TIME DILATION. WHY do clocks that are

In summary, the animation depicts how the clocks on two people who are moving relative to each other will tick slower than if the people were stationary.
  • #36
Denius1704 said:
I just wanted to see what kind of answers someone with more knowledge in physics would give to certain questions i had. I expected more or less what i got. It's just that i don't understand how can scientists connect an abstract construct such as time together with a physical construct such as space and think that that is ok. When a theory has so many paradoxes then there should be something wrong with it. You have the twin paradox, you have the ladder-garage paradox, you even have a paradox as explained by one of your own members here where the resting space of a photon makes absolutely no sense. And yet, people still keep on insisting that there is nothing wrong.

None of the so called "paradoxes" are real paradoxes in that they represent any actual contradictions. They are all a result of using an incomplete treatment of Relativity.

In a way, they are the equivalent of the "round Earth paradox" in which people used to argue against the world being a sphere by saying that the people on the underside would fall off.
 
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  • #37
Janus said:
None of the so called "paradoxes" are real paradoxes in that they represent any actual contradictions. They are all a result of using an incomplete treatment of Relativity.

In a way, they are the equivalent of the "round Earth paradox" in which people used to argue against the world being a sphere by saying that the people on the underside would fall off.

And people supporting the round Earth theory kept on asking how come we never get to the end of the horizon or how come certain stars are doing funny movements in the night sky if the Earth was the center of the Universe. Paradoxes on both sides. The question is which side has more of them. Because i believe the rule of thumb would be, the more paradoxes a certain theory has, the less likely it is to be true.
 
  • #38
Denius1704 said:
Because i believe the rule of thumb would be, the more paradoxes a certain theory has, the less likely it is to be true.
You are looking at relativity from the wrong perspective.

There are no true paradoxes in relativity. All of the so-called paradoxes result from trying to look at relativity with Newtonian expectations. Relativity is, as far as we know, an internally-consistent description of the universe. Newtonian mechanics is also a self-consistent description (as far as we know; underneath it all there is always the problem of Gödel's incompleteness theorems).

Science has to do something that philosophy and mathematics don't have to do: Science has to agree with reality. The ultimate paradox of science is when a scientific theory fails to agree with reality, and this is where Newtonian mechanics falls apart. It simply does not agree with reality in the realms of largish velocities (special relativity), largish masses (general relativity), and smallish distances (quantum mechanics). All experiments to date show that relativity does agree with reality.
 
  • #39
DaleSpam said:
Yes, and all of the results are derived on the assumption of intelligent observers which can rationally account for the known finite speed of light. Time dilation remains even after doing so.

Ha-ha :)
I'll not be quite intelligent if agree with the assumption without questioning it.
I understand the idea of relativity, but it does not make sense to me in some of its points, which I already mentioned.

DaleSpam said:
To confirm this, note that time dilation is independent of the direction of motion and depends only on the speed.

Sure.
I didn't say otherwise.

DaleSpam said:
In contrast, the time between receiving the signal from successive "ticks" of a clock does depend on whether the clock is getting closer or further. After you account for the clock getting closer or further and the changing delay time due to that then you find that the clock is time dilated.

I already introduced my understanding that the "up-tick" of the clock will be seen with delay, because due to the speed of the clock it will by further far from us when riches the top of the clock.
The signal from the "up" tick will travel longer to us, because it is further away from the "bottom" tick.
The light, I said, will be red shifted.

If the clock travels toward us, we will see that the tick starts further away from us, and the "up-tick" will happen closer to us.
We can visualize it the same way like in the first case(moving away), except that the angle of the clock light will be opposite and we will see it as blue shifted.
(Who makes the animations here? Please show it to us ;) )
Hence the time is "delayed" in both moving objects.

DaleSpam said:
Please narrow down your questions to the one or two you feel are most important. That is just way too many questions to pursue.

Thanks for giving me the chance to ask :)
For now, would you please clear out for me the above.
Is it correct that in both cases we will see respectively red and blue shifted light from the clock?
Do you agree that the "slow" second is a result from the difference in the distance from which we perceive the "down" and "up" tick (starting and ending points of the tick)?
 
  • #40
Denius1704 said:
Paradoxes on both sides.
SR has no genuine paradoxes, only things that students find confusing to learn. It is simply Minkowski geometry, which is entirely self-consistent.
 
  • #41
sisoev said:
Hence the time is "delayed" in both moving objects.
And that delay is accounted for in both moving objects. Even after accounting for that delay time dilation still remains.

sisoev said:
Is it correct that in both cases we will see respectively red and blue shifted light from the clock?
Yes. The signal from a departing clock will be redshifted and the signal from an arriving clock will be blueshifted.

sisoev said:
Do you agree that the "slow" second is a result from the difference in the distance from which we perceive the "down" and "up" tick (starting and ending points of the tick)?
No, it has nothing to do with perception. The perception delays are accounted for and the time dilation remains.
 
  • #42
DaleSpam said:
And that delay is accounted for in both moving objects. Even after accounting for that delay time dilation still remains.

Yes. The signal from a departing clock will be redshifted and the signal from an arriving clock will be blueshifted.

No, it has nothing to do with perception. The perception delays are accounted for and the time dilation remains.

Well, for now I have the feeling that relativity leans too much on the way we set the things to be perceived.
The traveling clock for instance; it won't give time delay for the observer if it travels in circle around him and instead up-down it moves left-right.
I cannot imagine that left-right moving clock will stop showing time delay while making U-turn around the observer only because it went into a half circle.
It appears that the shape of the path is of a great importance for the time delay.

If your answer for the above is short and you have time, would you please explain, how it comes that the clock on the moon is not identical with the clock on Earth, but the clocks on the satellites are identical with those on the ground?

Thank You.
 
  • #43
DaleSpam said:
And that delay is accounted for in both moving objects. Even after accounting for that delay time dilation still remains.
Exactly true!

DaleSpam said:
Yes. The signal from a departing clock will be redshifted and the signal from an arriving clock will be blueshifted.
In special relativity departing clocks will always be redshifted, approaching clocks are typically blueshifted but in some cases they may be redshifted!

It might be an interesting exercise to calculate the conditions for which an approaching clock will not show any red or blueshift at all. :)
 
  • #44
Passionflower said:
approaching clocks are typically blueshifted but in some cases they may be redshifted!
Good point, and congrats on breaking 1k posts!
 
  • #45
sisoev said:
Well, for now I have the feeling that relativity leans too much on the way we set the things to be perceived.
Your feeling is incorrect. It is an unfortunate misconception that happens sometimes. I have noticed it more in students who are taught relativity via "thought experiments" rather than geometrically, but it can happen either way.

sisoev said:
The traveling clock for instance; it won't give time delay for the observer if it travels in circle around him and instead up-down it moves left-right.
I cannot imagine that left-right moving clock will stop showing time delay while making U-turn around the observer only because it went into a half circle.
It appears that the shape of the path is of a great importance for the time delay.
The shape of the path is indeed of great importance for the time delay, but of no importance whatsoever for the time dilation. That is because, as I have stated multiple times, the time delay is accounted for.

sisoev said:
If your answer for the above is short and you have time, would you please explain, how it comes that the clock on the moon is not identical with the clock on Earth, but the clocks on the satellites are identical with those on the ground?
I cannot explain that. AFAIK it is not correct. Could you describe why you believe this? Perhaps I can help explain.
 
  • #46
DaleSpam said:
The principle of relativity says that identically constructed clocks all time dilate, it does not say that differently constructed clocks run the same. The gravitational field is an essential part of a pendulum clock, so a Moon pendulum clock and an Earth pendulum clock are not identical clocks. Similarly, atomic clocks depend on temperature, so a hot and a cold atomic clock are not identical clocks. You can find many other such examples.
Makes sense though it is not quite perfect how do you distinguish between relatavistic influencies and gravitational ones.
A Moon, Earth, pendulem, mechanical, or atomic clock are all effected by gravity or acceleration how do you decide if the effect is due purely to time dilation.
How do you separate the two.
 
  • #47
DaleSpam said:
Your feeling is incorrect. It is an unfortunate misconception that happens sometimes. I have noticed it more in students who are taught relativity via "thought experiments" rather than geometrically, but it can happen either way.

Ha-ha :)
I got your point here :)

DaleSpam said:
The shape of the path is indeed of great importance for the time delay, but of no importance whatsoever for the time dilation. That is because, as I have stated multiple times, the time delay is accounted for.

Now, here I am a bit of confused and embarrassed.
My English semantics is not as good as I'd like it to be.
Do you mean that in the curve of the U-turn the time will not delay, but it will carry the dilation from the approach toward the observer?
If so, we will have to assume that a clock starting its path in the curve will be in sync with our clock until it gets out of it (the curve)
Extending that though, the moving clock will never differ from our clock if it stays in the circle.
In other words, the clock which is moving in a circle does not show and does not even give us the idea for a time delay.
(How would we conclude that time dilation happens.)
Yet, we accept the illusion of the departing clock and dismiss the firs.

My point with the U-turn was that in it we observe the other frame of reference without any difference in the distance for any part of that frame.
In that case we don't observe red or blue shift of the light and no time delay or dilation.
Once the red (or blue) shift appears we see time delay.
Do you take in account the shift of the light spectrum.
Because it appears like the light approaches us with different speed (seen in the different shift of the light) and therefore we "experience" time delay in the other frame.

DaleSpam said:
I cannot explain that. AFAIK it is not correct. Could you describe why you believe this? Perhaps I can help explain.

I don believe anything. I try to follow the facts.
We don't say that the time on the Moon is moving slower because the pendulum moves slower there. We know that this is due to the gravity.
You said that "the pendulum on the Moon is not identical with the pendulum on Earth".
A clock which is moving is not identical to clock which is in rest and so on.
But relativistic physicist say that the time on the satellites is slower than on Earth because the satellite clocks move slower.
How do you explain that claim if the clocks on the satellites cannot be identical with the clocks on the surface of Earth?
 
  • #48
Buckleymanor said:
Makes sense though it is not quite perfect how do you distinguish between relatavistic influencies and gravitational ones.
A Moon, Earth, pendulem, mechanical, or atomic clock are all effected by gravity or acceleration how do you decide if the effect is due purely to time dilation.
How do you separate the two.
The period of a pendulum is approximately [itex]2\pi\sqrt{L/g}[/itex] so the dependence is very explicit. The period of an atomic clock is proportional to [itex](m/M)\alpha^4mc^2[/itex], so I am not aware of any dependence on gravity or acceleration. A mechanical clock could probably be constructed either way, but I don't know a general formula for mechanical clocks.
 
  • #49
DaleSpam said:
Good point, and congrats on breaking 1k posts!
Wow 1k.
Have not posted much lately, perhaps to the relief of some :) , perhaps I can find some more time to post more often.
 
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  • #50
sisoev said:
Do you mean that in the curve of the U-turn the time will not delay, but it will carry the dilation from the approach toward the observer?
The delay is proportional to the distance (delay=dist/c). Assuming that the U-turn maintains a constant distance to the observer then there is a delay, but it is constant during the turn. Despite the fact that the delay is not changing, time dilation is observed. This is known as the transverse Doppler effect, and has been experimentally measured.

sisoev said:
Extending that though, the moving clock will never differ from our clock if it stays in the circle.
In other words, the clock which is moving in a circle does not show and does not even give us the idea for a time delay.
This is not correct. As I said above, this has been experimentally measured. Both with the frequency of emitted radiation as well as with the lifetime of unstable particles. I.e. both clocks based on EM and clocks based on the strong and weak nuclear forces demonstrate time dilation.

sisoev said:
My point with the U-turn was that in it we observe the other frame of reference without any difference in the distance for any part of that frame.
In that case we don't observe red or blue shift of the light and no time delay or dilation.
Again, incorrect. We do observe a redshift.

sisoev said:
I don believe anything. I try to follow the facts.
Excellent, here are the facts:
http://www.edu-observatory.org/physics-faq/Relativity/SR/experiments.html

You will want to pay special attention to section 4.

sisoev said:
How do you explain that claim if the clocks on the satellites cannot be identical with the clocks on the surface of Earth?
I recommend that you learn special relativity before trying to learn general relativity. For now, let's avoid situations with gravity.
 
  • #51
In a last effort to try and understand your explanations of relativity i will put the "paradox" in an example and i would like to "hear" from you what the exact explanation from the point of view of relativity will be.

The one twin is sitting on Earth, the other one is moving away at certain speed (let's use the half the speed of light example). So from the point of view of the twin on Earth, the moving one is aging two times slower than him and when he comes back to Earth he will be much younger, but... From the point of view of the moving twin, the one sitting on Earth will also be aging two times slower, because well... according to him, it is his brother that is moving away not him. So when he comes back to Earth, his brother would be much younger. Now if we assume that the time dilation happened, then both brothers would have aged less, equally... which will put them at the same age when they meet up with each other. So from what point of view would have the time dilation actually happened? From the perspective of a third observer? How would they be able to distinguish that time actually slowed down for any of them?

Or... Does the time dilation happen only for the "moving" brother, but not for the one sitting on Earth? And if so then how come the moving brother experiences only an illusion of the one sitting on Earth aging slower than him, without the actual time dilation, but the one sitting on Earth doesn't?

I know you said that this "paradox" is a paradox only to the people not using Relativity properly so i am asking how would one use Relativity properly to explain it and rule it out as an actual paradox?
 
  • #52
Denius1704 said:
I know you said that this "paradox" is a paradox only to the people not using Relativity properly so i am asking how would one use Relativity properly to explain it and rule it out as an actual paradox?
There are many ways to explain the twin paradox: http://math.ucr.edu/home/baez/physics/Relativity/SR/TwinParadox/twin_paradox.html

My favorite way is the spacetime diagram approach, but you should read them all and pick the one you like the best.
 
  • #53
Denius1704 said:
In a last effort to try and understand your explanations of relativity i will put the "paradox" in an example and i would like to "hear" from you what the exact explanation from the point of view of relativity will be.

The one twin is sitting on Earth, the other one is moving away at certain speed (let's use the half the speed of light example). So from the point of view of the twin on Earth, the moving one is aging two times slower than him and when he comes back to Earth he will be much younger, but... From the point of view of the moving twin, the one sitting on Earth will also be aging two times slower, because well... according to him, it is his brother that is moving away not him. So when he comes back to Earth, his brother would be much younger. Now if we assume that the time dilation happened, then both brothers would have aged less, equally... which will put them at the same age when they meet up with each other. So from what point of view would have the time dilation actually happened? From the perspective of a third observer? How would they be able to distinguish that time actually slowed down for any of them?

Or... Does the time dilation happen only for the "moving" brother, but not for the one sitting on Earth? And if so then how come the moving brother experiences only an illusion of the one sitting on Earth aging slower than him, without the actual time dilation, but the one sitting on Earth doesn't?

I know you said that this "paradox" is a paradox only to the people not using Relativity properly so i am asking how would one use Relativity properly to explain it and rule it out as an actual paradox?
I can see you like round numbers. Unfortunately, your example is flawed. You would have to go to a speed of 0.866c to get each twin to age two times slower than his twin, so with your permission, I'd like to illustrate what happens at a different speed, 0.6c because it makes the arithmetic come out in nice easy numbers.

At a speed of 0.6c the time dilation factor is 0.8. So let's assume that both twins are going to watch the other one age during the trip. There are many ways we could do this but let's just say that each twin has a blinking light that flashes exactly once per second and they each count the other one's flashes during the trip. As soon as the traveler starts out at 0.6c, they will each observe the other one flashing at exactly one have the rate of their own. This is a combination of time dilation and the delay in the light travel time.

Let's say that after many days, the traveler turns around. He will immediately now see the flashes from his Earth bound twin come in at double his own rate. But what will the Earth bound twin see? Well, he won't see anything different until several days later because the sight of his twin turning around is subject to the delay in the light travel time. Eventually though, he will see the light flashes coming from his twin suddenly go from one half his rate to double his rate. But this will happen near the end of the trip. It is this imbalance in the ratio of the observed rates by each twin of the other twin's flashes that accounts for the difference in the total count that each one makes of his twin's flashes and thus the amount that each one has aged during the trip.

Look up Relative Doppler for more details.
 
  • #54
DaleSpam said:
The delay is proportional to the distance (delay=dist/c). Assuming that the U-turn maintains a constant distance to the observer then there is a delay, but it is constant during the turn. Despite the fact that the delay is not changing, time dilation is observed. This is known as the transverse Doppler effect, and has been experimentally measured.

This is not correct. As I said above, this has been experimentally measured. Both with the frequency of emitted radiation as well as with the lifetime of unstable particles. I.e. both clocks based on EM and clocks based on the strong and weak nuclear forces demonstrate time dilation.

I cannot find any reason of why the delay will be proportional to the distance.
It makes more sense to say that it is proportional to the light shift, because the light shift represents the distance.

I cannot also imagine that the light from a moving in circle object will be red shifted.
It is probably an error.
Since we do the measurements, the light travels in our frame of reference and since there is no difference in the distance, it MUST not show shift to red or blue, otherwise we will observe a paradox.

The red shift claim for circular moving object is very much like the explanation of the http://en.wikipedia.org/wiki/Ladder_paradox" [Broken]; it says that although both doors open simultaneously the ladder will see that the closer door opens first.
That's wrong, because the ladder sees the doors as light reflection and since the back door opens simultaneously with the front door, there will not be door at the back, to reflect a ligh which will travel to the lader and show a presence of a door.
To imagine it in easy way, we can put light source on the inside of the back door, and the switch to turn the light on we place on the front door when it opens completely.
If they open simultaneously, the ladder will never see the light beam from the back door, because new paradox will emerge; we will have two light beams, one directed to the ladder and one perpendicular down from the opened back door.

What do you say about that, DaleSpam?

Same is with the red shift of the light from a moving in circle clock.
If we say that we observe red shift, the clock will still see its own reflection from a mirror on "our side" as not shifted in any direction light. I put "Our side" between quotation marks, because we are actually a mirror in the clock's frame of reference.
In that case we will end up with two different wave lengths for same light, measured on same distance in two frames of reference.
 
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  • #55
ghwellsjr said:
I can see you like round numbers. Unfortunately, your example is flawed. You would have to go to a speed of 0.866c to get each twin to age two times slower than his twin, so with your permission, I'd like to illustrate what happens at a different speed, 0.6c because it makes the arithmetic come out in nice easy numbers.

As i stated in my first post i am not a physicist and the last time i used higher math was 12 years ago, so my use of numbers was just abstract to illustrate my point.

ghwellsjr said:
Let's say that after many days, the traveler turns around. He will immediately now see the flashes from his Earth bound twin come in at double his own rate. But what will the Earth bound twin see? Well, he won't see anything different until several days later because the sight of his twin turning around is subject to the delay in the light travel time. Eventually though, he will see the light flashes coming from his twin suddenly go from one half his rate to double his rate. But this will happen near the end of the trip. It is this imbalance in the ratio of the observed rates by each twin of the other twin's flashes that accounts for the difference in the total count that each one makes of his twin's flashes and thus the amount that each one has aged during the trip.

Look up Relative Doppler for more details.

So from what i understand it is the turnaround that gives the difference. What i don't understand is how come only the Earth bound twin takes into account this turnaround? I mean, the moving brother might not see the Earth bound one turn around, but from his point of view he would have stopped moving away from him, so for that amount of time the flashes would come at the same rate as his own flashes going out. But the same should be said for the Earth bound brother. He should see a transition from the 1/2 rate to 1 rate to 2 (double rate). It was even said in a previous post that time delay would change during a half circle turnaround. So basically both brothers should still experience the same changes.

Or it would be even simpler if we take out the whole turnaround event. Since this is purely theoretical example we can put an event of instant turnaround where the moving brother goes through one portal and comes out another at exactly the same distance but moving in reverse direction (towards Earth). That way the Earth bound brother won't have the turnaround event to mess things up for him. What happens in that situation then?

DaleSpam i opened that page you linked, and i still find it difficult to agree with the explanations. I take into consideration the fact that i don't understand most of the math in there, but still... the example that you prefer with the graph still takes into account only the POV of the Earth bound and does its math only from there. I opened another explanation which thankfully didn't have any math in it and the way they used to explain it there was with the whole inertial frame missing from the one brother. But even there they write that a possibility of the moving brother not experiencing any acceleration and gravitational forces with an instant turnaround could be considered and the explanation of that was left to the "reader". I take that as a failure to explain the problem fully and explaining it only when certain conditions are met and others aren't.
 
  • #56
Denius1704 said:
As i stated in my first post i am not a physicist and the last time i used higher math was 12 years ago, so my use of numbers was just abstract to illustrate my point.
The math in Special Relativity is very simple. If you have a calculator with a square root function, that's all you need. General Relativity, which involves gravity, requires very complex math. So please be content to leave gravity out of the discussions until you have mastered SR.
Denius1704 said:
So from what i understand it is the turnaround that gives the difference. What i don't understand is how come only the Earth bound twin takes into account this turnaround? I mean, the moving brother might not see the Earth bound one turn around, but from his point of view he would have stopped moving away from him, so for that amount of time the flashes would come at the same rate as his own flashes going out. But the same should be said for the Earth bound brother. He should see a transition from the 1/2 rate to 1 rate to 2 (double rate). It was even said in a previous post that time delay would change during a half circle turnaround. So basically both brothers should still experience the same changes.
If you want the traveler to stop first and then turn around and start his journey home, then yes, there would be the transitions from 1/2 rate to the 1 rate to the double rate, and you are correct that the traveler sees this as soon as he stops and turns around. And the Earth twin will see exactly the same thing but not at the moment it happens because he has to wait for the flashes in travel over a very great distance to reach him which will take a long time.
Denius1704 said:
Or it would be even simpler if we take out the whole turnaround event. Since this is purely theoretical example we can put an event of instant turnaround where the moving brother goes through one portal and comes out another at exactly the same distance but moving in reverse direction (towards Earth). That way the Earth bound brother won't have the turnaround event to mess things up for him. What happens in that situation then?
If I'm understanding you correctly, this is essentially what I was describing originally, that is, I didn't worry about how the traveling twin actually got turned around, I just assumed that he instantly changed from going away from the Earth (seeing 1/2 flash rate) to going toward the Earth (double flash rate).

So the bottom line is that the traveler counts the half-rate flashes from the Earth twin for the same amount of time that he counts the double-rate flashes, but the Earth twin counts the low-rate flashes from the traveler for most of the trip and doesn't start counting the high-rate flashes until near the end so he ends up with a much smaller count than the traveler does. And remember, they are each counting the one-second flashes from the other twin.
 
  • #57
ghwellsjr said:
........
And the Earth twin will see exactly the same thing but not at the moment it happens because he has to wait for the flashes in travel over a very great distance to reach him which will take a long time.
.........
So the bottom line is that the traveler counts the half-rate flashes from the Earth twin for the same amount of time that he counts the double-rate flashes, but the Earth twin counts the low-rate flashes from the traveler for most of the trip and doesn't start counting the high-rate flashes until near the end so he ends up with a much smaller count than the traveler does. And remember, they are each counting the one-second flashes from the other twin.

ghwellsjr, both brothers will see absolutely the same in a mirror turned image and will count flashes in absolutely the same ratio, since they are at same distance with same velocity relative to each other.
You'll eventually need to include the acceleration of the flying brother, but I don't see how that would resolve the time difference, because the brother on Earth (or in a motionless space craft) also sees himself as accelerating away. If the G-force during the acceleration helps somehow, then you will be right :)
 
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  • #58
Denius1704 said:
DaleSpam i opened that page you linked, and i still find it difficult to agree with the explanations.
Well, the question was how relativity would explain it. All of those explanations are valid under relativity. It sounds like you do not understand relativity. Unfortunately for you, the experimental evidence is overwhelming. There is no avoiding relativity.

Denius1704 said:
the explanation of that was left to the "reader". I take that as a failure to explain the problem fully and explaining it only when certain conditions are met and others aren't.
I think this is a little unfair to call a "failure". It is not possible for any document to cover everything. So any document must make a choice about what to cover and what not to cover. Then everything else is left to the reader or to other documents.
 
  • #59
sisoev said:
ghwellsjr, both brothers will see absolutely the same in a mirror turned image and will count flashes in absolutely the same ratio, since they are at same distance with same velocity relative to each other.
You'll eventually need to include the acceleration of the flying brother, but I don't see how that would resolve the time difference, because the brother on Earth (or in a motionless space craft) also sees himself as accelerating away. If the G-force during the acceleration helps somehow, then you will be right :)
The ratios that I'm talking about are not the 1/2 and double rates but rather the length of time that each twin sees those rates coming from the other twin. I will be 50-50 for the traveler and 80-20 for the Earth twin.

Earlier in this thread you have been asking about the light travel time but now you seem to believe that it is non-existent. Are you saying that when the traveler is far away from the Earth twin, the Earth twin will still see him change direction half way through the trip and he won't have to wait for the light from that action to reach him? If you believe this, then you are believing in action-at-a-distance or an infinite speed for light. Are you sure you want to maintain this position?
 
  • #60
ghwellsjr said:
The ratios that I'm talking about are not the 1/2 and double rates but rather the length of time that each twin sees those rates coming from the other twin. I will be 50-50 for the traveler and 80-20 for the Earth twin.

Earlier in this thread you have been asking about the light travel time but now you seem to believe that it is non-existent. Are you saying that when the traveler is far away from the Earth twin, the Earth twin will still see him change direction half way through the trip and he won't have to wait for the light from that action to reach him? If you believe this, then you are believing in action-at-a-distance or an infinite speed for light. Are you sure you want to maintain this position?

ghwellsjr with the twin brothers example you better think of the speed as of velocity, because in absence of a third object the speed is irrelevant.

Now try to imagine what happens to both brothers and you'll see no difference for both of them. One of them will do the real traveling, but the other will see himself as traveling the same path with the same acceleration, speed, turning around and arriving back.

When the "brother in motion" turns back, he will keep seeing the flashes sent to him before he turned back, and some time latter he will start seeing the flashes sent after he turned around.
Same for the other brother; he will see himself as turning around some time later after the "real turn" was made from his brother.

I do not imply limitless light speed in this example, for there is no space for such suggestion.
 
  • #61
sisoev said:
I cannot find any reason of why the delay will be proportional to the distance.
It makes more sense to say that it is proportional to the light shift, because the light shift represents the distance.
Your comment here does not make sense. Do you understand that a light pulse travels a distance of [itex]\Delta d = c \Delta t[/itex] therefore the distance is proportional to the time and vice versa.

sisoev said:
I cannot also imagine that the light from a moving in circle object will be red shifted.
A failure of imagination on your part does not change the facts. The light from an object moving in a circle, or tangentially to you, is red shifted. Did you not read the link I posted?

sisoev said:
The red shift claim for circular moving object is very much like the explanation of the http://en.wikipedia.org/wiki/Ladder_paradox" [Broken]; it says that although both doors open simultaneously the ladder will see that the closer door opens first.
That's wrong, because the ladder sees the doors as light reflection and since the back door opens simultaneously with the front door, there will not be door at the back, to reflect a ligh which will travel to the lader and show a presence of a door.
Again, you are under the misapprehension that SR is about visual appearances. The light delay is accounted for. SR is about what happens after accounting for the delay due to the finite speed of light.

sisoev said:
we will end up with two different wave lengths for same light, measured on same distance in two frames of reference.
What do you mean by this? The wave lengths are different in different frames of reference, but I am not sure what you mean by the qualifier "measured on the same distance".
 
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  • #62
sisoev said:
ghwellsjr with the twin brothers example you better think of the speed as of velocity, because in absence of a third object the speed is irrelevant.
OK, then let the Earth be that third object and change every occurrence of "speed" to "velocity" in my previous explanations.
sisoev said:
Now try to imagine what happens to both brothers and you'll see no difference for both of them. One of them will do the real traveling, but the other will see himself as traveling the same path with the same acceleration, speed, turning around and arriving back.

When the "brother in motion" turns back, he will keep seeing the flashes sent to him before he turned back, and some time latter he will start seeing the flashes sent after he turned around.
Same for the other brother; he will see himself as turning around some time later after the "real turn" was made from his brother.
So much of what you say is true and I don't see why you aren't grasping this simple concept: There is a big difference between what the two brothers see. A brother that actually turns around will immediately see a difference in the other brother's flash rate whereas the other brother won't see it til the pattern of flashes gets transmitted from his distant brother to him.

If you don't agree with this can you please explain where you think I'm wrong?
sisoev said:
I do not imply limitless light speed in this example, for there is no space for such suggestion.
Good.
 
  • #63
I have a question about time too.

Sorry if this is a dumb question:

if there's a moving train with a mirror in it, and an observer(guy1) inside the train shines a light into it and measures the time it takes for it to get to the mirror and come back. He will measure a shorter time than an observer(guy2) outside of the train that is standing still. So the observer(guy2) says the time goes slower inside the train because its moving, but can the observer(guy1) in the train not say that time is going slower for the guy2 because in guy1's restframe guy 2 is moving? if so can someone explain this to me?

sorry if this is a dumb question, I am just curious
 
  • #64
DaleSpam said:
Your comment here does not make sense. Do you understand that a light pulse travels a distance of [itex]\Delta d = c \Delta t[/itex] therefore the distance is proportional to the time and vice versa.

The same distance can be traveled by light sent from approaching source, from departing source or from still source. Then same distance will be covered respectively by blue, red shifted, or unchanged light.
You'll probably ask me how this change anything.

Few posts earlier I asked you the question "what do we consider as light and how do we measure its speed". One photon is not light and its speed should not represent the speed of light.
The speed of light should be represented by the frequency with which we meet every successive wave. The faster we move through the waves the faster we meet every next one thus changing the frequency, respectively the "speed of light". This way we will see that the speed of light depends on the speed of the observer and on the speed of the source.
If you accept this, the theory of relativity will start to make no sense.

DaleSpam said:
Again, you are under the misapprehension that SR is about visual appearances. The light delay is accounted for. SR is about what happens after accounting for the delay due to the finite speed of light.

No, I'm not under such misapprehension, but SR should take into account that some things work only one way and no relativity can be applied to them.
The example with the two garage doors treats overlapping simultaneous events to which you cannot apply simultaneity for the simple reason that you cannot observe them as two events; you see only one of them and you should treat them as one.
The fact that you KNOW about the second event does not make it present to work with it and to apply values to it for later use.
Ignoring this will create paradoxes like the example I gave you with the two light beams from the back garage door.

DaleSpam said:
What do you mean by this? The wave lengths are different in different frames of reference, but I am not sure what you mean by the qualifier "measured on the same distance".

The wave length depends on the speed of the source and it cannot be different if the distance to the observer is not changed, but please ignore this for now.
 
  • #65
ghwellsjr said:
OK, then let the Earth be that third object and change every occurrence of "speed" to "velocity" in my previous explanations.

Ha-ha :)
Sometime I also need to adjust the environment and the events to my way of thinking, and then I know that I'm somewhere wrong.

ghwellsjr said:
So much of what you say is true and I don't see why you aren't grasping this simple concept: There is a big difference between what the two brothers see. A brother that actually turns around will immediately see a difference in the other brother's flash rate whereas the other brother won't see it til the pattern of flashes gets transmitted from his distant brother to him.

If you don't agree with this can you please explain where you think I'm wrong?

The trick for the right comprehension is to think for both brothers as symmetrically placed for the events in time.
If the departing brother measures x distance, the other will measure it as x as well, and if one of them measure n velocity it is n for the other as well.
Both of them observe the other with the same delay since they are symmetrically placed from the point in time where the events started.
 
  • #66
sisoev said:
The speed of light should be represented by the frequency with which we meet every successive wave. The faster we move through the waves the faster we meet every next one thus changing the frequency, respectively the "speed of light". This way we will see that the speed of light depends on the speed of the observer and on the speed of the source.
Pure nonsense. The units are not even correct. Frequency is in units of 1/time and speed is in units of distance/time. The frequency cannot possibly be the speed of light.

sisoev said:
If you accept this, the theory of relativity will start to make no sense.
Good thing I don't accept it then.

sisoev said:
No, I'm not under such misapprehension, but SR should take into account that some things work only one way and no relativity can be applied to them.
There are indeed many things that are invariant under the Lorentz transform. SR does take those into account. In fact, in some sense SR is primarily the study of these invariant quantities.

sisoev said:
The wave length depends on the speed of the source and it cannot be different if the distance to the observer is not changed, but please ignore this for now.
OK, but it is wrong.

Please study this page, you seem to be under some severe misconceptions about how things work: http://www.edu-observatory.org/physics-faq/Relativity/SR/experiments.html
 
  • #67
sisoev said:
The trick for the right comprehension is to think for both brothers as symmetrically placed for the events in time.
If the departing brother measures x distance, the other will measure it as x as well, and if one of them measure n velocity it is n for the other as well.
Both of them observe the other with the same delay since they are symmetrically placed from the point in time where the events started.
How can you think that both brothers are symmetrically placed from the point in time where the events started when one of them is causing the event to happen (he's turning around) and the other one is observing it from afar?
 
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  • #68
DaleSpam said:
Pure nonsense. The units are not even correct. Frequency is in units of 1/time and speed is in units of distance/time. The frequency cannot possibly be the speed of light.
I said "represented" not "measured", DaleSpam

Pardon me, but the rest of your answer seams very much like a dodging.
The fact that SR takes into account "many things that are invariant under the Lorentz transform" does not answer how do you see the "overlapping simultaneous events" (the two garage doors)
Not mentioning that my note puts in doubt an important part of SR.
I guess I have to wait until someone else comes with explanation.

I can imagine how annoying a guy like me can be in the midst of a company like you guys.
Later these days I'll post a thought experiment with graphics and after your answer I'll stop bothering you :)

I wish you a great weekend :)
 
  • #69
ghwellsjr said:
How can you think that both brothers are symmetrically placed from the point in time where the events started when one of them is causing the event to happen (he's turning around and the other one is observing it from afar?

The "turning around" event has no special meaning in the experiment, ghwellsjr
It is "experienced" from the other brother the same way as the brother who executes the event. The only difference is that if the real turn is to right, the other brother sees it as to left.
Once they start approaching each other in straight line, the tings are the same.
Both of them will observe the events with the same rate ratio.
 
  • #70
sisoev said:
I said "represented" not "measured", DaleSpam
You will have to explain the difference and the relevance then. How do you transform from the frequency "representation" to the actual speed?

sisoev said:
Not mentioning that my note puts in doubt an important part of SR.
The only thing in doubt is your understanding of physics.

sisoev said:
Later these days I'll post a thought experiment with graphics
I will look forward to it. Your description of the garage door paradox is unclear, so a picture would be useful.
 
<h2>1. What is time dilation?</h2><p>Time dilation is a phenomenon in which time appears to pass at different rates for objects in motion relative to each other. This is a consequence of the theory of relativity, which states that time and space are relative to the observer's frame of reference.</p><h2>2. How does time dilation occur?</h2><p>Time dilation occurs because the speed of light is constant in all frames of reference. As an object approaches the speed of light, time appears to slow down for that object from the perspective of an observer in a different frame of reference.</p><h2>3. Why do clocks that are moving at high speeds experience time dilation?</h2><p>Clocks that are moving at high speeds experience time dilation because they are moving at a significant fraction of the speed of light. As they approach the speed of light, time appears to slow down for them relative to a stationary observer.</p><h2>4. What is the difference between time dilation and time travel?</h2><p>Time dilation is a real phenomenon that has been observed and measured, while time travel is a theoretical concept that has not been proven to be possible. Time dilation refers to the difference in the rate of time passing for objects in motion, while time travel refers to the ability to travel to different points in time.</p><h2>5. How does time dilation affect our daily lives?</h2><p>Time dilation is only noticeable at extremely high speeds, so it does not have a significant impact on our daily lives. However, it is an important concept in understanding the behavior of objects in the universe, such as the movement of planets and stars, and is also used in technologies such as GPS systems.</p>

1. What is time dilation?

Time dilation is a phenomenon in which time appears to pass at different rates for objects in motion relative to each other. This is a consequence of the theory of relativity, which states that time and space are relative to the observer's frame of reference.

2. How does time dilation occur?

Time dilation occurs because the speed of light is constant in all frames of reference. As an object approaches the speed of light, time appears to slow down for that object from the perspective of an observer in a different frame of reference.

3. Why do clocks that are moving at high speeds experience time dilation?

Clocks that are moving at high speeds experience time dilation because they are moving at a significant fraction of the speed of light. As they approach the speed of light, time appears to slow down for them relative to a stationary observer.

4. What is the difference between time dilation and time travel?

Time dilation is a real phenomenon that has been observed and measured, while time travel is a theoretical concept that has not been proven to be possible. Time dilation refers to the difference in the rate of time passing for objects in motion, while time travel refers to the ability to travel to different points in time.

5. How does time dilation affect our daily lives?

Time dilation is only noticeable at extremely high speeds, so it does not have a significant impact on our daily lives. However, it is an important concept in understanding the behavior of objects in the universe, such as the movement of planets and stars, and is also used in technologies such as GPS systems.

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