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Theorems · Definition · category theory

CategoryTheory.StrictPseudofunctorPreCore.toPrelaxFunctor

{B : Type u₁} →
  [inst : CategoryTheory.Bicategory B] →
    {C : Type u₂} →
      [inst_1 : CategoryTheory.Bicategory C] →
        CategoryTheory.StrictPseudofunctorPreCore B C → CategoryTheory.PrelaxFunctor B C
Defined in
Mathlib.CategoryTheory.Bicategory.Functor.StrictPseudofunctor
Cited by
44 results in Mathlib
Foundations
Depth 2 from the axioms · uses no axioms
Assumes
CategoryTheory.BicategoryCategoryTheory.Bicategory
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Around this declaration

Dashed lines are statement dependencies; solid lines are citations in proofs.

CategoryTheory.StrictPseudofunctorPreCore.map_comp · cited by 9StrictPseudofunctorPreCor…CategoryTheory.StrictPseudofunctorPreCore.map_id · cited by 6StrictPseudofunctorPreCor…CategoryTheory.StrictPseudofunctor.mk' · cited by 5StrictPseudofunctor.mk'CategoryTheory.StrictPseudofunctor.mk'' · cited by 5StrictPseudofunctor.mk''CategoryTheory.StrictPseudofunctorCore.mk.inj · cited by 1mk.injCategoryTheory.StrictPseudofunctorCore.mk.noConfusion · cited by 1mk.noConfusionCategoryTheory.Bicategory.Prod.swap_mapComp_hom · cited by 0Prod.swap_mapComp_homCategoryTheory.Bicategory.Prod.swap_mapComp_inv · cited by 0Prod.swap_mapComp_invCategoryTheory.Bicategory.Prod.swap_mapId_hom · cited by 0Prod.swap_mapId_homCategoryTheory.Bicategory.Prod.swap_mapId_inv · cited by 0Prod.swap_mapId_invCategoryTheory.Bicategory.Prod.swap_map₂ · cited by 0Prod.swap_map₂CategoryTheory.StrictPseudofunctorCore.mk.injEq · cited by 0mk.injEqCategoryTheory.StrictPseudofunctorCore.mk.sizeOf_spec · cited by 0mk.sizeOf_specCategoryTheory.StrictPseudofunctor.mk''_map · cited by 0StrictPseudofunctor.mk''_…CategoryTheory.StrictPseudofunctor.mk''_mapComp · cited by 0StrictPseudofunctor.mk''_…CategoryTheory.Bicategory · cited by 1587CategoryTheory.BicategoryCategoryTheory.PrelaxFunctor · cited by 48CategoryTheory.PrelaxFunc…CategoryTheory.StrictPseudofunctorPreCore · cited by 15CategoryTheory.StrictPseu…StrictPseudofunctorPreCore.to…CITED BYCITES

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