Linear Algebra 15o: The Null Space of a Linear Transformation

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  • Опубликовано: 16 янв 2025

Комментарии • 10

  • @MathTheBeautiful
    @MathTheBeautiful  4 года назад +2

    Go to LEM.MA/LA for videos, exercises, and to ask us questions directly.

  • @vinylflouring
    @vinylflouring Год назад +1

    Pavel is among the greatest math educatora of our time. This is the best soup to nuts linear algebra video series available.

  • @zhuli693
    @zhuli693 4 года назад +1

    pretty good, very well explained. I am using this great lecture series to help my daughter. :)

  • @RR42636
    @RR42636 8 лет назад +1

    Really, really good video. thanks!

  • @labalimbu5153
    @labalimbu5153 5 лет назад +1

    thank you sir

  • @SparkyElectricDave
    @SparkyElectricDave 5 лет назад +1

    Hi, thank you for great videos, they have helped me to recall my high school topics but I still have some problem with the topic of Matrix on trying to bridge the gap over to Neural Networks for solving very big number of equations on solar planetary and just wonder if there are any good books or on line videos to bridge the gap and give an elementary treatment of the neural networks to bridge the gap between Matrices. Thanks again for your wonderful outstanding videos. Just love them.

  • @klarabratteby5044
    @klarabratteby5044 3 года назад

    The null space of the reflection transformation is the trivial null space. What is the column space of the reflection transformation?

    • @MathTheBeautiful
      @MathTheBeautiful  3 года назад +2

      The entire space

    • @klarabratteby5044
      @klarabratteby5044 3 года назад

      ​@@MathTheBeautiful So could you say that without the column-space there would not be a reflection?

  • @mathematicsplusplus
    @mathematicsplusplus 9 лет назад +3

    Thank you for these wonderful lectures! Maybe you should make it clear that a "linear" function f(x) = ax + b is NOT linear in the sense of these videos, as the word "linear" is used with different meanings (affine vs. truly linear.) Keep up the great work!