Goal:
  
  A : Type
  B : Type
  C : Type
  Q : C → Type
  P : C → A → Prop
  fn : ∀ x : A, (∀ y : C, Q y → P y x) → B
  x : A
  xs : list A
  h : ∀ y : C, Q y → ∥ All (P y) (x :: xs) ∥
  H : (λ (l : list A) (Hl : ∀ y : C, Q y → ∥ All (P y) l ∥) (x : list B),
         ∀ (H := CoreTactics.block) (l0 : list A) 
           (H0 : ∀ y : C, Q y → ∥ All (P y) l0 ∥) 
           (n : nat) (x0 : A),
           nth_error l0 n = Some x0
           → {| pr1 := l; pr2 := Hl |} = {| pr1 := l0; pr2 := H0 |}
             → x = map_All fn l0 H0
               → let H1 := CoreTactics.block in
                 ∃ D : ∀ y : C, Q y → P y x0,
                   nth_error (map_All fn l0 H0) n = Some (fn x0 D)) xs
        (map_All_obligation_2 x xs h)
        (map_All fn xs (map_All_obligation_2 x xs h))
  n : nat
  x0 : A
  H1 : nth_error (x :: xs) n = Some x0
  ============================
   (let H := CoreTactics.block in
    ∃ D : ∀ y : C, Q y → P y x0,
      nth_error
        (map_All fn (x :: xs)
           (rew [λ l : list A, ∀ y : C, Q y → ∥ All (P y) l ∥] eq_refl in h))
        n = Some (fn x0 D))


DEBUG:Going to execute:
match goal with
           | |- context [ rew <- [_] eq_refl in _ ] =>
                 progress simpl eq_rect_r
           | |- context [ rew [_] eq_refl in _ ] => progress simpl eq_rect
           | |- context [ Prop.Logic.transport _ eq_refl _ ] =>
                 progress simpl Prop.Logic.transport
           | |- context [ Logic.eq_elim _ _ _ _ _ eq_refl ] =>
                 progress simpl eq_rect
           | |- context [ Logic.eq_elim_r _ _ _ _ eq_refl ] =>
                 progress simpl Logic.eq_elim_r
           | |- context [ noConfusion_inv _ ] =>
                 progress simpl noConfusion_inv
           | |- DepElim.opaque_ind_pack_eq_inv ?G eq_refl =>
                 apply (DepElim.simplify_ind_pack_inv B x p G)
           | |- let _ := CoreTactics.block in _ => fail 1
           | |- _ => simplify * || simplify ?; cbv beta
           | |- _ → ?B =>
                 let ty := type of B in
                 intro || (let H := fresh in
                           intro
                           H)
           | |- ∀ x, _ => let H := fresh x in
                          intro
                          H
           | |- _ => intro
           end