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Localization of a symmetric monoidal category is monoidal when the morphisms being inverted ...

When $S=\mathcal{C}$, it is fairly straightforward to define a symmetric monoidal structure on the groupoid completion $\mathcal{G}\mathcal{C}:=\mathcal{C}\left[ S^{-1} \right]$. I couldn't find a ref …
Adrien Vakili's user avatar