2026-07-072026-07-07http://salesiana.dossiersoluciones.com/handle/123456789/63558In the present paper we discuss questions concerning the arithmetic resolution for etale cohomology. Namely, consider a smooth quasi-projective variety X over a field k together with the local scheme U at a point x. Let Y be a smooth proper scheme over U. We prove there is the Gersten-type exact sequence for etale cohomology with coefficients in a locally constant etale sheaf F of Z/nZ-modules on Y which has finite stalks and (n,char(k))=1.Latex 2e, XYPIC, 21 pagesK-Theory and HomologyAlgebraic Geometry14F20; 18G40; 19F27Variations on the Bloch-Ogus Theoremtext