1 | i | j | k | -1 | -i | -j | -k

i | j

8

Q_8

5th finite group of order 8 | dicyclic group of order 8 | 4th finite group of order 8 in the SmallGroups library

| 1 | i | j | k | -1 | -i | -j | -k 1 | 1 | i | j | k | -1 | -i | -j | -k i | i | -1 | k | -j | -i | 1 | -k | j j | j | -k | -1 | i | -j | k | 1 | -i k | k | j | -i | -1 | -k | -j | i | 1 -1 | -1 | -i | -j | -k | 1 | i | j | k -i | -i | 1 | -k | j | i | -1 | k | -j -j | -j | k | 1 | -i | j | -k | -1 | i -k | -k | -j | i | 1 | k | j | -i | -1

nonabelian | nonalternating | noncyclic | nondihedral | nonperfect | nonsimple | nonsporadic | nonsymmetric | solvable | transitive

William Rowan Hamilton