Operadic colimit in sym mon category

Example 18.1.5. If \(\Oo = \Mm _C\) for a symmetric monoidal \(\infty \)-category \(C\), then a colimit in \(C\) is operadic if and only if it is preserved by the functor \(x \otimes - \colon C \to C\) for every object \(x \in C\); the argument is similar to Example 18.1.3.