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The projection center has 2 cube corners, so there are (8+6) 14 spheres in 3D space of this cube. A last copy has larger spheres/circles which might be harder to see. So the 3D presentation the connection to the cube and octahedron are apparent. The cube vertices are the 8 blue spheres, and the octahedron vertices are the cube face centers.
Date/Time Thumbnail Dimensions User Comment; current: 09:44, 24 August 2007: 435 × 482 (4 KB): Barfly2001 {{PD-self}} {{Information |Description=Metatron's Cube (an incomplete version that does not contain valid coordinates for the dodecahedron or icosahedron) |Source=English Wikipedia, created by Deathlime under Pd-Self, uploaded to commons By Barfly2001 |Da
In geometry, a hypercube is an n-dimensional analogue of a square (n = 2) and a cube (n = 3); the special case for n = 4 is known as a tesseract.It is a closed, compact, convex figure whose 1-skeleton consists of groups of opposite parallel line segments aligned in each of the space's dimensions, perpendicular to each other and of the same length.
Interactive 3D Polyhedra in Java; Platonic Solids in Visual Polyhedra; Solid Body Viewer is an interactive 3D polyhedron viewer which allows you to save the model in svg, stl or obj format. Interactive Folding/Unfolding Platonic Solids Archived 2007-02-09 at the Wayback Machine in Java
The pattern can be extended outward in concentric hexagonal rings of circles, as shown. The first row shows rings of circles. The second row shows a three-dimensional interpretation of a set of n×n×n cube of spheres viewed from a diagonal axis. The third row shows the pattern completed with partial circle arcs within a set of completed circles.
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The impossible cube or irrational cube is an impossible object invented by M.C. Escher for his print Belvedere. It is a two-dimensional figure that superficially resembles a perspective drawing of a three-dimensional cube , with its features drawn inconsistently from the way they would appear in an actual cube.
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