A small stellated dodecahedron is a regular polyhedron created from 12 pentagrammic faces, with five meeting at every vertex. It is one out of four stellations of the dodecahedron, the others being the dodecahedron itself, the great dodecahedron, and the great stellated dodecahedron.
Its Bowers acronym is sissid.
Structure and Sections[]
Subfacets[]
- 12 points (0D)
- 30 line segments (1D)
- 12 pentagrams (2D)
- 1 small stellated dodecahedron (3D)
See Also[]
- Polytope Wiki. "Small stellated 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 |