Let $\chi$ be a Dirichlet character and $L(s, \chi)$ be the corresponding L-function. Is $$\frac{1}{L(1+it, \chi)}$$ unbounded for $t \in \mathbb{R}$? I'm aware that this is true if $L=\zeta$, but i'm not sure of general $L$.
Is $\frac{1}{L(1+it)}$ unbounded?
Holomorphic manifold
- 81
- 1