What is the platform for geometric polytopism?

Answer 1

Since geometry creates solids in time and space, the latter may be the sole way of specifically answering the question. Being more specific, we find that Alicia Boole, the daughter of George Boole (Boolean algebra) coined the term "polytope" but its definition is obscure. I believe polytopism is a better term for polytope as the latter loosely describes multidimensionalism. The latter term has been noted that three solids (tetrahedron, hexahedron, and octahedron exits there) meaning that three dimensional space has regularly five solids (tetrahedron [four sided convex polygon], hexahedron [six sided - cube], octahedron [eight sided], dodecahedron [twelve sided], and icosahedron [twenty sided]. The key term is "regular (angles are equiangular or congruent and all sides are equilateral or same length)" because as we know many more polyhedra do exist, but not regular. So, the regular solids of higher physical dimensions are limited to six in the fourth dimension (time is the sixth making it a solid perhaps with Einstein's clocks or the Swiss' watches) and aforesaid three in fifth, sixth and so on. However, further hubris exists in time and space because we believe that the platform, substrate, or polytope area is three dimensional colloquially. Whereby, it cannot since we have stated that many dimensions do exist in time and space. The question alludes to the fact that in time and space duration, we can create a multidimensional space from some area in whicht the question states as a "platform". What is the platform then is the question whilst the answer is someplace in time and space whilst not necessarily three dimensional. It would be anywhere then.