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Platonic solids are considered sacred insofar as Plato (Πλάτων) was the 605th Living Sraosha (Spiritual) Master of the time. His study of geometry produced the regular five solids of a tetrahedron (four-sided figure), hexahedron (cube or six-sided figure), octahedron (eight-sided), dodecahedron (twelve-sided), and the icosahedron (twenty-sided). A regular polygon is a polygon which is equiangular (all angles are congruent) and equilateral (all sides have the same length). The further discussion of "sacred" means that geometry is not a material or manifest teaching for no exact geometric figure exists on the physical plane. Geometry is strictly a mental exercise wherein the exact figures can be measured individually mathematic, but cannot be manifest physically. Hence, the study of calculus only is approximate whilst no exact figure in math can be measured collectively only individually exact. Therefore, the theory of relativity was known long before Einstein, Ehrenfest, or Bohr ever discussed it. In other words, the random deflection of light was to have proved individuality. However, collectivization cannot be proven mathematically and unnecessary insofar as compromise is a certainty in uncertainty.

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Q: What is sacred geometry?
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