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・ Order-4 octahedral honeycomb
・ Order-4 pentagonal tiling
・ Order-4 square hosohedral honeycomb
・ Order-4 square tiling honeycomb
・ Order-5 120-cell honeycomb
・ Order-5 5-cell honeycomb
・ Order-5 apeirogonal tiling
・ Order-5 cubic honeycomb
・ Order-5 dodecahedral honeycomb
・ Order-5 hexagonal tiling
・ Order-5 hexagonal tiling honeycomb
・ Order-5 icosahedral 120-cell honeycomb
・ Order-5 pentagonal tiling
・ Order-5 square tiling
・ Order-5 tesseractic honeycomb
Order-6 cubic honeycomb
・ Order-6 dodecahedral honeycomb
・ Order-6 hexagonal tiling
・ Order-6 hexagonal tiling honeycomb
・ Order-6 octagonal tiling
・ Order-6 pentagonal tiling
・ Order-6 square tiling
・ Order-6 tetrahedral honeycomb
・ Order-6 triangular hosohedral honeycomb
・ Order-7 heptagonal tiling
・ Order-7 heptagrammic tiling
・ Order-7 hexagonal tiling honeycomb
・ Order-7 square tiling
・ Order-7 tetrahedral honeycomb
・ Order-7 triangular tiling


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Order-6 cubic honeycomb : ウィキペディア英語版
Order-6 cubic honeycomb

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|bgcolor=#e7dcc3|Coxeter diagram||


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|bgcolor=#e7dcc3|Cells|| 40px
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|bgcolor=#e7dcc3|Faces||square
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|bgcolor=#e7dcc3|Edge figure||pentagon
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|bgcolor=#e7dcc3|Vertex figure||triangular tiling
80px 80px
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|bgcolor=#e7dcc3|Coxeter group||3, ()
3,
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|bgcolor=#e7dcc3|Dual||Order-4 hexagonal tiling honeycomb
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|bgcolor=#e7dcc3|Properties||Regular, quasiregular
|}
The order-6 cubic honeycomb is a paracompact regular space-filling tessellations (or honeycombs) in hyperbolic 3-space. It is called ''paracompact'' because it has infinite vertex figures, with all vertices as ideal points at infinity. With schläfli symbol , it is constructed from six cubes exist on each edge. Its vertex figure is an infinite triangular tiling. It is dual is the order-4 hexagonal tiling honeycomb.
== Images ==
It is similar to the 2D hyperbolic infinite-order square tiling, with square faces. All vertices are on the ideal surface.
: 240px

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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