Asok--Fasel's exactness conjecture for the \mathbb{A}^1-homotopy sheaf sequence

Let $d\geq 5$. Consider the sequence of strictly invariant sheaves

$$K^{\mathrm{M}}_{d+1}/24\longrightarrow \boldsymbol{\pi}^{\mathbb{A}^1}_{d-1}(\mathbb{A}^{d-1}-0)\longrightarrow \widetilde{GW}^{d-1}_d.$$

Asok--Fasel's exactness conjecture. The sequence

$$K^{\mathrm{M}}_{d+1}/24\longrightarrow \boldsymbol{\pi}^{\mathbb{A}^1}_{d-1}(\mathbb{A}^{d-1}-0)\longrightarrow \widetilde{GW}^{d-1}_d$$

is exact and, after $(d-4)$-fold contractions, is surjective on the right. This conjecture would imply the vanishing of the cohomology groups $H^d(X,\boldsymbol{\pi}^{\mathbb{A}^1}_{d-1}(\mathbb{A}^{d-1}-0))$ and $H^d(X,\boldsymbol{\pi}^{\mathbb{A}^1}_d(Q_{2d-2}))$ considered in the source. Its status is not resolved in the supplied text.