  A keyring is a graph obtained from a cycle by appending $r\ge0$ leaves to one
of its vertices. Sidorenko proved an Erd\H{o}s-Gallai-type theorem: Every graph
of order $n$ and size more than $\frac{(k-1)n}{2}$ contains a keyring of size
at least $k$ and with $r$ leaves for $r\le\frac{k-1}2$ (Theorem 1.4, An
Erd\H{o}s-Gallai-type theorem for keyrings, Graphs Combin., 2018). In this
note, we show that Sidorenko's theorem holds for larger $r$ and so complete the
Erd\H{o}s-Gallai-type theorem for keyrings.
