| http://www.w3.org/ns/prov#value | - Then a full set is any subset of XX that contains in an element of ???\mathcal{F}. (If we start with the ??\delta-filter ?????\bar{\mathcal{F}} in ????X\mathcal{P}X, then every full set must contain a measurable full set.) In constructive mathematics, full sets are more fundamental for such examples as Lebesgue measure.
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