-- Lean 4 proof step from Mathlib.Topology.Sheaves.SheafCondition.UniqueGluing (goal)
Goal:
C : Type u_1
inst : Category.{v_1, u_1} C
FC : C → C → Type u_2
CC : C → Type u_3
inst_1 : (X Y : C) → FunLike.{u_2 + 1, u_3 + 1, u_3 + 1} (FC X Y) (CC X) (CC Y)
inst_2 : ConcreteCategory.{u_3, v_1, u_1, u_2} C FC (CC := CC)
inst_3 : HasLimitsOfSize.{x, x, v_1, u_1} C
inst_4 : Functor.ReflectsIsomorphisms.{v_1, u_1, u_3, u_3 + 1} (CategoryTheory.forget C (FC := FC) (CC := CC))
inst_5 : PreservesLimitsOfSize.{x, x, v_1, u_3, u_1, u_3 + 1} (CategoryTheory.forget C (FC := FC) (CC := CC))
X : TopCat
F : Sheaf.{x, v_1, u_1} C X
ι : Type u_4
U : ι → Opens (↑X : Type x)
V : Opens (↑X : Type x)
iUV : (i : ι) → U i ⟶ V
hcover : V ≤ iSup U
s t :
  ToType.{u_3, v_1, u_1, u_2} (FC := FC) (CC := CC)
    (F.obj (P := CategoryTheory.Presheaf.IsSheaf (Opens.grothendieckTopology (↑X : Type x))).obj (op V))
h :
  ∀ (i : ι),
    Eq (α :=
      CC (F.obj (P := CategoryTheory.Presheaf.IsSheaf (Opens.grothendieckTopology (↑X : Type x))).obj (op (U i))))
      ((ConcreteCategory.hom (FC := FC) (CC := CC)
              (F.obj (P := CategoryTheory.Presheaf.IsSheaf (Opens.grothendieckTopology (↑X : Type x))).map (iUV i).op) :
            (a : CC (F.obj.obj (op V))) → CC (F.obj.obj (op (U i))))
          s :
        CC (F.obj (P := CategoryTheory.Presheaf.IsSheaf (Opens.grothendieckTopology (↑X : Type x))).obj (op (U i))))
      ((ConcreteCategory.hom (FC := FC) (CC := CC)
              (F.obj (P := CategoryTheory.Presheaf.IsSheaf (Opens.grothendieckTopology (↑X : Type x))).map (iUV i).op) :
            (a : CC (F.obj.obj (op V))) → CC (F.obj.obj (op (U i))))
          t :
        CC (F.obj (P := CategoryTheory.Presheaf.IsSheaf (Opens.grothendieckTopology (↑X : Type x))).obj (op (U i))))
V_eq_supr_U : V = iSup U
this :
  Eq (α :=
    CC (F.obj (P := CategoryTheory.Presheaf.IsSheaf (Opens.grothendieckTopology (↑X : Type x))).obj (op (iSup U))))
    ((ConcreteCategory.hom (FC := FC) (CC := CC)
            (F.obj (P := CategoryTheory.Presheaf.IsSheaf (Opens.grothendieckTopology (↑X : Type x))).map
              (Quiver.Hom.op (eqToHom ⋯))) :
          (a : CC (F.obj.obj (op V))) → CC (F.obj.obj (op (iSup U))))
        s :
      CC (F.obj (P := CategoryTheory.Presheaf.IsSheaf (Opens.grothendieckTopology (↑X : Type x))).obj (op (iSup U))))
    ((ConcreteCategory.hom (FC := FC) (CC := CC)
            (F.obj (P := CategoryTheory.Presheaf.IsSheaf (Opens.grothendieckTopology (↑X : Type x))).map
              (Quiver.Hom.op (eqToHom ⋯))) :
          (a : CC (F.obj.obj (op V))) → CC (F.obj.obj (op (iSup U))))
        t :
      CC (F.obj (P := CategoryTheory.Presheaf.IsSheaf (Opens.grothendieckTopology (↑X : Type x))).obj (op (iSup U))))
⊢ s = t
have h₁ : s =
  (ConcreteCategory.hom (FC := FC) (CC := CC)
        (F.obj (P := CategoryTheory.Presheaf.IsSheaf (Opens.grothendieckTopology (↑X : Type x))).map
          (Quiver.Hom.op (eqToHom V_eq_supr_U))) :
      (a : CC (F.obj.obj (op (iSup U)))) → CC (F.obj.obj (op V)))
    ((ConcreteCategory.hom (FC := FC) (CC := CC)
            (F.obj (P := CategoryTheory.Presheaf.IsSheaf (Opens.grothendieckTopology (↑X : Type x))).map
              (Quiver.Hom.op (eqToHom sorry))) :
          (a : CC (F.obj.obj (op V))) → CC (F.obj.obj (op (iSup U))))
        s :
      CC (F.obj (P := CategoryTheory.Presheaf.IsSheaf (Opens.grothendieckTopology (↑X : Type x))).obj (op (iSup U))))
Tactic: convert! congr_arg (F.1.map (eqToHom V_eq_supr_U).op) this