ag.algebraic geometry – Is Qcoh(X) locally presentable?

Let $X$ be a scheme. Is the category $QCoh(X)$ of quasi-coherent sheaves on $X$ locally presentable? If so, can we say anything about the $kappa$ for which $QCoh(X)$ is locally $kappa$-presentable? (e.g. is it always finitely presentable? Or related to the $kappa$ of Gabber’s result?)

I’m particularly interested in the case where $X$ is quasi-comact quasi-separated (qcqs).

In my searching for references, I’ve come across answers ranging from “we don’t know”, “when qcqs”, to “always”, and would appreciate some clarity.