Fixed styling in test file

tst/standard/attributes/isomorph.tst

@@ -119,23 +119,23 @@ gap> IsIsomorphicSemigroup(S, T);
 false
 
 # isomorph: IsIsomorphicSemigroup, for finite simple semigroups
-gap> M := [[(1,2,3),()],[(),()],[(),()]];
+gap> M := [[(1, 2, 3), ()], [(), ()], [(), ()]];
 [ [ (1,2,3), () ], [ (), () ], [ (), () ] ]
-gap> N := [[(1,3,2),()],[(),(1,2,3)],[(1,3,2),(1,3,2)]];
+gap> N := [[(1, 3, 2), ()], [(), (1, 2, 3)], [(1, 3, 2), (1, 3, 2)]];
 [ [ (1,3,2), () ], [ (), (1,2,3) ], [ (1,3,2), (1,3,2) ] ]
-gap> R := ReesMatrixSemigroup(AlternatingGroup([1..3]),M);
+gap> R := ReesMatrixSemigroup(AlternatingGroup([1 .. 3]), M);
 <Rees matrix semigroup 2x3 over Alt( [ 1 .. 3 ] )>
-gap> S := ReesMatrixSemigroup(Group([(1,2,3)]),N);
+gap> S := ReesMatrixSemigroup(Group([(1, 2, 3)]), N);
 <Rees matrix semigroup 2x3 over Group([ (1,2,3) ])>
-gap> IsIsomorphicSemigroup(R,S);
+gap> IsIsomorphicSemigroup(R, S);
 true
-gap> L := [[(),()],[(),()],[(1,2,3),()]];
+gap> L := [[(), ()], [(), ()], [(1, 2, 3), ()]];
 [ [ (), () ], [ (), () ], [ (1,2,3), () ] ]
-gap> T := ReesMatrixSemigroup(SymmetricGroup([1..3]),L);
+gap> T := ReesMatrixSemigroup(SymmetricGroup([1 .. 3]), L);
 <Rees matrix semigroup 2x3 over Sym( [ 1 .. 3 ] )>
-gap> IsIsomorphicSemigroup(S,T);
+gap> IsIsomorphicSemigroup(S, T);
 false
-gap> IsIsomorphicSemigroup(T,T);
+gap> IsIsomorphicSemigroup(T, T);
 true
 
 # isomorph: IsomorphismSemigroups, for infinite semigroup(s)