Cube Root

In mathematics, a cube root of a number, denoted x1/3, is a number a such that a3 = x. For example, the real cube root of 8 is 2, because 23 = 8.

The x, y, or z side or edge of a cube. Also diameter of a sphere enclosed and coincident to a circumscribing cube.

Sphere Circumscribed by Cube

Figure 6.18 - Sphere Circumscribed by Cube (click to enlarge)

See Also

Corner Cube Prisms Corner Cube Retro-Reflectors Corner cube retroreflectors Cube Cube Sphere cube-sphere Figure 3.16 - Idea Preceeds Manifestation in Material Form using Cubes and Cones Figure 3.26 - Formation of Spheres along Six Vectors of Cubes Figure 3.4 - Focalizing Lenses at nested Cube faces Figure 6.0.5 - Cube with Vortices showing Structural Relations Figure 6.1 - Orthogonal Vortex Motion as Structural base of Cubes Figure 6.10 - Wave Dynamics between Cube Corners Figure 6.11 - Cube Corner Reflectors Dissipating and Concentrating Figure 6.12 - Spheres and Cubes are Gods Only Tools Figure 6.14 - Triple Three Cubes Figure 6.15 - The Neutral Cube Figure 6.16 - Juxtaposed Corner Cubes Figure 6.18 - Sphere Circumscribed by Cube Figure 6.19 - Sphere to Cube - Relations and Proportions Figure 6.3 - Cube with Orthogonal Vectors Figure 6.8 - Resulting in a Cube mutually assimilating to a Common Center Figure 10.06 - Vortices in Cube extending in to and out from Center Figure 13.20a - Hurricane Polarities - Polarization and Differentiation at root of Rotation One More Step Toward Building The Cube-Sphere Wave-Field Part 06 - Formation of Cubes root This Three Dimensional Cube Universe of Nine We Now Build the Nine Equators of Cube-Sphere Wave-Fields 6.0.5 - Space seen as Constructive Cubes 6.2 - Development of Cubes 6.5 - Cubes divide into six tetrahedrons 6.6 - Cube Corner Retroreflectors 6.7 - Corner receivers from corners of cubes 6.7.5 - Compound Cubes 6.10 - Nineness of Cubes 6.11 - Neutral Cubes 6.12 - Corner and Face Cubes 6.14 - Sphere and Cube 6.14.1 - Mirror Cube Constructive Cubes

Created by Dale Pond. Last Modification: Tuesday March 14, 2017 07:52:09 MDT by Dale Pond.