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MA232A - Euclidean and Non-Euclidean Geometry
Dr. David R. Wilkins
Survey of Editions of Euclid
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Online Editions of Euclid
Editions of Euclid's Elements of Geometry based on the
edition of Heiberg:―
- Euclid's Elements (David E. Joyce, Clark University)
- Euclid's Elements of Geometry (Richard Fitzpatrick, University of Texas)
- The Thirteen Books of Euclid's Elements - Introduction and Books I, II (Thomas L. Heath, 1908, Internet Archive)
- The Thirteen Books of Euclid's Elements - Books III―IX (Thomas L. Heath, 1908, Internet Archive)
- The Thirteen Books of Euclid's Elements - Books X―XIII and Appendix (Thomas L. Heath, 1908, Internet Archive)
Peyrard's edition of Euclid's Elements of Geometry:―
- Les Œuvres d'Euclide, volume 1 (Peyrard, 1814, Google Books)
- Les Œuvres d'Euclide, volume 2 (Peyrard, 1816,
Google Books)
Editions of Euclid's Elements of Geometry based
on the Latin translation of Commandinus (1509-1575), the
Basel edition of 1533 edited by Simon Grynæus (1493—1541) or the
Oxford edition of 1703 edited by David Gregory (1659—1708):―
- Euclide's Elements (Isaac Barrow, translated 1714, Internet Archive)
- Euclid's Elements of Geometry (John Keill, translated 1723 by Samuel Cunn, Internet Archive)
- Euclid's Elements of Geometry (Edmund Stone, 1728, reprinted 1765, Google Books)
- Euclid's Elements of Geometry, Vol 1 (James Williamson, 1781, Internet Archive)
- The Elements of Euclid (Robert Simson, 1756, reprinted 1806, Internet Archive)
- Elements of Geometry; containing the First Six Books of Euclid, with Two Books on the Geometry of Solids (John Playfair, 1795, Internet Archive)
- The First Six Books of the Elements of Euclid (Dionysius Lardner, 1855, 6th edition, 1838 in the Internet Archive or 10th edition, 1848, in Google Books)
- The Elements of Euclid (Isaac Todhunter, 1869, Internet Archive)
- The First Six Books of the Elements of Euclid (John Casey, 1885, Project Gutenberg and Internet Archive)
- Oliver Byrne's Edition of Euclid (math.ubc.ca)
Back to Module MA232A
Back to D.R. Wilkins: Lecture Notes
Dr. David R. Wilkins,
School of Mathematics,
Trinity College Dublin.