Is relativistic effect of length contraction physically real ?

kahoomann
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Is relativistic effect of length contraction physically "real"?

Is Lorentz contraction a real contraction? For example, if one tries to accelerate a solid body, does its contraction require an extra input of energy to squeeze the atoms of the body closer together? Will this extra energy go into the total mass of the moving body?
 
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It's very real, but not in that sense. This should be obvious if you consider that it doesn't matter if it's the object or you who changed velocity.
 
It is physically real, this can be seen by the fact that particle accelerators require relativistic corrections to the "bunch length" in order to determine the interactions of the particles.

Lorentz contraction is strain-free, as can be measured by a strain gauge, so it does not require additional energy. Don't forget that the fields around an atom also length contract.
 
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kahoomann said:
Is Lorentz contraction a real contraction?

yes and no.

a moving object and a stationary object can't both be shorter than the other. 1 really shrinks. the other only APPEARS to shrink when viewed by the first.

https://www.physicsforums.com/showthread.php?t=236978
 
granpa said:
yes and no.

a moving object and a stationary object can't both be shorter than the other. 1 really shrinks. the other only APPEARS to shrink when viewed by the first.

https://www.physicsforums.com/showthread.php?t=236978

The key question is:
if one tries to accelerate a solid body, does its contraction require an extra input of energy to squeeze the atoms of the body closer together?
 
That question, already answered, is no. An object does not contract in its own frame.
 
granpa said:
a moving object and a stationary object can't both be shorter than the other. 1 really shrinks. the other only APPEARS to shrink when viewed by the first.
This is completely false. A describes B the same way B describes A.

kahoomann said:
The key question is:
if one tries to accelerate a solid body, does its contraction require an extra input of energy to squeeze the atoms of the body closer together?
That question was answered twice before you asked it again, but I'll say it more clearly: If the acceleration is linear, then the answer is definitely no.

If you accelerate a real object by pushing it at one end, you will compress it a bit, but if you don't break it, every microscopic piece of it will restore itself to its original rest length in co-moving inertial frames. This will heat the object a bit, so the work you perform when you push the rear of the object doesn't get converted to forward motion with 100% efficiency. This is an effect that doesn't really have anything to do with relativity, so I assume that this isn't what you had in mind.

A Lorentz contraction is real in the sense that objects really do get shorter or longer when your velocity relative to the object changes (regardless of whether it was you or the object that accelerated). It's not just that that they appear to get shorter or longer. The reason why lengths change is that your velocity is what determines which 3-dimensional "slice" of space-time you will consider space. (There's nothing more important than this in all of SR, so you should try really hard to understand it if you're at all interested). Two observers who measure the length of the same object will disagree because they are measuring the lengths of different paths in space-time.

So why did I say "if the acceleration is linear..."? Because there are situations where it just isn't possible for each microscopic piece to restore itself to its original length in co-moving inertial frames. The simplest example is a rotating disc. When you give a wheel a spin, the material will be forcefully stretched everywhere along the circumference by a factor that exactly compensates for the Lorentz contraction. So in this case we are performing additional work, not to cause the Lorentz contraction but to make sure that lengths remain the same when they do get Lorentz contracted.
 
Originally Posted by granpa View Post

a moving object and a stationary object can't both be shorter than the other. 1 really shrinks. the other only APPEARS to shrink when viewed by the first.

This is completely false. A describes B the same way B describes A.

how does that contradict what i said??
 
  • #10
kahoomann said:
Bernard Schutz, in his book, indicates that Lorentz contraction does require an extra input of energy to squeeze the atoms of the body closer together

see this link
http://books.google.com/books?id=jR...a+solid+body"&sig=T8L2gCi4h6HUs1QKBq60HBbU-yM
I really like Schutz because I think the SR section in his "A first course on general relativity" is awesome, but this is just wrong. One way to see that is to consider the acceleration of a single classical point particle. It's energy will increase by \gamma mc^2-mc^2, and it's definitely not because atoms are being squeezed together. See e.g. the recent thread about derivations of E=mc2.
 
  • #11
granpa said:
a moving object and a stationary object can't both be shorter than the other.
Sure they can, draw a spacetime diagram and see!
 
  • #12
granpa said:
a moving object and a stationary object can't both be shorter than the other. 1 really shrinks. the other only APPEARS to shrink when viewed by the first.

This is completely false. A describes B the same way B describes A.

how does that contradict what i said??
I suppose I could have expressed myself more clearly. I think you could have too, because I'm not sure what you were saying there. You appear to be saying that one object shrinks and one doesn't. That's not what happens. If A and B are two identical objects moving at the same velocity and you change the velocity of one of them, the following will be the result regardless of whether it was A or B that accelerated: A is shorter in B's frame. B is shorter in A's frame. Nothing has really changed about either of the objects. They just disagree about which slices of space-time are space.
 
  • #13
a moving object and a stationary object can't both be shorter than the other. 1 really shrinks. the other only APPEARS to shrink when viewed by the first due to loss of simultaneity. you obviously didnt even look at the link i posted.
 
  • #14
granpa said:
you obviously didnt even look at the link i posted.
You're right about that. You said something that was clearly incorrect and posted a link to what was obviously another thread without explaining the reason. It didn't seem worth the effort to click it.

granpa said:
a moving object and a stationary object can't both be shorter than the other.
Not in one frame, that's true, but if that's what you mean, you should say it.

granpa said:
1 really shrinks. the other only APPEARS to shrink when viewed by the first due to loss of simultaneity.
But the first also "appears to shrink" when viewed by the other, for the same reason. So if "1 really shrinks", then so does the other.
 
  • #15
But the first also "appears to shrink" when viewed by the other, for the same reason.

thats where you are wrong. its not for the same reason, as i clearly showed and proved mathematically in the link i posted.

but it is impossible to tell which is real and which isnt.
 
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  • #16
kahoomann said:
Is Lorentz contraction a real contraction? For example, if one tries to accelerate a solid body, does its contraction require an extra input of energy to squeeze the atoms of the body closer together? Will this extra energy go into the total mass of the moving body?
I think it a good idea to differentiate between the observation of the length of a rod in motion with respect to an observer and the effects of acceleration on a pulled or pushed rod. Those are two different things.
 
  • #17
granpa said:
but it is impossible to tell which is real and which isnt.
It is easy to tell which is real: they both are.
 
  • #18
DaleSpam said:
It is easy to tell which is real: they both are.

you believe that a can be shorter than b while b is at the same time shorter than a? ok. then perhaps you can explain to me where my calculations went wrong in this thread:
https://www.physicsforums.com/showthread.php?t=236978
 
  • #19
Hello granpa

Quote:-

----but it is impossible to tell which is real and which isnt.----

I would interpret this as saying that you cannot tell which contraction is real and which is illusory. So we cannot tell which is which. This is a bit like the definition of equality. This means they are the same. That means they are both real or both illusory.

Matheinste.
 
  • #20
i should have said that it is impossible to tell which is due to the length contraction of the object being viewed and which is due to loss of simultaneity in the observer.
 
  • #21
Quote:-

---- loss of simultaneity in the observer.---

What does that mean

Mateinste
 
  • #22
granpa said:
you believe that a can be shorter than b while b is at the same time shorter than a? ok. then perhaps you can explain to me where my calculations went wrong in this thread:
https://www.physicsforums.com/showthread.php?t=236978
Sure, you didn't use the full Lorentz transform, just bits and pieces cobbled together.

Look at the attached diagram which is simply the Lorentz transform for an unprimed "rest" frame (black) and a primed frame (white) moving with relative v=0.6c (c=1). If the back end of a proper-length 2 rod at rest in the unprimed frame follows the worldline x=0 then the front end follows the worldline x=2. If the back end of a proper-length 2 rod at rest in the primed frame follows the worldline x'=0 then the front end follows the worldline x'=2.

Note that, starting from the origin, the t=0 line intersects the x'=2 line before the x=2 line. The primed rod is shorter than the unprimed rod (in the primed frame).

Note that, starting from the origin, the t'=0 line intersects the x=2 line before the x'=2 line. The unprimed rod is shorter than the primed rod (in the unprimed frame).

There is no contradiction, they are talking about two different sets of events.
 

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  • #23
granpa said:
you believe that a can be shorter than b while b is at the same time shorter than a?
When you say "a is shorter than b" you must specify the frame in which measurements are being made. Until you do, the statement is meaningless. According to frame b, frame a lengths are "contracted"; according to frame a, frame b lengths are. No problem.
 
  • #24
DaleSpam said:
Sure, you didn't use the full Lorentz transform, just bits and pieces cobbled together.

Look at the attached diagram which is simply the Lorentz transform for an unprimed "rest" frame (black) and a primed frame (white) moving with relative v=0.6c (c=1). If the back end of a proper-length 2 rod at rest in the unprimed frame follows the worldline x=0 then the front end follows the worldline x=2. If the back end of a proper-length 2 rod at rest in the primed frame follows the worldline x'=0 then the front end follows the worldline x'=2.

Note that, starting from the origin, the t=0 line intersects the x'=2 line before the x=2 line. The primed rod is shorter than the unprimed rod (in the primed frame).

Note that, starting from the origin, the t'=0 line intersects the x=2 line before the x'=2 line. The unprimed rod is shorter than the primed rod (in the unprimed frame).

There is no contradiction, they are talking about two different sets of events.

thats obviously true but what does that have to do with what i said? it contradicts nothing i have said.
 
  • #25
matheinste said:
Quote:-

---- loss of simultaneity in the observer.---

What does that mean

Mateinste


if you are asking how loss of simultaneity changes ones measurement of other objects then you should read this:
https://www.physicsforums.com/showthread.php?t=236978

if you are asking what i mean by 'in the observer' then i mean that the atoms that make up the observer are interacting by means of electric and magnetic fields that themselves change at the speed of light and this leads to a shift of simultaneity (as that observer would define it).
 
  • #26
If you multiply every vector in DaleSpam's diagram with

\gamma\begin{pmatrix}1 && -v\\-v && 1\end{pmatrix}

The diagram will turn into its mirror image with black and white swapped, i.e. the white lines will look the way the black lines do now, and the black lines will look like the white lines do now except they'll be tilted the other way.

It makes no sense to say that one of these diagrams represents reality and that the other doesn't.
 
  • #27
granpa said:
thats obviously true but what does that have to do with what i said?
It directly addresses your concerns about both being real (a is shorter than b and b is shorter than a).
 
  • #28
Fredrik said:
If you multiply every vector in DaleSpam's diagram with

\gamma\begin{pmatrix}1 && -v\\-v && 1\end{pmatrix}

The diagram will turn into its mirror image with black and white swapped, i.e. the white lines will look the way the black lines do now, and the black lines will look like the white lines do now except they'll be tilted the other way.

It makes no sense to say that one of these diagrams represents reality and that the other doesn't.
This is correct. Because of that, some people draw both frames at the same angle (i.e. from the perspective of a "midpoint" observer) to emphasize the symmetry. This was a drawing that I did rather early on in my understanding of SR, so I wasn't skilled enough at the time to do such a symmetric diagram. But even without making the symmetry obvious you can still see how each frame sees the other as length contracted and time dilated.
 
  • #29
Hello granpa

Quote:-

---if you are asking what i mean by 'in the observer' then i mean that the atoms that make up the observer are interacting by means of electric and magnetic fields that themselves change at the speed of light and this leads to a shift of simultaneity (as that observer would define it).----

I'm afraid i'll have to drop out at this point. The above is out of my depth.

Matheinste
 
  • #30
DaleSpam said:
It directly addresses your concerns about both being real (a is shorter than b and b is shorter than a).

its just a mathematical diagram of exactly what i just said. it shows that one objects measurement of the length of the other depends on that objects length and on the definition of simultaneity. it in no way at all contradicts anything i said nor anything in this:
https://www.physicsforums.com/showthread.php?t=236978
 
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  • #31
Fredrik said:
If you multiply every vector in DaleSpam's diagram with

\gamma\begin{pmatrix}1 && -v\\-v && 1\end{pmatrix}

The diagram will turn into its mirror image with black and white swapped, i.e. the white lines will look the way the black lines do now, and the black lines will look like the white lines do now except they'll be tilted the other way.

It makes no sense to say that one of these diagrams represents reality and that the other doesn't.

well your math is out of my league but let me say this. it is perfectly true, and i have said it many times, that every observer considers himself to be stationary and every observer sees exactly the same thing (that he would see if he were indeed stationary). this is perfectly symmetrical. but the equations of relativity show that they see the same thing for entirely different reasons. some see an object to be shortened because that object is length contracted and others see objects to be shortened because the observer is experiencing a loss of simultaneity. this is not symmetrical at all and fancy math manipulation doesn't change that.
 
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  • #32
If you think so, it must be because you're focusing on the wrong parts of the math. For example, I don't think you have fully understood the very intimate relationship between relativity of simultaneity and length contraction. Relativity of simultaneity is precisely what makes different observers disagree about what events the endpoints are when they measure the length of the same object, and that's the reason they measure different lengths. So you can actually think of the simultaneity stuff as the cause of length contraction. But it's probably better to think of the Minkowski metric, or equivalently, the Lorentz transformation, as the cause of all of these things.
 
  • #33
loss of simultaneity can explain some length contraction but not all. that's the point.Relativity of simultaneity is precisely what makes different observers disagree about what events the endpoints are when they measure the length of the same object,

thats exactly what i explained here:
https://www.physicsforums.com/showthread.php?t=236978
has nobody ever bothered to read it?
 
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  • #34
granpa,
Relativity of simultaneity is a consequence of using the Minkowski metric to describe space-time. It is not a 'cause' of anything, but an effect. As Frederik says "...it's probably better to think of the Minkowski metric, or equivalently, the Lorentz transformation, as the cause of all of these things".

And as MeJennifer remarked, the only directly observable quantity is the proper time measured by clocks along world-lines, which is invariant under Lorentz transformations, so all inertial observers agree on the value.

You probably understand this, which makes your use of your own term 'loss of simulataneity' rather unnecessary. I mean, it's all because because of relative motion is it not ?
 
  • #35
granpa said:
well your math is out of my league ... this is not symmetrical at all and fancy math manipulation doesn't change that
I highly recommend taking the time to learn the appropriate math. As long as you have taken two years of high-school algebra you should do fine. What you are missing is just the first pieces of linear algebra. But here is the summary as it relates to the Lorentz transform

The http://en.wikipedia.org/wiki/Lorentz_transformation" (in standard configuration i.e. 1D motion only along the x direction, axes parallel) can be written
\begin{cases}<br /> t&#039; = \gamma \left( t - \frac{v x}{c^{2}} \right) \\ <br /> x&#039; = \gamma \left( x - v t \right)<br /> \end{cases}

for c=1 this simplifies to

\begin{cases}<br /> t&#039; = \gamma \left( t - v x \right) \\ <br /> x&#039; = \gamma \left( - v t + x \right)<br /> \end{cases} eq 1

By letting (t,x) be a vector in spacetime (normally it is (ct,x) but remember we are using c=1) we can write the above expression for the Lorentz transform in matrix form as Fredrik did

\left(<br /> \begin{array}{l}<br /> t&#039; \\<br /> x&#039;<br /> \end{array}<br /> \right)=\gamma\begin{pmatrix}1 &amp;&amp; -v\\-v &amp;&amp; 1\end{pmatrix}.\left(<br /> \begin{array}{l}<br /> t \\<br /> x<br /> \end{array}<br /> \right) eq 2

So eq 2 is just another way to write eq 1, which is the (simplified) Lorentz transform. One advantage of writing it this way is that it let's you see the symmetry more clearly. Specifically:
\begin{pmatrix}\gamma &amp;&amp; -\gamma v\\-\gamma v &amp;&amp; \gamma\end{pmatrix}=\begin{pmatrix}\gamma &amp;&amp; \gamma v\\\gamma v &amp;&amp; \gamma\end{pmatrix}^{-1} eq 3

What eq 3 shows is that to undo the Lorentz transform you just take the Lorentz transform with the opposite velocity. In other words, after Lorentz transforming to a frame moving to the right at v, if you want to go back, you simply Lorentz tranform to the left at v. This implies that all effects of the Lorentz transform (length contraction, time dilation, relativity of simultaneity) are completely symmetrical between the two frames. The other frame is always both length-contracted and "unsimultaneous".
 
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  • #36
granpa,

I read your post that you linked to above. If you are showing that LC, TD and LOS are all necessary ( and sufficient ?) to get SR, you are right. It's just much neater to roll all the effects into one neat package.

You might find this amusing if you want to play with space-time diagrams.

http://www.blatword.co.uk/space-time/minkowski_help.html
 
  • #38
Mentz114 said:
granpa,

I read your post that you linked to above. If you are showing that LC, TD and LOS are all necessary ( and sufficient ?) to get SR, you are right. It's just much neater to roll all the effects into one neat package.

You might find this amusing if you want to play with space-time diagrams.

http://www.blatword.co.uk/space-time/minkowski_help.html



i was saying that and i was also saying that there is nothing magical about the fact that object a, which is moving and is length contracted, perceives object b, which is stationary, to be shorter than itself. it follows very simply from loss of simultaneity.
 
  • #39
Mentz114 said:
granpa,

I read your post that you linked to above. If you are showing that LC, TD and LOS are all necessary ( and sufficient ?) to get SR, you are right. It's just much neater to roll all the effects into one neat package.

You might find this amusing if you want to play with space-time diagrams.

http://www.blatword.co.uk/space-time/minkowski_help.html

I don't suppose you have a version that'll run under Win98SE do you?
 
  • #40
paw,
PM me with the details of the problem. I may be able to help.

M
 
  • #41
Mentz114 said:
paw,
PM me with the details of the problem. I may be able to help.

M

Done
 
  • #42
Fredrik said:
I really like Schutz because I think the SR section in his "A first course on general relativity" is awesome, but this is just wrong. One way to see that is to consider the acceleration of a single classical point particle. It's energy will increase by \gamma mc^2-mc^2, and it's definitely not because atoms are being squeezed together. See e.g. the recent thread about derivations of E=mc2.

Consider what happens when we accelerate a box filled with gas.
Will its energy increase by the same amount as a solid body, i.e. \gamma mc^2-mc^2? In other words, will the pressure of the gas play a roll in its energy increase?
 
  • #43


Here is the question:

Is relativistic effect of length contraction physically "real"?

You said:

Fredrik said:
It's very real, but not in that sense. This should be obvious if you consider that it doesn't matter if it's the object or you who changed velocity.

What do you mean by not in that sense? If you think length contraction is not a physical occurrence then what do you mean?
 
  • #44


DaleSpam said:
It is physically real, this can be seen by the fact that particle accelerators require relativistic corrections to the "bunch length" in order to determine the interactions of the particles..




So you think that length contraction is a real occurrence. OK, let's look at this idea. We all agree that when we talk of length contraction we are talking about a physical object contracting in length. So in order to change the length of an object we need to apply an equal force to both ends of the object in order to change its length.

So where does this force come from? And in what way does this force contact the object in order to push on it?

Next, As in the examples given by Einstein in his explanation of length contraction he used the idea of rods contracting.

So let's use his examples, now let's suppose that we have four rods all moving in the same frame of reference. One rod is made of wood, one rod is made of iron, one rod is made of paper, and one rod is made of glass.

Now according to this whole theory of length contraction, all rods will appear to contract the same amount when viewed from a different frame of reference.

If length contraction is a real physical occurrence then that means a real physical force was applied to these four rods in order the cause them to contract.

So now we have four rods that are made of different materials, and each of these different materials will require different amounts of force to contract them.

Now we are faced with the fact that some how this force knows what amount of pressure needs to be applied to what object in order to make all the objects contract the same. Sounds like some kind of supernatural force to me.

Alright, so now on to the last unexplained phenomenon of this whole length contraction theory. If you believe that real physical objects truly contract, then once these objects have contracted, how do they regain their original length. A force was required to contract the object, so a force is required to bring it back to its original length.

Why is there no mention of any force in all the descriptions and math involved with length contraction? Can anyone provide a mathematical equation of length contraction that includes the use of some type of force?

I know that you will not find such an equation, so I say to all of you that believe that length contraction describes an actual physical occurrence, maybe it is a supernatural phenomenon.




DaleSpam said:
Lorentz contraction is strain-free, as can be measured by a strain gauge, so it does not require additional energy. Don't forget that the fields around an atom also length contract.

As of today we know that Newton's laws of motion stand as undisputable facts, and these facts are the basis of physics. So with that in mind and what you just said let's try to connect the two.

You, DaleSpam say that length contraction is physically real and does not require additional energy to achieve this action. You seem to think that it is possible to get something for nothing.

Newton's first law of motion:

"A body continues to maintain its state of rest or of uniform motion unless acted upon by an external unbalanced force." This law is known as the law of inertia.


To physically move or change a physical thing it will require a force. If you take the field around an atom you have to have some type of force applied to it to change it, it does not happen on its own. You have to force something to change its natural state.

This field around the atom is in a state of equilibrium and will remain so until acted upon by an exterior force or energy. So the fact that there is a force that is moving the surface of this field around the atom in toward the center or however you want to think about it, the fact is that this field is being moved. So there is an action of motion in one direction so guess what, there is going to be an equal and opposite action against this force by the field.

Newton's third law of motion:

"To every action there is an equal and opposite reaction."

So what ever this force is, it has to be a real physical force. This brings me back to asking, where does this force come from, and why is there no mention of force in any discussion or in any equation that deals with this "real" phenomenon?
 
  • #45
granpa said:
yes and no.

a moving object and a stationary object can't both be shorter than the other. 1 really shrinks. the other only APPEARS to shrink when viewed by the first.

https://www.physicsforums.com/showthread.php?t=236978


Please become more familiar with S.R. There is no such thing as stationary in S.R.

Everything is relative, the motion of one frame of refernce is relative to another frame of reference.
 
  • #46


kahoomann said:
Bernard Schutz, in his book, indicates that Lorentz contraction does require an extra input of energy to squeeze the atoms of the body closer together. Is there anyone who agrees with him?

see this link
http://books.google.com/books?id=jR...a+solid+body"&sig=T8L2gCi4h6HUs1QKBq60HBbU-yM


How would something that is in a state of equilibrium of forces just decide or do something different if no force is involved? All objects are in a state of equilibrium, all the internal vibrating and motion of the atoms or what ever you want to believe matter is made of, is in a state of equilibrium of force. In order to change this state there has to be some type of unbalance to this equilibrium. No physical object decides to do something other than what it is doing. Physical objects only do something different when FORCED to do so, otherwise they will continue to remain as an object in a stable state of equilibrium.
 
  • #47


john 8 said:
So you think that length contraction is a real occurrence. OK, let's look at this idea. We all agree that when we talk of length contraction we are talking about a physical object contracting in length. So in order to change the length of an object we need to apply an equal force to both ends of the object in order to change its length.

Not true.
john 8 said:
I know that you will not find such an equation, so I say to all of you that believe that length contraction describes an actual physical occurrence, maybe it is a supernatural phenomenon.

Also not true.Consider the case where we are squeezing (or pulling) both ends of a rod, and we ask the question "how much force is necessary to make the rod the length predicted by SR." I hope you agree that this is a well defined question.

The answer turns out to be zero. For all materials. No spirits or goblins need to be invoked.
 
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  • #48


Fredrik said:
If you accelerate a real object by pushing it at one end, you will compress it a bit,.

If you apply force to only one end of an object, you will only move that object. In order to compress an object you will have to apply a force to both ends of the object. In order to compress an object you have to move one end or edge in toward the other, that other end or edge needs to be held in place so as not to have the whole object move. So where is the science behind what you are stating.




Fredrik said:
If you accelerate a real object by pushing it at one end, you will compress it a bit, but if you don't break it, every microscopic piece of it will restore itself to its original rest length in co-moving inertial frames.,.

In the real world if you compress a piece of iron it will not restore itself to its original length. So where are you getting the idea that compressed objects will just restore themselves to original length.



Fredrik said:
A Lorentz contraction is real in the sense that objects really do get shorter or longer when your velocity relative to the object changes (regardless of whether it was you or the object that accelerated). It's not just that that they appear to get shorter or longer. The reason why lengths change is that your velocity is what determines which 3-dimensional "slice" of space-time you will consider space. (There's nothing more important than this in all of SR, so you should try really hard to understand it if you're at all interested). Two observers who measure the length of the same object will disagree because they are measuring the lengths of different paths in space-time..,.



So let me ask you something, if this length contraction is a real physical occurrence than it will occur whether there is an observer or not, right?

We do not need an observer present to have any of Newton’s laws of motion to work.

A radio wave can exist and function the same whether there is an observer or not.


If you have someone who observes an object contracting as it is moving past him then is he observing a real physical phenomenon that is happening to that object. If so then that same object moving at the same speed will contract to the same length whether there is someone there to observe it or not, right?

So if this whole length contraction thing is a real physical phenomenon it will occur whether there is someone there to see it occur.

So as I sit here in front of my computer I do not see the planets moving relative to me, I do not see the cars that are moving relative to me and the people in those cars do not see me. In fact there are millions of things that I do not see that are moving relative to me, and there are millions of people moving relative to me that do not see me.

Now if you assume that this length contraction idea is a real physical occurrence than my length would depend on the frame of reference of some other moving object, now with all of these millions of objects all moving relative to each other and me, I would have to be millions of different lengths all at the same time right now, all of this physical change in my length, the length of my table, chairs, cats, dishes, plumbing, bricks, and all the objects in my environment would cause quite a bit of heat, yet all is good here.

If this length contraction is solely dependent upon an observer to be present for any contracting to occur, than you will have to show me how an object knows that there is an observer in order for it to decide to contract. You see if an object can move past a blind man will it contract? There is someone there, but that someone just was not able to perceive light reflecting off of object so this blind man did not observe the object.

If the object still contracts then that means that everything in this universe is expanding and contracting at a mad rate in order to satisfy the physical laws the require all object moving in different frames of reference to contract, and since this universe is full of so many different frames of reference that means that all objects are at the effect of this phenomenon.

Now if the object does not contract in the presence of the blind man than that means that the object knew the man was blind and so could not see, and so the object did not contract. This would also bring up the question that if objects only contract when observed than what is the physical phenomenon (the science) behind the fact that light that is reflected off of an object and enters an eye that is able to perceive the wavelengths of this electromagnetic wave can actually cause an object that is moving to contract.

So I would like you to clarify this for me. Does length contraction depend solely on an object being observed to contract, or is length contraction something that occurs without any observer being present?
 
  • #49


Originally Posted by john 8
So you think that length contraction is a real occurrence. OK, let's look at this idea. We all agree that when we talk of length contraction we are talking about a physical object contracting in length. So in order to change the length of an object we need to apply an equal force to both ends of the object in order to change its length.


Vanadium 50 said:
Not true..

Explain what is not true.



Originally Posted by john 8
I know that you will not find such an equation, so I say to all of you that believe that length contraction describes an actual physical occurrence, maybe it is a supernatural phenomenon.


Vanadium 50 said:
Also not true...

OK. Show me why this is not true. Provide evidence please.



Vanadium 50 said:
Consider the case where we are squeezing (or pulling) both ends of a rod, and we ask the question "how much force is necessary to make the rod the length predicted by SR." I hope you agree that this is a well defined question.

The answer turns out to be zero. For all materials. No spirits or goblins need to be invoked.

Force needs to be applied to all physical objects to cause them to contract.

"A body continues to maintain its state of rest or of uniform motion unless acted upon by an external unbalanced force." This law is known as the law of inertia.


If zero force is applied to an object that is in equalibrium, than that object will not be changed.

Squeezing or pulling is an action. Action is the result of force. If there is action there is force. To say that no force is required to cause an action or change in a physical object is to get something for nothing. Explain to me in your own words your understanding of how an object can be compressed without the use of force.
 
  • #50


john 8 said:
Here is the question:

Is relativistic effect of length contraction physically "real"?
No, that's not the question. This was the question:
kahoomann said:
Is Lorentz contraction a real contraction? For example, if one tries to accelerate a solid body, does its contraction require an extra input of energy to squeeze the atoms of the body closer together? Will this extra energy go into the total mass of the moving body?
Note that he defined what he meant by a "real" contraction. He defined a contraction to be "real" if you have to supply an extra input of energy to make the object shorter, i.e. if you have to supply more energy than you need to accelerate the atoms individually.

john 8 said:
You said:
Fredrik said:
It's very real, but not in that sense. This should be obvious if you consider that it doesn't matter if it's the object or you who changed velocity.
What do you mean by not in that sense? If you think length contraction is not a physical occurrence then what do you mean?
It's real, but not in the sense that it satisfies his definition of "real".

You don't have to supply any more energy than what's needed to accelerate the atoms individually. You don't have to perform any work to "squeeze" the object. However, that's not a good reason to say that the contraction isn't "real".
 
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