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Let $\mu$ be the self-similar measure supported on the self-similar set $K$with open set condition. In this article, we discuss the packing dimension ofthe set $\{x\in K: A(\frac{\log\mu(B(x,r))}{\log r})=I\}$ for$I\subseteq\mathbb{R}$, where $A(\frac{\log\mu(B(x,r))}{\log r})$ denotes theset of accumulation points of \frac{\log\mu(B(x,r))}{\log r}$ as $r\searrow0$.Our main result solves the conjecture about packing dimension posed by Olsenand Winter \cite{OlsWin} and generalizes the result in \cite{BaeOlsSni}.

Packing dimensions of the divergence points of self-similar measures with the open set condition