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Cube

Cube
Cube
Cube

noun: an object like a box with six square sides that are all the same size with all corners being square. noun: the cube of a number is the larger number that is the result of multiplying the number by itself twice. For example, the cube of 2 is 2 x 2 x 2, which is 8. Cubes have three planes, eight corners and volume.

"Step No. 5. One should now be able to fully comprehend that if one attempts to divide an unbalanced element like cobalt, by polarizing it, one will obtain an unbalanced result. Carbon, for example, is a balanced dual element. It is true cube and is white, while cobalt is distorted cube and is blue. The same experiment tried with carbon, or sodium-chloride, or potassium-bromide, would give balanced results. The ejections from both ends would be the same. If, on the contrary, sodium-iodide, or potassium-chloride is used the results would be as unbalanced as these latter pairs are unbalanced. Each of these pairs crystallize in distorted cubes while the evenly mated pairs crystallize in true cube, like carbon." [Atomic Suicide, page 276]

Cube with Orthogonal Vectors

Figure 6.3 - Cube with Orthogonal Vectors (click to enlarge)

Diffraction rings are wave spheres in sections. They have an orderly rhythmic, mathematical and geometric relation to the sphere, the cube and whatever lenses occur when light waves interact. This diagram gives that mathematical relation. Sphere marked A indicates a miniature of the large diagram within which a lens is drawn as shown in sphere B as small scale. The exact width of each white and dark space is thus determinable with mathematical precision.” [Dr. Walter Russell]

Diffraction Ring

(courtesy University of Science and Philosophy) (click to enlarge)

See Also


cold cube of space Constructive Cubes Corner Cube Prisms Corner Cube Retro-Reflectors Corner Cube Retroreflectors Corner cube retroreflectors Cube Matrix Russell's cubes are not isolated individual cubes throughout space. They are a continuity of virtual cubes interlaced with 0 centers and 4++ centers. cube mirrors of space cube ratio Cube Root cube section Cube Sphere cube wave cube wave-field of zero curvature Cube cube-sphere Cubing the Sphere Figure 10.06 - Vortices in Cube extending in to and out from Center Figure 2.1.5 - Russells Rings forming Spheres from Three Pairs of Reflecting Mirrors 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 Holographic Universe Keelys Accomplishments Magnetic cube of zero curvature Mirrors and Lens of Cosmic Cinema why this is important One More Step Toward Building The Cube-Sphere Wave-Field Part 04 - Rotation on Three Planes Part 06 - Formation of Cubes Russell Cube sphere is a compressed cube Subscribe to SVPwiki for Periodic Updates. This Three Dimensional Cube Universe of Nine Wave Field Wave We Now Build the Nine Equators of Cube-Sphere Wave-Fields Mirror Cube video 14.35 - Teslas 3 6 and 9 6.0.5 - Space seen as Constructive 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 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

Created by Dale Pond. Last Modification: Tuesday December 25, 2018 13:49:01 MST by Dale Pond.