Cylconinder (EntityTopic, 11)

From Hi.gher. Space

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| ssc=[(zw)(xy)P]
| ssc=[(zw)(xy)P]
| ssc2=T2x&T2
| ssc2=T2x&T2
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| extra={{STS Rotope
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| extra={{STS Tapertope
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| attrib=strange
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| order=2, 1
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| notation=2<sup>1</sup>2 (xy)<sup>z</sup>(wφ)
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| notation=22<sup>1</sup>
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| index=137
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| index=48
}}}}
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{{Pentashapes}}
{{Pentashapes}}
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{{Rotope Nav|136|137|138|(((II)'I)I)<br>Conic ditorus|(II)'(II)<br>Cylconinder|((II)'(II))<br>Cylconintigroid|tera}}
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{{Tapertope Nav|47|48|49|[111]<sup>2</sup><br>Cubic dipyramid|22<sup>1</sup><br>Cylconinder|2[11]<sup>1</sup><br>Cylhemoctahedrinder|tera}}

Revision as of 15:24, 26 November 2009


A cylconinder is the Cartesian product of a circle and a cone.


Notable Pentashapes
Flat: pyroteronaeroterongeoteron
Curved: tritoruspentasphereglonecylspherindertesserinder


47. [111]2
Cubic dipyramid
48. 221
Cylconinder
49. 2[11]1
Cylhemoctahedrinder
List of tapertopes