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The First Six Books of the Elements of Euclid: With Notes

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Discover Euclid’s Elements with expert notes and practical exercises.

This edition presents the first six books with a clear, student‑friendly approach, preserving classic demonstrations while offering accessible commentary and geometrical exercises.

This Dublin 1833 edition is designed for undergraduates, balancing the original demonstrations with simpler, natural explanations. You’ll find definitions, postulates, and axioms laid out clearly, followed by core propositions and problems, all supplemented by notes and scholia drawn from respected authorities. Definitions, postulates, and axioms presented in plain language for quick learning. Foundational propositions and problems from Book I, with step‑by‑step demonstrations. Editorial notes that explain changes and provide useful scholia for deeper understanding. Geometric exercises that reinforce practice and comprehension. Ideal for students studying the foundations of geometry and readers seeking a historically grounded, annotated Euclid.

352 pages, Hardcover

First published January 26, 2013

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Euclid

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Euclid (Ancient Greek: Εὐκλείδης Eukleidēs -- "Good Glory", ca. 365-275 BC) also known as Euclid of Alexandria, was a Greek mathematician, often referred to as the "Father of Geometry". He was active in Alexandria during the reign of Ptolemy I (323–283 BC). His Stoicheia (Elements) is a 13-volume exploration all corners of mathematics, based on the works of, inter alia, Aristotle, Eudoxus of Cnidus, Plato, Pythagoras. It is one of the most influential works in the history of mathematics, presenting the mathematical theorems and problems with great clarity, and showing their solutions concisely and logically. Thus, it came to serve as the main textbook for teaching mathematics (especially geometry) from the time of its publication until the late 19th or early 20th century. In the Elements, Euclid deduced the principles of what is now called Euclidean geometry from a small set of axioms. Euclid also wrote works on perspective, conic sections, spherical geometry, number theory and rigor. He is sometimes credited with one original theory, a method of exhaustion through which the area of a circle and volume of a sphere can be calculated, but he left a much greater mark as a teacher.

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