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Mar 7, 2013 at 18:55 comment added Vesselin Dimitrov Regarding the addendum: Thank you very much for this observation! Indeed it works for $r$ independent points; and this should yield, as in the paper by Amoroso and David, the truth of the original elliptic Lehmer conjecture for points $P$ such that $\mathbb{Q}(P)/\mathbb{Q}$ is Galois. I wonder if Masser (or someone else) has a similar counting theorem for points of small height on higher dimensional abelian varieties (thus refining his estimate $\hat{h}(P) > cd^{-\kappa}$)?
Mar 7, 2013 at 14:36 history edited Joe Silverman CC BY-SA 3.0
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Mar 6, 2013 at 0:53 vote accept Vesselin Dimitrov
Mar 6, 2013 at 0:39 history answered Joe Silverman CC BY-SA 3.0