Octagonal octagoltriate (EntityTopic, 13)
From Hi.gher. Space
(Difference between revisions)
m |
|||
| Line 7: | Line 7: | ||
}} | }} | ||
| - | The '''octagonal octagoltriate''' is a [[powertope]] formed by taking the [[octagon]] of the [[octagon]]. It is therefore the [[convex hull]] of two [[duoprisms]] of [[regular]] octagons of side 1 and 1+√2, oriented in opposite axes. | + | The '''octagonal octagoltriate''' is a [[powertope]] formed by taking the [[octagon]] of the [[octagon]]. It is therefore the [[convex hull]] of two [[duoprisms]] of [[regular]] octagons of side 1 and 1+√2, oriented in opposite axes. It is also the simplest non-trivial [[ditetrate]] and can also be called the ''octagonal ditetrate''. |
{{Tetrashapes}} | {{Tetrashapes}} | ||
[[Category:Uniform octagoltriachora]] | [[Category:Uniform octagoltriachora]] | ||
Revision as of 17:14, 28 October 2008
The octagonal octagoltriate is a powertope formed by taking the octagon of the octagon. It is therefore the convex hull of two duoprisms of regular octagons of side 1 and 1+√2, oriented in opposite axes. It is also the simplest non-trivial ditetrate and can also be called the octagonal ditetrate.
| Notable Tetrashapes | |
| Regular: | pyrochoron • aerochoron • geochoron • xylochoron • hydrochoron • cosmochoron |
| Powertopes: | triangular octagoltriate • square octagoltriate • hexagonal octagoltriate • octagonal octagoltriate |
| Circular: | glome • cubinder • duocylinder • spherinder • sphone • cylindrone • dicone • coninder |
| Torii: | tiger • torisphere • spheritorus • torinder • ditorus |
