Authors: Steven Kenneth Kauffmann
The fundamental properties of the (x, t) Galilean inertial transformations include their homogeneous linearity, their intrinsic velocity v, where setting v to zero produces the identity transformation and negation of v inverts the transformation, and their closure under composition. We show that stipulation of these three fundamental (x, t) Galilean inertial transformation properties yields all generic (x, t) Lorentz transformation groups, which are distinguished by their speed constant values that supplant c; the (x, t) Galilean group itself is the generic (x, t) Lorentz group with infinite speed constant.
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[v1] 2018-11-06 19:24:58
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