Heisenberg's Uncertainty Principle: Philosophical Implications

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The discussion centers on the philosophical implications of Heisenberg's uncertainty principle, emphasizing that it is often misunderstood. The principle states that certain pairs of observable properties, like position and momentum, cannot be precisely known simultaneously. This is not due to measurement disturbances but is a fundamental characteristic of quantum mechanics, indicating that reality is inherently unknowable at a precise level. The conversation highlights that early interpretations of the principle may mislead understanding, as they rely on vivid visualizations rather than the mathematical foundations of quantum mechanics. Recent experiments, such as non-interacting measurements, challenge traditional quantum intuitions, suggesting that the implications of uncertainty may not be as significant at larger scales. The discussion also points to resources for further reading on the topic, while acknowledging that the philosophical implications may be less relevant when considering larger systems composed of many particles.
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I've been reading extensively around the internet and haven't been able to find a website which describes the philosophical implications of Heisenberg's uncertainty principle. Would appreciate if someone would explain these implications or provide a link in which describes them. thx
 
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The problem is at the philosophical level you will find discussions about the observer observing a system in a sense unpredictably jolting it and leading to an imprecision in the measurement. This is highly vivid, pictorial and played a role in the early development of QM.

The thing though is it is wrong. It really is a deduction from the fundamental postulates of QM for certain observable's such as position and momentum. You see in QM you generally can not predict the outcome of an observation but only probabilities. What the uncertainty principle is about is the spread of those outcomes. If you know the position of a particle with high accuracy (ie the spread of possible outcomes is small) then the spread of the possible outcomes of a measurement of momentum is large, and conversely. The philosophical issue is the principles of QM imply you can not know certain observable's with a high degree of precision at the same time - reality is unknowable exactly.

In fact even those conversant with the machinery of QM can fail to understand this being imbued with the early discussions based on vivid visualizations. Check out:
http://io9.com/5942921/scientists-now-uncertain-about-heisenbergs-uncertainty-principle

Captainmuon gave the correct analysis:

The uncertainty principle doesn't say that you always disturb a system when you measure it. That is a common misconception. It says that you cannot know, for example, momentum and position completely precise at the same time. Not because you have fat fingers, but because a particle just doesn't have those properties at the same time. *)

There have been a couple of nice experiments in the last years that go against "quantum intuition" and perform non-interacting measurements. Famous is the quantum bomb detector, that can tell (theoretically) if a single-photon triggered bomb will explode or not, without actually setting it off. Crazy stuff.

(*: Think of a perfect, infinite wave shape (°º¤ø,¸¸,ø¤º°`°º¤ø,¸,ø¤°º¤ø,¸¸,ø¤º°`°º¤ø,¸¸,ø¤º°`°º¤ø,¸,ø¤°º¤ø,¸¸,ø¤º°`°º¤ø,¸ ). This has a perfect, known wavelength, but no real position (because it goes infinitely in both directions). Contrast this with a localized wave, like on an ocean (,¸.•´¯`•.¸¸). You can now say where it is, and measure the wavelength, but not with so much accuracy as it doesn't repeat itself. That's basically the core of the uncertainty principle. If you want to know the details, all you have to understand is the Fourier transform. It really all makes sense and is not magic at all once you know the math.)

Thanks
Bill
 
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I understand what your saying, however, i'll looking for an in deoth understanding of the Philosophical implications of uncertainty as i can't find it on most websties ?
 
The philosophical implications are at a scale that is inconsequential to philosophy (itself a concern that exists only on scale of the vary large human brain). By the time several billion particles are joined to make a philosophical comment about, the uncertainty has been averaged out to a pretty definite trend. The mutually exclusivity of the properties you measure only applies to the single particle that you are measuring at the moment you measure it. For a baseball it is fine to know the velocity of a billion of those particles while knowing the position of a separate billion or even know the position of the baseball now and a fraction of a second later know its velocity.
 
106267 said:
I understand what your saying, however, i'll looking for an in deoth understanding of the Philosophical implications of uncertainty as i can't find it on most websties ?

Here is one:
http://plato.stanford.edu/entries/qt-uncertainty/

But please read it bearing in mind what I said.

Thanks
Bill
 
Sorry, we no longer have a philosophy forum.
 
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