Abstract
A braided Ann-category $\A$ is an Ann-category $\A$ together with the braiding such that $(\A, \otimes, a, c, (I,l,r))$ is a braided tensor category, and is compatible with the distributivity constraints. The paper shows the dependence of the left (or right) distributivity constraint on other axioms. Hence, the paper shows the relation to the concepts of {\it distributivity category} due to M. L. Laplaza and {\it ring-like category} due to A. Frohlich and C.T.C Wall. The center construction of an almost strict Ann-category is an example of an unsymmetric braided Ann-category.
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