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-rw-r--r--test-suite/bugs/closed/3309.v6
1 files changed, 3 insertions, 3 deletions
diff --git a/test-suite/bugs/closed/3309.v b/test-suite/bugs/closed/3309.v
index 980431576c..6e97ed2afe 100644
--- a/test-suite/bugs/closed/3309.v
+++ b/test-suite/bugs/closed/3309.v
@@ -117,7 +117,7 @@ intros. hnf. apply dirprodpair. exact ax0. apply dirprodpair. exact ax1. exact a
Defined.
Definition eqax0 { X : UU } { R : hrel X } { A : hsubtypes X } : iseqclass R A -> ishinh ( carrier A ) .
-intros X R A; exact ( fun is : iseqclass R A => projT1' _ is ).
+intros X R A. exact (fun is : iseqclass R A => projT1' _ is ).
Defined.
Lemma iseqclassdirprod { X Y : UU } { R : hrel X } { Q : hrel Y } { A : hsubtypes X } { B : hsubtypes Y } ( isa : iseqclass R A ) ( isb : iseqclass Q B ) : iseqclass ( hreldirprod R Q ) ( subtypesdirprod A B ) .
@@ -141,7 +141,7 @@ Definition prtoimage { X Y : UU } (f : X -> Y) : X -> image f.
admit.
Defined.
-Definition setquot { X : UU } ( R : hrel X ) : Type.
+Definition setquot { X : UU } ( R : hrel X ) : Set.
intros; exact ( sigT' ( fun A : _ => iseqclass R A ) ).
Defined.
Definition setquotpair { X : UU } ( R : hrel X ) ( A : hsubtypes X ) ( is : iseqclass R A ) : setquot R.
@@ -157,7 +157,7 @@ Definition setquotinset { X : UU } ( R : hrel X ) : hSet.
intros; exact ( hSetpair (setquot R) admit) .
Defined.
-Definition dirprodtosetquot { X Y : UU } ( RX : hrel X ) ( RY : hrel Y ) (cd : dirprod ( setquot RX ) ( setquot RY ) ) : setquot ( hreldirprod RX RY ).
+Definition dirprodtosetquot { X Y : UU } ( RX : hrel X ) ( RY : hrel Y ) (cd : dirprod ( setquot@{i j k l m n p Set q r} RX ) ( setquot RY ) ) : setquot ( hreldirprod RX RY ).
intros; exact ( setquotpair _ _ ( iseqclassdirprod ( projT2' _ ( projT1' _ cd ) ) ( projT2' _ ( projT2' _ cd ) ) ) ).
Defined.