Abelian G Group Homomorphism Kernel Show
|
|
Divisible group - In group theory, a divisible group is an abelian group G such that for any positive integer n and any g in G, there exists y in G such that ny = g. One can show that G is divisible if and only if G is an injective ...
Free abelian group - In abstract algebra, a free abelian group is an abelian group that has a "basis" in the sense that every element of the group can be written in one and only one way as a finite linear combination of elements of the basis, with integer coefficients. Unlike vector ...
Topological abelian group - In mathematics, a topological abelian group, or TAG, is a topological group that is also an abelian group.
Elementary Abelian group - In group theory an elementary Abelian group is a finite Abelian group, where every nontrivial element has order p where p is a prime.
