Denius1704 said:
When i suggested the example i thought we all agreed that there is no turnaround event, so what g-forces are we talking about now?
Imagine the guy from Earth was watching the one moving away and then the next second moving towards him. Why would the light need more time to reach the Earth guy all of a sudden if it was reaching him just fine until the last moment of moving away? If we are imagining an uninterrupted flow of light from the moment of departure to the moment the moving brother switches directions, i imagine the image the Earth brother would receive would be a sudden shift from the 1/2 rate to the 2 rate. And the same thing would occur for the moving brother as well, like a "mirror" as sisoev suggested.
Now, apparently my imagination is very wrong and the logic i am using as well, otherwise SR would not exist today. What i am asking for is not answers such as "you are wrong" and "well that doesn't happen because it's been accounted for", but instead to be shown where my logic breaks, at which point? I am not asking for mathematical equations, because when a client comes to me to explain to him a problem with the software i don't start talking to him in 0's and 1's, but instead i try and talk his language, the one he understands. Otherwise we will be sitting on this thread for weeks everyone saying the same things not understanding the others.
And for the sake of eliminating any kind of G-Force let's imagine both brother in space in their own respective space ships, with the moving ship being equipped with inertial dampeners (or whatever they call them in the movies these days) so that if there is ANY kind of change in acceleration it will not be felt at all by either the ship or the person in the ship.
OK, we'll make sure the moving ship has inertial dampeners so that no change in direction will be felt by the traveling twin.
You and sisoev are so close to understanding this, I think the best way to help you is to use an analogy to sound Doppler. We're all familiar with the shift in the pitch of an emergency vehicle's siren as it passes by us going from a higher rate to a lower rate. To make things easier, let's assume that the siren is putting out a single frequency sound instead of the typical siren that is modulated all over the place, and let's assume that it is very loud so we can hear it from a great distance away. Once that vehicle has passed us and we are hearing the lower rate sound, it will stay at that same low rate as long as the vehicle maintains a constant speed. But let's suppose that after it has gone a mile from us, the vehicle shuts off its emergency lights and its siren at the same time. What will we see and hear? Well, even kids know that it takes about five seconds for the sound to travel a mile so it will take five seconds for us to hear the sound drop out after the lights turn off, correct? But now let's suppose that instead of turning off the siren, the vehicle turns around very quickly, in a fraction of a second, what will we see and hear? Well, again, about five seconds after we see it turn around, we will hear the pitch change from its lower rate to the higher rate, correct? And it will stay at the higher rate until it reaches us, I'm sure you will agree.
Now let's consider a slightly different situation where the emergency vehicle is stopped with its siren blaring out a loud constant frequency. Then suppose we are in a vehicle approaching it. No matter how far away we are, we will hear the higher rate sound, and just like before, as we pass it the sound will drop from the higher rate to the lower rate, correct? But then suppose a mile down the road, we make a quick turn around. What will we hear? If you give it a little thought, I think you will conclude that we immediately hear the pitch go from the lower rate to the higher rate, don't you agree? If you don't agree, then when will we hear the switch from the lower rate to the higher rate, because remember, when we get to the siren and pass it, the pitch has to pass from the higher rate to the lower rate.
So what have we learned? When we are colocated with the source of the sound, we immediately hear the change in the rate of the sound's pitch but when we are located a distance from the source of the sound, we will hear the pitch change immediately if we're the one changing speed but we will hear it sometime later if the source of the sound is changing speed.
Now, is there anything in this analogy that you don't understand or don't agree with?