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The Lorentz Transformations - Intuitive Explanation 

Physics - problems and solutions
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In this video, I want to build your intuition for the famous Lorentz transformations. I will talk about what coordinate transformation is in general (active and passive transformations). I will apply it on Galilean transformations and show how passive Galilean transformations look like. Ultimately we will discuss Lorentz transformations, How the passive coordinate transformation looks like, how they differ from rotations in Euclidian space, what is the spacetime interval and how to make sense of it in the real world.
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28 июн 2024

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Комментарии : 16   
@lukasrafajpps
@lukasrafajpps Год назад
13:48 I have a mistake. The spacetime interval is defined dS^2 = cdt - cdx sorry about that.
@spinhalflight8153
@spinhalflight8153 10 месяцев назад
I enjoyed your video - thank you! :-) To clarify, the invariant spacetime interval at 13:48 actually should read ds^2 = (cdt)^2 - (dx)^2... ;-).
@lukasrafajpps
@lukasrafajpps 10 месяцев назад
@@spinhalflight8153 yea stupid mistake thanks :)
@5ty717
@5ty717 Месяц назад
Very clear
@TheJara123
@TheJara123 Год назад
Well made, presented videos, thanks man...please keep posting...
@lukasrafajpps
@lukasrafajpps Год назад
thanks, men means a lot :)
@tomaszkobierzycki6762
@tomaszkobierzycki6762 9 месяцев назад
Great video thanks :)
@massimilianodellaguzzo8571
@massimilianodellaguzzo8571 Год назад
Thanks, great video !!! 🤩🤩🤩
@lukasrafajpps
@lukasrafajpps Год назад
Thanks men :)
@nicolabellemo3054
@nicolabellemo3054 13 дней назад
so the reason why we took covariant and controvariant component is because of the way which the minkowski spacetime diagram transform under a boost?
@nick45be
@nick45be 10 дней назад
So the reason why we take covariant and contravariant components of vector in relativity is due to the way which the space time diagram is squeezing after a transformation?
@user-eb3kk4hj3x
@user-eb3kk4hj3x 11 месяцев назад
Lorentz Transformation is Rotation of quantum particle by its "inner spin" (through a specific / hyperbolic angle) in the 4D spacetime coordinates
@magneticocampo7761
@magneticocampo7761 9 месяцев назад
Very good
@lukasrafajpps
@lukasrafajpps 9 месяцев назад
thanks!
@minhaskhan9164
@minhaskhan9164 Год назад
Can you make a video on how worldline rotate in spacetime diagram,it will help alot
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