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Jul 27, 2018 at 16:11 comment added IMeasy Of course you are both right. It's embarrassing how I messed it out in my mind! Thanks anyway for caring to show me I was nonsense.
Jul 26, 2018 at 8:59 comment added Libli $F(X)$ is a famous example of hyper-K\"ahler manifold deformation equivalent to $\mathrm{Hilb}^2(K3)$ (see Beauville-Donagi). The derived category of a (connected) variety with trivial canonical bundle has no non-trivial SOD. This is a standard trick due to Bridgeland.
Jul 25, 2018 at 17:34 comment added IMeasy Of course you are right! I was mistaken by a comment on another question, my apologies.
Jul 25, 2018 at 17:03 comment added Jason Starr What do you mean by "Fano variety"? The classical name for a Hilbert scheme parameterizing linear subschemes of a given projective variety is a "Fano scheme". However, the dualizing sheaf of $F(X)$ is trivial. Thus $F(X)$ is not "Fano" in the sense of having anti-ample dualizing sheaf.
Jul 25, 2018 at 16:53 history asked IMeasy CC BY-SA 4.0