Linked from

The 56 pages that link to Euclid's Elements, each with the reason it gives.

• Cantor–Dedekind axiomRelated: Its geometric tradition treated the line before real-number coordinates were formally constructed.

• De Gua's theoremRelated: Its treatment of right triangles provides the classical model for the theorem's identity.

• European science in the Middle AgesRelated: Its organized proofs provided a durable model for mathematical instruction.

• Pasch's theoremRelated: Pasch identified assumptions about line crossing that Euclid's diagrams leave implicit.

• Science in classical antiquityBroader topic: Its axiomatic structure became a durable model for mathematical exposition.

• Science in the ancient worldBroader topic: Its deductive structure became a durable model for mathematical exposition.