Copied (3 points) State Runge’s theorem. (7 points) Does there exist a sequence of entire functions \(f_n\) that converges to 0 pointwise, but not uniformly on compact sets? Raw LaTeX \begin{enumerate} \item[(i)] (3 points) State Runge's theorem. \item[(ii)] (7 points) Does there exist a sequence of entire functions \(f_n\) that converges to 0 pointwise, but not uniformly on compact sets? \end{enumerate} Topic Tags Entire Functions and Liouville-Type Theorems