It appears visually indistinct from the great dodecahemicosacron.
Since the hemipolyhedra have faces passing through the center, the dual figures have corresponding vertices at infinity; properly, on the real projective plane at infinity.
[1] In Magnus Wenninger's Dual Models, they are represented with intersecting prisms, each extending in both directions to the same vertex at infinity, in order to maintain symmetry.
In practice the model prisms are cut off at a certain point that is convenient for the maker.
However, he also suggested that strictly speaking they are not polyhedra because their construction does not conform to the usual definitions.