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When you observe or measure a process in classical physics it almost never really alters the experiment. For example, if you have an Carnot engine and measure the volume and pressure of a gas in some a cylinder while the process is running you can do it without disturbing the process, meaning that if you "ran the laws of physics backwards" or ran the process backwards in time for the same amount of time you ran it forwards it will end up at the same place it started at.

However, in Quantum Mechanics if you in any way observe a particle during an experiment it can ruin the whole experiment. For example:

If you sent a particle through a ring and then stopped the process and ran it backwards without ever observing it, the particle would go back to where it came from but if you observed the particle in any way, (even after the experiment) it would not matter whether or not you looks at it forward or backward in time, because the probability that particle's path might fluctuate to the left is the same for either case. How does this work?

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You are asking the following question: suppose a particle is travelling to the left. If you have a magical reverser, which reverses it's momentum, you can make it go back to where it started.

Suppose you measure the position of the particle along the way, and then apply the reverser. Then the particle will not necessarily go back to where is started. You are asking why this is, why there is an unavoidable disturbance to the state as a result of measurement.

First, it must be said that a measurement does not necessarily disturb the particle. If you have a particle travelling in a wavepacket which is a gaussian times a plane-wave, you can suddenly apply an external co-moving potential which is an appropriately sized harmonic oscillator, and check if the particle is in the n-th energy state for n not zero. If you get a null result, you have confirmed that the particle is in the ground state, and then you can release the potential, and let the particle continue on its motion. If you do all this quickly enough so that there would be no significant wavepacket spreading during this time interval for the free particle, you have confirmed the wavefunction is a moving Gaussian, and if you use your reverser, you will reverse the motion. This is a simple non-demolition measurement.

The issue with measurement in quantum mechanics is simply that when you make a measurement, different states give different macroscopic outcomes. The remaining state is the one consistent with the macroscopic outcome you observe, and this state behaves differently than the original. Although you can choose a measurement which will not affect any one given state, for a general state, a measurement will always kick the state into one of the special directions which give a definite result for the measurement.

There is no answer to this question which does not involve learning quantum mechanics, unfortunately, since this effect is central to the description.

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Observation implies exchange of energy. For a macroscopic body the energy exchanged for observation is relatively small and is not essential for the body dynamics. For a tiny object with quantum energy levels observation is not that innocent. Factually you observe an object thanks to its metamorphose. Before exchange you had one state, after you have another. So you have two states rather than one and the same object.

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But i don't understand how it can change states like that. If you look at something it is not like sonar where you are sending signals. When you observe something it seems as tho it can be done in such away that there is only an input so that it does not gee off any energy to disturb the particle. Also i do not understand how you can know the path of the particle without ever observing it? Of course we have math but it seems that when you add an element of Quantum randomness the math doesn't seem to work as well – luca590 Oct 13 '11 at 16:19

It's not possible to eavesdrop quantum information without modifying it. This is a central result in quantum information theory. The mere act of observation entangles the observed with the observer. This is a kinematic, and not dynamic restriction.

That being said though, if you unobserve and unmeasure, you can restore the process.

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but if you "unobserve" then your back to where you started not knowing anything. Right? I'm sorry cim not sure i fully understand – luca590 Oct 13 '11 at 16:53
@luca590: you're exactly right --- if you unobserve, you lose your knowledge of the state of the system. It is for this reason that some people understand quantum mechanics as a theory of the information that observers have about the system; and that others view it as describing how observers become physically entangled with systems by correlating themselves --- and, on occasion, uncorrelating themselves --- with a physical system. (Not that you should expect to understand just by reading the short remarks of a couple of people without any math whatsoever.) – Niel de Beaudrap Oct 13 '11 at 23:16

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