To measure the speed of anything, the simplest thing to do is to measure how long it takes to travel a known distance. By dividing the distance over the time, we obtain the speed:
Speed = Distance / Time
However, measuring the speed of light is not so easy. Colloquially known as about 3 x 108 m/s, how was the speed of light determined?
Many attempts to measure the speed of light have been thought of, such as having a beam of light travel a distance while having two observers (required as just one observer won’t be able to tell if light reached the end) clock-in, but issues such as synchronization of the two clocks disallow this method from bearing fruit. The method of using a mirror, is much easier, and does not have an issue of stationary vs. moving observers, and might look like this:
![](https://kbastr.files.wordpress.com/2022/01/firefox_2yuwttsqlr.png?w=1024)
By using this method, the speed of light can be determined, as one clock can track how long a beam of light took to travel a distance d and reflect back the same distance d. Thus, what can be seen is the two-way speed of light, or how long it take light to travel 2d.
What Veritasium alludes to is the fact that the one-way speed of light, or the time it takes light to travel a distance d has not been determined. As such, quite a few theories can fit into “our current understanding”:
c ≈ 3 x 108 m/s in both directions < 3 x 108 m/s – x in one direction and x in the opposite < c ≈ 1.5 x 108 in one direction and instant in the opposite
What is more, is that either observer would not notice any difference if the speed of light was not what we thought it to be. I find this rather intriguing, and wonder if the speed of light may not be just a constant. What may be the most interesting case is if light has a speed of c/2 in one direction and instant in the reverse and the implications this solution may have.