Jordan-type conjecture for affine growth diagrams
Jordan-type conjecture. There is an open set N⊆nF∩nF′\mathcal{N}\subseteq\mathfrak{n}_F\cap\mathfrak{n}_{F'}N⊆nF∩nF′ such that, for every er∈Ner\in\mathcal{N}er∈N,
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