- #1
LagrangeEuler
- 717
- 20
If we have motion of system ##S'## relative to system ##S## in direction of ##x,x'## axes, Lorentz transformation suppose that observers in the two system measure different times ##t## and ##t'##.
[tex]x'=\gamma(x-ut)[/tex]
[tex]x=\gamma(x'+ut')[/tex]
Why we need to use the same ##\gamma## in both relations? Why not
[tex]x'=\gamma'(x-ut)[/tex]
[tex]x=\gamma(x'+ut')[/tex]
[tex]x'=\gamma(x-ut)[/tex]
[tex]x=\gamma(x'+ut')[/tex]
Why we need to use the same ##\gamma## in both relations? Why not
[tex]x'=\gamma'(x-ut)[/tex]
[tex]x=\gamma(x'+ut')[/tex]