Non-simultaneous match-stick geometry
The purpose of this paper is to prove that every finite set of points that can be constructed in the Euclidean plane by using a compass and a ruler can also be constructed by using unitary match-sticks in a non-simultaneous way and following to a certain set of postulates. To prove this, we will deduce the Euclidean axioms for our defined set of axioms.
math.HO↗