Added: 3 months ago
From: dfleisch
Views: 3,580
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  • I'd be scared if my Z component was equal to Octopus! D: (7:38)

  • Why didn't somebody tell me this before??????

  • very nice job! thanks

  • To see a visual representation of what I am trying to say with regard to "pages" of matrices please look at the Levi-Cita symbol on wikipedia and there will be a diagram on the right side of the image I wanted to post here but it came up with an error.

    Thanks for the video.

  • I was curious cause you did not mention it but isn't a Rank 2 tensor also a matrix of vectors (square matrix, is better)....so that 3X3 matrix could represent a similar concept. I am not sure if I said that right but to continue on that line of thought, the Rank 3 Tensor would be like a 3X3 matrix with 3 "pages" to it which would make it 3X3X3. I hope you understand what I mean and was wondering if this idea of 3-dimension matrices are used (probably replace by tensors in modern math though)...

  • Sir, thanks a lot! You have all my respect!

  • Your classes are probably the first ones to fill up every semester during registration at the school you teach. Thank you so much.

  • same as brilliant as your description of maxwell equations in the other podcast by you

  • Classic video ... cleared my doubts regarding the concept of tensor

    

  • Comment removed

  • Very good! Thank you for taking the time to explain!

  • Thank you very much, Mr. Fleisch!

  • hey youre missing a nerf bullet on the rank 3 visualization

  • Absolutely one of the most helpful videos about conceptualizing tensors I've seen. Thank you so much!

  • Thanks Dan.

    I have your book on Maxwell's equations on order and hope it is as lucid as this demonstration !

  • awesome!

  • Excellent video, thank you for uploading!

  • It's obvious that you put a lot of effort into this video. It was great, thank you very much.

  • That was brilliant thanks. It's this kind of thing that is the "missing link" at the start of every new mathematical topic.

  • Great..

  • great and helpful video

  • great video ..

  • Thank you for such a lucid explanation of Vectors and Tensors.

    Looking forward to reading your book.

  • I really liked the visual aids -- the visualization of 2nd and 3rd rank tensors were particularly instructive.

  • Excellent presentation!

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