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Bounds on largest possible square in sum of two squares

Suppose we are given integers $k,c$ such that $k=1+c^2$. Let $n$ be an odd integer and suppose that $k^n=a_i^2+b_i^2$ for distinct positive integers $a_i<b_i$ and $i\le d$. That is, there are $d$ diff …
TheSimpliFire's user avatar
2 votes

Is 100 the only Leyland number that is a square?

Here are two unconditional results: if $x$ is a power of $2$ then $(x,y)=(2,6)$ $\gcd(x,y)=1$ or $2$. I thought of this problem in 2019 and posted it on MSE (link), as at that time I did not real …
TheSimpliFire's user avatar