| New Reply |
Is the speed of light actually constant or just always measured to be the same? |
Share Thread |
| Mar22-11, 09:23 AM | #35 |
|
|
Is the speed of light actually constant or just always measured to be the same?
|
| Mar22-11, 09:27 AM | #36 |
|
|
Can you explain what |
| Mar22-11, 09:32 AM | #37 |
|
|
- http://www.bartleby.com/173/22.html Cheers, Harald |
| Mar22-11, 09:48 AM | #38 |
|
|
Well okay, perhaps these are just the ramblings of someone who doesn’t understand very well, but it has always seemed to me to be a problem that we call the phenomenon ‘the speed of light’. It has a tendency to make people think that light is the issue. It isn’t. It isn’t about the speed of the propagation of electromagnetic waves. Light travels at that speed but it isn’t the driver of the phenomenon.
Here’s another point that I believed to be a significant insight, perhaps this is also wrong but maybe discussing it will help to clear up the misalignments of thought that are dogging the discussion. Something I read suggested that in point of fact the speed of everything is always constant through space time. The only variable is what proportion of your travel through space time is travel through space and what proportion is travel through time. When you are stationary in space, all of your travel through space time is taken up with travel through time. When you are travelling through space at c, time is stopped all together. The only variable is where you lie between these two extremes. |
| Mar22-11, 09:52 AM | #39 |
|
|
|
| Mar22-11, 09:59 AM | #40 |
|
|
Harald |
| Mar22-11, 10:08 AM | #41 |
|
|
|
| Mar22-11, 10:26 AM | #42 |
|
|
|
| Mar22-11, 04:07 PM | #43 |
|
|
Let's take a pair of stationary test observers R2 and R3 in a Schwarzschild solution with a Schwarzschild radius of R. Do you agree that the ruler distance between them is: [tex] \rho = R \left( \sqrt {3}\sqrt {2}-\sqrt {2}+\ln \left( -\sqrt {3}+\sqrt {3} \sqrt {2}-\sqrt {2}+2 \right) \right) [/tex] If so do you agree that the radar distance T in coordinate time between them is: [tex] T = R+R\ln \left( 2 \right) [/tex] And that the radar distance in proper time for R2 is: [tex] \tau_{R2} = 1/2\, \left( R+R\ln \left( 2 \right) \right) \sqrt {2} [/tex] And for R3: [tex] \tau_{R3} = 1/3\, \left( R+R\ln \left( 2 \right) \right) \sqrt {6} [/tex] With me so far or anything wrong with the math? From this you can calculate the (average) speed of light, if you do this you will find that both the coordinate speed and the speed from r2 to r3 (r2 < r3) in proper time is always < c. Only the speed from r3 to r2 in proper time is > c. Agreed? No? Where do I make a mistake? For you reference if we value the R2 and R3 values we can chart it, here is a 2D plot. Below is a plot of light speeds between pairs of static observers (o1, o2) separated a fixed ruler distance of 1 with the radar distance as measured by a clock at observer o1. In the plot you can see the ruler distance (which is 1 for each pair) divided by the radar distance, this ratio is larger for pairs closer to the EH. ![]() And here is a 3D plot: ![]() Any mistakes? If not, could you please stop making innuendos I am wrong? |
| Mar22-11, 04:38 PM | #44 |
|
|
|
| Mar22-11, 04:44 PM | #45 |
|
|
So you think titles and reputations are more authoritative than the mathematics? If so I pity you. |
| Mar22-11, 06:21 PM | #46 |
|
|
See for example Physics FAQ: Is The Speed of Light Constant? - General Relativity subsection To clarify, in curved spacetime (or even in flat spacetime in a non-inertial frame) when you measure the speed of some light passing right next to you, you always get c (using proper distance and proper time) but if you measure light that is some distance away from you, you will almost always get a different answer. |
| Mar22-11, 09:07 PM | #47 |
|
|
OK:
No, I think that I like to verify something that goes against my understanding, by checking with multiple sources. I'm asking for references to your claim so I can understand it. I have not made the slightest suggestion that you are wrong. Go back and check. |
| Mar23-11, 06:49 AM | #48 |
|
|
Harald |
| Mar23-11, 07:05 AM | #49 |
|
|
|
| Mar23-11, 07:15 AM | #50 |
|
|
Harald PS: I now see that the writers of the FAQ are unfamiliar with the use of "velocity" in older English literature (and still some modern literature of other disciplines). It usually stands for "Geschwindigkeit" which commonly means speed; and here it is a translation of "Ausbreitungsgeschwindigkeit" which means propagation speed (that is, non-vectorial). - http://www.ideayayinevi.com/metinler...rie/oggk03.htm - http://de.wikipedia.org/wiki/Ausbrei...eschwindigkeit And if you check his 1916 scientific paper on GR you will understand that his explanation only makes sense if it is understood to mean just that, from his use of the Huygens principle. |
| Mar23-11, 08:12 AM | #51 |
|
|
Well okay, and perhaps my intervention has added nothing, I apologise if so. Clearly I was not successful in defusing the argument which is what I presumed to be doing. My perspective was just this – for someone who has a view of the reality in which they live that might be described as Newtonian mechanical – even though they themselves might not even know what that term means – it is a big struggle to understand how it can be possible for two different observers, one of whom is stationary and the other of whom is moving at some significant proportion of the speed of light, to both observe the same beam of light and measure its velocity to be the same. For such a person, grasping how it can be that all reference frames are relative and yet the speed of light is constant for all observers requires a fundamental shift in their understanding of the reality in which they live. Falling out over minute details about the speed of propagation of electromagnetic waves seems to me to be getting bogged down in a detail that is less than entirely essential. |
| New Reply |
Similar discussions for: Is the speed of light actually constant or just always measured to be the same?
|
||||
| Thread | Forum | Replies | ||
| speed of light not constant | Special & General Relativity | 10 | ||
| Why is speed of light constant? | Special & General Relativity | 4 | ||
| Light speed measured from distance | Special & General Relativity | 1 | ||
| Solution to why the speed of light is measured the same by all inertial observers. | Beyond the Standard Model | 7 | ||
| One way Speed of Light measured by a Single Clock | Special & General Relativity | 8 | ||