Schrodinger - V Wave Connection - page 1

Now the V wave is based upon the Error Function which uses a term including e^-(x^2).
However e^(x^-2) = 1/e^(x^2) since e^(x^-2) * e^(x^2) = 1.
So the functions are nearly identical as we have a form of e^(x^-2) = e^(1/x^2) but not e^(-x^2) as in the equation below.
A change of variable is needed. If y = 1/t or 1/x then when can change e^(-x^2) to e^(-y^-2). So I consider Scrodinger's Equation as representing the work done under the V wave when the distance x is projected onto my Ztar that follows the shape of undistorted complex space and y = 1/x.
So it only works if my geometry is correct. So it is a good explanation but not as convincing as I had hoped.

I do note that as the complex plane has logarithmic distances and the integral of 1/x = ln x. So the V wave can also work on the complex plane (e^ln x = x) creating the possibility of a real force! The natural logarithm can be defined for all positive real numbers x as the area under the curve y = 1/x.

It seems to me now that Schrodinger did NOT base his equation upon the Error Function (comments invited).
With the left hand psi term being squared it means we really have a situation that can be both complex and real.
The inverse V term suggests that the volume V is being lost in the geometry of complex space (y=1/x).
Obviously Schrodinger never saw the possibility of using his equation to convert energy to mass but by connecting the V wave to his equation it opens this possibility.

continued on page 2