A171484 - cp's OEIS frontend

A171484 Beukers integral int(int( -log(xy) / (1-xy) * P_n(2x-1) P_n(2y-1) ,x=0..1,y=0..1)) = (A(n) + B(n)zeta(3)) / A003418(n)^3. This sequence gives negated values of A(n).

n	a(n)
0	0
1	12
2	1404
3	750372
4	137096340
5	425299945236
6	11144361386340
7	104074481089949004
8	23323094579273069340
9	18031967628526215059268
10	525443267415363230379732
11	20671296686851400981142679500

[0, 12, 1404, 750372, 137096340, 425299945236, 11144361386340, 104074481089949004, 23323094579273069340, 18031967628526215059268, 525443267415363230379732, 20671296686851400981142679500]

cp's OEIS Frontend

A171484 Beukers integral int(int( -log(xy) / (1-xy) * P_n(2x-1) P_n(2y-1) ,x=0..1,y=0..1)) = (A(n) + B(n)zeta(3)) / A003418(n)^3. This sequence gives negated values of A(n).

Table of values

List of values

cp's OEIS Frontend

A171484 Beukers integral int(int( -log(x*y) / (1-x*y) * P_n(2*x-1) * P_n(2*y-1) ,x=0..1,y=0..1)) = (A(n) + B(n)*zeta(3)) / A003418(n)^3. This sequence gives negated values of A(n).

Table of values

List of values

A171484 Beukers integral int(int( -log(xy) / (1-xy) * P_n(2x-1) P_n(2y-1) ,x=0..1,y=0..1)) = (A(n) + B(n)zeta(3)) / A003418(n)^3. This sequence gives negated values of A(n).