Cubspherinder (EntityTopic, 13)

(Difference between revisions)

Revision as of 20:22, 25 November 2009

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.

Notable Pentashapes
Flat:	pyroteron • aeroteron • geoteron
Curved:	tritorus • pentasphere • glone • cylspherinder • tesserinder

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

57. [(<xy>z)wφ] Narrow crindal diprism	58. [(xyz)wφ] Cubspherinder	59. [<[xyz]w>φ] Cubic bipyramidal prism
List of bracketopes

@@ Line 6: / Line 6: @@
 | ssc=[(xyz)wφ]
 | ssc2=++T3
-| extra={{STS Rotope
+| extra={{STS Tapertope
-| attrib=pure
+| order=3, 0
-| notation=311 (xyz)wφ
+| notation=311
-| index=65
+| index=33
+}}{{STS Toratope
+| holeseq=[0, 1]
+| notation=(III)II
+| index=12a
 }}{{STS Bracketope
 | index=58
@@ Line 17: / Line 21: @@
 {{Pentashapes}}
-{{Rotope Nav|64|65|66|(II'(II))<br>Cylhemoctahedral tigroid|(III)II<br>Cubspherinder|(III)I'<br>Spherindrone|tera}}
+{{Tapertope Nav|32|33|34|32<br>Cylspherinder|311<br>Cubspherinder|221<br>Duocyldyinder|chora}}
+{{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|chora}}
 {{Bracketope Nav|57|58|59|[(<xy>z)wφ]<br>Narrow crindal diprism|[(xyz)wφ]<br>Cubspherinder|[<[xyz]w>φ]<br>Cubic bipyramidal prism|tera}}