The regular complex polytope ₃{4}₂, , in  has a real representation as a 3-3 duoprism in 4-dimensional space.
₃{4}₂ has 9 vertices, and 6 3-edges.
Its symmetry is ₃[4]₂, order 18.
It also has a lower symmetry construction, , or ₃{}×₃{}, with symmetry ₃[2]₃, order 9.
This is the symmetry if the red and blue 3-edges are considered distinct.
The regular complex polytope ₃{4}₂, , in  has a real representation as a 3-3 duoprism in 4-dimensional space. ₃{4}₂ has 9 vertices, and 6 3-edges. Its symmetry is ₃[4]₂, order 18. It also has a lower symmetry construction, , or ₃{}×₃{}, with symmetry ₃[2]₃, order 9. This is the symmetry if the red and blue 3-edges are considered distinct.
3-3 duoprism