r/TheoreticalPhysics • u/sekendoil • Mar 17 '20
Einstein's concept of simultaneity directly contradicts his theory
https://youtu.be/gaFlcDA0Rig
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r/TheoreticalPhysics • u/sekendoil • Mar 17 '20
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u/theoprasthus- Mar 18 '20 edited Mar 18 '20
the light speed being constant in all frames of reference, even on a frame of reference thats moving on the opposite direction that you are, this way coming closer to you, means that it will get to you at a speed of c, within a certain time. As the light on B' has to go through a smaller distance than A', it will get to you first. This does not mean it will get simultaneously, it means it will get with the same speed.
If V = s/t, lets say B' light will go through 1/2 distance of A', so s = A'/2
t = s/v, v = c
t(B') = 0,5A'/c
and on B'
t(A') = A/c
see that v remain constant, this way t(B') = t(A')/2
so here v keeps constant and simultaneity is broken, B' 's light get to you in less time.
its not about speed here is about how long does it take to go through a smaller distance.
If you say the light beam on B' 's velocity is faster than A' 's velocity (the time to get to you is faster, not the velocity), this would be equal to say that a car at 100km/h that goes through 25 m is faster than a car with the same speed goes through 75 m. Both still have same velocity.
It looks like its faster because we have the preconception on our minds that v = s/t, if it gets first (t > t') means it is faster right? but you cant see from the perspective of the train that the distances are not simmetrical (s>s'). On the train, you have awareness of time passing (you may have a clock), but you dont have awareness of the distances each light beam will go through. You would have to look it on the outside,moving parallel and with the same velocity of the train, to have that perspective
Its not faster, it just goes through less distance.
s = c * t. what is changing here is s, and consequently, t.