=+o-field & in $, and a set H in such that P(H) = ;, H and

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=+o-field & in $, and a set H in " such that P(H) = ;, H and S are independent, & contains all the singletons, and $ is generated by a countable subclass. The countable subclass generating & can be taken to be a w-system 9=(B1, B2 ,... ] (pass to the finite intersections of the sets in the original class).

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