  
  
                                   [1X LocalNR [101X
  
  
                          [1X Package of local nearrings [101X
  
  
                                     2.1.0
  
  
                                  22 May 2026
  
  
                                 Iryna Raievska
  
                                Maryna Raievska
  
                                 Yaroslav Sysak
  
  
  
  Iryna Raievska
      Email:    [7Xmailto:raeirina@imath.kiev.ua[107X
      Homepage: [7Xhttps://www.imath.kiev.ua/~algebra/Raievska_I/[107X
      Address:  [33X[0;14YInstitute of Mathematics[133X
                [33X[0;14YNational Academy of Sciences of Ukraine[133X
                [33X[0;14Y01024 Ukraine, Kyiv, 3, Tereshchenkivska st.[133X
  
  
  Maryna Raievska
      Email:    [7Xmailto:raemarina@imath.kiev.ua[107X
      Homepage: [7Xhttps://www.imath.kiev.ua/~algebra/Raievska_M/[107X
      Address:  [33X[0;14YInstitute of Mathematics[133X
                [33X[0;14YNational Academy of Sciences of Ukraine[133X
                [33X[0;14Y01024 Ukraine, Kyiv, 3, Tereshchenkivska st.[133X
  
  
  Yaroslav Sysak
      Email:    [7Xmailto:sysak@imath.kiev.ua[107X
      Homepage: [7Xhttps://www.imath.kiev.ua/~algebra/Sysak/[107X
      Address:  [33X[0;14YInstitute of Mathematics[133X
                [33X[0;14YNational Academy of Sciences of Ukraine[133X
                [33X[0;14Y01024 Ukraine, Kyiv, 3, Tereshchenkivska st.[133X
  
  
  
  -------------------------------------------------------
  
  
  [1XContents (LocalNR)[101X
  
  1 [33X[0;0YLocal nearrings[133X
    1.1 [33X[0;0YThe local nearrings library[133X
      1.1-1 AdditiveGroupsOfLibraryOfLNRsOfOrder
      1.1-2 LibraryOfLNRsOnGroup
      1.1-3 LocalNearRing
      1.1-4 AllLocalNearRings
      1.1-5 NumberLocalNearRings
      1.1-6 IsAdditiveGroupOfLibraryOfLNRs
  2 [33X[0;0YFunctions[133X
    2.1 [33X[0;0YGroup functions[133X
      2.1-1 IsMinimalNonAbelianGroup
      2.1-2 IsMetacyclicPGroup
      2.1-3 EndoOrbitsOfGroup
      2.1-4 IsEndoCyclicGroup
    2.2 [33X[0;0YNearring functions[133X
      2.2-1 UnitsOfNearRing
      2.2-2 IsLocalNearRing
      2.2-3 IsLocalRing
      2.2-4 NearRingNonUnits
      2.2-5 SubNearRingByGenerators
      2.2-6 NonUnitsAsAdditiveSubgroup
      2.2-7 NonUnitsAsNearRingIdeal
      2.2-8 MultiplicativeSemigroupOfNearRing
      2.2-9 NonUnitsAsMultiplicativeSemigroup
      2.2-10 IsOneGeneratedNearRing
      2.2-11 AutomorphismsAssociatedWithNearRingUnits
      2.2-12 EndomorphismsAssociatedWithNearRingElements
      2.2-13 SemidirectProductAssociatedWithNearRing
      2.2-14 IsCircleSubgroupOfNearRing
      2.2-15 FactorizedGroupAssociatedWithCircleSubgroupOfNearRing
      2.2-16 ConstantPartOfNearRing
      2.2-17 ZeroSymmetricPartOfNearRing
      2.2-18 GroupOfUnitsAsGroupOfAutomorphisms
      2.2-19 IsDistributiveElementOfNearRing
      2.2-20 IsSemiDistributiveNearRing
      2.2-21 IsNearRingWithIdentity
      2.2-22 IsSubNearRing
  
  
  [32X
