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IMO Longlists
1983 IMO Longlists
21
21
Part of
1983 IMO Longlists
Problems
(1)
Prove that there are infinitely many positive integers n
Source:
10/5/2010
Prove that there are infinitely many positive integers
n
n
n
for which it is possible for a knight, starting at one of the squares of an
n
×
n
n \times n
n
×
n
chessboard, to go through each of the squares exactly once.
combinatorics unsolved
combinatorics