  The Ramsey number $r(G)$ of a graph $G$ is the minimum number $N$ such that
any red-blue colouring of the edges of $K_N$ contains a monochromatic copy of
$G$. Pavez-Sign\'e, Piga and Sanhueza-Matamala proved that for any function
$n\leq f(n) \leq r(K_n)$, there is a sequence of connected graphs $(G_n)_{n\in
\mathbb{N}}$ with $|V(G_n)|=n$ such that $r(G_n)=\Theta(f(n))$ and conjectured
that $G_n$ can additionally have arbitrarily large connectivity. In this note
we prove their conjecture.
