Let $G = (M, \circ )$ be a groupoid and let $2^G = (2^M, \circ_K)$ a groupoid
( $\circ_K$ is the Product of group subsets).
How can show that $G$ has at most one absorbing element?
Let $G = (M, \circ )$ be a groupoid and let $2^G = (2^M, \circ_K)$ a groupoid
( $\circ_K$ is the Product of group subsets).
How can show that $G$ has at most one absorbing element?
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