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-rw-r--r--test-suite/micromega/example.v10
1 files changed, 5 insertions, 5 deletions
diff --git a/test-suite/micromega/example.v b/test-suite/micromega/example.v
index f424f0fc..d648c2e4 100644
--- a/test-suite/micromega/example.v
+++ b/test-suite/micromega/example.v
@@ -77,13 +77,13 @@ Definition rbound2 (C:Z -> Z -> Z) : Prop :=
Lemma bounded_drift : forall s t p q C D, s <= t /\ correct p t /\ correct q t /\
rbound1 C /\ rbound2 C /\ rbound1 D /\ rbound2 D ->
- Zabs (C p t - D q t) <= Zabs (C p s - D q s) + 2 * rho * (t- s).
+ Z.abs (C p t - D q t) <= Z.abs (C p s - D q s) + 2 * rho * (t- s).
Proof.
intros.
- generalize (Zabs_eq (C p t - D q t)).
- generalize (Zabs_non_eq (C p t - D q t)).
- generalize (Zabs_eq (C p s -D q s)).
- generalize (Zabs_non_eq (C p s - D q s)).
+ generalize (Z.abs_eq (C p t - D q t)).
+ generalize (Z.abs_neq (C p t - D q t)).
+ generalize (Z.abs_eq (C p s -D q s)).
+ generalize (Z.abs_neq (C p s - D q s)).
unfold rbound2 in H.
unfold rbound1 in H.
intuition.