1 Answers
In group theory, a dicyclic group is a particular kind of non-abelian group of order 4n. It is an extension of the cyclic group of order 2 by a cyclic group of order 2n, giving the name di-cyclic. In the notation of exact sequences of groups, this extension can be expressed as:
More generally, given any finite abelian group with an order-2 element, one can define a dicyclic group.
4 views
Answered