Goal:
  
  A : Type
  B : Type
  map_InP : ∀ l : list A, (∀ x : A, In x l → B) → list B
  x0 : A
  xs : list A
  f : ∀ x : A, In x (x0 :: xs) → B
  x : A
  inx : In x xs
  ============================
   (x0 = x ∨ In x xs)


DEBUG:Going to execute:
match H with
           | H' => fail 2
           | _ => unify X Y; clear H' || clear H
           end
Level 4: Backtrace:

In environment
A : Type
B : Type
map_InP : ∀ l : list A, (∀ x : A, In x l → B) → list B
x0 : A
xs : list A
f : ∀ x : A, In x (x0 :: xs) → B
x : A
inx : In x xs
Unable to unify "∀ l : list A, (∀ x : A, In x l → B) → list B" with
 "∀ x : A, In x (x0 :: xs) → B".
Level 4: Backtrace:

In environment
A : Type
B : Type
map_InP : ∀ l : list A, (∀ x : A, In x l → B) → list B
x0 : A
xs : list A
f : ∀ x : A, In x (x0 :: xs) → B
x : A
inx : In x xs
Unable to unify "∀ l : list A, (∀ x : A, In x l → B) → list B" with
 "∀ x : A, In x (x0 :: xs) → B".
Level 4: Backtrace:

In environment
A : Type
B : Type
map_InP : ∀ l : list A, (∀ x : A, In x l → B) → list B
x0 : A
xs : list A
f : ∀ x : A, In x (x0 :: xs) → B
x : A
inx : In x xs
Unable to unify "∀ l : list A, (∀ x : A, In x l → B) → list B" with
 "∀ x : A, In x (x0 :: xs) → B".
Level 4: Backtrace:

In environment
A : Type
B : Type
map_InP : ∀ l : list A, (∀ x : A, In x l → B) → list B
x0 : A
xs : list A
f : ∀ x : A, In x (x0 :: xs) → B
x : A
inx : In x xs
Unable to unify "∀ l : list A, (∀ x : A, In x l → B) → list B" with
 "∀ x : A, In x (x0 :: xs) → B".
Level 3: Backtrace:

In environment
A : Type
B : Type
map_InP : ∀ l : list A, (∀ x : A, In x l → B) → list B
x0 : A
xs : list A
f : ∀ x : A, In x (x0 :: xs) → B
x : A
inx : In x xs
Unable to unify "∀ l : list A, (∀ x : A, In x l → B) → list B" with
 "∀ x : A, In x (x0 :: xs) → B".