snoopies622
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By "potential energies of all the particles", are you including gravitational potential energy?
This discussion centers on the relationship between mass, potential energy, and gravitational systems. When an object is lifted, the potential energy increases, but this does not equate to an increase in the object's mass; rather, it is a property of the system (object + Earth). The total energy of the system remains constant, with kinetic energy increasing as potential energy decreases when the object is dropped. The conversation also touches on the implications of mass-energy equivalence and the distinction between mass and weight in the context of gravitational fields.
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That's a good question. I'd guess it would contribute to the "inertial mass" of a bound system in the usual way for an asymptotically flat spacetime (where all the mass is in the bound system, so as you get far from the mass spacetime gets arbitrarily close to the flat spacetime of special relativity), and if you look at pervect's comment #13 and pmb_phy's comment #14 on this thread, they seem to confirm this. But as pervect's link points out, talking about gravitational energy in more general circumstances (not confined to asymptotically flat spacetime) can be tricky.snoopies622 said:By "potential energies of all the particles", are you including gravitational potential energy?
snoopies622 said:Read the first eight entries of this thread.