Dodekorb

Dodekorb
Dimensionality	12
Topology
Equivalent Manifold	$\mathbb {B} ^{12}$ Dodekorb
Subfacets
Henda	1 hendekasphere
Doka	1 dodekorb

A dodekorb is the 12-dimensional solid interior of the hendekasphere. It is the 12-dimensional hyperball.

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 $\mathbb {B} ^{\aleph _{0}}$