On Saturday, April 28, 2018 at 8:43:43 PM UTC-5, agrays...@gmail.com wrote:
>
>
>
> On Sunday, April 29, 2018 at 1:16:37 AM UTC, Lawrence Crowell wrote:
>>
>> On Saturday, April 28, 2018 at 6:04:31 PM UTC-5, Bruce wrote:
>>>
>>> From: <agrays...@gmail.com>
>>>
>>> On Saturday, April 28, 2018 at 9:33:58 PM UTC, Brent wrote: 
>>>>
>>>>
>>>>
>>>> On 4/28/2018 9:39 AM, agrays...@gmail.com 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
>>>
>>>
>>> I vaguely remember that from several years ago. As I recall, it was in 
>>> response to a claim by Vic that time reversibility of the equations meant 
>>> that if you measured the x-spin of a silver atom, the you could reverse the 
>>> result, say spin-up, and recover the initial state. That is certainly 
>>> impossible, since that does not take into account the phases associated 
>>> with the alternative result -- MWI is reversible only if you reverse all 
>>> the worlds.
>>>
>>> Besides, decoherence means that measurement resulting in classical 
>>> pointer-state outcomes are not reversible, even in principle, because of 
>>> the loss of IR photons which are never recoverable. Time reversal 
>>> invariance of the equations does not necessarily mean that you can actually 
>>> reverse things in practice.
>>>
>>> Bruce
>>>
>>
>> In order to reverse a quantum system you must have the entire wave 
>> function. After a measurement the states are in decoherent sets, and you 
>> the observer "pull the marble out of the bag" and get your result. You 
>> would have to have access to the entire decoherent set and the prior 
>> superposition or entanglement phases of these states. Without that you 
>> can't back out squat. In fact if you have computed knowledge of the 
>> decoherent sets of states you still can't do anything without knowing their 
>> pre-measurement phases. This is the sort of thing soft measurements allow 
>> you to do, at least up to a point. The Schrodinger equation with time 
>> reversal invariance, with Wigner's requirement of complex conjugation of 
>> the energy operator 
>>
>> iħ∂/∂t → i^*ħ∂/∂(-t) = iħ∂/∂t,
>>
>> which gives time reversal  invariance. Entanglement phases evolve through 
>> systems accordingly, but if the reservoir of states is extremely large the 
>> Poincare recurrence time may be longer than the duration of the universe. 
>> In effect if this phase is lost the practical situation is there is a 
>> collapse or loss of quantum information in decoherence sets.
>>
>> LC
>>
>
>
>
> *Aren't you describing what I've referred to as "statistical 
> irreversibiity", or the PRACTICAL inability to reverse a measurement, in 
> contrast to "irreversible in principle", by which I mean the absolute 
> impossibility of reversal? AGConcerning the pre-measurement phases of the 
> states comprising the superposition, aren't they irrelevant for calculating 
> probabilities? If so, why are they needed to reverse any measurement? That 
> is, if you can only recover the original wf up to phase angles and get the 
> same probabilities, why are the phases important for reversal of 
> measurements? AG *
>

It is more than statistical. Nonquantum physics has probabilities, while 
quantum physics is about amplitudes that have a modulus square that is a 
probability. You must have control over not just probabilities, but 
amplitudes and by the same measure phases. 

LC
 

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