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  2. Erie J. Sauder - Wikipedia

    en.wikipedia.org/wiki/Erie_J._Sauder

    Erie J. Sauder (August 6, 1904 – June 29, 1997) was an American inventor and furniture-maker. He invented a knock-down table in 1951 [ 2 ] [ 3 ] and founded a company that produced ready-to-assemble furniture—one of the largest in the United States at the time of his death.

  3. Pentellated 6-cubes - Wikipedia

    en.wikipedia.org/wiki/Pentellated_6-cubes

    The full snub 6-cube or omnisnub 6-cube, defined as an alternation of the omnitruncated 6-cube is not uniform, but it can be given Coxeter diagram and symmetry [4,3,3,3,3] +, and constructed from 12 snub 5-cubes, 64 snub 5-simplexes, 60 snub tesseract antiprisms, 192 snub 5-cell antiprisms, 160 3-sr{4,3} duoantiprisms, 240 4-s{3,4} duoantiprisms, and 23040 irregular 5-simplexes filling the ...

  4. 6-cube - Wikipedia

    en.wikipedia.org/wiki/6-cube

    In geometry, a 6-cube is a six-dimensional hypercube with 64 vertices, 192 edges, 240 square faces, 160 cubic cells, 60 tesseract 4-faces, and 12 5-cube 5-faces. It has Schläfli symbol {4,3 4 }, being composed of 3 5-cubes around each 4-face.

  5. Stericated 6-cubes - Wikipedia

    en.wikipedia.org/wiki/Stericated_6-cubes

    In six-dimensional geometry, a stericated 6-cube is a convex uniform 6-polytope, constructed as a sterication (4th order truncation) of the regular 6-cube. There are 8 unique sterications for the 6-cube with permutations of truncations, cantellations, and runcinations.

  6. Viral Clip of Dachshund 'Hard At Work' at the Salon Never ...

    www.aol.com/viral-clip-dachshund-hard-salon...

    Get organizers for all of your Christmas decorations on sale now for as low as $10

  7. Runcinated 6-cubes - Wikipedia

    en.wikipedia.org/wiki/Runcinated_6-cubes

    In six-dimensional geometry, a runcinated 6-cube is a convex uniform 6-polytope with 3rd order truncations (runcination) of the regular 6-cube. There are 12 unique runcinations of the 6-cube with permutations of truncations, and cantellations. Half are expressed relative to the dual 6-orthoplex.

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