This article is about a particular group, i.e., a group unique upto isomorphism. View specific information (such as linear representation theory, subgroup structure) about this group
View a complete list of particular groups (this is a very huge list!)[SHOW MORE]
This group, denoted , is one of the three Fischer groups. Fischer groups are 3-transposition groups that are not the symmetric groups or alternating group. is one of the 26 sporadic simple groups that appear in the classification of finite simple groups.
The order of the group is:
|Function||Value||Similar groups||Explanation for function value|
|order (number of elements, equivalently, cardinality or size of underlying set)||4089470473293004800||groups with same order|
|number of conjugacy classes||98|