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- Spherical_polyhedron abstract "In mathematics, a spherical polyhedron is a tiling of the sphere in which the surface is divided or partitioned by great arcs into bounded regions called spherical polygons. Much of the theory of symmetrical polyhedra is most conveniently derived in this way.The most familiar spherical polyhedron is the soccer ball (outside the USA, a football), thought of as a spherical truncated icosahedron.Some polyhedra, such as the hosohedra and their duals the dihedra, exist as spherical polyhedra but have no flat-faced analogue. In the examples below, {2, 6} is a hosohedron and {6, 2} is the dual dihedron.".
- Spherical_polyhedron thumbnail Trunc-icosa.jpg?width=300.
- Spherical_polyhedron wikiPageExternalLink sici?sici=0080-4614%2819540513%29246%3A916%3C401%3AUP%3E2.0.CO%3B2-4.
- Spherical_polyhedron wikiPageID "10393861".
- Spherical_polyhedron wikiPageRevisionID "600291680".
- Spherical_polyhedron hasPhotoCollection Spherical_polyhedron.
- Spherical_polyhedron subject Category:Polyhedra.
- Spherical_polyhedron subject Category:Spheres.
- Spherical_polyhedron subject Category:Tessellation.
- Spherical_polyhedron type Abstraction100002137.
- Spherical_polyhedron type Attribute100024264.
- Spherical_polyhedron type Environment113934596.
- Spherical_polyhedron type Situation113927383.
- Spherical_polyhedron type Sphere114514039.
- Spherical_polyhedron type Spheres.
- Spherical_polyhedron type State100024720.
- Spherical_polyhedron comment "In mathematics, a spherical polyhedron is a tiling of the sphere in which the surface is divided or partitioned by great arcs into bounded regions called spherical polygons.".
- Spherical_polyhedron label "Sferisch lichaam".
- Spherical_polyhedron label "Spherical polyhedron".
- Spherical_polyhedron sameAs Sferisch_lichaam.
- Spherical_polyhedron sameAs m.02qbh0g.
- Spherical_polyhedron sameAs Q2785034.
- Spherical_polyhedron sameAs Q2785034.
- Spherical_polyhedron sameAs Spherical_polyhedron.
- Spherical_polyhedron wasDerivedFrom Spherical_polyhedron?oldid=600291680.
- Spherical_polyhedron depiction Trunc-icosa.jpg.
- Spherical_polyhedron isPrimaryTopicOf Spherical_polyhedron.