例句與造句

1. Pluripolar sets are of Hausdorff dimension at most 2n-2 and have zero Lebesgue measure.
2. These overlaps, however, have zero Lebesgue measure, and so in most applications this slightly weaker form of partition is no hindrance.
3. :: : : Beyond the observation that countable sets have zero Lebesgue measure, one can't say much relating measure and cardinality.
4. The span of translations = is dense in if and only if the real zeros of the Fourier transform of form a set of zero Lebesgue measure.
5. Curves with zero Lebesgue measure ( including all polygons and piecewise-smooth curves ) instantly evolve into smooth curves, after which they evolve as any smooth curve would.
6. It's difficult to find zero lebesgue measure in a sentence. 用zero lebesgue measure造句挺難的
7. For example, the Cantor _ set has the same cardinality as the reals, but has zero Lebesgue measure . talk ) 13 : 25, 13 November 2008 ( UTC)
8. Countability is the point : any countable set has zero Lebesgue measure, because measures satisfy countable additivity and points have zero measure in the Lebesgue measure . talk ) 13 : 25, 13 November 2008 ( UTC)
9. If this set does not have a zero Lebesgue measure, then by countable additivity of the measure there is at least one such " n " so that " X " 1 / " n " does not have a zero measure.
10. Notice that the complement of S in [ 0, 1 ] has consequently measure 1 ( the last sentence of CiaPan is not correct, or unclear : ) in that for a subset of \ Bbb R, having empty interior " does not " imply having zero Lebesgue measure )-- talk ) 09 : 16, 7 November 2008 ( UTC)