Octagrammic cupola
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Revision as of 02:17, 7 March 2021 by imported>Jworkorg (fixing)
Octagrammic cupola | |
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Type | Star-cupola |
Faces | 8 triangles 8 squares 1 {8/3} 1 {16/3} |
Edges | 40 |
Vertices | 24 |
Schläfli symbol | {8/3} || t{8/3} |
Symmetry group | C8v, [8], (*88) |
Rotation group | C8, [8]+, (88) |
Dual polyhedron | - |
In geometry, the octagrammic cupola is a star-cupola made from an octagram, {8/3} and parallel hexadecagram, {16/3}, connected by 8 equilateral triangles and squares.
Related polyhedra
Crossed octagrammic cupola
Crossed octagrammic cupola | |
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Type | Star-cupola |
Faces | 8 triangles 8 squares 1 {8/3} 1 {16/3} |
Edges | 40 |
Vertices | 24 |
Schläfli symbol | {8/5} || t{8/5} |
Symmetry group | C8v, [8], (*88) |
Rotation group | C8, [8]+, (88) |
Dual polyhedron | - |
The crossed octagrammic cupola is a star-cupola made from an octagram, {8/5} and parallel hexadecagram, {16/5}, connected by 8 equilateral triangles and squares.
References
- Jim McNeill, Cupola OR Semicupola
- Richard Klitzing, Axial-Symmetrical Edge Facetings of Uniform Polyhedra
External links
![]() | Original source: https://en.wikipedia.org/wiki/Octagrammic cupola.
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