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-rw-r--r--test-suite/success/Notations.v6
-rw-r--r--test-suite/success/Typeclasses.v17
-rw-r--r--test-suite/success/bteauto.v1
-rw-r--r--test-suite/success/polymorphism.v38
4 files changed, 62 insertions, 0 deletions
diff --git a/test-suite/success/Notations.v b/test-suite/success/Notations.v
index e3f90f6d94..3c0ad20700 100644
--- a/test-suite/success/Notations.v
+++ b/test-suite/success/Notations.v
@@ -147,3 +147,9 @@ Inductive EQ {A} (x:A) : A -> Prop := REFL : x === x
Fail Check {x@{u},y|x=x}.
Fail Check {?[n],y|0=0}.
+
+(* Check that 10 is well declared left associative *)
+
+Section C.
+Notation "f $$$ x" := (id f x) (at level 10, left associativity).
+End C.
diff --git a/test-suite/success/Typeclasses.v b/test-suite/success/Typeclasses.v
index 6b1f0315bc..cd6eac35cf 100644
--- a/test-suite/success/Typeclasses.v
+++ b/test-suite/success/Typeclasses.v
@@ -240,3 +240,20 @@ Module IterativeDeepening.
Qed.
End IterativeDeepening.
+
+Module AxiomsAreInstances.
+ Set Typeclasses Axioms Are Instances.
+ Class TestClass1 := {}.
+ Axiom testax1 : TestClass1.
+ Definition testdef1 : TestClass1 := _.
+
+ Unset Typeclasses Axioms Are Instances.
+ Class TestClass2 := {}.
+ Axiom testax2 : TestClass2.
+ Fail Definition testdef2 : TestClass2 := _.
+
+ (* we didn't break typeclasses *)
+ Existing Instance testax2.
+ Definition testdef2 : TestClass2 := _.
+
+End AxiomsAreInstances.
diff --git a/test-suite/success/bteauto.v b/test-suite/success/bteauto.v
index 3178c6fc15..730b367d60 100644
--- a/test-suite/success/bteauto.v
+++ b/test-suite/success/bteauto.v
@@ -55,6 +55,7 @@ Module Backtracking.
Axiom A : Type.
Existing Class A.
Axioms a b c d e: A.
+ Existing Instances a b c d e.
Ltac get_value H := eval cbv delta [H] in H.
diff --git a/test-suite/success/polymorphism.v b/test-suite/success/polymorphism.v
index 7eaafc3545..d76b307914 100644
--- a/test-suite/success/polymorphism.v
+++ b/test-suite/success/polymorphism.v
@@ -190,6 +190,8 @@ Module binders.
Fail Defined.
Abort.
+ Fail Lemma bar@{u v | } : let x := (fun x => x) : Type@{u} -> Type@{v} in nat.
+
Lemma bar@{i j| i < j} : Type@{j}.
Proof.
exact Type@{i}.
@@ -200,6 +202,10 @@ Module binders.
exact Type@{i}.
Qed.
+ Monomorphic Universe M.
+ Fail Definition with_mono@{u|} : Type@{M} := Type@{u}.
+ Definition with_mono@{u|u < M} : Type@{M} := Type@{u}.
+
End binders.
Section cats.
@@ -399,6 +405,31 @@ Module Anonymous.
End Anonymous.
+Module Restrict.
+ (* Universes which don't appear in the term should be pruned, unless they have names *)
+ Set Universe Polymorphism.
+
+ Ltac exact0 := let x := constr:(Type) in exact 0.
+ Definition dummy_pruned@{} : nat := ltac:(exact0).
+
+ Definition named_not_pruned@{u} : nat := 0.
+ Check named_not_pruned@{_}.
+
+ Definition named_not_pruned_nonstrict : nat := ltac:(let x := constr:(Type@{u}) in exact 0).
+ Check named_not_pruned_nonstrict@{_}.
+
+ Lemma lemma_restrict_poly@{} : nat.
+ Proof. exact0. Defined.
+
+ Unset Universe Polymorphism.
+ Lemma lemma_restrict_mono_qed@{} : nat.
+ Proof. exact0. Qed.
+
+ Lemma lemma_restrict_abstract@{} : nat.
+ Proof. abstract exact0. Qed.
+
+End Restrict.
+
Module F.
Context {A B : Type}.
Definition foo : Type := B.
@@ -430,3 +461,10 @@ Section test_letin_subtyping.
Qed.
End test_letin_subtyping.
+
+Module ObligationRegression.
+ (** Test for a regression encountered when fixing obligations for
+ stronger restriction of universe context. *)
+ Require Import CMorphisms.
+ Check trans_co_eq_inv_arrow_morphism@{_ _ _ _ _ _ _ _}.
+End ObligationRegression.