On Sunday, April 29, 2018 at 12:40:51 AM UTC, Brent wrote:
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> On 4/28/2018 5:24 PM, [email protected] <javascript:> wrote:
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> On Saturday, April 28, 2018 at 11:59:27 PM UTC, Brent wrote: 
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>> On 4/28/2018 4:28 PM, [email protected] wrote:
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>> On Saturday, April 28, 2018 at 11:17:54 PM UTC, Bruce wrote: 
>>>
>>> From: <[email protected]
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>>> On Saturday, April 28, 2018 at 10:55:13 PM UTC, [email protected] 
>>> wrote: 
>>>>
>>>>
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>>>> On Saturday, April 28, 2018 at 9:33:58 PM UTC, Brent wrote: 
>>>>>
>>>>>
>>>>>
>>>>> On 4/28/2018 9:39 AM, [email protected] wrote: 
>>>>> > Is it a settled issue whether measurements in QM are strictly 
>>>>> > irreversible, 
>>>>>
>>>>> There are interactions that, if you did not arrange that they be 
>>>>> erased, 
>>>>> would constitute measurements.  Whether you say they were measurements 
>>>>> and then got erased or they are not measurments because they didn't 
>>>>> produce an irreversible record is a phlosophical or semantic question. 
>>>>>
>>>>> > that is irreversible in principle, or just statistically 
>>>>> irreversible, 
>>>>> > that is, reversible but with infinitesimal probability? TIA, 
>>>>>
>>>>> The equations are all reversible so you might say they are reversible 
>>>>> with infinitesimal probability...but in most cases that reversal would 
>>>>> mean catching and reversing photons that are already on their way 
>>>>> outbound beyond the orbit of the Moon. 
>>>>>
>>>>> Brent 
>>>>>
>>>>
>>>> Are there any measurements that can't be reversed regardless of the 
>>>> fact that the equations of physics are time reversible? I could swear, 
>>>> and I DO, that Bruce demonstrated such a case for spin 1/2 particles 
>>>> measured by SG device.  AG 
>>>>
>>>
>>> You can always take a movie of the measurement and play it backward.  
>>> Does this say anything about reversal in principle; that every 
>>> measurement
>>> is in principle reversible? AG
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>>>
>>> That was the trap Vic fell into. Playing the movie backwards is not 
>>> generally equivalent to time reversal. It is in classical physics, but in 
>>> the quantum case, the movie is taken in only one world after the decoherent 
>>> splitting of the MWI , so playing it backwards does not reverse the other 
>>> worlds.
>>>
>>> Bruce
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>> Can't we analyze this problem without bringing the MWI? If we play the 
>> movie backward, and the movie is good enough to include all IR photons 
>> involved in the process, won't the movie played backward indicate the every 
>> measurement, indeed every physical process, is in PRINCIPLE reversible? AG
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>> No.  Suppose you have filmed (is "videoed" a word?) a stream of 
>> electrons, all prepared as |up> entering and SG oriented left/right.  So 
>> the film shows a stream electrons exiting in two streams, one with the 
>> electrons oriented |left> and one with them oriented |right>.  Now you play 
>> it backwards and you see the two streams of electrons, one with the 
>> electrons oriented |left> and one with them oriented |right>, entering the 
>> SG.  They come out as a stream of |up> electrons in the reversed movie.  
>> But nomologically that is impossible (has infinitesimal probability); in an 
>> actual experiment they would come out with their |left> or |right> 
>> orientation intact.
>>
>> Brent
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> In my effort to clarify this subject, I keep saying that if something can 
> happen, even with infinitesimal probability, I will say it is 
> "statistically irreversible" -- meaning it CAN in PRINCIPLE be reversed. 
> This I distinguish from irreversible in principle, meaning the process can 
> never be reversed. So, given a film which contains each and every 
> interaction of any process, and the fact that the equations of physics are 
> time reversible, I conclude that every physical process, without exception, 
> is either easily reversible or worst case statistically irreversible 
> (meaning reversibility is POSSIBLE, even if hugely unlikely). I am probably 
> wrong. LOL. AG 
>
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> The problem is that your film would have to record both branches of the 
> wave-function, i.e. both "worlds" for each electron so that in the reversal 
> the phase information would be available.  This would allow the reversal to 
> the original state of the wave function.  But having the original wave 
> function doesn't mean you can measure it and get the same results as if you 
> had measured it originally.  The wave function still only encodes 
> probabilities insofar as your measurements and perceptions are concerned.  
> So it would be like in some SciFi stories, when you go back in time it's to 
> a different "branch" of the MWI.
>
> Brent
>

Why are the phase relations of the waves comprising the original wf, of 
what is presumably a coherent wave structure, lost when the measurement 
occurs? TIA, AG

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