Suppose I have a mass [tex]M_0[/tex] (here denoted with lowercase zero because of previous discussions on relativistic mass), and I have a gravitational field [tex]\phi[/tex] which can under make a shift of [tex]180^o[/tex] between a negative plane and a positive plane. Assume also that the mass is considered as a charge, rather than something being seperate to it, and then:(adsbygoogle = window.adsbygoogle || []).push({});

[tex]\Delta E \Psi= \sum_{i}^{\theta} M_{0i} \phi (\Lambda^{-1} x) \psi_i[/tex]

The question is the coupling. Since the boundary of the sum is the shift of [tex]-sin \theta[/tex] and [tex]-cos \theta[/tex] then [tex]\phi[/tex] is related to the mass by the probability coupling field [tex]\Psi[/tex]. Have I made my coupling correctly?

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# Coupling Using Theta as a Boundary

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