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Jun 19, 2015 at 22:40 comment added David White I am not so sure that you can remove the requirement about being simplicial. This doesn't feel like the sort of situation where it's just a choice of framing. Rather, Lurie's nice adjunction you mention seems to need the simplicial hypothesis in a stronger way. I guess what I'm saying is: I'd love to see someone actually do that work to remove the simplicial hypothesis, because I think I'd learn something from it.
Dec 9, 2014 at 19:13 comment added Denis Nardin I don't think that "presentable" is the translation of left proper, simplicial and cellular. Roughly speaking "presentable" is the translation of combinatorial. Left proper and simplicial are properties that in a certain sense you have for free for $\infty$-categories
Dec 9, 2014 at 18:48 comment added COhrt Thank you! The main part of my question is rather if there is a theory of right localizations of $\infty$-categories, though. As part of this I want to understand that if left proper, simplicial, cellular translates to presentable, what does right proper, simplicial, cellular translate to?
Dec 9, 2014 at 18:35 history answered Dylan Wilson CC BY-SA 3.0