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The Tiler
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See formula (39) : https://www.scielo.br/j/rbef/a/wh9hgMSRTJzvws8ZxzL8NNp/?format=pdf&lang=en

with :$\beta= tanh(\varphi)\;\;,\gamma=cosh(\varphi)\;\;, \beta\gamma = sinh(\varphi)$

https://en.wikipedia.org/wiki/Lorentz_transformation

we have:

$x'^{+}=\gamma(x^{+}-\beta x^{+})$

$ x'^{-}=\gamma(x^{-}-\beta x^{-}) $$ x'^{-}=\gamma(x^{-}+\beta x^{-}) $

See formula (39) : https://www.scielo.br/j/rbef/a/wh9hgMSRTJzvws8ZxzL8NNp/?format=pdf&lang=en

with :$\beta= tanh(\varphi)\;\;,\gamma=cosh(\varphi)\;\;, \beta\gamma = sinh(\varphi)$

https://en.wikipedia.org/wiki/Lorentz_transformation

we have:

$x'^{+}=\gamma(x^{+}-\beta x^{+})$

$ x'^{-}=\gamma(x^{-}-\beta x^{-}) $

See formula (39) : https://www.scielo.br/j/rbef/a/wh9hgMSRTJzvws8ZxzL8NNp/?format=pdf&lang=en

with :$\beta= tanh(\varphi)\;\;,\gamma=cosh(\varphi)\;\;, \beta\gamma = sinh(\varphi)$

https://en.wikipedia.org/wiki/Lorentz_transformation

we have:

$x'^{+}=\gamma(x^{+}-\beta x^{+})$

$ x'^{-}=\gamma(x^{-}+\beta x^{-}) $

Source Link
The Tiler
  • 1.5k
  • 1
  • 4
  • 9

See formula (39) : https://www.scielo.br/j/rbef/a/wh9hgMSRTJzvws8ZxzL8NNp/?format=pdf&lang=en

with :$\beta= tanh(\varphi)\;\;,\gamma=cosh(\varphi)\;\;, \beta\gamma = sinh(\varphi)$

https://en.wikipedia.org/wiki/Lorentz_transformation

we have:

$x'^{+}=\gamma(x^{+}-\beta x^{+})$

$ x'^{-}=\gamma(x^{-}-\beta x^{-}) $