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Order-4 heptagonal tiling : ウィキペディア英語版
Order-4 heptagonal tiling

In geometry, the order-4 heptagonal tiling is a regular tiling of the hyperbolic plane. It has Schläfli symbol of .
== Symmetry ==
This tiling represents a hyperbolic kaleidoscope of 7 mirrors meeting as edges of a regular heptagon. This symmetry by orbifold notation is called
*2222222 with 7 order-2 mirror intersections. In Coxeter notation can be represented as (), removing two of three mirrors (passing through the heptagon center) in the () symmetry.
The kaleidoscopic domains can be seen as bicolored heptagons, representing mirror images of the fundamental domain. This coloring represents the uniform tiling t1 and as a quasiregular tiling is called a ''heptaheptagonal tiling''.
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