Euclidean constructions

Euclidean constructions involve creating geometric figures using only a compass and straightedge, adhering to classical rules. They’re methods to accurately draw shapes, lines, and angles, such as bisecting an angle or copying a segment, without measurement tools like rulers. These constructions rely on logical steps and known properties of geometry to achieve precise results. The approach emphasizes understanding fundamental principles of shape relationships and symmetries, providing a foundation for more complex geometric problem-solving.