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math105-s22:notes:lecture_7

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math105-s22:notes:lecture_7 [2022/02/08 01:34]
pzhou created
math105-s22:notes:lecture_7 [2022/02/08 21:41] (current)
pzhou
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 ====== Lecture 7 ====== ====== Lecture 7 ======
 +[[https://berkeley.zoom.us/rec/share/SdfWnClv3gWmPgil0YBGjz6R8VjIzOxgjXxBtDVBYihAlqEmNgO05vYOfJs_B6xg.6sYZJmavSHrJtUXv | video]]
 +
 We will first follow Pugh's approach, then we will cover Tao's approach in exercises.  We will first follow Pugh's approach, then we will cover Tao's approach in exercises. 
   * Use undergraph of a non-negative function to define measurability and its measure. If the measure is finite, then call this function integrable.    * Use undergraph of a non-negative function to define measurability and its measure. If the measure is finite, then call this function integrable. 
math105-s22/notes/lecture_7.1644312866.txt.gz · Last modified: 2022/02/08 01:34 by pzhou