From a4c7f8bd98be2a200489325ff7c5061cf80ab4f3 Mon Sep 17 00:00:00 2001
From: Enrico Tassi <gareuselesinge@debian.org>
Date: Tue, 27 Dec 2016 16:53:30 +0100
Subject: Imported Upstream version 8.6

---
 test-suite/success/primitiveproj.v | 18 +++---------------
 1 file changed, 3 insertions(+), 15 deletions(-)

(limited to 'test-suite/success/primitiveproj.v')

diff --git a/test-suite/success/primitiveproj.v b/test-suite/success/primitiveproj.v
index 281d707c..2fa77049 100644
--- a/test-suite/success/primitiveproj.v
+++ b/test-suite/success/primitiveproj.v
@@ -35,10 +35,6 @@ Set Implicit Arguments.
 
 Check nat.
 
-(* Inductive X (U:Type) := Foo (k : nat) (x : X U).  *)
-(* Parameter x : X nat. *)
-(* Check x.(k). *)
-
 Inductive X (U:Type) := { k : nat; a: k = k -> X U; b : let x := a eq_refl in X U }.
 
 Parameter x:X nat.
@@ -49,19 +45,11 @@ Inductive Y := { next : option Y }.
 
 Check _.(next) : option Y.
 Lemma eta_ind (y : Y) : y = Build_Y y.(next).
-Proof. reflexivity. Defined.
-
-Variable t : Y.
-
-Fixpoint yn (n : nat) (y : Y) : Y := 
-  match n with
-    | 0 => t
-    | S n => {| next := Some (yn n y) |}
-  end.
+Proof. Fail reflexivity. Abort.
 
-Lemma eta_ind'  (y: Y) : Some (yn 100 y) = Some {| next := (yn 100 y).(next) |}.
-Proof. reflexivity. Defined.
+Inductive Fdef := { Fa : nat ; Fb := Fa; Fc : Fdef }.
 
+Fail Scheme Fdef_rec := Induction for Fdef Sort Prop.
 
 (* 
   Rules for parsing and printing of primitive projections and their eta expansions.
-- 
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