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Published online by Cambridge University Press: 20 November 2018
Let ${{G}_{n}}$ be the split classical groups
$\text{Sp}(\text{2}n\text{),}\,\text{SO(2}n\text{+1})$ and
$\text{SO(2}n\text{)}$ defined over a
$p$-adic field F or the quasi-split classical groups
$U(n,n)$ and
$U(n+1,n)$ with respect to a quadratic extension
$E/F$. We prove the self-duality of unitary supercuspidal data of standard Levi subgroups of
${{G}_{n}}(F)$ which give discrete series representations of
${{G}_{n}}(F)$.