A374334 - cp's OEIS frontend

A374334 a(n) is the numerator of x(n) = (16x(n-1) + (120n^2 - 89n + 16)/(512n^4 - 1024n^3 + 712n^2 - 206*n + 21)) mod 1, with x(0) = 0.

n	a(n)
0	0
1	2
2	1076
3	188663
4	106894973
5	32442016954
6	16143697977964
7	43667396600461261
8	82482175187690988496
9	80845733759021750791
10	209616749220518838502
11	48891577015658186678698
12	60882892596227901210360094
13	108196850082040258114673507582
14	189145139720511629801253759599798

[0, 2, 1076, 188663, 106894973, 32442016954, 16143697977964, 43667396600461261, 82482175187690988496, 80845733759021750791, 209616749220518838502, 48891577015658186678698, 60882892596227901210360094, 108196850082040258114673507582, 189145139720511629801253759599798]

cp's OEIS Frontend

A374334 a(n) is the numerator of x(n) = (16x(n-1) + (120n^2 - 89n + 16)/(512n^4 - 1024n^3 + 712n^2 - 206*n + 21)) mod 1, with x(0) = 0.

Table of values

List of values

cp's OEIS Frontend

A374334 a(n) is the numerator of x(n) = (16*x(n-1) + (120*n^2 - 89*n + 16)/(512*n^4 - 1024*n^3 + 712*n^2 - 206*n + 21)) mod 1, with x(0) = 0.

Table of values

List of values

A374334 a(n) is the numerator of x(n) = (16x(n-1) + (120n^2 - 89n + 16)/(512n^4 - 1024n^3 + 712n^2 - 206*n + 21)) mod 1, with x(0) = 0.