On Friday, October 11, 2019 at 7:20:43 PM UTC-6, Alan Grayson wrote:
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> On Friday, October 11, 2019 at 6:05:23 PM UTC-6, Brent wrote:
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>> On 10/11/2019 2:13 PM, Alan Grayson wrote:
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>> On Friday, October 11, 2019 at 1:50:34 PM UTC-6, Brent wrote: 
>>>
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>>> On 10/11/2019 11:35 AM, Alan Grayson wrote:
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>>> On Friday, October 11, 2019 at 12:27:19 PM UTC-6, Alan Grayson wrote: 
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>>>> On Friday, October 11, 2019 at 12:10:27 PM UTC-6, Brent wrote: 
>>>>>
>>>>>
>>>>>
>>>>> On 10/11/2019 12:18 AM, Alan Grayson wrote: 
>>>>> > I am saying that SINCE there is no unique representation, it's a 
>>>>> > fallacy to take, say one representation, and assert that the 
>>>>> > components in one representation, simultaneously represent the wf. 
>>>>>
>>>>> But that's an invalid inference.  If there is no unique 
>>>>> representation, 
>>>>> then there is more than one representation.  Some of those consist of 
>>>>> a 
>>>>> linear composition of components.  You seem to infer that because 
>>>>> there 
>>>>> is no unique representation then representations in terms of 
>>>>> components 
>>>>> is wrong...but those two things are not only consistent, they are 
>>>>> logically equivalent; each one implies the other. 
>>>>>
>>>>> Brent 
>>>>>
>>>>
>>>> No; on the contrary, I think all the representations are valid. What's 
>>>> invalid
>>>> is singling out one representation and asserting the system is 
>>>> simultaneously
>>>> in ALL the components of THAT representation. AG 
>>>>
>>>
>>> I wasn't clear in one or more of my previous comments, but the latter is 
>>> what I meant. 
>>> All representations are valid; basic linear algebra. But to ascribe 
>>> ontological status to 
>>> one particular set of components, when in general there exists an 
>>> uncountable set, is 
>>> a fallacy. I thought I illustrated that point with S's cat. AG
>>>
>>>
>>> Contrast the SG experiments with silver atoms.  In that case the 
>>> different bases are equally real, but an atom can be in definite spin 
>>> state, say UP, which is a superposition of LEFT and RIGHT.  This can be 
>>> confirmed by measuring in the LEFT/RIGHT basis.  So did the LEFT/RIGHT 
>>> components exist when the atom was in the UP state?  That sounds like a 
>>> metaphysical or semantic question about the meaning of  "being in" a 
>>> state.  But Schroedinger's cat is different because it is impossible to 
>>> measure in the |LIVE>+|DEAD> and |LIVE>-|DEAD> basis.  That was 
>>> Schroedinger's point that this superposition is absurd.  But why is it 
>>> absurd?  The best answer seems to be Zurek's einselection, meaning it's* 
>>> not* because there's an uncountable set of bases in the LIVE/DEAD 
>>> hyperplane, but because only |LIVE> and |DEAD> are stable states against 
>>> environmental interaction.
>>>
>>> Brent
>>>
>>
>> There may be some exceptions for my claim. I need to study the silver 
>> atom case and get back to you. But in the case of S's cat, I think the 
>> problem is with the alleged quantum states of |Live> and |Dead>. What is 
>> the operator that has those states as eigenstates? If it can't be 
>> specified, maybe the construct makes no sense. AG
>>
>>
>> Well none, or at least none that anyone could possibly implement as a 
>> Hermitean projection operator of some instrument.  Schrodinger just chose 
>> ALIVE/DEAD to emphasize how absurd it was to attribute superpositions to 
>> macroscopic objects.  But he didn't know *why* it was absurd.  He could 
>> have stuck to just the radioactive atom decaying or the geiger counter tube 
>> detecting it, but that wouldn't have been obviously absurd.
>>
>> Brent
>>
>
> I agree with that! If it shows that superpositions cannot be attributed to 
> macroscopic objects, then perhaps the idea that everything is quantum is 
> precarious, if not false. And if he didn't need a cat, just a radioactive 
> source, what would the consequences have been? AG 
>

Maybe Schroedinger wanted to show that superposition was inherently absurd, 
when interpreted as a radioactive source being decayed and undecayed 
simultaneously -- which is what I have been claiming on other grounds. AG

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