Koenigsmann's ample-field conjecture
Koenigsmann's ample-field conjecture
Let be an infinite field with finitely generated absolute Galois group. Koenigsmann's conjecture. Then is ample. This conjecture concerns which fields are ample and is presented as a conditional ingredient for deriving consequences about ranks of abelian varieties; the supplied text does not state that it has been proved or disproved.
Sources & referencesView supporting material
Primary source
Arno Fehm and Sebastian Petersen, “Ranks of abelian varieties and the full Mordell-Lang conjecture in dimension one”, arXiv:1912.10710 (2019).
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