Subject heading
Euclid's Elements
88 books carry this heading. It is a source-library term, kept as recorded; related traditions and headings below are drawn from co-occurrence, not editorial judgment.
Related traditions
Related subjects
- Geometry55
- Early works to 180033
- Greek Mathematics17
- Trigonometry12
- Géométrie10
- Éléments d'Euclide7
- Mathematics5
- Mathematics, Greek5
- Plane Geometry5
- Euclide, Eléments d'4
- Mathématiques grecques4
- Problems, exercises4
- Geometry, Plane3
- Mathematical analysis3
- Porisms3
- Solid Geometry3
- Algebra2
- Elements (Euclid)2
- History2
- Ouvrages avant 18002
Books
Open in Browse88 books
Euclid's elements of geometry, the first six books, chiefly from the text of Dr. Simson
Robert Potts
1876
Euclid, book V.
Euclid, Lewis Carroll
1874
Huict livres des Eléments d'Euclide rendus plus faciles
Claude-François Milliet Dechales
1685
Key to deductions in the public school euclid and algebra, propositions I.-XXVI
Educational Publishing Co
1890
Mathematics no mystery, or, The beauties and uses of Euclid
George Jacob Holyoake
1866
On the unsuitableness of Euclid as a textbook of geometry
Joshua Jones
1870
Pangeometria; or the elements of all geometry...
Benjamin Martin
1739
The Elements of Euclid
Euclid
1811
The Elements of Euclid explain'd
Claude-François Milliet Dechales
1700
The Elements of Euclid for the use of Indian schools
Isaac Todhunter, Euclid
1877
The Elements of Euclid, explained and demonstrated in a new, but more easy method than any hitherto extant
Claude-François Milliet Dechales
1748
The elements of Euclid
John D. Craig
1818
The elements of Euclid
James Williamson B.D
1781
The elements of Euclid
Robert Simson
1775
The elements of Euclid
Alexander Ingram
1819
The elements of Euclid, explained and demonstrated in a new and most easy method
Claude-François Milliet Dechales, Reeve Williams
1685
The elements of Euclid, viz. the first six books together with the eleventh and twelfth
Robert Simson
1803
The elements of plane geometry
Thomas Keith
1814
The first six books of the elements of Euclid
Dionysius Lardner
1828
The philosophical and mathematical commentaries of Proclus on the first book of Euclid's Elements
Proclus Diadochus
1792
The ratio between diameter and circumference in a circle demonstrated by angles, and Euclid's theorem, proposition 32, book 1, proved to be fallacious
James Smith
1870
Deuxième supplément aux Recherches nouvelles sur les porismes d'Euclide
P. Breton
1858French
Die Übersetzungen des Euklid durch Campano und Zamberti
H. Weissenborn
1882German
Elementa Euclides geometriae, planae ac solidae
André Tacquet
1725Latin