Hexagonal hosohedron

Hexagonal hosohedron
Dimensionality	3
Schläfli Symbol	$\{2,6\}$
Subfacets
Vertices	2 points
Edges	6 line segments
Faces	6 digons
Cells	1 hexagonal hosohedron
Hypervolumes
Vertex Count	$2$
Edge Length	$6l$

A hexagonal hosohedron is a 3-dimensional polyhedron with six digonal faces. In normal Euclidean space, it is degenerate, but it can exist as a tiling of the sphere.

See Also

$\{2,0\}$	$\{2,1\}$	$\{2,2\}$	$\{2,3\}$	$\{2,4\}$	$\{2,5\}$	$\{2,6\}$	$\{2,7\}$	$\{2,8\}$	...	$\{2,\infty \}$	$\{2,{\frac {\pi i}{\lambda }}\}$
Zerogonal hosohedron	Monogonal hosohedron	Digonal dihedron	Trigonal hosohedron	Square hosohedron	Pentagonal hosohedron	Hexagonal hosohedron	Heptagonal hosohedron	Octagonal hosohedron	...	Apeirogonal hosohedron	Pseudogonal hosohedron

Regular $t_{0}\{6,2\}$	Rectified $t_{1}\{6,2\}$	Birectified $t_{2}\{6,2\}$	Truncated $t_{0,1}\{6,2\}$	Bitruncated $t_{1,2}\{6,2\}$	Cantellated $t_{0,2}\{6,2\}$	Cantitruncated $t_{0,1,2}\{6,2\}$
Hexagonal dihedron	Hexagonal dihedron	Hexagonal hosohedron	Truncated hexagonal dihedron	Hexagonal prism	Hexagonal prism	Dodecagonal prism

$\{2,6\}$	$\{3,6\}$	$\{4,6\}$	$\{5,6\}$	$\{6,6\}$	$\{7,6\}$	$\{8,6\}$	...	$\{\infty ,6\}$	$\{{\frac {\pi i}{\lambda }},6\}$
Hexagonal hosohedron	Triangular tiling	Order-6 square tiling	Order-6 pentagonal tiling	Order-6 hexagonal tiling	Order-6 heptagonal tiling	Order-6 octagonal tiling	...	Order-6 apeirogonal tiling	Order-6 pseudogonal tiling