# Evaluate $\int_{1}^\infty \frac{\ln(\ln(x))}{1+x^2}dx$ [duplicate]

I'm trying to evaluate: $$\int\limits_1^\infty \frac{\ln(\ln(x))}{1+x^2} dx$$
I've been told by the user Jack D'Aurizio that I can connect it to Euler's Beta Function using the substitution $x=e^u$ and using Feynman's Technique. I've tried connecting it to $$\int\limits_0^\infty \frac{t^{x-1}}{(1+t)^{x+y}}dt$$ but I don't see anything. Would appreciate a hint to put me in the right direction.