Pyrotex said:
Consider the Relativity Drive as a closed system. Say, it's built inside a spherical hull of your spaceship. The hull has no holes. Now turn your Drive on. Microwaves are generated and get reflected and absorbed and slapped around and bounced and jiggled and any thing else you care to do to them, inside the Drive chamber which can have any geometry that you can think of.
Now, let's go back outside the ship. Before Drive on, the ship is in free fall in deep space. No accelleration in any direction. Now turn Drive on. Nothing leaves the ship. Nothing gets through the hull. Therefore the total momentum of all radiation in the ship, stays in the ship. For every dF (tiny force) in one direction there is a -dF. Every photon is generated inside the Drive and is absorbed in the Drive. Net total momentum is zero.
The ship experiences no accelleration.
If it DID, say it experienced an accelleration up to a velocity V(d) in the d direction, and the ship has mass M(s) then it gains momentum equal to
V(d) * M(s) in the d direction.
Therefore, something ELSE, a particle let's say with mass M(p) must have been emitted in the -d direction so that
V(d) * M(s) + V(-d) * M(p) = 0
This is conservation of momentum, which is a Law in most civilized universes.
At least, those universes worth talking about.
But since nothing gets out of the Relativity Drive or the ship's hull, then there IS NO "particle".
Which is to say, M(p) = 0 and therefore the resulting velocity of the ship, V(d) must be zero.
You ignored my suggestion earlier about considering the passage of time. There is a shorter time for momentum on one side and a longer time for momentum to cancel on the other side. Your ignoring time is convenient for your argument. Imagine balls bouncing around inside in which one bounce carries momentum forward. While it takes twice the distance to cancel the forward momentum then repeat the process repeatedly. However now consider them photons. There would be a delta T in which there would be forward momentum for a short period of time for each cycle of bounces.

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in the long run. The position and velocity of the box will jitter around a bit but, if you count the total of balls and box, and if you agree momentum is conserved at each impact, it doesn't really get anywhere.









