Difference between revisions of "Icosahedron"
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The [[regular icosahedron]] is one of the five [[Platonic solid]]s: its faces are all [[equilateral]] [[triangle]]s. It has twenty [[vertex | vertices]] and thirty [[edge]]s. Five faces meet at each vertex. It is [[Platonic_Solid#Duality | dual]] to the [[regular dodecahedron]]. | The [[regular icosahedron]] is one of the five [[Platonic solid]]s: its faces are all [[equilateral]] [[triangle]]s. It has twenty [[vertex | vertices]] and thirty [[edge]]s. Five faces meet at each vertex. It is [[Platonic_Solid#Duality | dual]] to the [[regular dodecahedron]]. | ||
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| + | A soccer ball is an example of an icosahedron with the vertices flattened into pentagonal faces. | ||
==See Also== | ==See Also== | ||
Revision as of 13:28, 9 February 2009
An icosahedron is any polyhedron with twenty faces. In fact, the term is almost always used to refer specifically to a polyhedron with twenty triangular faces, and modifying words or alternate terminology are used to refer to other twenty-sided polyhedra, as in the case of the rhombic icosahedron.
The regular icosahedron is one of the five Platonic solids: its faces are all equilateral triangles. It has twenty vertices and thirty edges. Five faces meet at each vertex. It is dual to the regular dodecahedron.
A soccer ball is an example of an icosahedron with the vertices flattened into pentagonal faces.
See Also
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