\begintheorem[Borellus Pseudorandomness] Let $\mathcalG$ be a Borellus generator with $m \ge 3$, LFSR length $L \ge 128$, and threshold function $\Phi$ equal to majority. Let $\mathcalD$ be any distinguisher with advantage $\epsilon$ against $\mathcalG$. Then [ \epsilon \le 2^-L/4 + \exp\left( -\fracm8 \right). ] \endtheorem
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