Template:Isotopic uniform simplex polytopes

Isotopic uniform truncated simplices

Dim.	2	3	4	5	6	7	8
Name Coxeter	Hexagon = t{3} = {6}	Octahedron = r{3,3} = {31,1} = {3,4} <math>\left\{\begin{array}{l}3\\3\end{array}\right\}</math>	Decachoron 2t{33}	Dodecateron 2r{34} = {32,2} <math>\left\{\begin{array}{l}3, 3\\3 ,3\end{array}\right\}</math>	Tetradecapeton 3t{35}	Hexadecaexon 3r{36} = {33,3} <math>\left\{\begin{array}{l}3, 3, 3\\3, 3, 3\end{array}\right\}</math>	Octadecazetton 4t{37}
Images
Vertex figure	( )v( )	{ }×{ }	{ }v{ }	{3}×{3}	{3}v{3}	{3,3}x{3,3}	{3,3}v{3,3}
Facets		{3}	t{3,3}	r{3,3,3}	2t{3,3,3,3}	2r{3,3,3,3,3}	3t{3,3,3,3,3,3}
As intersecting dual simplexes	∩	∩	∩	∩	∩	∩	∩