Small transitional 30-11 double gyrostep prism

The 30-11 double gyrostep prism is a convex isogonal polychoron that consists of 60 digonal scalenohedra and 60 phyllic disphenoids obtained as the convex hull of two orthogonal 30-11 step prisms.

It can also be obtained as a diminishing of the hexacosichoron.

The ratio between the longest and shortest edges is 1:$$\frac{1+\sqrt5}{2}$$ ≈ 1:1.61803.

Vertex coordinates
Coordinates for the vertices of a 30-11 double gyrostep prism are given by: where $$a = \frac{\sqrt{2700+900\sqrt5-60\sqrt{1950+870\sqrt5}}}{60},\ b=\frac{\sqrt{675+225\sqrt5+15\sqrt{1950+870\sqrt5}}}{30},\ $$ and k is an integer from 0 to 29.
 * (a*sin(2πk/30), a*cos(2πk/30), b*sin(22πk/30), b*cos(22πk/30)),
 * (b*sin(2πk/30), b*cos(2πk/30), -a*sin(22πk/30), -a*cos(22πk/30)),