8 problems

The motivic McKay correspondence for linear actions II. We have

The motivic McKay correspondence for linear actions I. We have

Fiber-structure conjecture. For $n\gg0$, the fiber of $p_n$ over the image of $\gamma$ is homeomorphic to a quotient of

Linear wild change-of-variables conjecture.

Untwisted change-of-variables conjecture.

The motivic McKay correspondence for non-linear actions. We have

The wild McKay correspondence conjecture. If the quotient morphism $V\to X$ is étale in codimension one, then

Point-counting realization of the wild McKay conjecture. If the residue field $\kappa$ is finite, then