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+Require Import ssreflect.
+
+Class foo (A : Type) : Type := mkFoo { val : A }.
+Instance foo_pair {A B} {f1 : foo A} {f2 : foo B} : foo (A * B) | 2 :=
+ {| val := (@val _ f1, @val _ f2) |}.
+Instance foo_nat : foo nat | 3 := {| val := 0 |}.
+
+Definition id {A} (x : A) := x.
+Axiom E : forall A {f : foo A} (a : A), id a = (@val _ f).
+
+Lemma test (x : nat) : id true = true -> id x = 0.
+Proof.
+Fail move=> _; reflexivity.
+Timeout 2 rewrite E => _; reflexivity.
+Qed.
+
+Definition P {A} (x : A) : Prop := x = x.
+Axiom V : forall A {f : foo A} (x:A), P x -> P (id x).
+
+Lemma test1 (x : nat) : P x -> P (id x).
+Proof.
+move => px.
+Timeout 2 Fail move/V: px.
+Timeout 2 move/V : (px) => _.
+move/(V nat) : px => H; exact H.
+Qed.
+
+
+