이상준

Let $\mathbb{N}$ be the set of natural numbers. A set $A\subset \mathbb{N}$ is called a Sidon set if the sums $a_1+a_2$, with $a_1,a_2\in S$ and $a_1\le a_2$, are distinct, or equivalently, if \ for every $x,y,z,w\in S$ with $x<y\le z<w$. We define strong Sidon sets as follows: For a constant $\alpha$ with $0\leq …