A362810 - cp's OEIS frontend

A362810 Define G(n, k) to be the n-th derivative of Gamma(x) at k. a(n)=floor(min(G(2n, x))), where min(f) is the local minimum of f in [0,oo).

n	a(n)
0	0
1	0
2	1
3	6
4	30
5	173
6	1138
7	8386
8	67951
9	596745
10	5618916
11	56249658
12	594648335
13	6602123630
14	76631632344
15	926329705808
16	11623455427764
17	150970962492188
18	2024773236657401
19	27980260971851306
20	397645587914766071
21	5801999753304428181
22	86784442260270596447
23	1328924296505789704631
24	20807559990139289975657
25	332753116291423840918784

[0, 0, 1, 6, 30, 173, 1138, 8386, 67951, 596745, 5618916, 56249658, 594648335, 6602123630, 76631632344, 926329705808, 11623455427764, 150970962492188, 2024773236657401, 27980260971851306, 397645587914766071, 5801999753304428181, 86784442260270596447, 1328924296505789704631, 20807559990139289975657, 332753116291423840918784]

cp's OEIS Frontend

A362810 Define G(n, k) to be the n-th derivative of Gamma(x) at k. a(n)=floor(min(G(2n, x))), where min(f) is the local minimum of f in [0,oo).

Table of values

List of values