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Commit 8dd0e736 authored by Léon Gondelman's avatar Léon Gondelman

fixed coq proof with coq 8.4pl2

parent f9afca9a
......@@ -118,8 +118,10 @@ Qed.
Lemma numof_pred: forall p a, numof p (a - 1) a = (if p (a - 1)%Z then 1%Z else 0%Z).
replace a with ((a - 1) + 1)%Z at 2 by omega.
replace (numof p (a - 1) a)%Z with (numof p (a - 1) ((a - 1) + 1))%Z.
apply numof_succ.
repeat apply f_equal.
(* Why3 goal *)
......@@ -280,4 +282,3 @@ intros p1 p2 a b h1.
apply le_ge_eq.
split; apply numof_change_any; apply h1.
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