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    What this does is that it quantizes our metric. It unifies quantum aspects of the same phase space with that of the gravitational physics related to the metric. There appears to be 'quantum activity' occurring the near-field of each particle mode. We can imagine this when we invoke physics of relativity, the equivalence principle to be exact. I found that one can give a ratio of the metric in Schwarzschild coordinates and rewrite the precession of the charge (Synchroton radiation) of a system in a gravitational field. If you can quantize the gravitational metric associated to Kerr-Newman coordinates and speak about quantum activity, then we should be able to do the same for the Schwarzschild solution. If that turns out to be the case then we will have definitive evidence that radiation given from a metric solution of charge is in fact provided from the near gravitational fields. It is in fact then, the gravitational energy of the metric which gives up this in the presence of accelerated charges giving up energy in the form of radiation.
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    An important paper supporting these claims is from http://arxiv.org/pdf/gr-qc/0305092v1.pdf
 
 
 
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