SPEAKER_05 45:54–48:40
And then we have to start looking deeper and deeper into structure. When you look at a collagen fiber and what is it? It's helically oriented. Okay, great. And then if you look at the larger scale, as you build yourself outward from that simple collagen fiber, you see that everything is organized in these spiral orientations. It's like, oh, wait a minute, that they're all helices. And then you say, well, where's my best representation for the helix? And you go, oh, holy cow, I got a big giant one staring me at the face. And then that's when we started looking at the archetype structures where I say, well, some people are flatter helices and some people are more vertical helices. Well, it stands to reason that your strategies would have to be different because you only have so many options that are available to you, but you have to still follow the general principle of compression and expansion. And so it's like literally, this is why we talk about fractals. That's why the fractal representations are so important. And you look at everywhere, you'll see this repeating rule concept, right? If something works, nature repeats it. So why does everybody see the Fibonacci spirals everywhere? Well, because it represents an element of efficiency and structure. So it makes sense that it would repeat itself on many different scales and in many different representations because it works. And so everything moves towards efficiency. Everything moves towards efficiency. So it's like never stand when you can sit and never sit when you can lay down and never just lay down when you can sleep. So again, we're always looking for the most efficient energy output. And so when we talk about physical structures, so the tetrahedron is our second most efficient representation. So a sphere would be this perfect representation of efficiency. It's the least surface area with the greatest volume, right? So that's why everything kind of in the universe kind of falls towards that spherical representation. Why are the planets round? Well, because that's the most efficient representation. Here's the problem. In biology, we don't have curves. We only have straight lines. Okay. So I have to create the next most efficient structure, which is a tetrahedron. So that is the least volume with the greatest surface area, right? And so now I am constructed with these tetrahedrons. Well, but if you slam enough tetrahedrons together, you get the helix. And then the helix is the collagen fiber. And then everything else, you see how it builds out into this larger and larger representations. And then all we have to do is observe and say, well, how does this behave? How does this fit into the rules of the universe in regards to compression expansion? How do I create the gradients? And then everything just kind of slowly falls into place if you just pay attention.
collagen fiber structurefractal geometry in biologytetrahedral efficiencyhelical orientationbiomechanical efficiency