A343446 - cp's OEIS frontend

A343446 Coefficients of the series S(p, q) for which -(p^(1/3))S converges to the largest real root of x^4 - px + q, where 0 < p and 0 < q < 3*(p/4)^(4/3).

n	a(n)
0	-1
1	1
2	4
3	40
4	648
5	14560
6	418880
7	14696640
8	608608000
9	29056867840
10	1571364748800
11	94937979136000
12	6337884013260800
13	463301182536192000
14	36806315255277568000
15	3157533815406530560000
16	290912372128665391104000
17	28648563542097847828480000

[-1, 1, 4, 40, 648, 14560, 418880, 14696640, 608608000, 29056867840, 1571364748800, 94937979136000, 6337884013260800, 463301182536192000, 36806315255277568000, 3157533815406530560000, 290912372128665391104000, 28648563542097847828480000]

cp's OEIS Frontend

A343446 Coefficients of the series S(p, q) for which -(p^(1/3))S converges to the largest real root of x^4 - px + q, where 0 < p and 0 < q < 3*(p/4)^(4/3).

Table of values

List of values

cp's OEIS Frontend

A343446 Coefficients of the series S(p, q) for which -(p^(1/3))*S converges to the largest real root of x^4 - p*x + q, where 0 < p and 0 < q < 3*(p/4)^(4/3).

Table of values

List of values

A343446 Coefficients of the series S(p, q) for which -(p^(1/3))S converges to the largest real root of x^4 - px + q, where 0 < p and 0 < q < 3*(p/4)^(4/3).