Why Quaternions (4d numbers) are useful

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  • Опубликовано: 12 сен 2024

Комментарии • 11

  • @aquonium
    @aquonium 20 дней назад

    Good video I enjoyed it!

  • @daggaron
    @daggaron 18 дней назад

    Absolutely amazing video!
    it was very informative and helped me understand parts of quaternions that i learned in class.
    This video easily deserves thousands of views

  • @v_zach
    @v_zach 17 дней назад

    Just barely in before 100 subscribers. 😎

  • @DailyMedia.Official
    @DailyMedia.Official 27 дней назад

    Iam sure one day this channel blow up ❤. Thanks for the video.

  • @paulmitchell2916
    @paulmitchell2916 7 дней назад

    wasn't your cube originally with one corner at the origin and it's opposite at 1,1,1? But later your cube seems to be centered on the origin. Is that what you intended? It's pretty hard to track the transformation of that cube, too many visual features in a small area. Actually a non-symmetric shape like your initial boat would probably be easier to track.

  • @mRm9871
    @mRm9871 24 дня назад

    Wow who knew I would love quaternions so much!

  • @krelly90277
    @krelly90277 5 дней назад

    3:27 you say r dot q performs the rotation; but then you say that to perform the rotation we must perform this operation: q p q-inverse.

    • @hyunsunggo855
      @hyunsunggo855 День назад

      As an oversimplified answer: to rotate a *quaternion* with another quaternion, you just multiply them, while for rotating a *vector* with a quaternion, you sandwich the vector with the quaternion: q p q^-1.

  • @0zyris
    @0zyris 23 дня назад

    I think you have to know a lot first for all this to mean anything at all. Otherwise its like a foreign language.

    • @wumbo_dot_net
      @wumbo_dot_net  17 дней назад

      That's fair. In the future, I'll include a part in the introduction that addresses the kinds of math that you should be familiar with or that would be helpful to know.