hosohedron

Dynkin diagram via McKay correspondence | Platonic solid | finite subgroups of SO(3) | finite subgroups of SU(2) | simple Lie group |
---|---|---|---|---|

$A_n$ | cyclic group $\mathbb{Z}_{n+1}$ | cyclic group $\mathbb{Z}_{n+1}$ | special unitary group | |

$D_{n+4}$ | dihedron, hosohedron | dihedral group $D_{n+2}$ | binary dihedral group $2 D_{n+2}$ | special orthogonal group |

$E_6$ | tetrahedron | tetrahedral group $T$ | binary tetrahedral group $2T$ | E6 |

$E_7$ | cube, octahedron | octahedral group $O$ | binary octahedral group $2O$ | E7 |

$E_8$ | dodecahedron, icosahedron | icosahedral group $I$ | binary icosahedral group $2I$ | E8 |

- Wikipedia,
*Hosohedron*

Created on August 18, 2015 at 18:01:00. See the history of this page for a list of all contributions to it.