A373174 - cp's OEIS frontend

A373174 E.g.f. F(x) satisfies F_{n}(0) = (-F_{n-1}(0) + Sum_{k=0..n-1} (F_{k}(0)(-1)^(n-k+1)binomial(n+1,k)))/n, with F_{0}(0) = -1, where F_{k}(x) is the k-th derivative of F(x).

n	a(n)
0	-1
1	0
2	1
3	3
4	3
5	-42
6	-405
7	-1323
8	16191
9	281988
10	727461
11	-36031905
12	-321785541
13	9096860682
14	56853444375
15	-8962986022263
16	-13232013758145
17	15769350673346088
18	19995773274813609
19	-41763484786911535557
20	-53804630387174415021
21	167207293958593159129950
22	195185179930635360950211

[-1, 0, 1, 3, 3, -42, -405, -1323, 16191, 281988, 727461, -36031905, -321785541, 9096860682, 56853444375, -8962986022263, -13232013758145, 15769350673346088, 19995773274813609, -41763484786911535557, -53804630387174415021, 167207293958593159129950, 195185179930635360950211]

cp's OEIS Frontend

A373174 E.g.f. F(x) satisfies F_{n}(0) = (-F_{n-1}(0) + Sum_{k=0..n-1} (F_{k}(0)(-1)^(n-k+1)binomial(n+1,k)))/n, with F_{0}(0) = -1, where F_{k}(x) is the k-th derivative of F(x).

Table of values

List of values

cp's OEIS Frontend

A373174 E.g.f. F(x) satisfies F_{n}(0) = (-F_{n-1}(0) + Sum_{k=0..n-1} (F_{k}(0)*(-1)^(n-k+1)*binomial(n+1,k)))/n, with F_{0}(0) = -1, where F_{k}(x) is the k-th derivative of F(x).

Table of values

List of values

A373174 E.g.f. F(x) satisfies F_{n}(0) = (-F_{n-1}(0) + Sum_{k=0..n-1} (F_{k}(0)(-1)^(n-k+1)binomial(n+1,k)))/n, with F_{0}(0) = -1, where F_{k}(x) is the k-th derivative of F(x).