Theorems · Inductive type · category theory
CategoryTheory.Limits.HasReflexiveCoequalizers
(C : Type u) → [CategoryTheory.Category.{v, u} C] → PropC has reflexive coequalizers if it has coequalizers for every reflexive pair.
- Cited by
- 9 results in Mathlib
- Foundations
- Depth 1 from the axioms · uses no axioms
- Assumes
- CategoryTheory.Category
Around this declaration
Dashed lines are statement dependencies; solid lines are citations in proofs.
Cites1
Mathlib declarations this one mentions in its statement or cites explicitly in its proof. Plumbing is filtered out.
- CategoryTheory.Categorystatement · cited by 32,673
Cited by15
Results whose statement or proof uses this declaration.
- CategoryTheory.LiftLeftAdjoint.constructLeftAdjointEquivstatement and proof · cited by 3
- CategoryTheory.LiftLeftAdjoint.constructLeftAdjointObjstatement and proof · cited by 3
- CategoryTheory.LiftLeftAdjoint.constructLeftAdjointstatement and proof · cited by 1
- CategoryTheory.isRightAdjoint_triangle_liftstatement and proof · cited by 1
- CategoryTheory.isRightAdjoint_triangle_lift_monadicstatement and proof · cited by 1
- CategoryTheory.Limits.hasCoequalizer_of_common_sectionstatement and proof · cited by 0
- CategoryTheory.Limits.hasReflexiveCoequalizers_iffstatement and proof · cited by 0
- CategoryTheory.Monad.monadicOfHasPreservesReflexiveCoequalizersOfReflectsIsomorphismsstatement and proof · cited by 0
- CategoryTheory.LiftLeftAdjoint.constructLeftAdjointEquiv_applystatement and proof · cited by 0
- CategoryTheory.LiftLeftAdjoint.constructLeftAdjointEquiv_symm_applystatement and proof · cited by 0
- CategoryTheory.isRightAdjoint_square_liftstatement and proof · cited by 0
- CategoryTheory.isRightAdjoint_square_lift_monadicstatement and proof · cited by 0