The discussion focuses on deriving the Lorentz factor, gamma(v), using Galilean transformations. The user seeks to eliminate the ratio of time coordinates (t'/t) from the equations to achieve this derivation. A suggestion is made to consult a specialized text on special relativity for a comprehensive understanding of the derivation process. The emphasis is on the foundational principles of relativity as a basis for understanding gamma(v).
PREREQUISITESThis discussion is beneficial for physics students, educators, and anyone interested in the mathematical foundations of special relativity and the derivation of the Lorentz factor.
You derives [itex]\gamma[/itex] from the postulates of relativity. I would suggest you get a book on special relativity and see how it is derived.Ivy_Mike said:I would like to derive gamma(v), by starting with the galilean transformations for x and x'. Knowing that t=t'=0, if a light pulse is emitted at the origin of S then the ratio t'/t should somehow be eliminated from the two equations. From there, one can obtain gamma(v).