Let $f:ℂ\to X$ be a transcendental holomorphic curve into a complex projective manifold X. Let L be a very ample line bundle on $X.$ Let s be a very generic holomorphic section of L and D the zero divisor given by $s.$ We prove that the geometric defect of D (defect of truncation 1) with respect to f is zero. We also prove that f almost misses general enough analytic subsets on X of codimension 2.

中文翻译：

---

关于零个几何缺陷的除数集

让 $F：ℂ\to X$是一个超越全纯曲线成复射影歧管X。令L成为一个非常充足的线束$X。$令s为L和D的非常普通的全纯部分，由给出的零除数$s。$我们证明D相对于f的几何缺陷（截断1的缺陷）为零。我们还证明f几乎错过了维2的X上足够通用的解析子集。