Originally posted by TornadoCreator
Wouldn't it be true to say that as E=mc(sqared) that a high engergy particle also has high mass simply because if we revert to the therory of imcertainty (i think its called that) in which the errors to which we record everything reach such a large value that they are infact exceptionally larger that the value recorded this tends to only affect things on a quantum level.
High-energy means high-mass. Remember that in Special Relativity, the total energy of a particle is, in essence, its apparent mass:
[tex]
E = (\gamma-1)mc^2 + mc^2[/tex]
with the first term being due to momentum energy, and the second term due to the rest mass,
[tex]
E = \gamma mc^2[/tex]
where [itex]\gamma[/itex] is the scalar time-dilation factor, always greater than one. Hence, the apparent mass is [itex]\gamma m[/itex]. The rest-mass of the particle always remains the same, but the apparent mass is what increases with total energy. Note that we have a tendency to express mass in terms of energy; this is because they can be treated as one and the same, especially where we normalize [itex]c\rightarrow 1[/itex]. The Heisenberg Uncertainty Principle has nothing to do with this effect.
The Uncertainty Principle only affects our ability to measure the mass of particles. If you look in the Physical Review, you will find particles listed with both masses and "widths". The width [itex]\Gamma[/itex] is related to the mean life [itex]\tau[/itex] of the particle by the Heisenberg Uncertainty Principle, such that;
[tex]
\Gamma \cdot \tau \geq \hbar[/tex]
or in other words the width [itex]\Gamma[/itex] is the uncertainty in the measurement of the mass due to the limited time that the particle exists.
Originally posted by TornadoCreator
This would mean that a high energy particle could change energy from energy to mass and back to energy over a minute period of time making seem as though both are present simultaneously.
This would cause the wave properties of the fundamental particles (ie electron, positron, tau, quark etc.) would be constently changing wavelenth and would caonstitute the colour change property of many particles.
First of all, total energy includes both kinetic energy and rest-mass energy. You can turn momentum into mass, and mass into momentum, but you cannot change the total energy in the process. The momentum of the particle will be related to the wavelength of the particle thanks to the DeBroglie Principle. I believe the effect you are trying to refer to here is the wave-function [itex]\psi[/itex] of a particle.
However, the momentum of a particle has nothing to do with the colour charge of any particle. Only quarks and gluons have colour charge, not leptons like neutrinos, electron, muons, etc.
Originally posted by TornadoCreator
I do believe however that a quark in not fundamental. I plan to prove my theories in the future. I hope to (but secretly know i won't) be bigger that einstein.
You may be interested in looking into the theory on Rishons. These are claimed to be particles that make up quarks. I personally do not agree with the theory, but you may find some interesting details in it that will inspire some more thought. As for the last comment, I wish you good luck...