Hello Reiku,
I don't understand any of your mathematics at all I'm afraid. Could you explain what each term means?
$$\Delta E^{1} = W/c^{2}$$
What is $$W$$ and where is this formula derived from - you've lost me!
Naturally, we can talk about when a system has zero kinetic energy, when $$\gamma > 1$$,
$$K= \int_{\gamma < 1}dW= m^{0}c^{2} \int_{\gamma =1}dy = 1/2m^{0}c^{2}$$
And what does this mean? What are the measures $$dW,\, dy$$? What is $$\gamma$$? What is $$K$$? Why are we integrating? Where has this formula come from? I'm confused!
and the net force capable for all this can be given as:
$$F^{net}=t^{2}-t^{1}$$
Again, net force of
what? And what is $$t$$? Where does this come from?
To calculate the amplitude of such an event can be given as:
$$P \epsilon = \int \epsilon | \psi (x)|dx$$
What event? And what are $$P,\, \epsilon, \, \psi$$? Can you explain please - I don't follow.
Therego, the probability of finding such an event can be given as:
$$P^{12}= \int t^{1}(S_{0})t^{2}(S_{f})=|(\Delta S_{0})t> |(\Delta S*)t*>$$
Probability of what event? And what on earth are $$S_f$$ and $$S_0$$? What is the range of integration? And what are you integrating with respect to? And what does the notation on the right hand side mean? It just seems like you've written down gibberish!
Can you elaborate a bit for me?