Uses of Class
repthy.ImmutableSet

Uses of ImmutableSet in repthy
 

Subclasses of ImmutableSet in repthy
 class A_n
          The group A_n consisting of all even permutations of n elements.
 class AbelianGroup
          What's purple and commutes?
 class C_n
          The cyclic group C_n of order n with generator g.
 class D_2n
          The dihedral group D_2n of order 2n, for n geq 3.
 class GL
          The general linear group GL(n, p) over the finite field of p elements.
 class Group
          A Group is a Set of GroupElts satisfying the group axioms--existence of an identity element and closure under GroupElt.mult(repthy.GroupElt) and GroupElt.inverse().
 class HashGroup
          An implementation of Group backed by a HashSet that holds one copy of each element of the group.
 class PermGp
          A HashGroup in which all the group elements are PermGpElts of the same degree.
 class PGL
          The general linear group PGL(n, p) over the finite field of p elements.
 class PGroup
          A p-group, that is, a group of order pm where p is a prime and m ≥ 0.
 class ProductGroup
          A direct product G1 × G2 of two Groups.
 class ProductGroupInternal
          An internal direct product, where the elements g1, g2 in g1 × g2 lie in a common parent group.
 class PSL
          The projective special linear group PSL(n, p) over the finite field of p elements.
 class PSL3
          Special topics concerning PSL3(p) for a prime p.
 class PSL3b
          Special topics concerning PSL3(p) for a prime p.
 class Q_8
          The quaternionic group of order 8.
 class QuotientGroup
          Given a Subgroup (G, H) where H is a normal subgroup of G, this class is the quotient group G/H, and provides the method QuotientGroup.getQuotientMap() for obtaining the quotient homomorphism from G to G/H.
 class S_n
          The group Sn consisting of all permutations of the integers 0, ..., n-1.
 class SingletonSortedSet
          A singleton SortedSet, meaning a SortedSet with exactly one element.
 class SL
          The special linear group SLn(p) over the finite field of p elements.