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#1 | |
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First a nice poem about neutrinos.
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Is there evidence that reality blends smoothly from the discrete quantum level down into an essentially continuous universe (populated perhaps by strings)? |
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#2 | |
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Cute poem, I like Updike.
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Another nice one is called the "photoelectric effect." Einstein won his Nobel Prize for that one. As far as a continuous universe, otherwise known as the "continuum postulate" of special relativity, there not only is no evidence to support it, but there is a major theory that opposes it: string theory. However, by quantizing space and time in the manner prescribed by string theory, we eliminate not only the singularities from relativity, we also eliminate them from the second quantization of gravity. |
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#3 |
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I see, I remember studying that, apparently a blackbody would radiate infinite amounts of energy if energy itself were not quantized since the energy radiated goes like the square of the frequency. I need to think about why exactly quantization eliminates that. Is that because the relation itself changes for higher frequencies? I guess so.
The photoelectric effect indicates that light can interact with matter (e.g. free electrons) only in discrete packets. Does this mean that light is fundamentally quantized or that only when it hits something it is absorbed in quantum multiples? In other words, is quantization of light a property of matter or a property of light? I guess the latter, but the photoelectric effect on its own does not show that. OK so most physicists lean towards a fundamental quantization of matter-energy into strings. This does not appear to constrain space-time to be quantized however. Is that fair to say? |
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#4 | |
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#5 |
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I think there seems to be a major misconception that all operators representing quantum mechanical observables have discrete eigenvalues, this is far from the truth. Just cos it's quantum mechanics doesn't mean that everything's quantized! In string theory too spcae and time are continious.
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#6 | |
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#7 | |
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#8 |
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is there a possibility for particle-waves with wave-like distributions (i.e. the wave function is like an infinite standing wave, not a pulse)? This would be nonlocalized of course, in a totally different sense than the EPR paradox. Would this just be a "wave" of some sort?
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#9 | |
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#10 | |
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![]() Maybe branes will pose more promise. |
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