diff --git a/lib/lib_local.gd b/lib/lib_local.gd
index a4e15a6..5ddf891 100644
--- a/lib/lib_local.gd
+++ b/lib/lib_local.gd
@@ -79,9 +79,9 @@
 ###################################
 
 #! @Description
-#! The argument is $n$. 
-#! The output a list of <C>IdGroup</C> of the additive groups 
-#! of local nearrings from <C>Library</C> of order $n$.
+#! The argument is $n$.
+#! The output is a list of additive groups of local nearrings in the
+#! library of this package of order $n$.
 #! @Returns a list
 #! @Arguments n
 #! @Label 
@@ -96,9 +96,9 @@ DeclareGlobalFunction( "AdditiveGroupsOfLibraryOfLNRsOfOrder");
 ###################################
 
 #! @Description
-#! The argument is a group $G$. 
-#! The output a list of the catalogues of local nearrings 
-#! from <C>Library</C> on $G$.
+#! The argument is a group $G$.
+#! The output is a list of catalogue entries for the local nearrings in
+#! the library of this package whose additive group is isomorphic to $G$.
 #! @Returns a list
 #! @Arguments G
 #! @Label 
@@ -122,9 +122,10 @@ DeclareGlobalFunction( "LibraryOfLNRsOnGroup");
 
 #! @Description
 #! The arguments are $k$, $l$, $m$, $n$, $w$.
-#! The output is local nearring from <C>Library</C> without 
-#! check. The arguments $k$, $l$, $m$, $n$ are from IdGroup of the additive group and the multiplicative group,  
-#! respectively, $w$ is the position in the list.
+#! The output is the $w$-th local nearring from the library of this
+#! package whose additive group has <C>IdGroup</C> value <C>[k,l]</C>
+#! and whose multiplicative group has <C>IdGroup</C> value <C>[m,n]</C>.
+#! No validation of the arguments is performed.
 #! @Returns a nearring
 #! @Arguments k,l,m,n,w
 #! @Label
@@ -140,8 +141,10 @@ DeclareOperation( "LocalNearRing", [ IsInt, IsInt, IsInt, IsInt, IsInt ]);
 
 #! @Description
 #! The arguments are $k$, $l$, $m$, $n$.
-#! The output are all local nearrings from <C>Library</C> without 
-#! check. The arguments $k$, $l$, $m$, $n$ are as above.
+#! The output is the list of all local nearrings from the library of this
+#! package whose additive group has <C>IdGroup</C> value <C>[k,l]</C>
+#! and whose multiplicative group has <C>IdGroup</C> value <C>[m,n]</C>.
+#! No validation of the arguments is performed.
 #! @Returns a list
 #! @Arguments k,l,m,n
 #! @Label
@@ -157,8 +160,10 @@ DeclareOperation( "AllLocalNearRings", [ IsInt, IsInt, IsInt, IsInt ]);
 
 #! @Description
 #! The arguments are $k$, $l$, $m$, $n$.
-#! The output are number of all local nearrings from <C>Library</C> without 
-#! check. The arguments $k$, $l$, $m$, $n$ are as above.
+#! The output is the number of local nearrings in the library of this
+#! package whose additive group has <C>IdGroup</C> value <C>[k,l]</C>
+#! and whose multiplicative group has <C>IdGroup</C> value <C>[m,n]</C>.
+#! No validation of the arguments is performed.
 #! @Returns a number
 #! @Arguments k,l,m,n
 #! @Label
@@ -174,10 +179,10 @@ DeclareSynonym("NrLocalNearRings", NumberLocalNearRings);
 ###################################
 
 #! @Description
-#! The argument is a group $G$. 
-#! The output is <C>true</C> if in <C>Library</C> there exists a local nearring 
-#! whose additive group is isomorphic to $G$  
-#! otherwise the output is <C>false</C>.
+#! The argument is a group $G$.
+#! The output is <C>true</C> if the library of this package contains a
+#! local nearring whose additive group is isomorphic to $G$, and
+#! <C>false</C> otherwise.
 #! @Returns a boolean
 #! @Arguments G
 #! @Label 
@@ -195,9 +200,9 @@ DeclareGlobalFunction( "IsAdditiveGroupOfLibraryOfLNRs");
 ###################################
 
 #! @Description
-#! The argument is a group $G$. 
-#! The output some information about local nearrings 
-#! from <C>Library</C> on $G$.
+#! The argument is a group $G$.
+#! The output is summary information about the local nearrings in the
+#! library of this package whose additive group is isomorphic to $G$.
 #! @Returns information
 #! @Arguments G
 #! @Label 
diff --git a/lib/local.gd b/lib/local.gd
index 76d68a5..81076d0 100644
--- a/lib/local.gd
+++ b/lib/local.gd
@@ -30,8 +30,8 @@
 #! @Label 
 DeclareProperty( "IsMinimalNonAbelianGroup", IsGroup );
 
-#! Recall that each finite non-abelian group whose proper subgroups are 
-#! abelian is called a <Emph>Miller-Moreno group</Emph> or in other terminology 
+#! Recall that each finite non-abelian group whose proper subgroups are
+#! abelian is called a <Emph>Miller-Moreno group</Emph> or, in other terminology,
 #! a <Emph>minimal non-abelian group</Emph>.
 
 #! @BeginExample
@@ -73,7 +73,9 @@ DeclareProperty( "IsMetacyclicPGroup", IsPGroup );
 
 #! @Description
 #! The argument is a group $G$.
-#! The output is 
+#! The output is a list of pairs <C>[x,H]</C>, where <C>x</C> is a
+#! representative of an endo-orbit of $G$ and <C>H</C> is the set of all
+#! images of <C>x</C> under endomorphisms of $G$.
 #! @Returns EndoOrbitsOfGroup
 #! @Arguments G
 #! @Label 
@@ -93,19 +95,19 @@ DeclareOperation( "EndoOrbitsOfGroup", [ IsGroup ] );
 
 #! @Description
 #! The argument is a group $G$.
-#! The output is <C>true</C> if $G$ is a endocyclic group,
+#! The output is <C>true</C> if $G$ is an endocyclic group,
 #! otherwise the output is <C>false</C>.
 #! @Returns a boolean
 #! @Arguments G
 #! @Label 
 DeclareProperty( "IsEndoCyclicGroup", IsGroup );
 
-#!Let $G$ be a group and $End G$ be the set of all its endomorphisms, 
-#!which can be considered as a semigroup with respect to the composition operation of endomorphisms. 
-#!For each $g\in G$ we denote by $g^{End G}$ the set $\{g^\alpha| \alpha\in End G\}$ 
+#! Let $G$ be a group and $End G$ be the set of all its endomorphisms,
+#! which can be considered as a semigroup with respect to composition.
+#! For each $g\in G$ we denote by $g^{End G}$ the set $\{g^\alpha| \alpha\in End G\}$
 #!of all images of the element $g$ with respect to endomorphisms of $End G$.
 
-#!A group $G$ is called <Emph>endocyclic</Emph> if it contains an element $g$ with $G=g^{End G}$.
+#! A group $G$ is called <Emph>endocyclic</Emph> if it contains an element $g$ with $G=g^{End G}$.
 
 #! @BeginExample
 #! gap> IsEndoCyclicGroup(D);
@@ -347,16 +349,17 @@ DeclareProperty( "IsOneGeneratedNearRing", IsNearRing );
 
 #! @Description
 #! The arguments are a nearring $R$ with identity and a set of units $Un$ of $R$.
-#! The output are the automorphisms associated with nearring units.
-#! @Returns automorphisms
+#! The output is the list of automorphisms of the additive group of $R$
+#! associated with the units in $Un$.
+#! @Returns a list of automorphisms
 #! @Arguments R,Un
 #! @Label 
 DeclareOperation( "AutomorphismsAssociatedWithNearRingUnits", [ IsNearRing, IsNearRingElementCollection ] );
 
 #! A subgroup $A$ of the automorphism group $Aut R^+$ of the additive group of 
-#! the nearring $R$ with identity isomorphic to the multiplicative group $R^*$ 
-#! and satisfies the condition $$i^A=\{i^a\mid a\in A\}=R^*$$ is called 
-#! the subgroup of $Aut R^+$ associated with the group $R^*$.
+#! the nearring $R$ with identity isomorphic to the multiplicative group $R^*$
+#! and satisfying the condition $$i^A=\{i^a\mid a\in A\}=R^*$$ is called
+#! the subgroup of $Aut R^+$ associated with $R^*$.
 
 
 #! @BeginExample
@@ -377,7 +380,7 @@ DeclareOperation( "AutomorphismsAssociatedWithNearRingUnits", [ IsNearRing, IsNe
 #! @Description
 #! The arguments are a nearring $R$ and a set $Elm$ of nearring elements.
 #! The output is the endomorphisms associated with nearring elements.
-#! @Returns endomorphisms
+#! @Returns a list of endomorphisms
 #! @Arguments  R, Elm
 #! @Label 
 DeclareOperation( "EndomorphismsAssociatedWithNearRingElements", [ IsNearRing, IsNearRingElementCollection ] );
@@ -394,7 +397,7 @@ DeclareOperation( "EndomorphismsAssociatedWithNearRingElements", [ IsNearRing, I
 
 #! @Description
 #! The argument is a nearring $R$ with identity.
-#! The output is the semidirect product associated with nearring $R$.
+#! The output is the semidirect product associated with the nearring $R$.
 #! @Returns a semidirect product
 #! @Arguments R
 #! @Label 
@@ -413,8 +416,8 @@ DeclareOperation( "SemidirectProductAssociatedWithNearRing", [ IsNearRing ]);
 
 #! @Description
 #! The arguments are a nearring $R$ with identity and 
-#! a subgroup $H$ of additive group of $R$.
-#! The output is <C>true</C> if $H$ is a constructive subgroup of nearring $R$,
+#! a subgroup $H$ of the additive group of $R$.
+#! The output is <C>true</C> if $H$ is a circle subgroup of the nearring $R$,
 #! otherwise the output is <C>false</C>.
 #! @Returns a boolean
 #! @Arguments R,H
@@ -433,8 +436,9 @@ DeclareOperation( "IsCircleSubgroupOfNearRing", [IsNearRing, IsGroup ]);
 
 #! @Description
 #! The arguments are a nearring $R$ with identity and 
-#! a constructive subgroup $H$ of $R$.
-#! The output is the group
+#! a circle subgroup $H$ of $R$.
+#! The output is the semidirect product associated with $H$ and the
+#! automorphisms determined by the corresponding units.
 #! @Returns a group
 #! @Arguments R,H
 #! @Label 
@@ -451,7 +455,7 @@ DeclareOperation( "FactorizedGroupAssociatedWithCircleSubgroupOfNearRing", [ IsN
 
 #! @Description
 #! The argument is a nearring $R$.
-#! The output is the constant part of nearring $R$.
+#! The output is the constant part of the nearring $R$.
 #! @Returns a constant part 
 #! @Arguments  R
 #! @Label 
@@ -470,7 +474,7 @@ DeclareAttribute("ConstantPartOfNearRing", IsNearRing );
 
 #! @Description
 #! The argument is a nearring $R$.
-#! The output is the zero-symmetric part of nearring $R$.
+#! The output is the zero-symmetric part of the nearring $R$.
 #! @Returns a zero-symmetric part
 #! @Arguments  R
 #! @Label 
@@ -486,8 +490,9 @@ DeclareAttribute("ZeroSymmetricPartOfNearRing", IsNearRing );
 
 #! @Description
 #! The argument is a nearring $R$.
-#! The output is the group of units as group of automorphisms $R$.
-#! @Returns a group of units
+#! The output is a group of automorphisms of the additive group of $R$
+#! that is isomorphic to the group of units of $R$.
+#! @Returns a group
 #! @Arguments  R
 #! @Label 
 DeclareAttribute("GroupOfUnitsAsGroupOfAutomorphisms", IsNearRing );
@@ -505,7 +510,7 @@ DeclareAttribute("GroupOfUnitsAsGroupOfAutomorphisms", IsNearRing );
 ###################################
 #! @Description
 #! The argument is a nearring $R$ and an element $r$.
-#! The output is  <C>true</C> if $r$ is a distributive element of nearring $R$,
+#! The output is <C>true</C> if $r$ is a distributive element of the nearring $R$,
 #! otherwise the output is <C>false</C>.
 #! @Returns a boolean
 #! @Arguments  R, r
diff --git a/tst/localnr01.tst b/tst/localnr01.tst
index cfe5435..d9f3f13 100644
--- a/tst/localnr01.tst
+++ b/tst/localnr01.tst
@@ -10,12 +10,12 @@
 #
 gap> START_TEST("localnr01.tst");
 
-# doc/_Chapter_Local_nearrings.xml:76-80
+# doc/_Chapter_Local_nearrings.xml:77-81
 gap> List(AdditiveGroupsOfLibraryOfLNRsOfOrder(81),IdGroup);
 [ [ 81, 1 ], [ 81, 2 ], [ 81, 3 ], [ 81, 5 ], [ 81, 6 ], [ 81, 11 ], 
   [ 81, 12 ], [ 81, 13 ], [ 81, 15 ] ]
 
-# doc/_Chapter_Local_nearrings.xml:96-105
+# doc/_Chapter_Local_nearrings.xml:95-104
 gap> G:=SmallGroup(81,2);
 <pc group of size 81 with 4 generators>
 gap> LibraryOfLNRsOnGroup(G);
@@ -25,21 +25,21 @@ gap> LibraryOfLNRsOnGroup(G);
   "AllLocalNearRings(81,2,72,14)", "AllLocalNearRings(81,2,72,19)", 
   "AllLocalNearRings(81,2,72,24)", "AllLocalNearRings(81,2,72,26)" ]
 
-# doc/_Chapter_Local_nearrings.xml:121-125
+# doc/_Chapter_Local_nearrings.xml:119-123
 gap> L:=LocalNearRing(81,12,54,8,3);
 ExplicitMultiplicationNearRing ( <pc group of size 81 with 
 4 generators> , multiplication )
 
-# doc/_Chapter_Local_nearrings.xml:140-144
+# doc/_Chapter_Local_nearrings.xml:138-142
 gap> L:=AllLocalNearRings(81,12,54,8);;
 gap> Size(L);
 30
 
-# doc/_Chapter_Local_nearrings.xml:159-162
+# doc/_Chapter_Local_nearrings.xml:157-160
 gap> NumberLocalNearRings(81,15,54,8);
 10
 
-# doc/_Chapter_Local_nearrings.xml:178-185
+# doc/_Chapter_Local_nearrings.xml:174-181
 gap> G:=SmallGroup(25,2);
 <pc group of size 25 with 2 generators>
 gap> IsAdditiveGroupOfLibraryOfLNRs(G);
@@ -47,7 +47,7 @@ true
 gap> IsAdditiveGroupOfLibraryOfLNRs(SmallGroup(81,14));
 false
 
-# doc/_Chapter_Local_nearrings.xml:200-209
+# doc/_Chapter_Local_nearrings.xml:194-203
 gap> InfoLocalNearRing(SmallGroup(361,2));
 The local nearrings are sorted by their multiplicative groups.
 [ "AllLocalNearRings(361,2,342,1) (2)", "AllLocalNearRings(361,2,342,2) (2)", \
diff --git a/tst/localnr02.tst b/tst/localnr02.tst
index b75840d..7ac174c 100644
--- a/tst/localnr02.tst
+++ b/tst/localnr02.tst
@@ -10,7 +10,7 @@
 #
 gap> START_TEST("localnr02.tst");
 
-# doc/_Chapter_Functions.xml:25-36
+# doc/_Chapter_Functions.xml:24-35
 gap> H:=SmallGroup(120,4);       
 <pc group of size 120 with 5 generators>
 gap> IsMinimalNonAbelianGroup(H);
@@ -22,7 +22,7 @@ true
 gap> IsMinimalNonAbelianGroup(SmallGroup(16,8));
 false
 
-# doc/_Chapter_Functions.xml:51-58
+# doc/_Chapter_Functions.xml:48-55
 gap> IsMetacyclicPGroup(K);
 true
 gap> IsMetacyclicPGroup(SmallGroup(81,4));
@@ -30,7 +30,7 @@ true
 gap> IsMetacyclicPGroup(SmallGroup(81,15));
 false
 
-# doc/_Chapter_Functions.xml:72-80
+# doc/_Chapter_Functions.xml:69-77
 gap> D:=SmallGroup(81,2); 
 <pc group of size 81 with 4 generators>
 gap> T:=EndoOrbitsOfGroup(D);;
@@ -39,11 +39,11 @@ gap> Length(T);
 gap> Size(T[1][2]);
 81
 
-# doc/_Chapter_Functions.xml:100-103
+# doc/_Chapter_Functions.xml:95-98
 gap> IsEndoCyclicGroup(D);
 true
 
-# doc/_Chapter_Functions.xml:124-140
+# doc/_Chapter_Functions.xml:116-132
 gap> N:=LocalNearRing(32,5,16,3,8);
 ExplicitMultiplicationNearRing ( <pc group of size 32 with 
 5 generators> , multiplication )
@@ -60,7 +60,7 @@ LibraryNearRing(6/2, 3)
 gap> UnitsOfNearRing(L);
 [  ]
 
-# doc/_Chapter_Functions.xml:155-169
+# doc/_Chapter_Functions.xml:145-159
 gap> H:=SmallGroup(16,6);
 <pc group of size 16 with 4 generators>
 gap> A:= AutomorphismNearRing(H);
@@ -75,7 +75,7 @@ LibraryNearRing(8/2, 814)
 gap> IsLocalNearRing(K);
 false
 
-# doc/_Chapter_Functions.xml:184-191
+# doc/_Chapter_Functions.xml:172-179
 gap> L:=AllLocalNearRings(16,14,8,4);;
 gap> Size(L);
 24
@@ -83,7 +83,7 @@ gap> F:=Filtered(L,x->IsLocalRing(x));;
 gap> Size(F);
 1
 
-# doc/_Chapter_Functions.xml:205-220
+# doc/_Chapter_Functions.xml:191-206
 gap> T:=LocalNearRing(49,2,42,1,1); 
 ExplicitMultiplicationNearRing ( <pc group of size 49 with 
 2 generators> , multiplication )
@@ -99,7 +99,7 @@ gap> N:=SortedList(NearRingNonUnits(R));
   ((1,5,3,7)(2,8,4,6)), ((1,6,3,8)(2,5,4,7)), ((1,7,3,5)(2,6,4,8)), 
   ((1,8,3,6)(2,7,4,5)) ]
 
-# doc/_Chapter_Functions.xml:234-247
+# doc/_Chapter_Functions.xml:218-231
 gap> B:=LocalNearRing(25,2,20,3,1); 
 ExplicitMultiplicationNearRing ( <pc group of size 25 with 2 generators> , multiplication )
 gap> D:=DistributiveElements(B);;
@@ -113,7 +113,7 @@ false
 gap> IsDgNearRing(Rs);
 true
 
-# doc/_Chapter_Functions.xml:261-271
+# doc/_Chapter_Functions.xml:243-253
 gap> T:=LocalNearRing(125,4,100,9,1); 
 ExplicitMultiplicationNearRing ( <pc group of size 125 with 
 3 generators> , multiplication )
@@ -124,26 +124,26 @@ Group([ <identity> of ..., f2, f3, f2^2, f2*f3, f3^2, f2^3, f2^2*f3, f2*f3^2, f3
 gap> IdGroup(L);
 [ 25, 2 ]
 
-# doc/_Chapter_Functions.xml:285-290
+# doc/_Chapter_Functions.xml:265-270
 gap> I:=NonUnitsAsNearRingIdeal(T);
 < nearring ideal >
 gap> Size(I);
 25
 
-# doc/_Chapter_Functions.xml:304-310
+# doc/_Chapter_Functions.xml:282-288
 gap> B:=LocalNearRing(16,10,8,2,7);;
 gap> M:=MultiplicativeSemigroupOfNearRing(B);
 <semigroup of size 16, with 7 generators>
 gap> Size(M);
 16
 
-# doc/_Chapter_Functions.xml:324-329
+# doc/_Chapter_Functions.xml:300-305
 gap> Nm:=NonUnitsAsMultiplicativeSemigroup(B);
 <semigroup with 8 generators>
 gap> Size(Nm);
 8
 
-# doc/_Chapter_Functions.xml:344-354
+# doc/_Chapter_Functions.xml:318-328
 gap> D:=LocalNearRing(49,2,42,4,1);
 ExplicitMultiplicationNearRing ( <pc group of size 49 with 2 generators> , multiplication )
 gap> IsOneGeneratedNearRing(D);
@@ -154,7 +154,7 @@ ExplicitMultiplicationNearRing ( <pc group of size 16 with
 gap> IsOneGeneratedNearRing(H);    
 false
 
-# doc/_Chapter_Functions.xml:372-383
+# doc/_Chapter_Functions.xml:345-356
 gap> S:=UnitsOfNearRing(D);
 [ (f1), (f1*f2), (f1*f2^2), (f1*f2^3), (f1*f2^4), (f1*f2^5), (f1*f2^6), (f1^2), (f1^2*f2), 
   (f1^2*f2^2), (f1^2*f2^3), (f1^2*f2^4), (f1^2*f2^5), (f1^2*f2^6), (f1^3), (f1^3*f2), 
@@ -166,14 +166,14 @@ gap> A:=AutomorphismsAssociatedWithNearRingUnits(D,S);;
 gap> Size(A);
 42
 
-# doc/_Chapter_Functions.xml:397-403
+# doc/_Chapter_Functions.xml:368-374
 gap> Nu:=NearRingNonUnits(D);
 [ (<identity> of ...), (f2), (f2^2), (f2^3), (f2^4), (f2^5), (f2^6) ]
 gap> En:=EndomorphismsAssociatedWithNearRingElements(D,Nu);;
 gap> Size(En);
 7
 
-# doc/_Chapter_Functions.xml:417-424
+# doc/_Chapter_Functions.xml:386-393
 gap> T:=LocalNearRing(25,2,20,2,1);             
 ExplicitMultiplicationNearRing ( <pc group of size 25 with 2 generators> , multiplication )
 gap> SemidirectProductAssociatedWithNearRing(T);
@@ -181,20 +181,20 @@ gap> SemidirectProductAssociatedWithNearRing(T);
 gap> Size(last);
 500
 
-# doc/_Chapter_Functions.xml:440-446
+# doc/_Chapter_Functions.xml:407-413
 gap> Sg:=Subgroups(GroupReduct(T));;
 gap> Size(Sg);
 8
 gap> F:=Filtered(Sg,x->IsCircleSubgroupOfNearRing(T,x));
 [ Group([  ]), Group([ f2 ]) ]
 
-# doc/_Chapter_Functions.xml:461-466
+# doc/_Chapter_Functions.xml:427-432
 gap> FG:=FactorizedGroupAssociatedWithCircleSubgroupOfNearRing(T,F[2]);
 <pc group with 2 generators>
 gap> IdGroup(FG);
 [ 25, 2 ]
 
-# doc/_Chapter_Functions.xml:480-487
+# doc/_Chapter_Functions.xml:444-451
 gap> H:=LocalNearRing(361,2,342,7,7);
 ExplicitMultiplicationNearRing ( <pc group of size 361 with 
 2 generators> , multiplication )
@@ -202,12 +202,12 @@ gap> C:=ConstantPartOfNearRing(H);;
 gap> Size(C);
 19
 
-# doc/_Chapter_Functions.xml:501-505
+# doc/_Chapter_Functions.xml:463-467
 gap> ZeroSymmetricPartOfNearRing(H);;
 gap> Size(last);
 19
 
-# doc/_Chapter_Functions.xml:519-526
+# doc/_Chapter_Functions.xml:480-487
 gap> M:=LocalNearRing(27,4,18,3,2);  
 ExplicitMultiplicationNearRing ( <pc group of size 27 with 3 generators> , multiplication )
 gap> GroupOfUnitsAsGroupOfAutomorphisms(M);
@@ -215,7 +215,7 @@ gap> GroupOfUnitsAsGroupOfAutomorphisms(M);
 gap> Size(last);
 18                
 
-# doc/_Chapter_Functions.xml:541-550
+# doc/_Chapter_Functions.xml:500-509
 gap> D:=LocalNearRing(49,2,42,6,1); 
 ExplicitMultiplicationNearRing ( <pc group of size 49 with 
 2 generators> , multiplication )
@@ -225,13 +225,13 @@ gap> d:=h[3];
 gap> IsDistributiveElementOfNearRing(D,d);
 true
 
-# doc/_Chapter_Functions.xml:565-570
+# doc/_Chapter_Functions.xml:522-527
 gap> N:=LocalNearRing(16,10,8,2,7); 
 ExplicitMultiplicationNearRing ( <pc group of size 16 with 4 generators> , multiplication )
 gap> IsSemiDistributiveNearRing(N);
 true
 
-# doc/_Chapter_Functions.xml:585-595
+# doc/_Chapter_Functions.xml:540-550
 gap> N:=LocalNearRing(343,5,294,8,2);    
 ExplicitMultiplicationNearRing ( <pc group of size 343 with 
 3 generators> , multiplication )
@@ -242,7 +242,7 @@ gap> Identity(N);
 gap> IsNearRingWithIdentity(N);
 true
 
-# doc/_Chapter_Functions.xml:611-627
+# doc/_Chapter_Functions.xml:564-580
 gap> T:=LocalNearRing(49,2,42,1,2);        
 ExplicitMultiplicationNearRing ( <pc group of size 49 with 
 2 generators> , multiplication )