truncated cube

The other 6 truncated cubes project onto the square faces of the envelope.

This represents the four truncated cubes around an edge.

With typical ambiguity, the painting can also be seen as a truncated cube viewed from the side.

Eight of these trimers are then arranged into a hollow truncated cube.

The middle image is the uniform truncated cube.

These represent the arrangement of two truncated cubes and one octahedron around the other edges.

In particular we can get regular octagons (truncated cube).

Each truncated cube belongs to 3 such cycles.

The other is the bitruncated 24-cell, which is composed of 48 truncated cubes.

It shares the vertex arrangement with the convex truncated cube.

It is composed of truncated cubes and octahedra in a ratio of 1:1.

Class 2 (high intensity) is generally a microprismatic product which uses truncated cube corners to return light to the driver.

This figure is to the dodecahedron as the truncated cube is to the tetrahedron.

The projection envelope is a truncated cube.

As its name suggests, it is created by attaching square cupola onto one octagonal face of a truncated cube.

Its dual is the truncated cube.

Six octagonal prisms connect this central truncated cube to the square faces of the envelope.

In geometry, the biaugmented truncated cube is one of the Johnson solids (J).

The 6 square faces of the envelope are the images of the remaining 6 truncated cube cells.

One octahedron and four truncated cubes meet at each vertex form a space-filling tessellation.

The sequence of truncated cubes joined to each other via opposite octagonal faces form a cycle of 8.

The area A and the volume V of a truncated cube of edge length a are:

The truncated cube and the truncated octahedron are Archimedean solids with 36 edges.

The cuboctahedron, the truncated cube, and the truncated octahedron each have fourteen faces.

In geometry, the truncated cube, or truncated hexahedron, is an Archimedean solid.