A089626 - cp's OEIS frontend

A089626 a(n) = 1/h(n) where {h(n)} is the Hankel transform of {t(n)}; t(n) is defined by the expansion of tan(x)= Sum_n>0, t(n)x^(2n-1); |x|

n	a(n)
1	1
2	45
3	4465125
4	6272287562165625
5	438120013555654794702228515625
6	3943988517696329309474874414036059896739501953125
7	9860368980530253649041813027973243717504383071655695011832599639892578125

[1, 45, 4465125, 6272287562165625, 438120013555654794702228515625, 3943988517696329309474874414036059896739501953125, 9860368980530253649041813027973243717504383071655695011832599639892578125]

cp's OEIS Frontend

A089626 a(n) = 1/h(n) where {h(n)} is the Hankel transform of {t(n)}; t(n) is defined by the expansion of tan(x)= Sum_n>0, t(n)x^(2n-1); |x|

Table of values

List of values

cp's OEIS Frontend

A089626 a(n) = 1/h(n) where {h(n)} is the Hankel transform of {t(n)}; t(n) is defined by the expansion of tan(x)= Sum_n>0, t(n)*x^(2*n-1); |x|

Table of values

List of values

A089626 a(n) = 1/h(n) where {h(n)} is the Hankel transform of {t(n)}; t(n) is defined by the expansion of tan(x)= Sum_n>0, t(n)x^(2n-1); |x|