A monogonal dihedron is a 3-D polyhedron with two monogonal faces which share an edge and a vertex. In normal Euclidean space, it is degenerate, but can exist as a tiling of the sphere where each face makes up a hemisphere.
Structure and Sections
Hypervolumes
- vertex count =
- edge length =
- surface area =
- surcell volume =
Subfacets
- 1 point (0D)
- 1 line segment (1D)
- 2 monogons (2D)
- 1 monogonal dihedron (3D)
See Also
Monogonal dihedron |
Regular |
Rectified |
Birectified |
Truncated |
Bitruncated |
Cantellated |
Cantitruncated |
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Monogonal dihedron | Monogonal dihedron | Monogonal hosohedron | Truncated monogonal dihedron | Monogonal prism | Monogonal prism | Digonal prism |
... | |||||||||||
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Zerogonal dihedron | Monogonal dihedron | Digonal dihedron | Trigonal dihedron | Square dihedron | Pentagonal dihedron | Hexagonal dihedron | Heptagonal dihedron | Octagonal dihedron | ... | Apeirogonal dihedron | Pseudogonal dihedron |