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Six-functor formalism for Kummer étale cohomology of log schemes
We establish a Grothendieck six-functor formalism for Kummer étale cohomology including Poincaré duality for every separated vertical exact log smooth morphism of noetherian fs log schemes $f\colon X\rightarrow S$ when the coefficient ring $Λ$ is killed by an integer invertible on $S$. This is done
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