Demiocteractic octacomb

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Demiocteractic octacomb
(No image)
Type Uniform octacomb
Family Alternated hypercube honeycomb
Schläfli symbol h{4,3,3,3,3,3,3,4}
Coxeter-Dynkin diagram Image:CDW_hole.pngImage:CDW_4.pngImage:CDW_dot.pngImage:CDW_3b.pngImage:CDW_dot.pngImage:CDW_3b.pngImage:CDW_dot.pngImage:CDW_3b.pngImage:CDW_dot.pngImage:CDW_3b.pngImage:CDW_dot.pngImage:CDW_3b.pngImage:CDW_dot.pngImage:CDW_3b.pngImage:CDW_dot.pngImage:CDW_4.pngImage:CDW_dot.png
Image:CD_ring.pngImage:CD_3b.pngImage:CD_downbranch-00.pngImage:CD_3b.pngImage:CD_dot.pngImage:CD_3b.pngImage:CD_dot.pngImage:CD_3b.pngImage:CD_dot.pngImage:CD_3b.pngImage:CD_dot.pngImage:CD_3b.pngImage:CD_dot.pngImage:CD_4.pngImage:CD_dot.png
Image:CD_ring.pngImage:CD_3b.pngImage:CD_downbranch-00.pngImage:CD_3b.pngImage:CD_dot.pngImage:CD_3b.pngImage:CD_dot.pngImage:CD_3b.pngImage:CD_downbranch-00.pngImage:CD_3b.pngImage:CD_dot.png
Facets {3,3,3,3,3,3,4}
h{4,3,3,3,3,3,3}

The demiocteractic octacomb is a uniform space-filling tessellation (or honeycomb) in Euclidean 8-space. It is constructed as an alternation of the regular octeractic octacomb.

It is composed of two different types of facets. The octeracts become alternated into demiocteracts h{4,3,3,3,3,3,3} and the alternated vertices create octacross {3,3,3,3,3,3,4} facets.

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