icosahedron

This die is in the form of a regular icosahedron.

A similar fact holds true for the symmetry group of an icosahedron.

In fact, it may be considered as a parabidiminished great icosahedron.

It also shares the same edge arrangement with the great icosahedron.

To make the icosahedron (which has 5 faces meeting at each corner) we just leave a hole where the 5th face should go.

For example, the icosahedron is the dual of the dodecahedron.

Energies are measured with respect to the global minimum icosahedron.

The most popular intermediate model is the augmented icosahedron, shown below.

It can be seen as the compound of an icosahedron and dodecahedron.

Permission is granted for teachers to use the planetary icosahedron in classroom activities.

The 59th model in The fifty nine icosahedra is the original icosahedron itself.

Connecting the corners of the planes with each other leads to the Icosahedron.

Icosahedron, has 20 sides, and is made of triangles.

I looked at the books equations for the vertices of an icosahedron, and noticed they were wrong!

As we noted earlier, the 13-atom icosahedron is polytetrahedral.

The most well known is the regular convex or Platonic icosahedron.

Its external surface also represents the B stellation of the icosahedron.

The energy is measured relative to the energy of the global minimum icosahedron.

Laban thought of many ways to order the movements through the Icosahedron, each with its own character and dynamics.

A regular icosahedron is made of 20 faces.

An icosahedron is used in the board game Scattergories to choose a letter of the alphabet.

This would be the case, for example, for the icosahedron 55B at intermediate ranges of the potential.

It is the dual of the truncated great icosahedron.

The icosahedron and dodecahedron are dual to each other.

Until the final of the 2005-06 season, the Finale used the traditional truncated icosahedron design for their balls.