diff options
author | Stephane Glondu <steph@glondu.net> | 2012-01-12 16:02:20 +0100 |
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committer | Stephane Glondu <steph@glondu.net> | 2012-01-12 16:02:20 +0100 |
commit | 97fefe1fcca363a1317e066e7f4b99b9c1e9987b (patch) | |
tree | 97ec6b7d831cc5fb66328b0c63a11db1cbb2f158 /test-suite/success/apply.v | |
parent | 300293c119981054c95182a90c829058530a6b6f (diff) |
Imported Upstream version 8.4~betaupstream/8.4_beta
Diffstat (limited to 'test-suite/success/apply.v')
-rw-r--r-- | test-suite/success/apply.v | 34 |
1 files changed, 29 insertions, 5 deletions
diff --git a/test-suite/success/apply.v b/test-suite/success/apply.v index a6f9fa23..e3183ef2 100644 --- a/test-suite/success/apply.v +++ b/test-suite/success/apply.v @@ -202,6 +202,13 @@ try apply H. unfold ID; apply H0. Qed. +(* Test hyp in "apply -> ... in hyp" is correctly instantiated by Ltac *) + +Goal (True <-> False) -> True -> False. +intros Heq H. +match goal with [ H : True |- _ ] => apply -> Heq in H end. +Abort. + (* Test coercion below product and on non meta-free terms in with bindings *) (* Cf wishes #1408 from E. Makarov *) @@ -326,13 +333,12 @@ exact (refl_equal 4). Qed. (* From 12612, descent in conjunctions is more powerful *) -(* The following, which was failing badly in bug 1980, is now accepted - (even if somehow surprising) *) +(* The following, which was failing badly in bug 1980, is now + properly rejected, as descend in conjunctions builds an + ill-formed elimination from Prop to Type. *) Goal True. -eapply ex_intro. -instantiate (2:=fun _ :True => True). -instantiate (1:=I). +Fail eapply ex_intro. exact I. Qed. @@ -391,3 +397,21 @@ intro x; apply x. *) + +Section A. + +Variable map : forall (T1 T2 : Type) (f : T1 -> T2) (t11 t12 : T1), + identity (f t11) (f t12). + +Variable mapfuncomp : forall (X Y Z : Type) (f : X -> Y) (g : Y -> Z) (x x' : X), + identity (map Y Z g (f x) (f x')) (map X Z (fun x0 : X => g (f x0)) x x'). + +Goal forall X:Type, forall Y:Type, forall f:X->Y, forall x : X, forall x' : X, + forall g : Y -> X, + let gf := (fun x : X => g (f x)) : X -> X in + identity (map Y X g (f x) (f x')) (map X X gf x x'). +intros. +apply mapfuncomp. +Abort. + +End A. |