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

This tiling can also be constructed as the truncated order-8 square tiling, or as an omnitruncation of the 444 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