Cantic octagonal tiling

<table><tbody><tr><th colspan="2">Cantic octagonal tiling</th></tr><tr><td colspan="2"><a href="/facts/Poincar%C3%A9_disk_model/6nCWjbRL">Poincaré disk model</a> of the <a href="/facts/Hyperbolic_geometry/DjTMKdgy">hyperbolic plane</a></td></tr><tr><td>Type</td><td><a href="/facts/Uniform_tilings_in_hyperbolic_plane/khwIB6I1">Hyperbolic uniform tiling</a></td></tr><tr><td><a href="/facts/Vertex_configuration/wWaBS6t0">Vertex configuration</a></td><td>3.6.4.6</td></tr><tr><td><a href="/facts/Schl%C3%A4fli_symbol/jNQR77UU">Schläfli symbol</a></td><td>h2{8,3}</td></tr><tr><td><a href="/facts/Wythoff_symbol/ECD0Wl5x">Wythoff symbol</a></td><td>4 3 | 3</td></tr><tr><td><a href="/facts/Coxeter%E2%80%93Dynkin_diagram/Ik6LmXJB">Coxeter diagram</a></td><td> = </td></tr><tr><td><a href="/facts/Coxeter%E2%80%93Dynkin_diagram/Ik6LmXJB">Symmetry group</a></td><td>[(4,3,3)], (*433)</td></tr><tr><td><a href="/facts/Dual_polyhedron/rkIHbmAf">Dual</a></td><td>Order-4-3-3 t12 dual tiling</td></tr><tr><td>Properties</td><td><a href="/facts/Vertex-transitive/5nC8PdBm">Vertex-transitive</a></td></tr></tbody></table>
<p>In <a href="/facts/Geometry/wTQf5ffQ">geometry</a>, the tritetratrigonal tiling or shieldotritetragonal tiling is a <a href="/facts/Uniform_tilings_in_hyperbolic_plane/khwIB6I1">uniform</a> tiling of the <a href="/facts/Hyperbolic_geometry/DjTMKdgy">hyperbolic plane</a>. It has <a href="/facts/Schl%C3%A4fli_symbol/jNQR77UU">Schläfli symbol</a> of t1,2(4,3,3). It can also be named as a cantic <a href="/facts/Octagonal_tiling/Fjj2z6ED">octagonal tiling</a>, h2{8,3}.
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Cantic octagonal tiling open-in-new

Cantic octagonal tiling