gptejms
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Let me just add that the measurement at the screen is that of position i.e. the spot where the particle hits---from this we infer that the momentum of the particle was 'this' at the slit.
Right, and that's why the uncertainty principle is for simultaneous measurements.
At the end of it all,I don't know where we differ and where we agree!
I guess the only difference is that you seem to differentiate between Heisenberg uncertainty and measurement uncertainty whereas I don't--for me all uncertainties are measurement uncertainties.Unmeasured is anyway uncertain.
ZapperZ said:Here's the problem with #1. You have 2 non-commuting operators A and B. If you measure A, you have only "collapsed" the wavefuction only for that observable. The value of B could still be in superposition. This is what is going on in the Schrodinger Cat-type experiments such as those done in the Delft/Stony Brook experiments. You measure a non-commuting observable in other to detect the superposition in the other.
Right, and that's why the uncertainty principle is for simultaneous measurements.
This is why I said that the momentum is undertermined until you measure it at the detector/screen. But once I measured it, I make the assumption that this particular particle made a classical trajectory from the slit to the detector to be able to calculate its momentum (more precisely, its transverse momentum).
Zz.
At the end of it all,I don't know where we differ and where we agree!
I guess the only difference is that you seem to differentiate between Heisenberg uncertainty and measurement uncertainty whereas I don't--for me all uncertainties are measurement uncertainties.Unmeasured is anyway uncertain.