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May 27, 2016 at 13:19 comment added Lazzaro Campeotti @Henri: oops, I totally forgot about the Kaehler part. I guess I got too excited about working out my example!
May 27, 2016 at 13:15 comment added Henri If $X$ admits a big line bundle, then it is Moishezon. Moreover, a compact Moishezon manifold that admits a Kähler metric is projective.
May 27, 2016 at 12:02 answer added Lazzaro Campeotti timeline score: 7
May 27, 2016 at 10:42 comment added Jason Starr I believe that is not true. My recollection is that there exists a projective Calabi-Yau threefold $Y$ and a collection of smooth, disjoint rational curve $C_i\cong \mathbb{P}^1$ with normal bundle $\mathcal{O}(-1)^{\oplus 2}$ such that the "flop" $X'$ of all of these curves is projective, yet the "flop" $X$ of some proper subset is a non-projective algebraic space. Defining $D$ to be the pullback of an ample divisor from the contraction of all curves $C_i$ should give a counterexample.
May 27, 2016 at 9:45 review First posts
May 27, 2016 at 9:47
May 27, 2016 at 9:45 history asked pickasa CC BY-SA 3.0