As basic issues I mention:

1. The uncertainty principle says that if we measure with precision an observable A corresponding to an Â, then an observable B corresponding to an operator B̂ non-commuting with Â, has no value.

Of course, there are different interpretations of the quantum mechanics (QM) saying that a measurement of A perturbs B, which in the absence of this perturbation would have a value.

Which one of these two views is more generally accepted?

2. The "collapse" hypothesis says that, if a wave-function consists in two wave-packets, and if we place detectors on the path of each wave-pachet, the wave-packet which didn't produce an answer in some trial of the experiment, disappears.

Do we accept this?

3. Entanglements show that certain correlations appear between the responses to measurements of the entangled particles. Thus, entanglements are nonlocal phenomena, typical only to the quantum domain.

Do we agree that they don't involve "superluminal signals" exchanged between the particles?

4. Is the wave-function:

a) ontic? By onticity it is meant here that in each trial of an experiment, what impinges on the detectors is not only the eigenvalues of the measured operator, but also the amplitudes, in the wave-function, of the eigenfunctions corresponding to those eigenvalues. That means, those eigenvalues impinge with a certain intensity which is proportional with the absolute square of that amplitude. In consequence, the probability that the detector answer is given by that absolute square.

b) epistemic?

c) we can't know because measurements modify the tested object - they tell us what we find after the measurement, not what was in the apparatus before the measurement.

5. Does there exist collapse-at-a-distance? In an entanglement of two particles A and B, like

Ψ = 2-½ ( |ψ>A |ψ>B + |φ>A |φ>B)

if the particle A is tested and found in the state |ψ>A, what happens with the particle B?

a) it acquires, at the same time, the state |ψ>B;

b) it acquires the state |ψ>B at the time of measurement of A, according to the time-axis of the frame in which B is at rest;

c) it acquires the state |ψ>B only when B is measured.

NOTE: I am aware that I asked many questions into one. Whoever wishes to answer may answer to whichever of these questions he/she wishes.

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