Isotropic Chow groups conjecture with finite coefficients

Let $k$ be a flexible field and let $X$ be a smooth projective variety over $k$. Write $\operatorname{CH}_{k/k}(X,\mathbb{Z}/p^m)$ for the isotropic Chow group with $\mathbb{Z}/p^m$-coefficients, and let $\operatorname{CH}_{Num}(X,\mathbb{Z}/p^m)$ be the quotient by the kernel of the numerical degree pairing. Isotropic Chow groups conjecture with finite coefficients. If $k$ is flexible, then for all $m$,

$$\operatorname{CH}_{k/k}(X,\mathbb{Z}/p^m)=\operatorname{CH}_{Num}(X,\mathbb{Z}/p^m).$$

This extends the conjecture for $\mathbb{F}_p$-coefficients to all $p$-primary finite coefficients. The source gives no resolution status.