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Cubic surfaces violating the Hasse principle are Zariski dense in the moduli scheme
Published 9 Dec 2013 in math.AG and math.NT | (1312.2572v1)
Abstract: We construct new examples of cubic surfaces, for which the Hasse principle fails. Thereby, we show that, over every number field, the counterexamples to the Hasse principle are Zariski dense in the moduli scheme of non-singular cubic surfaces.
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