Pentagonal orthocupolarotunda
- Pentagonal orthocupolarotunda
Infobox Polyhedron
Polyhedron_Type=Johnson
"J"31 - J32 - J33
Face_List=3.5 triangles
5 squares
2+5 pentagons
Edge_Count=50
Vertex_Count=25
Symmetry_Group="C"5v|
Vertex_List=10(3.4.3.5)
5(3.4.5.4)
2.5(3.5.3.5)
Dual=-
Property_List=convex
In geometry, the pentagonal orthocupolarotunda is one of the Johnson solids ("J"32). As the name suggests, it can be constructed by joining a pentagonal cupola ("J"5) and a pentagonal rotunda ("J"6) along their decagonal bases, matching the pentagonal faces. A 36-degree rotation of one of the halves before the joining yields a pentagonal gyrocupolarotunda ("J"33).
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Elongated pentagonal orthocupolarotunda — Infobox Polyhedron Polyhedron Type=Johnson J39 J40 J41 Face List=3.5 triangles 3.5 squares 2+5 pentagons Edge Count=70 Vertex Count=35 Symmetry Group= C 5v Vertex List=10(3.43) 10(3.42.5) 5(3.4.5.4) 2.5(3.5.3.5) Dual= Property List=convexIn… … Wikipedia
Pentagonal gyrocupolarotunda — Infobox Polyhedron Polyhedron Type=Johnson J 32 J33 J34 Face List=3.5 triangles 5 squares 2+5 pentagons Edge Count=50 Vertex Count=25 Symmetry Group= C 5v| Vertex List=10(32.4.5) 5(3.4.5.4) 2.5(3.5.3.5) Dual= Property List=convexIn geometry, the… … Wikipedia
Ortocupularrotonda pentagonal — Imágen del sólido Tipo Johnson J31 J32 J33 … Wikipedia Español
Elongated pentagonal gyrocupolarotunda — Infobox Polyhedron Polyhedron Type=Johnson J40 J41 J42 Face List=3.5 triangles 3.5 squares 2+5 pentagons Edge Count=70 Vertex Count=35 Symmetry Group= C 5v Vertex List=10(3.43) 10(3.42.5) 5(3.4.5.4) 2.5(3.5.3.5) Dual= Property List=convexIn… … Wikipedia
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Johnson solid — The elongated square gyrobicupola (J37), a Johnson solid … Wikipedia
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Polyèdres de Johnson — Solide de Johnson La gyrobicoupole octogonale allongée (J37), un solide de Johnson … Wikipédia en Français
