
Originally Posted by
Ronin
Well, it's problematic to say so;
Let's assume you have a perfect coin; How do you describe a perfect coin?
It has exact defined parameters (a normal throw will always result A or B with equal probability, therefore 1/2)
It's parameters are unaltered over the period of the measurement.
You will throw and always get A or B, the longer you throw, the surer you will be that this coin is perfect.
That's what Archimedes would already have come up with.
However, if you take a picture of this coin for future reference (or look at it and take a note of the result of the experiment), the probability, that the coin only looks like state A but is in state B is never zero.
If you have this perfect coin, you will not be able to determine if it is perfect. An indefinite research will end at the boundaries of the uncertainty theorem and than stagnate.
If you start doing this with 100s of perfect coins, in special orders, you will even get waves of probability and interference effects, just with photon detection or electron spin.
This is the way it works.
The idea of a perfect coin does not contribute to reality.
It's irrelevant how perfect a coin is, or how long it can keep that character, as soon as the perfection reaches this limit of being close to the boundaries of uncertainty.
(The though experiment does include an idea of a perfect experiment (the coin actually lands on A/B with 1/2 chance) to show it is obsolete; even talking about it is in physical sense paradox, because the reality is never affected in the way it lands, but in the way it apeared to land, through all it's results that contribute to the measurement.)
Schrödinger proposed to fire a machine-gun into a bunker through a punching column (in once a dark and once a lit room) to recreate the interference pattern of light, but as far as I know this experiment was never executed (because there are simpler methods to get the result I suppose, however I think it would have been very convincing).