We show that any sequence of well-behaved (e.g. bounded and non-constant) real-valued functions of $n$ boolean variables $\{f_n\}$ admits a sequence of coordinates whose $L^1$ influence under the $p$-biased distribution, for any $p\in(0,1)$, is $\Omega(\text{var}(f_n) \frac{\ln n}{n})$.

翻译：我们证明，对于任意表现良好（如有界且非常值）的n元布尔变量实值函数序列$\{f_n\}$，在任意$p\in(0,1)$的偏置分布下，总存在坐标序列使得其$L^1$影响达到$\Omega(\text{var}(f_n) \frac{\ln n}{n})$量级。