Deep Blue Deeper

From the previous post "Why A Positron And Deep Blue..." dated 1 Jun 2016,

${q}=\left[3 \cfrac { \partial V\,  }{ \partial \, x } +\cfrac { \partial \, T }{ \partial \, x } \right]_{x=a_{\psi}}.a_{\psi}$

For a spread of $\psi$ around a center,

$\cfrac{\partial\psi}{\partial x}=\cfrac{\partial V}{\partial x}+\cfrac{\partial T}{\partial x}=k$  at a particular value of $x=a_{\psi}$ ie.

$\cfrac{\partial\psi}{\partial t}|_{x=a_{\psi}}=0$

$k$ is a constant for stationary (in time) fields, where a particle passing through a particular point $x$, will always have the same $V$ and $T$ values.  We have

$\cfrac{q}{a_{\psi}}=2\cfrac { \partial \, V }{ \partial \, x }|_{a_{\psi}}+k$

We have maximum when $\cfrac { \partial \, V }{ \partial \, x }|_{a_{\psi}}$ is maximum.

If $\dot{x}=c$ is a constant at light speed, then $\cfrac { \partial \, T }{ \partial \, x }$ is also a constant, zero, so,

$\cfrac{\partial\psi}{\partial x}=\cfrac{\partial V}{\partial x}$

which means,

$\cfrac{q}{a_{\psi}}=3\cfrac { \partial \, \psi }{ \partial \, x }|_{a_{\psi}}$

and $q$ is still quantized.  What is interesting is,

$\cfrac{q}{a_{\psi}}=3k-2\cfrac { \partial \, T }{ \partial \, x }|_{a_{\psi}}$

If $T$ is lowered very quickly,

$\cfrac { \partial \, T }{ \partial \, x }|_{a_{\psi}}\rightarrow -\infty$

then

$\cfrac{q}{a_{\psi}}\rightarrow \infty$

If we still insist on,

$\cfrac{\partial\psi}{\partial x}=\cfrac{\partial V}{\partial x}+\cfrac{\partial T}{\partial x}=k$

(ie. the particle not breaking up) then,

$\cfrac{\partial V}{\partial x}|_{a_{\psi}}\rightarrow \infty$

$F_{n}=\cfrac{\partial V}{\partial x}|_{a_{\psi}}$ is a force orthogonal to $\cfrac { \partial \, T }{ \partial \, x }|_{a_{\psi}}$.  If the latter is around a circle, then $F_{n}$ is perpendicular to the circle through its center.

But where is this force driving us?  Through time.

How to slow down $\psi$?  $f_{res}=2.870\,\,Hz$! From the post "A Shield" dated 27 may 2016. On Earth, because Earth is also one big charge particle.

It is still dream land, only deeper...sleep on this,

Good night.