Compound of two great heptagrams
(Redirected from Spinostellated tetradecagon)
Compound of two great heptagrams | |
---|---|
Rank | 2 |
Type | Regular |
Notation | |
Bowers style acronym | Nisted |
Schläfli symbol | {14/6} |
Elements | |
Components | 2 great heptagrams |
Edges | 14 |
Vertices | 14 |
Vertex figure | Dyad, length 2cos(3π/7) |
Measures (edge length 1) | |
Circumradius | |
Inradius | |
Area | |
Angle | |
Central density | 6 |
Number of external pieces | 28 |
Level of complexity | 2 |
Related polytopes | |
Army | Ted, edge length |
Dual | Compound of two great heptagrams |
Conjugates | Compound of two heptagons, compound of two heptagrams |
Convex core | Tetradecagon |
Abstract & topological properties | |
Flag count | 28 |
Euler characteristic | 2 |
Orientable | Yes |
Properties | |
Symmetry | I2(14), order 28 |
Convex | No |
Nature | Tame |
The spinostellated tetradecagon or nisted is a polygon compound composed of two great heptagrams. As such it has 14 edges and 14 vertices.
It is the fifth stellation of the tetradecagon.
Its quotient prismatic equivalent is the great heptagrammic antiprism, which is three-dimensional.
Vertex coordinates[edit | edit source]
Coordinates for a compound of two great heptagrams of edge length 2sin(3π/7), centered at the origin, are:
External links[edit | edit source]
- Bowers, Jonathan. "Regular Polygons and Other Two Dimensional Shapes".