Warm-Up: Georgian

src/Warm-Ups/Pairs/main.typ

@@ -8,17 +8,4 @@
 
 #problem()
 $n$ black and $n$ white points are randomly distributed on a plane. No three points are collinear.\
-Show that it is always possible to draw $n$ nonintersecting lines between pairs of points of different colors.
+Show that it is always possible draw $n$ nonintersecting lines between pairs of points of different colors.
-
-#solution([
-  Consider the total length of all lines on the plane.
-
-  #v(2mm)
-
-  If we replace a pair of intersecting lines with two nonintersecting lines, \
-  we strictly decrease this total length (by the triangle inequality).
-
-  #v(2mm)
-  Thus, the arrangement of lines with the minimum total length must not have any intersections. \
-  Showing that a minimum exists is fairly easy.
-])