- #1
Mandelbroth
- 611
- 24
This is mostly calculus, but the question is computer based, I think.
The antiderivative of the gamma function is, fairly trivially, ##\displaystyle \int_{0}^{+\infty}\frac{t^{z-1}}{e^{t}\ln{t}}-C##, where C is an arbitrary constant.
Why does Wolfram Alpha have trouble calculating the convergence of that integral at any given point?
The antiderivative of the gamma function is, fairly trivially, ##\displaystyle \int_{0}^{+\infty}\frac{t^{z-1}}{e^{t}\ln{t}}-C##, where C is an arbitrary constant.
Why does Wolfram Alpha have trouble calculating the convergence of that integral at any given point?