 Beall suggests that the knower gives us some independent evidence for thinking \(Kp \wedge \neg Kp\), for some \(p\), that the full description of human knowledge has the interesting feature of being inconsistent. With a paraconsistent logic, one may accept this without triviality. And so it is suggested that one go paraconsistent and embrace \(Kp \wedge \neg Kp\) as a true consequence of the knowability principle. Beall concludes that Fitch’s reasoning, without a proper reply to the knower, is ineffective against the knowability principle. For Fitch’s reasoning allegedly turns on the assumption that, for all \(p\), it is impossible that \(Kp \wedge \neg Kp\).