A154420 - cp's OEIS frontend

A154420 Maximal coefficient of MacMahon polynomial (cf. A060187) p(x,n)=2^n(1 - x)^(n + 1) LerchPhi[x, -n, 1/2]; that is, a(n) = Max(coefficients(p(x,n))).

n	a(n)
0	1
1	1
2	6
3	23
4	230
5	1682
6	23548
7	259723
8	4675014
9	69413294
10	1527092468
11	28588019814
12	743288515164
13	16818059163492
14	504541774904760
15	13397724585164019
16	455522635895576646
17	13892023109165902550
18	527896878148304296900

[1, 1, 6, 23, 230, 1682, 23548, 259723, 4675014, 69413294, 1527092468, 28588019814, 743288515164, 16818059163492, 504541774904760, 13397724585164019, 455522635895576646, 13892023109165902550, 527896878148304296900]

cp's OEIS Frontend

A154420 Maximal coefficient of MacMahon polynomial (cf. A060187) p(x,n)=2^n(1 - x)^(n + 1) LerchPhi[x, -n, 1/2]; that is, a(n) = Max(coefficients(p(x,n))).

Table of values

List of values

cp's OEIS Frontend

A154420 Maximal coefficient of MacMahon polynomial (cf. A060187) p(x,n)=2^n*(1 - x)^(n + 1)* LerchPhi[x, -n, 1/2]; that is, a(n) = Max(coefficients(p(x,n))).

Table of values

List of values

A154420 Maximal coefficient of MacMahon polynomial (cf. A060187) p(x,n)=2^n(1 - x)^(n + 1) LerchPhi[x, -n, 1/2]; that is, a(n) = Max(coefficients(p(x,n))).