REBASE: Subsequenct examples

doc/tut/group.xml

@@ -866,17 +866,17 @@ lie in one orbit under the group,
 <Example><![CDATA[
 gap> rep := RepresentativeAction( a8, (1,2)(3,4)(5,6)(7,8),
 >                                        (1,3)(2,4)(5,7)(6,8) );
-(1,5,6,8,4,3)(2,7)
+(2,3)(6,7)
 gap> u15 := ClosureGroup( u105, rep );; Index( a8, u15 );
 15
 ]]></Example>
 <P/>
 <C>u15</C> is of course a maximal  subgroup, because <C>a8</C>  has no subgroups of
 index 3 or&nbsp;5.  There is in fact  another  class of subgroups  of index 15
-above <C>u105</C> that we get by adding <C>(2,3)(6,7)</C> to <C>u105</C>.
+above <C>u105</C> that we get by adding <C>(2,3)(6,8)</C> to <C>u105</C>.
 <P/>
 <Example><![CDATA[
-gap> u15b := ClosureGroup( u105, (2,3)(6,7) );; Index( a8, u15b );
+gap> u15b := ClosureGroup( u105, (2,3)(6,8) );; Index( a8, u15b );
 15
 gap> RepresentativeAction( a8, u15, u15b );
 fail
@@ -1181,7 +1181,7 @@ gap> niceaut := NiceObject( aut );
 Group([ (1,4,2,3), (1,5,4)(2,6,3), (1,2)(3,4), (3,4)(5,6) ])
 gap> IsomorphismGroups( niceaut, SymmetricGroup( 4 ) );
 [ (1,4,2,3), (1,5,4)(2,6,3), (1,2)(3,4), (3,4)(5,6) ] ->
-[ (1,4,3,2), (1,3,2), (1,3)(2,4), (1,2)(3,4) ]
+[ (1,4,2,3), (2,3,4), (1,2)(3,4), (1,4)(2,3) ]
 ]]></Example>
 <P/>
 The range of  a nice monomorphism is  in most cases a permutation  group,