Visualize Different Matrices part1 | SEE Matrix, Chapter 1

[@ShengceZhang-wj9pp]

Genius. If this is the way linear algebra is taught, everyone will love it.

[@mukeshranjanmallick8832]

school and college passed thinking matrix world are just collection of numbers with some rules, while trying to learn linear algbera for machine learning , got to see these videos , it's not just number , its so intresting. wow nice, bravo to the author.

[@rijumukherjee1940]

I wish I had a time machine and could show this to the younger me. That way I could become good at these stuff and build the time machine!!

[@davethesid8960]

Dear old bootstrap paradox.

[@Near_edits]

Am 16 now is it late

[@doge_the_cat]

Yeah​@@Near_edits

[@name_with_a_pun]

Obito disappearing into their Kamui using a zero matrix was very smart :)

[@utkarshbahuguna4501]

I see what you did @ 13:04 , playing single note for single transformation, then a chord composed of the notes for the combined transformation ✨

[@joosephzoostarakajoozoo879]

I loved this video. I'm currently self learning matrices and linear algebra for ML and this massively helped me understand. You really do feel similar to 3b1b's teaching style, the content flows well. Thank you.

[@reguret2976]

this video is on comparable level with 3blue1browns video, I hope you continue doing these.

[@EssedikAbdelRahimStudentBachou]

the idea was even unique and precisely represented

[@LydellAaron]

Excellent job. 1:03 This content should be viewed first in the curriculum because it is so clear and illustrative.

[@Mk3_20]

W h y is this video not popular already?? The animation and the humour is so good I love it :D 🖤

[@natchapollebkrut8104]

Please continue this series sir 🙇

[@usoppsan5133]

This is one of the best matrices video for beginners I have seen. Thank you

[@zilaleizaldin1834]

WOW!!!!! It is really amazing!!!!!!! A classmate in my master's degree shared your video and I really liked it!!!! WAW! WAW! I loved the way how you gave example of mario using matrices. JUST WAW!

[@bernatufekcioglu5468]

Such a great video. I am using it in all my Linear Algebra classes next week. Thank you!

[@halihammer]

Making Obito disappear by using the zero matrix was just genius! And that the origin was in his eye was the cherry on the cake! Thank you very much for the great video. It helps a lot to strengthen the understanding of what a matrix can do and why it is built the way it is.

[@henriqueserra3233]

i noticed too hahaha what a nostalgic moment

[@elreturner1227]

Thank you I’m used to seeing at least something when learning something new in math like complex number extending vertically or an integral being area and basically every other math concept and when I asked my teacher to teach my linear algebra and his definition of matrix was “uuuhhhh you should probably learn linear algebra first” I had to find a visualization

[@DarshanShah838]

Genius! This is best explanation of SVD I saw in my lifetime. A demo, simulation and pictures are the best way to understand mathematics concept

[@YannisTexier69]

dude is changing my life

[@viktorloshak638]

very cool. I knew this already but visualizations you are making are really intuitive and just awesome. Thank you for doing this)) Scaling along Y axis was fun by the way)))))

[@visualkernel]

Did you check out spectral decomposition and SVD? Those are pretty fun too.

[@kampos39]

Subscribed. Watched all the four videos. 24 carat pure gold with no other unnecessary information.

[@SantiagoMorales-w1s]

Great work man thank you, still helping us students to this day! Please come back and make more videos sometime! :)

[@siddhantpathak9405]

Absolutely brilliant video, it is filled with so many insights and aha... moments. Going to watch all the four videos now!!

[@rahahoseini1523]

I enjoyed watching every single second of the video.

[@wargreymon2024]

omg this is so underrated, probably the best intro out there

[@zack_120]

This an enlightening foundation/complement to the linear algebra series on 3b1b, so helpful

[@sardor7049]

Just perfect, now Linear Algebra is getting make sense. Thank you! 😊

[@CanDoSo_org]

Such a great course. Now I can really say I understand a little about matrix. I was in a mess with the matrix before.

[@leighallison3887]

These videos are great! I’m reviewing matrices for a computer vision class. And I like the humor. Thank you!

[@matheusreidopedaco]

Thank you for this! I'm learning computer graphics and this really helped.

[@mustafizurrahman5699]

Sir no words are sufficient to hail ur good job❤

[@rockapedra1130]

Excellent use of graphics! Makes everything clear.

[@laxmanbafna4178]

Amazing. Wow. Fabulous

[@benotaku3296]

This is a fantastic video, and beautiful animations and explanations

[@sathish297]

I prefer the graphics on this one better thsn 3b1b, because its simpler. I find the transformation graphics in 3b1b very confusing. I prefer this one. Whoever made these videos havent mentioned their names though to thank.

[@langluna4436]

please make more videos like this! before u know it, number of subscribers skyrockets

[@yisahak]

I loved your video please consider making mini series like this if you have a time❤

[@francogalfras9041]

This is gold

[@好了-t4d]

Legend video

[@tonystevenj]

Thank you for those videos!

[@carlosalbertochacon8178]

😱 It's great to find this kind of videos.

[@YALEMQUEENS-nn2xu]

🤯 THIS IS MAZEBALLS

[@debatirthadeb6632]

At 13:56, what notes are you using? With this matrix multiplication idea, you could convey the concept of 1st and 2nd inversion chords, i.e., slash chords ( using |R 3x3 matrix eg Cmaj/E or Cmaj/F etc.). Please let me know if I am wrong. Again exciting idea, I never thought of music that way! Great stuff!

[@srikanthraghavan2092]

Really enjoyed the vid!! ur really underrated

[@OpPhilo03]

Amezing video. Thank you very much sir❤

[@13Septem13]

Very well put and animated.

[@adaslesniak]

Thank you - that is awesome. Really, really awesome.

[@GowthamSundara]

made life easier Thanks a lot

[@turtasagrutas9092]

Very useful. Thanks for the effort.

[@asatorftw]

Great video! Appreciate the effort!

[@4dualshock]

The anime references (yes that includes the bellsprout) are a slick touch 😁

[@onenhere6458]

Oh, that Bellsprout was a Peashooter. From "Plants Vs. Zombies", a classic game in game design. In case it wasn't a joke, I'm commenting to suggest checking it out: it's a quite good simple and accessible game.

[@onenhere6458]

The Obito disappearing on his own open eye as point-zero was surely interesting.

[@alamgirqazi1]

extremely underrated!

[@vasylarsenii4800]

Great work! it's very useful, thank you so much

[@Beginning497]

I love with shape of maths.....ooo aa ooo aa ooo aa...oooooo

[@Lleruelu]

Awesome visuals! I'm subscribing :)

[@mychen5520]

Really COOL, thanks for your efforts

[@UtkarshSingh-qw6md]

Ur just awesome man🙌🙌

[@Mr_N_A]

Wonderful video, thank you for the effort!

[@diaahanna8882]

Thank you for the informative video.

[@HasnainSaifi99]

a little mistake its the reflection by the y-axis at 9:13 and its the reflection by the x-axis at 9:03

[@Apexapex-q2c]

hope for more videoes.Thank u

[@jnmtc.spirituality]

Which software do you use for visualization?

[@BioEuropio123]

That's brilliant!

[@Dannnneh]

Your link in the description to 3blue1brown's third episode is faulty. Either correct the link or refer by name. Also, very nicely made video! Underrated channel.

[@manfredbogner9799]

Very good

[@nikbl4k]

i like ur channel better than threeblue1brown

[@davidroux7987]

excellent!!

[@ivanfarinas4323]

I'm currently studying a Masters in Applied Math and I had never seen these concepts so clearly explained. Your channel should be bigger.

[@oudeemail6115]

This really helps

[@user-wc7em8kf9d]

Thank you so much!

[@Alex_the_Great_86]

awesome! Legend!

[@duopleis]

sublime

[@lamalamalex]

Idk what SEE means. But I like to think it means “summer of exotic excursions”

[@TalkingRacoon922]

I always told people to visualizee math. It's hard to remember or understand what you do when only writing numbers.

[@ZhenyeZhu-pk1ch]

Nice Music!

[@Abhi-jb1xc]

Excellent!!

[@onlyclasses-vs]

So coo! Love it❤

[@MathPhysicsFunwithGus]

Great video!

[@crispml]

Brilliant!!

[@greedskith6612]

Thanks!

[@MohamedRedhaMahamdi]

broooooooo why u only have 4 videos

[@sachinraj5416]

Affine tranformation explained well! More fun than 3b1b like example the use of pokemon images a objects 😂

[@onenhere6458]

Oh, that Fictional Plant Monster wasn't a literal Pokémon. It was from "Plants Vs. Zombies", a classic game in game design. In case it wasn't a joke, I'm commenting to suggest checking it out: it's a quite good simple and accessible game.

[@carlosraventosprieto2065]

nice video!!

[@tanyach2582]

Hi, i would like to ask if you can make a visualization on similiar matrices? They have some characteristic like same non zero eigenvalues, trasformation of one's eigenvector would be the eigenvector of another one, and some other characteristics, but it's hard for me to imagine them, and I cant find videos about them, thank you.

[@ehza]

This is cool

[@raniabou4853]

Amazing video! +1 for the cryptopunks xD. Came across your video while doing spectral analysis on erc20 token tranfers. :)

[@negrastormentas2865]

Excelent.

[@SaschaRobitzki]

Great!

[@Armstrong-nx9xd]

How visualize a 4×4 matrix multiplication with a vector?

[@adnanfahim1288]

Coolest vedio ever

[@gambini5777]

I Think the name if the third is the stretch matric

[@bluefoxf5963]

Please make more videos

[@AnujYadav-lu7oe]

Brother which animation app u used

[@ConversationNXT]

wow man you kick ass

[@monotonous6195]

nooo obitoooo

[@5ty717]

Background music distracting

[@tsunningwah3471]

牛

[@daskoujr2670]

How is this free??

[@gdm_music]

3blue 1brown has way eaiser and better explnantion to all this visualization. not to say that your's bad

[@onenhere6458]

10:25 it sure is cool to check on pixelate drawings, and apologies to unhealthy practices sure is Not cool. Nowhere near cool. So may we health care, sir. Learning: it is way past cool.

[@bullpup1337]

all these dots are…. pointless. Its enough to focus on the basis vectors and the square / cube it spans