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Bousfield localization of a left proper accessible model category

In combinatorial and accessible weak model categories (also on ArXiv) I've studied Bousfield localization of weak and semi-model categories in both the combinatorial and accessible case. In particular …
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7 votes
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Almost combinatorial accessible model categories

Actually, you can, and you don't need accessibility (local presentability of the underlying category is enough). Under your assumption, for each $i:A \to B$ a generating cofibration, take $B \coprod_A …
Simon Henry's user avatar
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9 votes
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presentability rank of categories of coalgebras

The case of algebras for a monad is discussed explicitly in Gregory Bird's thesis (see theorem 6.9). The case of the categories of algebras for an endofunctor or pointed endofunctor can be deduced fro …
Simon Henry's user avatar
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7 votes
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Is every accessible category well-powered?

It seems to me that every category with a small set of dense generator is well powered. In particular accessible categories are well powered. Dense generator means that you have a small full subcateg …
Simon Henry's user avatar
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