Lebesgue's Outer Measure | Measure Theory

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This video details the Lebesgue's Outer Measure of a subset of all reals with the help of examples. This is an important video in our course of Measure Theory & Lebesgue Integration.

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Learners at any stage of their preparation can make the most of this video.
The course will be covered in Hindi and screen notes will be provided in English.

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Aap bhut acha padhate h ma'am. Really ur the best teacher for me.

sweetykumari
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Thank you so much didi for your motivation. I feel so glad and relax by your precious word.

padmajapriyadarsinisahoo
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just discovered this channel and am amazed at the content quality.

RishiTiwari
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After 5 years of marriage.. M doing msc.. Feeling very glad n relax of seeing ur video..

aartijain
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U are amazing ISHIKA. I really like ur videos... I m learning many things from videos....

kartikaverma
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thanks ma'am, please complete kar dena, measure theory 🙏🙏

sandeepjaiswal
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Thank you! Finally a good explaination!

ravinsharma
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Aapke padhane ki tarika best hai di 👌👌thank you di 🤗

SANJAYNIRALA
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Di please upload video on this topics:F.Riesz theorem, Fatou's lemma, measurable functions, the lebesgue integral, summable function

Anjalisharma-nmdl
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Thnku mam
Your teaching method is very good.

avisaini
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It is a nice video, please explain it with some real time applications.

lokeshdevaraj
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the set A is also contained in the union of intervals (a-1, a+)U(a-2, a+2)U(a-3, a+3)... and infimum(by ur process) ia equal to

afzolkarim
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I am impressed by your teaching style, and got your points but can you tell me what is the difference bw measure and length of an interval

BalwaaanKashyap
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m*(A)<=m*(B) by using property of length of interval

sandeepjaiswal
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Hello ma'am, can you help me with this query, please?
Let E be any non-empty set contained in R, then the following are equivalent:
(i) E is measurable.
(ii) Given &gt; 0, there exists an open set O with OE with m*(O~E) &lt; 
(iii) Given &gt; 0, there exists a closed set F with EF with m*(E~F) &lt; 
(iv) There exists a Borel set GG  with GE with m*(G~E) = 0
(v) There exists a Borel set FF  with EF with m*(E~F) = 0

rozleenkaur
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thank u maam ur video is helping in civil service

shreekeshavaiye
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Dear Dee please make a video for bsc final on conformal mapping
A humble request to you✍️✍️👏🙏🙏🙏💓💓

Amazing_prakash
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hlw mam...this lecture is very helpfull for me...i want to learn more from you...but i can not find the playlist of measure theory..can you help me ?

Thanku mam...

deepdas
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Ma'am outer measure ke definition me open intervals disjoint honge????

inzmamulhaq
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Ma'am, why do we use open intervals for outer measure

d.s.lorraine