A pseudogonal hosohedron is a regular hyperbolic tiling constructed similarly to the apeirogonal hosohedron. It is composed of infinitely many digonal faces that share their vertices and its vertex figure is some pseudogon. Its vertices are ultraideal points, meaning that they do not exist in the plane nor are ideal points.
See Also
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Zerogonal hosohedron | Monogonal hosohedron | Digonal dihedron | Trigonal hosohedron | Square hosohedron | Pentagonal hosohedron | Hexagonal hosohedron | Heptagonal hosohedron | Octagonal hosohedron | ... | Apeirogonal hosohedron | Pseudogonal hosohedron |