Abstract

The category of C\mathfrak{C}-colored symmetric operads admits a cofibrantly generated model category structure. In this paper, we show that this model structure satisfies a relative left properness condition, i.e., that the class of weak equivalences between ΣΣ-cofibrant operads is closed under cobase change along cofibrations. We also provide an example of Dwyer which shows that the model structure on C\mathfrak{C}-colored symmetric operads is not left proper.

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