Ruzsa triangle inequality
= Ruzsa triangle inequality
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For finite subsets $A,B,C$ of an abelian group with $A$ nonempty,
$$
|B-C|\leq\frac{|A+B|\,|A+C|}{|A|}.
$$
An injective encoding chooses one representation of each element of $B-C$ and translates it by every element of $A$.