Determine the Singular Value Decomposition of a Matrix

[@Asupertramp685]

You just answered my question perfectly, this was very helpful. Thank you so much!

[@Mathispower4u]

Thank you for taking the time to coment.

[@tathabarcellos]

thank you very much!!!! I was almost crying because I couldn't understand this and you made it seem so simple.

[@madhavbhetanabhotla9459]

so simply explained and covered all important nuances to remember. thank you

[@Mathispower4u]

Thank you!

[@prinzrolle5478]

Just explained in 10 minutes, what my prof failed to explain in 2 hours

[@Mathispower4u]

Glad I could help!

[@randomgamevideos241]

Straight to the point, before this video i watched 4 other videos, jesus christ, thank you very much

[@Mathispower4u]

Thank you for your comment. I hope it helps the video rise in the search algorithm. 😂

[@atakan716]

Thank you so much, clear and concise!

[@ChitrakshiSawant]

Great way to teach the concept of SVD. Thanks

[@carterschuller1583]

Bro clutched on my linear exam today

[@Ahmed-yo7gb]

W about to take mine aswell

[@vidhyasaagar22]

This is the best explanation to determine SVD so far in KZbin

[@Mathispower4u]

Thank you!

[@spoorthijayadev2065]

very true

[@rmw6151]

Superb. Very clear and helpful. Thanks for making the effort!

[@Mathispower4u]

Thank you. You are very welcome.

[@intuitiveclass6401]

Excellent! Thanks

[@jay-tbl]

Since V is 3x3 and U is 2x2, in this case could we find the SVD of A transpose, then transpose the resulting matrices to get the SVD of A, so we can work with a 2x2 instead of 3x3 matrix and save some time?

[@BireBitire]

I thank you so much

[@jorsonlee]

10:25 Sir, could you give us a more specific clue that we might end up getting "oposite unitvectors"?

[@hungvuvan6211]

Thank you!

[@Mathispower4u]

You're welcome!

[@DereC519]

thanks

[@pinkkitty6553]

thank you so much, I have an exam today

[@Mathispower4u]

You can do it!

[@sv-xi6oq]

Thx bb

[@otisw-pe8wd]

Niubi，bro

[@stewartcopland7676]

What happens if an eigenvalue is negative?

[@AdrianScottty]

White Melissa Lewis Dorothy Thomas Joseph

[@gurkiratuzumaki3917]

why is the sigma matrix sum a 2x3 matrix

[@Mathispower4u]

Sigma will always be an m by n matrix so the multiplication is possible.

[@ΚωνσταντίνοςΤζαμπάζης]

Thank you!