returns the list of all elements of group.

returns the elements numbered r1,,rk in group in the standard order.

Details and OptionsDetails and Options

  • The elements of a permutation group are found by constructing a strong generating set representation of the group.
  • The order of elements returned by GroupElements depends on the base of the strong generating set. An explicit base can be chosen by setting GroupActionBase->{p1,p2,}.
  • GroupElements[group,{1}] gives the identity element for any choice of the group base.
  • Negative positions are assumed to count from the end.
Introduced in 2010