The point of the experiment, which I really want to see, is that:
Suppose the position of each point in the world is determined not by 3 but by 4 coordinate points. In vain 4, we can only perceive and see the projections of 3 planes.
The program creates a 4d maze. It doesn't matter what we fill the space with, I thought the maze was an ideal terrain. It could have been a building plan, anything.
Since four values define 1 point, but we can only perceive a cross section of 3 values visually, I wondered what it would be like to see the plot in real time from multiple perspectives. Each window is a cross section of a possible projection.
So we have the X, Y, Z, A planes. They record every point. We can see the XYZ projection from one window, but it is possible to jump to “hyperspace” by moving the A value. We see the same from another window, but from the projection of the X, Y, A planes. In this window, moving in the Z plane means a “hyperspace jump”. And so on.
Window 1: natural projection: XYZ, hyper-plane: A
Window 2: natural projection: XYA, hyper-plane: Z
Window 3: natural projection: XZA, hyper-plane: Y
Window 1: natural projection: YZA, hype-rplane: X
The interesting thing is:
Suppose we make a hyper-space jump in one of the windows. It looks like we’re going through a simple hallway in another window. And vice versa….
I want to see my 4 dimensional motion in real time in 4 different projections.