Does the CMB give us absolute space and time in practice?

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Discussion Overview

The discussion revolves around the implications of the Cosmic Microwave Background (CMB) in relation to concepts of absolute space and time within the framework of relativity. Participants explore whether the CMB can serve as a universal reference frame or clock, and how it compares to other reference points, such as geographical landmarks.

Discussion Character

  • Debate/contested
  • Conceptual clarification
  • Technical explanation

Main Points Raised

  • Some participants assert that while the CMB allows observers to compare their velocities, it does not constitute a privileged reference frame as it is defined by specific physical properties rather than the laws of physics.
  • Others argue that the CMB's isotropy for observers in a particular state of motion suggests a kind of universal reference frame, although this is contested.
  • One participant questions the feasibility of using the CMB's temperature as a universal clock, noting that its "tick rate" varies with the universe's expansion, which is not constant.
  • Some participants draw parallels between the CMB and other reference points, such as Mt. Everest, suggesting that all reference frames are ultimately relative.
  • There is a discussion about the isotropic nature of the CMB in the "CMB rest frame" and how this contrasts with the anisotropic conditions present in other frames, such as those influenced by local matter distributions.
  • One participant highlights the concept of the CMB as a photon gas, explaining that its rest frame is defined by the condition of zero macroscopic momentum density.

Areas of Agreement / Disagreement

Participants express differing views on whether the CMB can be considered a universal reference frame or clock. While some acknowledge its isotropic nature in specific frames, others emphasize that it does not provide an absolute reference due to the relativity of all frames. The discussion remains unresolved with multiple competing perspectives.

Contextual Notes

Participants note that the CMB's isotropy is contingent on the observer's state of motion and that local conditions can introduce anisotropies, complicating comparisons. The discussion also touches on the implications of using the CMB for precise measurements, which may depend on various assumptions about the universe's expansion and local matter distributions.

  • #61
Ibix said:
...then you are suggesting that theory is inconsistent with reality. Is that what you intended to suggest?
Of course not. We frequently make a distinction in discussion between theory and practice, and rarely does doing so imply that the latter is against the law of physics. That's not what we mean by these expressions.
And note that I didn't bring up the laws of physics. I was addressing the point that you are trying to put to me that the fact that the CMB is not mentioned in the laws of physics as a privileged frame of reference means that it is not one in theory nor in practice.

Which is a flawed argument. You can say my OP is stupid, you can say I'm stupid. But the logic of claiming something is neither true in theory nor practice because it is not specifically spelled out in the laws of physics shows a misunderstanding of what is meant by "in practice".
 
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  • #62
S Holtom said:
I didn't bring up the laws of physics.
Not explicity, but any time you ask about "absolute space and time", you are implicitly bringing up the laws of physics. If you didn't realize that before, you know it now.

S Holtom said:
the CMB is not mentioned in the laws of physics as a privileged frame of reference means that it is not one in theory nor in practice.

Which is a flawed argument.
No, it isn't. The laws of physics say there are no privileged frames of reference in practice as well as in theory. So if you are saying the CMB "frame" is one in practice (which it actually isn't, because it only gives you a simultaneity convention, not an actual clock, as I have explained, but leave that aside for the moment), you are making a claim that violates the laws of physics.

S Holtom said:
a misunderstanding of what is meant by "in practice".
The misunderstanding appears to be on your part, since you appear to think that saying "in practice" allows you to make claims that violate the laws of physics. It doesn't.

What the laws of physics do allow you to say, as I have already explained, is that the CMB is a physical system with particular physical properties, and that those properties allow you to pick out a particular simultaneity convention. But that is not the same as saying the "CMB frame" is a privileged frame of reference or defines an absolute space and time "in practice". It isn't and it doesn't.
 
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  • #63
PeterDonis said:
The misunderstanding appears to be on your part, since you appear to think that saying "in practice" allows you to make claims that violate the laws of physics.
What have I said that violates the laws of physics? Everyone agrees that any arbitrary reference frame can be chosen, including the CMB.
Why are you trying so hard to straw man what I've said?

Not only have I not claimed that the CMB has a special status in the laws of physics, I have said precisely the opposite in the OP.
 
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  • #64
S Holtom said:
Why are you trying so hard to straw man what I've said?
How is it a straw man to explicitly quote what you said?

S Holtom said:
Not only have I not claimed that the CMB has a special status in the laws of physics, I have said precisely the opposite in the OP.
That just means that you are contradicting yourself when you keep saying that the CMB defines a universal or absolute frame "in practice" even though it doesn't "in theory".

S Holtom said:
What have I said that violates the laws of physics?
I already explicitly responded to you in post #62 about this: see the second quote from you in that post and my response to it. Here, I'll even quote my response for you:

PeterDonis said:
The laws of physics say there are no privileged frames of reference in practice as well as in theory. So if you are saying the CMB "frame" is one in practice (which it actually isn't, because it only gives you a simultaneity convention, not an actual clock, as I have explained, but leave that aside for the moment), you are making a claim that violates the laws of physics.
 
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  • #65
S Holtom said:
if there was a literal, visible grid overlaid over the whole universe we could call that "just another" frame of reference too. We would still likely consider it "special" though. And that's all I'm saying.
And that’s not enough to qualify the CMB as an “absolute” frame in the usual meaning of the term.

The CMB is indeed “special” only in the sense that it is the biggest and oldest thing that we can see. But to qualify as an “absolute” frame means that the laws of physics themselves uniquely identify that frame. And they don’t.
 
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  • #66
Hm, but in a sense it's a preferred frame to describe the large-scale structure of spacetime, because in any local rest frame of the CMBR you get a manifestly isotropic form of the metric coefficients, i.e., the usual coordinates for the FLRW metric. It's of course not a preferred local reference frame somehow derived from the fundamental laws, defining GR, because indeed there is no preferred frame due to general covariance, which is a gauge symmetry, i.e., the local physics is described by an equivalence class of coordinates modulo general diffeomorphisms.
 
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  • #67
vanhees71 said:
in a sense it's a preferred frame
It's a frame that corresponds to a set of symmetries (Killing vector fields) of the spacetime, and therefore makes the metric look simpler, yes. But that's not what "preferred frame" means in the physics literature; that term refers to a frame that is picked out by the laws of physics, not by particular symmetries of a particular solution to those laws. And of course examples of frames that are picked out by particular symmetries of a particular solution are ubiquitous in GR; the "CMB frame" is by no means the only one. That is why multiple posters have objected to using terms like "preferred frame" or "absolute space and time" to refer to FRW coordinates (which is what the "CMB frame" amounts to).
 
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  • #68
S Holtom said:
Does the CMB give us absolute space and time in practice?
No. Terence and Stella from the twin "paradox" need to use their respective own watch to measure their own aging since their first meeting-event.

The twin "paradox" was verified in experiments, or in your terms: It was shown "in practice", that time is relative.

Wikipedia" said:
Bailey et al. (1977) measured the lifetime of positive and negative muons sent around a loop in the CERN Muon storage ring. This experiment confirmed both time dilation and the twin paradox, i.e. the hypothesis that clocks sent away and coming back to their initial position are slowed with respect to a resting clock.[28][29] Other measurements of the twin paradox involve gravitational time dilation as well.
Source:
https://en.wikipedia.org/wiki/Experimental_testing_of_time_dilation#Twin_paradox_and_moving_clocks
 
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  • #69
Thanks to everyone (except one) for the informative responses.

My understanding so far:

Space -- The CMB doesn't work so well as a reference frame over large distances, as two observers at rest relative to the CMB will be moving apart.
Time -- TBH I'm still not 100% clear on this one. Sorry, please be patient with me...
There seems to be a simple relationship between time and CMB temperature in the formula
T = T(t0) (1+z)
(where T is temperature, t is time and z is redshift).
So I don't quite follow why knowing one doesn't imply the other. Is it because calculating z involves knowing things like dark matter density (and properties), a lot more precisely than we do now?
 
  • #70
S Holtom said:
Space -- The CMB doesn't work so well as a reference frame over large distances, as two observers at rest relative to the CMB will be moving apart.
This depends on what you want to use the reference frame for. This "frame" is the same as standard FRW coordinates, which cosmologists find useful for many purposes, even though they have to keep in mind that objects "at rest" in the coordinates (i.e., whose spatial coordinates are constant) are moving apart.

S Holtom said:
There seems to be a simple relationship between time and CMB temperature in the formula
T = T(t0) (1+z)
This isn't a relationship between time and CMB temperature, it's a relationship between redshift and CMB temperature. It is not sufficient to know how much time has passed. Redshift is not the same thing as time. The relationship between redshift and time depends on the specific expansion history of the universe, which cannot be inferred from the information given.
 
  • #71
PeterDonis said:
It's a frame that corresponds to a set of symmetries (Killing vector fields) of the spacetime, and therefore makes the metric look simpler, yes. But that's not what "preferred frame" means in the physics literature; that term refers to a frame that is picked out by the laws of physics, not by particular symmetries of a particular solution to those laws. And of course examples of frames that are picked out by particular symmetries of a particular solution are ubiquitous in GR; the "CMB frame" is by no means the only one. That is why multiple posters have objected to using terms like "preferred frame" or "absolute space and time" to refer to FRW coordinates (which is what the "CMB frame" amounts to).
I said that repeatedly it's not preferred by the general laws of nature but by the physical situation considered (large-scale coarse-grained model for the Universe). There's of course no absolute space or time in the foundations, but the physical situation distinguishes the local rest frame of the CMBR as particularly "natural" to describe this situation. That's also the reason, why by definition (or if you wish convention) intrinsic properties of a medium (starting from elementary particles with their mass and spin; then temperature, chemical potential, particle density, various thermodynamic potentials to characterize thermal equilibrium of a medium) are defined in the (local) restframe of the medium. It's just a matter of convenience to define such quantities in a "preferred" (local) frame of reference and then formulate them in a manifestly covariant way to make them easily treatable in general frames.
 
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