subgroup
C17168
concept
A subgroup is a subset of a group that is itself a group under the same binary operation, containing the identity, inverses, and being closed under the operation.
Observed surface forms (9)
- Bantoid subgroup ×2
- series of subgroups ×2
- Clifford group subgroup ×1
- characteristic subgroup ×1
- discrete subgroup of PSL(2,R) ×1
- modular group ×1
- rotation group ×1
- subgroup invariant ×1
- subgroup of Möbius transformations ×1
Instances (14)
- The 6s
- Lie subgroup
- Northern Bantoid via concept surface "Bantoid subgroup"
-
modular group PSL(2,Z)
via concept surface "modular group"
surface form: PSL(2,ℤ)
-
rotation group SO(3)
via concept surface "rotation group"
surface form: SO(3)
- Dreamers
- Kleinian group via concept surface "subgroup of Möbius transformations"
- (2,3,7) triangle group via concept surface "discrete subgroup of PSL(2,R)"
- Fitting subgroup via concept surface "subgroup invariant"
- Fitting series via concept surface "series of subgroups"
- North Bantoid via concept surface "Bantoid subgroup"
- Pauli group via concept surface "Clifford group subgroup"
- Pasi
- Zassenhaus filtration via concept surface "series of subgroups"