Continued exponent expansion of the power series 1/(1-x); odd terms being numerators and even terms being denominators of the rational terms of the expansion: 1/(1-x) = e^[(a(1)/a(2))*x*e^[(a(3)/a(4))*x*e^[(a(5)/a(6))*x*e^[...]]]].
A071787
Continued exponent expansion of the power series 1/(1-x); odd terms being numerators and even terms being denominators of the rational terms of the expansion: 1/(1-x) = e^[(a(1)/a(2))*x*e^[(a(3)/a(4))*x*e^[(a(5)/a(6))*x*e^[...]]]].
Terms
- a(0) =1a(1) =1a(2) =1a(3) =2a(4) =5a(5) =12a(6) =47a(7) =120a(8) =12917a(9) =33840a(10) =329458703a(11) =874222560
External references
- oeis: A071787