Category:Integral polyhedra

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3-dimensional integral polytope, i.e. a polyhedron with integer coordinates
Any polyhedron with rational coordinates is integral, because the fractions can be expanded to integers. (e.g. the triakis tetrahedron)

Subcategories

This category has the following 14 subcategories, out of 14 total.

C

Concertina cube‎ (6 C, 1 F)
Cube‎ (38 C, 1 P, 201 F)
Cuboctahedron‎ (9 C, 95 F)

I

Integral deltoidal icositetrahedron‎ (1 C)
Integral icosahedron‎ (2 C, 4 F)
Integral triakis octahedron‎ (1 C)

O

Octahedron‎ (17 C, 1 P, 107 F)

R

Rectified cuboctahedron‎ (5 F)

S

Squared rhombic dodecahedron‎ (1 C, 2 F)

T

Tetrahedron‎ (13 C, 175 F)
Tetrakis hexahedron‎ (7 C, 30 F)
Triakis tetrahedron‎ (2 C, 21 F)
Truncated tetrahedron‎ (7 C, 50 F)

📚

3D chess (image set)‎ (2 C, 1 P, 3 F)

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Integral polytopes