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Jul 10 at 14:41 history edited user39598 CC BY-SA 4.0
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Jul 10 at 3:57 comment added Qiaochu Yuan There should be a result along the lines that if $V$ is a cocomplete closed symmetric monoidal ($\infty$?)-category then $V$ is the free cocomplete $V$-enriched category on a point, a special case of the universal property of presheaf categories. Morally we'd like to apply that result to $V = \text{Cat}$ here.
Jul 10 at 3:17 comment added David Roberts "the category of spaces" here being the $(\infty,1)$-category of (homotopy types of) spaces, and cocompletion is homotopy cocompletion. Obviously you know this, but leading with the abuse of terminology is not helpful.
Jul 10 at 2:17 history asked user39598 CC BY-SA 4.0