A142707 - cp's OEIS frontend

A142707 Coefficients of derivatives of MacMahon polynomials (A060187): p(x,n)=2^n(1 - x)^(1 + n)LerchPhi[x, -n, 1/2]; p'(x,n)=(d/dx)p{x,n).

n	a(n)
1	1
2	6
3	2
4	23
5	46
6	3
7	76
8	460
9	228
10	4
11	237
12	3364
13	5046
14	948
15	5
16	722
17	21086
18	70644
19	42172
20	3610
21	6
22	2179
23	121314
24	779169
25	1038892
26	303285
27	13074
28	7
29	6552
30	663224
31	7455864
32	18700056
33	12426440
34	1989672
35	45864
36	8
37	19673
38	3512680
39	65123916
40	277653176

[1, 6, 2, 23, 46, 3, 76, 460, 228, 4, 237, 3364, 5046, 948, 5, 722, 21086, 70644, 42172, 3610, 6, 2179, 121314, 779169, 1038892, 303285, 13074, 7, 6552, 663224, 7455864, 18700056, 12426440, 1989672, 45864, 8, 19673, 3512680, 65123916, 277653176]

cp's OEIS Frontend

A142707 Coefficients of derivatives of MacMahon polynomials (A060187): p(x,n)=2^n(1 - x)^(1 + n)LerchPhi[x, -n, 1/2]; p'(x,n)=(d/dx)p{x,n).

Table of values

List of values

cp's OEIS Frontend

A142707 Coefficients of derivatives of MacMahon polynomials (A060187): p(x,n)=2^n*(1 - x)^(1 + n)*LerchPhi[x, -n, 1/2]; p'(x,n)=(d/dx)p{x,n).

Table of values

List of values

A142707 Coefficients of derivatives of MacMahon polynomials (A060187): p(x,n)=2^n(1 - x)^(1 + n)LerchPhi[x, -n, 1/2]; p'(x,n)=(d/dx)p{x,n).