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Jun 26, 2018 at 20:15 history edited Francois Ziegler CC BY-SA 4.0
typo
Jun 26, 2018 at 15:44 history edited ACL CC BY-SA 4.0
Corrected the Kodaira dimension of $C^{(d)}$ for $d>g$, as pointed out by pbelmans.
Jun 25, 2018 at 12:27 comment added pbelmans It's probably worth noting that $\kappa(C^{(d)})=-\infty$ for $d>g$, not 0: these symmetric powers are uniruled. One has $\kappa(C^{(g)})=0$ though, being birational to an abelian variety.
Apr 13, 2017 at 12:57 history edited CommunityBot
replaced http://mathoverflow.net/ with https://mathoverflow.net/
Mar 8, 2013 at 13:59 vote accept ACL
Mar 8, 2013 at 13:44 answer added Olivier Benoist timeline score: 25
Mar 8, 2013 at 7:58 comment added M P If the Jacobian of the curve is simple, then all its proper subvarieties are of general type; in particular the symmetric product of the curve is of general type, until the Abel-Jacobi map is surjective. By deformation, I would guess that the same is true for all curves, not just the ones that have simple Jacobian.
Mar 8, 2013 at 7:33 history asked ACL CC BY-SA 3.0