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  2. Uniform 9-polytope - Wikipedia

    en.wikipedia.org/wiki/Uniform_9-polytope

    Uniform 9-polytope. In nine-dimensional geometry, a nine-dimensional polytope or 9-polytope is a polytope contained by 8-polytope facets. Each 7-polytope ridge being shared by exactly two 8-polytope facets . A uniform 9-polytope is one which is vertex-transitive, and constructed from uniform 8-polytope facets .

  3. 9-cube - Wikipedia

    en.wikipedia.org/wiki/9-cube

    9-cube. In geometry, a 9-cube is a nine- dimensional hypercube with 512 vertices, 2304 edges, 4608 square faces, 5376 cubic cells, 4032 tesseract 4-faces, 2016 5-cube 5-faces, 672 6-cube 6-faces, 144 7-cube 7-faces, and 18 8-cube 8-faces . It can be named by its Schläfli symbol {4,3 7 }, being composed of three 8-cubes around each 7-face.

  4. 9-simplex - Wikipedia

    en.wikipedia.org/wiki/9-simplex

    In geometry, a 9- simplex is a self-dual regular 9-polytope. It has 10 vertices, 45 edges, 120 triangle faces, 210 tetrahedral cells, 252 5-cell 4-faces, 210 5-simplex 5-faces, 120 6-simplex 6-faces, 45 7-simplex 7-faces, and 10 8-simplex 8-faces. Its dihedral angle is cos −1 (1/9), or approximately 83.62°. It can also be called a decayotton ...

  5. Category:9-polytopes - Wikipedia

    en.wikipedia.org/wiki/Category:9-polytopes

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  6. Rubik's family cubes of varying sizes - Wikipedia

    en.wikipedia.org/wiki/Rubik's_family_cubes_of...

    Rubik's family cubes of varying sizes. The original Rubik's cube was a mechanical 3×3×3 cube puzzle invented in 1974 by the Hungarian sculptor and professor of architecture Ernő Rubik. Extensions of the Rubik's cube have been around for a long time and come in both hardware and software forms. The major extension have been the availability ...

  7. Group theory - Wikipedia

    en.wikipedia.org/wiki/Group_theory

    See Rubik's Cube group. In abstract algebra , group theory studies the algebraic structures known as groups . The concept of a group is central to abstract algebra: other well-known algebraic structures, such as rings , fields , and vector spaces , can all be seen as groups endowed with additional operations and axioms .

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