A273352 - cp's OEIS frontend

A273352 a(n) = 2^(2n+2) F(n) where F(n) is Ramanujan's F(n) = Sum_{k>=1} k^(4n-1)/(e^(Pik)-1) - 16^n Sum_{k>=1} k^(4n-1)/(e^(4Pik)-1).

n	a(n)
1	1
2	34
3	11056
4	14873104
5	56814228736
6	495812444583424
7	8575634961418940416
8	265929039218907754399744
9	13722623393637762299131396096
10	1112372064432735526930220874072064
11	135292015985218004848567636630910795776
12	23782283324940089109797537284278352042000384

[1, 34, 11056, 14873104, 56814228736, 495812444583424, 8575634961418940416, 265929039218907754399744, 13722623393637762299131396096, 1112372064432735526930220874072064, 135292015985218004848567636630910795776, 23782283324940089109797537284278352042000384]

cp's OEIS Frontend

A273352 a(n) = 2^(2n+2) F(n) where F(n) is Ramanujan's F(n) = Sum_{k>=1} k^(4n-1)/(e^(Pik)-1) - 16^n Sum_{k>=1} k^(4n-1)/(e^(4Pik)-1).

Table of values

List of values

cp's OEIS Frontend

A273352 a(n) = 2^(2n+2) F(n) where F(n) is Ramanujan's F(n) = Sum_{k>=1} k^(4n-1)/(e^(Pi*k)-1) - 16^n* Sum_{k>=1} k^(4n-1)/(e^(4*Pi*k)-1).

Table of values

List of values

A273352 a(n) = 2^(2n+2) F(n) where F(n) is Ramanujan's F(n) = Sum_{k>=1} k^(4n-1)/(e^(Pik)-1) - 16^n Sum_{k>=1} k^(4n-1)/(e^(4Pik)-1).