- #1
nitsuj
- 1,389
- 98
It took me a while to finally see where the following scenario is wrong.
I found it a "fun one" to consider.Scenario
Observer A moving at 0.5c compared to observer B.
Observer A sends out an idealized light pulse in a perfect circle. Perhaps by using a single light source & through diffraction of sorts is redirected in a perfect circle, expanding outwards at c.
Image one is from the PoV of observer B who I'll say is at rest.
Image two is from the PoV of A who is moving at 0.5c compared to B.
two
Ignore the difference in diameter (timing of the image).
I had always been confused how observer A could determine that B measures them self at the centre of the circle. Given observer A sees them near the "top" of the circle, I was able to explain the "contracted" length that is "seen" near to top of the circle, but had no clue what explains the "elongation" at the bottom.
After sometime, I finally realize that my scenario is a fallacy. ( at least I think it is)
I found it a "fun one" to consider.Scenario
Observer A moving at 0.5c compared to observer B.
Observer A sends out an idealized light pulse in a perfect circle. Perhaps by using a single light source & through diffraction of sorts is redirected in a perfect circle, expanding outwards at c.
Image one is from the PoV of observer B who I'll say is at rest.
Image two is from the PoV of A who is moving at 0.5c compared to B.
Ignore the difference in diameter (timing of the image).
I had always been confused how observer A could determine that B measures them self at the centre of the circle. Given observer A sees them near the "top" of the circle, I was able to explain the "contracted" length that is "seen" near to top of the circle, but had no clue what explains the "elongation" at the bottom.
After sometime, I finally realize that my scenario is a fallacy. ( at least I think it is)