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Such superposition states, dramatically illustrated by Schrodinger's famous cat paradox, offer unprecedented opportunities for precision measurements.
Based on such superposition, particle trajectories are calculated and the dendritic deposition phenomenon is studied.
Such superposition of modes can be realized by varying the thickness of the ferroelectric layer in ME composite.
It proved hard to hunt down in practice, however, because such "superposition" is a fragile phenomenon, easily lost upon any hint of disruption.
Such superposition approach allows to extract the characteristics of a fully localized polymer layer with a changed dynamic-mechanical behaviour.
Such "superposition" means, for instance, that the property of an electron known as its spin can be not only "up" (representing, say, one) or "down" (representing zero) but also some combination of the two.
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However, the cat (or, rather, subatomic particles that behave like the cat) has proved hard to hunt down in practice because such superpositions of states are fragile and easily disrupted phenomena.Superposition is, nevertheless, crucial to the idea of building what is known as a quantum computer.
Such superpositions — e.g., a superposition with coefficients $c_0 , c_1 $eprepresentedmbolically asymbolically0}$ + $c_1 \ket{1}$ — ase non-orthogonal to $c_0 \ket{0} $to $\ket{1}$.
As we have seen above, Penrose's proposed solution is to consider such superpositions as generating a kind of geometric instability which causes the collapse of the superposition.
The proposed mechanism by which such superpositions are established includes a number of involved details that remain to be confirmed or disproven.
If some process tends to produce such superpositions, then the reducing dynamics induces the localization of the centre of mass (the associated wave function being appreciably different from zero only in a narrow and precise interval).
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