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As in, are there some parts of physics that aren't as clear-cut as they usually are? If so, what are they?

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[–] TauZero@mander.xyz 5 points 2 years ago (22 children)

No, physics is never vague. Some problems are currently computationally intractable beyond a specific level of accuracy (like predicting the weather more than 2 weeks out), and some questions we do not know answers yet but expect to find answers to in the future (like why did the big bang happen). But there is never an element of the mysterious or spiritual or "man can never know".

Popular science physics often gets mysterious, but that is a failure of popularization. Like the observer effect in quantum physics, which is often depicted as a literal eyeball watching the photons go through a double slit (?!). This may cause a naive viewer to mistakenly start thinking there is something special or unique about the human eyeball and the human consciousness that physics cannot explain. It gets even worse - one of the most popular double slit videos on youtube for example is "Dr. Quantum explains the double slit experiment" (not even gonna link it) which is not only laughably misleading, but upon closer examination was produced by a literal UFO cult, and they surreptitiously used the video to funnel more members.

Or the "delayed choice quantum eraser experiment" which confounded me for years ("What's that? I personally can make a choice now that retroactively changes events that have already happened in the past? I have magical time powers?"), until I grew tired of being bamboozled by all its popular science depictions and dug up the actual original research paper on which it is based. Surprise! Having read the paper I have now understood exactly how the experiment works and why the result is sensible and not mysterious at all and that I don't have magical powers. Sabine Hossenfelder video on youtube debunking the delayed-choice quantum eraser was the first and so far one of only two videos I have seen in the years since that have also used the actual paper. This has immediately made me respect her, regardless of all the controversy she has accumulated before or since.

[–] Donjuanme@lemmy.world 1 points 2 years ago* (last edited 2 years ago) (4 children)

I believe Heisenberg says there's vagueness in the amount of things we can know at once. But I agree there's nothing we shouldn't be able to know, only things we know that we can't know simultaneously, which imo is "vagueness". However the understand principle is something I hope falls some day with better measurement devices than we had a hundred years ago.

Also everyone should listen to Sabine, she's among the least biased science educators imo. People need to be really careful what they learn from YouTube creators, in fact that was a subject of a recent Sabine video!

[–] TauZero@mander.xyz 3 points 2 years ago (1 children)

On the subject of Heisenberg Uncertainty - even there I blame popular science for having misled me! "You can't know precise position and momentum at once" - sounds great! So mysterious! If you dig a little deeper, you might even get an explanation like that to measure the position of something you have to bombard it with particles (photons, electrons), and when it's hit its velocity will change in a way you do not know. The smaller that something is, and the more you bombard it to get more precise position, the more uncertainty you will get.

All misleading! It was not until having taken an actual physics class where I learned how to calculate HU that I realized that not only is HU the result of simple mathematics, but that it also incidentally solves the thousands-years-old Zeno Paradox almost as a side lemma - a really cool fact that I was taught nowhere before!

Basically the wavefunction is the only thing that exists. The function for a single particle is a value assigned to every point in space, the values can be complex numbers, and the Schroedinger equation defines how the values change over time, depending on their nearby values in the now. That function is the particle's position (or rather its square absolute magnitude) - if it is non-zero at more than one point we say that the particle is present in two places at once. What is the particle's velocity? In computer games, each object has a value for a position and a value for a velocity. In quantum mechanics, there is no second value for velocity. The wavefunction is all that exists. To get a number that you can interpret as the velocity, you need to take the Fourier transform of the position function. And you don't get one number out, you get a spectrum.

In one dimension, what is the Fourier transform of the delta function (a particle with exactly one position)? It is a constant function that is non-zero everywhere! (More precisely it is a corkscrew in the complex values, where the angle rotates around but magnitude remains the same). A particle with one position has every possible momentum at once! What is the Fourier transform of a complex-valued corkscrew? A delta function! Only a particle that is present everywhere at once can be said to have a precise momentum! The chirality of the particle's corkscrew position function determines whether it is moving to the left or to the right. Zeno could not have known! Even if you look at an infinitesmall instant of time, the arrow's speed and direction is already well-defined, encoded it that arrow's instantaneous position function!

If you try imagine a function that minimizes uncertainty in both position and momentum at once, you end up with a wavepacket - a normal(?)-distribution-shaped curve peak that is equally minimally wide in both position and momentum space. If it were any narrower in one, it would be way wider in the other. That width squared is precisely the minimum possible value of Heisenberg Uncertainty in that famous Δx*Δp >= ħ/2 equation. It wasn't ever about bombardment at all! It was just a mathematical consequence of using Fourier transforms.

[–] FlowVoid@midwest.social 4 points 2 years ago* (last edited 2 years ago)

Even once you understand that the uncertainty principle is not the same as the observer effect, I think it's still mysterious for the same reason that "the wavefunction is the only thing that exists" is mysterious.

If anything, it's more mysterious once you understand the difference. People are more willing to accept "Your height cannot be measured with infinite precision" than "Your height fundamentally has no definite value", but the latter is closer to the truth than the former.

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