mod04lec28 - Properties of the Lebesgue measure - Part 1

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Upward monotone convergence theorem,Downward Monotone convergence Theorem
  1. NPTEL-NOC IITM
  2. Upward monotone convergence theorem
  3. Downward Monotone convergence Theorem
  4. Inner regularity
  5. Upward and Downwar Monotone convergence theorem
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Комментарии
Автор

7:24 iff m not equal to n . it is not " iff m = n "

aniketaggarwal
Автор

There seems to be an error in the proof of downward monotone convergence thm. At [20:00], you mentioned that we assumed all m(En) are finite, which is not true. We only assumed one of them, i.e. m(E1) is finite.

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