Finite abelian descent VSA conjecture for all number fields

Let kk be a number field. A variety satisfies VSA for (\fab,f,k)(\fab,f,k) if the corresponding finite abelian descent obstruction has the stated property of the paper. Finite abelian descent VSA conjecture. For any number field kk, the answer to the paper's VSA question is yes for (\fab,f,k)(\fab,f,k). This would extend the result known for imaginary quadratic and totally real number fields to all number fields.

Sources & referencesView supporting material

Primary source

David Corwin and Tomer Schlank, “Brauer and Etale Homotopy Obstructions to Rational Points on Open Covers”, arXiv:2006.11699 (2020).

Progress summary

Never refreshed

Nothing recorded yet. Refresh searches the literature and the public web for attempts on this problem, and writes the first summary here.

Solutions 0

No solutions have been posted yet.