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The list Ramsey number $R_{\ell}(H,k)$, recently introduced by Alon, Buci\'c,Kalvari, Kuperwasser, and Szab\'o, is a list-coloring variant of the classicalRamsey number. They showed that if $H$ is a fixed $r$-uniform hypergraph thatis not $r$-partite and the number of colors $k$ goes to infinity,$e^{\Omega(\sqrt{k})} \le R_{\ell} (H,k) \le e^{O(k)}$. We prove that$R_{\ell}(H,k) = e^{\Theta(k)}$ if and only if $H$ is not $r$-partite.

Multicolor list Ramsey numbers grow exponentially