3 problems

Geometric Jordan-type conjecture. For all $i,j\in\mathbb{Z}$, the partitions in the growth diagram of $w$ should be interpretable as the Jordan types of

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

Let a matrix at a singular parameter value have several Jordan chains associated with the same eigenvalue. Chain-mixing conjecture. Chain mixing does not spoil the Jordan chain str…