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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 = $ 1 $
  • edge length = $ l $
  • surface area = $ 0 $
  • surcell volume = $ 0 $

Subfacets

See Also

$ \{1,2\} $
Monogonal dihedron
Regular
$ t_0 \{1,2\} $
Rectified
$ t_1 \{1,2\} $
Birectified
$ t_2 \{1,2\} $
Truncated
$ t_{0,1} \{1,2\} $
Bitruncated
$ t_{1,2} \{1,2\} $
Cantellated
$ t_{0,2} \{1,2\} $
Cantitruncated
$ t_{0,1,2} \{1,2\} $
Monogonal dihedron Monogonal dihedron Monogonal hosohedron Truncated monogonal dihedron Monogonal prism Monogonal prism Digonal prism
$ \{1,2\} $ $ \{2,2\} $ $ \{3,2\} $ $ \{4,2\} $ $ \{5,2\} $ $ \{6,2\} $ $ \{7,2\} $ $ \{8,2\} $ ... $ \{\infty,2\} $ $ \{\frac{\pi i}{\lambda},2 $
Monogonal dihedron Digonal dihedron Trigonal dihedron Square dihedron Pentagonal dihedron Hexagonal dihedron Heptagonal dihedron Octagonal dihedron ... Apeirogonal dihedron Pseudogonal dihedron