(feature request) Goldberg polyhedra as seeds

[huttarl]

Looking at https://en.wikipedia.org/wiki/Goldberg_polyhedron for specifications

• GP(m,n) or GP5(m,n): standard Golberg polyhedron (12 pentagons + the rest hexagons).
• GP3(m,n): 12 triangles + the rest hexagons.
• GP4(m,n): 12 squares + the rest hexagons.

(This would also give us the geodesics, by taking the dual of the Goldbergs. We can also get the geodesics in other ways.)

I might work on a PR for this someday, but wanted to put the idea out there for anyone else interested.

[huttarl]

Hmm, I don't see a simple and general method out there to generate GP(m,n) for all relevant m,n.
I guess it could be implemented for simple, known cases.
Some help could be gleaned from this page.