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|Faces||1 Clifford torus|
|Measures (edge length 1)|
|Abstract & topological properties|
A duocylinder is the Cartesian product of two disks. It is the limit of the n,m-duoprisms as n and m approach infinity, and also the limit of the n-gonal prisminders as n approaches infinity. Its surface consists of two identical tori.
It is a rotatope, thus it is also a toratope, a tapertope, and a bracketope.
Variations of the duocylinder exist where the base circles have different radii. Then the volume is .
Coordinates[edit | edit source]
Where r is the minor radius of one of the cells:
Points on the face of a duocylinder are all points (x,y,z,w) such that
Points on the surcell of a duocylinder are all points (x,y,z,w) such that
Points in the interior of a duocylinder are all points (x,y,z,w) such that
External links[edit | edit source]
- Wikipedia Contributors. "Duocylinder".
- Hi.gher.Space Wiki Contributors. "Duocylinder".
- Quickfur. "The Duocylinder".