Heptagonal duotegum
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Heptagonal duotegum | |
---|---|
Rank | 4 |
Type | Noble |
Space | Spherical |
Notation | |
Bowers style acronym | Hedit |
Coxeter diagram | m7o2m7o |
Elements | |
Cells | 49 tetragonal disphenoids |
Faces | 98 isosceles triangles |
Edges | 14+49 |
Vertices | 14 |
Vertex figure | Heptagonal tegum |
Measures (based on heptagons of edge length 1) | |
Edge lengths | Base (14): 1 |
Lacing (49): | |
Circumradius | |
Inradius | |
Central density | 1 |
Related polytopes | |
Army | Hedit |
Regiment | Hedit |
Dual | Heptagonal duoprism |
Conjugates | Heptagrammic duotegum, great heptagrammic duotegum |
Abstract & topological properties | |
Euler characteristic | 0 |
Orientable | Yes |
Properties | |
Symmetry | I2(7)≀S2, order 392 |
Convex | Yes |
Nature | Tame |
The heptagonal duotegum or hedit, also known as the heptagonal-heptagonal duotegum, the 7 duotegum, or the 7-7 duotegum, is a noble duotegum that consists of 49 tetragonal disphenoids and 14 vertices, with 14 cells joining at each vertex. It is also the 14-6 step prism. It is the first in an infinite family of isogonal heptagonal hosohedral swirlchora and also the first in an infinite family of isochoric heptagonal dihedral swirlchora.
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