Timeline for The elliptic Lehmer problem for several independent algebraic points
Current License: CC BY-SA 3.0
9 events
| when toggle format | what | by | license | comment | |
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| Mar 6, 2013 at 21:00 | comment | added | James Weigandt | Thanks to Joe Silverman and the OP for correcting my ignorance. I wish there was a way to mark your own comment as "I'm wrong! Keep reading." | |
| Mar 6, 2013 at 0:53 | vote | accept | Vesselin Dimitrov | ||
| Mar 6, 2013 at 0:39 | answer | added | Joe Silverman | timeline score: 3 | |
| Mar 6, 2013 at 0:01 | comment | added | Vesselin Dimitrov | @ACL: Thanks! I knew about that paper, but I had not looked at it, so I didn't know this question was formulated as a conjecture there. It seems as if there has been no progress on this problem for $r > 1$? | |
| Mar 5, 2013 at 23:28 | comment | added | ACL | You probably know about the paper by David and Hindry (Crelle, 2000), Minoration de la hauteur de Néron-Tate sur les variétés abéliennes de type CM. | |
| Mar 5, 2013 at 23:07 | history | edited | Vesselin Dimitrov | CC BY-SA 3.0 |
added 167 characters in body
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| Mar 5, 2013 at 21:14 | comment | added | Vesselin Dimitrov | Lang's conjecture demands a uniform $c$, independent of $E$. Here I ask for a $c$ depending on both $E$ and $r$. | |
| Mar 5, 2013 at 20:29 | comment | added | James Weigandt | If d = r = 1 this looks like Lang's height conjecture. Which I'll say is open, but would follow from the ABC conjecture by the work of Hindry and Silverman. | |
| Mar 5, 2013 at 19:00 | history | asked | Vesselin Dimitrov | CC BY-SA 3.0 |