## Cube |

regular hexahedron (click here for rotating model) type platonic solid elements *f*= 6,*e*= 12*v*= 8 (χ = 2)faces by sides 6{4} conway notation c schläfli symbols {4,3} t{2,4} or {4}×{}

tr{2,2} or {}×{}×{}face configuration v3.3.3.3 wythoff symbol 3 | 2 4 coxeter diagram symmetry , bo _{h}_{3}, [4,3], (*432)rotation group , [4,3]o ^{+}, (432)references u _{06},c _{18},w _{3}properties ,regular convex zonohedron dihedral angle 90°

4.4.4

( )vertex figure octahedron

( )dual polyhedron net in

, ageometry **cube**^{[1]}is a solid object bounded by sixthree-dimensional faces,square or sides, with three meeting at eachfacets .vertex the cube is the only

regular and is one of the fivehexahedron . it has 6 faces, 12 edges, and 8 vertices.platonic solids the cube is also a square

, an equilateralparallelepiped and a rightcuboid . it is a regular squarerhombohedron in three orientations, and aprism in four orientations.trigonal trapezohedron the cube is

to thedual . it has cubical oroctahedron .octahedral symmetry the cube is the only convex polyhedron whose faces are all

.squares - orthogonal projections
- spherical tiling
- cartesian coordinates
- equation in
- formulas
- doubling the cube
- uniform colorings and symmetry
- geometric relations
- other dimensions
- cubical graph
- see also
- references
- external links

Regular hexahedron | |
---|---|

Type | |

F = 6, E = 12V = 8 (χ = 2)
| |

Faces by sides | 6{4} |

C | |

{4,3} | |

t{2,4} or {4}×{} tr{2,2} or {}×{}×{} | |

V3.3.3.3 | |

3 | 2 4 | |

_{h}_{3}, [4,3], (*432)
| |

^{+}, (432)
| |

_{06}, _{18}, _{3}
| |

Properties | |

90° | |

4.4.4 ( |
( |

In **cube**^{[1]} is a

The cube is the only

The cube is also a square

The cube is

The cube is the only convex polyhedron whose faces are all