  It has recently been shown that a minimal reversible nonsymmetric ring has
order 256 answering a questioned original posed in a paper on a taxonomy of
2-primal rings. Answers to similar questions on minimal rings relating to this
taxonomy were also answered in a related work. One type of minimal ring that
was left out of that report, was a minimal abelian reflexive nonsemicommutative
ring. In this work it is shown that a minimal abelian reflexive
nonsemicommutative ring is of order 256 an example of which is F2D8. This is a
consequence of the other primary result which is that a finite abelian
reflexive ring of order pk for some prime p and k < 8 is reversible.
