I'm not sure what you mean by "reverse the cards on SR"...2inquisitive said:Are you just showing that what I did was reverse the cards on SR?
The distance between the laser and the spaceship at the moment of reflection isn't directly relevant.4 Seconds? To start with, light has a speed of 299,792,458 meters per second.
How did the travel distance become 1199169832 meters? The spaceship and the laser were separated by 299,792,458 meters when the light reflected off the prism on the spaceship.
The travel distance is:
1) The distance between the laser at the moment of emission and the spaceship at the moment of reflection, plus
2) The distance between the laser at the moment of reception and the spaceship at the moment of reflection
In the spaceship frame, the light follows a diagonal path, which is more than 1 light second each way.
Look at this labelled diagram:
<img src=/attachment.php?attachmentid=3401&stc=1>
To get from the laser at emission to the ship at reflection in two seconds, the light beam must travel 1 light-second at right angles to the Earth's path, and 1.732 light-seconds (2 x 0.866) parallel to Earth's path.
Using pythagorus's theorem, you can check the length of the path: √(1.732<sup>2</sup> + 1<sup>2</sup>) = 2 light-seconds
I'm not convinced we're attaching the same concept to some of these phrases...As I keep repeating, a moving inertial frame is NOT the same as a rest frame.
In your mind, is it meaningful to talk about the rest frame of the spaceship? Or is that something you would call a "moving inertial frame"?
What do you conclude from that fact?Yes, the spaceship clock would record MORE time than the Earth clock. Thanks, Pete.