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- Quarter_hypercubic_honeycomb abstract "In geometry, the quarter hypercube honeycomb (or quarter n-cubic honeycomb) is a dimensional infinite series of honeycombs, based on the hypercube honeycomb. It is given a Schläfli symbol q{4,3...3,4} or Coxeter symbol qδ4 representing the regular form with quarter the vertices removed and containing the symmetry of Coxeter group for n ≥ 5, with = and for quarter n-cubic honeycombs = .".
- Quarter_hypercubic_honeycomb thumbnail Square_tiling_uniform_coloring_4.png?width=300.
- Quarter_hypercubic_honeycomb wikiPageExternalLink v=onepage&q=%22quarter%20cubic%20honeycomb%22%20q%7B4,3,4%7D&f=false.
- Quarter_hypercubic_honeycomb wikiPageExternalLink productCd-0471010030.html.
- Quarter_hypercubic_honeycomb wikiPageID "40328469".
- Quarter_hypercubic_honeycomb wikiPageRevisionID "605390832".
- Quarter_hypercubic_honeycomb subject Category:Honeycombs_(geometry).
- Quarter_hypercubic_honeycomb subject Category:Polytopes.
- Quarter_hypercubic_honeycomb comment "In geometry, the quarter hypercube honeycomb (or quarter n-cubic honeycomb) is a dimensional infinite series of honeycombs, based on the hypercube honeycomb. It is given a Schläfli symbol q{4,3...3,4} or Coxeter symbol qδ4 representing the regular form with quarter the vertices removed and containing the symmetry of Coxeter group for n ≥ 5, with = and for quarter n-cubic honeycombs = .".
- Quarter_hypercubic_honeycomb label "Quarter hypercubic honeycomb".
- Quarter_hypercubic_honeycomb sameAs m.0wyxh10.
- Quarter_hypercubic_honeycomb sameAs Q14656739.
- Quarter_hypercubic_honeycomb sameAs Q14656739.
- Quarter_hypercubic_honeycomb wasDerivedFrom Quarter_hypercubic_honeycomb?oldid=605390832.
- Quarter_hypercubic_honeycomb depiction Square_tiling_uniform_coloring_4.png.
- Quarter_hypercubic_honeycomb isPrimaryTopicOf Quarter_hypercubic_honeycomb.