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
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This group is defined as the alternating group of degree 10, i.e., the alternating group on a set of size 10. This can be taken as the group on .
|order (number of elements, equivalently, cardinality or size of underlying set)||1814400||groups with same order||As :|
|exponent of a group||2520||groups with same order and exponent of a group | groups with same exponent of a group|