Fifth noble faceting of icosidodecahedron

The  is a noble polyhedron. Its 120 congruent faces are isosceles triangles meeting at congruent order-12 vertices. It is a faceting of a uniform icosidodecahedron hull.

The ratio between the shortest and longest edges is 1:$$\sqrt{\frac{3\left(5+\sqrt5\right)}{10}}$$ ≈ 1:47337.

Vertex coordinates
Its vertices are the same as those of an icosidodecahedron.