Euclids Elements of Geometry, 1482
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Euclids Elements of Geometry, 1482
Euclids Elements of Geometry. Book page with Latin text and diagrams from the first printed edition (Venice, 1482) of Euclids Elements of Geometry. Euclid (active 300 BC) was one of the most influential Greek mathematicians. The thirteen books of his Elements of Geometry organised the work of many previous Greek geometricians as well as containing new discoveries that Euclid had made himself. Euclid attempted to establish a fully rigorous system in which each theorem was proved on the basis of its predecessors, having as a starting point a set of self-evident axioms. This page shows propositions 19 to 22 (plus title for 23) from Book I
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Media ID 9222587
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1400s 1482 15th Century 2nd Century Bc 300 Bc 3rd Century Bc Ancient Greece Ancient Greek Antiquity Axiom Axioms Book Book 1 Book I Classical Diagram Elements Elements Of Geometry Euclid First Printed Edition Geometrical Geometry Greek Mathematician Illuminated Manuscript Italy Latin Text Mathematical Mathematics Page Printed Text Propositions Publication Text Theorem Theory Treatise Venetian Venice
EDITORS COMMENTS
This print showcases a page from the first printed edition of Euclid's Elements of Geometry, dating back to 1482 in Venice. The book page features Latin text and intricate diagrams that were revolutionary for their time. Euclid, an influential Greek mathematician active around 300 BC, compiled the thirteen books of his Elements by organizing the work of previous geometricians and introducing his own discoveries. Euclid's aim was to establish a fully rigorous system where each theorem was proven based on its predecessors, starting with a set of self-evident axioms. This particular page displays propositions 19 to 22 from Book I, along with the title for proposition 23. It offers a glimpse into ancient Greece's mathematical advancements and serves as a testament to Euclid's brilliance. The illuminated manuscript-like quality of this print transports us back to the intellectual atmosphere of classical antiquity. Its historical significance cannot be overstated as it represents one of the earliest publications in mathematics and geometry during the Renaissance period. As we admire this artwork, we are reminded not only of Euclid's genius but also how knowledge has been passed down through centuries. It is through works like these that our understanding and appreciation for mathematics continue to evolve over time.
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