Hi everyone.
Verify that an elementary Abelian group of order $\displaystyle p^k$ (p a prime) may be regarded as a k-dimensional vector space over the prime field consisting of the elements $\displaystyle 0,1,...,p-1$.
Thanks
Hi everyone.
Verify that an elementary Abelian group of order $\displaystyle p^k$ (p a prime) may be regarded as a k-dimensional vector space over the prime field consisting of the elements $\displaystyle 0,1,...,p-1$.
Thanks