I have a result that holds for cocomplete and finitely complete categories such that pullbacks preserve directed colimits, by which I mean $A \times_B (\operatorname{colim}_{i \in I} C_i) = colim_{i \in I} (A \times_B C_i)$, where $I$ is a directed category.

Thanks to a result by Adamek and Rosicky [locally presentable and accessible categories, Proposition 1.59] , I know that this holds in any locally (finitely) presentable category.

Is there any other category that satisfies those conditions?