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The order-3 apeirogonal tiling is a regular hyperbolic tiling formed from apeirogons joining three to a vertex.

This tiling can also be constructed as the truncated infinite-order apeirogonal tiling, or as an omnitruncation of the triple-infinite loop group.

See also

\{2,3\} \{3,3\} \{4,3\} \{5,3\} \{6,3\} \{7,3\} \{8,3\} ... \{\aleph_0,3\}
Trigonal hosohedron Tetrahedron Cube Dodecahedron Hexagonal tiling Order-3 heptagonal tiling Order-3 octagonal tiling ... Order-3 apeirogonal tiling
\{\aleph_0,2\} \{\aleph_0,3\} \{\aleph_0,4\} \{\aleph_0,5\} \{\aleph_0,6\} \{\aleph_0,7\} \{\aleph_0,8\} ... \{\aleph_0,\aleph_0\}
Apeirogonal dihedron Order-3 apeirogonal tiling Order-4 apeirogonal tiling Order-5 apeirogonal tiling Order-6 apeirogonal tiling Order-7 apeirogonal tiling Order-8 apeirogonal tiling ... Infinite-order apeirogonal tiling

Template:Variant Nav aleph 0 3 Template:Variant Nav aleph 0 aleph 0 Template:Variant Nav loop aaa

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