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zonde said:How you could possibly find out the number of particles which have interacted with the apparatus?
That's an important question. In a simulation you can, in real world experiments you can't. That is why they say in section 5 of this paper (http://ics.org.ru/doc?pdf=855&dir=e , page 113), that:
Moreover, and this is a possible difference between the classical and the quantum
case, the very notion of "total number of pairs emitted by the source" is a totally
platonic and in principle unobservable quantity in the quantum case (under the
assumption of a neat space separation between the two apparata).
In some, but not all, classical situations this number might be observable, but in
a quantum context, where you cannot follow the trajectory of single particles without
altering it, this number is quite unobservable.
case, the very notion of "total number of pairs emitted by the source" is a totally
platonic and in principle unobservable quantity in the quantum case (under the
assumption of a neat space separation between the two apparata).
In some, but not all, classical situations this number might be observable, but in
a quantum context, where you cannot follow the trajectory of single particles without
altering it, this number is quite unobservable.
From the same paper, page 106 they say:Are you sure about that last statement - "All the particles emitted were detected."? Hmm, maybe I misunderstood Accardi's model. My impression was that some particles go astray. But if you say that coincidence does not happen because particle is not yet detected it would be different model. Can you find a quote that illustrates your point?
In experiments with photons the term "simultaneous" has to be meant in the sense of a very narrow time window. But our experiment can also reproduce the ideal situation in which all apparata involved are 100% efficient. Exactly as in the experiment for photons the statistics is conditioned on coincidences (these topics are further discussed in Sec. 5). We do not know the
mechanism of coincidences for individual photons because quantum mechanics does not predict the space-time trajectories of microscopic particles. In our model this mechanism is:
(i) deterministic, i.e. uniquely pre-determined by the hidden parameters;
(ii) entirely local.
Also look at point (2) on page 114mechanism of coincidences for individual photons because quantum mechanics does not predict the space-time trajectories of microscopic particles. In our model this mechanism is:
(i) deterministic, i.e. uniquely pre-determined by the hidden parameters;
(ii) entirely local.
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