Proving mathematically time yields dimension-and now for something completely different-one of two:
I will now take my diversions on change and apply those to calculus in order to prove mathematically that time yields dimension.
This is one of a couple of foundational columns of E-hologram theory which is that there is no "space-time" but only time and the singularity where everything happens at once (and without dimension).
I may never get the opportunity to explain how apparent faster than light travel works under e-hologram theory, but you have no one but yourselves to blame and it's too close to time travel to make myself comfortable and all of the pieces are there for the clever. But on to the proof.
Unfortunately, I do not have handy instructions on how to do mathematical symbols on this blog so for those of you who are not mathematicians and have not yet stopped reading, I will attempt to paint pictures of what I am talking about.
Pictures: Integration is the key to the proof. Integration is the movement along a line based on change (which is time in reality-i.e. once the math moves off the page and into real life, what we "experience" as Newtonian physics). Change is represented by the Greek symbol "Delta" (I'll use D hereafter) which looks like a triangle for those of you who have never been in a sorority or fraternity (or done high school math) or who are not Greek. Integration is represented by something that looks a snake that was getting ready to move and then changed it's mind and rested with it's head facing the top of the paper to the right and its tail facing the bottom of the paper to the left. By moving along a continuous line (which is what integration is) you get the linearity that we experience which is different from quantum movement-jumping from one co-ordinate (math paper space) to the next. Integration is linear as is time. You get two dimensions a line moving up and down on the paper with integration and you can add a third dimension using double integration which, not surprisingly, looks like a second snake decided to snuggle next to the first snake but decided it wasn't so comfortable with the first snake's affection and didn't want to get too close.
Integration is a way of showing the movement along a line (actually envisioning time on paper in this case). It is differentiated by quantum movement (represented by something that looks like a "funked out capital E" the greek Epsilon) which is to sum up all the points together in the linearity-i.e. no points are left out.
Now that all the non-Greek, non-mathematicians are on equal footing we will continue with the proof that time is dimension, but first a short break.
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