Why twice ?
The requirement of KE is continuously increasing, - to get diminishing increase of speed.
Your "kinetic resistance" is
in addition to and
gets closer and closer to the relativistic increase in mass as speed increase. To make it simple for you: as speed increases y becomes much larger larger than 1. For example
- u = 0.999c, y = 22.366
- u = 0.999999991c, y ~7,500.
Thus y and (y-1) get closer together.
Your next claim will probably be that SR is wrong despite all of the
experimental evidence for it. That still leaves the problem that
circular particle accelerators are designed to work only if SR is correct (
Application in cyclotrons - cyclotrons are circular particle accelerators).
Wrong
You can adjust this as easy as the speed of you car or the metro.
The accelerator must be build to handle the maximum level of resistance.
Wrong. Try driving your car around a circular race track. Too fast and you hit the wall on the outside. Too slow and you go into the infield.
P.S. just in case you did not know - in order to go in a circle you have to continuously accelerate.
The brain automatically knows where the particles are and what to do.
Now particles have brains!
No, but only that you don’t know what you are speaking about.
Since you could not understand my post, here it is again. This time read it and see if you can understand it. I added links to
circular particle accelerators and
SR since you obviously know nothing about them.
First asked 2 November 2009:
Consider a proton in a
circular particle accelerator like the LHC (or several other accelerators). It is traveling at a speed very close to the speed of light. This proton is moving and so has Bjarne's "kinetic resistance".
Let us use a proton where u = 0.999c. Then (y-1) = 22.366 - 1 = 21.366.
This is actually a bit slow. The LHC when operating at 14 TeV will have protons moving at about 99.9999991% of c, i.e. y ~7,500.
Let us make the
same basic mistake that Bjarne makes and set the "kinetic resistance" (KR) to (y-1) as m/s^2.
Thus KR = 21.366. m/s^2
So we now have an easily measured "kinetic resistance". As particles are accelerated faster and faster they require about twice the force to keep them going as expected from
Special Relativity.
Circular particle accelerator are very carefully designed and monitored to work with specific accelerations of the particles. Too much or too little and the particles crash into the walls of the ring.
Your "kinetic resistance" means that every particle accelerator in the world does not work.
Exactly where did I go wrong in using your equation for "kinetic resistance"?
If you have no answer then "kinetic resistance" does not exist and your idea is wrong.
P.S.
Bjarne, have I missed your reply to
Does Bjarne know basic physics? (
first asked 23 October 2009)?
(10 days and counting)