|Cells||36 rectangular trapezoprisms, 12 hexagonal prisms, 12 hexagonal trapezorhombihedra|
|Faces||144 isosceles trapezoids, 72 rectangles, 36 squares, 24 hexagons|
|Vertex figure||Isosceles trapezoidal pyramid|
|Measures (edge length 1)|
|Abstract & topological properties|
|Symmetry||G2≀S2, order 288|
The hexagonal duotransitionalterprism is a convex isogonal polychoron and the fifth member of the duotransitionalterprism family. It consists of 12 hexagonal trapezorhombihedra, 12 hexagonal prisms, and 36 rectangular trapezoprisms. 2 hexagonal trapezorhombihedra, 1 hexagonal prism, and 2 rectangular trapezoprisms join at each vertex. It can be obtained as the convex hull of two orthogonal hexagonal-dihexagonal duoprisms. However, it cannot be made scaliform.
This polychoron can be alternated into a triangular duotransitionalterantiprism, which is also not scaliform.
Using the ratio method, the lowest possible ratio between the longest and shortest edges is 1: ≈ 1:2.22474.