Sum from 1 to infinity of The Möbius function$/n^s$, i.e., Möbius function/Riemman-zeta function?
Sorry, I forgot to mention that the way that I am suppose to tackle this question is with the information that: L(s,f[convolution]g) = L(s,f)*L(s,g).
The problem was that I couldn't use the mobius inversion theorem or anything to try and find the mobius function in terms of a convolution? Any help? thanks.