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- 4-5_kisrhombille abstract "In geometry, the 4-5 kisrhombille or order-4 bisected pentagonal tiling is a semiregular dual tiling of the hyperbolic plane. It is constructed by congruent right triangles with 4, 8, and 10 triangles meeting at each vertex.The name 4-5 kisrhombille is by Conway, seeing it as a 4-5 rhombic tiling, divided by a kis operator, adding a center point to each rhombus, and dividing into four triangles.The image shows a Poincaré disk model projection of the hyperbolic plane.It is labeled V4.8.10 because each right triangle face has three types of vertices: one with 4 triangles, one with 8 triangles, and one with 10 triangles.".
- 4-5_kisrhombille thumbnail Order-4_bisected_pentagonal_tiling.png?width=300.
- 4-5_kisrhombille wikiPageID "27606828".
- 4-5_kisrhombille wikiPageRevisionID "520039186".
- 4-5_kisrhombille dual Great_rhombitetrapentagonal_tiling.
- 4-5_kisrhombille edgeCount "Infinite".
- 4-5_kisrhombille faceList Triangle.
- 4-5_kisrhombille faceType "V4.8.10".
- 4-5_kisrhombille hasPhotoCollection 4-5_kisrhombille.
- 4-5_kisrhombille imageFile "Order-4_bisected_pentagonal_tiling.png".
- 4-5_kisrhombille propertyList Isohedral_figure.
- 4-5_kisrhombille rotationGroup "[5,4]+,".
- 4-5_kisrhombille symmetryGroup "[5,4],".
- 4-5_kisrhombille type Uniform_tilings_in_hyperbolic_plane.
- 4-5_kisrhombille vertexCount "Infinite".
- 4-5_kisrhombille subject Category:Tessellation.
- 4-5_kisrhombille comment "In geometry, the 4-5 kisrhombille or order-4 bisected pentagonal tiling is a semiregular dual tiling of the hyperbolic plane.".
- 4-5_kisrhombille label "4-5 kisrhombille".
- 4-5_kisrhombille sameAs m.0c41yc4.
- 4-5_kisrhombille sameAs Q16001090.
- 4-5_kisrhombille sameAs Q16001090.
- 4-5_kisrhombille wasDerivedFrom 4-5_kisrhombille?oldid=520039186.
- 4-5_kisrhombille depiction Order-4_bisected_pentagonal_tiling.png.
- 4-5_kisrhombille isPrimaryTopicOf 4-5_kisrhombille.
