james blunt
Well-Known Member
Ok I will ask the question differently. Does the photon get from the star to the planet instantly or does it take time?
Energy takes time to travel from a star to a planet, the stars field is always at the planet.
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Ok I will ask the question differently. Does the photon get from the star to the planet instantly or does it take time?
The answer depends on whether you use your original frame (where the star is 30 million light years away and the travel time is 30 million years) or the 'frame' of the photon, which is found by taking a limit of frames with velocity <c. In this limiting frame, the distance is 0 and the time of travel is 0.
When you ask if the photon gets across the gap, you are automatically using a frame where it takes time to cross that gap. But, in the 'limiting frame' of the photon, there is no gap, so the 'travel' is instantaneous.
Please acknowledge that you understand that there are *two* reference frames here: one in which the distance is 30 million light years and the travel time is 30 million years and *another* frame where the distance is 0 and the time is 0. Also, please acknowledge that you understand that these two frames describe *exactly* the same set of events.
I do acknowledge you are trying to use two reference frames, but one is actually nonexistent.
In what way is the photon traveling at C, if the time and distance are both 0?
You do not seem to understand what an inertial frame of reference is. An observer in an inertial frame of reference is not "traveling". The observer feels that he is stationary. When you are traveling in a car both you and a passenger in that car are at rest relative to the world. It looks like the world is "traveling". Let's scale up a bit. If you are standing on the ground it always feels as if you were not "traveling" Yet someone outside the Solar System could see both the Earth traveling around the Sun and perhaps the Sun traveling in the galaxy. As one pulls further and further back what is a "rest" keeps changing. Zooming back in if one is moving at just below the speed of light in a space ship relative to the Earth one still feels that one is stationary and it is the Earth zooming past, or more worrisome zooming towards you.
You do not seem to understand what an inertial frame of reference is. An observer in an inertial frame of reference is not "traveling". The observer feels that he is stationary. When you are traveling in a car both you and a passenger in that car are at rest relative to the world. It looks like the world is "traveling". Let's scale up a bit. If you are standing on the ground it always feels as if you were not "traveling" Yet someone outside the Solar System could see both the Earth traveling around the Sun and perhaps the Sun traveling in the galaxy. As one pulls further and further back what is a "rest" keeps changing. Zooming back in if one is moving at just below the speed of light in a space ship relative to the Earth one still feels that one is stationary and it is the Earth zooming past, or more worrisome zooming towards you.
You replied but didn't answer my question.
when I am in a car I am traveling whether I feel like I am stationary or not.
Relativistically if one feels an acceleration I do believe that one is not in an inertial frame of reference. You might want to check with @Polymath257 for that one.An inertia observer feels stationary but is travelling at ~ 1000 mph and they also are experiencing an acceleration of 9.82 m/s . Feelings are nothing.
Are you guys saying that one equation produces a limit for time = 0? If so, is the limit for what you call the proper time or observer time?
Wouldn't it be observer time the way the equation is set up?
You do feel the acceleration, its called your weight.Relativistically if one feels an acceleration I do believe that one is not in an inertial frame of reference. You might want to check with @Polymath257 for that one.
No it doesn't , or there would be no velocity measured. You can't have velocity without t/d.Both proper time and observer time appear in the formula. The limit is not as time goes to 0, but as v goes to c. When that happens, the proper time (but not the observer time) goes to 0.
Right, but their equation says observer time = proper time/ something. He said location of the observer didn't matter. I am trying to show that it has to matter, if different answers are obtained when the observer is in a different location.
You do feel the acceleration, its called your weight.
Ok I will ask the question differently. Does the photon get from the star to the planet instantly or does it take time?
If instantly, then why does it take 8m and 20s for us to notice it getting from sun to earth?
The electrical n-field of space is the inertia frame.And that means that you are not in a relativistic inertial frame of reference. Once again, check with @Polymath257 , I could be wrong on this one.
Relativistically if one feels an acceleration I do believe that one is not in an inertial frame of reference. You might want to check with @Polymath257 for that one.
I do acknowledge you are trying to use two reference frames, but one is actually nonexistent.
In what way is the photon traveling at C, if the time and distance are both 0?
An inertia observer feels stationary but is travelling at ~ 1000 mph and they also are experiencing an acceleration of 9.82 m/s . Feelings are nothing.
I was trying to say that no matter what valid reference frame was used, that to the observer it appears that the photon always takes twice the time to go twice the distance. Which I equate to being the same thing as the photon experiencing twice the time (in that reference frame).
Ok I will ask the question differently. Does the photon get from the star to the planet instantly or does it take time?
You replied but didn't answer my question.
when I am in a car I am traveling whether I feel like I am stationary or not.