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National and Regional Contests
Russia Contests
Sharygin Geometry Olympiad
2006 Sharygin Geometry Olympiad
8.2
8.2
Part of
2006 Sharygin Geometry Olympiad
Problems
(1)
smallest n so n-gon may be cut in triangle, quadrilateral,...,2006-gon
Source: Sharygin 2006 finals 8.2
9/10/2019
What
n
n
n
is the smallest such that “there is a
n
n
n
-gon that can be cut into a triangle, a quadrilateral, ..., a
2006
2006
2006
-gon''?
polygon
cut
minimum
combinatorial geometry
geometry