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The Poincaré ball is the 3D analogy of the Poincaré disk. It is a projection of uniformly tiled Coxeter polyhedrons from hyperbolic space into Euclidean space. This projection can be generated by recursively applying spherical inversions to the faces of a sphairahedron (a hyperbolic polyhedron with spheres for each face). This is a (12,4) Poincaré ball, meaning that is was generated from a hyperbolic dodecahedron having 12 faces with 4 dodecahedrons meeting at each edge.

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Value Poster Paper (Matte)

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Featured in the New Products category online at Zazzle, the awesome ball custom poster design above was submitted by a very talented Seller named bugman123. With the name, “(12,4) poincaré ball poster”, this custom print is just a small fraction of the large number of great designs offered for sale in the online marketplace at Zazzle. While bugman123 appropriately named this customizable print as the “(12,4) poincaré ball poster”, you can find similar designs by searching for the tags, ball, ball, or poincaré. Without a doubt, you will surely find the ideal customizable print design before you know it.

Skillfully printed using our highly-developed process, this fully customizable print looks awesome displaying this artist's ball art. With an exhaustive selection of paper stock from which to choose, you’re guaranteed to find the perfect fully customizable Zazzle poster that you're shopping for. Get the poster displayed above, or try looking for other New Products designs in our marketplace. Wherever you put it, this personalized print will look awesome and will certainly make bugman123's (12,4) poincaré ball art a splendid new poincaré addition to anyone's office décor.

(12,4) Poincaré Ball Print

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(12,4) Poincaré Ball

The Poincaré ball is the 3D analogy of the Poincaré disk. It is a projection of uniformly tiled Coxeter polyhedrons from hyperbolic space into Euclidean space. This projection can be generated by recursively applying spherical inversions to the faces of a sphairahedron (a hyperbolic polyhedron with spheres for each face). This is a (12,4) Poincaré ball, meaning that is was generated from a hyperbolic dodecahedron having 12 faces with 4 dodecahedrons meeting at each edge.

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