Runcinated snub demitesseract (EntityTopic, 13)
From Hi.gher. Space
(Difference between revisions)
m (moved Prismatorhombato snub 24-cell to Runcinated snub demitesseract: The demitesseract is not a snub 24-cell and runcinated is shorter and more meaningful than prismatorhombato.) |
(The demitesseract is not a snub 24-cell and runcinated is shorter and more meaningful than prismatorhombato.) |
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| extra={{STS Polytope | | extra={{STS Polytope | ||
}}}} | }}}} | ||
| - | The ''' | + | The '''runcinated snub demitesseract''' is a [[CRF polychoron]] derived from the [[snub demitesseract]] via Stott expansion. It is vertex transitive, but not uniform, thus it belongs to the class of [[scaliform]] polychora. It has 24 icosahedra, 24 truncated tetrahedra, 96 triangular cupolae, and 96 triangular prisms. It was discovered by Richard Klitzing in 2005. |
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| + | == Projections == | ||
Centered on icosahedron: | Centered on icosahedron: | ||
<[#embed [hash X728Y03RBJ6Y8XY8N2MPGQ123C]]> | <[#embed [hash X728Y03RBJ6Y8XY8N2MPGQ123C]]> | ||
| - | ==Coordinates== | + | == Coordinates == |
| - | + | ||
<pre> | <pre> | ||
epacs<0, 1, phi, 3+phi> | epacs<0, 1, phi, 3+phi> | ||
| Line 19: | Line 17: | ||
</pre> | </pre> | ||
| - | ==Software models== | + | == Software models == |
| - | + | ||
*[[Polyview]] [http://hddb.teamikaria.com/dl/APRMGRQRQZWZY7609KRT6E2902.def .def file] | *[[Polyview]] [http://hddb.teamikaria.com/dl/APRMGRQRQZWZY7609KRT6E2902.def .def file] | ||
*[[Stella4D]] [http://hddb.teamikaria.com/dl/T8N4GA9BF5HBGCK0AGXTY921JJ.off .off file] | *[[Stella4D]] [http://hddb.teamikaria.com/dl/T8N4GA9BF5HBGCK0AGXTY921JJ.off .off file] | ||
Revision as of 07:59, 27 March 2014
The runcinated snub demitesseract is a CRF polychoron derived from the snub demitesseract via Stott expansion. It is vertex transitive, but not uniform, thus it belongs to the class of scaliform polychora. It has 24 icosahedra, 24 truncated tetrahedra, 96 triangular cupolae, and 96 triangular prisms. It was discovered by Richard Klitzing in 2005.
Projections
Centered on icosahedron:
Coordinates
epacs<0, 1, phi, 3+phi> epacs<1, 2, phi^2, 2+phi>
