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- Simplicially_enriched_category abstract "In mathematics, a simplicially enriched category, is a category enriched over the category of simplicial sets. Simplicially enriched categories are often also called, more ambiguously, simplicial categories; the latter term however also applies to simplicial objects in Cat (the category of small categories). Simplicially enriched categories can, however, be identified with simplicial objects in Cat whose object part is constant, or more precisely, whose all face and degeneracy maps are bijective on objects. Simplicially enriched categories can model (∞, 1)-categories, but the dictionary has to be carefully built. Namely many notions, limits for example, are different from the limits in the sense of enriched category theory.".
- Simplicially_enriched_category wikiPageID "29190294".
- Simplicially_enriched_category wikiPageRevisionID "604354014".
- Simplicially_enriched_category hasPhotoCollection Simplicially_enriched_category.
- Simplicially_enriched_category id "simplicially+enriched+category".
- Simplicially_enriched_category title "Simplicially enriched category".
- Simplicially_enriched_category subject Category:Category_theory.
- Simplicially_enriched_category comment "In mathematics, a simplicially enriched category, is a category enriched over the category of simplicial sets. Simplicially enriched categories are often also called, more ambiguously, simplicial categories; the latter term however also applies to simplicial objects in Cat (the category of small categories).".
- Simplicially_enriched_category label "Simplicially enriched category".
- Simplicially_enriched_category sameAs m.0dln1xc.
- Simplicially_enriched_category sameAs Q7520909.
- Simplicially_enriched_category sameAs Q7520909.
- Simplicially_enriched_category wasDerivedFrom Simplicially_enriched_category?oldid=604354014.
- Simplicially_enriched_category isPrimaryTopicOf Simplicially_enriched_category.