Lingpoche, 凌波车 II

Given the understanding that \(t\) is in helical motion in the time dimension, \(t\), from the post "What We Do Know", we have three particles, each a wave in the respective time dimension, \(t_c\), \(t_T\) and \(t_g\).

where \(x=x_g=x_c=x_T\), all space dimensions are taken to be equivalent and the velocity of the particles along their respective dimensions is \(c\), not necessarily light speed.

We see that \(a_\psi\) is then the radius of the circular path perpendicular to the time axis,

\(r=a_\psi\)

as such \(r\) is increased by increasing, \(a_\psi\).  In the case of a sonic cone at 7.489 Hz, from the post "All Of Max", the equivalent of the third Maxwell's Equations,

\(\oint_{2\pi a_\psi} { E_{ \psi  } } \, d\, \lambda =-\cfrac{1}{c^2} \cfrac{d}{d\,t}\left\{\oint  _{\pi a^2_{\psi}}{ F_{ \psi  } } dA_{ l }\right\}=-\cfrac{1}{c^2} \cfrac{d\,\Psi}{d\,t}\) --- (1)

where a change in flux through an area \(A_l\) induces \(E_\psi\) around a loop \(2\pi a_\psi\).  When \(F_\psi\) is increased at a constant rate, both \(E_\psi\) and \(a_\psi\) are decrease until the equation is satisfied.  Similarly, when \(F_\psi\) is decreased at a constant rate, both \(E_\psi\) and \(a_\psi\) are increase until the equation is satisfied.  \(F_\psi\) is set to resonate with Earth gravitational field of 7.489 Hz.

From the post "Cold Jump",

\(\Delta_t=\cfrac{\partial\,t_{gf}}{\partial\,t}-\cfrac{\partial\,t_{gi}}{\partial\,t}=\cfrac{1}{mc^2}(\cfrac{\partial\,t_{gi}}{\partial\,t}E_{\Delta h}+t_{gi}\cfrac{\partial\,E_{\Delta h}}{\partial\,t})\)

changing \(E_{\Delta h}\) results in a time differential \(\Delta_t\).  \(E_{\Delta h}\) is the result of a change in \(a_\psi\) as a rate of change in \(\Psi\) is applied.  The negative sign in expression (1), suggests an opposing change to the driving force \(\Psi\).  

As \(\Psi\) is increased,

\(\Psi_{\partial\,t}\gt0\)

\(\Delta_t\lt0\) and we are back in time.

As \(\Psi\) is decreased,

\(\Psi_{\partial\,t}\lt0\)

\(\Delta_t\gt0\) and we move forward in time.

To go forward in time, \(\Psi\) is set to resonate to a high value slowly and then dropped suddenly. To return,  \(\Psi\) is set to resonate to a high value instantly; multiple hops might be necessary to travel to the past.

Don't panic.  Just consistent science fiction.