Alternative names (5)
Coxeter diagram • CoxeterDiagram • DynkinDiagram • has Dynkin diagram • hasDynkinDiagramRandom triples
| Subject | Object |
|---|---|
| gptkb:E_8_group | gptkb:E_8_Dynkin_diagram |
| gptkb:G2_(complex_Lie_group) | gptkb:G2_Dynkin_diagram |
| gptkb:SO(8,C) | gptkb:D4 |
| gptkb:G2_root_system | two nodes connected by a triple bond with an arrow |
| gptkb:G2_(Lie_group) | gptkb:G2_Dynkin_diagram |
| gptkb:Weyl_group_of_type_A_n | A_n (linear diagram with n nodes) |
| gptkb:E_8_(Lie_group) | gptkb:E_8_Dynkin_diagram |
| gptkb:E_{7(7)} | E7 |
| gptkb:Lie_type_A_n | A_n |
| gptkb:E_6_Lie_type | gptkb:E_6 |
| gptkb:E_7_Lie_algebra | gptkb:E_7_Dynkin_diagram |
| gptkb:Weyl_group_of_E_7 | gptkb:E_7_diagram |
| gptkb:Lie_type_D_n | gptkb:D_n_diagram |
| gptkb:special_linear_Lie_algebra_sl(8) | gptkb:A_7 |
| gptkb:E_{6(-14)} | E6 |
| gptkb:USp(2n) | gptkb:C_n |
| gptkb:E_6(6) | E6 |
| gptkb:E_8^{(1)} | affine E8 diagram |
| gptkb:G2_Weyl_group | gptkb:G2_Dynkin_diagram |
| gptkb:split_real_form_of_E_8 | gptkb:E_8 |