On Monday, October 21, 2019 at 12:03:20 AM UTC-6, Brent wrote:
>
>
> On 10/20/2019 10:46 PM, Alan Grayson wrote:
>
> On Sunday, October 20, 2019 at 6:35:10 PM UTC-6, Brent wrote:
>>
>>
>> On 10/20/2019 4:58 PM, Alan Grayson wrote:
>>
>> On Sunday, October 20, 2019 at 11:35:13 AM UTC-6, Brent wrote:
>>>
>>>
>>> On 10/19/2019 6:56 PM, Alan Grayson wrote:
>>>
>>> Sean says the decoherence time is 10^(-20) sec. So when the box is 
>>>> closed, the cat is in a superposition of alive and dead during that time 
>>>> interval, assuming the decay hasn't happened. If that's the case, I don't 
>>>> see how decoherence solves the paradox, unless we can assume an initial 
>>>> condition where the probability of one component of the superposition, 
>>>> that 
>>>> the cat is dead, is zero. Maybe this is the solution. What do you think? AG
>>>>
>>>
>>> Maybe this is an easier question; after decoherence, assuming the 
>>> radioactive source hasn't decayed, what is the wf of the cat?  Is the cat 
>>> in a mixed state, alive or dead with some probabIlity for each? AG
>>>
>>>
>>> You can't "assume the radioactive source hasn't decayed".  The point 
>>> Schroedinger's thought experiment is that when the box is closed you don't 
>>> know whether or not it has decayed and so it is in a superposition of 
>>> decayed and not-decayed and the cat is correlated with these states, so it 
>>> is also in a superposition of dead and alive.
>>>
>>> Brent
>>>
>>
>> I thought you might say this. OK, then what function does decoherence 
>> have in possibly solving the apparent paradox of a cat alive and dead 
>> simultaneously. TIA, AG 
>>
>>
>> It doesn't necessarily solve "that problem".  Rather it shows why you can 
>> never detect such a state, assuming you buy Zurek's idea of envariance.  
>> One way to look at it is it's the answer to Heisenberg's question: Where is 
>> the cut between the quantum and the classical?  Once envriance has acted, 
>> then the result is classical, i.e. you can ignore the other possibilities 
>> and renormalize the wave function.
>>
>> Brent
>>
>
> Woudn't you agree that if the system, in the case a cat, goes classical 
> after 10^(-20) sec, its state must be a mixture at that point in time even 
> if the box hasn't been opened?  AG 
>
>
> In MWI it's only a mixture FAPP.  But if you haven't opened the box (and 
> Schroedinger was assuming an ideal box) you don't know whether the cat has 
> "gone classical" or not.  So your representation of its state is still a 
> superposition.  That's the QBist interpretation.  The wf is just what you 
> know about the system.
>

Please remind me; if the wf is a *superposition* before the box is opened, 
what exactly does this mean? That is, what does *interference* mean in this 
circumstance? TIA, AG

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