On Saturday, June 23, 2018 at 9:21:05 PM UTC, [email protected] wrote:
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>
>
> On Saturday, June 23, 2018 at 7:52:08 PM UTC, Brent wrote:
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>>
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>> On 6/23/2018 12:02 AM, [email protected] wrote:
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>> On Saturday, June 23, 2018 at 6:25:38 AM UTC, Brent wrote: 
>>>
>>>
>>>
>>> On 6/22/2018 3:13 PM, [email protected] wrote:
>>>
>>> *I've been struggling lately with how to interpret a superposition of 
>>> states when it is ostensibly unintelligible, e.g., a cat alive and dead 
>>> simultaneously, or a radioactive source decayed and undecayed 
>>> simultaneously. If we go back to the vector space consisting of those 
>>> "little pointing things", it follows that any vector which is a sum of 
>>> other vectors, simultaneously shares the properties of the components in 
>>> its sum. This is simple and obvious. I therefore surmise that since a 
>>> Hilbert space is a linear vector space, this interpretation took hold as a 
>>> natural interpretation of superpositions in quantum mechanics, and led to 
>>> Schroedinger's cat paradox. I don't accept the explanation of decoherence 
>>> theory, that we never see these unintelligible superpositions because of 
>>> virtually instantaneous entanglements with the environment. Decoherence 
>>> doesn't explain why certain bases are stable; others not, even though, 
>>> apriori, all bases in a linear vector space are equivalent. These 
>>> considerations lead me to the conclusion that a quantum superposition of 
>>> states is just a calculational tool, and when the superposition consists of 
>>> orthogonal component states, it allows us to calculate the probabilities of 
>>> the measured system transitioning to the state of any component. In this 
>>> interpretation, essentially the CI, there remains the unsolved problem of 
>>> providing a mechanism for the transition from the SWE, to the collapse to 
>>> one of the eigenfunctions when the the measurement occurs. I prefer to 
>>> leave that as an unsolved problem, than accept the extravagance of the MWI, 
>>> or decoherence theory, which IMO doesn't explain the paradoxes referred to 
>>> above, but rather executes what amounts to a punt, claiming the paradoxes 
>>> exist for short times so can be viewed as nonexistent, or solved. AG. *
>>>
>>>
>>> If you're willing to take QM as simply a calculational tool, then QBism 
>>> solve the problem of wf collapse.
>>>
>>> Brent
>>>
>>
>> Thanks. I'll check it out. Is QBism a plausible theory? Do some 
>> professional "heavies" accept it? AG 
>>
>>
>> Asher Peres started it and he was a "heavy weight".  Chris Fuchs has been 
>> the main advocate, but he's kind of strange.  The interpretation is not 
>> widely liked because it's the extreme end of instrumentalism.
>>
>> Brent
>>
>
> *Let's go back to those little pointy things and write A = B + C, where B 
> and C are basis states with appropriate multiplicative constants. Given 
> this particular basis, one could interpret this equation as a superposition 
> where A is understood as being in states B and C simultaneously. But A 
> could be written in an infinite set of different sums using orthogonal or 
> non orthogonal bases. So, given the lack of uniqueness, it seems an 
> unwarranted stretch to assume any vector can be interpreted as being in two 
> states simultaneously, If we drop this interpretation for quantum 
> superpositions, most, possibly all the paradoxes go away. Who was the 
> person who first interpreted a superposition in this way, which seems the 
> root of many unnecessary, a[[ar problems in quantum mechanics? AG *
>

... *Who first interpreted a quantum superposition this way, which seems 
the root of many unnecessary, intractable problems in quantum mechanics, 
inclusive of the idea that a particle can be in more than one position 
simultaneously? AG * 

 

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