Excellent video on convolution! Maybe could use more explanation when talking about dot products and stuff.

Many hours put into understanding this concept during my undergraduate days, watching your 10-min video now provided far better understanding. Simple and to the point explanation. Thanks, and please keep updating with intuitive teachings. Great work !!!

Really good video

Great video, finally made the whole concept of inner products of functions click!

I watched two other videos on convolution prior to this (one of them being the fairly notorious 3Blue1Brown), and I think this helped me understand the concept of convolution the best. It just seemed like it stripped away all of the (in my opinion) more challenging vocabulary, and brought it down to layman's terms. Thanks for sharing!

Outstanding explanation! Thanks

Thank you for making this.❤

This is the video that lighted the bulb 💡! Much appreciated keep going ❤

For anyone confused: at 7:36, each term in the c vector is really a summation. The first term, for example, should be read as "sum, for t values 0 through 6, of the expression: d(t) x b(-t)" where the x is a multiplication symbol. The second term should be read as "sum, for t values 0 through 6, of the expression: d(t) x b(-(t - 1))." And so on.

Jo bhi hai aacha hai. 😂

can you make video on FFT as well ?

What do you use to make your visual displays

This is so good, so easy to understand, how come only 18 comments ? Should be 100+ positive comments, I wish more people find out this video

Very good.

Cool explanation, thanks

Excellent 👌

Awesome video

After a while, the music turned into keygen music.

nice video dude. I've watched it many times.

One thing that I had found because of this video is that while the Rotation matrix inserted multiplication's value changes according to the relative angle between two vectors, Reflection matrices inserted ones change its value in a way that is more related to the definite angle(0, 45, 90, ... degree) wrt the coordinate system. This might brings up some intuitions or different approach about why does the Pauli matrices are constructed out of these reflection matrices. After all the other two directional observables out of 3-dimension needs to be constrained by another 1 directional observables.. I guess? Still vague but rewatching your video gave me another subject to dive into

Best and Best video Love you So much❤

Great video. Just what I was looking for. Do you know where I can purchase an already assembled and ready to go hexapod. I'm partial to the 3DOF and like the Freenove you demo'd. Thanks!

Where do you make the animations?

Wow😮...really get the idea

I have never seen the output on the left in LA, the equation is usually written Ax = b in most literature

is it like discrete convolution of pixel but in time dimension?🙃

some might say it's distracting, but the selection of back ground music was aesthetic and well reconciled.

This guy contents need more attention

Great explanation. Thanks!

The beginning killed me😂😂

Objection!

our professor is using this to explain convolutions in our signals and systems course.

Thank you so much for this, you are a fuckin g

A convoluted million thanks and subscribed! Thanks for the cookies as well

Very nice video

when the convolution appeared i went "whoah"

Thank you for this amazing video!

amazing video. please make more videos on sytems and signals

This is underrated educational content! Great video!

Great video sir

For a little while there were no obnoxious memes, but then he had to add them. Alas.

Love the shout out to Dr. Wildberger. Music is a tad intrusive to the ideas, not in substance but in volume. Lower music volume and higher dialogue volume is greatly appreciated :)

The step from the finite to the infinite integral representation with infinitesemals is missing. This is a very good explanatio for beginner´s understanding, but without that last step it is heavily incomplete. Just show how the convolutions is the overlap of functions shifted by a different amount

Great explanation - but that background music is really annoying and intrusive!

hey i am the 1000th subscriber !

I feel like I need to leave a like just for the fact that this guy is doing math videos with Zelda soundtrack xD

Peak American!

You can also rotate the square 270° (I'm just mocking you for noting 180° clockwise and counterclockwise as different symmetries and not noting the identity symmetry)

Using TP music is already elite but the choice of Midna's Lament strikes harder

Reaaally nice video ! I'm wondering if all this stuff could be used for describing 3D space...