's OEIS Frontend

A187056 G.f.: A(x,y,z) = Sum_{n>=0} ((2n)!/n!^2)*[Sum_{k=0..2n} T(n,k)*z^k]*x^(2n)*y^n/(1-x-xy)^(4n+1) where A(x,y,x+xy) = Sum_{n>=0, k=0..n} C(n,k)^4*x^n*y^k at z = x+xy; this is the triangle of coefficients T(n,k), read by rows.

Table of values

List of values

A187056 G.f.: A(x,y,z) = Sum_{n>=0} ((2n)!/n!^2)[Sum_{k=0..2n} T(n,k)z^k]x^(2n)y^n/(1-x-xy)^(4n+1) where A(x,y,x+xy) = Sum_{n>=0, k=0..n} C(n,k)^4x^ny^k at z = x+xy; this is the triangle of coefficients T(n,k), read by rows.