Cubspherinder (EntityTopic, 13)

From Hi.gher. Space

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<[#ontology [kind topic] [cats 5D Tapertope Toratope Bracketope Curved]]>
{{STS Shape
{{STS Shape
| name=Cubspherinder
| name=Cubspherinder
| dim=5
| dim=5
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| elements=?, ?, ?, ?, ?
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| elements=5, 8, 4, 0, 0
| genus=0
| genus=0
| ssc=[(xyz)wφ]
| ssc=[(xyz)wφ]
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| index=33
| index=33
}}{{STS Toratope
}}{{STS Toratope
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| expand='''311'''
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| expand=[[Cubspherinder|311]]
| notation=(III)II
| notation=(III)II
| index=12a
| index=12a
}}{{STS Bracketope
}}{{STS Bracketope
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| index=58
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| index=?
}}}}
}}}}
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A '''cubspherinder''' is the [[Cartesian product]] of a [[sphere]] and a [[square]]. It is also the [[prism]] with a [[spherinder]] as the base, so it may also be called a ''spherical diprism''.
A '''cubspherinder''' is the [[Cartesian product]] of a [[sphere]] and a [[square]]. It is also the [[prism]] with a [[spherinder]] as the base, so it may also be called a ''spherical diprism''.
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Its tera are four spherinders and one curved teron. Its cells are four spheres and four curved cells which come from the spherinders. Its faces are four sphere-surfaces.
{{Pentashapes}}
{{Pentashapes}}
{{Tapertope Nav|32|33|34|32<br>Cylspherinder|311<br>Cubspherinder|221<br>Duocyldyinder|tera}}
{{Tapertope Nav|32|33|34|32<br>Cylspherinder|311<br>Cubspherinder|221<br>Duocyldyinder|tera}}
{{Toratope Nav A|11|12|13|(II)(II)I<br>Duocyldyinder|((II)(II)I)<br>Toraduocyldyinder|(III)II<br>Cubspherinder|((III)II)<br>Toracubspherinder|((II)I)II<br>Cubtorinder|(((II)I)II)<br>Toracubtorinder|tera}}
{{Toratope Nav A|11|12|13|(II)(II)I<br>Duocyldyinder|((II)(II)I)<br>Toraduocyldyinder|(III)II<br>Cubspherinder|((III)II)<br>Toracubspherinder|((II)I)II<br>Cubtorinder|(((II)I)II)<br>Toracubtorinder|tera}}
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{{Bracketope Nav|57|58|59|[(<xy>z)wφ]<br>Narrow crindal diprism|[(xyz)]<br>Cubspherinder|[<[xyz]w>φ]<br>Cubic bipyramidal prism|tera}}
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{{Bracketope Nav|?|?|?|?<br>?|[(III)II]<br>Cubspherinder|?<br>?|tera}}

Latest revision as of 23:08, 11 February 2014

A cubspherinder is the Cartesian product of a sphere and a square. It is also the prism with a spherinder as the base, so it may also be called a spherical diprism.

Its tera are four spherinders and one curved teron. Its cells are four spheres and four curved cells which come from the spherinders. Its faces are four sphere-surfaces.


Notable Pentashapes
Flat: pyroteronaeroterongeoteron
Curved: tritoruspentasphereglonecylspherindertesserinder


32. 32
Cylspherinder
33. 311
Cubspherinder
34. 221
Duocyldyinder
List of tapertopes


11a. (II)(II)I
Duocyldyinder
11b. ((II)(II)I)
Toraduocyldyinder
12a. (III)II
Cubspherinder
12b. ((III)II)
Toracubspherinder
13a. ((II)I)II
Cubtorinder
13b. (((II)I)II)
Toracubtorinder
List of toratopes


?. ?
?
?. [(III)II]
Cubspherinder
?. ?
?
List of bracketopes