More on complex....!

The imaginary part governs the specificity of a point, what does the magnitude of the imaginary part stresses is still profound.

I understand complex number a lot better when i understand the 'time'! It has a silent but versatile rule over the real part or 'space'. Our presence in the real system is true but has an impact due to time which is not felt as a space.

When i explained that, i find something new striking hard. Time is actually not something that we believe as space - that is, the way you count space should not be adopted to count time. It has a different behaviour rather than just a number that we believe in the space coordinates. This difference is something imparted by the 'i'!

About the ith part of a complex number

I have got an explantion for the complex behaviour. When a function in n dimensions, behaves in morethan n dimensions it occupies the imaginary space. For example, when a two dimensional system in x and y behaves in more than two dimensions, it takes the complex imaginary plane.
Again, in the case of a space time distribution, time occupies an imaginary axis. The effect of time on space is super imposed. Even when it has no notable impact except for the specificity of that point. If we consider space in n dimension, then n+1th dimension is defined by the time involved. However, the time scale may not be confined to have born from a single dimension. There is every possibility of time to behave as multi dimensional.

Also, the presence of a point, becomes a line in the complex plane - this is how i understand the super position of i on the real part.

A number 0.0000001 will become 1, if we collapse the time and a little bit of selective amnesia.