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authorherbelin2006-08-28 09:22:25 +0000
committerherbelin2006-08-28 09:22:25 +0000
commit60d973e92c466a89410e359e4377ba5f4a7f0316 (patch)
treeaa90d242074037df177e31449af0f3d13ef1a60b /test-suite
parentafebe632272441db15ec0958825112e4558f7a85 (diff)
Diverses modifications autour de l'unification modulo conversion:
- extension de l'unification au cas de motifs (au sens de Dale Miller) [appel de solve_pattern_eqn dans evar_conv_x], - correction de bugs présumés dans real_clean et do_restrict_hyp (prise en compte de la taille courante du contexte de de Bruijn), - ajout d'une heuristique de beta-reduction de tete dans real_clean (cf test-suite/success/unification.v), - suppression de certains "try ... with _ => ...". git-svn-id: svn+ssh://scm.gforge.inria.fr/svn/coq/trunk@9088 85f007b7-540e-0410-9357-904b9bb8a0f7
Diffstat (limited to 'test-suite')
-rw-r--r--test-suite/success/unification.v50
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diff --git a/test-suite/success/unification.v b/test-suite/success/unification.v
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+(* Test patterns unification *)
+
+Lemma l1 : (forall P, (exists x:nat, P x) -> False)
+ -> forall P, (exists x:nat, P x /\ P x) -> False.
+Proof.
+intros; apply (H _ H0).
+Qed.
+
+Lemma l2 : forall A:Set, forall Q:A->Set,
+ (forall (P: forall x:A, Q x -> Prop),
+ (exists x:A, exists y:Q x, P x y) -> False)
+ -> forall (P: forall x:A, Q x -> Prop),
+ (exists x:A, exists y:Q x, P x y /\ P x y) -> False.
+Proof.
+intros; apply (H _ H0).
+Qed.
+
+
+(* Example submitted for Zenon *)
+
+Axiom zenon_noteq : forall T : Type, forall t : T, ((t <> t) -> False).
+Axiom zenon_notall : forall T : Type, forall P : T -> Prop,
+ (forall z : T, (~(P z) -> False)) -> (~(forall x : T, (P x)) -> False).
+
+ (* Must infer "P := fun x => x=x" in zenon_notall *)
+Check (fun _h1 => (zenon_notall nat _ (fun _T_0 =>
+ (fun _h2 => (zenon_noteq _ _T_0 _h2))) _h1)).
+
+
+(* Core of an example submitted by Ralph Matthes (#849)
+
+ It used to fail because of the K-variable x in the type of "sum_rec ..."
+ which was not in the scope of the evar ?B. Solved by a head
+ beta-reduction of the type "(fun _ : unit + unit => L unit) x" of
+ "sum_rec ...". Shall we used more reduction when solving evars (in
+ real_clean)?? Is there a risk of starting too long reductions?
+
+ Note that the example originally came from a non re-typable
+ pretty-printed term (the checked term is actually re-printed the
+ same form it is checked).
+*)
+
+Set Implicit Arguments.
+Inductive L (A:Set) : Set := c : A -> L A.
+Parameter f: forall (A:Set)(B:Set), (A->B) -> L A -> L B.
+Parameter t: L (unit + unit).
+
+Check (f (fun x : unit + unit =>
+ sum_rec (fun _ : unit + unit => L unit)
+ (fun y => c y) (fun y => c y) x) t).