A143337 - cp's OEIS frontend

A143337 Expansion of K(k) * (6 * E(k) - (1 + 4k'^2) K(k)) / (Pi/2)^2 in powers of q where E(k), K(k) are complete elliptic integrals and q = exp(-Pi * K(k') / K(k)).

n	a(n)
0	1
1	24
2	-72
3	96
4	-168
5	144
6	-288
7	192
8	-360
9	312
10	-432
11	288
12	-672
13	336
14	-576
15	576
16	-744
17	432
18	-936
19	480
20	-1008
21	768
22	-864
23	576
24	-1440
25	744
26	-1008
27	960
28	-1344
29	720
30	-1728
31	768
32	-1512
33	1152
34	-1296
35	1152
36	-2184
37	912
38	-1440
39	1344
40	-2160
41	1008
42	-2304
43	1056
44	-2016
45	1872
46	-1728
47	1152

[1, 24, -72, 96, -168, 144, -288, 192, -360, 312, -432, 288, -672, 336, -576, 576, -744, 432, -936, 480, -1008, 768, -864, 576, -1440, 744, -1008, 960, -1344, 720, -1728, 768, -1512, 1152, -1296, 1152, -2184, 912, -1440, 1344, -2160, 1008, -2304, 1056, -2016, 1872, -1728, 1152]

cp's OEIS Frontend

A143337 Expansion of K(k) * (6 * E(k) - (1 + 4k'^2) K(k)) / (Pi/2)^2 in powers of q where E(k), K(k) are complete elliptic integrals and q = exp(-Pi * K(k') / K(k)).

Table of values

List of values

cp's OEIS Frontend

A143337 Expansion of K(k) * (6 * E(k) - (1 + 4*k'^2) * K(k)) / (Pi/2)^2 in powers of q where E(k), K(k) are complete elliptic integrals and q = exp(-Pi * K(k') / K(k)).

Table of values

List of values

A143337 Expansion of K(k) * (6 * E(k) - (1 + 4k'^2) K(k)) / (Pi/2)^2 in powers of q where E(k), K(k) are complete elliptic integrals and q = exp(-Pi * K(k') / K(k)).