Eigenvectors and Geometry

[@IshaaqNewton]

Hat's off to him... For saying: " I don't like Algebra, I love Math" Even I feel the same.

[@zaraal-ghnai4305]

Please do videos on abstract algebra .

[@tracyh5751]

He just said he hates algebra. :(

[@LuisBorja1981]

@@tracyh5751 but abstract algebra is something quite different. It uses more logic than arithmetics

[@sadface7457]

Homomorphism are a beautiful part of maths that students dont often see.

[@TheRedfire21]

Can you do this geometric representation of eigenvectors with the generalized eigenvectors in the jordan matrix?

[@RalphDratman]

You hate algebra? But you seem to do it so well! I don't hate algebra, I'm just not good at it. That's why I use Mathematica! And I love geometry.

[@MrCigarro50]

Thank you. Very informative

[@billgrant7262]

shouldn't the final one be [-2, 4] + [9,18] not [-2,2]+[9,18]?

[@oqardZ]

Yup.

[@ImPresSiveXD]

There might be a small calculation error at the end, the vector should be [7,22]?

[@JoanLu]

+1

[@marlopez5789]

Can you solve imo 2019 problem number 3 ?

[@michaelchristinarichardson9660]

Thank you!!! ❤

[@forgetfulfunctor2986]

THOUGHTS ON THE NULLSTELLENSATZ?

[@willnewman9783]

0:44 "I hate algbera" I am wondering why that is? Like what algebra class did you take that made you not like it?

[@drpeyam]

All of them, to be honest (except for linear algebra). Too much abstract nonsense, haha. I’m an analyst :)

[@willnewman9783]

@@drpeyam Ah I see. What makes linear algebra different?

[@drpeyam]

First of all it’s very geometric and can be visualized very easily! I mean try to visualize a Galois group ;) And also I feel everyone can put their own flavor in it. For example, if an analyst teaches linear algebra, it’ll be very different from when a logician (for example) teaches linear algebra. It’s kinda like an open source software in math

[@joluju2375]

I'm close to understanding something new. Wish you had a strechable whiteboard.

[@mikedavis8973]

Who else has the notifications bell on?

[@mimithewienerdog6928]

alright thanks for teaching!

[@LuisBorja1981]

I guess this approach could have a lot of TECHNOLOGIC applications

[@joluju2375]

This intuition oriented video would be a great place to explain the name "Eigen vectors" to english speakers. I think in german "eigen" is "to own". In french we call it "vecteurs propres". That is to say eigen vectors refer to intrinsec properties of a transformation, which I roughly assimilate to preferential directions. Although my comment is not mathematically precise, I thought it was worth mentioning, unless I'm wrong and you totally disagree. PS : I beware algebra because this tool that can hide the real stuff behind.

[@michalbotor]

baking algebra. ;)

[@ccuuttww]

He hates algebra bot not linear algebra : ) but some of the topics will freak u out like guassian quadrate fourier series different method to calculate eigen value including householder reflector, QR ......a lot of stuff

[@diegoov926]

Please sud spanish.