These past few posts I’ve already said that I think I have found the accurate shape to describe the reflection of elementary particles of energy (kaus/dots). So, you’d think that the only two options for me to say in my posts would be to confirm that I was correct, or to proclaim that I was incorrect and point out my error. But in a sense, the magic is that both can be to some extent true.
In a post about a week ago I presented the idea, that the reflection shape necessitated that the at the point of reflections kaus are present as a half a double helix. So, for about a week I’ve been playing with the geometry and trying to find the equations that describe this rather logical, but at the same time ‘ripped’ shape. After a week of turning and twisting and a bit of figuratively banging my head against the wall, it hit me. I had been partly correct, but I hadn’t gone the full mile. The shape of both grazing and reflection are both full double helices!
At the point of grazing the kaus are located at the vertices of the yellow grazing double helix, as shown in this rotating 3D model:
As this realization is very new, the shape above looks quite wonky still, as I haven’t had time to draw an accurate model.
After the fleeting instance of the kaus passing the grazing point, they fly along their purple grazing paths to the points of reflection that are the vertices of the two blue reflection helices. I was about to call these a double helix as well, until I remembered that the two helices aren’t connected in any way at the point of reflection.
The million-dollar-question is “is this the final truth?” While I can’t be 100 % sure, I’d say if I were a betting man, I might even bet some money on it. While all the other models I’ve presented have had at least a small element of “then a miracle occurs”, this new model doesn’t. It seems complete in a way that is quite different from all the previous models. However, I can only know this for sure when I’ve converted the shape into equations and confirmed that the equations really work flawlessly. But I would be lying if I didn’t say that my heart was racing a bit. If I’m correct, I’ve solved the toughest problem in the world!
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