Uses of Class
repthy.Homomorphism

Uses of Homomorphism in repthy
 

Subclasses of Homomorphism in repthy
 class HashHomom
          An implementation of Homomorphism backed by a HashMap that contains one copy of each key-value pair.
 class HomomFromFunc
          A kind of Homomorphism that can be constructed from an easier-to-use object HomomorphismFunc.
 

Methods in repthy that return Homomorphism
 Homomorphism ProductGroupInternal.homomToInternal()
           
 Homomorphism AbelianGroup.getIsomFromSNF()
          Return the tautological isomorphism from the Smith normal form of this group (as returned by AbelianGroup.getSNF()) to this group.
 Homomorphism AbelianGroup.getIsomToSNF()
          Return the tautological isomorphism from this group to the Smith normal form of this group (as returned by AbelianGroup.getSNF()).
 Homomorphism QuotientGroup.getQuotientMap()
           
 Homomorphism ProductGroup.getProjection1()
          The canonical projection map from G1 × G2 to G1.
 Homomorphism ProductGroup.getProjection2()
          The canonical projection map from G1 × G2 to G2.
 Homomorphism ProductGroup.getProductMorphism(Homomorphism f1, Homomorphism f2)
          Fills in the dotted arrow in the diagram that defines "direct product" in the category of groups.
static Homomorphism Homomorphism.identity(Group G, Group G1)
          If G and G1 have the same elements (that is, if G.equals(G1)), this method returns the natural identity map from G to G1.
 Homomorphism Homomorphism.inverse()
          If this homomorphism is an isomorphism, return the inverse homomorphism.
 Homomorphism Subgroup.getInclusion()
          Returns the homomorphism from H into G that maps h to h.
 

Methods in repthy with parameters of type Homomorphism
 Homomorphism ProductGroup.getProductMorphism(Homomorphism f1, Homomorphism f2)
          Fills in the dotted arrow in the diagram that defines "direct product" in the category of groups.
 void CharTable.decomposePullbacks(Homomorphism f)
          If f is a Homomorphism from this to a group H, iterates through each character currently in H's character table, pulls it back by f, and decomposes it with respect to the character table on this.