Introduces the fundamental concepts of Euclidean geometry and the Elements of Euclid, exploring historical background, key propositions, and postulates.
Explores the common inaugural proposition of Euclid and Vitruvius, focusing on commensurability and geometric figure construction.
Covers open balls, lemma statements, and proof techniques in embedding into l_inf.
Introduces the fundamental concepts of Euclidean geometry, focusing on the Elements of Euclid and the logical structure of geometric propositions.
Covers the definition of primes, the Fundamental Theorem of Arithmetic, and Euclid's Theorem.
