Tetrahedral bipyramid

In 4-dimensional geometry, the tetrahedral bipyramid is the direct sum of a tetrahedron and a segment, +. Each face of a central tetrahedron is attached with two tetrahedra, creating 8 tetrahedral cells, 16 triangular faces, 14 edges, and 6 vertices. A tetrahedral bipyramid can be seen as two tetrahedral pyramids augmented together at their base.
It is the dual of a tetrahedral prism,, so it can also be given a Coxeter-Dynkin diagram,, and both have Coxeter notation symmetry, order 48.
Being convex with all regular cells means that it is a Blind polytope.
This bipyramid exists as the cells of the dual of the uniform rectified 5-simplex, and rectified 5-cube or the dual of any uniform 5-polytope with a tetrahedral prism vertex figure. And, as well, it exists as the cells of the dual to the rectified 24-cell honeycomb.