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| Tags: dielectricum, empty, full, vacuum |
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#1
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Amazing, these relativists are contradicting each other again.
If vacuum is not empty but full with permeabilistic and permitivistic dielectricum, how come that an electron preserves its charge no matter how long it goes? Where is this electron getings its charge from in vacuum? |
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#2
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On Jun 19, 11:04*am, Bruckner wrote:
Amazing, these relativists Troll alert. |
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#3
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On Jun 19, 8:18 pm, dlzc wrote:
On Jun 19, 11:04 am, Bruckner wrote: Amazing, these relativists Troll alert. exactly, an excuse for not being able to answer |
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#4
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On Jun 19, 2:04 pm, Bruckner wrote:
Amazing, these relativists are contradicting each other again. If vacuum is not empty but full with permeabilistic and permitivistic dielectricum, how come that an electron preserves its charge no matter how long it goes? Where is this electron getings its charge from in vacuum? This sounds like the same question concerning the Fermi sea of electrons in Dirac's relativistic quantum theory. The answer is Pauli's exclusion principle. Two electrons can't occupied the same state. If there was scattering between the electron and an electron in the Fermi sea, electrons in the Fermi sea would be scattered into identical states. Electrons are Fermions. They can't do that. However, the Fermi sea does have a dielectric permittivity. Although electrons can't scatter, the states themselves can be changed by the presence of an electron. The problem is not relativity, however. The real question is to the origin of Pauli's exclusion principle. Pauli's exclusion principle has to do more with multiparticle quantum mechanics and exchange symmetry. That has very little to do with SR. If you don't like it, your problem is with quantum mechanics not relativity. The ground states of the vacuum even exist in nonrelativistic quantum mechanics. A nonrelativistic quantum oscillator has nonzero ground state energy. A lot of this discussion concerning permittivity can be just as well stated for the nonrelativistic Schroedingers equation as for relativity. |
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#5
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"Bruckner" wrote in message ... On Jun 19, 8:18 pm, dlzc wrote: On Jun 19, 11:04 am, Bruckner wrote: Amazing, these relativists Troll alert. exactly, an excuse for not being able to answer OK, so answer Why should an electron lose its charge? |
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#6
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On Jun 19, 11:04 am, Bruckner wrote:
Amazing, these relativists are contradicting each other again. If vacuum is not empty but full with permeabilistic and permitivistic dielectricum, how come that an electron preserves its charge no matter how long it goes? Where is this electron getings its charge from in vacuum? Australian troll back at work with a new nick. |
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#7
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On Jun 19, 4:52*pm, Darwin123 wrote:
On Jun 19, 2:04 pm, Bruckner wrote: Amazing, these relativists are contradicting each other again. If vacuum is not empty but full with permeabilistic and permitivistic dielectricum, how come that an electron preserves its charge no matter how long it goes? Where is this electron getings its charge from in vacuum? * * This sounds like the same question concerning the Fermi sea of electrons in Dirac's relativistic quantum theory. The answer is Pauli's exclusion principle. Two electrons can't occupied the same state. If there was scattering between the electron and an electron in the Fermi sea, electrons in the Fermi sea would be scattered into identical states. Electrons are Fermions. They can't do that. * * However, the Fermi sea does have a dielectric permittivity. Although electrons can't scatter, the states themselves can be changed by the presence of an electron. * *The problem is not relativity, however. The real question is to the origin of Pauli's exclusion principle. Pauli's exclusion principle has to do more with multiparticle quantum mechanics and exchange symmetry. That has very little to do with SR. * *If you don't like it, your problem is with quantum mechanics not relativity. The ground states of the vacuum even exist in nonrelativistic quantum mechanics. A nonrelativistic quantum oscillator has nonzero ground state energy. A lot of this discussion concerning permittivity can be just as well stated for the nonrelativistic Schroedingers equation as for relativity. xxein: Yeah. That's what we need. More disconnected old theories. |
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#8
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On Jun 19, 11:33 pm, xxein wrote:
On Jun 19, 4:52 pm, Darwin123 wrote: On Jun 19, 2:04 pm, Bruckner wrote: A lot of this discussion concerning permittivity can be just as well stated for the nonrelativistic Schroedingers equation as for relativity. xxein: Yeah. That's what we need. More disconnected old theories. The troll said "Amazing, those relativists..." Therefore, I assume he was trying to draw an emotional response in defense of relativity. However, he was really complaining about quantum mechanics. I got confused. The theory that he was debunking has both quantum mechanics and relativity. They overlap but do not contradict each other. The feature he couldn't accept is a consequence of quantum mechanics, not relativity. The theory of permitivistic dielectricum could contradict itself without indicating a problem in relativity. Perhaps he wants to complain about quantum mechanics, or otherwise indicate he knows the difference. I like feeding trolls because they make good straw men. He doesn't have the background to answer. If he answers at all, he will be making personal comments rather than addressing the science. The answers some of the other people will be interesting. They will use him as a springboard for discussing science. |
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#9
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Darwin123 wrote:
On Jun 19, 11:33 pm, xxein wrote: On Jun 19, 4:52 pm, Darwin123 wrote: On Jun 19, 2:04 pm, Bruckner wrote: A lot of this discussion concerning permittivity can be just as well stated for the nonrelativistic Schroedingers equation as for relativity. xxein: Yeah. That's what we need. More disconnected old theories. The troll said "Amazing, those relativists..." Therefore, I assumešt No, he not troll. Why calling him names? A troll would do your ugly mother in she ass in front of you and pay nothing. He did not done all that.as you suggest. he was trying to draw an emotional response in defense of relativity. However, he was really complaining about quantum mechanics. I got confused. No, not confused. You are plain stupid The theory that he was debunking has both quantum mechanics and Are you ****ing insane? |
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