We show that the class of monotone $2^{O(\sqrt{\log n})}$-term DNF formulae can be PAC learned in polynomial time under the uniform distribution. This is an exponential improvement over previous algorithms in this model, which could learn monotone $o(\log^2 n)$-term DNF, and is the first efficient algorithm for monotone $(\log n)^{\omega(1)}$-term ...
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