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- Triaprism abstract "In geometry of 6 dimensions or higher, a triaprism (or triprism) is a polytope resulting from the Cartesian product of three polytopes, each of two dimensions or higher. The Cartesian product of an a-polytope, a b-polytope, and a c-polytope is an (a+b+c)-polytope, where a, b and c are 2-polytopes (polygon) or higher.The term triaprism is coined by George Olshevsky, shortened from triple prism, similar to duoprism for the product of two polytopes. Conway proposed a similar name proprism for product prism, thus applying to any number of products.The lowest-dimensional triaprisms exist in 6-dimensional space as 6-polytopes being the Cartesian product of three polygons in 2-dimensional Euclidean space. The smallest is a 3-3-3 triaprism or (triangle-triangle-triangle-triaprism), being the product of three triangles. It has 5-faces (3-3 duoprism prisms), 36 4-faces (9 3-3 duoprisms, 27 3-4 duoprism), 81 cells (27 cubes, 54 triangular prisms), 108 faces (81 squares, 27 triangles), 81 edges, and 27 vertices.".
- Triaprism wikiPageID "26143017".
- Triaprism wikiPageRevisionID "604226358".
- Triaprism anchor "Cartesian".
- Triaprism anchor "Duoprism".
- Triaprism hasPhotoCollection Triaprism.
- Triaprism title "Cartesian product".
- Triaprism title "Duoprism and Triaprism".
- Triaprism subject Category:6-polytopes.
- Triaprism subject Category:Multi-dimensional_geometry.
- Triaprism comment "In geometry of 6 dimensions or higher, a triaprism (or triprism) is a polytope resulting from the Cartesian product of three polytopes, each of two dimensions or higher. The Cartesian product of an a-polytope, a b-polytope, and a c-polytope is an (a+b+c)-polytope, where a, b and c are 2-polytopes (polygon) or higher.The term triaprism is coined by George Olshevsky, shortened from triple prism, similar to duoprism for the product of two polytopes.".
- Triaprism label "Triaprism".
- Triaprism sameAs m.0b6lgkm.
- Triaprism sameAs Q17104308.
- Triaprism sameAs Q17104308.
- Triaprism wasDerivedFrom Triaprism?oldid=604226358.
- Triaprism isPrimaryTopicOf Triaprism.