In today’s post I take the bull by the horn and explain why string theory was at the same time so close to being the true Theory of Everything, but also helplessly broken. Or more specifically, I finally found the string in my theory and am able to explain its vibration without resorting to extra dimensions.
In my last post, I already talked about Intact and Broken Helices, or how the shape of reflection could be explained with these two types of helices. But only when I started looking at the shape, I realized that the intact helix isn’t a feature of reflection. Rather the helical string that I’ve been talking about these past years, is actually a geometrical feature of grazing. That is, there is only a fleeting instance of time, where all of the elementary particles of energy (kaus/dots) form a uniform helical shape. And this is at a point where the kaus aren’t reflecting from each other.
If one adds transparent spheres to the intact helix model and leaves only the connections where there is no gap between kaus, one observes that a shape that I call a helical comb is formed. It holds a striking resemblance to half a DNA double helix, where the helical part (yellow spheres) is analogous to the phosphate backbone and the tines of the comb are analogous to the nucleic acids that form base pairs in DNA. While in DNA, there are 10 to 10.5 base pairs per turn, in this model there are just four tines per turn.
And how about the shape of reflection? Well, it isn’t the above shape at all. The kaus move in space and time and form two broken quasi-helices. Actually, at least in my model, it’s quite hard to perceive them as helices, as the connections are only between two kaus at a time.
This is what the kaus looks like at the instance of reflection: pairs of kaus separated by space.
So, why would extra dimensions be needed? Well, vibrations need space for the vibration to move into. Quite literally. However, when the dots are present as pairs, the vibration (or what was thought to be such) can just be the reflected component of the motion of the kau. And if there is space around the pair into which the kaus can move, there is no need to invent extra dimensions.
I’m not sure whether I’ve convinced you with this model that there is absolutely no reason to invent extra dimensions for these vibrations, which are actually more precisely reflections. I really hope I have.
After this, I think I’ve explained at least the main mysteries behind the Theory of Everything, even though there’s a huge amount of work to be done to translate this Specific Theory of Everything into a General Theory of Everything that connects the reflection theory to all known fields of physics. If I was able to translate the above model to equations of motion, that would be a good starting point.
The only thing I have left is to math this out and write the third (and hopefully final) Theory of Everything -manuscript.
コメント