The great dodecahedron, with Bowers' acronym gad, is a regular, uniform 3-dimensional star polyhedron with pentagonal faces that make pentagrammic vertex figures and one of the Kepler-Poinsot polyhedra. It is the dual to the small stellated dodecahedron.
Structure and Sections[]
Subfacets[]
- 12 points (0D)
- 30 line segments (1D)
- 12 pentagons (2D)
- 1 great dodecahedron (3D)
See also[]
- Polytope Wiki. "Great dodecahedron".
- Bowers, Jonathan. "Polyhedron Category 1: Regulars".
Regular polyhedra |
---|
Convex regular polyhedra: tet · cube · oct · doe · ike
Self-intersecting regular polyhedra: gad · sissid · gike · gissid |
Template:Variant Nav X frac 5 2