Theorems · Theorem · category theory
CategoryTheory.Bicategory.LeftExtension.IsKan.uniqueUpToIso_hom_right
∀ {B : Type u} [inst : CategoryTheory.Bicategory B] {a b c : B} {f : a ⟶ b} {g : a ⟶ c}
{s t : CategoryTheory.Bicategory.LeftExtension f g} (P : s.IsKan) (Q : t.IsKan),
CategoryTheory.StructuredArrow.Hom.right (P.uniqueUpToIso Q).hom = P.desc t- Cited by
- 0 results in Mathlib
- Foundations
- Depth 32 from the axioms · uses propext, Classical.choice, Quot.sound
- Assumes
- CategoryTheory.Bicategory
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Cites10
Mathlib declarations this one mentions in its statement or cites explicitly in its proof. Plumbing is filtered out.
- Quiver.Homstatement and proof · cited by 32,603
- CategoryTheory.Iso.homstatement · cited by 7,684
- CategoryTheory.Bicategorystatement and proof · cited by 1,587
- CategoryTheory.StructuredArrow.rightstatement · cited by 213
- CategoryTheory.StructuredArrow.Hom.rightstatement · cited by 82
- CategoryTheory.Bicategory.precompstatement · cited by 40
- CategoryTheory.Bicategory.LeftExtensionstatement and proof · cited by 29
- CategoryTheory.Bicategory.LeftExtension.IsKanstatement and proof · cited by 9
- CategoryTheory.Bicategory.LeftExtension.IsKan.descstatement · cited by 7
- CategoryTheory.Bicategory.LeftExtension.IsKan.uniqueUpToIsostatement · cited by 3
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