Vanishing hyperbolic repulsive-point mass conjecture for non-Archimedean rational maps

Fix a rational map $R$ over $K$ of degree $d\geq 2$, let $\chi(R)$ be its Lyapunov exponent, let $\mathbb{H}_K$ denote the hyperbolic space, and let $\operatorname{RFix}(R^n)$ be the set of repulsive fixed points of $R^n$. Vanishing hyperbolic repulsive-point mass conjecture. If $\chi(R)>0$, then

$$\lim_{n\to+\infty}\frac{1}{d^n}\sum_{x\in\operatorname{RFix}(R^n)\cap\mathbb{H}_K}\deg_{R^n}(x)=0.$$

Together with the preceding equidistribution conjectures, this concerns the asymptotic contribution of repulsive periodic points in the hyperbolic space. The source does not state a general resolution; it records affirmative results in the moderate zero-exponent setting and describes the non-moderate case as delicate.