Dinur-Friedgut junta theorem for intersecting families
= Dinur-Friedgut junta theorem for intersecting families
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For $0<p<1/2$ and $\varepsilon>0$, every intersecting family is, up to $\mu_p$-measure $\varepsilon$, contained in the <upward closure of a set family> generated by an intersecting family on a bounded set of coordinates.