Selleri [13,14] has shown that, subject mainly to the use of Einstein clock synchronisation,

Lorentz Transformations follow directly from length contraction and time dilation, which are derived here from the basic principles of mechanics without making any further assumptions.

Lorentz Covariance: The differences observed between uniformly co-moving CSs are described by the

Lorentz transformations.

The

Lorentz transformation formulae of thermodynamic quantities, best known by temperature, were particularly interesting to Einstein and contemporary physicists.

5] via the

Lorentz transformation of the quantities entering into Equation (5) (i.

respect to the

Lorentz transformation in which relativity of

The familiar

Lorentz transformations are finally recovered in Section 5 essentially by further appeal to spatial isotropy, and without the assumption of reciprocity.

This mistake is coupled with the incorrect notation of the

Lorentz transformation of time, written in their paper as:

The momentum and energy in equations (9) and (10) are derived from nothing more than the vanishing of the

Lorentz transformation of (2), whose results can be taken a step further:

Here I propose a correction to our theory and change the method of introducing the deviation so that the deviation factor n is directly introduced in the

Lorentz transformation equation as given below.

Similarly chromes and grades change for other states and under other

Lorentz transformation.

2 is the starting point for the derivation of forces in inertial systems connected by the

Lorentz transformation.

in virtue of the canonical

Lorentz transformation for time in K' as a function of the spacetime coordinates in K, where v is the assumed boost of K' in relation to K in the baseline direction AB, c the speed of light in the empty space.