What? Expecting invisibility in the previous post "Now You See Me, Now You Don't"? Here is the Time Flow Differential Equation again, but this time along \(t_c\),
\(\Delta_t=\cfrac{1}{mc^2}(\cfrac{\partial\,t_{ci}}{\partial\,t}E_{\Delta h}+t_{ci}\cfrac{\partial\,E_{\Delta h}}{\partial\,t})\)
What if \(t_c\) is sufficiently slowed? If optics are charge phenomenon, due to photons that exist along the \(t_c\) time dimension, then slowing \(t_c\) slow down the photons. Our eyes and equipments may not be able to detect such slowed photons, and we effectively turn invisible.
Remember, you are in my dream.
What would changing \(\cfrac{\partial\,t_T}{\partial\,t}\) do?
\(\Delta_t=\cfrac{1}{mc^2}(\cfrac{\partial\,t_{Ti}}{\partial\,t}E_{\Delta h}+t_{Ti}\cfrac{\partial\,E_{\Delta h}}{\partial\,t})\)
Maybe it will stop aging.
Wouldn't \(t_g\) effect gravity and gravity only,
\(\Delta_t=\cfrac{1}{mc^2}(\cfrac{\partial\,t_{gi}}{\partial\,t}E_{\Delta h}+t_{gi}\cfrac{\partial\,E_{\Delta h}}{\partial\,t})\)
Floating around invisible, totally ignored and aging slowly. I'm a see through plastic banana balloon.
