Bidodecateric heptacontadipeton

The bidodecateric heptacontadipeton, is a convex noble polypeton with 72 identical bidodecatera as peta.

It is also the convex hull of an icosiheptaheptacontadipeton and its central inversion.

The ratio between the longest and shortest edges is 1:$$\frac{\sqrt6}{2}$$ ≈ 1:1.22474.

Vertex coordinates
Coordinates for the vertices of a bidodecateric heptacontadipeton, based on two icosiheptaheptacontadipeta of edge length 1, centered at the origin, are given by: along with all even sign changes of: along with all permutations and sign changes of the first 5 coordinates of:
 * (0, 0, 0, 0, 0, ±$\sqrt{6}$/3)
 * ($\sqrt{2}$/4, $\sqrt{2}$/4, $\sqrt{2}$/4, $\sqrt{2}$/4, $\sqrt{2}$/4, $\sqrt{6}$/12)
 * (0, 0, 0, 0, $\sqrt{2}$/2, ±$\sqrt{6}$/6)