A374335 - cp's OEIS frontend

A374335 a(n) is the denominator 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	1
1	15
2	4095
3	765765
4	111035925
5	78058255275
6	24536311574775
7	81926744348173725
8	154923473562396513975
9	154923473562396513975
10	595232293160786606325
11	76784965817741472215925
12	321191512015612578279214275
13	3146713243216956429401462252175
14	342991743510648250804759385487075

[1, 15, 4095, 765765, 111035925, 78058255275, 24536311574775, 81926744348173725, 154923473562396513975, 154923473562396513975, 595232293160786606325, 76784965817741472215925, 321191512015612578279214275, 3146713243216956429401462252175, 342991743510648250804759385487075]

cp's OEIS Frontend

A374335 a(n) is the denominator 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

A374335 a(n) is the denominator 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

A374335 a(n) is the denominator 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.