Understanding how dimensions work in Subnumerics

I am now working on an explanation as to how dimensions work, and if there is a need for a fourth dimension. This is connecting points in a single dimension to get second dimension points, and using all of that to get a third dimension image. 

I question if there is a need for a fourth dimension, which is the Delta, (change) of a third dimension. This is like seeing a point in time in reality, and then changing it…. This is time.

The fifth dimension (which is, so far, unnecessary here) is the acceleration or deceleration of time (the fourth dimension) in a three dimensional field (so it looks like this three dimensional field is changing quicker and slower). 

From this point, there are several unnecessary dimensions afterward…