Is Time Travel Possible and Already Happening in Our World?

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Discussion Overview

The discussion centers around the concept of time travel, particularly in relation to the effects of velocity on time perception and the nature of time itself. Participants explore theoretical scenarios involving motionless objects, time dilation, and the implications of these concepts in both physics and philosophy.

Discussion Character

  • Exploratory
  • Debate/contested
  • Conceptual clarification
  • Mathematical reasoning

Main Points Raised

  • One participant presents a mathematical model suggesting that an object accelerating to a speed v experiences a time t_s into the future of a stationary observer, raising questions about its correctness and real-world applications.
  • Another participant questions whether it is possible to be motionless in time, asserting that time is inherently linked to motion and that wordlines must always be future-directed.
  • Several participants express skepticism about the notion of a motionless object not experiencing time, arguing that existence and time are not solely dependent on motion.
  • There is a debate about the definition of proper time and whether it can exist without motion, with some participants asserting that an object without motion would also lack time.
  • Participants discuss the relativity of motion, emphasizing that motion is always relative to a reference point, which complicates the understanding of who is truly moving.
  • Some participants challenge the definitions and assumptions being used in the discussion, suggesting that established views may not be universally applicable.

Areas of Agreement / Disagreement

Participants express multiple competing views regarding the nature of time, motion, and the implications of time dilation. There is no consensus on the definitions or interpretations of these concepts, and the discussion remains unresolved.

Contextual Notes

Limitations include varying definitions of time and motion, assumptions about isolated frames, and the philosophical implications of time as a dimension versus a consequence of motion. The discussion does not resolve these complexities.

epkid08
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Two objects lie motionless in an isolated frame. One object accelerates to a speed v, then then holds that speed for an amount of time t. This causes the accelerated object to travel a time t_s into the still motionless object's future.

v=\frac{c\sqrt{t_s^2+2t_st}}{(t_s+t)}

If you're wondering I defined t_s, time skipped into motionless object's future, equal to t_c-t_p, coordinate time minus proper time. Solve for coordinate time, and plug it into the time dilation equation. Then solve for v.

This seems like it would have multiple applications for various preserving/maturing things i.e. foods, alcohol in our world.

Has anyone seen this before? Is it correct? Is it applied in our world today?


Also a question that is not about this topic.
Theoretically, if an object is motionless in a vacuum with 0 forces acting on it, does it experience time? Apparently, most people view time as a philosophical thing more than anything, but furthermore a consequence of motion. So my question is just that, is time just a consequence of motion?
 
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Hello epkid08.

Can we be motionless in time as well as space?. I think we are always moving forwards in time. Time and space are united as spacetime and i think there is a condition that that our wordlines be always future directed.

Matheinste.
 
matheinste said:
Hello epkid08.

Can we be motionless in time as well as space?. I think we are always moving forwards in time. Time and space are united as spacetime and i think there is a condition that that our wordlines be always future directed.

Matheinste.

Heh, I was going to add in parenthesis that it's impossible to do so, but I didn't. I think my main question was is time truly just a consequence of motion, or is it a truly unique 'dimension' that applies to all space. I suppose both could very well could mean the same thing, it's just how someone thinks about it.
 
It doesn't seem like I explained things well enough because no one posted, so I will try again.

If we have the coordinate time of an object, t_c, and we have the proper time of an object, t_p, we can see that with a velocity of 0, they are the same. As the object accelerates, t_c increases at a much higher rate than t_p. When the object decelerates back to 0, depending on the velocity and proper time, the object will see that the observer has aged a given amount of time more than the object did. We can define this extra time as 'time the object skipped into the observers future', t_s. Obviously, t_s can be easily calculated by taking t_c-t_p. From here the variables can be rearranged in many various ways. I will solve for t_s first, then for velocity.

t_s=t_c-t_p
t_c=t_s+t_p
t_p\gamma -t_p=t_s
t_p(\gamma -1)=t_s (1)


\gamma =\frac{t_p+t_s}{t_p}
\sqrt{1-v^2/c^2}=\frac{t_p}{t_p+t_s}

Skipping some steps...
v=\frac{c\sqrt{t_s^2+2t_pt_s}}{(t_s+t_p)} (2)

In words:
Two objects lie motionless in an isolated frame. One object accelerates to a speed v, then then holds that speed for an amount of time t_p. This causes the accelerated object to travel a time t_s into the still motionless object's future.

I've never seen this derived version of relativity. It seems like this could be applied in multiple ways in our world.

Is the derivation correct? Is it applied in our world?
 
epkid08 said:
This causes the accelerated object to travel a time t_s into the still motionless object's future.
Sorry but that statement does not make any sense to me.
 
MeJennifer said:
Sorry but that statement does not make any sense to me.

If an object travels at v>0, while its observer is stationary, the moving object will experience a slower rate of time than the still stationary observer. This change in time is shown by t_s. Whether or not you want to call it 'time travel' really makes no difference. Is there a better phrase for it?
 
I have difficulty believing that a motionless object does not experience time. I see no connection between the period of time in which an object exists and the distance it may or may not have traveled in that time period.
 
epkid08 said:
If an object travels at v>0, while its observer is stationary, the moving object will experience a slower rate of time than the still stationary observer.
And how would you propose to determine who is traveling and who is stationary?
An object is only moving relative to another object.
 
MeJennifer said:
And how would you propose to determine who is traveling and who is stationary?
An object is only moving relative to another object.

Ahem, treat velocity as a vector.
 
  • #10
isly ilwott said:
I have difficulty believing that a motionless object does not experience time. I see no connection between the period of time in which an object exists and the distance it may or may not have traveled in that time period.

If we define proper time strictly as a consequence of motion, then an object without motion (this will never happen), will also be without time.
 
  • #11
epkid08 said:
Ahem, treat velocity as a vector.
A vector?

You and I are in empty space and we see that the distance between us is constantly changing, who is moving?

Where does your vector come in?

epkid08 said:
If we define proper time strictly as a consequence of motion, then an object without motion (this will never happen), will also be without time.
Your comments are getting increasingly more bizarre to me.
 
  • #12
epkid08 said:
If we define proper time strictly as a consequence of motion, then an object without motion (this will never happen), will also be without time.
Quite so...if you define it that way. If I define black as white then all things white are actually black. Your definition is errant.

Also, your claim that an object without motion will never happen is errant. Once you have established a vantage point, anything that does not move in relation to it is without motion.
 
  • #13
epkid08 said:
Ahem, treat velocity as a vector.
Whether treated as a vector or not, the reference point will determine which is moving.

Velocity in commonly treated as a vector. The magnitude of an object's speed coupled with the direction of travel yeilds the object's velocity. For both parameters, there must be a reference point.
 
  • #14
isly ilwott said:
Whether treated as a vector or not, the reference point will determine which is moving.
Coordinate and frame wise yes, physically no. Physically they are simply moving with respect to each other.
 
  • #15
MeJennifer said:
Coordinate and frame wise yes, physically no. Physically they are simply moving with respect to each other.
The motion must be referenced to something

To a person on a speeding train, the dining car is not moving, but the track is. To a person standing on the track, the train is moving but the track is not. In order to determine the relative motion of any object, a reference point must be utilized.
 
  • #16
isly ilwott said:
Quite so...if you define it that way. If I define black as white then all things white are actually black. Your definition is errant.
At the beginning of the topic I used that as the definition because it's a widely accepted view on it, I'm not even saying it's the right view of it, my intention was to get a better perspective on it.

isly ilwott said:
Also, your claim that an object without motion will never happen is errant. Once you have established a vantage point, anything that does not move in relation to it is without motion.
There is no such thing as a true isolated frame, gravity will always be there, and thus there will always be a real force acting on an object.

MeJennifer said:
A vector?

You and I are in empty space and we see that the distance between us is constantly changing, who is moving?

Where does your vector come in?
Are you saying it is impossible to observe a 'left' and a 'right'? If the object is traveling relative to the observer, the object is traveling at v; if the observer is traveling relative to the object, the observer is traveling at -v.

MeJennifer said:
Your comments are getting increasingly more bizarre to me.
It was not directed to you.

isly ilwott said:
Whether treated as a vector or not, the reference point will determine which is moving.

Velocity in commonly treated as a vector. The magnitude of an object's speed coupled with the direction of travel yeilds the object's velocity. For both parameters, there must be a reference point.
There doesn't need to be a reference point, as I said before if the object is moving relative to the observer, the object is traveling at v, if the observer is moving relative to the object, the observer is traveling at -v. This is because the object can distinguish the x coordinate relative to observer, and vice-versa.
 
  • #17
isly ilwott said:
The motion must be referenced to something
Not true, in relativity motion is always relative. Don't mix up physical reality with frames and coordinate systems.
 
  • #18
MeJennifer said:
Not true, in relativity motion is always relative. Don't mix up physical reality with frames and coordinate systems.
It seems a physical reality to me that in speaking of physical objects, the motion of any object must be measured in reference to something else, namely the reference point.
 
  • #19
isly ilwott said:
It seems a physical reality to me that in speaking of physical objects, the motion of any object must be measured in reference to something else, namely the reference point.

Are you saying that an object is never in motion if it doesn't have some type of reference? That's like saying, an object without light reflecting off of it is not there.

Although, if the universe was truly infinite in space, then I suppose you would need a reference point, but that's a different subject.
 
  • #20
epkid08 said:
Are you saying that an object is never in motion if it doesn't have some type of reference? That's like saying, an object without light reflecting off of it is not there.
No. I'm saying that in order to measure the motion, there has to be a reference point.

Although, if the universe was truly infinite in space, then I suppose you would need a reference point, but that's a different subject.
I think that regardless of the limits on the volume of space involved, there has to be a reference point to quantify the motion (change in position of the moving object relative to the reference point).
 
  • #21
isly ilwott said:
No. I'm saying that in order to measure the motion, there has to be a reference point.
Simply untrue.

If you and I are in empty space and we send light signals to each other we can easily determine the amount of motion between us. There would be no need for frames or coordinate systems just the relativistic doppler formula.
 
Last edited:
  • #22
isly ilwott said:
No. I'm saying that in order to measure the motion, there has to be a reference point.

Given that the universe is spatially finite, you will always know that traveling in a direction will cause motion.

Given that the universe is spatially infinite, you will not be able to distinguish, given no reference point, whether or not you hold a motion.
 
  • #23
epkid08 said:
This seems like it would have multiple applications for various preserving/maturing things i.e. foods, alcohol in our world.
Sure. Remember though that accelerating something to relativistic speeds requires a LOT of energy! So wouldn't it be a lot cheaper to freeze the food than to slow down it's clock by sending it around the Earth at .99c? :)

As for maturing things like alcohol - no, that's where you've lost me. You can slow the aging of something you send out at relativistic speeds. You can't accelerate its aging.

Has anyone seen this before? Is it correct? Is it applied in our world today?
Most certainly it is not applied. The only real world application of time dilation I am aware of is in the GPS system which does have to account for it because of the required precision. But I've never heard of a practical application of slowing an object's aging.

Also a question that is not about this topic.
Theoretically, if an object is motionless in a vacuum with 0 forces acting on it, does it experience time? Apparently, most people view time as a philosophical thing more than anything, but furthermore a consequence of motion. So my question is just that, is time just a consequence of motion?
Time is a consequence of change of any kind. Could the universe change in any wya if there was no motion? It is difficult to imagine it could. The fundamental particles don't change their properties without some kind of motion accompanying that change (i.e. an electron/positron can't become two photons without some kind of motion). So I'd have to say you're rigth, in your hypothetical there is no concept of time.
 
  • #24
peter0302 said:
As for maturing things like alcohol - no, that's where you've lost me. You can slow the aging of something you send out at relativistic speeds. You can't accelerate its aging.

Space beer! I'm sure sending beer into space so it matures faster is very cheap and efficient!
 
  • #25
MeJennifer said:
Simply untrue.

If you and I are in empty space and we send light signals to each other we can easily determine the amount of motion between us. There would be no need for frames or coordinate systems just the relativistic doppler formula.
But you are still measuring my motion relative to yourself. I am measuring your motion relative to myself. Each of us has a different reference point...our own position.
 
  • #26
isly ilwott said:
But you are still measuring my motion relative to yourself. I am measuring your motion relative to myself. Each of us has a different reference point...our own position.

The way I see it, there are two types of motion, relative and proper. Relative motion means you have a stationary reference point in which you measure your motion relative to. On the other hand, you can define proper motion as a simple distance divided by time scenario, which really boils down to a reference point at all ends of the universe. And of course, given that you have defined a finite universe, you will always be able to calculate a proper motion.
 
  • #27
Hello epkid08 and isly ilwott.

Empty space, or flat Minkowski space,the sort that SR deals with has no built in, natural reference point. We can of course measure things with reference to ourself or some other material body, letting a coordinate system to be built upon it to which we refer events, but we have no way of knowing or determining whether an inertial frame, that is an unaccelerated frame, is moving or stationary. If two objects are moving relative to each other we can at our convenience choose either or neither be stationary.

I believe the same is true of GR as regards reference points but i know very little of that subject.

Matheinste.
 
  • #28
matheinste said:
Hello epkid08 and isly ilwott.

Empty space, or flat Minkowski space,the sort that SR deals with has no built in, natural reference point. We can of course measure things with reference to ourself or some other material body, letting a coordinate system to be built upon it to which we refer events, but we have no way of knowing or determining whether an inertial frame, that is an unaccelerated frame, is moving or stationary. If two objects are moving relative to each other we can at our convenience choose either or neither be stationary.

I believe the same is true of GR as regards reference points but i know very little of that subject.

Matheinste.

True, I was trying to explain to isly that you can easily define motion as a change in distance, but furthermore that an object will never be in absolute zero motion.
 
  • #29
Hello epkid08.

Motion is distance traveled usually with time as a parameter. However you have to measure distance. To do this you need some sort of distance measuring device. But who is to say that the measuring device is not moving and that which is being measured is motionless or vice versa. All motion is relative. You cannot say you are moving ( inertially ) or not, you can only say that you are moving relative to something else. This is absolutely fundamental to SR.

Matheinste.
 
  • #30
epkid08 said:
The way I see it, there are two types of motion, relative and proper. Relative motion means you have a stationary reference point in which you measure your motion relative to. On the other hand, you can define proper motion as a simple distance divided by time scenario, which really boils down to a reference point at all ends of the universe. And of course, given that you have defined a finite universe, you will always be able to calculate a proper motion.
You still have a reference point...being the position of the object at the time the measurement began.
 

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