A290580 - cp's OEIS frontend

A290580 E.g.f. W = W(x,m) satisfies: W = E(xW,m) where E(x,m) = cn(ix,m) - isn(ix,m), with sn(x,m) and cn(x,m) being Jacobi elliptic functions, read as an irregular triangle of coefficients T(n,k) of x^n*m^k for n>=0 and k=0..[n/2].

n	a(n)
0	1
1	1
2	3
3	0
4	16
5	1
6	125
7	20
8	0
9	1296
10	364
11	1
12	16807
13	7028
14	112
15	0
16	262144
17	148752
18	5868
19	1
20	4782969
21	3471192
22	250128
23	576
24	0
25	100000000
26	89097664
27	10020912
28	82408
29	1
30	2357947691
31	2503362488
32	399379728
33	7354688
34	2816
35	0
36	61917364224
37	76575071488
38	16255733440
39	533661360
40	1066552
41	1
42	1792160394037
43	2536513162508
44	684615750832
45	35063521792
46	194025728
47	13312
48	0
49	56693912375296
50	90532686154752
51	30031767680256
52	2200207121408
53	24852054816
54	13053492
55	1
56	1946195068359375
57	3465845396598540
58	1376568893633760
59	135791393602560
60	2630843800320
61	4759188480
62	61440
63	0

[1, 1, 3, 0, 16, 1, 125, 20, 0, 1296, 364, 1, 16807, 7028, 112, 0, 262144, 148752, 5868, 1, 4782969, 3471192, 250128, 576, 0, 100000000, 89097664, 10020912, 82408, 1, 2357947691, 2503362488, 399379728, 7354688, 2816, 0, 61917364224, 76575071488, 16255733440, 533661360, 1066552, 1, 1792160394037, 2536513162508, 684615750832, 35063521792, 194025728, 13312, 0, 56693912375296, 90532686154752, 30031767680256, 2200207121408, 24852054816, 13053492, 1, 1946195068359375, 3465845396598540, 1376568893633760, 135791393602560, 2630843800320, 4759188480, 61440, 0]

cp's OEIS Frontend

A290580 E.g.f. W = W(x,m) satisfies: W = E(xW,m) where E(x,m) = cn(ix,m) - isn(ix,m), with sn(x,m) and cn(x,m) being Jacobi elliptic functions, read as an irregular triangle of coefficients T(n,k) of x^n*m^k for n>=0 and k=0..[n/2].

Table of values

List of values

cp's OEIS Frontend

A290580 E.g.f. W = W(x,m) satisfies: W = E(x*W,m) where E(x,m) = cn(i*x,m) - i*sn(i*x,m), with sn(x,m) and cn(x,m) being Jacobi elliptic functions, read as an irregular triangle of coefficients T(n,k) of x^n*m^k for n>=0 and k=0..[n/2].

Table of values

List of values

A290580 E.g.f. W = W(x,m) satisfies: W = E(xW,m) where E(x,m) = cn(ix,m) - isn(ix,m), with sn(x,m) and cn(x,m) being Jacobi elliptic functions, read as an irregular triangle of coefficients T(n,k) of x^n*m^k for n>=0 and k=0..[n/2].