Comment Re:space & time as emergent properties (Score 1) 600
It's unclear what you mean by "interaction."
Any exchange of energy.
imagine taking a positively charged probe and flying an electron past it. The electromagnetic interaction between electron and probe will be present the entire time the electron is flying past it (and according to Coulomb's law, it's always present, just screened sometimes). So the interaction is demonstrably not instantaneous in this case
I would think the interaction between the electron and the field would be photon-per-photon instead of smooth and continuous. By instantaneous interaction I mean that an interaction itself takes an infinite small amount of time. More explicitly, once they meet, no time passes between the start and the end of the transfer of energy between the photon and the electron.
Physical properties of particles are invariant with regards to effects of time dilation or other relativistic effects. The muons do not need some internal clock to know when to decay. The chance of it decaying is constant per unit of time but of course only when measured in its own reference frame. If the muon moves at relativistic speeds, it will seem as if it takes longer to decay for a stationary observer, but from the viewpoint of the muon, the chance of decaying per unit of time has not changed. I would think this is pretty basic physics but perhaps I am missing something?
I'll keep an eye on the thread in case you reply.
Any exchange of energy.
imagine taking a positively charged probe and flying an electron past it. The electromagnetic interaction between electron and probe will be present the entire time the electron is flying past it (and according to Coulomb's law, it's always present, just screened sometimes). So the interaction is demonstrably not instantaneous in this case
I would think the interaction between the electron and the field would be photon-per-photon instead of smooth and continuous. By instantaneous interaction I mean that an interaction itself takes an infinite small amount of time. More explicitly, once they meet, no time passes between the start and the end of the transfer of energy between the photon and the electron.
Physical properties of particles are invariant with regards to effects of time dilation or other relativistic effects. The muons do not need some internal clock to know when to decay. The chance of it decaying is constant per unit of time but of course only when measured in its own reference frame. If the muon moves at relativistic speeds, it will seem as if it takes longer to decay for a stationary observer, but from the viewpoint of the muon, the chance of decaying per unit of time has not changed. I would think this is pretty basic physics but perhaps I am missing something?
I'll keep an eye on the thread in case you reply.