"To see the infinite, one must step out of the plane." The Chaos Axiom continues its exploration of mathematical inevitability, now breaking the bonds of two dimensions. While #01: The Sierpinski Genesis demonstrated how order rises from noise on a flat surface, The Tetrahedral Ascension applies these rules to spatial volume. Using four vertices instead of three, the algorithm constructs a Sierpinski Tetrahedron—a ghost structure comprised of smaller and smaller pyramids, infinitely nested. The screen begins empty. A 3D die is cast. A point moves halfway through the void. As the simulation accelerates, what looks like a cloud of stardust sharpens into a rigid, crystalline geometric anomaly. Interactive 3D Features: Spatial Manipulation: The code features a hand-written 3D projection engine. Click and drag to rotate the camera around the artifact; scroll to zoom into the fractal depths. Variable Entropy: Use the slider to shift from a slow, meditative drip of pixels to a torrential rendering speed. Modulo-4 Logic: A custom algorithm maps the 6 faces of the die to the 4 vertices of the tetrahedron, proving that even asymmetric probability yields symmetric beauty. Mathematical Property: Just as the 2D version had zero area, this structure possesses zero volume while maintaining an infinite surface area. It is a ghost in the machine.