Is Time Dilation Explained by Special Relativity, General Relativity, or Both?

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Discussion Overview

The discussion revolves around the nature of time dilation as explained by Special Relativity (SR) and General Relativity (GR). Participants explore the definitions, implications, and distinctions between time dilation in both theories, including the complexities surrounding the twins paradox and the effects of gravitational fields.

Discussion Character

  • Exploratory
  • Debate/contested
  • Conceptual clarification

Main Points Raised

  • One participant suggests that time dilation in SR is an observational distortion that can be reconciled when two observers meet, while time dilation in GR is actual and not reconciled upon meeting.
  • Another participant asserts that SR applies to accelerated motion and that understanding time dilation does not require GR.
  • A different participant emphasizes that upon reuniting, the twins in the twins paradox will have different watch readings, suggesting that all disagreements during their journey will be resolved at the reunion.
  • Some participants express confusion over the explanations of time dilation, noting that experts seem to have varying opinions on whether SR, GR, or both are necessary for understanding the phenomenon.
  • One participant describes the effects of gravitational fields on time dilation, stating that the observer in a stronger gravitational field will experience time more slowly, which is not paradoxical.

Areas of Agreement / Disagreement

Participants do not reach a consensus on whether time dilation is defined solely by SR, solely by GR, or by both. There are competing views on the nature of time dilation and its implications, particularly regarding the twins paradox and the role of gravitational fields.

Contextual Notes

Participants express uncertainty regarding the definitions and implications of time dilation, with some claiming that the explanations are overly complicated or contradictory. The discussion highlights the need for clarity on the distinctions between observational and actual effects of time dilation in different contexts.

  • #31
Edem said:
Sorry, but I don't know the math and can't follow it. So, at this point I'm trying only to understand the concept, not the mathematical formulas used to derive precise predictable quantities.
The muons in above example are accelerating (exposed to g force). So their dilation is due to time dilation as described by GR.
That's the wrong approach. You have to learn the math first. You cannot even talk about physics without this math. Of course, muons are accelerated due to gravity of the Earth, but you can safely neglect the effects of gravity of the Earth in HEP physics. It's way too weak to have an important impact on the particles.

Of course, there are exceptions to this rule, as the beautiful example of the measurement of the energy levels of neutrons in the gravitational potential of the Earth (note that this is in the Newtonian approximation) above a reflecting surface, but that's of course physics of ultra-low energetic neutrons. Here is a diploma thesis on the subject:

http://www.pi.uni-hd.de/Publications/dipl_krantz.pdf
 
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  • #32
Edem said:
The odometer analogy doesn't work for me, it introduces a measurement of distance not time.
That is precisely the point. A measurement of time is a measurement of a kind of distance in spacetime, called the spacetime interval. Distance in normal Euclidean space is ##ds^2=dx^2+dy^2+dz^2## and the spacetime interval is ##ds^2=-dt^2+dx^2+dy^2+dz^2## so it is a distance in a spacetime with one timelike dimension and three spacelike dimensions.

The odometer analogy is intended to help you understand geometry in spacetime using mental experiences that you already have with geometry in space. You do yourself a great disservice by skipping it. It is one of the most powerful mental tools you have available.
 
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  • #33
laymanB said:
assume that the size of the universe is small and has periodic boundaries
Note that this assumption violates the principle of relativity. The geometry is called a four-torus. A four-torus may be locally flat, but there exists a preferred reference frame globally.
 
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  • #34
russ_watters said:
No, it can't be explained without acceleration/deceleration because they can't separate or meet again without acceleration/deceleration.

If a twin can be understood to be an AI and its history can be transferred electronically between closely passing ships, then the outgoing twin has his history transferred to an incoming ship without deceleration per se. Then when the incoming ship returns home, his history is transferred to a computer at home without deceleration per se.
 
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  • #35
1977ub said:
If a twin can be understood to be an AI and its history can be transferred electronically between closely passing ships, then the outgoing twin has his history transferred to an incoming ship without deceleration per se. Then when the incoming ship returns home, his history is transferred to a computer at home without deceleration per se.

That's a neat idea. Slightly less fancifully you could transfer the clock reading to an identical clock moving in the opposite direction and thus measure the proper time of the out and return journeys without a physical turn around.
 
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  • #36
1977ub said:
If a twin can be understood to be an AI and its history can be transferred electronically between closely passing ships, then the outgoing twin has his history transferred to an incoming ship without deceleration per se. Then when the incoming ship returns home, his history is transferred to a computer at home without deceleration per se.
How did the "outgoing" twin come be "outgoing"?
 
  • #37
russ_watters said:
How did the "outgoing" twin come be "outgoing"?

The initial outgoing ship was accelerated to speed before t=0 and then the AI was transferred from home to the passing ship at t=0
 
  • #38
1977ub said:
If a twin can be understood to be an AI and its history can be transferred electronically between closely passing ships, then the outgoing twin has his history transferred to an incoming ship without deceleration per se. Then when the incoming ship returns home, his history is transferred to a computer at home without deceleration per se.

I like this way of subverting the acceleration requirement, but everything still works out. The AI "twin" that arrives on Earth still did not occupy a single inertial reference frame, whereas the one on Earth did. This is actually a good way of illustrating why the acceleration itself is not what is important, but the fact that one twin did not occupy a single inertial reference frame while the other did.
 
  • #39
Arkalius said:
I like this way of subverting the acceleration requirement, but everything still works out. The AI "twin" that arrives on Earth still did not occupy a single inertial reference frame, whereas the one on Earth did. This is actually a good way of illustrating why the acceleration itself is not what is important, but the fact that one twin did not occupy a single inertial reference frame while the other did.
Or even more simply, that time was not accumulated over a single inertial path; this statement does not even need to mention frames.
 

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