The primitive torsion-growth classification conjecture for degrees at most 23

Let $d\leq23$, and let $\Omega(d)$ be the set of groups found in the table for $\Psi_{\mathbb{Q}}(d)$. Let $\Psi_{\mathbb{Q}}(d)$ denote the set of primitive torsion-growth groups for elliptic curves over number fields of degree $d$.

Primitive torsion-growth classification conjecture. One has

$$\Psi_{\mathbb{Q}}(d)=\Omega(d).$$

This is the primitive-growth analogue of the paper's main classification conjecture. The displayed tables provide computational data and lower bounds, while equality with the listed sets is not proved in the source.