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The Cube-octahedron is the most important of the 13 Archimedean Solids due to its being the 3 dimensional Vector Equilibrium. The 4th dimensional vector equilibrium is one of the most remarkable shapes in any dimension. It is one of the 6 Platonic Solids, the '24 cell', and I call it Metatron's Compass.

This form is one of my studies in creating a 3D Metatron's Cube. If each of the 24 vertexes is connected to all the others, and each one is the center of a sphere that touches its neighbors, then you have the exact analog of Metatron's Cube in 3D

Other variations available:

Spheres & Axes Sphere w all Internal Connections Sphere holding sphere in side its connections


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Dimensions

IN: 3.147 w x 2.981 d x 3.146 h
CM: 7.994 w x 7.572 d x 7.99 h

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