I ran into the very cryptic paper Proper analytic embedding of $\mathbb{C P}^1$ minus a Cantor set into $\mathbb C^2$ by Orekvov on proper holomorphic embedding of the complement of a Cantor set $C$ inside the Riemann Sphere $\Bbb P^1(\Bbb C)$ into $\Bbb C^2$. The paper is extremely cryptical (≈ 1 page) so I wrote down all the details in Di Salvo - Extended explanation of Orevkov's preprint on proper holomorphic embeddings of complements of Cantor sets in $\mathbb C^2$ and a discussion of their measure and I have moreover shown that it is natural for such a Cantor set $C$ to have 0 Hausdorff measure.
Is such a preprint worth publication? If so, what is a suitable journal?