3 problems

For positive integers $m,n,H$, let … where $\mathrm{H}(h)$ is the maximum absolute value of the coefficients of $h$ and $L(h)$ is its leading coefficient. For coprime integer polyn…

For positive integers $m,n,H$, let … where $\mathrm{H}(h)$ is the maximum of the absolute values of the coefficients of $h$ and $L(h)$ is its leading coefficient. For coprime integ…

Consider the trinary trees generated by $(2,1)$ and $(3,1)$. For a relatively prime pair $(m,n)$, let $(u,v)$ be the pair in a Bézout tree corresponding to $(m,n)$, and let $(U,V)$…