Partial Measurement / Teleportation

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A "partial measurement" in the context of quantum teleportation refers to measuring only a component of an entangled system, such as the spin of one qubit, rather than fully determining its state. This measurement leads to a "collapse" of the wavefunction, but unlike a complete measurement, it may leave the system in a superposition of states. In the Bell basis, this means that while Alice identifies the entangled state of her qubits, the remaining particles can still exhibit entanglement. After Alice's partial measurement, she communicates the results to Bob, allowing him to reconstruct the original quantum state. Thus, partial measurements play a crucial role in the teleportation protocol by influencing the entangled state dynamics.
msumm21
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What is meant by a "partial measurement" or "partial measurement in the Bell basis?"

More specifically, I'm trying to read the Wikipedia article on quantum teleportation, but I don't know what is meant when they say Alice performs a partial measurement on her qubits.
 
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Hi

i do not know what does it mean partial measurement...

up to my knowledge, Alice simply makes a measurement on her qbits in order to find out in what of the 4 Bell states they are. Then I think the protocol contoinues as wikipedia says. So Alice and Bob comunicate through a classical channel and Alice tells Bob the result of her measurement. With these information Bob can recover the initial state and thus the teleportation is accomplished.

Bye
 
Assuming we have a particle which is in some (spin) entangled state with 1 or more other spin particles. My guess is then that with a partial measurement you only measure the spin component of 1 particle. The measurement causes a "collapse". Normally, you would expect the "collapsed state" to be some unique state. But it's possible in the case of entangled states that the "collapsed state" is itself an entangled state as well, only now of the two remaning particles.

So, a partial measurement causes in some sense a partial collapse. The resulting wavefunction is still in some superposition.
 
I am slowly going through the book 'What Is a Quantum Field Theory?' by Michel Talagrand. I came across the following quote: One does not" prove” the basic principles of Quantum Mechanics. The ultimate test for a model is the agreement of its predictions with experiments. Although it may seem trite, it does fit in with my modelling view of QM. The more I think about it, the more I believe it could be saying something quite profound. For example, precisely what is the justification of...

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