23 нояб. 2013 г. · A finitely presented category is one that has a presentation in terms of finitely many objects, finitely many morphisms, and finitely many equations. |
18 мар. 2014 г. · The standard book on locally presentable categories defines them as : cocomplete categories with a small set of λ-small objets generating ... |
28 июн. 2022 г. · A category which is locally presentable (ie locally k-presentable for some cardinality k) which is not compactly presentable (ie locally finitely presentable). |
4 апр. 2018 г. · A category is called algebraic if it is monadic over Set, and equationally presentable if its objects can be prescribed by (a proper class of) operations and ... |
24 дек. 2023 г. · When λ≥κ, every object that is smaller than κ is of course also smaller than λ, and hence locally κ-presentable implies locally λ-presentable. |
22 дек. 2015 г. · The definition I am working with is the following, a category C with all small colmits is called locally presentable if. |
6 мая 2015 г. · According to nlab, a category C is called locally presentable if it is accessible and has all small colimits. |
21 июн. 2017 г. · This is true by the various characterizations of locally finitely presentable categories, but I wonder if there is a more direct way. I suspect ... |
24 янв. 2014 г. · The easiest way is to observe that it's an accessibly embedded reflective subcategory of sSet, which is locally finitely presentable. |
28 июн. 2019 г. · For every locally presentable category C, every full subcategory D↪C which is closed under limits is a reflective subcategory. |
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