A379606 - cp's OEIS frontend

A379606 S = (A-sin(A))/2 gives the area of a segment of the unit circle in terms of the arc length A (<= Pi). Expressing A in terms of S we get A = Sum_{n>=0} b^(2n+1)c(n) where b = (12S)^(1/3). Sequence gives numerators of c(n).

n	a(n)
0	1
1	1
2	1
3	1
4	43
5	1213
6	151439
7	33227
8	16542537833
9	887278009
10	15233801224559
11	9597171184603
12	1374085664813273149
13	1593410154419351
14	53299328587804322691259
15	1065024810026227256263721
16	11374760871959174491194191
17	70563256104582737796094772987
18	657272463951301325116190773432261

[1, 1, 1, 1, 43, 1213, 151439, 33227, 16542537833, 887278009, 15233801224559, 9597171184603, 1374085664813273149, 1593410154419351, 53299328587804322691259, 1065024810026227256263721, 11374760871959174491194191, 70563256104582737796094772987, 657272463951301325116190773432261]

cp's OEIS Frontend

A379606 S = (A-sin(A))/2 gives the area of a segment of the unit circle in terms of the arc length A (<= Pi). Expressing A in terms of S we get A = Sum_{n>=0} b^(2n+1)c(n) where b = (12S)^(1/3). Sequence gives numerators of c(n).

Table of values

List of values

cp's OEIS Frontend

A379606 S = (A-sin(A))/2 gives the area of a segment of the unit circle in terms of the arc length A (<= Pi). Expressing A in terms of S we get A = Sum_{n>=0} b^(2n+1)*c(n) where b = (12*S)^(1/3). Sequence gives numerators of c(n).

Table of values

List of values

A379606 S = (A-sin(A))/2 gives the area of a segment of the unit circle in terms of the arc length A (<= Pi). Expressing A in terms of S we get A = Sum_{n>=0} b^(2n+1)c(n) where b = (12S)^(1/3). Sequence gives numerators of c(n).