Consider this. The box which has the cat is completely transparent and there are two experimenters on site. At time Ts when the experiment starts, one (A) is blindfolded while the other (B) has a 20/20 eyesight. For A the cat is in the infamous superposition while for B it is alive until the cat dies at time Td. At this point in time, B breaks the news to A who is now "measuring" the collapse of the cat's wave function. Now suppose that instead of blindfolding A we equip him with special glasses whose resolution is larger than the dimensions of the box. Obviously he can't tell what is inside the box and goes back to describing the cat as a superposition.

Yet consider the next twist on the experiment. B is located right at the site of the box while A is being boosted immediately at Ts to a distance which is a lightyear away. Obviously for B the cat is alive for the entire time delT = Td-Ts, while for A it is still in a superposition long after Td.

It seems then that the issue at heart is information vis a vis spacetime resolution. Since information travels in the speed of light the question of spacetime resolution and information are connected. What, A, doesn't know is either due to inadequate resolution or lack of information (and the combination of both).

Now, the LISA Pathfinder rules out breakdown of the quantum superposition principle at the macroscale (due to the mass of the cat - the DP model) -- https://arxiv.org/pdf/1606.04581.pdf. Also note, that quantum gravity induced decoherence (as per Ellis et al.) has been ruled out by LISA.

Obviously we can't account for the mechanism of collapse with the known and possible physics from the macroscale down to quantum gravity.

Now since for, B, the theory of probability describes adequately the entire time, delT, aren't we pushed to conclude that when it comes to collapse QM is of use to A but is an incomplete theory for B?

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