Nine Regular Polyhedra
Jump to navigation Jump to search
There exist $9$ regular polyhedra.
- the regular tetrahedron
- the cube
- the regular octahedron
- the regular dodecahedron
- the regular icosahedron.
There exist exactly four Kepler-Poinsot polyhedra:
- $(1): \quad$ the small stellated dodecahedron
- $(2): \quad$ the great stellated dodecahedron
- $(3): \quad$ the great dodecahedron
- $(4): \quad$ the great icosahedron.
making the total $9$.