Quantitative rank distribution conjecture over ${\mathbb{F}}_q(t)$

We combine the exact counting of all elliptic curves over $K={\mathbb{F}}_q(t)$ with $\mathrm{c}\mathrm{h}\mathrm{a}\mathrm{r}(K)>3$ by Bejleri, Satriano and the author, together with the torsion-free nature of most elliptic curves over global function fields proven by Phillips, and the overarching conjecture of Goldfeld and Katz-Sarnak regarding the ``Distribution of Ranks of Elliptic Curves’'. Consequently, we arrive at the quantitative statement which naturally renders even finer conjecture regarding the lower order main terms differing for the number of $E\mathrm{/}K$ with $\mathrm{\mid }E(K)\mathrm{\mid }=1$ and $E(K)=\mathbb{Z}$.