Euclid’s Geometry

False Premise Equation: In Euclidean geometry, space is represented as flat, with parallel lines that never intersect. This can be expressed as:

Accurate Translation (decentralizing that false premise equation): Euclidean geometry ≠ -1 ≠ √1 < √2 < √3, evolving into a system where space curves fractally, and parallel lines interact dynamically:

Accurate Description: Fractal feedback reveals that parallel lines interact through curved space, where recursive patterns of curvature (e.g., gravity) lead to intersections at different scales. This dynamic system better reflects how space evolves in response to external forces, following the fractal pattern √1 < √2 < √3 to express non-static, evolving interactions.