Consider a nilpotent element
![$e$](img1.png)
of a simple complex Lie algebra.
The Springer fibre corresponding to
![$e$](img1.png)
admits a discretization
(discrete analogue) introduced by the author in 1999. In this paper
we propose a conjectural description of that discretization which is
more amenable to computation. We also propose a conjectural PBW
basis of that discretization.