Cellular Earth // The Theory That Is Impossible To Refute
Inversion geometry is a branch of Euclidean geometry that involves inverting points, lines, and shapes about a fixed circle or sphere. When a point is inverted, it is reflected over the circle or sphere such that the product of the distance from the point to the center of the circle before and after inversion remains constant. This creates a mirror-like transformation, but with a twist: objects closer to the center of the circle are reflected further away, and vice versa.