Goal:
  
  elt : Type
  eq_elt : elt -> elt -> Prop
  m : t elt
  m' : t elt
  H : forall x y : key, E.eq x y -> find x m = find y m
  H0 : forall x y : key, E.eq x y -> find x m' = find y m'
  H1 : forall k : key,
       (exists (e : elt) (y : key × elt),
          (E.eq k y.1 /\ e = y.2) /\ List.In y (elements m)) ->
       match find k m with
       | Some x =>
           match find k m' with
           | Some y => eq_elt x y
           | None => False
           end
       | None => match find k m' with
                 | Some _ => False
                 | None => True
                 end
       end
  H3 : forall (k : key) (e : elt) (p : key × elt),
       (E.eq k p.1 /\ e = p.2) /\ List.In p (elements m') ->
       match find k m with
       | Some x =>
           match find k m' with
           | Some y => eq_elt x y
           | None => False
           end
       | None => match find k m' with
                 | Some _ => False
                 | None => True
                 end
       end
  k : key
  e : elt
  H2 : List.In (k, e) (elements m')
  ============================
   match find k m with
   | Some x =>
       match find k m' with
       | Some y => eq_elt x y
       | None => False
       end
   | None => match find k m' with
             | Some _ => False
             | None => True
             end
   end


DEBUG:Going to execute:
specialize H
DEBUG LTAC Evaluated term: (fun (k : key) (e : elt)
                              (e0 : exists y : key × elt,
                                      (E.eq k y.1 /\ e = y.2) /\
                                      List.In y (elements m)) =>
                            H1 k
                              (ex_intro
                                 (fun e1 : elt =>
                                  exists y : key × elt,
                                    (E.eq k y.1 /\ e1 = y.2) /\
                                    List.In y (elements m)) e e0))
Level 6: evaluation returns
fun (k : key) (e : elt)
  (e0 : exists y : key × elt,
          (E.eq k y.1 /\ e = y.2) /\ List.In y (elements m)) =>
H1 k
  (ex_intro
     (fun e1 : elt =>
      exists y : key × elt,
        (E.eq k y.1 /\ e1 = y.2) /\ List.In y (elements m)) e e0)
of type constr

Level 5: evaluation returns
fun (k : key) (e : elt)
  (e0 : exists y : key × elt,
          (E.eq k y.1 /\ e = y.2) /\ List.In y (elements m)) =>
H1 k
  (ex_intro
     (fun e1 : elt =>
      exists y : key × elt,
        (E.eq k y.1 /\ e1 = y.2) /\ List.In y (elements m)) e e0)
of type constr

Level 4: evaluation returns
fun (k : key) (e : elt)
  (e0 : exists y : key × elt,
          (E.eq k y.1 /\ e = y.2) /\ List.In y (elements m)) =>
H1 k
  (ex_intro
     (fun e1 : elt =>
      exists y : key × elt,
        (E.eq k y.1 /\ e1 = y.2) /\ List.In y (elements m)) e e0)
of type constr