Theorems · Theorem · category theory
CategoryTheory.Functor.hasRightDerivedFunctor_iff_of_iso
∀ {C : Type u_1} {H : Type u_2} [inst : CategoryTheory.Category.{v_1, u_1} C]
[inst_1 : CategoryTheory.Category.{v_5, u_2} H] {F F' : CategoryTheory.Functor C H} (e : F ≅ F')
(W : CategoryTheory.MorphismProperty C), F.HasRightDerivedFunctor W ↔ F'.HasRightDerivedFunctor W- Cited by
- 0 results in Mathlib
- Foundations
- Depth 45 from the axioms · uses propext, Classical.choice, Quot.sound
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Cites9
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- CategoryTheory.Categorystatement and proof · cited by 32,673
- CategoryTheory.Functorstatement and proof · cited by 16,252
- CategoryTheory.Isostatement and proof · cited by 3,963
- CategoryTheory.MorphismPropertystatement and proof · cited by 2,179
- CategoryTheory.MorphismProperty.Qproof · cited by 98
- CategoryTheory.Functor.HasLeftKanExtensionproof · cited by 42
- CategoryTheory.Functor.HasRightDerivedFunctorstatement and proof · cited by 6
- CategoryTheory.Functor.hasRightDerivedFunctor_iffproof · cited by 3
- CategoryTheory.Functor.hasLeftExtension_iff_of_iso₂proof · cited by 1
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