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This was the most engaging talk on AI safety that I've seen so far. Love it!

Thank you

Thank you Ma'am, please also tell that how to get the solution if we have a Non-Linear Time Varying System?

Wake up neo

This saved my life - A comment from UCSD

I want to work on linear system theory

Is the last outcome favourable?

Thank you ma'am, your teaching style is awesome

at 15: 30 why it is a unique solution ? if there are multiple bs for which a Vector V can be obtained in R(A) ?

Thank You, This is very simple and clear.

The 9th module is missing.

Why is AAstar Hermitian?

Thanks🤙🏼

I'm following this control engineering course since Peking and I love these lectures. Thanks a million Professor

Hello, I am studying physics ( 3. Semester ) and wanted to ask, have you any idea where this method can be applied in undergrade physics? It look verry interesting to me. Does this have any aplications in Quantum Physics?

Excellent. Thank you very much

Can someone explain further, how A{b1} becomes [2;-1;0].

Thank you.

I cant find any book to follow with this awesome series...please if someome knows, help me.

I think so, I think Hilbert Spaces and inner product taught in between. Recommend have a look at Lorenzo Sadun's explanation of Hilbert Spaces then come back.

I find it to be a real pity that this video only has 200++ views. Its really really informative and deserves more views and likes!

HI, love your lectures, they are very well explained and elaborated. One thing that got me curious, if it is possible to get the lecture notes on this course?

Let ∈C^(m×n), B∈C^(n×q), C∈C^(m×n), D∈C^(n×q) be given.When are each of the matrix equations AX=C,XB=D solvable for X∈C^(m×n).when are the solution unique?solution of this problem

Let ∈C^(m×n), B∈C^(n×q), C∈C^(m×n), D∈C^(n×q) be given.When are each of the matrix equations AX=C,XB=D solvable for X∈C^(m×n).when are the solution unique?also solution of this problem

Why is here only a few likes?? She is the one god sent to help us....

really good explanation!

I'm watching all of the playlist and so far the subject is very well explained, I wonder why the videos aren't getting the many views that they deserve.

1:04:10

The 9th module is missing.

Is there a missing lecture on inner products? The previous lecture was on Induced Norms

simple, clear, straightforward! only that the Simple R3 space, had left-handed-coordinates.

Thank you

Very clear. Well done.

i am starting this course today.... hoping to learn a lot from you...

This lecture was extremely helpful, thanks a lot.