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- 10-10_duoprism abstract "In geometry of 4 dimensions, a 10-10 duoprism is a polygonal duoprism, a 4-polytope resulting from the Cartesian product of two decagons. It has 100 vertices, 200 edges, 120 faces (100 squares, and 20 decagons), in 20 decagonal prism cells. It has Coxeter diagram File:CDel node 1.pngFile:CDel 10.pngFile:CDel node.pngFile:CDel 2.pngFile:CDel node 1.pngFile:CDel 10.pngFile:CDel node.png, and symmetry [[10,2,10]], order 800.".
- 10-10_duoprism thumbnail 10-10_duoprism.png?width=300.
- 10-10_duoprism wikiPageExternalLink parsed&tag=public&part=all.
- 10-10_duoprism wikiPageExternalLink thomas_briggs.
- 10-10_duoprism wikiPageExternalLink gloss.htm&date=2009-10-26+00:04:35.
- 10-10_duoprism wikiPageID "44566862".
- 10-10_duoprism wikiPageLength "4755".
- 10-10_duoprism wikiPageOutDegree "51".
- 10-10_duoprism wikiPageRevisionID "692899904".
- 10-10_duoprism wikiPageWikiLink 10-10_duoprism.
- 10-10_duoprism wikiPageWikiLink 3-3_duoprism.
- 10-10_duoprism wikiPageWikiLink 3-4_duoprism.
- 10-10_duoprism wikiPageWikiLink 4-polytope.
- 10-10_duoprism wikiPageWikiLink 5-5_duoprism.
- 10-10_duoprism wikiPageWikiLink Cartesian_product.
- 10-10_duoprism wikiPageWikiLink Category:Polychora.
- 10-10_duoprism wikiPageWikiLink Convex_polytope.
- 10-10_duoprism wikiPageWikiLink Coxeter_notation.
- 10-10_duoprism wikiPageWikiLink Coxeter–Dynkin_diagram.
- 10-10_duoprism wikiPageWikiLink Decagon.
- 10-10_duoprism wikiPageWikiLink Decagonal_prism.
- 10-10_duoprism wikiPageWikiLink Disphenoid.
- 10-10_duoprism wikiPageWikiLink Dual_polyhedron.
- 10-10_duoprism wikiPageWikiLink Duocylinder.
- 10-10_duoprism wikiPageWikiLink Duoprism.
- 10-10_duoprism wikiPageWikiLink Duopyramid.
- 10-10_duoprism wikiPageWikiLink Geometry.
- 10-10_duoprism wikiPageWikiLink Harold_Scott_MacDonald_Coxeter.
- 10-10_duoprism wikiPageWikiLink Isogonal_figure.
- 10-10_duoprism wikiPageWikiLink Isohedral_figure.
- 10-10_duoprism wikiPageWikiLink Isosceles_triangle.
- 10-10_duoprism wikiPageWikiLink John_Horton_Conway.
- 10-10_duoprism wikiPageWikiLink Norman_Johnson_(mathematician).
- 10-10_duoprism wikiPageWikiLink Regular_4-polytope.
- 10-10_duoprism wikiPageWikiLink Schlegel_diagram.
- 10-10_duoprism wikiPageWikiLink Schläfli_symbol.
- 10-10_duoprism wikiPageWikiLink Square.
- 10-10_duoprism wikiPageWikiLink Tesseract.
- 10-10_duoprism wikiPageWikiLink Vertex_figure.
- 10-10_duoprism wikiPageWikiLink File:10-10_duoprism.png.
- 10-10_duoprism wikiPageWikiLink File:10-10_duoprism_net.png.
- 10-10_duoprism wikiPageWikiLink File:10-10_duoprism_ortho-3.png.
- 10-10_duoprism wikiPageWikiLink File:10-10_duoprism_ortho-Dih10.png.
- 10-10_duoprism wikiPageWikiLink File:10-10_duopyramid_ortho-3.png.
- 10-10_duoprism wikiPageWikiLinkText "10-10 duoprism#10-10 duopyramid".
- 10-10_duoprism wikiPageWikiLinkText "10-10".
- 10-10_duoprism anchor "Duoprism".
- 10-10_duoprism title "Catalogue of Convex Polychora, section 6".
- 10-10_duoprism title "Duoprism".
- 10-10_duoprism urlname "section6.html".
- 10-10_duoprism wikiPageUsesTemplate Template:CDD.
- 10-10_duoprism wikiPageUsesTemplate Template:GlossaryForHyperspace.
- 10-10_duoprism wikiPageUsesTemplate Template:PolyCell.
- 10-10_duoprism wikiPageUsesTemplate Template:Reflist.
- 10-10_duoprism subject Category:Polychora.
- 10-10_duoprism hypernym Duoprism.
- 10-10_duoprism comment "In geometry of 4 dimensions, a 10-10 duoprism is a polygonal duoprism, a 4-polytope resulting from the Cartesian product of two decagons. It has 100 vertices, 200 edges, 120 faces (100 squares, and 20 decagons), in 20 decagonal prism cells. It has Coxeter diagram File:CDel node 1.pngFile:CDel 10.pngFile:CDel node.pngFile:CDel 2.pngFile:CDel node 1.pngFile:CDel 10.pngFile:CDel node.png, and symmetry [[10,2,10]], order 800.".
- 10-10_duoprism label "10-10 duoprism".
- 10-10_duoprism sameAs Q20087758.
- 10-10_duoprism sameAs m.012dtdqs.
- 10-10_duoprism sameAs Q20087758.
- 10-10_duoprism wasDerivedFrom 10-10_duoprism?oldid=692899904.
- 10-10_duoprism depiction 10-10_duoprism.png.
- 10-10_duoprism isPrimaryTopicOf 10-10_duoprism.