Added: 3 years ago
From: MIT
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  • nun ich bin blond

  • I was quite confused.

  • Very good video. Amazing what mathematics can do.

  • "frog leg" 28:15 (:

  • Well, the professor has a point when he say's "you should have a question". Nobody has any questions in these lectures, typically a sign that around 2/3 don't understand what's happening. I agree that the professor IS brilliant, but maybe a little too much so...you always feel clever when you watch clever people do their thing. Quality lectures though....

  • That's too much !!

  • I like the Least-Square Interpolation part.

  • Absolutely brilliant

  • a frenchman, giving an example based upon frog legs? how absurd.

  • to make money you need other tools :-) and advanced statistical methods!

  • man that kid who asked the question at 25:48 prob dropped the class...

  • Behold, the god of teaching! Great lecture.

  • MIT sure has some really good professors.

  • @HunterDX77M Yes, they do have the best and the video proves that. In Norway we have the most lazy f***k**ng professors who cant teach properly and lack knowledge, even their english is totally fu**ke**d up but yet they are too arrogant and consider them to be smarter than the rest of the world. I studied petroleum engineering at the University of Stavanger and it was the worst institution to graduate from. I had a lecturer who taught drilling, the University likes to hype about its competency.

  • The professor was wrong. A saddle point in a two-valued function corresponds to an inflection point in a single-valued function.

  • Comment removed

  • @MyInfiniteWisdom No, the professor was correct. Inflection points are where functions change concavity, and parabolas never change concavity, therefore they don't have inflection points, they just have max's or min's.

  • amazing professor

  • why do we go to lecture??

  • @bnssapp  I like to think it gives me a reason to get out of bed in the morning.

  • its a pitty that he didnt explained what happens above two (independent) variables, since you cant use the second derivatives test there.

    there's a method involving taylor polynomial but i didnt get it well from the book

    thanks anyways, these videos are REALLY usefull for donkeys reading math books like me.

  • For approximation of more than 2 variables, you just need to add the third, fourth, fifth and so on terms that are analogous/homologous to your first and second term in the delta Z function.

    Example:

    delta Z = a(x-x0) + b(y-y0) + c(r-r0) + .......

  • thank you so much MIT! this is amazing aid for students around the world struggling with their courses, or wanting to study the multivariable calculus on their own!

  • i love you professor!!!!!!!!!!!!!!!!!

  • moleza!!!

  • @fatecguaratingueta hehe, muito bom os videos.

  • very good

  • muito obrigado.

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