Rhodomesohedron (EntityTopic, 11)

From Hi.gher. Space

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{{Shape
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{{STS Shape
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| image=''No image''
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| dim=3
| dim=3
| elements=32, 60, 30
| elements=32, 60, 30
| genus=0
| genus=0
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| 20=SSC
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| extra={{STS Uniform polytope
| wythoff=<nowiki>2 | 3 5</nowiki>
| wythoff=<nowiki>2 | 3 5</nowiki>
| schlaefli=r{[[Pentagon|5]],[[Dodecahedron|3]]} or r{[[Triangle|3]],[[Icosahedron|5]]}
| schlaefli=r{[[Pentagon|5]],[[Dodecahedron|3]]} or r{[[Triangle|3]],[[Icosahedron|5]]}
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| kana=イド
| kana=イド
| dual=[[Rhombic triacontahedron]]
| dual=[[Rhombic triacontahedron]]
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}}
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}}}}
The '''icosidodecahedron''' has a convenient name as it represents both the number of faces in the polyhedron ('''icosidodeca''' = 32) and also the combination of the two [[regular polytope]]s that can be [[rectified]] to form it ('''icosa'''hedron + '''dodeca'''hedron).
The '''icosidodecahedron''' has a convenient name as it represents both the number of faces in the polyhedron ('''icosidodeca''' = 32) and also the combination of the two [[regular polytope]]s that can be [[rectified]] to form it ('''icosa'''hedron + '''dodeca'''hedron).

Revision as of 15:16, 14 March 2008


The icosidodecahedron has a convenient name as it represents both the number of faces in the polyhedron (icosidodeca = 32) and also the combination of the two regular polytopes that can be rectified to form it (icosahedron + dodecahedron).


Notable Trishapes
Regular: tetrahedroncubeoctahedrondodecahedronicosahedron
Direct truncates: tetrahedral truncatecubic truncateoctahedral truncatedodecahedral truncateicosahedral truncate
Mesotruncates: stauromesohedronstauroperihedronstauropantohedronrhodomesohedronrhodoperihedronrhodopantohedron
Snubs: snub staurohedronsnub rhodohedron
Curved: spheretoruscylinderconefrustumcrind