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| Quarter hypercubic honeycomb ： ウィキペディア英語版 |
Quarter hypercubic honeycomb
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 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 .〔Coxeter, Regular and semi-regular honeycoms, 1988, p.318-319〕
=
|×
|
|40px
×
|- align=center
| qδ4
| 120px
''quarter cubic honeycomb''
| q
| or
or
|60px
h ||60px
h2
||
|60px
Elongated
triangular antiprism
|- align=center
| qδ5
| ''quarter tesseractic honeycomb''
| q
| or
or
|60px
h ||60px
h3
||
||60px
× ||60px
h4
|
|60px
Rectified 5-cell antiprism
|- align=center
| qδ7
| ''quarter 6-cubic honeycomb''
| q
|
|60px
h ||60px
h5
|×
|- align=center
| qδ8
| ''quarter 7-cubic honeycomb''
| q
|
|60px
h ||60px
h6
|×
|- align=center
| qδ9
| ''quarter 8-cubic honeycomb''
|q
|
|60px
h ||60px
h7
|×
×
|- align=center
|colspan=7|
|- align=center
| qδn
| ''quarter n-cubic honeycomb''
|q
|...
|h
|hn-2
|...
|}
== See also ==
* Hypercubic honeycomb
* Alternated hypercubic honeycomb
* Simplectic honeycomb
* Truncated simplectic honeycomb
* Omnitruncated simplectic honeycomb
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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