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On unitary representations of $p$-adic $\textrm{Sp}_{2n}$ and $\textrm{SO}_{2n+1}$ of purely bad parity
Let $G$ be $\textrm{Sp}_{2n}(F)$ or split $\textrm{SO}_{2n+1}(F)$ over a non-archimedean local field $F$ of characteristic zero. We classify the irreducible unitary representations of $G$ of purely bad parity: such a representation is unitary if and only if it is of Arthur type, except for one addit
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