\begin{definition}[Definition:Distributive Operation/Right]
Let $S$ be a set on which is defined ''two'' binary operations, defined on all the elements of $S \times S$, denoted here as $\circ$ and $*$.
The operation $\circ$ is '''right distributive''' over the operation $*$ {{iff}}:
:$\forall a, b, c \in S: \paren {a * b} \circ c = \paren {a \circ c} * \paren {b \circ c}$
\end{definition}