Normal families and omitted functions II

Let k ⩾ 2 be an integer and let ℱ be a family of functions meromorphic on a domain D in ℂ, all of whose poles are multiple and whose zeros all have multiplicity at least k + 1. Let h be a function meromorphic on D, h ≢ 0, ∞. Suppose that for each f ∈ ℱ, f

设\(k\geqslant2\)为整数，设\(\mathcal{F}\)是在\(\mathbb{C}\)中的区域\(D\)上亚纯的函数族，其所有极点均为重极点，且所有零点的重数至少为\(k + 1\)。设\(h\)是在\(D\)上亚纯的函数，\(h\not\equiv0,\infty\)。假设对于每个\(f\in\mathcal{F}\)，\(f\)（此处原文似乎不完整）