On Wednesday, May 2, 2018 at 10:01:38 PM UTC, Brent wrote:
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> On 5/2/2018 2:44 PM, [email protected] <javascript:> wrote:
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> On Wednesday, May 2, 2018 at 6:01:28 PM UTC, Brent wrote: 
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>> On 5/2/2018 4:48 AM, [email protected] wrote:
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>> On Monday, April 30, 2018 at 3:33:23 AM UTC, [email protected] wrote: 
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>>> Implied by standard QM insofar as the theory is inherently irreversible, 
>>> that is, irreversible in principle at the quantum level since the wf cannot 
>>> be recovered by time reversal. AG
>>>
>>
>> I argued this conclusion on the Entanglement thread. Here I will add some 
>> additional considerations. When you think of time reversibility, say for an 
>> electron being measured by SG device, you naturally think of passing the 
>> measured electron backward along the same path, trying to recover the 
>> original wf by running time backward. Of course you can't run time backward 
>> during or even after a measurement because QM doesn't provide any time 
>> dependent equations for the measurement process. But even if you could do 
>> the thought experiment, according to QM, if the measurement was, say, spin 
>> UP, it remains spin UP by virtue of the measurement postulates of QM. 
>> Further, This MUST be the backward in time measurement result if you simply 
>> accept time symmetry, and not appeal to the measurement postulates of QM. 
>> Thus, it seems highly plausible that the original wf, a superposition, 
>> cannot be recovered after the measurement, and that QM is a time 
>> IRREVERSIBLE theory. AG
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>> In MWI the is both a spin UP and a spin DOWN, as projections on 
>> orthogonal subspaces.  The theory is mathematically reversible in the sense 
>> that if you reversed the evolution of the state vector it would reverse the 
>> projection in both subspaces.  
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>> Brent
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> In MWI and CI we have projection operators, aka in CI as collapse. Aren't 
> they all non unitary regardless of the interpretation, implying IIUC, that 
> they can't be time-reversed. AG 
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> Yes, a projection operator is non-unitary.  Maybe I didn't phrase it well, 
> but that's why I avoided invoking projection operators.  The subspaces 
> become orthogonal in the approximation that we can average out the cross 
> terms, but that approximation is only a good one when decoherence has taken 
> place.
>
> Brent
>

To avoid confusion, please distinguish between the MWI and CI when making 
claims. I have been limiting my remarks to CI. Does decoherence occur in 
both interpretations? I see decoherence as a unitary process. Is this 
correct? I don't understand your comments about averaging out the cross 
terms. AG 

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