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Index Entry
There are six edges of a tetrahedron, and each edge precesses the opposite edge toward a 90-degrees-maximum of attitudinal difference of orientation. Any two discrete opposite edges can be represented by two aluminum tubes, X and Y, which can move longitudinally anywhere along there respective axes while the volume of the irregular tetrahedra remains constant, They may shuttle along on these lines and produce all kinds of asymmetrical tetrahedra, whose volumes will always remain unit by virtue of their developed tetrahedra’s constant base areas and identical altitudes. The two tubes’ four ends produce the other four interconnecting edges of the tetrahedron, which vary as required without altering the constantly uniform volume.
