Alternative names (7)
hasUniversalCover • is the universal cover of • isCoveringSpaceOf • isUniversalCoverOf • universal cover • universal covering group • universalCoverOfRandom triples
Subject | Object |
---|---|
gptkb:RP^3 | S^3 |
gptkb:SO(4n) | Spin(4n) |
gptkb:special_orthogonal_group_SO(4) | Spin(4) |
gptkb:Special_Linear_Group_of_2x2_real_matrices | universal covering group of SL(2, R) |
gptkb:SL_2 | yes |
gptkb:S^2_×_R_geometry | S^2 × R |
gptkb:SO(n+1,_R) | gptkb:Spin(n+1) |
gptkb:special_linear_group_SL(5) | itself (simply connected) |
gptkb:SO(5,ℂ) | Spin(5,ℂ) |
gptkb:n-torus | R^n |
gptkb:PSL_2(R) | gptkb:SL_2(R) |
gptkb:Enriques_surfaces | gptkb:K3_surface |
gptkb:SU(2n) | gptkb:SU(2n) |
gptkb:bielliptic_surfaces | product of two elliptic curves |
gptkb:SL(2,ℂ) | gptkb:SO(3,1)^+ |
gptkb:SO(3,1)^+ | gptkb:SL(2,C) |
gptkb:Riemannian_manifold | gptkb:complex_plane |
gptkb:Projective_Special_Linear_Group_of_2x2_matrices_over_the_complex_numbers | gptkb:SL(2,_C) |
gptkb:special_linear_group_SL(3,C) | itself |
gptkb:Lorentz_group_SO(1,_n-1) | Spin(1, n-1) |