2 problems

Lang's entire-curve conjecture. (i) A projective manifold of general type does not contain a Zariski dense entire curve. Equivalently, (ii) a projective manifold containing a Zaris…

Let $X$ be a projective variety defined over ${\mathbb C}$. An entire curve on $X$ is a holomorphic map from ${\mathbb C}$ to $X$. Let $Y_{\mathrm{exc}}$ be a proper closed subset,…