It is shown that the monotone function acting between Euclidean Spaces R n and R m is continuous almost everywhere with respect to the Lebegue measure on R n.

 
  • 證明了一個(gè)定義于Rn 至Rm 歐幾里德空間的單調函數在Rn 的Lebegue測定意義上是幾乎處處連續的
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