Proposition: Constructing a Parallel Line from a Line and a Pointedit[id:921](Proposition 31 from Book 1 of “Euklid’s Elements”)Given a straight line \(AB\) and a point \(C\), which does not lie on the line, it is possible to constract the straight line \(CE\), which is parallel to \(AB\). References [628] Casey, John: “The First Six Books of the Elements of Euclid”, http://www.gutenberg.org/ebooks/21076, 2007 What follows from what?This is (experimental) work in progress - if you miss an axiom, a definition, a theorem or a proof, if you find any inconsistencies you want to correct, or just know about a cool example or explanation you want to share with others, then join our team and help to improve this catalogue. Learn more about the axiomatic approach on BoP...Subordinated Structure: Contribute to BoP: add a new Proof add add a new Axiom add add a new Definition add add a new Motivation add add a new Example add add a new Application add add a new Explanation add add a new Interpretation add add a new Corollary add add a new Algorithm add add a new Open Problem add add a new Bibliography (Branch) add add a new Comment (Branch) add |
Terms of Use
|
Privacy Policy
|
Imprint
|
This site is a private offer. All rights reserved.
The contents of book of proofs are licensed under the Creative Commons Attribution-ShareAlike 3.0 Unported License.
The contents of book of proofs are licensed under the Creative Commons Attribution-ShareAlike 3.0 Unported License.

