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CategoryTheory.Bicategory.InducedBicategory.Hom.ext_iff

∀ {B : Type u_1} {C : Type u_2} {inst : CategoryTheory.Bicategory C} {F : B → C}
  {X Y : CategoryTheory.Bicategory.InducedBicategory C F} {x y : X.Hom Y}, x = y ↔ x.hom = y.hom
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Mathlib.CategoryTheory.Bicategory.InducedBicategory
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Depth 7 from the axioms · uses no axioms
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Quiver.Hom · cited by 32603Quiver.HomCategoryTheory.Bicategory · cited by 1587CategoryTheory.BicategoryCategoryTheory.Bicategory.InducedBicategory · cited by 39Bicategory.InducedBicateg…CategoryTheory.Bicategory.InducedBicategory.Hom.hom · cited by 36Hom.homCategoryTheory.Bicategory.InducedBicategory.Hom · cited by 5InducedBicategory.HomCategoryTheory.Bicategory.InducedBicategory.Hom.ext · cited by 2Hom.extHom.ext_iffCITED BYCITES

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