02-01. Definition and examples
Definition. subgroup
- $G$,
- group
- $H \subseteq G$,
- subset
$H$ is said to be subgroup of $G$ if
- (i) closed under products
- (ii) closed under inverses.
We write $H \le G$.
■
$H$ is said to be subgroup of $G$ if
We write $H \le G$.