Schweizer's torsion conjecture for rank-two Drinfeld modules

Let $A$ be the coefficient ring, let $F$ be the base field, and let $\phi$ be a rank-$2$ Drinfeld $A$-module over $F$. Write

$$(^\phi F)_\mathrm{tor}\cong A/\mathfrak{m}\oplus A/\mathfrak{n},\qquad \mathfrak{m}\mid\mathfrak{n}.$$

Schweizer's Drinfeld-module torsion conjecture.

$$\deg\mathfrak{m}+\deg\mathfrak{n}\leq 2.$$

Equivalently, if $\mathfrak{p}$ is a prime of $A$ of degree at least $3$, then $Y_1(\mathfrak{p})$ has no $F$-rational points. The source later says that the conjecture remains largely open as of 2024.