Blanc invariant conjecture for wrapped microlocal sheaf categories

Let $Q$ be a $d$-dimensional $\operatorname{Spin}^c$ manifold, let $\Lambda\subset T^*Q$ be a conic Lagrangian, and let $U\subset Q$ be open. Write $\operatorname{Sh}_{\Lambda}^w(U,\mathbf{C})\subset\operatorname{Sh}(U,\mathbf{C})$ for Nadler's wrapped category of sheaves with microsupport in $\Lambda$. Blanc invariant conjecture. There is a natural map

$$\Sigma^{-d}\mathbf{K}[T^*U,T^*U-\Lambda]\longrightarrow \mathbf{K}_{\mathrm{Blanc}}(\operatorname{Sh}_{\Lambda}^w(U,\mathbf{C})),$$

which is covariantly functorial for open embeddings, and whenever $\operatorname{Sh}_{\Lambda}^w(U,\mathbf{C})$ is homologically smooth and proper, this map is an isomorphism. This is proposed as an analogue of Ganatra's conjecture for exact manifolds; no resolution is supplied.