- In geometry,
stellation is the
process of
extending a
polygon in two dimensions, a
polyhedron in
three dimensions, or, in general, a
polytope in n dimensions...
- In geometry, the
complete or
final stellation of the
icosahedron is the
outermost stellation of the icosahedron, and is "complete" and "final" because...
- are
constructed from the
regular icosahedron. A
notable example is the
stellation of
regular icosahedron,
which consists of 59 polyhedrons. The
great dodecahedron...
- and
stellations of the
convex solids. In his
naming convention, the
small stellated dodecahedron is just the
stellated dodecahedron.
Stellation changes...
- A
constellation is an area on the
celestial sphere in
which a
group of
visible stars forms a
perceived pattern or outline,
typically representing an animal...
- dodecahedron, one of
which is the
Bilinski dodecahedron.
There are some
stellations of the
rhombic dodecahedron, one of
which is the Escher's solid. The...
-
first stellation of the
rhombic dodecahedron is a self-intersecting
polyhedron with 12 faces, each of
which is a non-convex Hexagon. It is a
stellation of...
- of polyhedra.
Faceting is the
reciprocal or dual
process to
stellation. For
every stellation of some
convex polytope,
there exists a dual
faceting of the...
- {5/2, 3},
having three regular star
pentagonal faces around each vertex.
Stellation is the
process of
extending the
faces or
edges of a
polyhedron until they...
- icosahedron" ("Uniform polyhedron") at MathWorld. Weisstein, Eric W. "Fifteen
stellations of the icosahedron". MathWorld.
Uniform polyhedra and duals...
