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news @ <strong>nature</strong>.<strong>com</strong> - <strong>Physicists</strong> <strong>bid</strong> <strong>farewell</strong> <strong>to</strong> <strong>reality</strong>? - Quantum mechanics just g...<br />

http://www.<strong>nature</strong>.<strong>com</strong>/news/2007/070416/full/070416-9.html<br />

<strong>Seite</strong> 2 <strong>von</strong> 4<br />

19.04.2007<br />

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mechanics in the early twentieth century. The theory seemed <strong>to</strong><br />

show that, in the quantum world, objects are defined only<br />

fuzzily, so that all we can do is work out the probability that<br />

they have particular characteristics — such as being located in a<br />

specific place or having a specific energy.<br />

Allied <strong>to</strong> this assault on <strong>reality</strong> was the apparent prediction of<br />

what Albert Einstein, one of the chief architects of quantum<br />

theory, called 'spooky action at a distance'. Quantum theory<br />

suggests that disturbing one particle can instantaneously<br />

determine the properties of a particle with which it is<br />

'entangled', no matter how far away it is. This would violate the<br />

usual rule of locality: that local behaviour is governed by local<br />

events.<br />

We have a little more<br />

evidence that the world<br />

is really strange.<br />

An<strong>to</strong>n Zeilinger<br />

University of Vienna<br />

Failed test<br />

Einstein could not believe that the<br />

world was really so indeterminate.<br />

He supposed that a deeper level of<br />

<strong>reality</strong> had yet <strong>to</strong> be uncovered —<br />

so-called 'hidden variables' that<br />

specified an object's properties<br />

precisely and in strictly local terms.<br />

In the 1960s the Irish physicist John Bell showed how <strong>to</strong> put<br />

locality and realism <strong>to</strong> the test. He deduced that if both ideas<br />

applied <strong>to</strong> the quantum world, then two particular quantities<br />

calculated from measurements made on a pair of entangled<br />

pho<strong>to</strong>ns would be equal <strong>to</strong> one another. If so, there would be<br />

nothing 'spooky' about entanglement after all.<br />

Experiments were done <strong>to</strong> test his prediction in the ensuing two<br />

decades, and results showed that Bell's equality was violated.<br />

Thus, either realism or locality, or possibly both of these ideas,<br />

do not apply in the quantum world.<br />

But which is it? That's what Zeilinger, based at the University of<br />

Vienna in Austria, and his colleagues tried <strong>to</strong> find out.<br />

They came up with a similar test <strong>to</strong> Bell's, <strong>to</strong> see whether<br />

quantum mechanics obeys realism but not locality. Again the<br />

experiment involves <strong>com</strong>paring two quantities calculated from<br />

measurements on entangled pho<strong>to</strong>ns, <strong>to</strong> see if they are equal.<br />

But whereas in Bell's test these quantities are derived from the<br />

so-called 'linear' polarization of the pho<strong>to</strong>ns — crudely, whether<br />

their electromagnetic fields oscillate in one direction or the<br />

other — Zeilinger's experiment looks at a different sort of<br />

polarization, called elliptical polarization.<br />

Like Bell's, Zeilinger's equality proved false. This doesn't rule<br />

out all possible non-local realistic models, but it does exclude an<br />

important subset of them. Specifically, it shows that if you have<br />

a group of pho<strong>to</strong>ns that all have independent polarizations, then<br />

you can't ascribe specific polarizations <strong>to</strong> each. It's rather like<br />

saying that you know there are particular numbers of blue,<br />

white and silver cars in a car park — but it is meaningless even<br />

<strong>to</strong> imagine saying which ones are which.<br />

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