Morel's conjecture on the motivic homotopy sheaves of punctured affine space

Let $n\geq 4$ be an integer. Write $\underline{\mathrm K}^{\mathrm M}_{n+2}$ for the unramified Milnor K-theory sheaf, $\operatorname{\underline \pi}_n^{\mathbb A^1}(\mathbb A^n-\{0\})$ for the $n$th $\mathbb A^1$-homotopy sheaf of punctured affine $n$-space, and $\underline{\operatorname{GW}}_{n+1}^{[n]}$ for the Nisnevich sheaf associated to the presheaf $X\mapsto \operatorname{GW}_{n+1}^{[n]}(X)$ of higher Hermitian K-theory. An exact sequence of unramified Nisnevich sheaves is conjectured:

Morel's conjecture.

$$0\longrightarrow \underline{\mathrm K}^{\mathrm M}_{n+2}/24\longrightarrow \operatorname{\underline \pi}_n^{\mathbb A^1}(\mathbb A^n-\{0\})\longrightarrow \underline{\operatorname{GW}}_{n+1}^{[n]}.$$

This conjecture describes the motivic homotopy sheaf of punctured affine space through Milnor K-theory and higher Hermitian K-theory. It has recently been settled in characteristic zero by Asok, Bachmann, and Hopkins.