Argus Plexus
LilianGreene
Matter cannot travel as fast as light
Wrong
http://en.wikipedia.org/wiki/Äerenkov_radiation
Erm...The reduced speed of light in a material in an average phenomenon. Light still travels at the 'speed of light,' but the photons are absorbed by the electrons in the material, exciting them, and are then reemitted when the electrons relax back to the ground states. So while the photons always travel at the speed of light, the interaction time delays their propagation from one region of the material to another. If we look at the average speed over a distance that contains numerous particles it's less than the free-space speed of light. So the notion that light literaly 'slows down' in a material is actually a wrong - Maxwell's equations in a material are actually approximations and the freespace Maxwell equations technically always work. LilianGreene is correct.
Now back to what the OP said:
First, I encourage you to lay off the drugs. Lots of people like them and some say they feel like they're enlightened while stoned, but I really don't think one can have actual intellegent thoughts while not lucid.
I'd like to first address your example. In your reference frame the objects relative velocities WOULD be 200,000. However, that's not the velocity of any single object - this is what's restricted via this speed limit. If you were to accelerate and join one of the objects (that is boost yourself to a reference frame in which one of them is at rest with respect to you), the other object will not appear to be going 200,000.
This probably seems strange because you're used to adding velocities together - if you throw a ball at 50 mph and run away from it at 20 mph, you expect to see it traveling away from you at 70 mph. This assume that you measure time the same way in both of your reference frames but that the distance from you to some reference point is different in both frames. This is formalized in the Galillean coordinate transformations. These are valid for slow speeds.
If two reference frames are moving relative to each other at a speed comparable to the speed of light, we're forced to use the
Lorentz transformations. These show that time is not measured the same way for two difference inertial observers (which leads to many mind ******** for newcomers to relativity). For small speeds, we can expand these transformations in a Taylor series and recover the Galillean transformations.
I hope this helps.