diff --git a/tst/standard/isomorph.tst b/tst/standard/isomorph.tst
index c906462a8..73b1ca5ed 100644
--- a/tst/standard/isomorph.tst
+++ b/tst/standard/isomorph.tst
@@ -379,8 +379,7 @@ true
 # AutomorphismGroup
 gap> S := JonesMonoid(5);
 <regular bipartition *-monoid of degree 5 with 4 generators>
-gap> G := AutomorphismGroup(S);
-<group with 1 generators>
+gap> G := AutomorphismGroup(S);;
 gap> StructureDescription(G);
 "C2"
 gap> S := FullTransformationMonoid(3);
diff --git a/tst/standard/isorms.tst b/tst/standard/isorms.tst
index 3a700bfe8..4a30e6db8 100644
--- a/tst/standard/isorms.tst
+++ b/tst/standard/isorms.tst
@@ -128,8 +128,9 @@ false
 gap> S := ReesZeroMatrixSemigroup(FullTransformationMonoid(2),
 >                                 [[IdentityTransformation]]);
 <Rees 0-matrix semigroup 1x1 over <full transformation monoid of degree 2>>
-gap> AutomorphismGroup(S);
-<group with 1 generators>
+gap> G := AutomorphismGroup(S);;
+gap> IsCyclic(G);
+true
 
 # AutomorphismGroup: for a RZMSDigraph with 0 generators
 gap> func := function(n, i)
@@ -150,8 +151,9 @@ gap> AutomorphismGroup(R);
 gap> R := ReesMatrixSemigroup(SymmetricInverseMonoid(2), [[PartialPerm([1])]]);
 <Rees matrix semigroup 1x1 over <symmetric inverse monoid of degree 2>>
 gap> GeneratorsOfSemigroup(R);;
-gap> AutomorphismGroup(R);
-<group with 1 generators>
+gap> G := AutomorphismGroup(R);;
+gap> IsCyclic(G);
+true
 
 # AutomorphismGroup: 1x1 RMS
 gap> R := ReesMatrixSemigroup(Group(()), [[()]]);