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Minimal proximal definable flows over the $p$-adics
Let $G$ be a definable group in an NIP theory. We prove that every minimal proximal definable $G$-flow is strongly proximal. Consequently, the universal minimal proximal definable $G$-flow $Π^{\mathrm{def}}(G)$ coincides with the minimal strongly proximal definable $G$-flow $Π^{\mathrm{def}}_{\mathr
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