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Integral trace duality and the Witt filtration on Lubin--Tate space
Let $\mathcal O$ be the Lubin--Tate deformation ring of a one-dimensional commutative formal group of finite height $n\geq1$ over a perfect field $k$ of characteristic $p$. We identify Rezk's Witt filtration $\{I_d\}$ with the divisibility filtration of integral trace pairings on subgroup algebras o
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