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324 bytes added ,  15:58, September 15, 2016
Point out an interesting feature
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<math> v'_y = \frac{v_y}{\gamma (1- \frac{u v_x}{c^2})} </math><br/>
 
<math> v'_y = \frac{v_y}{\gamma (1- \frac{u v_x}{c^2})} </math><br/>
 
<math> v'_z= \frac{v_z}{\gamma (1- \frac{u v_x}{c^2})} </math>
 
<math> v'_z= \frac{v_z}{\gamma (1- \frac{u v_x}{c^2})} </math>
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Note how the transformations for [[velocity]] in the y and z directions also depend on the velocity of the particle in the x direction, not just the relative speed between the [[inertial frame of reference|frames of reference]]. This is different to the displacement transformations, in which y and z are independent of x.
    
== See also ==
 
== See also ==
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