Can Planck Units Truly Redefine Our Understanding of the Universe?

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Discussion Overview

The discussion revolves around the implications of Planck units on our understanding of the universe, particularly whether they suggest a digitized or discrete nature of spacetime. Participants explore the theoretical foundations and interpretations of Planck length and time, their relationship to classical and quantum physics, and the potential for these units to redefine concepts of distance and time in physics.

Discussion Character

  • Exploratory
  • Debate/contested
  • Conceptual clarification
  • Technical explanation

Main Points Raised

  • Some participants question whether Planck units imply a digitized universe, asking if operations on these units yield meaningful results.
  • Others argue that while Planck units are useful for understanding the limits of classical physics, they do not yet form the basis of an accepted quantum theory of spacetime.
  • There is a discussion about the relative sizes of quarks compared to Planck scale, with some noting that quarks are considered point particles with no volume.
  • Participants express skepticism about the idea of spacetime being divided into discrete units, suggesting that current theories do not support such a grid-like structure.
  • Some propose that if Planck length is indeed the shortest possible length, it could lead to a digitized view of the universe, while others caution against oversimplifying this notion.
  • A question is raised about the universality of Planck units and whether they remain invariant across different reference frames, with some suggesting that modifications to special relativity may be necessary at this scale.
  • References to alternative theories, such as scale relativity, are made, which propose that the Planck scale is invariant and could have significant implications for quantum mechanics.

Areas of Agreement / Disagreement

Participants express a range of views, with no consensus on whether Planck units imply a digitized universe or if they represent merely convenient units. The discussion remains unresolved regarding the implications of Planck units on the nature of spacetime and their universality across different reference frames.

Contextual Notes

Some limitations in the discussion include the lack of established theories regarding the nature of spacetime at the Planck scale and the dependence on various interpretations of quantum mechanics and relativity. The discussion also highlights the speculative nature of some claims regarding the implications of Planck units.

Who May Find This Useful

This discussion may be of interest to those exploring theoretical physics, quantum mechanics, and the foundational aspects of spacetime, as well as individuals curious about the implications of Planck units in modern physics.

Dropout
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Doesn't this digitize the Universe?

Does 1 Plank Time + 1 Plank Time = 2 Plank time?

Does 1 Plank length + 1 Plank length = 2 Plankies?
 
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Maybe, but then where are the gridlines? Where is the origin? What happens when you transform your coordinate system and get irrational fractions of either a Planck length or Planck time?

Those values, as of now, are useful for considering where classical physics breaks down, but they're not yet the basis of any accepted quantum theory of spacetime since there is none. :)
 
I'm amazed at the gap in scale from Plank size to, say sub atomic particle size.

Quarks are HUge ! :)
 
Alfi said:
Quarks are HUge ! :)

How big are quarks?
 
Dropout said:
Doesn't this digitize the Universe?

Does 1 Plank Time + 1 Plank Time = 2 Plank time?

Does 1 Plank length + 1 Plank length = 2 Plankies?
Planck time and Planck length are just convenient (or inconvenient) sizes that imply no fixed discrete values or limits.
 
Quarks are believed to be point particles, so they have no volume per se. They are, however, very far apart relative to the Planck scale.
 
Dropout said:
Doesn't this digitize the Universe?

Does 1 Plank Time + 1 Plank Time = 2 Plank time?

Does 1 Plank length + 1 Plank length = 2 Plankies?

In themselves, Planck units are just that: units!

What you are asking is exactly the same as asking "Does one second + one second
= 2 seconds?" Of course! But so what?

Now, some believe that the Planck units also represent the smallest allowed units of time, space, energy. But that's a whole different issue and it is speculative.
 
Well, I took the op's question to mean is spacetime divided into pixels like a computer momitor on the order of the Planck scale?

If the smallest possible distance between two objects is the PL, that's all well and good, but can the objects be 1.5 PL's apart? No current theory says they cannot, hence the "grid" analogy doesn't work.
 
The theory is that PL is in fact the shortest length that can exist. So no, two objects cannot be 1.5 PL's apart, as it would require the existence of a ".5 PL". If that theory is correct, then yes, this "digitises" the universe.
 
  • #10
And, like I said, what happens when you rotate your coordinate system and have irrational fractions of PLs? The "theory" has way too many problems to even be called a theory.
 
  • #11
Dropout said:
Doesn't this digitize the Universe?

peter0302 said:
Well, I took the op's question to mean is spacetime divided into pixels like a computer momitor on the order of the Planck scale?

LURCH said:
The theory is that PL is in fact the shortest length that can exist. So no, two objects cannot be 1.5 PL's apart, as it would require the existence of a ".5 PL". If that theory is correct, then yes, this "digitises" the universe.

The answer is no : this does not imply that spacetime must be a "chessboard". It may be for example a "quantum chessboard", which is entirely different. As a proof, one may show a theory implying the opposite conclusion, I would suggest for that Wheeler-DeWitt cosmology, where the fundamental Planck length coexists peacefully with continuous space and time.
 
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  • #12
A very basic question about Planck length (and time). Are these universal constants like the speed of light which appear the same in all inertial frames of reference, and if so does this mean that someone traveling with very high velocity wrt me will appear from my perspective to have a different scale for their Planck length and time regarding their quantum processes? Or are the units of plank time a universal unit counting some universal tick, which as a consequence of being universal would appear to be of different lengths in different referential frames, perhaps permitting one to define a special stopped referential frame? How irrespective of the answer does this affect the physics at the quantum level of "stuff" moving at a relative velocity to other "stuff"? Does relative velocity have to be factored into the math behind the physics?
 
  • #13
Ian Davis said:
A very basic question about Planck length (and time). Are these universal constants like the speed of light which appear the same in all inertial frames of reference
It is not known, but it may well be that the Planck scale is invariant. If that was the case, then special relativity should be either modified at this scale (eg DSR, controversial) or cease to apply, or quantum effects avoid that observers are able to measure contracted Planck lengths.
 
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  • #14
You should look up something called "extra special relativity" or "scale relativity." It postulates that the minimum distance, like the maximum velocity, is observer-independent and invariant, and is the Planck Length. There is no "chess board", but there is simply the notion that no distnace measurement in any reference frame (regardless of Lorentz transforms) can yield a value of less than the Planck length, and no time measurement less than the Planck time. One paper purports to derive the Heisenberg uncertainty relations and the Schrödinger Equation (and hence virtually all of QM) from this postulate, though I do not know how accepted the derivation is. And it also makes predictions of the ratio of electron mass to charge. Very interesting stuff.
 
  • #16
Thanks, I will check out the paper.
 
  • #17
I think the reason Planck units are not more widely used is that the units of length, mass, and time are too small for ordinary use. To write measurements in Planck units would require scientific notation, not taught until 8th grade. To have body measurements running to 34 figures and weight in the billions would be unsettling, but that would happen with Planck. It would work well in AutoCad 2000, as it supports exponential (scientific) notation, but plotting would be more difficult.
 

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