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Theorems · Definition · category theory

CategoryTheory.ReflQuiv

Type (max (u + 1) u (v + 1))

Category of refl quivers.

Defined in
Mathlib.CategoryTheory.Category.ReflQuiv
Cited by
28 results in Mathlib
Foundations
Depth 1 from the axioms · uses no axioms
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Dashed lines are statement dependencies; solid lines are citations in proofs.

CategoryTheory.ReflQuiv.forget · cited by 14ReflQuiv.forgetCategoryTheory.Cat.freeRefl · cited by 8Cat.freeReflSSet.oneTruncation₂ · cited by 8SSet.oneTruncation₂CategoryTheory.ReflQuiv.of · cited by 6ReflQuiv.ofSSet.OneTruncation₂.ofNerve₂.natIso · cited by 5ofNerve₂.natIsoCategoryTheory.ReflQuiv.adj · cited by 5ReflQuiv.adjCategoryTheory.ReflQuiv.forgetToQuiv · cited by 4ReflQuiv.forgetToQuivCategoryTheory.ReflQuiv.adj_homEquiv · cited by 0ReflQuiv.adj_homEquivCategoryTheory.ReflQuiv.adj_unit_app · cited by 0ReflQuiv.adj_unit_appCategoryTheory.ReflQuiv.comp_eq_comp · cited by 0ReflQuiv.comp_eq_compCategoryTheory.ReflQuiv.comp_map · cited by 0ReflQuiv.comp_mapCategoryTheory.ReflQuiv.comp_obj · cited by 0ReflQuiv.comp_objCategoryTheory.ReflQuiv.forgetToQuiv_faithful · cited by 0ReflQuiv.forgetToQuiv_fai…CategoryTheory.ReflQuiv.forgetToQuiv_map · cited by 0ReflQuiv.forgetToQuiv_mapCategoryTheory.ReflQuiv.forgetToQuiv_obj · cited by 0ReflQuiv.forgetToQuiv_objCategoryTheory.ReflQuiver · cited by 64CategoryTheory.ReflQuiverCategoryTheory.Bundled · cited by 42CategoryTheory.BundledCategoryTheory.ReflQuivCITED BYCITES

Cites2

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Cited by41

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