fact: Definition right_biadj_preserves_equifiers_commute (x : B₁) : biadj_left_hom R x e ∙ to_universal_equifier_cat e (L x) ∙ full_sub_category_functor (λ (h : hom (L x) y₁), make_hProp (h ◃ α = h ◃ β) (cellset_property _ _ _ _)) (λ (h : hom x (R y₁)), make_hProp (h ◃ ## R α = h ◃ ## R β) (cellset_property _ _ _ _)) (biadj_right_hom R x y₁) preserve_equifiers_R_path ⟹ to_universal_equifier_cat (psfunctor_equifier_cone R e) x.
imports: UniMath.Foundations.All UniMath.MoreFoundations.All UniMath.CategoryTheory.Core.Categories UniMath.CategoryTheory.Core.Isos UniMath.CategoryTheory.Core.Univalence UniMath.CategoryTheory.Core.Functors UniMath.CategoryTheory.Core.NaturalTransformations UniMath.CategoryTheory.Categories.StandardCategories UniMath.CategoryTheory.Subcategory.Full UniMath.CategoryTheory.Subcategory.FullEquivalences UniMath.CategoryTheory.Adjunctions.Core UniMath.CategoryTheory.Equivalences.Core UniMath.CategoryTheory.Equivalences.CompositesAndInverses UniMath.Bicategories.Core.Bicat UniMath.Bicategories.Core.Invertible_2cells UniMath.Bicategories.Core.EquivToAdjequiv UniMath.Bicategories.Core.Examples.BicatOfUnivCats UniMath.Bicategories.Morphisms.Adjunctions UniMath.Bicategories.Morphisms.Properties UniMath.Bicategories.Morphisms.Properties.ClosedUnderInvertibles UniMath.Bicategories.Core.Univalence UniMath.Bicategories.Core.BicategoryLaws UniMath.Bicategories.PseudoFunctors.Display.PseudoFunctorBicat UniMath.Bicategories.PseudoFunctors.PseudoFunctor UniMath.Bicategories.PseudoFunctors.Examples.Identity UniMath.Bicategories.PseudoFunctors.Examples.Composition UniMath.Bicategories.PseudoFunctors.Biadjunction UniMath.Bicategories.PseudoFunctors.Preservation.Preservation UniMath.Bicategories.Transformations.PseudoTransformation UniMath.Bicategories.Modifications.Modification UniMath.Bicategories.Limits.Equifiers