Noble Faceted Snub Cube

I came across this polyhedron on the Numberphile video here (at about 14 min):

It was first created by Robert Webb.  Here are some facts about the solid:

• It is created by connecting the vertices of a Snub Cube in a different way (refaceting), using a self-intersecting pentagon (a sort of 'fish' shape)

• The faces themselves intersect each other, which creates additional interior edges and corners. These edges divide each pentagonal face exposing 3 polygons

• There are 24 pentagon faces, exposing 24 irregular pentagons and 48 triangles, 24 each of two different triangular shapes

• It has the rotational symmetry of a cube/octohedron, but not mirror symmetry, being derived from a 'snub' cube

• It has chirality, or 'handedness', meaning it differes from its mirror image (print them both!)

Regarding this model:

• I made this largely to challenge myself in Solidworks and I like the appearance.

• I printed it so the intesecting edges that make an 'X' rested on the build plate, and this works well.  Since its such a small surface, I added a brim after a failed attempt that detached from the bed after about 30% complete.  I may have succeeded if I washed the build plate and tried again.  YMMV

• When oriented as described above, the overhangs are just under 60 degrees, which printed perfectly without supports on my Core One printer.  For reference, I used the .15 mm 'balanced' profile with 12% gyroid infill.

• The included model has 40 mm edges and took about 4 hours to print.

• It's 91.4 mm in each direction between the 'cube' faces.  Rescale as you see fit

• I would love to color the faces as shown in the video, but I don't have a multi-color printer yet.  I should have the INDX upgrade soon and I'll reprint when I have it