Dodecadakon

Dodecadakon
Dimensionality	11
Schläfli Symbol	$\{3,3,3,3,3,3,3,3,3,3\}$
Subfacets
Vertices	12 points
Edges	66 line segments
Faces	120 triangles
Cells	210 tetrahedra
Tera	252 pentachora
Peta	210 hexatera
Ecta	252 heptapeta
Zetta	210 octaexa
Yotta	120 enneazetta
Xenna	66 decayotta
Daka	12 hendecaxenna
Henda	1 dodecadakon
Hypervolumes
Vertex Count	$12$
Edge Length	$66l$

The dodecadakon is the 11-dimensional simplex.

See Also

Dimensionality	Negative One	Zero	One	Two	Three	Four	Five	Six	Seven	Eight	Nine	Ten	Eleven	Twelve	Thirteen	Fourteen	Fifteen	Sixteen	...	Aleph null
Simplex $\{3^{n-1}\}$	Null polytope $)($ $\emptyset$	Point $()$ $\mathbb {B} ^{0}$	Line segment $\{\}$ $\mathbb {B} ^{1}$	Triangle $\{3\}$	Tetrahedron $\{3^{2}\}$	Pentachoron $\{3^{3}\}$	Hexateron $\{3^{4}\}$	Heptapeton $\{3^{5}\}$	Octaexon $\{3^{6}\}$	Enneazetton $\{3^{7}\}$	Decayotton $\{3^{8}\}$	Hendecaxennon $\{3^{9}\}$	Dodecadakon $\{3^{10}\}$	Tridecahendon $\{3^{11}\}$	Tetradecadokon $\{3^{12}\}$	Pentadecatradakon $\{3^{13}\}$	Hexadecatedakon $\{3^{14}\}$	Heptadecapedakon $\{3^{15}\}$	...	Omegasimplex
Cross $\{3^{n-2},4\}$				Square $\{4\}$	Octahedron $\{3,4\}$	Hexadecachoron $\{3^{2},4\}$	Pentacross $\{3^{3},4\}$	Hexacross $\{3^{4},4\}$	Heptacross $\{3^{5},4\}$	Octacross $\{3^{6},4\}$	Enneacross $\{3^{7},4\}$	Dekacross $\{3^{8},4\}$	Hendekacross $\{3^{9},4\}$	Dodekacross $\{3^{10},4\}$	Tridekacross $\{3^{11},4\}$	Tetradekacross $\{3^{12},4\}$	Pentadekacross $\{3^{13},4\}$	Hexadekacross $\{3^{14},4\}$	...	Omegacross
Hydrotopes $\{3^{n-2},5\}$				Pentagon $\{5\}$	Icosahedron $\{3,5\}$	Hexacosichoron $\{3^{2},5\}$	Order-5 pentachoric tetracomb $\{3^{3},5\}$	Order-5 hexateric pentacomb $\{3^{4},5\}$	...
Hypercube $\{4,3^{n-2}\}$				Square $\{4\}$	Cube $\{4,3\}$	Tesseract $\{4,3^{2}\}$	Penteract $\{4,3^{3}\}$	Hexeract $\{4,3^{4}\}$	Hepteract $\{4,3^{5}\}$	Octeract $\{4,3^{6}\}$	Enneract $\{4,3^{7}\}$	Dekeract $\{4,3^{8}\}$	Hendekeract $\{4,3^{9}\}$	Dodekeract $\{4,3^{10}\}$	Tridekeract $\{4,3^{11}\}$	Tetradekeract $\{4,3^{12}\}$	Pentadekeract $\{4,3^{13}\}$	Hexadekeract $\{4,3^{14}\}$	...	Omegeract
Cosmotopes $\{5,3^{n-2}\}$				Pentagon $\{5\}$	Dodecahedron $\{5,3\}$	Hecatonicosachoron $\{5,3^{2}\}$	Order-3 hecatonicosachoric tetracomb $\{5,3^{3}\}$	Order-3-3 hecatonicosachoric pentacomb $\{5,3^{4}\}$	...
Hyperball $\mathbb {B} ^{n}$				Disk $\mathbb {B} ^{2}$	Ball $\mathbb {B} ^{3}$	Gongol $\mathbb {B} ^{4}$	Pentorb $\mathbb {B} ^{5}$	Hexorb $\mathbb {B} ^{6}$	Heptorb $\mathbb {B} ^{7}$	Octorb $\mathbb {B} ^{8}$	Enneorb $\mathbb {B} ^{9}$	Dekorb $\mathbb {B} ^{10}$	Hendekorb $\mathbb {B} ^{11}$	Dodekorb $\mathbb {B} ^{12}$	Tridekorb $\mathbb {B} ^{13}$	Tetradekorb $\mathbb {B} ^{14}$	Pentadekorb $\mathbb {B} ^{15}$	Hexadekorb $\mathbb {B} ^{16}$	...	Omegaball $\mathbb {B} ^{\aleph _{0}}$