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A variation on local trilinear form
Let $F$ be a $p$-adic field and $M$ the subgroup of $\mathrm{GL}_2^3(F)$ consisting of triples with equal determinants. For each unitary principal series $L$-packet of $M$ whose central character is trivial on the diagonal $F^\times$, we determine its unique member distinguished by the diagonal $\ma
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