A proof of the generalized Picard's little theorem using matrices (Q1345511)

Let \(\mathbb{P}_n\) be the \(n\)-dimensional complex projective space. The generalized Picard's Little Theorem is known as follows: If a holomorphic map \(f : \mathbb{C}^m \to \mathbb{P}_n \subset \mathbb{P}_N\) is nondegenerate, then it omits at most \(N + [N/n]\) hyperplanes of \(\mathbb{P}_N\) in general position, where \(n \geq 1\). This theorem is proved again in this paper by using linear algebra technique via argument of matrices.