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Polyhedral dice typically differ from standard six-sided dice in their markings: instead of the pips (dots) used to denote the value of each face, polyhedral dice are marked with a cardinal number on each side.
Such dice are referred to by the number of faces they have: a 'd6' (pronounced "dee-six") is a regular cubic die.
Dice sold in sets are often identically colored, with matching die and marking colors. From left to right, the Platonic solids are the tetrahedron (d4), cube (d6), octahedron (d8), dodecahedron (d12) and icosahedron (d20). This set is missing a pentagonal trapezohedron (d10).
| Type | Shape | Platonic | Notes |
|---|---|---|---|
| d4 | tetrahedron | Yes | Each face has three numbers: they are arranged such that the upright number (which counts) is the same on all three visible faces. This die does not roll well and thus it is usually thrown into the air instead. |
| d6 | cube | Yes | A common die. The sum of the numbers on opposite faces is seven. |
| d8 | octahedron | Yes | Each face is triangular; looks something like two Egyptian pyramids attached at the base. |
| d10 | pentagonal trapezohedronpolyhedra The trapezohedra are the Dual polyhedrons of the antiprisms. None of the faces are trapezoids, so the name is misleading. A trapezohedron is also known as a deltohedron . A deltohedron should not be confused with a deltahedron (spelled with an " | No | Each face is kite-shapedA separate article is about kite flying. In geometry, a kite is a type of quadrilateral, a four-sided polygon. It has two pairs of equal sides, and the two sides in each pair are adjacent. contrast with the parallelogram, where the sides of each pair are; the smallest angle of five faces point to one edge, the smallest angle of the other points to the opposite. Often, all odd numbers are on one half of the die and all even numbers are on the other half. Additionally, on most currently-manufactured dice, faces on opposite halves of the die meet at a right angle. There is usually a face marked "0" but no face marked "10". |
| d12 | dodecahedronA dodecahedron is a Platonic solid composed of twelve pentagonal faces, with three meeting at each vertex. It has twenty vertices and thirty edges. Its dual polyhedron is the icosahedron. Canonical coordinates for the vertices of a dodecahedron centered a | Yes | Each face is a regular pentagon. |
| d20 | icosahedronAn icosahedron [aiks'hidrn] noun (plural: -drons, -dra [-dr]) is a polyhedron having 20 faces. The faces of a regular icosahedron are equilateral triangles. Etymology 16th Century: from Greek eikosaedron, from eikosi twenty + -edron -hedron], "icosa'hedra | Yes | Faces are equilateral triangles. Typically, opposite faces add to twenty-one. |