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2. C.a.R. - Wikipedia

   en.wikipedia.org/wiki/C.a.R.

   C.a.R.– Compass and Ruler (also known as Z.u.L., which stands for the German "Zirkel und Lineal") — is a free and open source interactive geometry app that can do geometrical constructions in Euclidean and non-Euclidean geometry. The software is Java based. The author is René Grothmann of the Catholic University of Eichstätt-Ingolstadt.

3. Playfair's axiom - Wikipedia

   en.wikipedia.org/wiki/Playfair's_axiom

   Antecedent of Playfair's axiom: a line and a point not on the line Consequent of Playfair's axiom: a second line, parallel to the first, passing through the point. In geometry, Playfair's axiom is an axiom that can be used instead of the fifth postulate of Euclid (the parallel postulate):

4. Straightedge and compass construction - Wikipedia

   en.wikipedia.org/wiki/Straightedge_and_compass...

   In geometry, straightedge-and-compass construction – also known as ruler-and-compass construction, Euclidean construction, or classical construction – is the construction of lengths, angles, and other geometric figures using only an idealized ruler and a pair of compasses.

5. The Geometer's Sketchpad - Wikipedia

   en.wikipedia.org/wiki/The_Geometer's_Sketchpad

   The Geometer's Sketchpad is a commercial interactive geometry software program for exploring Euclidean geometry, algebra, calculus, and other areas of mathematics.It was created as part of the NSF-funded Visual Geometry Project led by Eugene Klotz and Doris Schattschneider from 1986 to 1991 at Swarthmore College. [1]

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7. Category:Euclidean geometry - Wikipedia

   en.wikipedia.org/wiki/Category:Euclidean_geometry

   Download as PDF; Printable version; In other projects ... Euclidean plane geometry (11 C, 96 P) R. ... Pages in category "Euclidean geometry" The following 103 pages ...

8. Foundations of geometry - Wikipedia

   en.wikipedia.org/wiki/Foundations_of_geometry

   Euclidean geometry is a mathematical system attributed to the Alexandrian Greek mathematician Euclid, which he described (although non-rigorously by modern standards) in his textbook on geometry: the Elements. Euclid's method consists in assuming a small set of intuitively appealing axioms, and deducing many other propositions from these.

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