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2. B6 polytope - Wikipedia

   en.wikipedia.org/wiki/B6_polytope

   There are two regular forms, the 6-orthoplex, and 6-cube with 12 and 64 vertices respectively. The 6-demicube is added with half the symmetry. They can be visualized as symmetric orthographic projections in Coxeter planes of the B 6 Coxeter group, and other subgroups.

3. 4-polytope - Wikipedia

   en.wikipedia.org/wiki/4-polytope

   Definition. A 4-polytope is a closed four-dimensional figure. It comprises vertices (corner points), edges, faces and cells. A cell is the three-dimensional analogue of a face, and is therefore a polyhedron. Each face must join exactly two cells, analogous to the way in which each edge of a polyhedron joins just two faces.

4. IBM Lotus Organizer - Wikipedia

   en.wikipedia.org/wiki/IBM_Lotus_Organizer

   Website. www.ibm.com. Lotus Organizer is a discontinued personal information manager (PIM). It was initially developed by Threadz, a small British software house, reaching version 3.0. Organizer was subsequently acquired by Lotus Development Corporation, for whom the package was a Windows -based replacement for Lotus Agenda.

5. Rectified 8-orthoplexes - Wikipedia

   en.wikipedia.org/wiki/Rectified_8-orthoplexes

   Rectified 8-orthoplexes. In eight-dimensional geometry, a rectified 8-orthoplex is a convex uniform 8-polytope, being a rectification of the regular 8-orthoplex . There are unique 8 degrees of rectifications, the zeroth being the 8-orthoplex, and the 7th and last being the 8-cube. Vertices of the rectified 8-orthoplex are located at the edge ...

6. Runcinated 5-cubes - Wikipedia

   en.wikipedia.org/wiki/Runcinated_5-cubes

   Runcinated 5-cubes. In five-dimensional geometry, a runcinated 5-cube is a convex uniform 5-polytope that is a runcination (a 3rd order truncation) of the regular 5-cube . There are 8 unique degrees of runcinations of the 5-cube, along with permutations of truncations and cantellations. Four are more simply constructed relative to the 5-orthoplex .

7. Six-dimensional space - Wikipedia

   en.wikipedia.org/wiki/Six-dimensional_space

   The 6-sphere, or hypersphere in seven dimensions, is the six-dimensional surface equidistant from a point. It has symbol S6, and the equation for the 6-sphere, radius r, centre the origin is. The volume of the space bounded by this 6-sphere is. which is 4.72477 × r7, or 0.0369 of the smallest 7-cube that contains the 6-sphere.