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nulase
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There are 6 letters in NULASE ( A1E1L1N1S1U1 )
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In set theory, a null set * * * * N * ⊂ * * R * * * * {\displaystyle N\subset \mathbb {R} } * is a set that can be covered by a countable union of intervals of arbitrarily small total length. The notion of null set in set theory anticipates the development of Lebesgue measure since a null set necessarily has measure zero. More generally, on a given measure space * * * * M * = * ( * X * , * Σ * , * μ * ) * * * {\displaystyle M=(X,\Sigma ,\mu )} * a null set is a set * * * * S * ⊂ * X * * * {\displaystyle S\subset X} * such that * * * * μ * ( * S * ) * = * 0 * * * {\displaystyle \mu (S)=0} * . |