Real Science Radio: One Way Speed of Light Measurement Proposal
In this thread I want to discuss the measurement of the one way speed of light, which virtually all physicists will tell you cannot be done.
It would probably be a good idea for you to watch the Veritasium YouTube video on the topic so as to understand why they say it's impossible....
Why No One Has Measured the Speed of Light
Bob Enyart not only disputes the claim that it cannot be measured but also proposed a way of doing so which he and Fred Williams discuss in the episode linked to at the top of this post.
My initial reaction to the episode and to reading the material on the website was that I couldn't think of any reason why it wouldn't work but then the next morning it occurred to me that it was probably sneaking in the two way speed of light. I posted the following on another thread.....
Now, another day or so later, I think that the experiment might be salvageable and I think the saving grace does indeed have to do with the fact that the light is being reflected off to one side rather than straight back to the source as I alluded to above.
I think that the problem would be overcome by simply moving one of the cameras further away from the bottle. I see no need for three cameras, by the way, but there's no harm either. However, for the purposes of discussing the modified experiment, I'm going to assume only two cameras are being used. Also, the mirror at the end of the bottle is redundant as well and can be ignored.
So, the light travels from right to left from the source until it hits a particle of milk in the water and then some portion of the light is sent at 90° toward one of the cameras. If the total distance to one camera is significantly further away from the source than the other then any difference is the speed that the light is traveling to the left vs. it's speed coming toward the camera, would become apparent because one leg of the trip is much longer than the other.
Let's say I and friend of mine, we'll call him Bob, go on a trip. We take separate cars and we both go in one direction for half a mile and then make a left turn. After the turn, I go five miles and Bob goes ten and a half miles (total of exactly twice as far as my trip). On the first half mile leg of the trip, my friend and I go one speed but on the second leg we go some different speed. Let's say on the first leg we go .5 mph and on the second leg we go 1.0 mph.
Incidentally, the second leg of the trip wouldn't need to be at 90° to the first leg. Just so long as there are two legs going in different directions where one leg is longer than the other and at least two cameras at different points along the path of the second leg.
1st leg distance for both Bob and me = .5 miles
2nd leg distance for me = 5 miles
2nd leg distance for Bob = 10.5 miles
Total distance for me = 5.5 miles
Total distance for Bob = 11 miles
1st leg travel time for both Bob and me = 1 hr
2nd leg travel time for me = 5 hrs
2nd leg travel time for Bob = 10.5 hours
Total travel time for me (1 + 5) = 6 hrs
Total travel time for Bob (1 + 10.5) = 11.5 hours
6 x 2 ≠ 11.5 (i.e. Twice the distance but not twice the travel time)
Average speed for me (5.5 miles / 6 hrs) = .917 mph
Average speed for Bob (11 miles / 11.5 hrs) = .957 mph
.917 mph ≠ .957 mph
The bigger the difference in the speed traveled during one leg vs. the other leg, the bigger the discrepancy will be.
So, does this mean I get the Chick-fil-A gift card or not?
Clete
P.S. If this holds up to scrutiny, I would seriously like to get this idea in front of Fred Williams if anyone here has access to him. This one way speed of light issue is genuinely a big deal. It would be cool to be part of solving it!
In this thread I want to discuss the measurement of the one way speed of light, which virtually all physicists will tell you cannot be done.
It would probably be a good idea for you to watch the Veritasium YouTube video on the topic so as to understand why they say it's impossible....
Why No One Has Measured the Speed of Light
Bob Enyart not only disputes the claim that it cannot be measured but also proposed a way of doing so which he and Fred Williams discuss in the episode linked to at the top of this post.
My initial reaction to the episode and to reading the material on the website was that I couldn't think of any reason why it wouldn't work but then the next morning it occurred to me that it was probably sneaking in the two way speed of light. I posted the following on another thread.....
So, the more I think about Bob's proposed experiment, the more I think it does sneak in the two-way speed of light.
The mirror that they have at one end of the bottle isn't the only mirror in the experiment. In fact, every particle of milk in the slightly milky water is a mirror and every photon of light that reaches those cameras is reflected light. As such, the experiment leaves us with the same basic problem as was described in the Veritasium video. There's no way to know whether the light travels at the same speed to the milk particle as it travels from the milk particle to the camera. And the fact that it goes from right to left and then from left to right doesn't help because the effect would simply be reversed but at exactly the inverse ratio and so it would look the same in both directions whether it actually was or not.
Now, there is the issue of running the experiment again with water vapor instead of milky water. I understand that the speed of light is faster in water vapor than it is in water but I fail to see how this would solve the problem described above. Regardless of the medium, you'd still be using reflected light to take a measurement of its speed and it would therefore be a two-way speed, by definition.
How am I wrong? (If I am wrong, it has something to do with the fact that the light is being reflected off to one side rather than straight back to the source. - I'm still letting this marinate in my brain for now.)
Clete
P.S. How do I collect my Chick-fil-A gift card?
Now, another day or so later, I think that the experiment might be salvageable and I think the saving grace does indeed have to do with the fact that the light is being reflected off to one side rather than straight back to the source as I alluded to above.
I think that the problem would be overcome by simply moving one of the cameras further away from the bottle. I see no need for three cameras, by the way, but there's no harm either. However, for the purposes of discussing the modified experiment, I'm going to assume only two cameras are being used. Also, the mirror at the end of the bottle is redundant as well and can be ignored.
So, the light travels from right to left from the source until it hits a particle of milk in the water and then some portion of the light is sent at 90° toward one of the cameras. If the total distance to one camera is significantly further away from the source than the other then any difference is the speed that the light is traveling to the left vs. it's speed coming toward the camera, would become apparent because one leg of the trip is much longer than the other.
Let's say I and friend of mine, we'll call him Bob, go on a trip. We take separate cars and we both go in one direction for half a mile and then make a left turn. After the turn, I go five miles and Bob goes ten and a half miles (total of exactly twice as far as my trip). On the first half mile leg of the trip, my friend and I go one speed but on the second leg we go some different speed. Let's say on the first leg we go .5 mph and on the second leg we go 1.0 mph.
Incidentally, the second leg of the trip wouldn't need to be at 90° to the first leg. Just so long as there are two legs going in different directions where one leg is longer than the other and at least two cameras at different points along the path of the second leg.
1st leg distance for both Bob and me = .5 miles
2nd leg distance for me = 5 miles
2nd leg distance for Bob = 10.5 miles
Total distance for me = 5.5 miles
Total distance for Bob = 11 miles
1st leg travel time for both Bob and me = 1 hr
2nd leg travel time for me = 5 hrs
2nd leg travel time for Bob = 10.5 hours
Total travel time for me (1 + 5) = 6 hrs
Total travel time for Bob (1 + 10.5) = 11.5 hours
6 x 2 ≠ 11.5 (i.e. Twice the distance but not twice the travel time)
Average speed for me (5.5 miles / 6 hrs) = .917 mph
Average speed for Bob (11 miles / 11.5 hrs) = .957 mph
.917 mph ≠ .957 mph
The bigger the difference in the speed traveled during one leg vs. the other leg, the bigger the discrepancy will be.
So, does this mean I get the Chick-fil-A gift card or not?
Clete
P.S. If this holds up to scrutiny, I would seriously like to get this idea in front of Fred Williams if anyone here has access to him. This one way speed of light issue is genuinely a big deal. It would be cool to be part of solving it!
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