It is also shown that if $G$ is an abelian group of exponent 2, then there is a subset $S\subsete... more It is also shown that if $G$ is an abelian group of exponent 2, then there is a subset $S\subseteq G$ such that every element of $G$ has a representation as a sum of two elements of $S$, and the number of representations of non-zero elements is bounded by an absolute constant.
It is also shown that if $G$ is an abelian group of exponent 2, then there is a subset $S\subsete... more It is also shown that if $G$ is an abelian group of exponent 2, then there is a subset $S\subseteq G$ such that every element of $G$ has a representation as a sum of two elements of $S$, and the number of representations of non-zero elements is bounded by an absolute constant.
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