The thirteen Archimedean polyhedra are semi-regular convex polyhedra composed of two or more types of regular polygons meeting in identical vertices.

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Cuboctahedron

Number of faces: 14

Number of edges: 24

Number of vertices: 12

Icosidodecahedron

Number of faces: 32

Number of edges: 60

Number of vertices: 30

Truncated Tetrahedron

Number of faces: 8

Number of edges: 18

Number of vertices: 12

Truncated Octahedron

Number of faces: 14

Number of edges: 36

Number of vertices: 24

Truncated Cube

Number of faces: 14

Number of edges: 36

Number of vertices: 24

Truncated Icosahedron

(soccer ball or football)

Number of faces: 32

Number of edges: 90

Number of vertices: 60

Truncated Dodecahedron

Number of faces: 32

Number of edges: 90

Number of vertices: 60

Rhombicuboctahedron

Number of faces: 26

Number of edges: 48

Number of vertices: 24

Truncated Cuboctahedron

Number of faces: 26

Number of edges: 72

Number of vertices: 48

Rhombicosidodecahedron

Number of faces: 62

Number of edges: 120

Number of vertices: 60

Truncated Icosidodecahedron

Number of faces: 62

Number of edges: 180

Number of vertices: 120

Snub Cube

Number of faces: 38

Number of edges: 60

Number of vertices: 24

Snub Dodecahedron

Number of faces: 92

Number of edges: 150

Number of vertices: 60

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