Matches in DBpedia 2015-10 for { ?s ?p "In geometry of 4 dimensions or higher, a duopyramid is a dual polytope of a duoprism. As a dual uniform polychoron, it is called a p-q duopyramid with a composite Schläfli symbol {p} + {q}, and Coxeter-Dynkin diagram File:CDel node f1.pngFile:CDel p.pngFile:CDel node.pngFile:CDel 2.pngFile:CDel node f1.pngFile:CDel q.pngFile:CDel node.png. The regular 16-cell can be seen as a 4,4-duopyramid, File:CDel node f1.pngFile:CDel 4.pngFile:CDel node.pngFile:CDel 2.pngFile:CDel node f1.pngFile:CDel 4.pngFile:CDel node.png, symmetry [[4,2,4]], order 128.A p-q dupyramid has Coxeter group symmetry [p,2,q], order 4pq. When p and q are identical, the symmetry is doubled as [[p,2,p]], order 8p2.Edges exist on all pairs of vertices between the p-gon and q-gon. The 1-skeleton of a p-q duopyramid represents edges of each p and q polygon and pq complete bipartite graph between them."@en }
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- Duopyramid abstract "In geometry of 4 dimensions or higher, a duopyramid is a dual polytope of a duoprism. As a dual uniform polychoron, it is called a p-q duopyramid with a composite Schläfli symbol {p} + {q}, and Coxeter-Dynkin diagram File:CDel node f1.pngFile:CDel p.pngFile:CDel node.pngFile:CDel 2.pngFile:CDel node f1.pngFile:CDel q.pngFile:CDel node.png. The regular 16-cell can be seen as a 4,4-duopyramid, File:CDel node f1.pngFile:CDel 4.pngFile:CDel node.pngFile:CDel 2.pngFile:CDel node f1.pngFile:CDel 4.pngFile:CDel node.png, symmetry [[4,2,4]], order 128.A p-q dupyramid has Coxeter group symmetry [p,2,q], order 4pq. When p and q are identical, the symmetry is doubled as [[p,2,p]], order 8p2.Edges exist on all pairs of vertices between the p-gon and q-gon. The 1-skeleton of a p-q duopyramid represents edges of each p and q polygon and pq complete bipartite graph between them.".
!["In geometry of 4 dimensions or higher, a duopyramid is a dual polytope of a duoprism. As a dual uniform polychoron, it is called a p-q duopyramid with a composite Schläfli symbol {p} + {q}, and Coxeter-Dynkin diagram File:CDel node f1.pngFile:CDel p.pngFile:CDel node.pngFile:CDel 2.pngFile:CDel node f1.pngFile:CDel q.pngFile:CDel node.png. The regular 16-cell can be seen as a 4,4-duopyramid, File:CDel node f1.pngFile:CDel 4.pngFile:CDel node.pngFile:CDel 2.pngFile:CDel node f1.pngFile:CDel 4.pngFile:CDel node.png, symmetry [[4,2,4]], order 128.A p-q dupyramid has Coxeter group symmetry [p,2,q], order 4pq. When p and q are identical, the symmetry is doubled as [[p,2,p]], order 8p2.Edges exist on all pairs of vertices between the p-gon and q-gon. The 1-skeleton of a p-q duopyramid represents edges of each p and q polygon and pq complete bipartite graph between them."](?object=%22In%20geometry%20of%204%20dimensions%20or%20higher%2C%20a%20duopyramid%20is%20a%20dual%20polytope%20of%20a%20duoprism.%20As%20a%20dual%20uniform%20polychoron%2C%20it%20is%20called%20a%20p-q%20duopyramid%20with%20a%20composite%20Schl%C3%A4fli%20symbol%20%7Bp%7D%20%2B%20%7Bq%7D%2C%20and%20Coxeter-Dynkin%20diagram%20File%3ACDel%20node%20f1.pngFile%3ACDel%20p.pngFile%3ACDel%20node.pngFile%3ACDel%202.pngFile%3ACDel%20node%20f1.pngFile%3ACDel%20q.pngFile%3ACDel%20node.png.%20The%20regular%2016-cell%20can%20be%20seen%20as%20a%204%2C4-duopyramid%2C%20%20File%3ACDel%20node%20f1.pngFile%3ACDel%204.pngFile%3ACDel%20node.pngFile%3ACDel%202.pngFile%3ACDel%20node%20f1.pngFile%3ACDel%204.pngFile%3ACDel%20node.png%2C%20symmetry%20%5B%5B4%2C2%2C4%5D%5D%2C%20order%20128.A%20p-q%20dupyramid%20has%20Coxeter%20group%20symmetry%20%5Bp%2C2%2Cq%5D%2C%20order%204pq.%20When%20p%20and%20q%20are%20identical%2C%20the%20symmetry%20is%20doubled%20as%20%5B%5Bp%2C2%2Cp%5D%5D%2C%20order%208p2.Edges%20exist%20on%20all%20pairs%20of%20vertices%20between%20the%20p-gon%20and%20q-gon.%20The%201-skeleton%20of%20a%20p-q%20duopyramid%20represents%20edges%20of%20each%20p%20and%20q%20polygon%20and%20pq%20complete%20bipartite%20graph%20between%20them.%22%40en){kind=link}