Euclidean Proof

A Euclidean proof is a logical and structured way of demonstrating that a mathematical statement is true, based on basic assumptions called axioms. Using clear steps, it builds upon previously established facts and definitions, often starting with simple concepts like points, lines, and angles. Euclidean proofs are typically written as a series of logical deductions, ensuring each step follows inevitably from the previous ones. This method, originating from Euclid's "Elements," provides a reliable foundation for understanding and confirming geometric truths in a rigorous, systematic manner.