I like how the first video in this lecture series has nearly 350,000 views and this one has only a little over 17,000. The ambitious certainly were weeded out.
@FaithLovesMath maybe you could check out the mathlet gallery for this course. i guess there might be some applets in the gallery that he thought could help you visualize the functions a bit. /math.mit.edu/mathlets/mathlets/
again a great video - the only thing I can complain about is, that you are never given the full details (for example not every periodic function can be expressed this way)
And of course using inf. summation just as regular finit summation is not allways right ;)
But it's prefect for an introduction prior to reading it in full details.
Thanks for pointing out the distinction between a Fourier series (which approximates a function throughout an entire interval) and a Taylor series (which approximates a function at a single point).
Your video is popular on Cameroon
fryejames12 2 weeks ago
This video went viral on France
alenblake38g 1 month ago
I wish i could take analysis with this professor; amazing.
kauboibiboppu 6 months ago
I like how the first video in this lecture series has nearly 350,000 views and this one has only a little over 17,000. The ambitious certainly were weeded out.
JarOfBuckeyes 6 months ago
What's the visual program he's talking about?
FaithLovesMath 7 months ago
@FaithLovesMath maybe you could check out the mathlet gallery for this course. i guess there might be some applets in the gallery that he thought could help you visualize the functions a bit. /math.mit.edu/mathlets/mathlets/
rickyzmkuo 2 months ago
17:00 -basicly, multiplaction of function is like "adding* number- odd and odd is even, even an even is even, odd and even is odd
orenlotan 8 months ago in playlist משוואות דיפרציאליות
Props to the professor. 5 star lecture.
pierre45a 1 year ago
I've a lot of problems understanding what are fourier series.
You are god! 1/2 day and i understand all basics!
thanks :)
peperrre 1 year ago
again a great video - the only thing I can complain about is, that you are never given the full details (for example not every periodic function can be expressed this way)
And of course using inf. summation just as regular finit summation is not allways right ;)
But it's prefect for an introduction prior to reading it in full details.
DigtBrain2 3 years ago 3
Thanks for pointing out the distinction between a Fourier series (which approximates a function throughout an entire interval) and a Taylor series (which approximates a function at a single point).
nemo1620 3 years ago 8