2 problems

Jordan-type conjecture. There is an open set $\mathcal{N}\subseteq\mathfrak{n}_F\cap\mathfrak{n}_{F'}$ such that, for every $er\in\mathcal{N}$,

Geometric realization conjecture. The growth diagrams constructed in the paper should admit a natural geometric realization in terms of relative positions of affine flags, analogou…