hyperoctahedral造句
例句与造句
- The representation theory of the hyperoctahedral group was described by according to.
- In two dimensions, the hyperoctahedral group structure is the abstract dihedral group of order eight, describing the symmetry of a square, or 2-orthoplex.
- Since the symmetric group " S " 2 of degree 2 is isomorphic to $ ! 2 the hyperoctahedral group is a special case of a generalized symmetric group.
- The kernels of these three maps are all three index two subgroups of the hyperoctahedral group, as discussed in " H " 1 : Abelianization below, and their intersection is the derived subgroup, of index 4 ( quotient the Klein 4-group ), which corresponds to the rotational symmetries of the demihypercube.
- As the hyperoctahedral group of dimension 3 the full octahedral group is the wreath product S _ 2 \ wr S _ 3 \ simeq S _ 2 ^ 3 \ rtimes S _ 3, and a natural way to identify its elements is as pairs ( m, n ) with m \ in [ 0, 3 ! ) and n \ in [ 0, 2 ^ 3 ).
- It's difficult to find hyperoctahedral in a sentence. 用hyperoctahedral造句挺难的