Platonic Solids: Geometry's Fundamental Structures and Origins

The Flower of Life reveals hidden geometries that challenge traditional flat-world beliefs and illuminate nature's dynamics.

### The Significance of Platonic Solids in Geometry and Nature
* 📐 The five platonic solids serve as **fundamental building blocks of geometry**, with their principles rooted in the works of **Euclid and Pythagoras**.
* 🔺 The concept of the **Flower of Life**, which is derived from these solids, has **ancient origins** and highlights the relationship between **geometry and the natural world**.
* 🌍 Historically, the belief in a **flat Earth** influenced the development of geometric principles, leading to the creation of **straight lines** from the overlapping circles of the **Flower of Life**.
* 💡 The exploration of **negative spaces** created by bubbles meeting reveals deeper insights into **electrical and magnetic forces**, suggesting a **complex interplay in nature**.
* 🔬 The study of configurations involving six, eight, and twelve bubbles illustrates the **fundamental forces in nature**, such as nuclear forces, and their connections to **light and crystallization**.
* ⚛ The concept of the **Bose-Einstein condensate** emerges from these configurations, where matter becomes **indistinguishable from space**, representing a **final state of matter**.
* 🔗 The discrete symmetry of platonic solids emphasizes their unique relationships, showcasing how they can form **super symmetrical systems**, despite the impossibility of **combining all solids together**.

Five platonic solids. Now these, all of our axioms, all of our postulates have been built off of these things. This is what Euclid went down to Egypt and pulled these things together. Pythagoras worked on them and these were the undisputed fundamentals of geometry that he

used to build. If you tap onto the Flower of Life platonic solid things, it's going to take you to a video. You don't have to, but it'll show you the Flower of Life that they took this from. But you'll see that instead of following the

natural curvature of these 64 circles overlapping, they averaged the space where they, where they met and they invented straight lines. They, why did they do that? Because they believed that the world was flat. They believed the world was flat at the time and the church promoted, but Zan

theorem comes off of this cube, a squared + b squared = c squared. So they wanted to use all of these intertwining circles and create straight lines because that's how they thought everything came down to straight lines. They thought the world was flat and I

was like, oh my goodness, they didn't open the flower properly. So the next one would be the icosahedron. Now the Flower of Life ex, it's very, very old. The concept is very old. What, what was the origin of the concept? It's the oldest symbol known to

mankind. I, it's believed that it was Anu, the brother of Enlil. If you go by the Emerald Tablets text, yeah, the Sumerian text, that was the one that created mankind. Because if you look at mankind and there's a point I want to make with it, I

I want you to stay on the book, go back to page, go to 134 on the book, and this is what that other gentleman was telling me to do. He said, "Why don't you just take the pieces that make up the flower and put them together based on universal

ratios?" So if you, once you're able to pull it up, page 134, 134 in the book, so this is the juxtaposition of the mistake they made. Yep, just tap right onto that. Yep, just tap on it. Now this was made by David Johnson,

one of our programmers, goes fuel. So if you go to the far left and tap on that, this is I took four of those triangles and wow, and you can scroll around, this is what happens when four bubbles meet. This is the negative space where they can't touch each

other. This is hydrogen, and as I was saying, electricity is always trying to get to the center of that triangle, but it gets pushed out, out, and now you see it has four contractive poles, which is the electric poles, just go around it from like

horizontally. Yeah, it has four contractive poles because electricity is seeking a higher pressure condition and forcing it in, where magnetism is seeking a lower pressure condition and spun out. So the vortices, those tips, that's the magnetic field, that's where they begin.

But it has an equal attractor and an equal amount of repulsion. So if you go to what happens when eight bubbles meet, they gave me the patents to that. I called that the tetrion. This is so this is the negative space in between eight bubbles, eight

Bubbles, this is the negative space where eight bubbles meet, and you can scroll around. And this is ignored when they're concentrating on straight lines completely, 'cause this, if you look from the top, I haven't violated anything. It fits perfectly inside of there, but this is

the negative space where eight bubbles meet, but you'll notice it has eight contractive poles, but it only has six magnetic poles, six vortices, so it has a greater electrical potential than a repulsion. So maybe this is the strong nuclear force, and the previous one was

the weak nuclear force. So I was like, okay, I caught this the Hunan after my son. So I was like, what happens when six bubbles meet? If you'll go to the one right in the center now, you see that they has these huge bubbles fast moving, but they

there's six strong spheres that's going around this, but the greater attractor has grabbed the two weaker attractors, and this looks just like a photon. And guess what? It has 30 poles. What is the speed of light? 299, 299 million, 7524 something. They rounded off to 300

300 million km/s squared, but if you look at it from the top, you'll see that I have violated anything. This looks like what happens in nature. So I was like, okay, so they gave me the patents to this, but you'll see that there's six

unaccounted electrical poles to it. So I was like, what happens with 12 bubbles meet? If you go to the one right next to it, another stable structure that we basically see in nature, but there's four unaccounted electrical poles to it, four spin around it. You can count

those four you'll see one at the bottom and three on those sides this is the basis of crystallization laws of crystallization that forms and you can go to the last one I was like what happens when 24 bubbles

meet this is a negative space if you pull to a horizontal on it this is a negative space with 24 bubbles meaning this is where you cannot distinguish this from the background because all of the electrical potential has been accounted for this would be the Bose-Einstein

condensate where where something is becomes indistinguishable from the fabric of space itself the final state of matter something and the proof of this the platonic solids they have a thing called discrete symmetry you can put the cubes together maybe you can put the do

decahedrons together but you can't put all of them together but you can take the wave conjugation right here and they form super symmetrical systems [Music]

They Had The Flower Of Life All Wrong | Joe Rogan & Terrance Howard

University Of JRE

Euclid and Pythagoras's work on platonic solids as fundamental to geometry.

The Flower of Life and its relationship to platonic solids.

Ancient belief in a flat Earth and its influence on geometric interpretations.

The Pythagorean theorem and its connection to the straight lines created from circles.

The age and origin of the Flower of Life symbol, attributed to Anu.

Analyzing the Flower of Life's Construction

Reconstructing the Flower of Life using universal ratios (page 134 of the book).

David Johnson's contribution to the analysis.

Analysis of the negative space when four bubbles meet (hydrogen).

Explanation of electric and magnetic poles in the structure.

Exploring Different Bubble Configurations

Analysis of the negative space when eight bubbles meet (Tetrion).

Possible connection to strong and weak nuclear forces.

Analysis of the structure when six bubbles meet (photon).

Analysis of structures formed by 12 and 24 bubbles.

Bose-Einstein Condensate and Discrete Symmetry

The Bose-Einstein condensate and its indistinguishability from space.

Discrete symmetry in platonic solids and wave conjugation.