Portal:Mathematics/Featured article/2006 52
From Wikipedia, the free encyclopedia
 |
A Platonic solid is a convex regular polyhedron. These are the three-dimensional analogs of the convex regular polygons. There are precisely five such figures (shown on the right). The name of each figure is derived from the number of its faces: respectively 4, 6, 8, 12 and 20. They are unique in that the sides, edges and angles are all congruent.
Due to their aesthetic beauty and symmetry, the Platonic solids have been a favorite subject of geometers for thousands of years. They are named after the ancient Greek philosopher Plato who claimed the classical elements were constructed from the regular solids. The Platonic solids have been known since antiquity. The five solids were certainly known to the ancient Greeks and there is evidence that these figures were known long before then. The neolithic people of Scotland constructed stone models of all five solids at least 1000 years before Plato. |
| Tetrahedron | |
 |
|
| Hexahedron | |
 |
|
| Octahedron | |
 |
|
| Dodecahedron | |
 |
|
| Icosahedron |
| ...Archive | Image credits: User:Cyp | Read more... |
